Repository: BlueBrain/BluePyOpt
Branch: master
Commit: 87325945d120
Files: 363
Total size: 30.7 MB
Directory structure:
gitextract_wgjz66lh/
├── .coveragerc
├── .gitattributes
├── .github/
│ └── workflows/
│ ├── build.yml
│ ├── keep-alive.yml
│ ├── mirror-ebrains.yml
│ └── test.yml
├── .gitignore
├── .readthedocs.yaml
├── .zenodo.json
├── AUTHORS.txt
├── COPYING
├── COPYING.lesser
├── Dockerfile
├── LICENSE.txt
├── MANIFEST.in
├── Makefile
├── README.rst
├── bluepyopt/
│ ├── __init__.py
│ ├── api.py
│ ├── deapext/
│ │ ├── CMA_MO.py
│ │ ├── CMA_SO.py
│ │ ├── __init__.py
│ │ ├── algorithms.py
│ │ ├── hype.py
│ │ ├── optimisations.py
│ │ ├── optimisationsCMA.py
│ │ ├── stoppingCriteria.py
│ │ ├── tools/
│ │ │ ├── __init__.py
│ │ │ └── selIBEA.py
│ │ └── utils.py
│ ├── ephys/
│ │ ├── __init__.py
│ │ ├── acc.py
│ │ ├── base.py
│ │ ├── create_acc.py
│ │ ├── create_hoc.py
│ │ ├── efeatures.py
│ │ ├── evaluators.py
│ │ ├── examples/
│ │ │ ├── __init__.py
│ │ │ └── simplecell/
│ │ │ ├── __init__.py
│ │ │ ├── simple.swc
│ │ │ └── simplecell.py
│ │ ├── extra_features_utils.py
│ │ ├── locations.py
│ │ ├── mechanisms.py
│ │ ├── models.py
│ │ ├── morphologies.py
│ │ ├── objectives.py
│ │ ├── objectivescalculators.py
│ │ ├── parameters.py
│ │ ├── parameterscalers/
│ │ │ ├── __init__.py
│ │ │ ├── acc_iexpr.py
│ │ │ └── parameterscalers.py
│ │ ├── protocols.py
│ │ ├── recordings.py
│ │ ├── responses.py
│ │ ├── serializer.py
│ │ ├── simulators.py
│ │ ├── static/
│ │ │ └── arbor_mechanisms.json
│ │ ├── stimuli.py
│ │ └── templates/
│ │ ├── acc/
│ │ │ ├── _json_template.jinja2
│ │ │ ├── decor_acc_template.jinja2
│ │ │ └── label_dict_acc_template.jinja2
│ │ └── cell_template.jinja2
│ ├── evaluators.py
│ ├── ipyp/
│ │ ├── __init__.py
│ │ └── bpopt_tasksdb.py
│ ├── neuroml/
│ │ ├── NeuroML2_mechanisms/
│ │ │ ├── Ca.channel.nml
│ │ │ ├── Ca_HVA.channel.nml
│ │ │ ├── Ca_LVAst.channel.nml
│ │ │ ├── Ih.channel.nml
│ │ │ ├── Im.channel.nml
│ │ │ ├── K_Pst.channel.nml
│ │ │ ├── K_Tst.channel.nml
│ │ │ ├── KdShu2007.channel.nml
│ │ │ ├── NaTa_t.channel.nml
│ │ │ ├── NaTs2_t.channel.nml
│ │ │ ├── Nap_Et2.channel.nml
│ │ │ ├── SK_E2.channel.nml
│ │ │ ├── SKv3_1.channel.nml
│ │ │ ├── StochKv_deterministic.channel.nml
│ │ │ ├── baseCaDynamics_E2_NML2.nml
│ │ │ └── pas.channel.nml
│ │ ├── __init__.py
│ │ ├── biophys.py
│ │ ├── cell.py
│ │ ├── morphology.py
│ │ └── simulation.py
│ ├── objectives.py
│ ├── optimisations.py
│ ├── parameters.py
│ ├── stoppingCriteria.py
│ ├── tests/
│ │ ├── .gitignore
│ │ ├── __init__.py
│ │ ├── disable_simplecell_scoop.py
│ │ ├── expected_results.json
│ │ ├── test_bluepyopt.py
│ │ ├── test_deapext/
│ │ │ ├── __init__.py
│ │ │ ├── deapext_test_utils.py
│ │ │ ├── test_algorithms.py
│ │ │ ├── test_hype.py
│ │ │ ├── test_optimisations.py
│ │ │ ├── test_optimisationsCMA.py
│ │ │ ├── test_selIBEA.py
│ │ │ ├── test_stoppingCriteria.py
│ │ │ └── test_utils.py
│ │ ├── test_ephys/
│ │ │ ├── __init__.py
│ │ │ ├── test_acc.py
│ │ │ ├── test_create_acc.py
│ │ │ ├── test_create_hoc.py
│ │ │ ├── test_evaluators.py
│ │ │ ├── test_extra_features_utils.py
│ │ │ ├── test_features.py
│ │ │ ├── test_init.py
│ │ │ ├── test_locations.py
│ │ │ ├── test_mechanisms.py
│ │ │ ├── test_models.py
│ │ │ ├── test_morphologies.py
│ │ │ ├── test_objectives.py
│ │ │ ├── test_parameters.py
│ │ │ ├── test_parameterscalers.py
│ │ │ ├── test_protocols.py
│ │ │ ├── test_recordings.py
│ │ │ ├── test_serializer.py
│ │ │ ├── test_simulators.py
│ │ │ ├── test_stimuli.py
│ │ │ ├── testdata/
│ │ │ │ ├── TimeVoltageResponse.csv
│ │ │ │ ├── acc/
│ │ │ │ │ ├── CCell/
│ │ │ │ │ │ ├── CCell.json
│ │ │ │ │ │ ├── CCell_decor.acc
│ │ │ │ │ │ ├── CCell_label_dict.acc
│ │ │ │ │ │ └── simple_axon_replacement.acc
│ │ │ │ │ ├── expsyn/
│ │ │ │ │ │ ├── simple.swc
│ │ │ │ │ │ ├── simple_cell.json
│ │ │ │ │ │ ├── simple_cell_decor.acc
│ │ │ │ │ │ └── simple_cell_label_dict.acc
│ │ │ │ │ ├── l5pc/
│ │ │ │ │ │ ├── C060114A7.asc
│ │ │ │ │ │ ├── C060114A7_axon_replacement.acc
│ │ │ │ │ │ ├── C060114A7_modified.acc
│ │ │ │ │ │ ├── l5pc.json
│ │ │ │ │ │ ├── l5pc_decor.acc
│ │ │ │ │ │ └── l5pc_label_dict.acc
│ │ │ │ │ ├── l5pc_py37/
│ │ │ │ │ │ └── l5pc_decor.acc
│ │ │ │ │ ├── simplecell/
│ │ │ │ │ │ ├── simple.swc
│ │ │ │ │ │ ├── simple_axon_replacement.acc
│ │ │ │ │ │ ├── simple_cell.json
│ │ │ │ │ │ ├── simple_cell_decor.acc
│ │ │ │ │ │ ├── simple_cell_label_dict.acc
│ │ │ │ │ │ └── simple_modified.acc
│ │ │ │ │ └── templates/
│ │ │ │ │ ├── cell_json_template.jinja2
│ │ │ │ │ ├── decor_acc_template.jinja2
│ │ │ │ │ └── label_dict_acc_template.jinja2
│ │ │ │ ├── apic.swc
│ │ │ │ ├── lfpy_soma_time.npy
│ │ │ │ ├── lfpy_soma_voltage.npy
│ │ │ │ ├── lfpy_time.npy
│ │ │ │ ├── lfpy_voltage.npy
│ │ │ │ ├── simple.swc
│ │ │ │ ├── simple.wrong
│ │ │ │ ├── simple_ax1.swc
│ │ │ │ ├── simple_ax2.asc
│ │ │ │ ├── simple_ax2.swc
│ │ │ │ └── test.jinja2
│ │ │ ├── testmodels/
│ │ │ │ ├── __init__.py
│ │ │ │ └── dummycells.py
│ │ │ └── utils.py
│ │ ├── test_evaluators.py
│ │ ├── test_l5pc.py
│ │ ├── test_lfpy.py
│ │ ├── test_neuroml_fcts.py
│ │ ├── test_parameters.py
│ │ ├── test_simplecell.py
│ │ ├── test_stochkv.py
│ │ ├── test_tools.py
│ │ └── testdata/
│ │ └── l5pc_validate_neuron_arbor/
│ │ └── param_values.json
│ └── tools.py
├── cloud-config/
│ ├── README.md
│ ├── config/
│ │ ├── amazon/
│ │ │ ├── README.md
│ │ │ ├── ansible.cfg
│ │ │ ├── create_instance.yaml
│ │ │ ├── gather_config.py
│ │ │ ├── site.yaml
│ │ │ └── vars.yaml
│ │ ├── cluster-user/
│ │ │ ├── README.md
│ │ │ ├── ansible.cfg
│ │ │ ├── hosts
│ │ │ ├── site.yaml
│ │ │ └── vars.yaml
│ │ └── vagrant/
│ │ ├── README.md
│ │ ├── Vagrantfile
│ │ ├── ansible.cfg
│ │ ├── hosts
│ │ ├── site.yaml
│ │ └── vars.yaml
│ └── roles/
│ ├── base/
│ │ └── tasks/
│ │ └── main.yaml
│ ├── deap/
│ │ └── tasks/
│ │ └── main.yaml
│ ├── granule-example/
│ │ └── tasks/
│ │ └── main.yaml
│ ├── neuron/
│ │ └── tasks/
│ │ ├── main.yaml
│ │ └── python27.yaml
│ └── scoop-master/
│ └── tasks/
│ └── main.yaml
├── codecov.yml
├── docs/
│ ├── .gitignore
│ ├── Makefile
│ └── source/
│ ├── .gitignore
│ ├── _templates/
│ │ └── module.rst
│ ├── api.rst
│ ├── conf.py
│ ├── deapext.rst
│ ├── ephys.rst
│ ├── index.rst
│ └── optimisations.rst
├── examples/
│ ├── BluePyOpt-ipyparallel.md
│ ├── README.md
│ ├── __init__.py
│ ├── cma_strategy/
│ │ └── cma.ipynb
│ ├── expsyn/
│ │ ├── .gitignore
│ │ ├── ExpSyn.ipynb
│ │ ├── ExpSyn_arbor.ipynb
│ │ ├── expsyn.py
│ │ ├── generate_acc.py
│ │ └── simple.swc
│ ├── graupnerbrunelstdp/
│ │ ├── checkpoints/
│ │ │ └── .gitignore
│ │ ├── figures/
│ │ │ └── .gitignore
│ │ ├── gbevaluator.py
│ │ ├── graupnerbrunelstdp.ipynb
│ │ ├── run_fit.py
│ │ ├── stdputil.py
│ │ └── test_stdputil.py
│ ├── l5pc/
│ │ ├── .gitignore
│ │ ├── L5PC.ipynb
│ │ ├── L5PC_arbor.ipynb
│ │ ├── benchmark/
│ │ │ ├── get_stats.py
│ │ │ ├── l5pc_benchmark.sbatch
│ │ │ ├── logs/
│ │ │ │ └── .gitignore
│ │ │ ├── run_benchmark.sh
│ │ │ ├── start.sh
│ │ │ └── task_stats.py
│ │ ├── cADpyr_76.hoc
│ │ ├── checkpoints/
│ │ │ └── .gitignore
│ │ ├── config/
│ │ │ ├── features.json
│ │ │ ├── fixed_params.json
│ │ │ ├── mechanisms.json
│ │ │ ├── parameters.json
│ │ │ ├── params.json
│ │ │ └── protocols.json
│ │ ├── convert_noise_exp.py
│ │ ├── convert_params.py
│ │ ├── create_tables.py
│ │ ├── exp_data/
│ │ │ ├── .gitignore
│ │ │ └── noise_i.txt
│ │ ├── figures/
│ │ │ └── .gitignore
│ │ ├── generate_acc.py
│ │ ├── generate_hoc.py
│ │ ├── hocmodel.py
│ │ ├── l5pc_analysis.py
│ │ ├── l5pc_evaluator.py
│ │ ├── l5pc_model.py
│ │ ├── l5pc_validate_neuron_arbor.ipynb
│ │ ├── l5pc_validate_neuron_arbor_pm.py
│ │ ├── mechanisms/
│ │ │ ├── CaDynamics_E2.mod
│ │ │ ├── Ca_HVA.mod
│ │ │ ├── Ca_LVAst.mod
│ │ │ ├── Ih.mod
│ │ │ ├── Im.mod
│ │ │ ├── K_Pst.mod
│ │ │ ├── K_Tst.mod
│ │ │ ├── LICENSE
│ │ │ ├── NaTa_t.mod
│ │ │ ├── NaTs2_t.mod
│ │ │ ├── Nap_Et2.mod
│ │ │ ├── SK_E2.mod
│ │ │ ├── SKv3_1.mod
│ │ │ └── dummy.inc
│ │ ├── morphology/
│ │ │ ├── C060114A7.asc
│ │ │ └── LICENSE
│ │ ├── nsg/
│ │ │ ├── .gitignore
│ │ │ ├── Makefile
│ │ │ └── init.py
│ │ ├── opt_l5pc.py
│ │ ├── opt_l5pc.sh
│ │ ├── tables/
│ │ │ └── .gitignore
│ │ └── tasks2dataframe.py
│ ├── l5pc_lfpy/
│ │ ├── L5PC_LFPy.ipynb
│ │ ├── __init__.py
│ │ ├── extra_features.json
│ │ ├── generate_extra_features.py
│ │ ├── l5pc_lfpy_evaluator.py
│ │ └── l5pc_lfpy_model.py
│ ├── metaparameters/
│ │ ├── .gitignore
│ │ ├── metaparameters.ipynb
│ │ └── twocompartment.swc
│ ├── neuroml/
│ │ └── neuroml.ipynb
│ ├── simplecell/
│ │ ├── .gitignore
│ │ ├── checkpoints/
│ │ │ └── .gitignore
│ │ ├── figures/
│ │ │ └── .gitignore
│ │ ├── generate_acc.py
│ │ ├── generate_hoc.py
│ │ ├── responses.pkl
│ │ ├── simple.swc
│ │ ├── simplecell-paperfig.ipynb
│ │ ├── simplecell.ipynb
│ │ ├── simplecell_arbor.ipynb
│ │ └── simplecell_model.py
│ ├── stochkv/
│ │ ├── .gitignore
│ │ ├── mechanisms/
│ │ │ ├── StochKv.mod
│ │ │ ├── StochKv3.mod
│ │ │ └── dummy.inc
│ │ ├── morphology/
│ │ │ └── simple.swc
│ │ ├── stochkv3cell.hoc
│ │ ├── stochkv3cell.py
│ │ ├── stochkv3cell_det.hoc
│ │ ├── stochkvcell.hoc
│ │ ├── stochkvcell.py
│ │ └── stochkvcell_det.hoc
│ ├── thalamocortical-cell/
│ │ ├── CellEvalSetup/
│ │ │ ├── __init__.py
│ │ │ ├── evaluator.py
│ │ │ ├── protocols.py
│ │ │ ├── template.py
│ │ │ └── tools.py
│ │ ├── LICENSE.txt
│ │ ├── checkpoints/
│ │ │ └── checkpoint.pkl
│ │ ├── config/
│ │ │ ├── features/
│ │ │ │ ├── cAD_ltb.json
│ │ │ │ └── cNAD_ltb.json
│ │ │ ├── params/
│ │ │ │ └── TC.json
│ │ │ ├── protocols/
│ │ │ │ ├── cAD_ltb.json
│ │ │ │ └── cNAD_ltb.json
│ │ │ └── recipes.json
│ │ ├── mechanisms/
│ │ │ ├── SK_E2.mod
│ │ │ ├── TC_HH.mod
│ │ │ ├── TC_ITGHK_Des98.mod
│ │ │ ├── TC_Ih_Bud97.mod
│ │ │ ├── TC_Nap_Et2.mod
│ │ │ ├── TC_cadecay.mod
│ │ │ ├── TC_iA.mod
│ │ │ └── TC_iL.mod
│ │ ├── morphologies/
│ │ │ ├── jy160728_A_idA.asc
│ │ │ └── jy170517_A_idA.asc
│ │ ├── results/
│ │ │ ├── cAD_ltb_params.csv
│ │ │ └── cNAD_ltb_params.csv
│ │ └── thalamocortical-cell_opt.ipynb
│ └── tsodyksmarkramstp/
│ ├── AUTHORS.txt
│ ├── README.md
│ ├── amps.pkl
│ ├── tmevaluator.py
│ ├── tmevaluator_multiplefreqs.py
│ ├── tmodeint.py
│ ├── tmodesolve.py
│ ├── trace.pkl
│ ├── tsodyksmarkramstp.ipynb
│ └── tsodyksmarkramstp_multiplefreqs.ipynb
├── misc/
│ ├── github_wiki/
│ │ ├── bibtex/
│ │ │ ├── mentions_BPO.bib
│ │ │ ├── mentions_BPO_extra.bib
│ │ │ ├── poster_uses_BPO.bib
│ │ │ ├── thesis_mentions_BPO.bib
│ │ │ ├── thesis_uses_BPO.bib
│ │ │ ├── uses_BPO.bib
│ │ │ └── uses_BPO_extra.bib
│ │ └── creates_publication_list_markdown.py
│ └── pytest_migration/
│ └── convert_pytest.sh
├── package.json
├── pyproject.toml
├── pytest.ini
├── requirements.txt
├── requirements_docs.txt
└── tox.ini
================================================
FILE CONTENTS
================================================
================================================
FILE: .coveragerc
================================================
[run]
omit = */tests/*,bluepyopt/_version.py
[report]
omit=bluepyopt/_version.py
================================================
FILE: .gitattributes
================================================
bluepyopt/_version.py export-subst
================================================
FILE: .github/workflows/build.yml
================================================
name: Build
on:
push:
branches:
- master
tags:
- '[0-9]+.[0-9]+.[0-9]+'
jobs:
call-test-workflow:
uses: BlueBrain/BluePyOpt/.github/workflows/test.yml@master
build-tag-n-publish:
name: Build, tag and publish on PyPI
runs-on: ubuntu-latest
needs: call-test-workflow
permissions:
contents: write
steps:
- uses: actions/checkout@v3
- name: Set up Python 3.10
uses: actions/setup-python@v4
with:
python-version: "3.10"
- name: Bump version and push tag
uses: anothrNick/github-tag-action@1.64.0
if: ${{ !startsWith(github.ref, 'refs/tags/') }}
id: tag
env:
GITHUB_TOKEN: ${{ secrets.GITHUB_TOKEN }}
WITH_V: false
DEFAULT_BUMP: patch
- name: Build a source tarball and wheel
run: |
pip install build
python -m build
- name: Get and store tag from 'Bump version and push tag' step
if: ${{ !startsWith(github.ref, 'refs/tags/') }}
run: echo "TAG_NAME=${{ steps.tag.outputs.new_tag }}" >> $GITHUB_ENV
- name: Get and store tag from triggered tag push
if: ${{ startsWith(github.ref, 'refs/tags/') }}
run: echo "TAG_NAME=${{ github.ref_name }}" >> $GITHUB_ENV
- name: Release
uses: softprops/action-gh-release@v1
with:
tag_name: ${{ env.TAG_NAME }}
name: ${{ env.TAG_NAME }}
generate_release_notes: true
- name: Publish package to PyPI
uses: pypa/gh-action-pypi-publish@release/v1
with:
user: __token__
password: ${{ secrets.PYPI_PASSWORD }}
================================================
FILE: .github/workflows/keep-alive.yml
================================================
name: Keep-alive
on:
schedule:
# Runs every sunday at 3 a.m.
- cron: '0 3 * * SUN'
jobs:
call-test-workflow:
uses: BlueBrain/BluePyOpt/.github/workflows/test.yml@master
keep-workflow-alive:
name: Keep workflow alive
runs-on: ubuntu-latest
steps:
- uses: actions/checkout@v2
with:
ref: master
- name: Get date from 50 days ago
run: |
datethen=`date -d "-50 days" --utc +%FT%TZ`
echo "datelimit=$datethen" >> $GITHUB_ENV
- name: setup git config
if: github.event.repository.pushed_at <= env.datelimit
run: |
# setup the username and email.
git config user.name "Github Actions Keepalive Bot"
git config user.email "<>"
- name: commit IF last commit is older than 50 days
if: github.event.repository.pushed_at <= env.datelimit
run: |
git commit -m "Empty commit to keep the gihub workflows alive" --allow-empty
git push origin master
================================================
FILE: .github/workflows/mirror-ebrains.yml
================================================
name: Mirror to Ebrains
on:
push:
branches: [ master ]
jobs:
to_ebrains:
runs-on: ubuntu-latest
steps:
- name: syncmaster
uses: wei/git-sync@v3
with:
source_repo: "BlueBrain/BluePyOpt"
source_branch: "master"
destination_repo: "https://ghpusher:${{ secrets.EBRAINS_GITLAB_ACCESS_TOKEN }}@gitlab.ebrains.eu/BlueBrain/bluepyopt.git"
destination_branch: "master"
- name: synctags
uses: wei/git-sync@v3
with:
source_repo: "BlueBrain/BluePyOpt"
source_branch: "refs/tags/*"
destination_repo: "https://ghpusher:${{ secrets.EBRAINS_GITLAB_ACCESS_TOKEN }}@gitlab.ebrains.eu/BlueBrain/bluepyopt.git"
destination_branch: "refs/tags/*"
================================================
FILE: .github/workflows/test.yml
================================================
name: Test
on:
pull_request:
# allows this workflow to be reusable (e.g. by the build workflow)
workflow_call:
jobs:
test:
name: Test for python ${{ matrix.python-version }} on ${{ matrix.os }}
runs-on: ${{ matrix.os }}
strategy:
matrix:
os: [ubuntu-latest]
python-version: ["3.9", "3.10", "3.11", "3.12"]
include:
- os: macos-12
python-version: "3.10"
steps:
- uses: actions/checkout@v2
- name: Set up Python ${{ matrix.python-version }}
uses: actions/setup-python@v2
with:
python-version: ${{ matrix.python-version }}
- name: Install dependencies
run: |
python -m pip install --upgrade pip setuptools
pip install tox tox-gh-actions
- name: Run tox
run: tox
- name: "Upload coverage to Codecov"
uses: codecov/codecov-action@v4
with:
token: ${{ secrets.CODECOV_TOKEN }}
fail_ci_if_error: false
================================================
FILE: .gitignore
================================================
*.pyc
*.swp
x86_64
/bluepyopt.egg-info/
/build/
/dist/
.DS_Store
/.tox
.ipynb_checkpoints
/.python-version
/cov_reports
.coverage
coverage.xml
.idea/
================================================
FILE: .readthedocs.yaml
================================================
# .readthedocs.yml
# Read the Docs configuration file
# See https://docs.readthedocs.io/en/stable/config-file/v2.html for details
# Required
version: 2
sphinx:
configuration: docs/source/conf.py
fail_on_warning: true
python:
install:
- method: pip
path: .
- requirements: requirements_docs.txt
build:
os: ubuntu-22.04
tools:
python: "3.10"
================================================
FILE: .zenodo.json
================================================
{
"title" : "BluePyOpt",
"license": "LGPL-3.0",
"upload_type": "software",
"description": "The Blue Brain Python Optimisation Library (BluePyOpt) is an extensible framework for data-driven model parameter optimisation that wraps and standardises several existing open-source tools. It simplifies the task of creating and sharing these optimisations, and the associated techniques and knowledge. This is achieved by abstracting the optimisation and evaluation tasks into various reusable and flexible discrete elements according to established best-practices. Further, BluePyOpt provides methods for setting up both small- and large-scale optimisations on a variety of platforms, ranging from laptops to Linux clusters and cloud-based compute infrastructures.",
"creators": [
{
"affiliation": "Blue Brain Project, EPFL",
"name": "Van Geit, Werner",
"orcid": "0000-0002-2915-720X"
},
{
"affiliation": "Blue Brain Project, EPFL",
"name": "Gevaert, Michael",
"orcid": "0000-0002-7547-3297"
},
{
"affiliation": "Blue Brain Project, EPFL",
"name": "Damart, Tanguy",
"orcid": "0000-0003-2175-7304"
},
{
"affiliation": "Blue Brain Project, EPFL",
"name": "Rössert, Christian",
"orcid": "0000-0002-4839-2424"
},
{
"affiliation": "Blue Brain Project, EPFL",
"name": "Courcol, Jean-Denis",
"orcid": "0000-0002-9351-1461"
},
{
"affiliation": "Blue Brain Project, EPFL",
"name": "Chindemi, Guiseppe",
"orcid": "0000-0001-6872-2366"
},
{
"affiliation": "Blue Brain Project, EPFL",
"name": "Jaquier, Aurélien",
"orcid": "0000-0001-6202-6175"
},
{
"affiliation": "Blue Brain Project, EPFL",
"name": "Muller, Eilif",
"orcid": "0000-0003-4309-8266"
}
]
}
================================================
FILE: AUTHORS.txt
================================================
Werner Van Geit @ BBP
Christian Roessert @ BBP
Mike Gevaert @ BBP
Jean-Denis Courcol @ BBP
Giuseppe Chindemi @ BBP
Tanguy Damart @ BBP
Elisabetta Iavarone @ BBP
Anil Tuncel @ BBP
Aurelien Jaquier @ BBP
================================================
FILE: COPYING
================================================
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================================================
FILE: COPYING.lesser
================================================
GNU LESSER GENERAL PUBLIC LICENSE
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Everyone is permitted to copy and distribute verbatim copies
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This version of the GNU Lesser General Public License incorporates
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================================================
FILE: Dockerfile
================================================
# Copyright (c) 2016-2022, EPFL/Blue Brain Project
#
# This file is part of BluePyOpt
#
# This library is free software; you can redistribute it and/or modify it under
# the terms of the GNU Lesser General Public License version 3.0 as published
# by the Free Software Foundation.
#
# This library is distributed in the hope that it will be useful, but WITHOUT
# ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
# FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
# details.
#
# You should have received a copy of the GNU Lesser General Public License
# along with this library; if not, write to the Free Software Foundation, Inc.,
# 51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
FROM andrewosh/binder-base
MAINTAINER Werner Van Geit
USER root
RUN apt-get update
RUN apt-get install -y wget libx11-6 python-dev git build-essential libncurses-dev
RUN wget https://bootstrap.pypa.io/get-pip.py
RUN python get-pip.py
RUN wget http://www.neuron.yale.edu/ftp/neuron/versions/v7.4/nrn-7.4.x86_64.deb
RUN dpkg -i nrn-7.4.x86_64.deb
RUN rm nrn-7.4.x86_64.deb
RUN pip install bluepyopt
ENV PYTHONPATH /usr/local/nrn/lib/python:$PYTHONPATH
================================================
FILE: LICENSE.txt
================================================
BluePyOpt - Bluebrain Python Optimisation Library
BluePyOpt is licensed under the LGPL, unless noted otherwise, e.g., for external
dependencies. See files COPYING and COPYING.lesser for the full license.
Examples and test are BSD-licensed.
External dependencies are either LGPL or BSD-licensed.
See file ACKNOWLEDGEMENTS.txt and AUTHORS.txt for further details.
Copyright (c) Blue Brain Project/EPFL 2016-2022.
This program is free software: you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License as published by the
Free Software Foundation, either version 3 of the License, or (at your option)
any later version.
This program is distributed in the hope that it will be useful,
but WITHOUT ANY WARRANTY;
without even the implied warranty of
MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.
See the GNU Lesser General Public License for more details.
You should have received a copy of the GNU Lesser General Public License
along with this program. If not, see .
================================================
FILE: MANIFEST.in
================================================
include versioneer.py
include bluepyopt/_version.py
include bluepyopt/ephys/static/arbor_mechanisms.json
include bluepyopt/ephys/templates/cell_template.jinja2
include bluepyopt/ephys/templates/acc/_json_template.jinja2
include bluepyopt/ephys/templates/acc/decor_acc_template.jinja2
include bluepyopt/ephys/templates/acc/label_dict_acc_template.jinja2
include.txt
include AUTHORS.txt
include COPYING
include COPYING.lesser
recursive-include bluepyopt/tests *
================================================
FILE: Makefile
================================================
TEST_REQUIREMENTS=nose coverage mock
all: install
install:
pip install -q . --upgrade
doc: install
pip install -q sphinx sphinx-autobuild sphinx_rtd_theme
cd docs; $(MAKE) clean; $(MAKE) html
docopen: doc
open docs/build/html/index.html
docpdf: install
pip install sphinx sphinx-autobuild
cd docs; $(MAKE) clean; $(MAKE) latexpdf
l5pc_nbconvert: jupyter
cd examples/l5pc && \
jupyter nbconvert --to python L5PC.ipynb && \
sed '/get_ipython/d;/plt\./d;/plot_responses/d;/import matplotlib/d;/neurom/d;/axes/d;/fig/d;/for index/d' L5PC.py >L5PC.tmp && \
mv L5PC.tmp L5PC.py && \
python l5pc_validate_neuron_arbor_pm.py --prepare-only --regions somatic --param-values ../../bluepyopt/tests/testdata/l5pc_validate_neuron_arbor/param_values.json && \
jupyter nbconvert --to python l5pc_validate_neuron_arbor_somatic.ipynb && \
sed '/get_ipython/d;/plt\./d;/import matplotlib/d;/from IPython.display/d;/multiprocessing/d;s/pool.map/map/g;s/# test_l5pc: insert //g;/# test_l5pc: skip/d' l5pc_validate_neuron_arbor_somatic.py >l5pc_validate_neuron_arbor_somatic.tmp && \
mv l5pc_validate_neuron_arbor_somatic.tmp l5pc_validate_neuron_arbor_somatic.py
l5pc_nrnivmodl:
cd examples/l5pc && nrnivmodl mechanisms
l5pc_zip:
cd examples/l5pc && \
zip -qr l5_config.zip config/ morphology/ mechanisms/ l5pc_model.py l5pc_evaluator.py checkpoints/checkpoint.pkl
l5pc_prepare: l5pc_nbconvert l5pc_nrnivmodl
stochkv_prepare:
cd examples/stochkv && ls mechanisms && nrnivmodl mechanisms
sc_prepare: jupyter
cd examples/simplecell && \
jupyter nbconvert --to python simplecell.ipynb && \
sed '/get_ipython/d;/plt\./d;/plot_responses/d;/import matplotlib/d' simplecell.py >simplecell.tmp && \
mv simplecell.tmp simplecell.py && \
jupyter nbconvert --to python simplecell_arbor.ipynb && \
sed '/get_ipython/d;/plt\./d;/plot_responses/d;/import matplotlib/d' simplecell_arbor.py >simplecell_arbor.tmp && \
mv simplecell_arbor.tmp simplecell_arbor.py
meta_prepare: jupyter
cd examples/metaparameters && \
jupyter nbconvert --to python metaparameters.ipynb && \
sed '/get_ipython/d;/plt\./d;/plot_responses/d;/import matplotlib/d' metaparameters.py >metaparameters.tmp && \
mv metaparameters.tmp metaparameters.py
coverage_unit: unit
cd bluepyopt/tests; coverage html -d coverage_html; open coverage_html/index.html
coverage_test: test
cd bluepyopt/tests; coverage html -d coverage_html; open coverage_html/index.html
jupyter:
pip install jupyter
pip install ipython --upgrade
pip install papermill
pip install scipy
install_test_requirements:
pip install -q $(TEST_REQUIREMENTS) --upgrade
test: clean unit functional
unit: install install_test_requirements
cd bluepyopt/tests; nosetests -a 'unit' -s -v -x --with-coverage --cover-xml \
--cover-package bluepyopt;
functional: install install_test_requirements stochkv_prepare l5pc_prepare sc_prepare
cd bluepyopt/tests; nosetests -a '!unit' -s -v -x --with-coverage --cover-xml \
--cover-package bluepyopt;
pypi: test
pip install twine --upgrade
rm -rf dist
python setup.py sdist bdist
twine upload dist/*
example: install
cd examples/simplecell && \
python ./opt_simplecell.py
clean:
rm -rf build
rm -rf docs/build
rm -rf bluepyopt/tests/.coverage
rm -rf bluepyopt/tests/coverage.xml
rm -rf bluepyopt/tests/coverage_html
rm -rf examples/l5pc/L5PC.py
rm -rf examples/l5pc/l5pc_validate_neuron_arbor_somatic.ipynb
rm -rf examples/l5pc/l5pc_validate_neuron_arbor_somatic.py
rm -rf examples/l5pc/x86_64
rm -rf examples/stochkv/x86_64
rm -rf x86_64
rm -rf .coverage
rm -rf coverage.xml
rm -rf channels
rm -rf LEMS_l5pc.xml
rm -rf LEMS_l5pc_nrn.py
rm -rf l5pc.Pop_l5pc_0_0.v.dat
rm -rf time.dat
rm -rf l5pc.hoc
rm -rf l5pc.net.nml
rm -rf l5pc_0_0.cell.nml
rm -rf l5pc_0_0.hoc
rm -rf loadcell.hoc
rm -rf *.mod
find . -name "*.pyc" -exec rm -rf {} \;
l5pc_start: install
cd examples/l5pc && \
@nrnivmodl mechanisms && \
python ./opt_l5pc.py --start
l5pc_cont: install
cd examples/l5pc && \
@nrnivmodl mechanisms && \
python ./opt_l5pc.py --continue_cp
l5pc_analyse: install
cd examples/l5pc && \
@nrnivmodl mechanisms && \
python ./opt_l5pc.py --analyse
push: clean test
git push
git push --tags
check_codecov:
cat codecov.yml | curl --data-binary @- https://codecov.io/validate
toxbinlinks:
cd ${TOX_ENVBINDIR}; find $(TOX_NRNBINDIR) -type f -exec ln -sf \{\} . \;
================================================
FILE: README.rst
================================================
.. warning::
The Blue Brain Project concluded in December 2024, so development has ceased under the BlueBrain GitHub organization.
Future development will take place at: https://github.com/openbraininstitute/BluePyOpt
|banner|
BluePyOpt
=========
+----------------+------------+
| Latest Release | |pypi| |
+----------------+------------+
| Documentation | |docs| |
+----------------+------------+
| License | |license| |
+----------------+------------+
| Build Status | |build| |
+----------------+------------+
| Coverage | |coverage| |
+----------------+------------+
| Gitter | |gitter| |
+----------------+------------+
| Zenodo | |zenodo| |
+----------------+------------+
Introduction
============
The Blue Brain Python Optimisation Library (BluePyOpt) is an extensible
framework for data-driven model parameter optimisation that wraps and
standardises several existing open-source tools.
It simplifies the task of creating and sharing these optimisations,
and the associated techniques and knowledge.
This is achieved by abstracting the optimisation and evaluation tasks
into various reusable and flexible discrete elements according to established
best-practices.
Further, BluePyOpt provides methods for setting up both small- and large-scale
optimisations on a variety of platforms,
ranging from laptops to Linux clusters and cloud-based compute infrastructures.
Citation
========
When you use the BluePyOpt software or method for your research, we ask you to cite the following publication (**this includes poster presentations**):
`Van Geit W, Gevaert M, Chindemi G, Rössert C, Courcol J, Muller EB, Schürmann F, Segev I and Markram H (2016). BluePyOpt: Leveraging open source software and cloud infrastructure to optimise model parameters in neuroscience. Front. Neuroinform. 10:17. doi: 10.3389/fninf.2016.00017 `_.
.. code-block::
@ARTICLE{bluepyopt,
AUTHOR={Van Geit, Werner and Gevaert, Michael and Chindemi, Giuseppe and Rössert, Christian and Courcol, Jean-Denis and Muller, Eilif Benjamin and Schürmann, Felix and Segev, Idan and Markram, Henry},
TITLE={BluePyOpt: Leveraging open source software and cloud infrastructure to optimise model parameters in neuroscience},
JOURNAL={Frontiers in Neuroinformatics},
VOLUME={10},
YEAR={2016},
NUMBER={17},
URL={http://www.frontiersin.org/neuroinformatics/10.3389/fninf.2016.00017/abstract},
DOI={10.3389/fninf.2016.00017},
ISSN={1662-5196}
}
Publications that use or mention BluePyOpt
==========================================
The list of publications that use or mention BluePyOpt can be found on `the github wiki page `_.
Support
=======
We are providing support using a chat channel on `Gitter `_, or the `Github discussion page `_.
News
====
- 2023/01: BluePyOpt now supports the Arbor simulator.
- 2022/12: Support for LFPy models merged into master. Examples and preprint: https://github.com/alejoe91/multimodalfitting, https://www.biorxiv.org/content/10.1101/2022.08.03.502468v1.full
- 2022/12: BluePyOpt now has the ability to write out NeuroML files: https://github.com/BlueBrain/BluePyOpt/tree/master/bluepyopt/neuroml
- 2021/08/30: BluePyOpt dropped Python 2.7 support.
- 2017/01/04: BluePyOpt is now considered compatible with Python 3.6+.
- 2016/11/10: BluePyOpt now supports NEURON point processes. This means we can fit parameters of Adex/GIF/Izhikevich models, and also synapse models.
- 2016/06/14: Started a wiki: https://github.com/BlueBrain/BluePyOpt/wiki
- 2016/06/07: The BluePyOpt paper was published in Frontiers in Neuroinformatics (for link, see above)
- 2016/05/03: The API documentation was moved to `ReadTheDocs `_
- 2016/04/20: BluePyOpt now contains the code of the IBEA selector, no need to install a BBP-specific version of DEAP anymore
- 2016/03/24: Released version 1.0
Requirements
============
* `Python 3.9+ `_
* `Pip `_ (installed by default in newer versions of Python)
* `Neuron 7.4+ `_ (compiled with Python support)
* `eFEL eFeature Extraction Library `_ (automatically installed by pip)
* `Numpy `_ (automatically installed by pip)
* `Pandas `_ (automatically installed by pip)
* The instruction below are written assuming you have access to a command shell on Linux / UNIX / MacOSX / Cygwin
Installation
============
If you want to use the ephys module of BluePyOpt, you first need to install NEURON with Python support on your machine.
And then bluepyopt itself:
.. code-block:: bash
pip install bluepyopt
Support for simulators other than NEURON is optional and not installed by default. If you want to use [Arbor](https://arbor-sim.org/) to run your models, use the following line instead to install bluepyopt.
.. code-block:: bash
pip install bluepyopt[arbor]
Cloud infrastructure
====================
We provide instructions on how to set up an optimisation environment on cloud
infrastructure or cluster computers
`here `_
Quick Start
===========
Single compartmental model
--------------------------
An iPython notebook with an introductory optimisation of a one compartmental
model with 2 HH channels can be found at
https://github.com/BlueBrain/BluePyOpt/blob/master/examples/simplecell/simplecell.ipynb (NEURON)
https://github.com/BlueBrain/BluePyOpt/blob/master/examples/simplecell/simplecell_arbor.ipynb (Arbor)
|landscape_example|
**Figure**: The solution space of a single compartmental model with two parameters: the maximal conductance of Na and K ion channels. The color represents how well the model fits two objectives: when injected with two different currents, the model has to fire 1 and 4 action potential respectively during the stimuli. Dark blue is the best fitness. The blue circles represent solutions with a perfect score.
Neocortical Layer 5 Pyramidal Cell
----------------------------------
Scripts for a more complex neocortical L5PC are in
`this directory `__
With a notebook:
https://github.com/BlueBrain/BluePyOpt/blob/master/examples/l5pc/L5PC.ipynb (NEURON)
https://github.com/BlueBrain/BluePyOpt/blob/master/examples/l5pc/L5PC_arbor.ipynb (Arbor)
Thalamocortical Cells
---------------------
Scripts for 2 thalamocortical cell types are in
`this directory `__
With a notebook:
https://github.com/BlueBrain/BluePyOpt/blob/master/examples/thalamocortical-cell/thalamocortical-cell_opt.ipynb
Tsodyks-Markram Model of Short-Term Plasticity
----------------------------------------------
Scripts for 2 version of fitting the Tsodyks-Markram model to synaptic traces are in
`this directory `__
With 2 notebooks:
https://github.com/BlueBrain/BluePyOpt/blob/master/examples/tsodyksmarkramstp/tsodyksmarkramstp.ipynb
https://github.com/BlueBrain/BluePyOpt/blob/master/examples/tsodyksmarkramstp/tsodyksmarkramstp_multiplefreqs.ipynb
Exporting cell in neuroml format
--------------------------------
An iPython notebook showing how to export a BluePyOpt cell in the neuroml format, how to create a LEMS simulation,
and how to run the LEMS simulation with the neuroml cell can be found at:
https://github.com/BlueBrain/BluePyOpt/blob/master/examples/neuroml/neuroml.ipynb
API documentation
=================
The API documentation can be found on `ReadTheDocs `_.
Funding
=======
This work has been partially funded by the European Union Seventh Framework Program (FP7/20072013) under grant agreement no. 604102 (HBP), the European Union’s Horizon 2020 Framework Programme for Research and Innovation under the Specific Grant Agreement No. 720270, 785907 (Human Brain Project SGA1/SGA2) and by the EBRAINS research infrastructure, funded from the European Union’s Horizon 2020 Framework Programme for Research and Innovation under the Specific Grant Agreement No. 945539 (Human Brain Project SGA3).
This project/research was supported by funding to the Blue Brain Project, a research center of the École polytechnique fédérale de Lausanne (EPFL), from the Swiss government’s ETH Board of the Swiss Federal Institutes of Technology.
Copyright (c) 2016-2024 Blue Brain Project/EPFL
..
The following image is also defined in the index.rst file, as the relative path is
different, depending from where it is sourced.
The following location is used for the github README
The index.rst location is used for the docs README; index.rst also defined an end-marker,
to skip content after the marker 'substitutions'.
.. |pypi| image:: https://img.shields.io/pypi/v/bluepyopt.svg
:target: https://pypi.org/project/bluepyopt/
:alt: latest release
.. |docs| image:: https://readthedocs.org/projects/bluepyopt/badge/?version=latest
:target: https://bluepyopt.readthedocs.io/
:alt: latest documentation
.. |license| image:: https://img.shields.io/pypi/l/bluepyopt.svg
:target: https://github.com/BlueBrain/bluepyopt/blob/master/LICENSE.txt
:alt: license
.. |build| image:: https://github.com/BlueBrain/BluePyOpt/workflows/Build/badge.svg?branch=master
:target: https://github.com/BlueBrain/BluePyOpt/actions
:alt: actions build status
.. |coverage| image:: https://codecov.io/github/BlueBrain/BluePyOpt/coverage.svg?branch=master
:target: https://codecov.io/gh/BlueBrain/bluepyopt
:alt: coverage
.. |gitter| image:: https://badges.gitter.im/Join%20Chat.svg
:target: https://gitter.im/BlueBrain/blueptopt
:alt: Join the chat at https://gitter.im/BlueBrain/BluePyOpt
.. |zenodo| image:: https://zenodo.org/badge/DOI/10.5281/zenodo.8135890.svg
:target: https://doi.org/10.5281/zenodo.8135890
.. substitutions
.. |banner| image:: docs/source/logo/BluePyOptBanner.png
.. |landscape_example| image:: examples/simplecell/figures/landscape_example.png
================================================
FILE: bluepyopt/__init__.py
================================================
"""Init script"""
"""
Copyright (c) 2016-2022, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint: disable=W0611
from importlib.metadata import version
__version__ = version("bluepyopt")
from . import tools # NOQA
from .api import * # NOQA
import bluepyopt.optimisations
import bluepyopt.deapext.algorithms
import bluepyopt.stoppingCriteria
import bluepyopt.deapext.optimisations
import bluepyopt.deapext.optimisationsCMA
# Add some backward compatibility for the time when DEAPoptimisation not in
# deapext yet
# TODO deprecate this
bluepyopt.optimisations.DEAPOptimisation = \
bluepyopt.deapext.optimisations.DEAPOptimisation
import bluepyopt.evaluators
import bluepyopt.objectives
import bluepyopt.parameters # NOQA
# TODO let objects read / write themselves using json
# TODO create 'Variables' class
# TODO use 'locations' instead of 'location'
# TODO add island functionality to optimiser
# TODO add plotting functionality
# TODO show progress bar during optimisation
================================================
FILE: bluepyopt/api.py
================================================
"""Common API functionality"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
'''
import logging
logger = logging.getLogger(__name__)
def set_verboselevel(level):
"""Set verbose level"""
logger.setLevel(level)
'''
================================================
FILE: bluepyopt/deapext/CMA_MO.py
================================================
"""Multi Objective CMA-es class"""
"""
Copyright (c) 2016-2022, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint: disable=R0912, R0914
import logging
import numpy
import copy
from math import log
import deap
from deap import base
from deap import cma
from .stoppingCriteria import MaxNGen, Stagnationv2
from . import utils
from . import hype
logger = logging.getLogger("__main__")
def get_hyped(pop, ubound_score=250., threshold_improvement=240.):
"""Compute the hypervolume contribution of each individual.
The fitness space is first bounded and all dimension who do not show
improvement are ignored.
"""
# Cap the obj at 250
points = numpy.array([ind.fitness.values for ind in pop])
points[points > ubound_score] = ubound_score
lbounds = numpy.min(points, axis=0)
ubounds = numpy.max(points, axis=0)
# Remove the dimensions that do not show any improvement
to_remove = []
for i, lb in enumerate(lbounds):
if lb >= threshold_improvement:
to_remove.append(i)
points = numpy.delete(points, to_remove, axis=1)
lbounds = numpy.delete(lbounds, to_remove)
ubounds = numpy.delete(ubounds, to_remove)
if not len(lbounds):
logger.warning("No dimension along which to compute the hypervolume.")
return [0.] * len(pop)
# Rescale the objective space
# Note: 2 here is a magic number used to make the hypercube larger than it
# really is. It makes sure that the individual always have a non-zero
# hyper-volume contribution and improves the results while avoiding an
# edge case.
points = (points - lbounds) / numpy.max(ubounds.flatten())
ubounds = numpy.max(points, axis=0) + 2.0
hv = hype.hypeIndicatorSampled(
points=points, bounds=ubounds, k=5, nrOfSamples=1000000
)
return hv
class CMA_MO(cma.StrategyMultiObjective):
"""Multiple objective covariance matrix adaption"""
def __init__(
self,
centroids,
offspring_size,
sigma,
max_ngen,
IndCreator,
RandIndCreator,
weight_hv=0.5,
map_function=None,
use_scoop=False,
use_stagnation_criterion=True,
):
"""Constructor
Args:
centroid (list): initial guess used as the starting point of
the CMA-ES
offspring_size (int): number of offspring individuals in each
generation
sigma (float): initial standard deviation of the distribution
max_ngen (int): total number of generation to run
IndCreator (fcn): function returning an individual of the pop
RandIndCreator (fcn): function creating a random individual.
weight_hv (float): between 0 and 1. Weight given to the
hypervolume contribution when computing the score of an
individual in MO-CMA. The weight of the fitness contribution
is computed as 1 - weight_hv.
map_function (map): function used to map (parallelize) the
evaluation function calls
use_scoop (bool): use scoop map for parallel computation
use_stagnation_criterion (bool): whether to use the stagnation
stopping criterion on top of the maximum generation criterion
"""
if offspring_size is None:
lambda_ = int(4 + 3 * log(len(RandIndCreator())))
else:
lambda_ = offspring_size
if centroids is None:
starters = [RandIndCreator() for i in range(lambda_)]
else:
if len(centroids) != lambda_:
from itertools import cycle
generator = cycle(centroids)
starters = [
copy.deepcopy(next(generator)) for i in range(lambda_)
]
else:
starters = centroids
cma.StrategyMultiObjective.__init__(
self, starters, sigma, mu=int(lambda_ * 0.5), lambda_=lambda_
)
self.population = []
self.problem_size = len(starters[0])
self.weight_hv = weight_hv
self.map_function = map_function
self.use_scoop = use_scoop
# Toolbox specific to this CMA-ES
self.toolbox = base.Toolbox()
self.toolbox.register("generate", self.generate, IndCreator)
self.toolbox.register("update", self.update)
if self.use_scoop:
if self.map_function:
raise Exception(
"Impossible to use scoop and provide self defined map "
"function: %s" % self.map_function
)
from scoop import futures
self.map_function = futures.map
# Set termination conditions
self.active = True
if max_ngen <= 0:
max_ngen = 100 + 50 * (self.problem_size + 3) ** 2 / numpy.sqrt(
lambda_
)
self.stopping_conditions = [
MaxNGen(max_ngen),
]
if use_stagnation_criterion:
self.stopping_conditions.append(
Stagnationv2(lambda_, self.problem_size)
)
def _select(self, candidates):
"""Select the best candidates of the population
Fill the next population (chosen) with the Pareto fronts until there
is not enough space. When an entire front does not fit in the space
left we rely on a mixture of hypervolume and fitness. The respective
weights of hypervolume and fitness are "hv" and "1-hv". The remaining
fronts are explicitly not chosen"""
if self.weight_hv == 0.0:
fit = [numpy.sum(ind.fitness.values) for ind in candidates]
idx_scores = list(numpy.argsort(fit))
elif self.weight_hv == 1.0:
hv = get_hyped(candidates)
idx_scores = list(numpy.argsort(hv))[::-1]
else:
hv = get_hyped(candidates)
idx_hv = list(numpy.argsort(hv))[::-1]
fit = [numpy.sum(ind.fitness.values) for ind in candidates]
idx_fit = list(numpy.argsort(fit))
scores = []
for i in range(len(candidates)):
score = (self.weight_hv * idx_hv.index(i)) + (
(1.0 - self.weight_hv) * idx_fit.index(i)
)
scores.append(score)
idx_scores = list(numpy.argsort(scores))
chosen = [candidates[i] for i in idx_scores[: self.mu]]
not_chosen = [candidates[i] for i in idx_scores[self.mu:]]
return chosen, not_chosen
def get_population(self, to_space):
"""Returns the population in the original parameter space"""
pop = copy.deepcopy(self.population)
for i, ind in enumerate(pop):
for j, v in enumerate(ind):
pop[i][j] = to_space[j](v)
return pop
def get_parents(self, to_space):
"""Returns the population in the original parameter space"""
pop = copy.deepcopy(self.parents)
for i, ind in enumerate(pop):
for j, v in enumerate(ind):
pop[i][j] = to_space[j](v)
return pop
def generate_new_pop(self, lbounds, ubounds):
"""Generate a new population bounded in the normalized space"""
self.population = self.toolbox.generate()
return utils.bound(self.population, lbounds, ubounds)
def update_strategy(self):
self.toolbox.update(self.population)
def set_fitness(self, fitnesses):
for f, ind in zip(fitnesses, self.population):
ind.fitness.values = f
def set_fitness_parents(self, fitnesses):
for f, ind in zip(fitnesses, self.parents):
ind.fitness.values = f
def check_termination(self, gen):
stopping_params = {
"gen": gen,
"population": self.population,
}
[c.check(stopping_params) for c in self.stopping_conditions]
for c in self.stopping_conditions:
if c.criteria_met:
logger.info(
"CMA stopped because of termination criteria: " +
"" + " ".join(c.name)
)
self.active = False
================================================
FILE: bluepyopt/deapext/CMA_SO.py
================================================
"""Single Objective CMA-es class"""
"""
Copyright (c) 2016-2022, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint: disable=R0912, R0914
import logging
import numpy
from math import sqrt, log
import copy
from deap import base
from deap import cma
from .stoppingCriteria import (
MaxNGen,
Stagnationv2,
TolHistFun,
EqualFunVals,
NoEffectAxis,
TolUpSigma,
TolX,
ConditionCov,
NoEffectCoor,
)
from . import utils
logger = logging.getLogger("__main__")
class CMA_SO(cma.Strategy):
"""Single objective covariance matrix adaption"""
def __init__(
self,
centroids,
offspring_size,
sigma,
max_ngen,
IndCreator,
RandIndCreator,
map_function=None,
use_scoop=False,
use_stagnation_criterion=True,
):
"""Constructor
Args:
centroid (list): initial guess used as the starting point of
the CMA-ES
offspring_size (int): number of offspring individuals in each
generation
sigma (float): initial standard deviation of the distribution
max_ngen (int): total number of generation to run
IndCreator (fcn): function returning an individual of the pop
RandIndCreator (fcn): function creating a random individual.
map_function (map): function used to map (parallelize) the
evaluation function calls
use_scoop (bool): use scoop map for parallel computation
use_stagnation_criterion (bool): whether to use the stagnation
stopping criterion on top of the maximum generation criterion
"""
if offspring_size is None:
lambda_ = int(4 + 3 * log(len(RandIndCreator())))
else:
lambda_ = offspring_size
if centroids is None:
starter = RandIndCreator()
else:
starter = centroids[0]
cma.Strategy.__init__(self, starter, sigma, lambda_=lambda_)
self.population = []
self.problem_size = len(starter)
self.map_function = map_function
self.use_scoop = use_scoop
# Toolbox specific to this CMA-ES
self.toolbox = base.Toolbox()
self.toolbox.register("generate", self.generate, IndCreator)
self.toolbox.register("update", self.update)
# Set termination conditions
self.active = True
if max_ngen <= 0:
max_ngen = 100 + 50 * (self.problem_size + 3) ** 2 / numpy.sqrt(
lambda_
)
self.stopping_conditions = [
MaxNGen(max_ngen),
TolHistFun(lambda_, self.problem_size),
EqualFunVals(lambda_, self.problem_size),
NoEffectAxis(self.problem_size),
TolUpSigma(float(self.sigma)),
TolX(),
ConditionCov(),
NoEffectCoor(),
]
if use_stagnation_criterion:
self.stopping_conditions.append(
Stagnationv2(lambda_, self.problem_size)
)
def update(self, population):
"""Update the current covariance matrix strategy from the
population"""
population.sort(key=lambda ind: ind.fitness.weighted_reduce,
reverse=True)
old_centroid = self.centroid
self.centroid = numpy.dot(self.weights, population[0:self.mu])
c_diff = self.centroid - old_centroid
# Cumulation : update evolution path
self.ps = (1 - self.cs) * self.ps + sqrt(
self.cs * (2 - self.cs) * self.mueff
) / self.sigma * numpy.dot(
self.B, (1.0 / self.diagD) * numpy.dot(self.B.T, c_diff)
) # noqa
hsig = float(
(
numpy.linalg.norm(self.ps)
/ sqrt(1.0 - (1.0 - self.cs) **
(2.0 * (self.update_count + 1.0)))
/ self.chiN
< (1.4 + 2.0 / (self.dim + 1.0))
)
) # noqa
self.update_count += 1
self.pc = (1 - self.cc) * self.pc + hsig * sqrt(
self.cc * (2 - self.cc) * self.mueff
) / self.sigma * c_diff
# Update covariance matrix
artmp = population[0:self.mu] - old_centroid
self.C = (
(
1
- self.ccov1
- self.ccovmu
+ (1 - hsig) * self.ccov1 * self.cc * (2 - self.cc)
)
* self.C
+ self.ccov1 * numpy.outer(self.pc, self.pc)
+ self.ccovmu * numpy.dot((self.weights * artmp.T), artmp)
/ self.sigma ** 2
)
self.sigma *= numpy.exp(
(numpy.linalg.norm(self.ps) / self.chiN - 1.0) * self.cs
/ self.damps
)
self.diagD, self.B = numpy.linalg.eigh(self.C)
indx = numpy.argsort(self.diagD)
self.cond = self.diagD[indx[-1]] / self.diagD[indx[0]]
self.diagD = self.diagD[indx] ** 0.5
self.B = self.B[:, indx]
self.BD = self.B * self.diagD
def get_population(self, to_space):
"""Returns the population in the original parameter space"""
pop = copy.deepcopy(self.population)
for i, ind in enumerate(pop):
for j, v in enumerate(ind):
pop[i][j] = to_space[j](v)
return pop
def generate_new_pop(self, lbounds, ubounds):
"""Generate a new population bounded in the normalized space"""
self.population = self.toolbox.generate()
return utils.bound(self.population, lbounds, ubounds)
def update_strategy(self):
self.toolbox.update(self.population)
def set_fitness(self, fitnesses):
for f, ind in zip(fitnesses, self.population):
ind.fitness.values = f
def check_termination(self, gen):
stopping_params = {
"gen": gen,
"population": self.population,
"centroid": self.centroid,
"pc": self.pc,
"C": self.C,
"B": self.B,
"sigma": self.sigma,
"diagD": self.diagD,
"cond": self.cond,
}
[c.check(stopping_params) for c in self.stopping_conditions]
for c in self.stopping_conditions:
if c.criteria_met:
logger.info(
"CMA stopped because of termination criteria: " +
"" + " ".join(c.name)
)
self.active = False
================================================
FILE: bluepyopt/deapext/__init__.py
================================================
"""Init script"""
================================================
FILE: bluepyopt/deapext/algorithms.py
================================================
"""Optimisation class"""
"""
Copyright (c) 2016-2022, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint: disable=R0914, R0912
import random
import logging
import shutil
import os
import time
import deap.algorithms
import deap.tools
import pickle
from .stoppingCriteria import MaxNGen
from . import utils
logger = logging.getLogger('__main__')
def _define_fitness(pop, obj_size):
''' Re-instanciate the fitness of the individuals for it to matches the
evaluation function.
'''
from .optimisations import WSListIndividual
new_pop = []
if pop:
for ind in pop:
new_pop.append(WSListIndividual(list(ind), obj_size=obj_size))
return new_pop
def _evaluate_invalid_fitness(toolbox, population):
'''Evaluate the individuals with an invalid fitness
Returns the count of individuals with invalid fitness
'''
invalid_ind = [ind for ind in population if not ind.fitness.valid]
fitnesses = toolbox.map(toolbox.evaluate, invalid_ind)
for ind, fit in zip(invalid_ind, fitnesses):
ind.fitness.values = fit
return len(invalid_ind)
def _get_offspring(parents, toolbox, cxpb, mutpb):
'''return the offspring, use toolbox.variate if possible'''
if hasattr(toolbox, 'variate'):
return toolbox.variate(parents, toolbox, cxpb, mutpb)
return deap.algorithms.varAnd(parents, toolbox, cxpb, mutpb)
def _check_stopping_criteria(criteria, params):
for c in criteria:
c.check(params)
if c.criteria_met:
logger.info('Run stopped because of stopping criteria: ' +
c.name)
return True
else:
return False
def eaAlphaMuPlusLambdaCheckpoint(
population,
toolbox,
mu,
cxpb,
mutpb,
ngen,
stats=None,
halloffame=None,
cp_frequency=1,
cp_period=None,
cp_filename=None,
continue_cp=False,
terminator=None,
param_names=None):
r"""This is the :math:`(~\alpha,\mu~,~\lambda)` evolutionary algorithm
Args:
population(list of deap Individuals)
toolbox(deap Toolbox)
mu(int): Total parent population size of EA
cxpb(float): Crossover probability
mutpb(float): Mutation probability
ngen(int): Total number of generation to run
stats(deap.tools.Statistics): generation of statistics
halloffame(deap.tools.HallOfFame): hall of fame
cp_frequency(int): generations between checkpoints
cp_period(float): minimum time (in s) between checkpoint.
None to save checkpoint independently of the time between them
cp_filename(string): path to checkpoint filename
continue_cp(bool): whether to continue
terminator (multiprocessing.Event): exit loop when is set.
Not taken into account if None.
param_names(list): names of the parameters optimized by the evaluator
"""
if param_names is None:
param_names = []
if cp_filename:
cp_filename_tmp = cp_filename + '.tmp'
if continue_cp:
# A file name has been given, then load the data from the file
cp = pickle.load(open(cp_filename, "rb"))
population = cp["population"]
parents = cp["parents"]
start_gen = cp["generation"]
halloffame = cp["halloffame"]
logbook = cp["logbook"]
history = cp["history"]
random.setstate(cp["rndstate"])
# Assert that the fitness of the individuals match the evaluator
obj_size = len(population[0].fitness.wvalues)
population = _define_fitness(population, obj_size)
parents = _define_fitness(parents, obj_size)
_evaluate_invalid_fitness(toolbox, parents)
_evaluate_invalid_fitness(toolbox, population)
else:
# Start a new evolution
start_gen = 1
parents = population[:]
logbook = deap.tools.Logbook()
logbook.header = ['gen', 'nevals'] + (stats.fields if stats else [])
history = deap.tools.History()
invalid_count = _evaluate_invalid_fitness(toolbox, population)
utils.update_history_and_hof(halloffame, history, population)
utils.record_stats(
stats, logbook, start_gen, population, invalid_count
)
stopping_criteria = [MaxNGen(ngen)]
# Begin the generational process
gen = start_gen + 1
stopping_params = {"gen": gen}
time_last_save = time.time()
while utils.run_next_gen(
not (_check_stopping_criteria(stopping_criteria, stopping_params)),
terminator):
offspring = _get_offspring(parents, toolbox, cxpb, mutpb)
population = parents + offspring
invalid_count = _evaluate_invalid_fitness(toolbox, offspring)
utils.update_history_and_hof(halloffame, history, population)
utils.record_stats(stats, logbook, gen, population, invalid_count)
# Select the next generation parents
parents = toolbox.select(population, mu)
logger.info(logbook.stream)
if (cp_filename and cp_frequency and
gen % cp_frequency == 0 and
(cp_period is None or time.time() - time_last_save > cp_period)):
cp = dict(population=population,
generation=gen,
parents=parents,
halloffame=halloffame,
history=history,
logbook=logbook,
rndstate=random.getstate(),
param_names=param_names)
pickle.dump(cp, open(cp_filename_tmp, "wb"))
if os.path.isfile(cp_filename_tmp):
shutil.copy(cp_filename_tmp, cp_filename)
logger.debug('Wrote checkpoint to %s', cp_filename)
time_last_save = time.time()
gen += 1
stopping_params["gen"] = gen
return population, halloffame, logbook, history
================================================
FILE: bluepyopt/deapext/hype.py
================================================
"""
Copyright (c) 2016-2022, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
import numpy
def hypesub(la, A, actDim, bounds, pvec, alpha, k):
"""HypE algorithm sub function"""
h = numpy.zeros(la)
i = numpy.argsort(A[:, actDim - 1])
S = A[i]
pvec = pvec[i]
for i in range(1, S.shape[0] + 1):
if i < S.shape[0]:
extrusion = S[i, actDim - 1] - S[i - 1, actDim - 1]
else:
extrusion = bounds[actDim - 1] - S[i - 1, actDim - 1]
if actDim == 1:
if i > k:
break
if alpha[i - 1] >= 0:
h[pvec[0:i]] += extrusion * alpha[i - 1]
elif extrusion > 0.0:
h += extrusion * hypesub(
la, S[0:i, :], actDim - 1, bounds, pvec[0:i], alpha, k
)
return h
def hypeIndicatorExact(points, bounds, k):
"""HypE algorithm. Python implementation of the Matlab code available at
https://sop.tik.ee.ethz.ch/download/supplementary/hype/
Args:
points(array): 2D array containing the objective values of the
population
bounds(array): 1D array containing the reference point from which to
compute the hyper-volume
k(int): HypE parameter
"""
Ps = points.shape[0]
if k < 0:
k = Ps
actDim = points.shape[1]
pvec = numpy.arange(points.shape[0])
alpha = []
for i in range(1, k + 1):
j = numpy.arange(1, i)
alpha.append(numpy.prod((k - j) / (Ps - j) / i))
alpha = numpy.asarray(alpha)
return hypesub(points.shape[0], points, actDim, bounds, pvec, alpha, k)
def hypeIndicatorSampled(points, bounds, k, nrOfSamples):
"""Monte-Carlo approximation of the HypE algorithm. Python implementation
of the Matlab code available at
https://sop.tik.ee.ethz.ch/download/supplementary/hype/
Args:
points(array): 2D array containing the objective values of the
population
bounds(array): 1D array containing the reference point from which to
compute the hyper-volume
k(int): HypE parameter
nrOfSamples(int): number of random samples to use for the
Monte-Carlo approximation
"""
nrP = points.shape[0]
dim = points.shape[1]
F = numpy.zeros(nrP)
BoxL = numpy.min(points, axis=0)
alpha = []
for i in range(1, k + 1):
j = numpy.arange(1, i)
alpha.append(numpy.prod((k - j) / (nrP - j) / i))
alpha = numpy.asarray(alpha + [0.0] * nrP)
S = numpy.random.uniform(low=BoxL, high=bounds, size=(nrOfSamples, dim))
dominated = numpy.zeros(nrOfSamples, dtype="uint")
for j in range(1, nrP + 1):
B = S - points[j - 1]
ind = numpy.sum(B >= 0, axis=1) == dim
dominated[ind] += 1
for j in range(1, nrP + 1):
B = S - points[j - 1]
ind = numpy.sum(B >= 0, axis=1) == dim
x = dominated[ind]
F[j - 1] = numpy.sum(alpha[x - 1])
F = F * numpy.prod(bounds - BoxL) / nrOfSamples
return F
================================================
FILE: bluepyopt/deapext/optimisations.py
================================================
"""Optimisation class"""
"""
Copyright (c) 2016-2022, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint: disable=R0912, R0914
import random
import logging
import functools
import deap
import deap.base
import deap.algorithms
import deap.tools
from . import algorithms
from . import tools
from . import utils
import bluepyopt.optimisations
logger = logging.getLogger('__main__')
# TODO decide which variables go in constructor,which ones go in 'run' function
# TODO abstract the algorithm by creating a class for every algorithm, that way
# settings of the algorithm can be stored in objects of these classes
class WeightedSumFitness(deap.base.Fitness):
"""Fitness that compares by weighted sum"""
def __init__(self, values=(), obj_size=None):
self.weights = [-1.0] * obj_size if obj_size is not None else [-1]
super(WeightedSumFitness, self).__init__(values)
@property
def weighted_sum(self):
"""Weighted sum of wvalues"""
return sum(self.wvalues)
@property
def sum(self):
"""Weighted sum of values"""
return sum(self.values)
def __le__(self, other):
return self.weighted_sum <= other.weighted_sum
def __lt__(self, other):
return self.weighted_sum < other.weighted_sum
def __deepcopy__(self, _):
"""Override deepcopy"""
cls = self.__class__
result = cls.__new__(cls)
result.__dict__.update(self.__dict__)
return result
class WSListIndividual(list):
"""Individual consisting of list with weighted sum field"""
def __init__(self, *args, **kwargs):
"""Constructor"""
self.fitness = WeightedSumFitness(obj_size=kwargs['obj_size'])
del kwargs['obj_size']
super(WSListIndividual, self).__init__(*args, **kwargs)
class DEAPOptimisation(bluepyopt.optimisations.Optimisation):
"""DEAP Optimisation class"""
def __init__(self, evaluator=None,
use_scoop=False,
seed=1,
offspring_size=10,
eta=10,
mutpb=1.0,
cxpb=1.0,
map_function=None,
hof=None,
selector_name=None):
"""Constructor
Args:
evaluator (Evaluator): Evaluator object
use_scoop (bool): use scoop map for parallel computation
seed (float): Random number generator seed
offspring_size (int): Number of offspring individuals in each
generation
eta (float): Parameter that controls how far the crossover and
mutation operator disturbe the original individuals
mutpb (float): Mutation probability
cxpb (float): Crossover probability
map_function (function): Function used to map (parallelise) the
evaluation function calls
hof (hof): Hall of Fame object
selector_name (str): The selector used in the evolutionary
algorithm, possible values are 'IBEA' or 'NSGA2'
"""
super(DEAPOptimisation, self).__init__(evaluator=evaluator)
self.use_scoop = use_scoop
self.seed = seed
self.offspring_size = offspring_size
self.eta = eta
self.cxpb = cxpb
self.mutpb = mutpb
self.map_function = map_function
self.selector_name = selector_name
if self.selector_name is None:
self.selector_name = 'IBEA'
self.hof = hof
if self.hof is None:
self.hof = deap.tools.HallOfFame(10)
# Create a DEAP toolbox
self.toolbox = deap.base.Toolbox()
self.setup_deap()
def setup_deap(self):
"""Set up optimisation"""
# Number of objectives
OBJ_SIZE = len(self.evaluator.objectives)
# Set random seed
random.seed(self.seed)
# Eta parameter of crossover / mutation parameters
# Basically defines how much they 'spread' solution around
# The lower this value, the more spread
ETA = self.eta
# Number of parameters
IND_SIZE = len(self.evaluator.params)
if IND_SIZE == 0:
raise ValueError(
"Length of evaluator.params is zero. At least one "
"non-fix parameter is needed to run an optimization."
)
# Bounds for the parameters
LOWER = []
UPPER = []
for parameter in self.evaluator.params:
LOWER.append(parameter.lower_bound)
UPPER.append(parameter.upper_bound)
# Register the 'uniform' function
self.toolbox.register("uniformparams", utils.uniform, LOWER, UPPER,
IND_SIZE)
# Register the individual format
# An indiviual is create by WSListIndividual and parameters
# are initially
# picked by 'uniform'
self.toolbox.register(
"Individual",
deap.tools.initIterate,
functools.partial(WSListIndividual, obj_size=OBJ_SIZE),
self.toolbox.uniformparams)
# Register the population format. It is a list of individuals
self.toolbox.register(
"population",
deap.tools.initRepeat,
list,
self.toolbox.Individual)
# Register the evaluation function for the individuals
# import deap_efel_eval1
self.toolbox.register(
"evaluate",
self.evaluator.init_simulator_and_evaluate_with_lists
)
# Register the mate operator
self.toolbox.register(
"mate",
deap.tools.cxSimulatedBinaryBounded,
eta=ETA,
low=LOWER,
up=UPPER)
# Register the mutation operator
self.toolbox.register(
"mutate",
deap.tools.mutPolynomialBounded,
eta=ETA,
low=LOWER,
up=UPPER,
indpb=0.5)
# Register the variate operator
self.toolbox.register("variate", deap.algorithms.varAnd)
# Register the selector (picks parents from population)
if self.selector_name == 'IBEA':
self.toolbox.register("select", tools.selIBEA)
elif self.selector_name == 'NSGA2':
self.toolbox.register("select", deap.tools.emo.selNSGA2)
else:
raise ValueError('DEAPOptimisation: Constructor selector_name '
'argument only accepts "IBEA" or "NSGA2"')
import copyreg
import types
copyreg.pickle(types.MethodType, utils.reduce_method)
if self.use_scoop:
if self.map_function:
raise Exception(
'Impossible to use scoop is providing self '
'defined map function: %s' %
self.map_function)
from scoop import futures
self.toolbox.register("map", futures.map)
elif self.map_function:
self.toolbox.register("map", self.map_function)
def run(self,
max_ngen=10,
offspring_size=None,
continue_cp=False,
cp_filename=None,
cp_frequency=1,
cp_period=None,
parent_population=None,
terminator=None):
"""Run optimisation"""
# Allow run function to override offspring_size
# TODO probably in the future this should not be an object field
# anymore
# keeping for backward compatibility
if offspring_size is None:
offspring_size = self.offspring_size
# Generate the population object
if parent_population is not None:
if len(parent_population) != offspring_size:
offspring_size = len(parent_population)
self.offspring_size = len(parent_population)
logger.warning(
'The length of the provided population is different from '
'the offspring_size. The offspring_size will be '
'overwritten.'
)
OBJ_SIZE = len(self.evaluator.objectives)
IND_SIZE = len(self.evaluator.params)
pop = []
for ind in parent_population:
if len(ind) != IND_SIZE:
raise Exception(
'The length of the provided individual is not equal '
'to the number of parameter in the evaluator ')
pop.append(WSListIndividual(ind, obj_size=OBJ_SIZE))
else:
pop = self.toolbox.population(n=offspring_size)
stats = deap.tools.Statistics(key=lambda ind: ind.fitness.sum)
import numpy
stats.register("avg", numpy.mean)
stats.register("std", numpy.std)
stats.register("min", numpy.min)
stats.register("max", numpy.max)
param_names = []
if hasattr(self.evaluator, "param_names"):
param_names = self.evaluator.param_names
pop, hof, log, history = algorithms.eaAlphaMuPlusLambdaCheckpoint(
pop,
self.toolbox,
offspring_size,
self.cxpb,
self.mutpb,
max_ngen,
stats=stats,
halloffame=self.hof,
cp_frequency=cp_frequency,
cp_period=None,
continue_cp=continue_cp,
cp_filename=cp_filename,
terminator=terminator,
param_names=param_names)
# Update hall of fame
self.hof = hof
return pop, self.hof, log, history
class IBEADEAPOptimisation(DEAPOptimisation):
"""IBEA DEAP class"""
def __init__(self, *args, **kwargs):
"""Constructor"""
super(IBEADEAPOptimisation, self).__init__(*args, **kwargs)
================================================
FILE: bluepyopt/deapext/optimisationsCMA.py
================================================
"""CMA Optimisation class"""
"""
Copyright (c) 2016-2022, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
import logging
import numpy
import pickle
import random
import functools
import shutil
import os
import time
import deap.tools
from .CMA_SO import CMA_SO
from .CMA_MO import CMA_MO
from . import utils
import bluepyopt.optimisations
logger = logging.getLogger("__main__")
def _ind_convert_space(ind, convert_fcn):
"""util function to pass the individual from normalized to real space and
inversely"""
return [f(x) for f, x in zip(convert_fcn, ind)]
class DEAPOptimisationCMA(bluepyopt.optimisations.Optimisation):
"""Optimisation class for CMA-based evolution strategies"""
def __init__(
self,
evaluator=None,
use_scoop=False,
seed=1,
offspring_size=None,
centroids=None,
sigma=0.4,
map_function=None,
hof=None,
selector_name="single_objective",
weight_hv=0.5,
fitness_reduce=numpy.sum,
use_stagnation_criterion=True,
):
"""Constructor
Args:
evaluator (Evaluator): Evaluator object
use_scoop (bool): use scoop map for parallel computation
seed (float): Random number generator seed
offspring_size (int): Number of offspring individuals in each
generation
centroids (list): list of initial guesses used as the starting
points of the CMA-ES
sigma (float): initial standard deviation of the distribution
map_function (function): Function used to map (parallelize) the
evaluation function calls
hof (hof): Hall of Fame object
selector_name (str): The selector used in the evolutionary
algorithm, possible values are 'single_objective' or
'multi_objective'
weight_hv (float): between 0 and 1. Weight given to the
hyper-volume contribution when computing the score of an
individual in MO-CMA. The weight of the fitness contribution
is computed as 1 - weight_hv.
fitness_reduce (fcn): function used to reduce the objective values
to a single fitness score
use_stagnation_criterion (bool): whether to use the stagnation
stopping criterion on top of the maximum generation criterion
"""
super(DEAPOptimisationCMA, self).__init__(evaluator=evaluator)
self.use_scoop = use_scoop
self.seed = seed
self.map_function = map_function
self.hof = hof
if self.hof is None:
self.hof = deap.tools.HallOfFame(10)
self.offspring_size = offspring_size
self.fitness_reduce = fitness_reduce
self.centroids = centroids
self.sigma = sigma
if weight_hv > 1.0 or weight_hv < 0.0:
raise Exception("weight_hv has to be between 0 and 1.")
self.weight_hv = weight_hv
self.selector_name = selector_name
if self.selector_name == "single_objective":
self.cma_creator = CMA_SO
elif self.selector_name == "multi_objective":
self.cma_creator = CMA_MO
else:
raise Exception(
"The selector_name has to be 'single_objective' "
"or 'multi_objective'. Not "
"{}".format(self.selector_name)
)
self.use_stagnation_criterion = use_stagnation_criterion
# Number of objective values
self.problem_size = len(self.evaluator.params)
# Number of parameters
self.ind_size = len(self.evaluator.objectives)
# Create a DEAP toolbox
self.toolbox = deap.base.Toolbox()
# Bounds for the parameters
self.lbounds = [p.lower_bound for p in self.evaluator.params]
self.ubounds = [p.upper_bound for p in self.evaluator.params]
# Instantiate functions converting individuals from the original
# parameter space to (and from) a normalized space bounded to [-1.;1]
self.ubounds = numpy.asarray(self.ubounds)
self.lbounds = numpy.asarray(self.lbounds)
bounds_radius = (self.ubounds - self.lbounds) / 2.0
bounds_mean = (self.ubounds + self.lbounds) / 2.0
self.to_norm = []
self.to_space = []
for r, m in zip(bounds_radius, bounds_mean):
self.to_norm.append(
functools.partial(
lambda param, bm, br: (param - bm) / br,
bm=m,
br=r)
)
self.to_space.append(
functools.partial(
lambda param, bm, br: (param * br) + bm,
bm=m,
br=r
)
)
# Overwrite the bounds with -1. and 1.
self.lbounds = numpy.full(self.problem_size, -1.0)
self.ubounds = numpy.full(self.problem_size, 1.0)
self.setup_deap()
# In case initial guesses were provided, rescale them to the norm space
if self.centroids is not None:
self.centroids = [
self.toolbox.Individual(_ind_convert_space(ind, self.to_norm))
for ind in centroids
]
def setup_deap(self):
"""Set up optimisation"""
# Set random seed
random.seed(self.seed)
numpy.random.seed(self.seed)
# Register the 'uniform' function
self.toolbox.register(
"uniformparams",
utils.uniform,
self.lbounds,
self.ubounds,
self.ind_size
)
# Register the individual format
self.toolbox.register(
"Individual",
functools.partial(
utils.WSListIndividual,
obj_size=self.ind_size,
reduce_fcn=self.fitness_reduce,
),
)
# A Random Individual is created by ListIndividual and parameters are
# initially picked by 'uniform'
self.toolbox.register(
"RandomInd",
deap.tools.initIterate,
self.toolbox.Individual,
self.toolbox.uniformparams,
)
# Register the population format. It is a list of individuals
self.toolbox.register(
"population", deap.tools.initRepeat, list, self.toolbox.RandomInd
)
# Register the evaluation function for the individuals
self.toolbox.register(
"evaluate",
self.evaluator.init_simulator_and_evaluate_with_lists
)
import copyreg
import types
copyreg.pickle(types.MethodType, utils.reduce_method)
if self.use_scoop:
if self.map_function:
raise Exception(
"Impossible to use scoop is providing self defined map "
"function: %s" % self.map_function
)
from scoop import futures
self.toolbox.register("map", futures.map)
elif self.map_function:
self.toolbox.register("map", self.map_function)
def run(
self,
max_ngen=0,
cp_frequency=1,
cp_period=None,
continue_cp=False,
cp_filename=None,
terminator=None,
):
""" Run the optimizer until a stopping criteria is met.
Args:
max_ngen(int): Total number of generation to run
cp_frequency(int): generations between checkpoints
cp_period(float): minimum time (in s) between checkpoint.
None to save checkpoint independently of the time between them
continue_cp(bool): whether to continue
cp_filename(string): path to checkpoint filename
terminator (multiprocessing.Event): exit loop when is set.
Not taken into account if None.
"""
if cp_filename:
cp_filename_tmp = cp_filename + '.tmp'
stats = self.get_stats()
if continue_cp:
# A file name has been given, then load the data from the file
cp = pickle.load(open(cp_filename, "rb"))
gen = cp["generation"]
self.hof = cp["halloffame"]
logbook = cp["logbook"]
history = cp["history"]
random.setstate(cp["rndstate"])
numpy.random.set_state(cp["np_rndstate"])
CMA_es = cp["CMA_es"]
CMA_es.map_function = self.map_function
else:
history = deap.tools.History()
logbook = deap.tools.Logbook()
logbook.header = ["gen", "nevals"] + stats.fields
# Instantiate the CMA strategy centered on the centroids
CMA_es = self.cma_creator(
centroids=self.centroids,
offspring_size=self.offspring_size,
sigma=self.sigma,
max_ngen=max_ngen,
IndCreator=self.toolbox.Individual,
RandIndCreator=self.toolbox.RandomInd,
map_function=self.map_function,
use_scoop=self.use_scoop,
use_stagnation_criterion=self.use_stagnation_criterion,
)
if self.selector_name == "multi_objective":
CMA_es.weight_hv = self.weight_hv
to_evaluate = CMA_es.get_parents(self.to_space)
fitness = self.toolbox.map(self.toolbox.evaluate, to_evaluate)
fitness = list(map(list, fitness))
CMA_es.set_fitness_parents(fitness)
gen = 1
pop = CMA_es.get_population(self.to_space)
param_names = []
if hasattr(self.evaluator, "param_names"):
param_names = self.evaluator.param_names
time_last_save = time.time()
# Run until a termination criteria is met
while utils.run_next_gen(CMA_es.active, terminator):
logger.info("Generation {}".format(gen))
# Generate the new populations
n_out = CMA_es.generate_new_pop(
lbounds=self.lbounds, ubounds=self.ubounds
)
logger.debug(
"Number of individuals outside of bounds: {} ({:.2f}%)".format(
n_out,
100.0 * n_out / len(CMA_es.population)
)
)
# Get all the individuals in the original space for evaluation
to_evaluate = CMA_es.get_population(self.to_space)
# Compute the fitness
fitness = self.toolbox.map(self.toolbox.evaluate, to_evaluate)
fitness = list(map(list, fitness))
nevals = len(to_evaluate)
CMA_es.set_fitness(fitness)
# Update the hall of fame, history and logbook
pop = CMA_es.get_population(self.to_space)
utils.update_history_and_hof(self.hof, history, pop)
record = utils.record_stats(stats, logbook, gen, pop, nevals)
logger.info(logbook.stream)
# Update the CMA strategy using the new fitness and check if
# termination conditions were reached
CMA_es.update_strategy()
CMA_es.check_termination(gen)
if (
cp_filename and
cp_frequency and
gen % cp_frequency == 0 and
(cp_period is None or time.time() - time_last_save > cp_period)
):
# Map function shouldn't be pickled
temp_mf = CMA_es.map_function
CMA_es.map_function = None
cp = dict(
population=pop,
generation=gen,
halloffame=self.hof,
history=history,
logbook=logbook,
rndstate=random.getstate(),
np_rndstate=numpy.random.get_state(),
CMA_es=CMA_es,
param_names=param_names,
)
pickle.dump(cp, open(cp_filename_tmp, "wb"))
if os.path.isfile(cp_filename_tmp):
shutil.copy(cp_filename_tmp, cp_filename)
logger.debug("Wrote checkpoint to %s", cp_filename)
CMA_es.map_function = temp_mf
time_last_save = time.time()
gen += 1
return pop, self.hof, logbook, history
def get_stats(self):
"""Get the stats that will be saved during optimisation"""
stats = deap.tools.Statistics(key=lambda ind: ind.fitness.reduce)
stats.register("avg", numpy.mean)
stats.register("std", numpy.std)
stats.register("min", numpy.min)
stats.register("max", numpy.max)
return stats
================================================
FILE: bluepyopt/deapext/stoppingCriteria.py
================================================
"""StoppingCriteria class"""
"""
Copyright (c) 2016-2022, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint: disable=R0912, R0914
import logging
import numpy
from collections import deque
import bluepyopt.stoppingCriteria
logger = logging.getLogger("__main__")
def isclose(a, b, rel_tol=1e-09, abs_tol=0.0):
return abs(a - b) <= max(rel_tol * max(abs(a), abs(b)), abs_tol)
class MaxNGen(bluepyopt.stoppingCriteria.StoppingCriteria):
"""Max ngen stopping criteria class"""
name = "Max ngen"
def __init__(self, max_ngen):
"""Constructor"""
super(MaxNGen, self).__init__()
self.max_ngen = max_ngen
def check(self, kwargs):
"""Check if the maximum number of iteration is reached"""
gen = kwargs.get("gen")
if gen > self.max_ngen:
self.criteria_met = True
class Stagnation(bluepyopt.stoppingCriteria.StoppingCriteria):
"""Stagnation stopping criteria class"""
name = "Stagnation"
def __init__(self, lambda_, problem_size):
"""Constructor"""
super(Stagnation, self).__init__()
self.lambda_ = lambda_
self.problem_size = problem_size
self.stagnation_iter = None
self.best = []
self.median = []
def check(self, kwargs):
"""Check if the population stopped improving"""
ngen = kwargs.get("gen")
population = kwargs.get("population")
fitness = [ind.fitness.reduce for ind in population]
fitness.sort()
# condition to avoid duplicates when re-starting
if len(self.best) < ngen:
self.best.append(fitness[0])
self.median.append(fitness[int(round(len(fitness) / 2.0))])
self.stagnation_iter = int(
numpy.ceil(
0.2 * ngen + 120 + 30.0 * self.problem_size / self.lambda_
)
)
cbest = len(self.best) > self.stagnation_iter
cmed = len(self.median) > self.stagnation_iter
cbest2 = numpy.median(self.best[-20:]) >= numpy.median(
self.best[-self.stagnation_iter:-self.stagnation_iter + 20]
)
cmed2 = numpy.median(self.median[-20:]) >= numpy.median(
self.median[-self.stagnation_iter:-self.stagnation_iter + 20]
)
if cbest and cmed and cbest2 and cmed2:
self.criteria_met = True
class Stagnationv2(bluepyopt.stoppingCriteria.StoppingCriteria):
"""Stagnation stopping criteria class"""
name = "Stagnationv2"
def __init__(
self, lambda_, problem_size, threshold=0.01, std_threshold=0.02
):
"""Constructor
Args:
lambda_ (int): offspring size
problem_size (int): problem size
threshold (float): 1st criterion is triggered if best fitness
improves less than this threshold for 100 generations
std_threshold (float): 2nd criterion is triggered if
standard deviation of the best fitness over
the last 20 generations is below the best fitness multiplied
by this threshold
"""
super(Stagnationv2, self).__init__()
self.lambda_ = lambda_
self.problem_size = problem_size
self.stagnation_iter = None
self.threshold = threshold
self.std_threshold = std_threshold
self.best = []
def check(self, kwargs):
"""Check if best model fitness does not improve over 1% over 100 gens
and is not noisy in the last 20 generations
"""
ngen = kwargs.get("gen")
population = kwargs.get("population")
fitness = [ind.fitness.reduce for ind in population]
fitness.sort()
# condition to avoid duplicates when re-starting
if len(self.best) < ngen:
self.best.append(fitness[0])
self.stagnation_iter = int(
numpy.ceil(
0.2 * ngen + 120 + 30.0 * self.problem_size / self.lambda_
)
)
crit1 = len(self.best) > self.stagnation_iter
crit2 = numpy.median(self.best[-20:]) * (1 + self.threshold) \
> numpy.median(self.best[-120:-100])
crit3 = numpy.std(self.best[-20:]) < (
self.std_threshold * self.best[-1]
)
if crit1 and crit2 and crit3:
self.criteria_met = True
class TolHistFun(bluepyopt.stoppingCriteria.StoppingCriteria):
"""TolHistFun stopping criteria class"""
name = "TolHistFun"
def __init__(self, lambda_, problem_size):
"""Constructor"""
super(TolHistFun, self).__init__()
self.tolhistfun = 10 ** -12
self.mins = deque(
maxlen=10 + int(numpy.ceil(30.0 * problem_size / lambda_)))
def check(self, kwargs):
"""Check if the range of the best values is smaller than
the threshold"""
population = kwargs.get("population")
self.mins.append(numpy.min([ind.fitness.reduce for ind in population]))
if (
len(self.mins) == self.mins.maxlen
and max(self.mins) - min(self.mins) < self.tolhistfun
):
self.criteria_met = True
class EqualFunVals(bluepyopt.stoppingCriteria.StoppingCriteria):
"""EqualFunVals stopping criteria class"""
name = "EqualFunVals"
def __init__(self, lambda_, problem_size):
"""Constructor"""
super(EqualFunVals, self).__init__()
self.problem_size = problem_size
self.equalvals = float(problem_size) / 3.0
self.equalvals_k = int(numpy.ceil(0.1 + lambda_ / 4.0))
self.equalvalues = []
def check(self, kwargs):
"""Check if in 1/3rd of the last problem_size iterations the best and
k'th best solutions are equal"""
ngen = kwargs.get("gen")
population = kwargs.get("population")
fitness = [ind.fitness.reduce for ind in population]
fitness.sort()
if isclose(fitness[0], fitness[-self.equalvals_k], rel_tol=1e-6):
self.equalvalues.append(1)
else:
self.equalvalues.append(0)
if (
ngen > self.problem_size
and sum(self.equalvalues[-self.problem_size:]) > self.equalvals
):
self.criteria_met = True
class TolX(bluepyopt.stoppingCriteria.StoppingCriteria):
"""TolX stopping criteria class"""
name = "TolX"
def __init__(self):
"""Constructor"""
super(TolX, self).__init__()
self.tolx = 10 ** -12
def check(self, kwargs):
"""Check if all components of pc and sqrt(diag(C)) are smaller than
a threshold"""
pc = kwargs.get("pc")
C = kwargs.get("C")
if all(pc < self.tolx) and all(numpy.sqrt(numpy.diag(C)) < self.tolx):
self.criteria_met = True
class TolUpSigma(bluepyopt.stoppingCriteria.StoppingCriteria):
"""TolUpSigma stopping criteria class"""
name = "TolUpSigma"
def __init__(self, sigma0):
"""Constructor"""
super(TolUpSigma, self).__init__()
self.sigma0 = sigma0
self.tolupsigma = 10 ** 20
def check(self, kwargs):
"""Check if the sigma/sigma0 ratio is bigger than a threshold"""
sigma = kwargs.get("sigma")
diagD = kwargs.get("diagD")
if sigma / self.sigma0 > float(diagD[-1] ** 2) * self.tolupsigma:
self.criteria_met = True
class ConditionCov(bluepyopt.stoppingCriteria.StoppingCriteria):
"""ConditionCov stopping criteria class"""
name = "ConditionCov"
def __init__(self):
"""Constructor"""
super(ConditionCov, self).__init__()
self.conditioncov = 10 ** 14
def check(self, kwargs):
"""Check if the condition number of the covariance matrix is
too large"""
cond = kwargs.get("cond")
if cond > self.conditioncov:
self.criteria_met = True
class NoEffectAxis(bluepyopt.stoppingCriteria.StoppingCriteria):
"""NoEffectAxis stopping criteria class"""
name = "NoEffectAxis"
def __init__(self, problem_size):
"""Constructor"""
super(NoEffectAxis, self).__init__()
self.conditioncov = 10 ** 14
self.problem_size = problem_size
def check(self, kwargs):
"""Check if the coordinate axis std is too low"""
ngen = kwargs.get("gen")
centroid = kwargs.get("centroid")
sigma = kwargs.get("sigma")
diagD = kwargs.get("diagD")
B = kwargs.get("B")
noeffectaxis_index = ngen % self.problem_size
if all(
centroid
== centroid
+ 0.1 * sigma * diagD[-noeffectaxis_index] * B[-noeffectaxis_index]
):
self.criteria_met = True
class NoEffectCoor(bluepyopt.stoppingCriteria.StoppingCriteria):
"""NoEffectCoor stopping criteria class"""
name = "NoEffectCoor"
def __init__(self):
"""Constructor"""
super(NoEffectCoor, self).__init__()
def check(self, kwargs):
"""Check if main axis std has no effect"""
centroid = kwargs.get("centroid")
sigma = kwargs.get("sigma")
C = kwargs.get("C")
if any(centroid == centroid + 0.2 * sigma * numpy.diag(C)):
self.criteria_met = True
================================================
FILE: bluepyopt/deapext/tools/__init__.py
================================================
"""Init"""
from .selIBEA import * # NOQA
================================================
FILE: bluepyopt/deapext/tools/selIBEA.py
================================================
"""IBEA selector"""
"""
Copyright (c) 2016-2022, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
The code in this file was original written in 2015 at the
BlueBrain Project, EPFL, Lausanne
The authors were Werner Van Geit, Michael Gevaert and Jean-Denis Courcol
It is based on a C implementation of the IBEA algorithm in the PISA
optimization framework developed at the ETH, Zurich
http://www.tik.ee.ethz.ch/pisa/selectors/ibea/?page=ibea.php
"""
import numpy
import random
def selIBEA(population, mu, alpha=None, kappa=.05, tournament_n=4):
"""IBEA Selector"""
if alpha is None:
alpha = len(population)
# Calculate a matrix with the fitness components of every individual
components = _calc_fitness_components(population, kappa=kappa)
# Calculate the fitness values
_calc_fitnesses(population, components)
# Do the environmental selection
population[:] = _environmental_selection(population, alpha)
# Select the parents in a tournament
parents = _mating_selection(population, mu, tournament_n)
return parents
def _calc_fitness_components(population, kappa):
"""returns an N * N numpy array of doubles, which is their IBEA fitness """
# DEAP selector are supposed to maximise the objective values
# We take the negative objectives because this algorithm will minimise
population_matrix = numpy.fromiter(
iter(-x for individual in population
for x in individual.fitness.wvalues),
dtype=numpy.float64)
pop_len = len(population)
feat_len = len(population[0].fitness.wvalues)
population_matrix = population_matrix.reshape((pop_len, feat_len))
# Calculate minimal square bounding box of the objectives
box_ranges = (numpy.max(population_matrix, axis=0) -
numpy.min(population_matrix, axis=0))
# Replace all possible zeros to avoid division by zero
# Basically 0/0 is replaced by 0/1
box_ranges[box_ranges == 0] = 1.0
components_matrix = numpy.zeros((pop_len, pop_len))
for i in range(0, pop_len):
diff = population_matrix - population_matrix[i, :]
components_matrix[i, :] = numpy.max(
numpy.divide(diff, box_ranges),
axis=1)
# Calculate max of absolute value of all elements in matrix
max_absolute_indicator = numpy.max(numpy.abs(components_matrix))
# Normalisation
if max_absolute_indicator != 0:
components_matrix = numpy.exp(
(-1.0 / (kappa * max_absolute_indicator)) * components_matrix.T)
return components_matrix
def _calc_fitnesses(population, components):
"""Calculate the IBEA fitness of every individual"""
# Calculate sum of every column in the matrix, ignore diagonal elements
column_sums = numpy.sum(components, axis=0) - numpy.diagonal(components)
# Fill the 'ibea_fitness' field on the individuals with the fitness value
for individual, ibea_fitness in zip(population, column_sums):
individual.ibea_fitness = ibea_fitness
def _choice(seq):
"""Python 2 implementation of choice"""
return seq[int(random.random() * len(seq))]
def _mating_selection(population, mu, tournament_n):
"""Returns the n_of_parents individuals with the best fitness"""
parents = []
for _ in range(mu):
winner = _choice(population)
for _ in range(tournament_n - 1):
individual = _choice(population)
# Save winner is element with smallest fitness
if individual.ibea_fitness < winner.ibea_fitness:
winner = individual
parents.append(winner)
return parents
def _environmental_selection(population, selection_size):
"""Returns the selection_size individuals with the best fitness"""
# Sort the individuals based on their fitness
population.sort(key=lambda ind: ind.ibea_fitness)
# Return the first 'selection_size' elements
return population[:selection_size]
__all__ = ['selIBEA']
================================================
FILE: bluepyopt/deapext/utils.py
================================================
"""Utils function"""
"""
Copyright (c) 2016-2022, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
import numpy
import random
import deap.base
# pylint: disable=R0914, R0912
class WeightedReducedFitness(deap.base.Fitness):
"""Fitness that compares by weighted objective values"""
def __init__(self, values=(), obj_size=None, reduce_fcn=numpy.sum):
self.weights = [-1.0] * obj_size if obj_size is not None else [-1]
self.reduce_fcn = reduce_fcn
super(WeightedReducedFitness, self).__init__(values)
@property
def reduce(self):
"""Reduce of values"""
return self.reduce_fcn(self.values)
@property
def weighted_reduce(self):
"""Reduce of weighted values"""
return self.reduce_fcn(self.wvalues)
def __le__(self, other):
return self.weighted_reduce <= other.weighted_reduce
def __lt__(self, other):
return self.weighted_reduce < other.weighted_reduce
def __deepcopy__(self, _):
"""Override deepcopy"""
cls = self.__class__
result = cls.__new__(cls)
result.__dict__.update(self.__dict__)
return result
class WSListIndividual(list):
"""Individual consisting of a list with weighted fitness"""
def __init__(self, *args, **kwargs):
"""Constructor"""
reduce_fcn = kwargs.get("reduce_fcn", numpy.sum)
self.fitness = WeightedReducedFitness(
obj_size=kwargs["obj_size"], reduce_fcn=reduce_fcn
)
# Index of the parent, used by MO-CMA
self._ps = "p", 0
del kwargs["obj_size"]
if "reduce_fcn" in kwargs:
del kwargs["reduce_fcn"]
super(WSListIndividual, self).__init__(*args, **kwargs)
def update_history_and_hof(halloffame, history, population):
"""Update the hall of fame with the generated individuals
Note: History and Hall-of-Fame behave like dictionaries
"""
if halloffame is not None:
halloffame.update(population)
history.update(population)
def record_stats(stats, logbook, gen, population, invalid_count):
"""Update the statistics with the new population"""
record = stats.compile(population) if stats is not None else {}
logbook.record(gen=gen, nevals=invalid_count, **record)
def closest_feasible(individual, lbounds, ubounds):
"""Returns the closest individual in the parameter bounds"""
# TODO: Fix 1e-9 hack
for i, (u, l, el) in enumerate(zip(ubounds, lbounds, individual)):
if el >= u:
individual[i] = u - 1e-9
elif el <= l:
individual[i] = l + 1e-9
return individual
def bound(population, lbounds, ubounds):
"""Bounds the population based on lower and upper parameter bounds."""
n_out = 0
for i, ind in enumerate(population):
if numpy.any(numpy.less(ind, lbounds)) or numpy.any(
numpy.greater(ind, ubounds)
):
population[i] = closest_feasible(ind, lbounds, ubounds)
n_out += 1
return n_out
def uniform(lower_list, upper_list, dimensions):
"""Uniformly pick an individual"""
if hasattr(lower_list, "__iter__"):
return [
random.uniform(lower, upper) for lower, upper in
zip(lower_list, upper_list)
]
else:
return [random.uniform(lower_list, upper_list) for _ in
range(dimensions)]
def reduce_method(meth):
"""Overwrite reduce"""
return (getattr, (meth.__self__, meth.__func__.__name__))
def run_next_gen(criteria, terminator):
"""Condition to stay inside the loop."""
if terminator is None:
return criteria
return criteria and not terminator.is_set()
================================================
FILE: bluepyopt/ephys/__init__.py
================================================
"""Init script"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint: disable=W0511
from . import base # NOQA
from . import simulators # NOQA
from . import models # NOQA
from . import evaluators # NOQA
from . import mechanisms # NOQA
from . import locations # NOQA
from . import parameterscalers # NOQA
from . import parameters # NOQA
from . import morphologies # NOQA
from . import efeatures # NOQA
from . import objectives # NOQA
from . import protocols # NOQA
from . import responses # NOQA
from . import recordings # NOQA
from . import objectivescalculators # NOQA
from . import stimuli # NOQA
# TODO create all the necessary abstract methods
# TODO check inheritance structure
# TODO instantiate using 'simulation env' as parameter, instead of cell
================================================
FILE: bluepyopt/ephys/acc.py
================================================
'''Dependencies of Arbor simulator backend'''
try:
import arbor
except ImportError as e:
class arbor:
def __getattribute__(self, _):
raise ImportError("Exporting cell models to ACC/JSON, loading"
" them or optimizing them with the Arbor"
" simulator requires missing dependency arbor."
" To install BluePyOpt with arbor,"
" run 'pip install bluepyopt[arbor]'.")
class ArbLabel:
"""Arbor label"""
def __init__(self, type, name, s_expr):
if type not in ['locset', 'region', 'iexpr']:
raise ValueError('Invalid Arbor label type %s' % type)
self._type = type
self._name = name
self._s_expr = s_expr
@property
def defn(self):
"""Label definition for label-dict"""
return '(%s-def "%s" %s)' % (self._type, self._name, self._s_expr)
@property
def ref(self):
"""Reference to label defined in label-dict"""
return '(%s "%s")' % (self._type, self._name)
@property
def name(self):
"""Name of the label"""
return self._name
@property
def loc(self):
"""S-expression defining the location of the label"""
return self._s_expr
def __eq__(self, other):
if other is None:
return False
elif not isinstance(other, ArbLabel):
raise TypeError('%s is not an ArbLabel' % str(other))
else:
return self._s_expr == other._s_expr
def __hash__(self):
return hash(self._s_expr)
def __repr__(self):
return self.defn
================================================
FILE: bluepyopt/ephys/base.py
================================================
'''Base class for ephys classes'''
class BaseEPhys(object):
'''Base class for ephys classes'''
def __init__(self, name='', comment=''):
self.name = name
self.comment = comment
def __str__(self):
return '%s: %s (%s)' % (self.__class__.__name__,
self.name, self.comment)
================================================
FILE: bluepyopt/ephys/create_acc.py
================================================
"""create JSON/ACC files for Arbor from a set of BluePyOpt.ephys parameters"""
# pylint: disable=R0914
import io
import logging
import pathlib
from collections import ChainMap, namedtuple, OrderedDict
import re
import jinja2
import json
import shutil
from bluepyopt.ephys.acc import arbor
from bluepyopt.ephys.morphologies import ArbFileMorphology
from bluepyopt.ephys.create_hoc import (
Location,
RangeExpr,
PointExpr,
_get_template_params,
format_float,
)
logger = logging.getLogger(__name__)
# Inhomogeneous expression for scaled parameter in Arbor
RangeIExpr = namedtuple("RangeIExpr", "name, value, scale")
class ArbVar:
"""Definition of a Neuron to Arbor parameter conversion"""
def __init__(self, name, conv=None):
"""Constructor
Args:
name (str): Arbor parameter name
conv (): Conversion of parameter value from Neuron units
to Arbor (defaults to identity)
"""
self.name = name
self.conv = conv
def __repr__(self):
return "ArbVar(%s, %s)" % (self.name, self.conv)
class Nrn2ArbParamAdapter:
"""Converts a Neuron parameter to Arbor format (name and value)"""
_mapping = dict(
v_init=ArbVar(name="membrane-potential"),
celsius=ArbVar(
name="temperature-kelvin", conv=lambda celsius: celsius + 273.15
),
Ra=ArbVar(name="axial-resistivity"),
cm=ArbVar(
name="membrane-capacitance", conv=lambda cm: cm / 100.0
), # NEURON: uF/cm^2, Arbor: F/m^2
**{
species + loc[0]: ArbVar(
name='ion-%sternal-concentration "%s"' % (loc, species)
)
for species in ["na", "k", "ca"]
for loc in ["in", "ex"]
},
**{
"e" + species: ArbVar(name='ion-reversal-potential "%s"' % species)
for species in ["na", "k", "ca"]
},
)
@classmethod
def _param_name(cls, name):
"""Neuron to Arbor parameter renaming
Args:
name (str): Neuron parameter name
"""
return cls._mapping[name].name if name in cls._mapping else name
@classmethod
def _param_value(cls, param):
"""Neuron to Arbor units conversion for parameter values
Args:
param (): A Neuron parameter with a value in Neuron units
"""
if (
param.name in cls._mapping
and cls._mapping[param.name].conv is not None
):
return format_float(
cls._mapping[param.name].conv(float(param.value))
)
else:
return (
param.value
if isinstance(param.value, str)
else format_float(param.value)
)
@classmethod
def _conv_param(cls, param, name):
"""Convert a Neuron parameter to Arbor format (name and units)
Args:
param (): A Neuron parameter
name (): Parameter name without mech prefix/suffix
"""
if isinstance(param, Location):
return Location(
name=cls._param_name(name), value=cls._param_value(param)
)
elif isinstance(param, RangeExpr):
return RangeExpr(
location=param.location,
name=cls._param_name(name),
value=cls._param_value(param),
value_scaler=param.value_scaler,
)
elif isinstance(param, PointExpr):
return PointExpr(
name=cls._param_name(name),
point_loc=param.point_loc,
value=cls._param_value(param),
)
else:
raise CreateAccException(
"Unsupported parameter expression type %s." % type(param)
)
@classmethod
def format(cls, param, mechs):
"""Find a parameter's mechanism and convert name to Arbor format
Args:
param (): A parameter in Neuron format
mechs (): List of co-located NMODL mechanisms
Returns:
A tuple of mechanism name (None for a non-mechanism parameter) and
parameter in Arbor format
"""
if not isinstance(param, PointExpr):
mech_matches = [
i
for i, mech in enumerate(mechs)
if param.name.endswith("_" + mech)
]
else:
param_pprocesses = [loc.pprocess_mech for loc in param.point_loc]
mech_matches = [
i for i, mech in enumerate(mechs) if mech in param_pprocesses
]
if len(mech_matches) == 0:
return None, cls._conv_param(param, name=param.name)
elif len(mech_matches) == 1:
mech = mechs[mech_matches[0]]
if not isinstance(param, PointExpr):
name = param.name[: -(len(mech) + 1)]
else:
name = param.name
return mech, cls._conv_param(param, name=name)
else:
raise CreateAccException(
"Parameter name %s matches" % param.name
+ " multiple mechanisms %s"
% [repr(mechs[i]) for i in mech_matches]
)
class Nrn2ArbMechGrouper:
"""Group parameters by mechanism and convert them to Arbor format"""
@staticmethod
def _is_global_property(loc, param):
"""Returns if a label-specific variable is a global property in Arbor
Args:
loc (): An Arbor label describing the location
param (): A parameter in Arbor format (name and units)
"""
return loc == ArbFileMorphology.region_labels["all"] and (
param.name
in [
"membrane-potential",
"temperature-kelvin",
"axial-resistivity",
"membrane-capacitance",
]
or param.name.split(" ")[0]
in [
"ion-internal-concentration",
"ion-external-concentration",
"ion-reversal-potential",
]
)
@classmethod
def _separate_global_properties(cls, loc, mechs):
"""Separates global properties from a label-specific dict of mechanisms
Args:
loc (): An Arbor label describing the location
mechs (): A mapping of mechanism name to list of parameters in
Arbor format (None for non-mechanism parameters).
Returns:
A split of mechs into mechanisms without Arbor global properties
(first component) and a dict with Arbor global properties
(second component)
"""
local_mechs = dict()
global_properties = []
for mech, params in mechs.items():
if mech is None:
local_properties = []
for param in params:
if cls._is_global_property(loc, param):
global_properties.append(param)
else:
local_properties.append(param)
local_mechs[mech] = local_properties
else:
local_mechs[mech] = params
return local_mechs, {None: global_properties}
@staticmethod
def _format_params_and_group_by_mech(params, channels):
"""Group list of parameters by mechanism and turn them to Arbor format
Args:
params (): List of parameters in Neuron format
channels (): List of co-located NMODL mechanisms
Returns:
Mapping of Arbor mechanism name to list of parameters in Arbor
format
"""
mech_params = [
Nrn2ArbParamAdapter.format(param, channels) for param in params
]
mechs = {mech: [] for mech, _ in mech_params}
for mech in channels:
if mech not in mechs:
mechs[mech] = []
for mech, param in mech_params:
mechs[mech].append(param)
return mechs
@classmethod
def process_global(cls, params):
"""Group global BluePyOpt params by mech, convert them to Arbor format
Args:
params (): List of global parameters in Neuron format
Returns:
A mapping of mechanism to parameters representing Arbor global
properties. The mechanism parameters are in Arbor format
(mechanism name is None for non-mechanism parameters).
"""
return cls._format_params_and_group_by_mech(
[
Location(name=name, value=value)
for name, value in params.items()
],
[], # no default mechanisms
)
@classmethod
def process_local(cls, params, channels):
"""Group local BluePyOpt params by mech, convert them to Arbor format
Args:
params (): List of Arbor label/local parameters pairs in Neuron
format
channels (): Mapping of Arbor label to co-located NMODL mechanisms
Returns:
The return value is a tuple. In the first component, a two-level
mapping of Arbor label to mechanism to parameters. The mechanism
parameters are in Arbor format (mechanism name is None for
non-mechanism parameters). In the second component, the
Arbor global properties found are returned.
"""
local_mechs = dict()
global_properties = dict()
for loc, loc_params in params:
mechs = cls._format_params_and_group_by_mech(
loc_params, channels[loc]
)
# move Arbor global properties to global_params
mechs, global_props = cls._separate_global_properties(loc, mechs)
if global_props.keys() != {None}:
raise CreateAccException(
"Support for Arbor default mechanisms not implemented."
)
# iterate over global_props items if above exception triggers
global_properties[None] = (
global_properties.get(None, []) + global_props[None]
)
local_mechs[loc] = mechs
return local_mechs, global_properties
def _arb_filter_point_proc_locs(pprocess_mechs):
"""Filter locations from point process parameters
Args:
pprocess_mechs (): Point process mechanisms with parameters in
Arbor format
"""
result = {loc: dict() for loc in pprocess_mechs}
for loc, mechs in pprocess_mechs.items():
for mech, point_exprs in mechs.items():
result[loc][mech.name] = dict(
mech=mech.suffix,
params=[
Location(point_expr.name, point_expr.value)
for point_expr in point_exprs
],
)
return result
def _arb_append_scaled_mechs(mechs, scaled_mechs):
"""Append scaled mechanism parameters to constant ones"""
for mech, scaled_params in scaled_mechs.items():
if mech is None and len(scaled_params) > 0:
raise CreateAccException(
"Non-mechanism parameters cannot have inhomogeneous"
" expressions in Arbor %s" % scaled_params
)
mechs[mech] = mechs.get(mech, []) + [
RangeIExpr(
name=p.name,
value=p.value,
scale=p.value_scaler.acc_scale_iexpr(p.value),
)
for p in scaled_params
]
# An mechanism's NMODL GLOBAL and RANGE variables in Arbor
MechMetaData = namedtuple("MechMetaData", "globals, ranges")
class ArbNmodlMechFormatter:
"""Loads catalogue metadata and reformats mechanism name for ACC"""
def __init__(self, ext_catalogues):
"""Load metadata of external and Arbor's built-in mechanism catalogues
Args:
ext_catalogues (): Mapping of catalogue name to directory
with NMODL files defining the mechanisms.
"""
self.cats = self._load_mech_catalogue_meta(ext_catalogues)
@staticmethod
def _load_catalogue_meta(cat_dir):
"""Load mechanism catalogue metadata from NMODL files
Args:
cat_dir (): Path to directory with NMODL files of catalogue
Returns:
Mapping of name to meta data for each mechanism in the directory
"""
# used to generate arbor_mechanisms.json on NMODL from arbor/mechanisms
nmodl_pattern = r"^\s*%s\s+((?:\w+\,\s*)*?\w+)\s*?$" # NOQA
suffix_pattern = nmodl_pattern % "SUFFIX"
globals_pattern = nmodl_pattern % "GLOBAL"
ranges_pattern = nmodl_pattern % "RANGE"
def process_nmodl(nmodl_str):
"""Extract global and range params from Arbor-conforming NMODL"""
try:
nrn = re.search(
r"NEURON\s+{([^}]+)}", nmodl_str, flags=re.MULTILINE
).group(1)
suffix_ = re.search(suffix_pattern, nrn, flags=re.MULTILINE)
suffix_ = suffix_ if suffix_ is None else suffix_.group(1)
globals_ = re.search(globals_pattern, nrn, flags=re.MULTILINE)
globals_ = (
globals_
if globals_ is None
else re.findall(r"\w+", globals_.group(1))
)
ranges_ = re.search(ranges_pattern, nrn, flags=re.MULTILINE)
ranges_ = (
ranges_
if ranges_ is None
else re.findall(r"\w+", ranges_.group(1))
)
except Exception as e:
raise CreateAccException(
"NMODL-inspection for %s failed." % nmodl_file
) from e
# skipping suffix_
return MechMetaData(globals=globals_, ranges=ranges_)
mechs = dict()
cat_dir = pathlib.Path(cat_dir)
for nmodl_file in cat_dir.glob("*.mod"):
with open(cat_dir.joinpath(nmodl_file)) as f:
mechs[nmodl_file.stem] = process_nmodl(f.read())
return mechs
@classmethod
def _load_mech_catalogue_meta(cls, ext_catalogues):
"""Load metadata of external and Arbor's built-in mechanism catalogues
Args:
ext_catalogues (): Mapping of catalogue name to directory
with NMODL files defining the mechanisms
Returns:
Ordered mapping of catalogue name -> mechanism name -> meta data
for external and built-in catalogues (external ones taking
precedence)
"""
arb_cats = OrderedDict()
if ext_catalogues is not None:
for cat, cat_nmodl in ext_catalogues.items():
arb_cats[cat] = cls._load_catalogue_meta(
pathlib.Path(cat_nmodl).resolve()
)
builtin_catalogues = (
pathlib.Path(__file__)
.parent.joinpath("static/arbor_mechanisms.json")
.resolve()
)
with open(builtin_catalogues) as f:
builtin_arb_cats = json.load(f)
for cat in ["BBP", "default", "allen"]:
if cat not in arb_cats:
arb_cats[cat] = {
mech: MechMetaData(**meta)
for mech, meta in builtin_arb_cats[cat].items()
}
return arb_cats
@staticmethod
def _mech_name(name):
"""Neuron to Arbor mechanism name conversion
Args:
name (): A Neuron mechanism name
"""
if name in ["Exp2Syn", "ExpSyn"]:
return name.lower()
else:
return name
@classmethod
def _translate_mech(cls, mech_name, mech_params, arb_cats):
"""Translate NMODL mechanism to Arbor ACC format
Args:
mech_name (): NMODL mechanism name (suffix)
mech_params (): Mechanism parameters in Arbor format
arb_cats (): Mapping of catalogue names to mechanisms
with theirmeta data
Returns:
Tuple of mechanism name with NMODL GLOBAL parameters integrated and
catalogue prefix added as well as the remaining RANGE parameters
"""
arb_mech = None
arb_mech_name = cls._mech_name(mech_name)
for cat in arb_cats: # in order of precedence
if arb_mech_name in arb_cats[cat]:
arb_mech = arb_cats[cat][arb_mech_name]
mech_name = cat + "::" + arb_mech_name
break
if arb_mech is None: # not Arbor built-in mech, no qualifier added
if mech_name is not None:
logger.warn(
"create_acc: Could not find Arbor mech for %s (%s)."
% (mech_name, mech_params)
)
return (mech_name, mech_params)
else:
if arb_mech.globals is None: # only Arbor range params
for param in mech_params:
if param.name not in arb_mech.ranges:
raise CreateAccException(
"%s not a GLOBAL or RANGE parameter of %s"
% (param.name, mech_name)
)
return (mech_name, mech_params)
else:
for param in mech_params:
if (
param.name not in arb_mech.globals
and param.name not in arb_mech.ranges
):
raise CreateAccException(
"%s not a GLOBAL or RANGE parameter of %s"
% (param.name, mech_name)
)
mech_name_suffix = []
remaining_mech_params = []
for mech_param in mech_params:
if mech_param.name in arb_mech.globals:
mech_name_suffix.append(
mech_param.name + "=" + mech_param.value
)
if isinstance(mech_param, RangeIExpr):
remaining_mech_params.append(
RangeIExpr(
name=mech_param.name,
value=None,
scale=mech_param.scale,
)
)
else:
remaining_mech_params.append(mech_param)
if len(mech_name_suffix) > 0:
mech_name += "/" + ",".join(mech_name_suffix)
return (mech_name, remaining_mech_params)
def translate_density(self, mechs):
"""Translate all density mechanisms in a specific region"""
return dict(
[
self._translate_mech(mech, params, self.cats)
for mech, params in mechs.items()
]
)
def translate_points(self, mechs):
"""Translate all point mechanisms for a specific locset"""
result = dict()
for synapse_name, mech_desc in mechs.items():
mech, params = self._translate_mech(
mech_desc["mech"], mech_desc["params"], self.cats
)
result[synapse_name] = dict(mech=mech, params=params)
return result
def _arb_project_scaled_mechs(mechs):
"""Returns all (iexpr) parameters of scaled mechanisms in Arbor"""
scaled_mechs = dict()
for mech, params in mechs.items():
range_iexprs = [p for p in params if isinstance(p, RangeIExpr)]
if len(range_iexprs) > 0:
scaled_mechs[mech] = range_iexprs
return scaled_mechs
def _arb_populate_label_dict(local_mechs, local_scaled_mechs, pprocess_mechs):
"""Creates a dict of labels from label-specific parameters/mechanisms
Args:
local_mechs (): label-specific parameters/density mechanisms
local_scaled_mechs (): label-specific iexpr parameters/density mechs
pprocess_mechs (): label-specific point processes
Returns:
A dict mapping label name to ArbLabel for each label in the input
"""
label_dict = dict()
acc_labels = ChainMap(local_mechs, local_scaled_mechs, pprocess_mechs)
for acc_label in acc_labels:
if (
acc_label.name in label_dict
and acc_label != label_dict[acc_label.name]
):
raise CreateAccException(
"Label %s already exists in"
% acc_label.name
+ " label_dict with different s-expression: "
" %s != %s." % (label_dict[acc_label.name].loc, acc_label.loc)
)
elif acc_label.name not in label_dict:
label_dict[acc_label.name] = acc_label
return label_dict
def _read_templates(template_dir, template_filename):
"""Expand Jinja2 template filepath with glob and
return dict of target filename -> parsed template"""
if template_dir is None:
template_dir = (
pathlib.Path(__file__).parent.joinpath("templates").resolve()
)
template_paths = pathlib.Path(template_dir).glob(template_filename)
templates = dict()
for template_path in template_paths:
with open(template_path) as template_file:
template = template_file.read()
name = template_path.name
if name.endswith(".jinja2"):
name = name[:-7]
if name.endswith("_template"):
name = name[:-9]
if "_" in name:
name = ".".join(name.rsplit("_", 1))
templates[name] = jinja2.Template(template)
if templates == {}:
raise FileNotFoundError(
f"No templates found for JSON/ACC-export in {template_dir}"
)
return templates
def _arb_loc_desc(location, param_or_mech):
"""Generate Arbor location description for label dict and decor"""
return location.acc_label()
def create_acc(
mechs,
parameters,
morphology=None,
morphology_dir=None,
ext_catalogues=None,
ignored_globals=(),
replace_axon=None,
create_mod_morph=False,
template_name="CCell",
template_filename="acc/*_template.jinja2",
disable_banner=None,
template_dir=None,
custom_jinja_params=None,
):
"""return a dict with strings containing the rendered JSON/ACC templates
Args:
mechs (): All the mechs for the decor template
parameters (): All the parameters in the decor/label-dict template
morphology (str): Name of morphology
morphology_dir (str): Directory of morphology
ext_catalogues (): Name to path mapping of non-Arbor built-in
NMODL mechanism catalogues compiled with modcc
ignored_globals (iterable str): Skipped NrnGlobalParameter in decor
replace_axon (): Axon replacement morphology
create_mod_morph (): Create ACC morphology with axon replacement
template_filename (str): file path of the cell.json , decor.acc and
label_dict.acc jinja2 templates (with wildcards expanded by glob)
template_dir (str): dir name of the jinja2 templates
custom_jinja_params (dict): dict of additional jinja2 params in case
of a custom template
"""
if custom_jinja_params is None:
custom_jinja_params = {}
if pathlib.Path(morphology).suffix.lower() not in [".swc", ".asc"]:
raise CreateAccException(
"Morphology file %s not supported in Arbor "
" (only supported types are .swc and .asc)." % morphology
)
if replace_axon is not None:
if not hasattr(arbor.segment_tree, "tag_roots"):
raise NotImplementedError(
"Need a newer version of Arbor" " for axon replacement."
)
logger.debug(
"Obtain axon replacement by applying "
"ArbFileMorphology.replace_axon after loading "
"morphology in Arbor."
)
replace_axon_path = (
pathlib.Path(morphology).stem + "_axon_replacement.acc"
)
replace_axon_acc = io.StringIO()
arbor.write_component(replace_axon, replace_axon_acc)
replace_axon_acc.seek(0)
if create_mod_morph:
modified_morphology_path = (
pathlib.Path(morphology).stem + "_modified.acc"
)
modified_morpho = ArbFileMorphology.load(
pathlib.Path(morphology_dir).joinpath(morphology),
replace_axon_acc,
)
replace_axon_acc.seek(0)
modified_morphology_acc = io.StringIO()
arbor.write_component(modified_morpho, modified_morphology_acc)
modified_morphology_acc.seek(0)
modified_morphology_acc = modified_morphology_acc.read()
else:
modified_morphology_path = None
modified_morphology_acc = None
replace_axon_acc = replace_axon_acc.read()
else:
replace_axon_path = None
modified_morphology_path = None
templates = _read_templates(template_dir, template_filename)
default_location_order = list(ArbFileMorphology.region_labels.values())
template_params = _get_template_params(
mechs,
parameters,
ignored_globals,
disable_banner,
default_location_order,
_arb_loc_desc,
)
filenames = {
name: template_name + (name if name.startswith(".") else "_" + name)
for name in templates.keys()
}
# postprocess template parameters for Arbor
channels = template_params["channels"]
point_channels = template_params["point_channels"]
banner = template_params["banner"]
# global_mechs refer to default density mechs/params in Arbor
# [mech -> param] (params under mech == None)
global_mechs = Nrn2ArbMechGrouper.process_global(
template_params["global_params"]
)
# local_mechs refer to locally painted density mechs/params in Arbor
# [label -> mech -> param.name/.value] (params under mech == None)
local_mechs, additional_global_mechs = Nrn2ArbMechGrouper.process_local(
template_params["section_params"], channels
)
for mech, params in additional_global_mechs.items():
global_mechs[mech] = global_mechs.get(mech, []) + params
# scaled_mechs refer to iexpr params of scaled density mechs in Arbor
# [label -> mech -> param.location/.name/.value/.value_scaler]
range_params = {loc: [] for loc in default_location_order}
for param in template_params["range_params"]:
range_params[param.location].append(param)
range_params = list(range_params.items())
local_scaled_mechs, global_scaled_mechs = Nrn2ArbMechGrouper.process_local(
range_params, channels
)
# join each mech's constant params with inhomogeneous ones on mechanisms
_arb_append_scaled_mechs(global_mechs, global_scaled_mechs)
for loc in local_scaled_mechs:
_arb_append_scaled_mechs(local_mechs[loc], local_scaled_mechs[loc])
# pprocess_mechs refer to locally placed mechs/params in Arbor
# [label -> mech -> param.name/.value]
pprocess_mechs, global_pprocess_mechs = Nrn2ArbMechGrouper.process_local(
template_params["pprocess_params"], point_channels
)
if any(len(params) > 0 for params in global_pprocess_mechs.values()):
raise CreateAccException(
"Point process mechanisms cannot be" " placed globally in Arbor."
)
# Evaluate synapse locations
# (no new labels introduced, but locations explicitly defined)
pprocess_mechs = _arb_filter_point_proc_locs(pprocess_mechs)
# NMODL formatter loads metadata of external and Arbor's built-in
# mech catalogues
nmodl_formatter = ArbNmodlMechFormatter(ext_catalogues)
# translate mechs to Arbor's nomenclature
global_mechs = nmodl_formatter.translate_density(global_mechs)
local_mechs = {
loc: nmodl_formatter.translate_density(mechs)
for loc, mechs in local_mechs.items()
}
pprocess_mechs = {
loc: nmodl_formatter.translate_points(mechs)
for loc, mechs in pprocess_mechs.items()
}
# get iexpr parameters of scaled density mechs
global_scaled_mechs = _arb_project_scaled_mechs(global_mechs)
local_scaled_mechs = {
loc: _arb_project_scaled_mechs(mechs)
for loc, mechs in local_mechs.items()
}
# populate label dict
label_dict = _arb_populate_label_dict(
local_mechs, local_scaled_mechs, pprocess_mechs
)
ret = {
filenames[name]: template.render(
template_name=template_name,
banner=banner,
morphology=morphology,
replace_axon=replace_axon_path,
modified_morphology=modified_morphology_path,
filenames=filenames,
label_dict=label_dict,
global_mechs=global_mechs,
global_scaled_mechs=global_scaled_mechs,
local_mechs=local_mechs,
local_scaled_mechs=local_scaled_mechs,
pprocess_mechs=pprocess_mechs,
**custom_jinja_params,
)
for name, template in templates.items()
}
if replace_axon is not None:
ret[replace_axon_path] = replace_axon_acc
if modified_morphology_path is not None:
ret[modified_morphology_path] = modified_morphology_acc
return ret
def write_acc(
output_dir,
cell,
parameters,
template_filename="acc/*_template.jinja2",
ext_catalogues=None,
create_mod_morph=False,
sim=None,
):
"""Output mixed JSON/ACC format for Arbor cable cell to files
Args:
output_dir (str): Output directory. If not exists, will be created
cell (): Cell model to output
parameters (): Values for mechanism parameters, etc.
template_filename (str): file path of the cell.json , decor.acc and
label_dict.acc jinja2 templates (with wildcards expanded by glob)
ext_catalogues (): Name to path mapping of non-Arbor built-in
NMODL mechanism catalogues compiled with modcc
create_mod_morph (str): Output ACC with axon replacement
sim (): Neuron simulator instance (only used used with axon
replacement if morphology has not yet been instantiated)
"""
output = cell.create_acc(
parameters,
template=template_filename,
ext_catalogues=ext_catalogues,
create_mod_morph=create_mod_morph,
sim=sim,
)
cell_json = [
comp_rendered
for comp, comp_rendered in output.items()
if pathlib.Path(comp).suffix == ".json"
]
if len(cell_json) != 1:
raise CreateAccException(
"JSON file from create_acc is non-unique: %s" % cell_json
)
cell_json = json.loads(cell_json[0])
output_dir = pathlib.Path(output_dir)
if not output_dir.exists():
output_dir.mkdir()
for comp, comp_rendered in output.items():
comp_filename = output_dir.joinpath(comp)
if comp_filename.exists():
raise CreateAccException("%s already exists!" % comp_filename)
with open(output_dir.joinpath(comp), "w") as f:
f.write(comp_rendered)
morpho_filename = output_dir.joinpath(cell_json["morphology"]["original"])
if morpho_filename.exists():
raise CreateAccException("%s already exists!" % morpho_filename)
shutil.copy2(cell.morphology.morphology_path, morpho_filename)
# Read the mixed JSON/ACC-output, to be moved to Arbor in future release
def read_acc(cell_json_filename):
"""Return constituents to build an Arbor cable cell from create_acc-export
Args:
cell_json_filename (str): The path to the JSON file containing
meta-information on morphology, label-dict and decor of exported cell
"""
with open(cell_json_filename) as cell_json_file:
cell_json = json.load(cell_json_file)
cell_json_dir = pathlib.Path(cell_json_filename).parent
morpho_filename = cell_json_dir.joinpath(
cell_json["morphology"]["original"]
)
replace_axon = cell_json["morphology"].get("replace_axon", None)
if replace_axon is not None:
replace_axon = cell_json_dir.joinpath(replace_axon)
morpho = ArbFileMorphology.load(morpho_filename, replace_axon)
decor = arbor.load_component(
cell_json_dir.joinpath(cell_json["decor"])
).component
labels = arbor.load_component(
cell_json_dir.joinpath(cell_json["label_dict"])
).component
return cell_json, morpho, decor, labels
class CreateAccException(Exception):
"""Exceptions generated by create_acc module"""
def __init__(self, message):
"""Constructor"""
super(CreateAccException, self).__init__(message)
================================================
FILE: bluepyopt/ephys/create_hoc.py
================================================
'''create a hoc file from a set of BluePyOpt.ephys parameters'''
# pylint: disable=R0914
import os
import re
from collections import defaultdict, namedtuple, OrderedDict
from datetime import datetime
import jinja2
import bluepyopt
from bluepyopt.ephys.locations import (NrnSeclistCompLocation,
NrnSeclistLocation,
NrnSectionCompLocation,
NrnSomaDistanceCompLocation,
NrnSecSomaDistanceCompLocation,
NrnTrunkSomaDistanceCompLocation,
ArbLocation)
from bluepyopt.ephys.mechanisms import (Mechanism,
NrnMODMechanism,
NrnMODPointProcessMechanism)
from bluepyopt.ephys.parameters import (NrnGlobalParameter,
NrnSectionParameter,
NrnRangeParameter,
NrnPointProcessParameter,
MetaParameter)
from bluepyopt.ephys.parameterscalers import (NrnSegmentSomaDistanceScaler,
NrnSegmentLinearScaler,
FLOAT_FORMAT,
format_float)
PointExpr = namedtuple('PointExpr', 'name, point_loc, value')
RangeExpr = namedtuple('RangeExpr', 'location, name, value, value_scaler')
# Consider renaming Location as name already used in locations module
Location = namedtuple('Location', 'name, value')
Range = namedtuple('Range', 'location, param_name, value')
DEFAULT_LOCATION_ORDER = [
'all',
'apical',
'axonal',
'basal',
'somatic',
'myelinated']
def generate_channels_by_location(mechs, location_order):
"""Create a OrderedDictionary of all channel mechs for hoc template.
Args:
mechs (list of bluepyopt.ephys.mechanisms.Mechanism): mechanisms
location_order (list of str): order of locations
Returns: tuple of channels, point_channels and location order
"""
loc_desc = _loc_desc
return _generate_channels_by_location(mechs, location_order, loc_desc)
def _generate_channels_by_location(mechs, location_order, loc_desc):
"""Create a OrderedDictionary of all channel mechs for hoc template."""
channels = OrderedDict((location, []) for location in location_order)
point_channels = OrderedDict((location, []) for location in location_order)
for mech in mechs:
name = mech.suffix
for location in mech.locations:
if isinstance(mech, NrnMODPointProcessMechanism):
point_channels[loc_desc(location, mech)].append(mech)
else:
channels[loc_desc(location, mech)].append(name)
return channels, point_channels
def generate_reinitrng(mechs) -> str:
"""Create re_init_rng function"""
for mech in mechs:
if isinstance(mech, NrnMODPointProcessMechanism):
raise NotImplementedError(
'HOC generation for models with point process mechanisms'
' is not yet supported.')
reinitrng_hoc_blocks = ''
for mech in mechs:
reinitrng_hoc_blocks += mech.generate_reinitrng_hoc_block()
reinitrng_content = NrnMODMechanism.hash_hoc_string
reinitrng_content += NrnMODMechanism.reinitrng_hoc_string % {
'reinitrng_hoc_blocks': reinitrng_hoc_blocks}
return reinitrng_content
def range_exprs_to_hoc(range_params):
"""Process raw range parameters to hoc strings"""
ret = []
for param in range_params:
value = param.value_scaler.inst_distribution
value = re.sub(r'math\.', '', value)
value = re.sub(r'\&', '&&', value)
value = re.sub('{distance}', FLOAT_FORMAT, value)
value = re.sub('{value}', format_float(param.value), value)
if hasattr(param.value_scaler, "step_begin"):
value = re.sub(
'{step_begin}',
format_float(param.value_scaler.step_begin),
value
)
value = re.sub(
'{step_end}', format_float(param.value_scaler.step_end), value
)
ret.append(Range(param.location, param.name, value))
return ret
def _loc_desc(location, param_or_mech):
"""Generate Neuron location description for HOC template"""
if isinstance(param_or_mech, Mechanism):
if isinstance(param_or_mech, NrnMODMechanism):
if isinstance(location, NrnSeclistLocation):
return location.seclist_name
else:
raise CreateHocException(
"%s is currently not supported for mechs." %
type(location).__name__)
elif isinstance(param_or_mech, NrnMODPointProcessMechanism):
raise CreateHocException("%s is currently not supported." %
type(param_or_mech).__name__)
elif not isinstance(location, (NrnSeclistCompLocation,
NrnSectionCompLocation,
NrnSomaDistanceCompLocation,
NrnSecSomaDistanceCompLocation,
NrnTrunkSomaDistanceCompLocation,
ArbLocation)) and \
not isinstance(param_or_mech, NrnPointProcessParameter):
return location.seclist_name
else:
raise CreateHocException("%s is currently not supported." %
type(param_or_mech).__name__)
def generate_parameters(parameters):
"""Create a list of parameters that need to be added to the hoc template
Args:
parameters (list of bluepyopt.Parameters): parameters in hoc template
Returns: tuple of global, section, range, pprocess and location order
"""
location_order = DEFAULT_LOCATION_ORDER
loc_desc = _loc_desc
return _generate_parameters(parameters, location_order, loc_desc)
def _generate_parameters(parameters, location_order, loc_desc):
"""Create a list of parameters that need to be added to the hoc template"""
param_locations = defaultdict(list)
global_params = {}
for param in parameters:
if isinstance(param, NrnGlobalParameter):
global_params[param.param_name] = param.value
elif isinstance(param, MetaParameter):
pass
else:
assert isinstance(
param.locations, (tuple, list)), 'Must have locations list'
for location in param.locations:
locs = loc_desc(location, param)
if not isinstance(locs, list):
param_locations[locs].append(param)
else:
for loc in locs:
param_locations[loc].append(param)
section_params = defaultdict(list)
pprocess_params = defaultdict(list)
range_params = []
for loc in param_locations:
if loc not in location_order:
location_order.append(loc)
for loc in location_order:
if loc not in param_locations:
continue
for param in param_locations[loc]:
if not isinstance(param.param_dependencies, list) or \
len(param.param_dependencies) > 0:
raise CreateHocException( # also an ACC exception
'Exporting models with parameters that have'
' param_dependencies is not yet supported.')
if isinstance(param, NrnRangeParameter):
if isinstance(
param.value_scaler,
NrnSegmentSomaDistanceScaler):
range_params.append(
RangeExpr(loc,
param.param_name,
param.value,
param.value_scaler))
elif isinstance(param.value_scaler, NrnSegmentLinearScaler):
value = param.value_scale_func(param.value)
section_params[loc].append(
Location(param.param_name, format_float(value)))
elif isinstance(param, NrnSectionParameter):
value = param.value_scale_func(param.value)
section_params[loc].append(
Location(param.param_name, format_float(value)))
elif isinstance(param, NrnPointProcessParameter):
value = param.value
pprocess_params[loc].append(
PointExpr(param.param_name, param.locations,
format_float(value)))
ordered_section_params = [(loc, section_params[loc])
for loc in location_order]
ordered_pprocess_params = [(loc, pprocess_params[loc])
for loc in location_order]
return global_params, ordered_section_params, range_params, \
ordered_pprocess_params, location_order
def _read_template(template_dir, template_filename):
"""Read Jinja2 hoc template to render"""
if template_dir is None:
template_dir = os.path.abspath(
os.path.join(
os.path.dirname(__file__),
'templates'))
template_path = os.path.join(template_dir, template_filename)
with open(template_path) as template_file:
template = template_file.read()
template = jinja2.Template(template)
return template
def _get_template_params(
mechs,
parameters,
ignored_globals,
disable_banner,
default_location_order,
loc_desc):
'''return parameters to render Jinja2 templates with simulator descriptions
Args:
mechs (): All the mechs for the hoc template
parameters (): All the parameters in the hoc template
ignored_globals (iterable str): HOC coded is added for each
NrnGlobalParameter
that exists, to test that it matches the values set in the parameters.
This iterable contains parameter names that aren't checked
default_location_order (): list of ordered simulator-specific locations
to use by default
loc_desc (): method that extracts simulator-specific location
description from pair of locations and mechanisms/parameters
'''
global_params, section_params, range_params, \
pprocess_params, location_order = \
_generate_parameters(parameters, default_location_order, loc_desc)
channels, point_channels = _generate_channels_by_location(
mechs, location_order, loc_desc)
ignored_global_params = {}
for ignored_global in ignored_globals:
if ignored_global in global_params:
ignored_global_params[
ignored_global] = global_params[ignored_global]
del global_params[ignored_global]
if not disable_banner:
banner = 'Created by BluePyOpt(%s) at %s' % (
bluepyopt.__version__, datetime.now())
else:
banner = None
return dict(global_params=global_params,
ignored_global_params=ignored_global_params,
section_params=section_params,
range_params=range_params,
pprocess_params=pprocess_params,
location_order=location_order,
channels=channels,
point_channels=point_channels,
banner=banner)
def create_hoc(mechs,
parameters,
morphology=None,
ignored_globals=(),
replace_axon=None,
template_name='CCell',
template_filename='cell_template.jinja2',
disable_banner=None,
template_dir=None,
custom_jinja_params=None):
'''return a string containing the hoc template
Args:
mechs (): All the mechs for the hoc template
parameters (): All the parameters in the hoc template
morpholgy (str): Name of morphology
ignored_globals (iterable str): HOC coded is added for each
NrnGlobalParameter
that exists, to test that it matches the values set in the parameters.
This iterable contains parameter names that aren't checked
replace_axon (str): String replacement for the 'replace_axon' command.
Must include 'proc replace_axon(){ ... }
template_filename (str): file name of the jinja2 template
template_dir (str): dir name of the jinja2 template
custom_jinja_params (dict): dict of additional jinja2 params in case
of a custom template
'''
template = _read_template(template_dir, template_filename)
template_params = _get_template_params(mechs,
parameters,
ignored_globals,
disable_banner,
DEFAULT_LOCATION_ORDER,
_loc_desc)
# delete empty dicts to avoid conflict with custom_jinja_params
del template_params['pprocess_params']
del template_params['point_channels']
template_params['range_params'] = range_exprs_to_hoc(
template_params['range_params']
)
re_init_rng = generate_reinitrng(mechs)
if custom_jinja_params is None:
custom_jinja_params = {}
return template.render(template_name=template_name,
morphology=morphology,
replace_axon=replace_axon,
re_init_rng=re_init_rng,
**template_params,
**custom_jinja_params)
class CreateHocException(Exception):
"""All exceptions generated by create_hoc module"""
def __init__(self, message):
"""Constructor"""
super(CreateHocException, self).__init__(message)
================================================
FILE: bluepyopt/ephys/efeatures.py
================================================
"""eFeature classes"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint: disable=R0914
import logging
import numpy as np
from bluepyopt.ephys.base import BaseEPhys
from bluepyopt.ephys.serializer import DictMixin
from .extra_features_utils import *
logger = logging.getLogger(__name__)
def masked_cosine_distance(exp, model):
from scipy.spatial import distance
exp_mask = np.isfinite(exp)
model_mask = np.isfinite(model)
valid_mask = exp_mask & model_mask
score = distance.cosine(
exp[valid_mask], model[valid_mask]
)
score *= sum(exp_mask) / len(valid_mask)
return score
class EFeature(BaseEPhys):
"""EPhys feature"""
pass
class eFELFeature(EFeature, DictMixin):
"""eFEL feature"""
SERIALIZED_FIELDS = ('name', 'efel_feature_name', 'recording_names',
'stim_start', 'stim_end', 'exp_mean',
'exp_std', 'threshold', 'comment')
def __init__(
self,
name,
efel_feature_name=None,
recording_names=None,
stim_start=None,
stim_end=None,
exp_mean=None,
exp_std=None,
threshold=None,
stimulus_current=None,
comment='',
interp_step=None,
double_settings=None,
int_settings=None,
string_settings=None,
force_max_score=False,
max_score=250
):
"""Constructor
Args:
name (str): name of the eFELFeature object
efel_feature_name (str): name of the eFeature in the eFEL library
(ex: 'AP1_peak')
recording_names (dict): eFEL features can accept several recordings
as input
stim_start (float): stimulation start time (ms)
stim_end (float): stimulation end time (ms)
exp_mean (float): experimental mean of this eFeature
exp_std(float): experimental standard deviation of this eFeature
threshold(float): spike detection threshold (mV)
comment (str): comment
interp_step(float): interpolation step (ms)
double_settings(dict): dictionary with efel double settings that
should be set before extracting the features
int_settings(dict): dictionary with efel int settings that
should be set before extracting the features
string_settings(dict): dictionary with efel string settings that
should be set before extracting the features
"""
super(eFELFeature, self).__init__(name, comment)
self.recording_names = recording_names
self.efel_feature_name = efel_feature_name
self.exp_mean = exp_mean
self.exp_std = exp_std
self.stim_start = stim_start
self.stim_end = stim_end
self.threshold = threshold
self.interp_step = interp_step
self.stimulus_current = stimulus_current
self.double_settings = double_settings
self.int_settings = int_settings
self.string_settings = string_settings
self.force_max_score = force_max_score
self.max_score = max_score
def _construct_efel_trace(self, responses):
"""Construct trace that can be passed to eFEL"""
trace = {}
if '' not in self.recording_names:
raise Exception(
'eFELFeature: \'\' needs to be in recording_names')
for location_name, recording_name in self.recording_names.items():
if location_name == '':
postfix = ''
else:
postfix = ';%s' % location_name
if recording_name not in responses:
logger.debug(
"Recording named %s not found in responses %s",
recording_name,
str(responses))
return None
if responses[self.recording_names['']] is None or \
responses[recording_name] is None:
return None
trace['T%s' % postfix] = \
responses[self.recording_names['']]['time']
trace['V%s' % postfix] = responses[recording_name]['voltage']
trace['stim_start%s' % postfix] = [self.stim_start]
trace['stim_end%s' % postfix] = [self.stim_end]
return trace
def _setup_efel(self):
"""Set up efel before extracting the feature"""
import efel
efel.reset()
if self.threshold is not None:
efel.setThreshold(self.threshold)
if self.stimulus_current is not None:
efel.setDoubleSetting('stimulus_current', self.stimulus_current)
if self.interp_step is not None:
efel.setDoubleSetting('interp_step', self.interp_step)
if self.double_settings is not None:
for setting_name, setting_value in self.double_settings.items():
efel.setDoubleSetting(setting_name, setting_value)
if self.int_settings is not None:
for setting_name, setting_value in self.int_settings.items():
efel.setIntSetting(setting_name, setting_value)
if self.string_settings is not None:
for setting_name, setting_value in self.string_settings.items():
efel.setStrSetting(setting_name, setting_value)
def calculate_feature(self, responses, raise_warnings=False):
"""Calculate feature value"""
efel_trace = self._construct_efel_trace(responses)
if efel_trace is None:
feature_value = None
else:
self._setup_efel()
import efel
values = efel.getMeanFeatureValues(
[efel_trace],
[self.efel_feature_name],
raise_warnings=raise_warnings)
feature_value = values[0][self.efel_feature_name]
efel.reset()
logger.debug(
'Calculated value for %s: %s',
self.name,
str(feature_value))
return feature_value
def calculate_score(self, responses, trace_check=False):
"""Calculate the score"""
efel_trace = self._construct_efel_trace(responses)
if efel_trace is None:
score = self.max_score
else:
self._setup_efel()
import efel
score = efel.getDistance(
efel_trace,
self.efel_feature_name,
self.exp_mean,
self.exp_std,
trace_check=trace_check,
error_dist=self.max_score
)
if self.force_max_score:
score = min(score, self.max_score)
efel.reset()
logger.debug('Calculated score for %s: %f', self.name, score)
return score
def __str__(self):
"""String representation"""
return "%s for %s with stim start %s and end %s, " \
"exp mean %s and std %s and AP threshold override %s" % \
(self.efel_feature_name,
self.recording_names,
self.stim_start,
self.stim_end,
self.exp_mean,
self.exp_std,
self.threshold)
class extraFELFeature(EFeature, DictMixin):
"""extraFEL feature"""
SERIALIZED_FIELDS = ('name', 'extrafel_feature_name', 'recording_names',
'somatic_recording_name', 'fcut', 'fs',
'channel_ids', 'stim_start', 'stim_end',
'exp_mean', 'exp_std', 'threshold', 'comment')
def __init__(
self,
name,
extrafel_feature_name=None,
recording_names=None,
somatic_recording_name=None,
fcut=None,
fs=None,
filt_type=None,
ms_cut=None,
upsample=None,
skip_first_spike=True,
skip_last_spike=True,
channel_ids=None,
stim_start=None,
stim_end=None,
exp_mean=None,
exp_std=None,
threshold=None,
comment='',
interp_step=None,
double_settings=None,
int_settings=None,
force_max_score=False,
max_score=250,
):
"""Constructor
Args:
name (str): name of the extraFELFeature object
extrafel_feature_name (str): name of the eFeature in the
spikefeatures library (ex: 'halfwidth')
recording_names (dict): eFEL features can accept several
recordings as input
somatic_recording_name (str): intracellualar recording from soma,
used to detect spikes. If None, spikes are detected from
extracellular trace
fcut (float, array, or None): cutoff frequency(ies) for filter. If
float, a high-pass filter is used. If array-like a bandpass
filter is used. If None, traces are note filtered
fs (float): sampling frequency to resample extracellular traces
(in kHz)
filt_type (str): type of the bandpass filter used
(default 'filtfilt')
ms_cut (float, list, or None): cut in ms before and after the
intra peak. If scalar, the cut is symmetrical
upsample (int, or None): upsample factor for average waveform
before computing features
skip_first_spike (bool): if True, the first spike is skipped
before computing the average waveform
(to avoid artifacts)
skip_last_spike (bool): if True, the last spike is skipped
before computing the average waveform
(to avoid artifacts)
channel_ids (int, np.array, or None): if None, all channels are
used to compute the feature and calculate the score
(using the cosine_dist). If int, a single channel is used and
the score is the normalised deviation form the exp value.
If list/array, the cosine distance is computed over a subset
of channels
stim_start (float): stimulation start time (ms)
stim_end (float): stimulation end time (ms)
exp_mean (list of floats): experimental mean of this eFeature
exp_std (list of floats): experimental standard deviation
of this eFeature
threshold (float): spike detection threshold (mV)
comment (str): comment
interp_step (float): interpolation step (ms)
double_settings (dict): dictionary with efel double settings that
should be set before extracting the features
int_settings (dict): dictionary with efel int settings that
should be set before extracting the features
"""
super(extraFELFeature, self).__init__(name, comment)
self.recording_names = recording_names
self.somatic_recording_name = somatic_recording_name
self.extrafel_feature_name = extrafel_feature_name
self.fcut = fcut
self.fs = fs
self.filt_type = filt_type
self.ms_cut = ms_cut
self.upsample = upsample
self.skip_first_spike = skip_first_spike
self.skip_last_spike = skip_last_spike
self.channel_ids = channel_ids
self.exp_mean = exp_mean
self.exp_std = exp_std
self.stim_start = stim_start
self.stim_end = stim_end
self.threshold = threshold
self.interp_step = interp_step
self.double_settings = double_settings
self.int_settings = int_settings
self.force_max_score = force_max_score
self.max_score = max_score
def _construct_somatic_efel_trace(self, responses):
"""Construct trace that can be passed to eFEL"""
trace = {}
if self.somatic_recording_name not in responses:
logger.debug(
"Recording named %s not found in responses %s",
self.somatic_recording_name,
str(responses),
)
return None
if responses[self.somatic_recording_name] is None:
return None
response = responses[self.somatic_recording_name]
trace["T"] = response["time"]
trace["V"] = response["voltage"]
trace["stim_start"] = [self.stim_start]
trace["stim_end"] = [self.stim_end]
return trace
def _setup_efel(self):
"""Set up efel before extracting the feature"""
import efel
efel.reset()
if self.threshold is not None:
efel.setThreshold(self.threshold)
if self.interp_step is not None:
efel.setDoubleSetting("interp_step", self.interp_step)
if self.double_settings is not None:
for setting_name, setting_value in self.double_settings.items():
efel.setDoubleSetting(setting_name, setting_value)
if self.int_settings is not None:
for setting_name, setting_value in self.int_settings.items():
efel.setIntSetting(setting_name, setting_value)
def _get_peak_times(self, responses, raise_warnings=False):
efel_trace = self._construct_somatic_efel_trace(responses)
if efel_trace is None:
peak_times = None
else:
self._setup_efel()
import efel
peaks = efel.getFeatureValues(
[efel_trace], ["peak_time"], raise_warnings=raise_warnings
)
peak_times = peaks[0]["peak_time"]
efel.reset()
return peak_times
def calculate_feature(
self,
responses,
raise_warnings=False,
return_waveforms=False,
):
from .extra_features_utils import calculate_features
"""Calculate feature value"""
peak_times = self._get_peak_times(
responses, raise_warnings=raise_warnings
)
if peak_times is None:
if return_waveforms:
return None, None
else:
return None
if len(peak_times) > 1 and self.skip_first_spike:
peak_times = peak_times[1:]
if len(peak_times) > 1 and self.skip_last_spike:
peak_times = peak_times[:-1]
if responses[self.recording_names[""]] is not None:
response = responses[self.recording_names[""]]
else:
if return_waveforms:
return None, None
else:
return None
if np.std(np.diff(response["time"])) > 0.001 * np.mean(
np.diff(response["time"])
):
assert self.fs is not None
logger.info("extraFELFeature.calculate_feature: interpolate")
response_interp = _interpolate_response(response, fs=self.fs)
else:
response_interp = response
if self.fcut is not None:
logger.info("extraFELFeature.calculate_feature: enabled")
response_filter = _filter_response(response_interp,
fcut=self.fcut,
filt_type=self.filt_type)
else:
logger.info("extraFELFeature.calculate_feature: filter disabled")
response_filter = response_interp
ewf = _get_waveforms(response_filter, peak_times, self.ms_cut)
mean_wf = np.mean(ewf, axis=0)
values = calculate_features(
mean_wf,
self.fs * 1000,
upsample=self.upsample,
feature_names=[self.extrafel_feature_name]
)
feature_value = values[self.extrafel_feature_name]
if self.channel_ids is not None:
feature_value = feature_value[self.channel_ids]
logger.debug(
"Calculated value for %s: %s", self.name, str(feature_value)
)
if return_waveforms:
return feature_value, mean_wf
else:
return feature_value
def calculate_score(self, responses, trace_check=False):
"""Calculate the score"""
if (
responses[self.recording_names[""].replace("soma.v",
"MEA.LFP")]
is None
or responses[self.recording_names[""]] is None
):
return self.max_score
feature_value = self.calculate_feature(responses)
if np.isscalar(feature_value):
# scalar feature
if np.isfinite(feature_value):
score = np.abs((feature_value - self.exp_mean)) / self.exp_std
else:
score = self.max_score
if not np.isfinite(score):
logger.debug(
f"Found score nan value {self.extrafel_feature_name} "
f"- std: {self.exp_std} - channel: {self.channel_ids}"
)
score = self.max_score
else:
score = masked_cosine_distance(
np.asarray(self.exp_mean),
np.asarray(feature_value)
)
if np.isnan(score):
score = self.max_score
if self.force_max_score:
score = min(score, self.max_score)
logger.debug("Calculated score for %s: %f", self.name, score)
return score
def __str__(self):
"""String representation"""
return ("%s for %s with stim start %s and end %s, "
"exp mean %s and std %s and AP threshold override %s"
% (self.extrafel_feature_name,
self.recording_names,
self.stim_start,
self.stim_end,
self.exp_mean,
self.exp_std,
self.threshold)
)
def _interpolate_response(response, fs=20.0):
from scipy.interpolate import interp1d
x = response["time"]
y = response["voltage"]
f = interp1d(x, y, axis=1)
xnew = np.arange(np.min(x), np.max(x), 1.0 / fs)
ynew = f(xnew) # use interpolation function returned by `interp1d`
response_new = {}
response_new["time"] = xnew
response_new["voltage"] = ynew
return response_new
def _filter_response(response, fcut=[0.5, 6000], order=2, filt_type="lfilter"):
import scipy.signal as ss
fs = 1 / np.mean(np.diff(response["time"])) * 1000
fn = fs / 2.0
trace = response["voltage"]
if isinstance(fcut, (float, int, np.floating, np.integer)):
btype = "highpass"
band = fcut / fn
else:
assert isinstance(fcut, (list, np.ndarray)) and len(fcut) == 2
btype = "bandpass"
band = np.array(fcut) / fn
b, a = ss.butter(order, band, btype=btype)
if len(trace.shape) == 2:
if filt_type == "filtfilt":
filtered = ss.filtfilt(b, a, trace, axis=1)
else:
filtered = ss.lfilter(b, a, trace, axis=1)
else:
if filt_type == "filtfilt":
filtered = ss.filtfilt(b, a, trace)
else:
filtered = ss.lfilter(b, a, trace)
response_new = {}
response_new["time"] = response["time"]
response_new["voltage"] = filtered
return response_new
def _get_waveforms(response, peak_times, snippet_len_ms):
times = response["time"]
traces = response["voltage"]
assert np.std(np.diff(times)) < 0.001 * np.mean(
np.diff(times)
), "Sampling frequency must be constant"
fs = 1.0 / np.mean(np.diff(times)) # kHz
reference_frames = (peak_times * fs).astype(int)
if isinstance(snippet_len_ms, (tuple, list, np.ndarray)):
snippet_len_before = int(snippet_len_ms[0] * fs)
snippet_len_after = int(snippet_len_ms[1] * fs)
else:
snippet_len_before = int((snippet_len_ms + 1) / 2 * fs)
snippet_len_after = int((snippet_len_ms - snippet_len_before) * fs)
num_snippets = len(peak_times)
if len(traces.shape) == 2:
num_channels = traces.shape[0]
else:
num_channels = 1
traces = traces[np.newaxis, :]
num_frames = len(times)
snippet_len_total = int(snippet_len_before + snippet_len_after)
waveforms = np.zeros(
(num_snippets, num_channels, snippet_len_total), dtype=traces.dtype
)
for i in range(num_snippets):
snippet_chunk = np.zeros(
(num_channels, snippet_len_total), dtype=traces.dtype
)
if 0 <= reference_frames[i] < num_frames:
snippet_range = np.array(
[
int(reference_frames[i]) - snippet_len_before,
int(reference_frames[i]) + snippet_len_after,
]
)
snippet_buffer = np.array([0, snippet_len_total], dtype="int")
# The following handles the out-of-bounds cases
if snippet_range[0] < 0:
snippet_buffer[0] -= snippet_range[0]
snippet_range[0] -= snippet_range[0]
if snippet_range[1] >= num_frames:
snippet_buffer[1] -= snippet_range[1] - num_frames
snippet_range[1] -= snippet_range[1] - num_frames
snippet_chunk[:, snippet_buffer[0]:snippet_buffer[1]] = \
traces[:, snippet_range[0]:snippet_range[1]]
waveforms[i] = snippet_chunk
return waveforms
================================================
FILE: bluepyopt/ephys/evaluators.py
================================================
"""Cell evaluator class"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint: disable=W0511
import logging
logger = logging.getLogger(__name__)
import bluepyopt as bpopt
import bluepyopt.tools
class CellEvaluator(bpopt.evaluators.Evaluator):
"""Simple cell class"""
def __init__(
self,
cell_model=None,
param_names=None,
fitness_protocols=None,
fitness_calculator=None,
isolate_protocols=None,
sim=None,
use_params_for_seed=False,
timeout=None):
"""Constructor
Args:
cell_model (ephys.models.CellModel): CellModel object to evaluate
param_names (list of str): names of the parameters
(parameters will be initialised in this order)
fitness_protocols (dict of str -> ephys.protocols.Protocol):
protocols used during the fitness evaluation
fitness_calculator (ObjectivesCalculator):
ObjectivesCalculator object used for the transformation of
Responses into Objective objects
isolate_protocols (bool): whether to use multiprocessing to
isolate the simulations
(disabling this could lead to unexpected behavior, and might
hinder the reproducability of the simulations)
sim (ephys.simulators.NrnSimulator): simulator to use for the cell
evaluation
use_params_for_seed (bool): use a hashed version of the parameter
dictionary as a seed for the simulator
timeout (int): duration in second after which a Process will
be interrupted when using multiprocessing
"""
super(CellEvaluator, self).__init__(
fitness_calculator.objectives,
cell_model.params_by_names(param_names))
if sim is None:
raise ValueError("CellEvaluator: you have to provide a Simulator "
"object to the 'sim' argument of the "
"CellEvaluator constructor")
self.sim = sim
self.cell_model = cell_model
self.param_names = param_names
# Stimuli used for fitness calculation
self.fitness_protocols = fitness_protocols
# Fitness value calculator
self.fitness_calculator = fitness_calculator
self.isolate_protocols = isolate_protocols
self.timeout = timeout
self.use_params_for_seed = use_params_for_seed
def param_dict(self, param_array):
"""Convert param_array in param_dict"""
param_dict = {}
for param_name, param_value in \
zip(self.param_names, param_array):
param_dict[param_name] = param_value
return param_dict
def objective_dict(self, objective_array):
"""Convert objective_array in objective_dict"""
objective_dict = {}
objective_names = [objective.name
for objective in self.fitness_calculator.objectives]
if len(objective_names) != len(objective_array):
raise Exception(
'CellEvaluator: list given to objective_dict() '
'has wrong number of objectives')
for objective_name, objective_value in \
zip(objective_names, objective_array):
objective_dict[objective_name] = objective_value
return objective_dict
def objective_list(self, objective_dict):
"""Convert objective_dict in objective_list"""
objective_list = []
objective_names = [objective.name
for objective in self.fitness_calculator.objectives]
for objective_name in objective_names:
objective_list.append(objective_dict[objective_name])
return objective_list
@staticmethod
def seed_from_param_dict(param_dict):
"""Return a seed value based on a param_dict"""
sorted_keys = sorted(param_dict.keys())
string = ''
for key in sorted_keys:
string += '%s%s' % (key, str(param_dict[key]))
return bluepyopt.tools.uint32_seed(string)
def run_protocol(
self,
protocol,
param_values,
isolate=None,
cell_model=None,
sim=None,
timeout=None):
"""Run protocol"""
sim = self.sim if sim is None else sim
if self.use_params_for_seed:
sim.random123_globalindex = self.seed_from_param_dict(param_values)
# Try/except added for backward compatibility
try:
return protocol.run(
self.cell_model if cell_model is None else cell_model,
param_values,
sim=sim,
isolate=isolate,
timeout=timeout)
except TypeError as e:
if "unexpected keyword" in str(e):
return protocol.run(
self.cell_model if cell_model is None else cell_model,
param_values,
sim=sim,
isolate=isolate)
else:
raise
def run_protocols(self, protocols, param_values):
"""Run a set of protocols"""
responses = {}
for protocol in protocols:
responses.update(self.run_protocol(
protocol,
param_values=param_values,
isolate=self.isolate_protocols,
timeout=self.timeout))
return responses
def evaluate_with_dicts(self, param_dict=None, target='scores'):
"""Run evaluation with dict as input and output"""
if target not in ['scores', 'values']:
raise Exception(
'CellEvaluator: target has to be "scores" or "values".')
if self.fitness_calculator is None:
raise Exception(
'CellEvaluator: need fitness_calculator to evaluate')
logger.debug('Evaluating %s', self.cell_model.name)
responses = self.run_protocols(
self.fitness_protocols.values(),
param_dict)
if target == 'scores':
return self.fitness_calculator.calculate_scores(responses)
elif target == 'values':
return self.fitness_calculator.calculate_values(responses)
def evaluate_with_lists(self, param_list=None, target='scores'):
"""Run evaluation with lists as input and outputs"""
param_dict = self.param_dict(param_list)
obj_dict = self.evaluate_with_dicts(
param_dict=param_dict, target=target
)
return self.objective_list(obj_dict)
def init_simulator_and_evaluate_with_lists(
self, param_list=None, target='scores'
):
"""Set NEURON variables and run evaluation with lists.
Setting the NEURON variables is necessary when using ipyparallel,
since the new subprocesses have pristine NEURON.
"""
self.sim.initialize()
return self.evaluate_with_lists(param_list=param_list, target=target)
def evaluate(self, param_list=None, target='scores'):
"""Run evaluation with lists as input and outputs"""
return self.evaluate_with_lists(param_list, target=target)
def __str__(self):
content = 'cell evaluator:\n'
content += ' cell model:\n'
if self.cell_model is not None:
content += ' %s\n' % str(self.cell_model)
content += ' fitness protocols:\n'
if self.fitness_protocols is not None:
for fitness_protocol in self.fitness_protocols.values():
content += ' %s\n' % str(fitness_protocol)
content += ' fitness calculator:\n'
if self.fitness_calculator is not None:
content += ' %s\n' % str(self.fitness_calculator)
return content
================================================
FILE: bluepyopt/ephys/examples/__init__.py
================================================
"""Init"""
from . import simplecell # NOQA
================================================
FILE: bluepyopt/ephys/examples/simplecell/__init__.py
================================================
"""Init"""
from .simplecell import * # NOQA
================================================
FILE: bluepyopt/ephys/examples/simplecell/simple.swc
================================================
# Dummy granule cell morphology
1 1 -5.0 0.0 0.0 5.0 -1
2 1 0.0 0.0 0.0 5.0 1
3 1 5.0 0.0 0.0 5.0 2
================================================
FILE: bluepyopt/ephys/examples/simplecell/simplecell.py
================================================
"""Simple cell test model"""
import os
import bluepyopt.ephys as ephys
class SimpleCell:
def __init__(self):
self.nrn_sim = ephys.simulators.NrnSimulator()
self.morph = ephys.morphologies.NrnFileMorphology(
os.path.join(
os.path.dirname(os.path.abspath(__file__)),
'simple.swc'))
self.somatic_loc = ephys.locations.NrnSeclistLocation(
'somatic',
seclist_name='somatic')
self.somacenter_loc = ephys.locations.NrnSeclistCompLocation(
name='somacenter',
seclist_name='somatic',
sec_index=0,
comp_x=0.5)
self.hh_mech = ephys.mechanisms.NrnMODMechanism(
name='hh',
suffix='hh',
locations=[self.somatic_loc])
self.cm_param = ephys.parameters.NrnSectionParameter(
name='cm',
param_name='cm',
value=1.0,
locations=[self.somatic_loc],
frozen=True)
self.gnabar_param = ephys.parameters.NrnSectionParameter(
name='gnabar_hh',
param_name='gnabar_hh',
locations=[self.somatic_loc],
bounds=[0.05, 0.125],
frozen=False)
self.gkbar_param = ephys.parameters.NrnSectionParameter(
name='gkbar_hh',
param_name='gkbar_hh',
bounds=[0.01, 0.075],
locations=[self.somatic_loc],
frozen=False)
self.cell_model = ephys.models.CellModel(
name='simple_cell',
morph=self.morph,
mechs=[self.hh_mech],
params=[self.cm_param, self.gnabar_param, self.gkbar_param])
self.default_param_values = {'gnabar_hh': 0.1, 'gkbar_hh': 0.03}
self.efel_feature_means = {
'step1': {
'Spikecount': 1}, 'step2': {
'Spikecount': 5}}
self.objectives = []
self.soma_loc = ephys.locations.NrnSeclistCompLocation(
name='soma',
seclist_name='somatic',
sec_index=0,
comp_x=0.5)
self.stim = ephys.stimuli.NrnSquarePulse(
step_amplitude=0.01,
step_delay=100,
step_duration=50,
location=self.soma_loc,
total_duration=200)
self.rec = ephys.recordings.CompRecording(
name='Step1.soma.v',
location=self.soma_loc,
variable='v')
self.protocol = ephys.protocols.SweepProtocol(
'Step1', [self.stim], [self.rec])
self.stim_start = 100
self.stim_end = 150
self.feature_name = 'Step1.Spikecount'
self.feature = ephys.efeatures.eFELFeature(
self.feature_name,
efel_feature_name='Spikecount',
recording_names={'': '%s.soma.v' % self.protocol.name},
stim_start=self.stim_start,
stim_end=self.stim_end,
exp_mean=1.0,
exp_std=0.05)
self.objective = ephys.objectives.SingletonObjective(
self.feature_name,
self.feature)
self.score_calc = \
ephys.objectivescalculators.ObjectivesCalculator([self.objective])
self.nrn = ephys.simulators.NrnSimulator()
self.cell_evaluator = ephys.evaluators.CellEvaluator(
cell_model=self.cell_model,
param_names=['gnabar_hh', 'gkbar_hh'],
fitness_protocols={'Step1': self.protocol},
fitness_calculator=self.score_calc,
sim=self.nrn)
================================================
FILE: bluepyopt/ephys/extra_features_utils.py
================================================
"""Extra features functions"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
import numpy as np
all_1D_features = [
"peak_to_valley",
"halfwidth",
"peak_trough_ratio",
"repolarization_slope",
"recovery_slope",
"neg_peak_relative",
"pos_peak_relative",
"neg_peak_diff",
"pos_peak_diff",
"neg_image",
"pos_image",
]
def calculate_features(
waveforms,
sampling_frequency,
upsample=None,
feature_names=None,
recovery_slope_window=0.7
):
"""Calculate features for all waveforms
Parameters
----------
waveforms : numpy.ndarray (num_waveforms x num_samples)
waveforms to compute features for
sampling_frequency : float
rate at which the waveforms are sampled (Hz)
feature_names : list or None (if None, compute all)
features to compute
recovery_slope_window : float
windowlength in ms after peak wherein recovery slope is computed
Returns
-------
metrics : dict (num_waveforms x num_metrics)
Dictionary with computed metrics. Keys are the metric names, values
are the computed features
"""
metrics = dict()
if feature_names is None:
feature_names = all_1D_features
else:
for name in feature_names:
assert name in all_1D_features, f"{name} not in {all_1D_features}"
if upsample is not None:
assert upsample > 0
waveforms = _upsample_wf(waveforms, int(upsample))
sampling_frequency = upsample * sampling_frequency
if "peak_to_valley" in feature_names:
metrics["peak_to_valley"] = peak_to_valley(
waveforms=waveforms, sampling_frequency=sampling_frequency
)
if "peak_trough_ratio" in feature_names:
metrics["peak_trough_ratio"] = peak_trough_ratio(waveforms=waveforms)
if "halfwidth" in feature_names:
metrics["halfwidth"] = halfwidth(
waveforms=waveforms, sampling_frequency=sampling_frequency
)
if "repolarization_slope" in feature_names:
metrics["repolarization_slope"] = repolarization_slope(
waveforms=waveforms,
sampling_frequency=sampling_frequency,
)
if "recovery_slope" in feature_names:
metrics["recovery_slope"] = recovery_slope(
waveforms=waveforms,
sampling_frequency=sampling_frequency,
window=recovery_slope_window,
)
if "neg_peak_diff" in feature_names:
metrics["neg_peak_diff"] = peak_time_diff(
waveforms=waveforms, fs=sampling_frequency, sign="negative"
)
if "pos_peak_diff" in feature_names:
metrics["pos_peak_diff"] = peak_time_diff(
waveforms=waveforms, fs=sampling_frequency, sign="positive"
)
if "neg_peak_relative" in feature_names:
metrics["neg_peak_relative"] = relative_amplitude(
waveforms=waveforms, sign="negative"
)
if "pos_peak_relative" in feature_names:
metrics["pos_peak_relative"] = relative_amplitude(
waveforms=waveforms, sign="positive"
)
if "neg_image" in feature_names:
metrics["neg_image"] = peak_image(waveforms=waveforms, sign="negative")
if "pos_image" in feature_names:
metrics["pos_image"] = peak_image(waveforms=waveforms, sign="positive")
return metrics
def peak_to_valley(waveforms, sampling_frequency):
"""
Time between trough and peak. If the peak precedes the trough,
peak_to_valley is negative.
Parameters
----------
waveforms : numpy.ndarray (num_waveforms x num_samples)
waveforms to compute feature for
sampling_frequency : float
rate at which the waveforms are sampled (Hz)
Returns
-------
np.ndarray (num_waveforms)
peak_to_valley in seconds
"""
trough_idx, peak_idx = _get_trough_and_peak_idx(waveforms)
ptv = (peak_idx - trough_idx) * (1 / sampling_frequency)
ptv[ptv == 0] = np.nan
return ptv
def peak_trough_ratio(waveforms):
"""
Normalized ratio peak height and trough depth
Assumes baseline is 0
Parameters
----------
waveforms : numpy.ndarray (num_waveforms x num_samples)
waveforms to compute feature for
Returns
-------
np.ndarray (num_waveforms)
Peak to trough ratio
"""
trough_idx, peak_idx = _get_trough_and_peak_idx(waveforms)
ptratio = np.empty(trough_idx.shape[0])
ptratio[:] = np.nan
for i in range(waveforms.shape[0]):
if peak_idx[i] == 0 and trough_idx[i] == 0:
continue
ptratio[i] = np.abs(waveforms[i, peak_idx[i]] /
waveforms[i, trough_idx[i]])
return ptratio
def halfwidth(waveforms, sampling_frequency, return_idx=False):
"""
Width of waveform at its half of amplitude.
If the peak precedes the trough, halfwidth is negative.
Computes the width of the waveform peak at half it's height
Parameters
----------
waveforms : numpy.ndarray (num_waveforms x num_samples)
waveforms to compute features for
sampling_frequency : float
rate at which the waveforms are sampled (Hz)
return_idx : bool
if true, also returns index of threshold crossing before and
index of threshold crossing after peak
Returns
-------
np.ndarray or (np.ndarray, np.ndarray, np.ndarray)
Halfwidth of the waveforms or (Halfwidth of the waveforms,
index_cross_pre_peak, index_cross_post_peak)
"""
trough_idx, peak_idx = _get_trough_and_peak_idx(waveforms)
hw = np.empty(waveforms.shape[0])
hw[:] = np.nan
cross_pre_pk = np.empty(waveforms.shape[0], dtype=int)
cross_post_pk = np.empty(waveforms.shape[0], dtype=int)
for i in range(waveforms.shape[0]):
if peak_idx[i] >= trough_idx[i]:
trough_val = waveforms[i, trough_idx[i]]
threshold = (
0.5 * trough_val
) # threshold is half of peak heigth (assuming baseline is 0)
cpre_idx = np.where(waveforms[i, :trough_idx[i]] < threshold)[0]
cpost_idx = np.where(waveforms[i, trough_idx[i]:] < threshold)[0]
if len(cpre_idx) == 0 or len(cpost_idx) == 0:
continue
cross_pre_pk[i] = (
cpre_idx[0] - 1
) # last occurence of waveform lower than thr, before peak
cross_post_pk[i] = (
cpost_idx[-1] + 1 + trough_idx[i]
) # first occurence of waveform lower than peak, after peak
hw[i] = (cross_post_pk[i] - cross_pre_pk[i]) * (
1 / sampling_frequency
) # + peak_idx[i]
else:
peak_val = waveforms[i, peak_idx[i]]
threshold = (
0.5 * peak_val
) # threshold is half of peak heigth (assuming baseline is 0)
cpre_idx = np.where(waveforms[i, :peak_idx[i]] > threshold)[0]
cpost_idx = np.where(waveforms[i, peak_idx[i]:] > threshold)[0]
if len(cpre_idx) == 0 or len(cpost_idx) == 0:
continue
cross_pre_pk[i] = (
cpre_idx[0] - 1
) # last occurence of waveform lower than thr, before peak
cross_post_pk[i] = (
cpost_idx[-1] + 1 + trough_idx[i]
) # first occurence of waveform lower than peak, after peak
hw[i] = -(cross_post_pk[i] - cross_pre_pk[i]) * (
1 / sampling_frequency
) # + peak_idx[i]
if not return_idx:
return hw
else:
return hw, cross_pre_pk, cross_post_pk
def repolarization_slope(waveforms, sampling_frequency, return_idx=False):
"""
Return slope of repolarization period between trough and baseline
After reaching its maxumum polarization, the neuron potential will
recover. The repolarization slope is defined as the dV/dT of the action
potential between trough and baseline.
Optionally the function returns also the indices per waveform where the
potential crosses baseline.
Parameters
----------
waveforms : numpy.ndarray (num_waveforms x num_samples)
waveforms to compute features for
sampling_frequency : float
rate at which the waveforms are sampled (Hz)
return_idx : bool
if true, also returns index of threshold crossing before and
index of threshold crossing after peak
Returns
-------
np.ndarray or (np.ndarray, np.ndarray)
Repolarization slope of the waveforms or (Repolarization slope of the
waveforms, return to base index)
"""
trough_idx, peak_idx = _get_trough_and_peak_idx(waveforms)
rslope = np.empty(waveforms.shape[0])
rslope[:] = np.nan
return_to_base_idx = np.empty(waveforms.shape[0], dtype=np.int_)
return_to_base_idx[:] = 0
time = np.arange(0, waveforms.shape[1]) * (1 / sampling_frequency) # in s
for i in range(waveforms.shape[0]):
if trough_idx[i] == 0:
continue
rtrn_idx = np.where(waveforms[i, trough_idx[i]:] >= 0)[0]
if len(rtrn_idx) == 0:
continue
return_to_base_idx[i] = (
rtrn_idx[0] + trough_idx[i]
) # first time after trough, where waveform is at baseline
if return_to_base_idx[i] - trough_idx[i] < 3:
continue
slope = _get_slope(
time[trough_idx[i]:return_to_base_idx[i]],
waveforms[i, trough_idx[i]:return_to_base_idx[i]]
)
rslope[i] = slope[0]
if not return_idx:
return rslope
else:
return rslope, return_to_base_idx
def recovery_slope(waveforms, sampling_frequency, window):
"""
Return the recovery slope of input waveforms. After repolarization,
the neuron hyperpolarizes until it peaks. The recovery slope is the
slope of the action potential after the peak, returning to the baseline
in dV/dT. The slope is computed within a user-defined window after
the peak.
Takes a numpy array of waveforms and returns an array with
recovery slopes per waveform.
Parameters
----------
waveforms : numpy.ndarray (num_waveforms x num_samples)
waveforms to compute features for
sampling_frequency : float
rate at which the waveforms are sampled (Hz)
window : float
length after peak wherein to compute recovery slope (ms)
Returns
-------
np.ndarray
Recovery slope of the waveforms
"""
_, peak_idx = _get_trough_and_peak_idx(waveforms)
rslope = np.empty(waveforms.shape[0])
rslope[:] = np.nan
time = np.arange(0, waveforms.shape[1]) * (1 / sampling_frequency) # in s
for i in range(waveforms.shape[0]):
if peak_idx[i] in [0, waveforms.shape[1]]:
continue
max_idx = int(peak_idx[i] + ((window / 1000) * sampling_frequency))
max_idx = np.min([max_idx, waveforms.shape[1]])
if len(time[peak_idx[i]:max_idx]) < 3:
continue
slope = _get_slope(
time[peak_idx[i]:max_idx], waveforms[i, peak_idx[i]:max_idx]
)
rslope[i] = slope[0]
return rslope
def peak_image(waveforms, sign="negative"):
"""
Normalized amplitude at the time of minimum or maximum peak.
Parameters
----------
waveforms : numpy.ndarray (num_waveforms x num_samples)
waveforms to compute features for
sign : str
"pos" | "neg"
Returns
-------
np.ndarray
Peak images for the waveforms
"""
assert len(waveforms) > 1
if sign == "negative":
funarg = np.argmin
fun = np.min
else:
funarg = np.argmax
fun = np.max
peak_channel, peak_time = np.unravel_index(
funarg(waveforms), waveforms.shape
)
relative_peaks = waveforms[:, peak_time] / fun(waveforms[peak_channel])
return relative_peaks
def relative_amplitude(waveforms, sign="negative"):
"""
Normalized amplitude with respect to channel with largest amplitude.
Parameters
----------
waveforms : numpy.ndarray (num_waveforms x num_samples)
waveforms to compute features for
fs : float
Sampling rate in Hz
sign : str
"positive" | "negative"
Returns
-------
np.ndarray
Relative amplitudes for the waveforms
"""
assert len(waveforms) > 1
if sign == "negative":
fun = np.min
else:
fun = np.max
peak_amp = np.abs(fun(waveforms))
relative_peaks = np.abs(fun(waveforms, 1)) / peak_amp
return relative_peaks
def peak_time_diff(waveforms, fs, sign="negative"):
"""
Peak time differences with respect to channel with largest amplitude.
Parameters
----------
waveforms : numpy.ndarray (num_waveforms x num_samples)
waveforms to compute features for
fs : float
Sampling rate in Hz
sign : str
"positive" | "negative"
Returns
-------
np.ndarray
Peak time differences for the waveforms
"""
assert len(waveforms) > 1
if sign == "negative":
argfun = np.argmin
else:
argfun = np.argmax
peak_chan = np.unravel_index(argfun(waveforms), waveforms.shape)[0]
peak_time = argfun(waveforms[peak_chan])
relative_peak_times = (argfun(waveforms, 1) - peak_time) / fs
return relative_peak_times
def _get_slope(x, y):
"""
Retrun the slope of x and y data, using scipy.signal.linregress
"""
from scipy.stats import linregress
slope = linregress(x, y)
return slope
def _get_trough_and_peak_idx(waveform, after_max_trough=False):
"""
Return the indices into the input waveforms of the detected troughs
(minimum of waveform) and peaks (maximum of waveform, after trough).
Assumes negative troughs and positive peaks
Returns 0 if not detected
"""
if after_max_trough:
max_through_idx = np.unravel_index(
np.argmin(waveform),
waveform.shape)[1]
trough_idx = (
np.argmin(waveform[:, max_through_idx:], axis=1) + max_through_idx
)
peak_idx = (
np.argmax(waveform[:, max_through_idx:], axis=1) + max_through_idx
)
else:
trough_idx = np.argmin(waveform, axis=1)
peak_idx = np.argmax(waveform, axis=1)
return trough_idx, peak_idx
def _upsample_wf(waveforms, upsample):
from scipy.signal import resample_poly
ndim = len(waveforms.shape)
waveforms_up = resample_poly(waveforms, up=upsample, down=1, axis=ndim - 1)
return waveforms_up
================================================
FILE: bluepyopt/ephys/locations.py
================================================
"""Location classes"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint: disable=W0511
import itertools
from bluepyopt.ephys.base import BaseEPhys
from bluepyopt.ephys.serializer import DictMixin
from bluepyopt.ephys.parameterscalers import format_float
from bluepyopt.ephys.acc import ArbLabel
from bluepyopt.ephys.morphologies import ArbFileMorphology
import numpy as np
import logging
logger = logging.getLogger(__name__)
class Location(BaseEPhys):
"""Location"""
pass
# TODO make all these locations accept a cell name
# TODO instantiate should get the entire simulation environment
# TODO find better/more general name for this
# TODO specify in document abrevation comp=compartment, sec=section, ...
def _nth_isectionlist(isectionlist, index):
"""Get nth element of isectionlist
Sectionlists don't support direct indexing
"""
isection = next(
itertools.islice(
isectionlist,
index,
index + 1))
return isection
class NrnSeclistCompLocation(Location, DictMixin):
"""Compartment in a sectionlist"""
SERIALIZED_FIELDS = (
'name',
'comment',
'seclist_name',
'sec_index',
'comp_x',
)
def __init__(
self,
name,
seclist_name=None,
sec_index=None,
comp_x=None,
comment=''):
"""Constructor
Args:
name (str): name of the object
seclist_name (str): name of Neuron section list (ex: 'somatic')
sec_index (int): index of the section in the section list
comp_x (float): segx (0..1) of segment inside section
"""
super(NrnSeclistCompLocation, self).__init__(name, comment)
self.seclist_name = seclist_name
self.sec_index = sec_index
self.comp_x = comp_x
def instantiate(self, sim=None, icell=None): # pylint: disable=W0613
"""Find the instantiate compartment"""
iseclist = getattr(icell, self.seclist_name)
iseclist_size = len([x for x in iseclist])
if self.sec_index >= iseclist_size:
raise Exception(
'NrnSeclistCompLocation: section index %d falls out of '
'SectionList size of %d' %
(self.sec_index, iseclist_size))
isection = _nth_isectionlist(iseclist, self.sec_index)
icomp = isection(self.comp_x)
# The code above seems to add put a section on the stack
# TODO remove line below once we figure out where the section is pushed
sim.neuron.h.pop_section()
return icomp
def acc_label(self):
"""Arbor label"""
raise EPhysLocAccException(
'%s not supported in Arbor' % type(self).__name__ +
' (uses branches instead of NEURON sections).'
' Use ArbBranchRelLocation/ArbSegmentRelLocation/'
'ArbLocsetLocation instead (consider using the'
' Arbor GUI to identify the precise branch/segment index'
' and relative position).')
def __str__(self):
"""String representation"""
return '%s[%s](%s)' % (self.seclist_name, self.sec_index, self.comp_x)
class NrnSectionCompLocation(Location, DictMixin):
"""Compartment in a section"""
SERIALIZED_FIELDS = (
'name',
'comment',
'seclist_name',
'sec_index',
'comp_x',
)
def __init__(
self,
name,
sec_name=None,
comp_x=None,
comment=''):
"""Constructor
Args:
name (str): name of the object
sec_name (str): name of Neuron section (ex: 'soma[0]')
comp_x (float): segx (0..1) of segment inside section
"""
super(NrnSectionCompLocation, self).__init__(name, comment)
self.sec_name = sec_name
self.comp_x = comp_x
def instantiate(self, sim=None, icell=None): # pylint: disable=W0613
"""Find the instantiate compartment"""
# Dont see any other way but to use eval, apart from parsing the
# sec_name string which can be complicated
isection = eval('icell.%s' % self.sec_name) # pylint: disable=W0123
icomp = isection(self.comp_x)
return icomp
def acc_label(self):
"""Arbor label"""
raise EPhysLocAccException(
'%s not supported in Arbor' % type(self).__name__ +
' (uses branches instead of NEURON sections).'
' Use ArbBranchRelLocation/ArbSegmentRelLocation/'
'ArbLocsetLocation instead (consider using the'
' Arbor GUI to identify the precise branch/segment index'
' and relative position).')
def __str__(self):
return '%s(%s)' % (self.sec_name, self.comp_x)
class NrnPointProcessLocation(Location):
"""Point process location"""
def __init__(
self,
name,
pprocess_mech,
comment=''):
"""Constructor
Args:
name (str): name of the object
pprocess_mech (str): point process mechanism
"""
super(NrnPointProcessLocation, self).__init__(name, comment)
self.pprocess_mech = pprocess_mech
def instantiate(self, sim=None, icell=None): # pylint: disable=W0613
"""Find the instantiated point processes"""
return self.pprocess_mech.pprocesses
def acc_label(self):
"""Arbor label"""
return [loc.acc_label() for loc in self.pprocess_mech.locations]
def __str__(self):
"""String representation"""
return '%s' % (self.pprocess_mech.name)
class NrnSeclistLocation(Location, DictMixin):
"""Section in a sectionlist"""
SERIALIZED_FIELDS = ('name', 'comment', 'seclist_name', )
def __init__(
self,
name,
seclist_name=None,
comment=''):
"""Constructor
Args:
name (str): name of the object
seclist_name (str): name of NEURON section list (ex: 'somatic')
"""
super(NrnSeclistLocation, self).__init__(name, comment)
self.seclist_name = seclist_name
def instantiate(self, sim=None, icell=None): # pylint: disable=W0613
"""Find the instantiate compartment"""
isectionlist = getattr(icell, self.seclist_name)
return (isection for isection in isectionlist)
def acc_label(self):
"""Arbor label"""
return ArbFileMorphology.region_labels[self.seclist_name]
def __str__(self):
"""String representation"""
return '%s' % (self.seclist_name)
class NrnSeclistSecLocation(Location, DictMixin):
"""Section in a sectionlist"""
SERIALIZED_FIELDS = ('name', 'comment', 'seclist_name', 'sec_index', )
def __init__(
self,
name,
seclist_name=None,
sec_index=None,
comment=''):
"""Constructor
Args:
name (str): name of this object
seclist_name (str): name of Neuron section list (ex: 'somatic')
sec_index (int): index of the section
"""
super(NrnSeclistSecLocation, self).__init__(name, comment)
self.seclist_name = seclist_name
self.sec_index = sec_index
def instantiate(self, sim=None, icell=None): # pylint: disable=W0613
"""Find the instantiate compartment"""
isectionlist = getattr(icell, self.seclist_name)
isection = _nth_isectionlist(isectionlist, self.sec_index)
return isection
def acc_label(self):
"""Arbor label"""
raise EPhysLocAccException(
'%s not supported in Arbor' % type(self).__name__ +
' (uses branches instead of NEURON sections).'
' Use ArbBranchLocation/ArbSegmentLocation/ArbRegionLocation'
' instead (consider using the Arbor GUI to identify the'
' precise branch/segment index).')
def __str__(self):
"""String representation"""
return '%s[%s]' % (self.seclist_name, self.sec_index)
class NrnSomaDistanceCompLocation(Location, DictMixin):
"""Compartment at distance from soma"""
SERIALIZED_FIELDS = ('name', 'comment', 'soma_distance', 'seclist_name', )
def __init__(
self,
name,
soma_distance=None,
seclist_name=None,
comment=''):
"""Constructor
Args:
name (str): name of this object
soma_distance (float): distance from soma to this compartment
seclist_name (str): name of Neuron section list (ex: 'apical')
"""
super(NrnSomaDistanceCompLocation, self).__init__(name, comment)
self.soma_distance = soma_distance
self.seclist_name = seclist_name
# TODO this definitely has to be unit-tested
# TODO add ability to specify origin
def find_icomp(self, sim, iseclist):
"""Find the index of the compartment based on a list of isec
and a distance"""
icomp = None
for isec in iseclist:
start_distance = sim.neuron.h.distance(1, 0.0, sec=isec)
end_distance = sim.neuron.h.distance(1, 1.0, sec=isec)
min_distance = min(start_distance, end_distance)
max_distance = max(start_distance, end_distance)
if min_distance <= self.soma_distance <= max_distance:
comp_x = float(self.soma_distance - min_distance) / \
(max_distance - min_distance)
comp_diam = isec(comp_x).diam
if comp_diam > 0.0:
icomp = isec(comp_x)
if icomp is None:
raise EPhysLocInstantiateException(
'No comp found at %s distance from soma' %
self.soma_distance)
return icomp
def instantiate(self, sim=None, icell=None):
"""Find the instantiate compartment"""
soma = icell.soma[0]
sim.neuron.h.distance(0, 0.5, sec=soma)
iseclist = getattr(icell, self.seclist_name)
return self.find_icomp(sim, iseclist)
def acc_label(self):
"""Arbor label"""
# Potentially non-unique location - in that case to be refined in the
# Arbor GUI (create ArbLocsetLocation directly).
# Alternatives to (on-components 0.5 (region "soma")) are
# - '(segment )'
# - '(proximal (region %s)))' % self.seclist_name
# If outer restrict results in non-unique location (cf. GUI) use
# specific branch or similar instead of seclist_name, e.g.
# - (proximal-interval (distal (branch )))
# for a branch distally from the desired location
acc_label = ArbLabel(
'locset', self.name,
'(restrict (distal-translate (on-components 0.5 %s) %s) %s)' %
(ArbFileMorphology.region_labels['somatic'].ref,
format_float(self.soma_distance),
ArbFileMorphology.region_labels[self.seclist_name].ref))
logger.warning(
'Make sure that ACC label %s' % acc_label.loc +
' for NrnSomaDistanceCompLocation (%s) ' % str(self) +
' instantiates to a unique location on the morphology.'
' Use the Arbor GUI to validate/refine the location expression.')
return acc_label
def __str__(self):
"""String representation"""
return '%f micron from soma in %s' % (
self.soma_distance, self.seclist_name)
class NrnSecSomaDistanceCompLocation(NrnSomaDistanceCompLocation):
"""Compartment on a section defined both by a section index and distance
from the soma """
SERIALIZED_FIELDS = ('name', 'comment', 'soma_distance', 'seclist_name',
'sec_index', )
def __init__(
self,
name,
soma_distance=None,
sec_index=None,
seclist_name=None,
comment=""
):
"""Constructor
Args:
name (str): name of this object
soma_distance (float): distance from soma to this compartment
sec_index (int): index of the section to consider
seclist_name (str): name of Neuron sections (ex: 'apic')
"""
super(NrnSecSomaDistanceCompLocation, self).__init__(
name,
soma_distance=soma_distance,
seclist_name=seclist_name,
comment=comment,
)
self.sec_index = sec_index
def instantiate(self, sim=None, icell=None):
"""Find the instantiate compartment"""
if self.sec_index is None:
raise EPhysLocInstantiateException(
"No apical point was given")
sections = getattr(icell, self.seclist_name)
section = _nth_isectionlist(sections, self.sec_index)
branches = []
while True:
name = str(section.name()).split(".")[-1]
if name == "soma[0]":
break
branches.append(section)
if sim.neuron.h.SectionRef(sec=section).has_parent():
section = sim.neuron.h.SectionRef(sec=section).parent
else:
raise EPhysLocInstantiateException(
"soma[0] was not reached from isec point "
"%f" % self.sec_index
)
soma = icell.soma[0]
sim.neuron.h.distance(0, 0.5, sec=soma)
return self.find_icomp(sim, branches)
def acc_label(self):
"""Arbor label"""
raise EPhysLocAccException('%s not supported in Arbor.' %
type(self).__name__)
class NrnTrunkSomaDistanceCompLocation(NrnSecSomaDistanceCompLocation):
"""Location at a distance from soma along a main direction.
We search for the section that is the furthest away from some along
a direction, and pick a location at a given distance from soma along
the path to that section.
If direction == 'radial', the largest radial direction is used.
This is most useful to follow the trunk of an apical dendrite
without knowing the apical point, but only that apical trunk goes along y.
"""
def __init__(
self,
name,
soma_distance=None,
sec_index=None,
seclist_name=None,
direction=None,
comment=""
):
"""Constructor
Args:
name (str): name of this object
soma_distance (float): distance from soma to this compartment
sec_index (int): index of the section to consider
sec_name (str): name of Neuron sections (ex: 'apic')
direction (list of 3 elements): 3d vector representing direction,
if None, default is [0, 1, 0]
"""
super(NrnTrunkSomaDistanceCompLocation, self).__init__(
name,
soma_distance=soma_distance,
sec_index=sec_index,
seclist_name=seclist_name,
comment=comment
)
if direction is None:
direction = [0.0, 1.0, 0.0]
self.direction = direction
def set_sec_index(self, icell=None):
"""Search for the point furthest away along given direction."""
points = np.array(
[
[
section.x3d(section.n3d() - 1),
section.y3d(section.n3d() - 1),
section.z3d(section.n3d() - 1),
]
for section in getattr(icell, self.seclist_name)
]
)
if len(points) > 0:
if self.direction == 'radial':
self.sec_index = int(np.argmax(np.linalg.norm(points, axis=1)))
else:
self.sec_index = int(np.argmax(points.dot(self.direction)))
else:
raise EPhysLocInstantiateException(
"Empty seclist: %s" % self.seclist_name
)
def instantiate(self, sim=None, icell=None):
""" """
if self.sec_index is None:
self.set_sec_index(icell=icell)
return super().instantiate(sim=sim, icell=icell)
def acc_label(self):
"""Arbor label"""
raise EPhysLocAccException('%s not supported in Arbor.' %
type(self).__name__)
class ArbLocation(Location):
"""Arbor Location"""
def instantiate(self, sim=None, icell=None): # pylint: disable=W0613
"""Find the instantiate compartment (default implementation)"""
raise EPhysLocInstantiateException(
'%s not supported in NEURON.' % type(self).__name__)
def __str__(self):
"""String representation"""
return '%s \'%s\'' % (type(self).__name__, self.acc_label().defn)
class ArbSegmentLocation(ArbLocation):
"""Segment in an Arbor morphology.
"""
def __init__(self, name, segment, comment=''):
super().__init__(name, comment)
self.segment = segment
def acc_label(self):
"""Arbor label"""
return ArbLabel('region', self.name, '(segment %s)' % (self.segment))
class ArbBranchLocation(ArbLocation):
"""Branch in an Arbor morphology.
Arbor's counterpart of NrnSeclistSecLocation.
"""
def __init__(self, name, branch, comment=''):
super().__init__(name, comment)
self.branch = branch
def acc_label(self):
"""Arbor label"""
return ArbLabel('region', self.name, '(branch %s)' % (self.branch))
class ArbSegmentRelLocation(ArbLocation):
"""Relative position on a segment in an Arbor morphology.
"""
def __init__(self, name, segment, pos, comment=''):
super().__init__(name, comment)
self.segment = segment
self.pos = pos
def acc_label(self):
"""Arbor label"""
return ArbLabel('locset', self.name,
'(on-components %s (segment %s))' %
(format_float(self.pos), self.segment))
class ArbBranchRelLocation(ArbLocation):
"""Relative position on a branch in an Arbor morphology.
Arbor's counterpart of NrnSeclistCompLocation.
"""
def __init__(self, name, branch, pos, comment=''):
super().__init__(name, comment)
self.branch = branch
self.pos = pos
def acc_label(self):
"""Arbor label"""
return ArbLabel('locset', self.name,
'(location %s %s)' %
(self.branch, format_float(self.pos)))
class ArbLocsetLocation(ArbLocation):
"""Arbor location set defined by a user-supplied string (S-expression).
"""
def __init__(self, name, locset, comment=''):
super().__init__(name, comment)
self.locset = locset
def acc_label(self):
"""Arbor label"""
return ArbLabel('locset', self.name, self.locset)
class ArbRegionLocation(ArbLocation):
"""Arbor region defined by a user-supplied string (S-expression).
"""
def __init__(self, name, region, comment=''):
super().__init__(name, comment)
self.region = region
def acc_label(self):
"""Arbor label"""
return ArbLabel('region', self.name, self.region)
class EPhysLocInstantiateException(Exception):
"""All exceptions generated by location instantiation"""
def __init__(self, message):
"""Constructor"""
super(EPhysLocInstantiateException, self).__init__(message)
class EPhysLocAccException(Exception):
"""All exceptions generated by ACC label creation"""
def __init__(self, message):
"""Constructor"""
super(EPhysLocAccException, self).__init__(message)
================================================
FILE: bluepyopt/ephys/mechanisms.py
================================================
"""
Mechanism classes
Theses classes represent mechanisms in the model
"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint: disable=W0511
import logging
from . import base
from . import serializer
logger = logging.getLogger(__name__)
# TODO: use Location class to specify location
class Mechanism(base.BaseEPhys):
"""Base parameter class"""
pass
class NrnMODMechanism(Mechanism, serializer.DictMixin):
"""Neuron mechanism"""
SERIALIZED_FIELDS = (
'name',
'comment',
'mod_path',
'suffix',
'locations',
'preloaded',
)
def __init__(
self,
name,
mod_path=None,
suffix=None,
locations=None,
preloaded=True,
deterministic=True,
prefix=None,
comment=''):
"""Constructor
Args:
name (str): name of this object
mod_path (str): path to the MOD file (not used for the moment)
suffix (str): suffix of this mechanism in the MOD file
locations (list of Locations): a list of Location objects pointing
to where this mechanism should be added to.
preloaded (bool): should this mechanism be side-loaded by
BluePyOpt, or was it already loaded and compiled by the user ?
(not used for the moment)
prefix (str): Deprecated. Use suffix instead.
"""
super(NrnMODMechanism, self).__init__(name, comment)
self.mod_path = mod_path
self.suffix = suffix
self.locations = locations
self.preloaded = preloaded
self.cell_model = None
self.deterministic = deterministic
if prefix is not None and suffix is not None:
raise TypeError('NrnMODMechanism: it is not allowed to set both '
'prefix and suffix in constructor: %s %s' %
(self.prefix, self.suffix))
elif prefix is not None:
self.suffix = prefix
def instantiate(self, sim=None, icell=None):
"""Instantiate"""
for location in self.locations:
isec_list = location.instantiate(sim=sim, icell=icell)
for isec in isec_list:
try:
isec.insert(self.suffix)
except ValueError as e:
raise ValueError(str(e) + ': ' + self.suffix)
self.instantiate_determinism(
self.deterministic,
icell,
isec,
sim)
logger.debug(
'Inserted %s in %s', self.suffix, [
str(location) for location in self.locations])
def instantiate_determinism(self, deterministic, icell, isec, sim):
"""Instantiate enable/disable determinism"""
if 'Stoch' in self.suffix:
setattr(
isec,
'deterministic_%s' %
(self.suffix),
1 if deterministic else 0)
# Set the seeds even when deterministic,
# that way neuron's psection does not crash
# when encountering a stoch mech var that is not set (e.g. rng)
short_secname = sim.neuron.h.secname(sec=isec).split('.')[-1]
for iseg in isec:
seg_name = '%s.%.19g' % (short_secname, iseg.x)
getattr(sim.neuron.h,
"setdata_%s" % self.suffix)(iseg.x, sec=isec)
seed_id1 = icell.gid
seed_id2 = self.hash_py(seg_name)
getattr(
sim.neuron.h,
"setRNG_%s" % self.suffix)(seed_id1, seed_id2)
else:
if not deterministic:
# can't do this for non-Stoch channels
raise TypeError(
'Deterministic can only be set to False for '
'Stoch channel, not %s' %
self.suffix)
def destroy(self, sim=None):
"""Destroy mechanism instantiation"""
pass
def __str__(self):
"""String representation"""
return "%s: %s at %s" % (
self.name, self.suffix,
[str(location) for location in self.locations])
@staticmethod
def hash_hoc(string, sim):
"""Calculate hash value of string in Python"""
# Load hash function in hoc, only do this once
if not hasattr(sim.neuron.h, 'hash_str'):
sim.neuron.h(NrnMODMechanism.hash_hoc_string)
return sim.neuron.h.hash_str(string)
@staticmethod
def hash_py(string):
"""Calculate hash value of string in Python"""
hash_value = 0.0
for char in string:
# Multiplicative hash function using Mersenne prime close to 2^32
hash_value = (hash_value * 31.0 + ord(char)) % (2.0 ** 31.0 - 1.0)
return hash_value
def generate_reinitrng_hoc_block(self):
""""Create re_init_rng code blocks for this channel"""
reinitrng_hoc_block = ''
if 'Stoch' in self.suffix:
# TODO this is dangerous, implicitely assumes type of location
for location in self.locations:
if self.deterministic:
reinitrng_hoc_block += \
' forsec %(seclist_name)s { ' \
'deterministic_%(suffix)s = 1 }\n' % {
'seclist_name': location.seclist_name,
'suffix': self.suffix}
else:
reinitrng_hoc_block += \
' forsec %(seclist_name)s {%(mech_reinitrng)s' \
' }\n' % {
'seclist_name': location.seclist_name,
'mech_reinitrng':
self.mech_reinitrng_block_template % {
'suffix': self.suffix}}
return reinitrng_hoc_block
@property
def prefix(self):
"""Deprecated, prefix is now replaced by suffix"""
return self.suffix
@prefix.setter
def prefix(self, value):
"""Deprecated, prefix is now replaced by suffix"""
self.suffix = value
hash_hoc_string = \
"""
func hash_str() {localobj sf strdef right
sf = new StringFunctions()
right = $s1
n_of_c = sf.len(right)
hash = 0
char_int = 0
for i = 0, n_of_c - 1 {
sscanf(right, "%c", & char_int)
hash = (hash * 31 + char_int) % (2 ^ 31 - 1)
sf.right(right, 1)
}
return hash
}
"""
reinitrng_hoc_string = """
proc re_init_rng() {localobj sf
strdef full_str, name
sf = new StringFunctions()
if(numarg() == 1) {
// We received a third seed
channel_seed = $1
channel_seed_set = 1
} else {
channel_seed_set = 0
}
%(reinitrng_hoc_blocks)s
}
"""
mech_reinitrng_block_template = """
for (x, 0) {
setdata_%(suffix)s(x)
sf.tail(secname(), "\\\\.", name)
sprint(full_str, "%%s.%%.19g", name, x)
if (channel_seed_set) {
setRNG_%(suffix)s(gid, hash_str(full_str), channel_seed)
} else {
setRNG_%(suffix)s(gid, hash_str(full_str))
}
}
"""
class NrnMODPointProcessMechanism(Mechanism):
"""Neuron mechanism"""
def __init__(
self,
name,
mod_path=None,
suffix=None,
locations=None,
preloaded=True,
comment=''):
"""Constructor
Args:
name (str): name of this object
mod_path (str): path to the MOD file (not used for the moment)
suffix (str): suffix of this mechanism in the MOD file
locations (list of Locations): a list of Location objects pointing
to compartments where this mechanism should be added to.
preloaded (bool): should this mechanism be side-loaded by
BluePyOpt, or was it already loaded and compiled by the user ?
(not used for the moment)
"""
super(NrnMODPointProcessMechanism, self).__init__(name, comment)
self.mod_path = mod_path
self.suffix = suffix
self.locations = locations
self.preloaded = preloaded
self.cell_model = None
self.pprocesses = None
def instantiate(self, sim=None, icell=None):
"""Instantiate"""
self.pprocesses = []
for location in self.locations:
icomp = location.instantiate(sim=sim, icell=icell)
try:
iclass = getattr(sim.neuron.h, self.suffix)
self.pprocesses.append(iclass(icomp.x, sec=icomp.sec))
except AttributeError as e:
raise AttributeError(str(e) + ': ' + self.suffix)
logger.debug(
'Inserted %s at %s ', self.suffix, [
str(location) for location in self.locations])
def destroy(self, sim=None):
"""Destroy mechanism instantiation"""
self.pprocesses = None
def __str__(self):
"""String representation"""
return "%s: %s at %s" % (
self.name, self.suffix,
[str(location) for location in self.locations])
================================================
FILE: bluepyopt/ephys/models.py
================================================
"""Cell template class"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint: disable=W0511
# TODO take into account that one might want to run protocols on different
# machines
# TODO rename this to 'CellModel' -> definitely
import sys
import os
import collections
import string
from . import create_hoc, create_acc
from . import morphologies
import logging
logger = logging.getLogger(__name__)
class Model(object):
"""Model"""
def __init__(self, name):
"""Constructor
Args:
name (str): name of the model
"""
self.name = name
def instantiate(self, sim=None):
"""Instantiate model in simulator"""
pass
def destroy(self, sim=None):
"""Destroy instantiated model in simulator"""
pass
class CellModel(Model):
"""Cell model class"""
def __init__(
self,
name,
morph=None,
mechs=None,
params=None,
gid=0,
seclist_names=None,
secarray_names=None
):
"""Constructor
Args:
name (str): name of this object
should be alphanumeric string, underscores are allowed,
first char should be a letter
morph (Morphology):
underlying Morphology of the cell
mechs (list of Mechanisms):
Mechanisms associated with the cell
params (list of Parameters):
Parameters of the cell model
seclist_names (list of strings):
Names of the lists of sections
secarray_names (list of strings):
Names of the sections
"""
super(CellModel, self).__init__(name)
self.check_name()
self.morphology = morph
self.mechanisms = mechs
self.params = collections.OrderedDict()
if params is not None:
for param in params:
self.params[param.name] = param
# Cell instantiation in simulator
self.icell = None
self.icell_existing_secs = None
self.param_values = None
self.gid = gid
if seclist_names is None:
self.seclist_names = [
'all', 'somatic', 'basal', 'apical', 'axonal', 'myelinated'
]
else:
self.seclist_names = seclist_names
if secarray_names is None:
self.secarray_names = [
'soma', 'dend', 'apic', 'axon', 'myelin'
]
else:
self.secarray_names = secarray_names
def check_name(self):
"""Check if name complies with requirements"""
allowed_chars = string.ascii_letters + string.digits + '_'
if sys.version_info[0] < 3:
translate_args = [None, allowed_chars]
else:
translate_args = [str.maketrans('', '', allowed_chars)]
if self.name == '' \
or self.name[0] not in string.ascii_letters \
or not str(self.name).translate(*translate_args) == '':
raise TypeError(
'CellModel: name "%s" provided to constructor does not comply '
'with the rules for Neuron template name: name should be '
'alphanumeric '
'non-empty string, underscores are allowed, '
'first char should be letter' % self.name)
def params_by_names(self, param_names):
"""Get parameter objects by name"""
return [self.params[param_name] for param_name in param_names]
def freeze(self, param_dict):
"""Set params"""
for param_name, param_value in param_dict.items():
self.params[param_name].freeze(param_value)
def unfreeze(self, param_names):
"""Unset params"""
for param_name in param_names:
self.params[param_name].unfreeze()
@staticmethod
def create_empty_template(
template_name,
seclist_names=None,
secarray_names=None):
'''create an hoc template named template_name for an empty cell'''
objref_str = 'objref this, CellRef'
newseclist_str = ''
if seclist_names:
for seclist_name in seclist_names:
objref_str += ', %s' % seclist_name
newseclist_str += \
' %s = new SectionList()\n' % seclist_name
create_str = ''
if secarray_names:
create_str = 'create '
create_str += ', '.join(
'%s[1]' % secarray_name
for secarray_name in secarray_names)
create_str += '\n'
template = '''\
begintemplate %(template_name)s
%(objref_str)s
proc init() {\n%(newseclist_str)s
forall delete_section()
CellRef = this
}
gid = 0
proc destroy() {localobj nil
CellRef = nil
}
%(create_str)s
endtemplate %(template_name)s
''' % dict(template_name=template_name, objref_str=objref_str,
newseclist_str=newseclist_str,
create_str=create_str)
return template
@staticmethod
def create_empty_cell(
name,
sim,
seclist_names=None,
secarray_names=None):
"""Create an empty cell in Neuron"""
# TODO minize hardcoded definition
# E.g. sectionlist can be procedurally generated
hoc_template = CellModel.create_empty_template(
name,
seclist_names,
secarray_names)
sim.neuron.h(hoc_template)
template_function = getattr(sim.neuron.h, name)
return template_function()
def instantiate_morphology(self, sim=None):
"""Instantiate morphology in simulator"""
# TODO replace this with the real template name
if not hasattr(sim.neuron.h, self.name):
self.icell = self.create_empty_cell(
self.name,
sim=sim,
seclist_names=self.seclist_names,
secarray_names=self.secarray_names)
else:
self.icell = getattr(sim.neuron.h, self.name)()
self.icell.gid = self.gid
self.morphology.instantiate(sim=sim, icell=self.icell)
self.icell_existing_secs = [
sec for sec in self.secarray_names
if sim.neuron.h.section_exists(sec, self.icell)]
def instantiate_morphology_3d(self, sim=None):
"""Instantiate morphology and fill in 3d pts for stylized geometry"""
self.instantiate_morphology(sim=sim)
sim.neuron.h.define_shape()
def instantiate(self, sim=None):
"""Instantiate model in simulator"""
self.instantiate_morphology(sim)
if self.mechanisms is not None:
for mechanism in self.mechanisms:
mechanism.instantiate(sim=sim, icell=self.icell)
if self.params is not None:
for param in self.params.values():
param.instantiate(sim=sim, icell=self.icell,
params=self.params)
def destroy(self, sim=None): # pylint: disable=W0613
"""Destroy instantiated model in simulator"""
# Make sure the icell's destroy() method is called
# without it a circular reference exists between CellRef and the object
# this prevents the icells from being garbage collected, and
# cell objects pile up in the simulator
self.icell.destroy()
# The line below is some M. Hines magic
# DON'T remove it, because it will make sure garbage collection
# is called on the icell object
sim.neuron.h.Vector().size()
self.icell = None
self.icell_existing_secs = None
self.morphology.destroy(sim=sim)
for mechanism in self.mechanisms:
mechanism.destroy(sim=sim)
for param in self.params.values():
param.destroy(sim=sim)
def check_nonfrozen_params(self, param_names): # pylint: disable=W0613
"""Check if all nonfrozen params are set"""
for param_name, param in self.params.items():
if not param.frozen:
raise Exception(
'CellModel: Nonfrozen param %s needs to be '
'set before simulation' %
param_name)
def _create_sim_desc(self, param_values,
ignored_globals=(), template=None,
disable_banner=False,
template_dir=None,
extra_params=None,
sim_desc_creator=None):
"""Create simulator description for this model"""
to_unfreeze = []
for param in self.params.values():
if not param.frozen:
param.freeze(param_values[param.name])
to_unfreeze.append(param.name)
template_name = self.name
morphology = os.path.basename(self.morphology.morphology_path)
if sim_desc_creator is create_hoc.create_hoc:
if self.morphology.do_replace_axon:
replace_axon = self.morphology.replace_axon_hoc
else:
replace_axon = None
if (
self.morphology.morph_modifiers is not None
and self.morphology.morph_modifiers_hoc is None
):
logger.warning('You have provided custom morphology'
' modifiers, but no corresponding hoc files.')
elif (
self.morphology.morph_modifiers is not None
and self.morphology.morph_modifiers_hoc is not None
):
if replace_axon is None:
replace_axon = ''
for morph_modifier_hoc in self.morphology.morph_modifiers_hoc:
replace_axon += '\n'
replace_axon += morph_modifier_hoc
elif sim_desc_creator is create_acc.create_acc:
if self.morphology.do_replace_axon:
replace_axon = morphologies.\
ArbFileMorphology.extract_nrn_seclists(
self.icell, [sl for sl in ['axon', 'myelin']
if sl in self.icell_existing_secs])
else:
replace_axon = None
else:
raise ValueError('Unsupported sim_desc_creator %s '
'(choose either create_hoc.create_hoc or '
'create_acc.create_acc)', str(sim_desc_creator))
if extra_params is None:
extra_params = dict()
ret = sim_desc_creator(mechs=self.mechanisms,
parameters=self.params.values(),
morphology=morphology,
ignored_globals=ignored_globals,
replace_axon=replace_axon,
template_name=template_name,
template_filename=template,
template_dir=template_dir,
disable_banner=disable_banner,
**extra_params)
self.unfreeze(to_unfreeze)
return ret
def create_hoc(self, param_values,
ignored_globals=(), template='cell_template.jinja2',
disable_banner=False,
template_dir=None):
"""Create hoc code for this model"""
return self._create_sim_desc(param_values,
ignored_globals, template,
disable_banner,
template_dir,
sim_desc_creator=create_hoc.create_hoc)
def create_acc(self, param_values,
ignored_globals=(), template='acc/*_template.jinja2',
disable_banner=False,
template_dir=None,
ext_catalogues=None,
create_mod_morph=False,
sim=None):
"""Create JSON/ACC-description for this model"""
destroy_cell = False
if self.morphology.do_replace_axon:
if self.icell is None:
if sim is None:
raise ValueError('Need an instance of NrnSimulator in sim'
' to instantiate morphology in order to'
' create JSON/ACC-description with'
' axon replacement.')
self.instantiate_morphology_3d(sim=sim)
destroy_cell = True
extra_params = dict(
morphology_dir=os.path.dirname(self.morphology.morphology_path),
create_mod_morph=create_mod_morph,
ext_catalogues=ext_catalogues
)
ret = self._create_sim_desc(param_values,
ignored_globals, template,
disable_banner,
template_dir,
extra_params=extra_params,
sim_desc_creator=create_acc.create_acc)
if destroy_cell:
self.destroy(sim=sim)
return ret
def write_acc(self, output_dir, param_values,
template_filename='acc/*_template.jinja2',
ext_catalogues=None,
create_mod_morph=False,
sim=None):
"""Write JSON/ACC-description for this model to output directory"""
create_acc.write_acc(output_dir, self, param_values,
template_filename=template_filename,
ext_catalogues=ext_catalogues,
create_mod_morph=create_mod_morph,
sim=sim)
def __str__(self):
"""Return string representation"""
content = '%s:\n' % self.name
content += ' morphology:\n'
if self.morphology is not None:
content += ' %s\n' % str(self.morphology)
content += ' mechanisms:\n'
if self.mechanisms is not None:
for mechanism in self.mechanisms:
content += ' %s\n' % mechanism
content += ' params:\n'
if self.params is not None:
for param in self.params.values():
content += ' %s\n' % param
return content
class HocMorphology(morphologies.Morphology):
'''wrapper for Morphology so that it has a morphology_path'''
def __init__(self, morphology_path):
super(HocMorphology, self).__init__()
if not os.path.exists(morphology_path):
raise Exception('HocCellModel: Morphology not found at: %s'
% morphology_path)
self.morphology_path = morphology_path
class HocCellModel(CellModel):
'''Wrapper class for a hoc template so it can be used by BluePyOpt'''
def __init__(self, name, morphology_path, hoc_path=None, hoc_string=None):
"""Constructor
Args:
name(str): name of this object
sim(NrnSimulator): simulator in which to instatiate hoc_string
hoc_path(str): Path to a hoc file
(hoc_path and hoc_string can't be used simultaneously,
but one of them has to specified)
hoc_string(str): String that of hoc code that defines a template
(hoc_path and hoc_string can't be used simultaneously,
but one of them has to specified))
morphology_path(str path): path to morphology that can be loaded by
Neuron
"""
super(HocCellModel, self).__init__(name,
morph=None,
mechs=[],
params=[])
if hoc_path is not None and hoc_string is not None:
raise TypeError('HocCellModel: cant specify both hoc_string '
'and hoc_path argument')
if hoc_path is not None:
with open(hoc_path) as hoc_file:
self.hoc_string = hoc_file.read()
else:
self.hoc_string = hoc_string
self.morphology = HocMorphology(morphology_path)
self.cell = None
self.icell = None
def params_by_names(self, param_names):
pass
def freeze(self, param_dict):
pass
def unfreeze(self, param_names):
pass
def instantiate(self, sim=None):
sim.neuron.h.load_file('stdrun.hoc')
template_name = self.load_hoc_template(sim, self.hoc_string)
morph_path = self.morphology.morphology_path
assert os.path.exists(morph_path), \
'Morphology path does not exist: %s' % morph_path
if os.path.isdir(morph_path):
# will use the built in morphology name, if the init() only
# gets one parameter
self.cell = getattr(sim.neuron.h, template_name)(morph_path)
else:
morph_dir = os.path.dirname(morph_path)
morph_name = os.path.basename(morph_path)
self.cell = getattr(sim.neuron.h, template_name)(morph_dir,
morph_name)
self.icell = self.cell.CellRef
def destroy(self, sim=None):
self.cell = None
self.icell = None
def check_nonfrozen_params(self, param_names):
pass
def __str__(self):
"""Return string representation"""
return (
'%s: %s of %s(%s)' %
(self.__class__,
self.name,
self.get_template_name(self.hoc_string),
self.morphology.morphology_path,))
@staticmethod
def get_template_name(hoc_string):
"""Find the template name from hoc_string
Note: this will fail if there is a begintemplate in a `/* */` style
comment before the real begintemplate
"""
for i, line in enumerate(hoc_string.split('\n')):
if 'begintemplate' in line:
line = line.strip().split()
assert line[0] == 'begintemplate', \
'begintemplate must come first, line %d' % i
template_name = line[1]
logger.info('Found template %s on line %d', template_name, i)
return template_name
else: # pylint: disable=W0120
raise Exception('Could not find begintemplate in hoc file')
@staticmethod
def load_hoc_template(sim, hoc_string):
"""Have neuron hoc template, and detect what the name template name is
The template must have an init that takes two parameters, the second of
which is the path to a morphology.
It must also have a CellRef member that is the result of
`Import3d_GUI(...).instantiate()`
"""
template_name = HocCellModel.get_template_name(hoc_string)
if not hasattr(sim.neuron.h, template_name):
sim.neuron.h(hoc_string)
assert hasattr(sim.neuron.h, template_name), \
'NEURON does not have template: ' + template_name
return template_name
class LFPyCellModel(Model):
"""LFPy.Cell model class"""
def __init__(
self,
name,
electrode=None,
morph=None,
mechs=None,
params=None,
dt=0.025,
v_init=-65.0,
gid=0,
seclist_names=None,
secarray_names=None,
):
"""Constructor
Args:
name (str): name of this object
should be alphanumeric string, underscores are allowed,
first char should be a letter
morph (Morphology):
underlying Morphology of the cell
mechs (list of Mechanisms):
Mechanisms associated with the cell
params (list of Parameters):
Parameters of the cell model
seclist_names (list of strings):
Names of the lists of sections
secarray_names (list of strings):
Names of the sections
"""
super(LFPyCellModel, self).__init__(name)
self.check_name()
self.morphology = morph
self.mechanisms = mechs
self.params = collections.OrderedDict()
if params is not None:
for param in params:
self.params[param.name] = param
# Cell instantiation in simulator
self.icell = None
self.lfpy_cell = None
self.electrode = electrode
self.lfpy_electrode = None
self.dt = dt
self.v_init = v_init
self.param_values = None
self.gid = gid
if seclist_names is None:
self.seclist_names = [
"all",
"somatic",
"basal",
"apical",
"axonal",
"myelinated",
]
else:
self.seclist_names = seclist_names
if secarray_names is None:
self.secarray_names = ["soma", "dend", "apic", "axon", "myelin"]
else:
self.secarray_names = secarray_names
def check_name(self):
"""Check if name complies with requirements"""
allowed_chars = string.ascii_letters + string.digits + "_"
if sys.version_info[0] < 3:
translate_args = [None, allowed_chars]
else:
translate_args = [str.maketrans("", "", allowed_chars)]
if (
self.name == ""
or self.name[0] not in string.ascii_letters
or not str(self.name).translate(*translate_args) == ""
):
raise TypeError(
'CellModel: name "%s" provided to constructor does not comply '
"with the rules for Neuron template name: name should be "
"alphanumeric "
"non-empty string, underscores are allowed, "
"first char should be letter" % self.name
)
def params_by_names(self, param_names):
"""Get parameter objects by name"""
return [self.params[param_name] for param_name in param_names]
def freeze(self, param_dict):
"""Set params"""
for param_name, param_value in param_dict.items():
self.params[param_name].freeze(param_dict[param_name])
def unfreeze(self, param_names):
"""Unset params"""
for param_name in param_names:
self.params[param_name].unfreeze()
@staticmethod
def create_empty_template(
template_name, seclist_names=None, secarray_names=None
):
"""create an hoc template named template_name for an empty cell"""
objref_str = "objref this, CellRef"
newseclist_str = ""
if seclist_names:
for seclist_name in seclist_names:
objref_str += ", %s" % seclist_name
newseclist_str += (
" %s = new SectionList()\n" % seclist_name
)
create_str = ""
if secarray_names:
create_str = "create "
create_str += ", ".join(
"%s[1]" % secarray_name for secarray_name in secarray_names
)
create_str += "\n"
template = """\
begintemplate %(template_name)s
%(objref_str)s
proc init() {\n%(newseclist_str)s
forall delete_section()
CellRef = this
}
gid = 0
proc destroy() {localobj nil
CellRef = nil
}
%(create_str)s
endtemplate %(template_name)s
""" % dict(
template_name=template_name,
objref_str=objref_str,
newseclist_str=newseclist_str,
create_str=create_str,
)
return template
@staticmethod
def create_empty_cell(name, sim, seclist_names=None, secarray_names=None):
"""Create an empty cell in Neuron"""
# TODO minize hardcoded definition
# E.g. sectionlist can be procedurally generated
hoc_template = CellModel.create_empty_template(
name, seclist_names, secarray_names
)
sim.neuron.h(hoc_template)
template_function = getattr(sim.neuron.h, name)
return template_function()
def instantiate(self, sim=None):
"""Instantiate model in simulator"""
from LFPy import Cell
from lfpykit import RecExtElectrode
# TODO replace this with the real template name
if not hasattr(sim.neuron.h, self.name):
self.icell = self.create_empty_cell(
self.name,
sim=sim,
seclist_names=self.seclist_names,
secarray_names=self.secarray_names,
)
else:
self.icell = getattr(sim.neuron.h, self.name)()
self.icell.gid = self.gid
self.morphology.instantiate(sim=sim, icell=self.icell)
self.lfpy_cell = Cell(
morphology=sim.neuron.h.allsec(),
dt=self.dt,
v_init=self.v_init,
pt3d=True,
delete_sections=False,
nsegs_method=None,
)
self.lfpy_electrode = RecExtElectrode(
self.lfpy_cell, probe=self.electrode
)
if self.mechanisms is not None:
for mechanism in self.mechanisms:
mechanism.instantiate(sim=sim, icell=self.icell)
if self.params is not None:
for param in self.params.values():
param.instantiate(sim=sim, icell=self.icell,
params=self.params)
def destroy(self, sim=None): # pylint: disable=W0613
"""Destroy instantiated model in simulator"""
# Make sure the icell's destroy() method is called
# without it a circular reference exists between CellRef and the object
# this prevents the icells from being garbage collected, and
# cell objects pile up in the simulator
self.icell.destroy()
# The line below is some M. Hines magic
# DON'T remove it, because it will make sure garbage collection
# is called on the icell object
sim.neuron.h.Vector().size()
self.icell = None
self.morphology.destroy(sim=sim)
for mechanism in self.mechanisms:
mechanism.destroy(sim=sim)
for param in self.params.values():
param.destroy(sim=sim)
def check_nonfrozen_params(self, param_names): # pylint: disable=W0613
"""Check if all nonfrozen params are set"""
for param_name, param in self.params.items():
if not param.frozen:
raise Exception(
"CellModel: Nonfrozen param %s needs to be "
"set before simulation" % param_name
)
def create_hoc(
self,
param_values,
ignored_globals=(),
template="cell_template.jinja2",
disable_banner=False,
template_dir=None,
):
"""Create hoc code for this model"""
to_unfreeze = []
for param in self.params.values():
if not param.frozen:
param.freeze(param_values[param.name])
to_unfreeze.append(param.name)
template_name = self.name
morphology = os.path.basename(self.morphology.morphology_path)
if self.morphology.do_replace_axon:
replace_axon = self.morphology.replace_axon_hoc
else:
replace_axon = None
ret = create_hoc.create_hoc(
mechs=self.mechanisms,
parameters=self.params.values(),
morphology=morphology,
ignored_globals=ignored_globals,
replace_axon=replace_axon,
template_name=template_name,
template_filename=template,
template_dir=template_dir,
disable_banner=disable_banner,
)
self.unfreeze(to_unfreeze)
return ret
def __str__(self):
"""Return string representation"""
content = "%s:\n" % self.name
content += " morphology:\n"
if self.morphology is not None:
content += " %s\n" % str(self.morphology)
content += " mechanisms:\n"
if self.mechanisms is not None:
for mechanism in self.mechanisms:
content += " %s\n" % mechanism
content += " params:\n"
if self.params is not None:
for param in self.params.values():
content += " %s\n" % param
return content
================================================
FILE: bluepyopt/ephys/morphologies.py
================================================
"""Morphology classes"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint: disable=W0511
import os
import platform
import logging
import pathlib
import bisect
import numpy
from bluepyopt.ephys.base import BaseEPhys
from bluepyopt.ephys.serializer import DictMixin
from bluepyopt.ephys.acc import arbor, ArbLabel
logger = logging.getLogger(__name__)
# TODO define an addressing scheme
class Morphology(BaseEPhys):
"""Morphology class"""
pass
class NrnFileMorphology(Morphology, DictMixin):
"""Morphology loaded from a file"""
SERIALIZED_FIELDS = ('morphology_path', 'do_replace_axon', 'do_set_nseg',
'replace_axon_hoc', 'nseg_frequency',
'morph_modifiers', 'morph_modifiers_hoc',
'morph_modifiers_kwargs')
def __init__(
self,
morphology_path,
do_replace_axon=False,
do_set_nseg=True,
comment='',
replace_axon_hoc=None,
axon_stub_length=60,
axon_nseg_frequency=40,
nseg_frequency=40,
morph_modifiers=None,
morph_modifiers_hoc=None,
morph_modifiers_kwargs=None):
"""Constructor
Args:
morphology_path (str or Path): location of the file describing the
morphology
do_replace_axon (bool): Does the axon need to be replaced by an AIS
stub with default function ?
replace_axon_hoc (str): Translation in HOC language for the
'replace_axon' method. This code will 'only' be used when
calling create_hoc on a cell model. While the model is run in
python, replace_axon is used instead. Must include
'proc replace_axon(){ ... }
If None,the default replace_axon is used
axon_stub_length (float): Length of replacement axon
axon_nseg_frequency (int): frequency of nseg, for axon
nseg_frequency (float): frequency of nseg
do_set_nseg (bool): if True, it will use nseg_frequency
morph_modifiers (list): list of functions to modify the icell
with (sim, icell) as arguments
morph_modifiers_hoc (list): list of hoc strings corresponding
to morph_modifiers
morph_modifiers_kwargs (dict): kwargs for morph_modifiers functions
"""
name = os.path.basename(morphology_path)
super(NrnFileMorphology, self).__init__(name=name, comment=comment)
# TODO speed up loading of morphologies from files
# Path to morphology
if isinstance(morphology_path, pathlib.Path):
morphology_path = str(morphology_path)
self.morphology_path = morphology_path
self.do_replace_axon = do_replace_axon
self.axon_stub_length = axon_stub_length
self.axon_nseg_frequency = axon_nseg_frequency
self.do_set_nseg = do_set_nseg
self.nseg_frequency = nseg_frequency
self.morph_modifiers = morph_modifiers
self.morph_modifiers_hoc = morph_modifiers_hoc
self.morph_modifiers_kwargs = morph_modifiers_kwargs
if self.morph_modifiers_kwargs is None:
self.morph_modifiers_kwargs = {}
if replace_axon_hoc is None:
self.replace_axon_hoc = self.default_replace_axon_hoc
else:
self.replace_axon_hoc = replace_axon_hoc
def __str__(self):
"""Return string representation"""
return self.morphology_path
def instantiate(self, sim=None, icell=None):
"""Load morphology"""
logger.debug('Loading morphology %s', self.morphology_path)
if not os.path.exists(self.morphology_path):
raise IOError(
'Morphology not found at \'%s\'' %
self.morphology_path)
sim.neuron.h.load_file('stdrun.hoc')
sim.neuron.h.load_file('import3d.hoc')
extension = self.morphology_path.split('.')[-1]
if extension.lower() == 'swc':
imorphology = sim.neuron.h.Import3d_SWC_read()
elif extension.lower() == 'asc':
imorphology = sim.neuron.h.Import3d_Neurolucida3()
else:
raise ValueError("Unknown filetype: %s" % extension)
# TODO this is to get rid of stdout print of neuron
# probably should be more intelligent here, and filter out the
# lines we don't want
imorphology.quiet = 1
if platform.system() == 'Windows':
sim.neuron.h.hoc_stdout('NUL')
else:
sim.neuron.h.hoc_stdout('/dev/null')
imorphology.input(str(self.morphology_path))
sim.neuron.h.hoc_stdout()
morphology_importer = sim.neuron.h.Import3d_GUI(imorphology, 0)
morphology_importer.instantiate(icell)
# TODO Set nseg should be called after all the parameters have been
# set
# (in case e.g. Ra was changed)
if self.do_set_nseg:
self.set_nseg(icell)
if self.do_replace_axon:
self.replace_axon(sim=sim, icell=icell,
axon_stub_length=self.axon_stub_length,
axon_nseg_frequency=self.axon_nseg_frequency)
if self.morph_modifiers is not None:
for morph_modifier in self.morph_modifiers:
morph_modifier(sim=sim, icell=icell,
**self.morph_modifiers_kwargs)
def destroy(self, sim=None):
"""Destroy morphology instantiation"""
pass
def set_nseg(self, icell):
"""Set the nseg of every section"""
for section in icell.all:
section.nseg = 1 + 2 * int(section.L / self.nseg_frequency)
@staticmethod
def replace_axon(sim=None, icell=None,
axon_stub_length=60, axon_nseg_frequency=40):
"""Replace axon"""
nsec = len([sec for sec in icell.axonal])
if nsec == 0:
ais_diams = [1, 1]
elif nsec == 1:
ais_diams = [icell.axon[0].diam, icell.axon[0].diam]
else:
ais_diams = [icell.axon[0].diam, icell.axon[0].diam]
# Define origin of distance function
sim.neuron.h.distance(0, 0.5, sec=icell.soma[0])
for section in icell.axonal:
# If distance to soma is larger than
# axon_stub_length, store diameter
if sim.neuron.h.distance(1, 0.5, sec=section) \
> axon_stub_length:
ais_diams[1] = section.diam
break
for section in icell.axonal:
sim.neuron.h.delete_section(sec=section)
# Create new axon array
sim.neuron.h.execute('create axon[2]', icell)
for index, section in enumerate(icell.axon):
section.L = axon_stub_length / 2
section.nseg = 1 + 2 * int(section.L / axon_nseg_frequency)
section.diam = ais_diams[index]
icell.axonal.append(sec=section)
icell.all.append(sec=section)
icell.axon[0].connect(icell.soma[0], 1.0, 0.0)
icell.axon[1].connect(icell.axon[0], 1.0, 0.0)
logger.debug(f"Replace axon with AIS, {axon_stub_length=}")
default_replace_axon_hoc = \
'''
proc replace_axon(){ local nSec, D1, D2
// preserve the number of original axonal sections
nSec = sec_count(axonal)
// Try to grab info from original axon
if(nSec == 0) { //No axon section present
D1 = D2 = 1
} else if(nSec == 1) {
axon[0] D1 = D2 = diam
} else {
axon[0] D1 = D2 = diam
soma distance() //to calculate distance from soma
forsec axonal{
//if section is longer than 60um then store diam and exit from loop
if(distance(0.5) > 60){
D2 = diam
break
}
}
}
// get rid of the old axon
forsec axonal{
delete_section()
}
create axon[2]
axon[0] {
L = 30
diam = D1
nseg = 1 + 2*int(L/40)
all.append()
axonal.append()
}
axon[1] {
L = 30
diam = D2
nseg = 1 + 2*int(L/40)
all.append()
axonal.append()
}
nSecAxonal = 2
soma[0] connect axon[0](0), 1
axon[0] connect axon[1](0), 1
}
'''
class ArbFileMorphology(Morphology, DictMixin):
"""Arbor morphology utilities"""
# Arbor morphology tags
tags = dict(
soma=1,
axon=2,
dend=3,
apic=4,
myelin=5
)
# Correspondence of BluePyOpt seclists to Arbor region labels
# (renaming locations according to SWC convention: using
# 'dend' for basal dendrite, 'apic' for apical dendrite)
region_labels = dict(
all=ArbLabel(
type='region', name='all', s_expr='(all)'),
somatic=ArbLabel(
type='region', name='soma', s_expr='(tag %i)' % tags['soma']),
axonal=ArbLabel(
type='region', name='axon', s_expr='(tag %i)' % tags['axon']),
basal=ArbLabel(
type='region', name='dend', s_expr='(tag %i)' % tags['dend']),
apical=ArbLabel(
type='region', name='apic', s_expr='(tag %i)' % tags['apic']),
myelinated=ArbLabel(
type='region', name='myelin', s_expr='(tag %i)' % tags['myelin']),
)
@staticmethod
def load(morpho_filename, replace_axon):
'''Load morphology and optionally perform axon replacement
Args:
morpho_filename (str): Path to file with original morphology.
replace_axon (): Path to/ACC string for morphology to replace
axon with (if not None).
'''
morpho_suffix = pathlib.Path(morpho_filename).suffix
if morpho_suffix == '.acc':
morpho = arbor.load_component(morpho_filename).component
elif morpho_suffix == '.swc':
morpho = arbor.load_swc_arbor(morpho_filename)
# turn loaded_morphology into morphology type
morpho = morpho.morphology
elif morpho_suffix == '.asc':
morpho = arbor.load_asc(morpho_filename).morphology
else:
raise RuntimeError(
'Unsupported morphology %s' % morpho_filename +
' (only .swc and .asc supported)')
if replace_axon is not None:
replacement = arbor.load_component(replace_axon).component
morpho = ArbFileMorphology.replace_axon(morpho, replacement)
return morpho
@staticmethod
def extract_nrn_seclists(icell, seclists):
'''Extract section lists from an instantiated cell (axon replacement)
Args:
icell (): Instantiated cell model in the NEURON simulator.
seclists (): List of section lists to extract
(typically ['axon'] or ['axon', 'myelin']).
'''
replace_axon = arbor.segment_tree()
nrn_seg_to_dist = dict()
nrn_seg_to_arb_seg = dict()
for sec in seclists:
for section in getattr(icell, sec):
if replace_axon.size == 0: # root
arb_parent_seg = arbor.mnpos
else:
parent_seg = section.parentseg()
parent_sec = parent_seg.sec.name()
parent_x = parent_seg.x
parent_seg_id = bisect.bisect_left(
nrn_seg_to_dist[parent_sec],
parent_x)
arb_parent_seg = \
nrn_seg_to_arb_seg[parent_sec][parent_seg_id]
pts3d = section.psection()['morphology']['pts3d']
if len(pts3d) == 0:
# stylized geometry, must use sim.neuron.h.define_shape()
raise ValueError('Before exporting to ACC, embed'
' stylized geometry in 3d'
' by instantiating morphology with'
' cell_model.instantiate_morphology_3d.')
pts3d = numpy.array(pts3d)
dist_x = numpy.cumsum(
numpy.linalg.norm(
pts3d[1:, :3] - pts3d[:-1, :3], axis=1)) /\
section.psection()['morphology']['L']
relative_length_err = abs(1. - dist_x[-1])
if relative_length_err > 1e-4:
logger.warn('pts3d length does not add up to'
' section length, relative error = %s' %
relative_length_err)
if relative_length_err > 1e-2:
raise ValueError('pts3d length inconsistent'
' with section length, relative'
' error = %s' %
relative_length_err)
dist_x[-1] = 1.
nrn_seg_to_dist[section.name()] = dist_x
arb_seg_ids = []
for i in range(1, len(pts3d)):
prox = pts3d[i - 1]
dist = pts3d[i]
arb_parent_seg = replace_axon.append(
arb_parent_seg,
arbor.mpoint(*prox[:3], 0.5 * prox[3]),
arbor.mpoint(*dist[:3], 0.5 * dist[3]),
ArbFileMorphology.tags[sec])
arb_seg_ids.append(arb_parent_seg)
# dist, arb_seg_id pairs
nrn_seg_to_arb_seg[section.name()] = arb_seg_ids
replace_axon = arbor.morphology(replace_axon)
return replace_axon
@staticmethod
def replace_axon(morphology, replacement=None):
'''return a morphology with the axon replaced by another morphology
Args:
morphology (arbor.morphology): The original Arbor morphology
replacement (): An Arbor morphology to replace the axon with
'''
# Check if tag_roots is available
if not hasattr(arbor.segment_tree, 'tag_roots'):
raise NotImplementedError(
"Need a newer version of Arbor for axon replacement.")
# Arbor tags
axon_tag = ArbFileMorphology.tags['axon']
# prune morphology at axon root
st = morphology.to_segment_tree()
axon_roots = st.tag_roots(axon_tag)
if len(axon_roots) > 1:
raise ValueError("Axon replacement is only supported for "
"morphologies with a single axon root.")
elif len(axon_roots) == 1:
axon_root = axon_roots[0]
logger.debug('Axon replacement: splitting segment tree'
' at segment %d.', axon_root)
pruned_st, axon_st = st.split_at(axon_root)
axon_parent = st.parents[axon_root]
else:
pruned_st = st
axon_parent = arbor.mnpos
# join pruned segment tree and replacement at axon parent
axon_replacement_st = replacement.to_segment_tree()
logger.debug('Axon replacement: joining replacement onto'
'pruned tree at parent segment %d.', axon_parent)
joined_st = pruned_st.join_at(
axon_parent, axon_replacement_st)
return arbor.morphology(joined_st)
================================================
FILE: bluepyopt/ephys/objectives.py
================================================
"""Objective classes"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
import bluepyopt
class EFeatureObjective(bluepyopt.objectives.Objective):
"""EPhys feature objective"""
def __init__(self, name, features=None):
"""Constructor
Args:
name (str): name of this object
features (list of eFeatures): features used in the Objective
"""
super(EFeatureObjective, self).__init__(name)
self.name = name
self.features = features
def calculate_feature_scores(self, responses):
"""Calculate the scores for the individual features"""
scores = []
for feature in self.features:
scores.append(feature.calculate_score(responses))
return scores
def calculate_feature_values(self, responses):
"""Calculate the value of an individual features"""
values = []
for feature in self.features:
values.append(feature.calculate_feature(responses))
return values
class SingletonObjective(EFeatureObjective):
"""Single EPhys feature"""
def __init__(self, name, feature):
"""Constructor
Args:
name (str): name of this object
features (EFeature): single eFeature inside this objective
"""
super(SingletonObjective, self).__init__(name, [feature])
def calculate_score(self, responses):
"""Objective score"""
return self.calculate_feature_scores(responses)[0]
def calculate_value(self, responses):
"""Objective value"""
return self.calculate_feature_values(responses)[0]
def __str__(self):
"""String representation"""
return '( %s )' % self.features[0]
class SingletonWeightObjective(SingletonObjective):
"""Single EPhys feature"""
def __init__(self, name, feature, weight):
"""Constructor
Args:
name (str): name of this object
features (EFeature): single eFeature inside this objective
weight (float): weight to scale to the efeature with
"""
super(SingletonWeightObjective, self).__init__(name, feature)
self.weight = weight
def calculate_score(self, responses):
"""Objective score"""
return self.calculate_feature_scores(responses)[0] * self.weight
def __str__(self):
"""String representation"""
return '( %s ), weight:%f' % (self.features[0], self.weight)
class MaxObjective(EFeatureObjective):
"""Max of list of EPhys feature"""
def calculate_score(self, responses):
"""Objective score"""
return max(self.calculate_feature_scores(responses))
class WeightedSumObjective(EFeatureObjective):
"""Weighted sum of list of eFeatures"""
def __init__(self, name, features, weights):
"""Constructor
Args:
name (str): name of this object
features (list of EFeatures): eFeatures in the objective
weights (list of float): weights of the eFeatures
"""
super(WeightedSumObjective, self).__init__(name, features)
if len(weights) != len(features):
raise Exception(
'WeightedSumObjective: number of weights must be equal to '
'number of features')
self.weights = weights
def calculate_score(self, responses):
"""Objective score"""
score = 0.0
feature_scores = self.calculate_feature_scores(responses)
for feature_score, weight in zip(feature_scores, self.weights):
score += weight * feature_score
return score
================================================
FILE: bluepyopt/ephys/objectivescalculators.py
================================================
"""Score calculator classes"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
class ObjectivesCalculator(object):
"""Score calculator"""
def __init__(
self,
objectives=None):
"""Constructor
Args:
objectives (list of Objective): objectives over which to calculate
"""
self.objectives = objectives
def calculate_scores(self, responses):
"""Calculator the score for every objective"""
return {objective.name: objective.calculate_score(responses)
for objective in self.objectives}
def calculate_values(self, responses):
"""Calculator the value of each objective"""
return {objective.name: objective.calculate_value(responses)
for objective in self.objectives}
def __str__(self):
return 'objectives:\n %s' % '\n '.join(
[str(obj) for obj in self.objectives]) \
if self.objectives is not None else 'objectives:\n'
================================================
FILE: bluepyopt/ephys/parameters.py
================================================
"""Parameter classes"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint: disable=W0511
import logging
import bluepyopt
from bluepyopt.ephys.serializer import DictMixin
from . import parameterscalers
logger = logging.getLogger(__name__)
# TODO location and stimulus parameters should also be optimisable
class NrnParameter(bluepyopt.parameters.Parameter):
"""Abstract Parameter class for Neuron object parameters"""
def __init__(
self,
name,
value=None,
frozen=False,
bounds=None,
param_dependencies=None):
"""Constructor"""
super(NrnParameter, self).__init__(
name,
value=value,
frozen=frozen,
bounds=bounds,
param_dependencies=param_dependencies)
def instantiate(self, sim=None, icell=None, params=None):
"""Instantiate the parameter in the simulator"""
pass
def destroy(self, sim=None):
"""Remove parameter from the simulator"""
pass
class MetaParameter(NrnParameter):
"""Parameter class that controls attributes of other objects"""
def __init__(
self,
name,
obj=None,
attr_name=None,
value=None,
frozen=False,
bounds=None,
param_dependencies=None):
"""Constructor"""
super(MetaParameter, self).__init__(
name,
value=value,
frozen=frozen,
bounds=bounds,
param_dependencies=param_dependencies)
self.obj = obj
self.attr_name = attr_name
setattr(self.obj, self.attr_name, value)
@bluepyopt.parameters.Parameter.value.setter
def value(self, _value):
"""Setter for value"""
# Call setter of superclass
super(MetaParameter, self.__class__).value.fset(self, _value)
setattr(self.obj, self.attr_name, _value)
def __str__(self):
"""String representation"""
return '%s: %s.%s = %s' % (self.name,
self.obj.name,
self.attr_name,
self.value)
class NrnMetaListEqualParameter(bluepyopt.parameters.MetaListEqualParameter):
"""Nrn version of MetaListEqualParameter, implements instantiate"""
def instantiate(self, sim=None, icell=None, params=None):
"""Instantiate"""
for sub_parameter in self.sub_parameters:
sub_parameter.instantiate(sim=sim, icell=icell)
logger.debug('Set %s to %s', self.name, str(self.value))
def destroy(self, sim=None):
"""Remove parameter from the simulator"""
for sub_parameter in self.sub_parameters:
sub_parameter.destroy(sim=sim)
class NrnGlobalParameter(NrnParameter, DictMixin):
"""Parameter set in the global namespace of neuron"""
SERIALIZED_FIELDS = ('name', 'value', 'frozen', 'bounds', 'param_name',)
def __init__(
self,
name,
value=None,
frozen=False,
bounds=None,
param_name=None,
param_dependencies=None):
"""Constructor
Args:
name (str): name of this object
value (float): Value for the parameter, required if Frozen=True
frozen (bool): Whether the parameter can be varied, or its values
is permently set
bounds (indexable): two elements;
the lower and upper bounds (Optional)
param_name (str): name used within NEURON
"""
super(NrnGlobalParameter, self).__init__(
name,
value=value,
frozen=frozen,
bounds=bounds,
param_dependencies=param_dependencies)
self.param_name = param_name
def instantiate(self, sim=None, icell=None, params=None):
"""Instantiate"""
setattr(sim.neuron.h, self.param_name, self.value)
logger.debug('Set %s to %s', self.param_name, str(self.value))
def __str__(self):
"""String representation"""
return '%s: %s = %s' % (self.name,
self.param_name,
self.value if self.frozen else self.bounds)
class NrnSectionParameter(NrnParameter, DictMixin):
"""Parameter of a section"""
SERIALIZED_FIELDS = ('name', 'value', 'frozen', 'bounds', 'param_name',
'value_scaler', 'locations', 'param_dependencies')
def __init__(
self,
name,
value=None,
frozen=False,
bounds=None,
param_name=None,
value_scaler=None,
locations=None,
param_dependencies=None):
"""Constructor
Args:
name (str): name of the Parameter
value (float): Value for the parameter, required if Frozen=True
frozen (bool): Whether the parameter can be varied, or its values
is permently set
bounds (indexable): two elements; the lower and upper bounds
(Optional)
param_name (str): name used within NEURON
value_scaler (float): value used to scale the parameter value
locations (list of ephys.locations.Location): locations on which
to instantiate the parameter
param_dependencies (list): dependencies needed to instantiate
the parameter
"""
super(NrnSectionParameter, self).__init__(
name,
value=value,
frozen=frozen,
bounds=bounds,
param_dependencies=param_dependencies)
self.locations = locations
self.param_name = param_name
# TODO value_scaler has to be made more general
self.value_scaler = value_scaler
# TODO add a default value for a scaler that is picklable
if self.value_scaler is None:
self.value_scaler = parameterscalers.NrnSegmentLinearScaler()
self.value_scale_func = self.value_scaler.scale
def instantiate(self, sim=None, icell=None, params=None):
"""Instantiate"""
if self.value is None:
raise Exception(
'NrnSectionParameter: impossible to instantiate parameter "%s"'
' without value' %
self.name)
_values = {"value": self.value}
for param in self.param_dependencies:
_values[param] = params[param].value
for location in self.locations:
iseclist = location.instantiate(sim=sim, icell=icell)
for section in iseclist:
setattr(section, self.param_name,
self.value_scale_func(_values, section, sim=sim))
logger.debug(
'Set %s in %s to %s',
self.param_name,
location,
self.value)
def __str__(self):
"""String representation"""
return '%s: %s %s = %s' % (self.name,
[str(location)
for location in self.locations],
self.param_name,
self.value if self.frozen else self.bounds)
class NrnPointProcessParameter(NrnParameter, DictMixin):
"""Parameter of a section"""
SERIALIZED_FIELDS = ('name', 'value', 'frozen', 'bounds', 'param_name',
'value_scaler', 'locations', 'param_name',
'param_dependencies')
def __init__(
self,
name,
value=None,
frozen=False,
bounds=None,
locations=None,
param_name=None,
param_dependencies=None):
"""Constructor
Args:
name (str): name of the Parameter
value (float): Value for the parameter, required if Frozen=True
frozen (bool): Whether the parameter can be varied, or its values
is permently set
bounds (indexable): two elements; the lower and upper bounds
(Optional)
locations: an iterator of the point process locations you want to
set the parameters of
param_name (str): name of parameter used within the point process
param_dependencies (list): dependencies needed to intantiate
the parameter
"""
super(NrnPointProcessParameter, self).__init__(
name,
value=value,
frozen=frozen,
bounds=bounds,
param_dependencies=param_dependencies)
self.locations = locations
self.param_name = param_name
def instantiate(self, sim=None, icell=None, params=None):
"""Instantiate"""
if self.value is None:
raise Exception(
'NrnSectionParameter: impossible to instantiate parameter "%s"'
' without value' %
self.name)
for location in self.locations:
for pprocess in location.instantiate(sim=sim, icell=icell):
setattr(pprocess, self.param_name, self.value)
logger.debug(
'Set %s to %s for point process',
self.param_name,
self.value)
def __str__(self):
"""String representation"""
return '%s: %s = %s' % (self.name,
self.param_name,
self.value if self.frozen else self.bounds)
# TODO change mech_suffix and mech_param to param_name, and maybe add
# NrnRangeMechParameter
class NrnRangeParameter(NrnParameter, DictMixin):
"""Parameter that has a range over a section"""
SERIALIZED_FIELDS = ('name', 'value', 'frozen', 'bounds', 'param_name',
'value_scaler', 'locations', 'param_dependencies')
def __init__(
self,
name,
value=None,
frozen=False,
bounds=None,
param_name=None,
value_scaler=None,
locations=None,
param_dependencies=None):
"""Constructor
Args:
name (str): name of the Parameter
value (float): Value for the parameter, required if Frozen=True
frozen (bool): Whether the parameter can be varied, or its values
is permently set
bounds (indexable): two elements; the lower and upper bounds
(Optional)
param_name (str): name used within NEURON
value_scaler (float): value used to scale the parameter value
locations (list of ephys.locations.Location): locations on which
to instantiate the parameter
param_dependencies (list): dependencies needed to intantiate
the parameter
"""
super(NrnRangeParameter, self).__init__(
name,
value=value,
frozen=frozen,
bounds=bounds,
param_dependencies=param_dependencies)
self.locations = locations
self.param_name = param_name
# TODO value_scaler has to be made more general
self.value_scaler = value_scaler
if self.value_scaler is None:
self.value_scaler = parameterscalers.NrnSegmentLinearScaler()
self.value_scale_func = self.value_scaler.scale
def instantiate(self, sim=None, icell=None, params=None):
"""Instantiate"""
if self.value is None:
raise Exception(
'NrnRangeParameter: impossible to instantiate parameter "%s" '
'without value' % self.name)
_values = {"value": self.value}
for param in self.param_dependencies:
_values[param] = params[param].value
for location in self.locations:
for isection in location.instantiate(sim=sim, icell=icell):
for seg in isection:
setattr(seg, '%s' % self.param_name,
self.value_scale_func(_values, seg, sim=sim))
logger.debug(
'Set %s in %s to %s with scaler %s', self.param_name,
[str(location)
for location in self.locations],
self.value,
self.value_scaler)
def __str__(self):
"""String representation"""
return '%s: %s %s = %s' % (self.name,
[str(location)
for location in self.locations],
self.param_name,
self.value if self.frozen else self.bounds)
================================================
FILE: bluepyopt/ephys/parameterscalers/__init__.py
================================================
from .parameterscalers import *
================================================
FILE: bluepyopt/ephys/parameterscalers/acc_iexpr.py
================================================
"""Translate spatially varying parameter-scaler expressions to Arbor iexprs"""
"""
Copyright (c) 2016-2022, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
import ast
# Utilities to generate Arbor S-expressions for morphologically
# inhomogeneous parameter scalers
class ArbIExprValueEliminator(ast.NodeTransformer):
"""Divide expression (symbolically) by named variable and replace
non-linear occurrences by numeric value"""
def __init__(self, variable_name, value):
self._stack = []
self._nodes_to_remove = []
self._remove_count = 0
self._variable_name = variable_name
self._value = value
def generic_visit(self, node):
self._stack.append(node) # keep track of visitor stack
node = super(ArbIExprValueEliminator, self).generic_visit(node)
nodes_removed = []
for node_to_remove in self._nodes_to_remove:
if node_to_remove in ast.iter_child_nodes(node):
# replace this node and remove child
node = node.left if node.right == node_to_remove \
else node.right
nodes_removed.append(node_to_remove)
self._remove_count += 1
if self._remove_count > 1:
raise ValueError(
'Unsupported inhomogeneous expression in Arbor'
' - must be linear in the parameter value.')
self._nodes_to_remove = [n for n in self._nodes_to_remove
if n not in nodes_removed]
self._stack.pop()
# top-level expression node that is non-linear in the value
if len(self._stack) == 2 and self._remove_count == 0:
return ast.BinOp(left=node, op=ast.Div(),
right=ast.Constant(value=self._value))
else:
return node
def _is_linear(self, node):
"""Check if expression is linear in this node"""
prev_frame = node
for next_frame in reversed(self._stack[2:]):
if not isinstance(next_frame, ast.BinOp) or \
not (isinstance(next_frame.op, ast.Mult) or
isinstance(next_frame.op, ast.Div) and
next_frame.left == prev_frame):
return False
prev_frame = next_frame
return True
def visit_Name(self, node):
if node.id == self._variable_name:
# remove if expression is linear in value, else replace by constant
if self._is_linear(node) and \
self._remove_count + len(self._nodes_to_remove) == 0:
self._nodes_to_remove.append(node)
return node
else:
return ast.Constant(value=self._value)
else:
return node
class ArbIExprEmitter(ast.NodeVisitor):
"""Emit Arbor S-expression from parse tree
replacing named variables by specified S-expression"""
_iexpr_symbols = {
ast.Constant: 'scalar',
ast.Num: 'scalar',
ast.Add: 'add',
ast.Sub: 'sub',
ast.Mult: 'mul',
ast.Div: 'div',
'math.pi': 'pi',
'math.exp': 'exp',
'math.log': 'log',
}
def __init__(self, var_name_to_sexpr, constant_formatter):
self._base_stack = []
self._emitted = []
self._var_name_to_sexpr = var_name_to_sexpr
self._constant_formatter = constant_formatter
def emit(self):
return ' '.join(self._emitted)
def _emit(self, expr):
return self._emitted.append(expr)
def generic_visit(self, node):
self._base_stack.append(node)
# fail if more than base stack
if len(self._base_stack) > 2:
raise ValueError('Arbor inhomogeneous expression generation'
' failed: Unsupported node %s' % repr(node))
ret = super(ArbIExprEmitter, self).generic_visit(node)
self._base_stack.pop()
return ret
def visit_Constant(self, node):
self._emit(
'(%s %s)' % (self._iexpr_symbols[type(node)],
self._constant_formatter(node.value))
)
def visit_Num(self, node):
self._emit(
'(%s %s)' % (self._iexpr_symbols[type(node)],
self._constant_formatter(node.n))
)
def visit_Attribute(self, node):
if node.value.id == 'math' and node.attr == 'pi':
self._emit(
'(%s)' % self._iexpr_symbols['math.pi']
)
else:
raise ValueError('Unsupported attribute %s in Arbor'
% node)
def visit_UnaryOp(self, node):
if isinstance(node.op, ast.UAdd):
self.visit(node.value)
elif isinstance(node.op, ast.USub):
if isinstance(node.operand, ast.Constant):
self.visit(ast.Constant(-node.operand.value))
else:
self.visit(ast.BinOp(left=ast.Constant(-1),
op=ast.Mult(),
right=node.operand))
else:
raise ValueError('Unsupported unary operation %s in Arbor'
% node.op)
def visit_BinOp(self, node):
op_type = type(node.op)
if op_type not in self._iexpr_symbols:
raise ValueError('Unsupported binary operation %s in Arbor'
% op_type)
self._emit(
'(' + self._iexpr_symbols[type(node.op)]
)
self.visit(node.left),
self.visit(node.right)
self._emit(
')'
)
def visit_Call(self, node):
func = node.func
if isinstance(func, ast.Attribute):
if isinstance(func.value, ast.Name):
if func.value.id == 'math':
if len(node.args) > 1:
raise ValueError('Arbor iexpr generation failed -'
' math functions can only have a'
' single argument.')
func_symbol = func.value.id + '.' + func.attr
if func_symbol not in self._iexpr_symbols:
raise ValueError('Arbor iexpr generation failed -'
' unknown symbol %s.' % func_symbol)
self._emit(
'(' + self._iexpr_symbols[func_symbol]
)
self.visit(node.args[0])
self._emit(
')'
)
else:
raise ValueError('Arbor iexpr generation failed -'
' unsupported module %s.' % func.value.id)
else:
raise ValueError('Arbor iexpr generation failed -'
' unsupported attribute %s.' %
func.value.attr)
else:
raise ValueError('Arbor iexpr generation failed -'
' unsupported function %s.' % func.id)
def visit_Name(self, node):
if node.id in self._var_name_to_sexpr:
self._emit(
self._var_name_to_sexpr[node.id]
)
else:
raise ValueError('Arb iexpr generation failed:'
' No valid substitution for %s.' % node.id)
def generate_acc_scale_iexpr(iexpr, variables, constant_formatter):
"""Translate parameter-scaler python arithmetic expression to Arbor iexpr
Args:
iexpr (str): Python arithmetic expression (instantiated distribution)
variables (): Mapping of variable name (referenced in the iexpr
argument) to Arbor iexpr representation
Returns:
The Arbor iexpr corresponding to the python arithmetic expression
with the variables substituted by their value.
"""
if 'value' not in variables:
raise ValueError('Arbor iexpr generation failed for %s:' % iexpr +
' \'value\' not in variables dict: %s' % variables)
emit_dict = {'_arb_parse_iexpr_' + k: v
for k, v in variables.items()}
scaler_expr = iexpr.format(
**{k: '_arb_parse_iexpr_' + k for k in variables})
# Parse expression
scaler_ast = ast.parse(scaler_expr)
# Turn into scaling expression, replacing non-linear occurrences of value
value_eliminator = ArbIExprValueEliminator(
variable_name='_arb_parse_iexpr_value',
value=variables['value'])
scaler_ast = value_eliminator.visit(scaler_ast)
# Generate S-expression
iexpr_emitter = ArbIExprEmitter(
var_name_to_sexpr=emit_dict,
constant_formatter=constant_formatter)
iexpr_emitter.visit(scaler_ast)
return iexpr_emitter.emit()
================================================
FILE: bluepyopt/ephys/parameterscalers/parameterscalers.py
================================================
"""Parameter scaler classes"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint: disable=W0511
import string
from bluepyopt.ephys.base import BaseEPhys
from bluepyopt.ephys.parameterscalers.acc_iexpr import generate_acc_scale_iexpr
from bluepyopt.ephys.serializer import DictMixin
from bluepyopt.ephys.morphologies import ArbFileMorphology
FLOAT_FORMAT = '%.17g'
def format_float(value):
"""Return formatted float string"""
return FLOAT_FORMAT % value
class MissingFormatDict(dict):
"""Extend dict for string formatting with missing values"""
def __missing__(self, key): # pylint: disable=R0201
"""Return string with format key for missing keys"""
return '{' + key + '}'
class ParameterScaler(BaseEPhys):
"""Parameter scalers"""
pass
# TODO get rid of the 'segment' here
class NrnSegmentLinearScaler(ParameterScaler, DictMixin):
"""Linear scaler"""
SERIALIZED_FIELDS = ('name', 'comment', 'multiplier', 'offset', )
def __init__(
self,
name=None,
multiplier=1.0,
offset=0.0,
comment=''):
"""Constructor
Args:
name (str): name of this object
multiplier (float): slope of the linear scaler
offset (float): intercept of the linear scaler
"""
super(NrnSegmentLinearScaler, self).__init__(name, comment)
self.multiplier = multiplier
self.offset = offset
def scale(self, values, segment=None, sim=None): # pylint: disable=W0613
"""Scale a value based on a segment"""
if isinstance(values, dict):
value = values["value"]
else:
value = values
return self.multiplier * value + self.offset
def __str__(self):
"""String representation"""
return '%s * value + %s' % (self.multiplier, self.offset)
class NrnSegmentSectionDistanceScaler(ParameterScaler, DictMixin):
"""Scaler based on distance from soma"""
SERIALIZED_FIELDS = ('name', 'comment', 'distribution',
"distribution", "dist_param_names",
"ref_sec", "ref_location",)
def __init__(
self,
name=None,
distribution=None,
comment='',
dist_param_names=None,
ref_section='soma[0]',
ref_location=0,):
"""Constructor
Args:
name (str): name of this object
distribution (str): distribution of parameter dependent on distance
from soma. string can contain `distance` and/or `value` as
placeholders for the distance to the soma and parameter value
respectivily
dist_param_names (list): list of names of parameters that
parametrise the distribution. These names will become
attributes of this object.
The distribution string should contain these names, and they
will be replaced by values of the corresponding attributes
ref_section (str): string with name of reference section to
compute distance (e.g. "soma[0]", "dend[2]")
ref_location (float): location along the soma used as origin
from which to compute the distances. Expressed as a fraction
(between 0.0 and 1.0).
"""
super(NrnSegmentSectionDistanceScaler, self).__init__(name, comment)
self.distribution = distribution
self.dist_param_names = dist_param_names
self.ref_location = ref_location
self.ref_section = ref_section
if not (0.0 <= self.ref_location <= 1.0):
raise ValueError("ref_location must be between 0 and 1.")
if self.dist_param_names is not None:
for dist_param_name in self.dist_param_names:
if dist_param_name not in self.distribution:
raise ValueError(
'NrnSegmentSectionDistanceScaler: "{%s}" '
'missing from distribution string "%s"' %
(dist_param_name, distribution))
setattr(self, dist_param_name, None)
@property
def inst_distribution(self):
"""The instantiated distribution"""
dist_dict = MissingFormatDict()
if self.dist_param_names is not None:
for dist_param_name in self.dist_param_names:
dist_param_value = getattr(self, dist_param_name)
if dist_param_value is None:
raise ValueError("NrnSegmentSomaDistanceScaler: %s "
"was uninitialised" % dist_param_name)
dist_dict[dist_param_name] = dist_param_value
# Use this special formatting to bypass missing keys
return string.Formatter().vformat(self.distribution, (), dist_dict)
def scale_dict(self, values, distance):
"""Create scale dictionary"""
scale_dict = {}
if isinstance(values, dict):
for k, v in values.items():
scale_dict[k] = format_float(v)
else:
scale_dict["value"] = format_float(values)
scale_dict["distance"] = format_float(distance)
return scale_dict
def eval_dist(self, values, distance):
"""Create the final dist string"""
scale_dict = self.scale_dict(values, distance)
return self.inst_distribution.format(**scale_dict)
def scale(self, values, segment, sim=None):
"""Scale a value based on a segment"""
# find section
target_sec = None
for sec in segment.sec.wholetree():
if "." in sec.name(): # deal with templates
sec_name = sec.name().split(".")[1]
else:
sec_name = sec.name()
if self.ref_section in sec_name:
target_sec = sec
break
if target_sec is None:
raise Exception(f"Could not find section {self.ref_section} "
f"in section list")
# Initialise origin
sim.neuron.h.distance(0, self.ref_location, sec=target_sec)
distance = sim.neuron.h.distance(1, segment.x, sec=segment.sec)
# Find something to generalise this
import math # pylint:disable=W0611 #NOQA
# This eval is unsafe (but is it ever dangerous ?)
# pylint: disable=W0123
return eval(self.eval_dist(values, distance))
def acc_scale_iexpr(self, value, constant_formatter=format_float):
"""Generate Arbor scale iexpr for a given value"""
raise ValueError(
"Parameter scaling based on general Neuron segment/section"
" distances not supported in Arbor.")
def __str__(self):
"""String representation"""
return self.distribution
class NrnSegmentSomaDistanceScaler(NrnSegmentSectionDistanceScaler,
ParameterScaler, DictMixin):
"""Scaler based on distance from soma"""
SERIALIZED_FIELDS = ('name', 'comment', 'distribution', )
def __init__(
self,
name=None,
distribution=None,
comment='',
dist_param_names=None,
soma_ref_location=0.5):
"""Constructor
Args:
name (str): name of this object
distribution (str): distribution of parameter dependent on distance
from soma. string can contain `distance` and/or `value` as
placeholders for the distance to the soma and parameter value
respectivily
dist_param_names (list): list of names of parameters that
parametrise the distribution. These names will become
attributes of this object.
The distribution string should contain these names, and they
will be replaced by values of the corresponding attributes
soma_ref_location (float): location along the soma used as origin
from which to compute the distances. Expressed as a fraction
(between 0.0 and 1.0).
"""
super(NrnSegmentSomaDistanceScaler, self).__init__(
name, distribution, comment, dist_param_names,
ref_section='soma[0]', ref_location=soma_ref_location)
def acc_scale_iexpr(self, value, constant_formatter=format_float):
"""Generate Arbor scale iexpr for a given value"""
iexpr = self.inst_distribution
variables = dict(
value=value,
distance='(distance %s)' % # could be a ctor param if required
ArbFileMorphology.region_labels['somatic'].ref
)
return generate_acc_scale_iexpr(iexpr, variables, constant_formatter)
class NrnSegmentSomaDistanceStepScaler(NrnSegmentSomaDistanceScaler,
ParameterScaler, DictMixin):
"""Scaler based on distance from soma with a step function"""
SERIALIZED_FIELDS = ('name', 'comment', 'distribution', )
def __init__(
self,
name=None,
distribution=None,
comment='',
dist_param_names=None,
soma_ref_location=0.5,
step_begin=None,
step_end=None):
"""Constructor
Args:
name (str): name of this object
distribution (str): distribution of parameter dependent on distance
from soma. string can contain `distance` and/or `value` as
placeholders for the distance to the soma and parameter value
respectively. It can also contain step_begin and step_end.
dist_param_names (list): list of names of parameters that
parametrise the distribution. These names will become
attributes of this object.
The distribution string should contain these names, and they
will be replaced by values of the corresponding attributes
soma_ref_location (float): location along the soma used as origin
from which to compute the distances. Expressed as a fraction
(between 0.0 and 1.0).
step_begin (float): distance at which the step begins
step_end (float): distance at which the step ends
"""
super(NrnSegmentSomaDistanceStepScaler, self).__init__(
name, distribution, comment, dist_param_names,
soma_ref_location=soma_ref_location)
self.step_begin = step_begin
self.step_end = step_end
def scale_dict(self, values, distance):
scale_dict = super().scale_dict(values, distance)
scale_dict["step_begin"] = self.step_begin
scale_dict["step_end"] = self.step_end
return scale_dict
================================================
FILE: bluepyopt/ephys/protocols.py
================================================
"""Protocol classes"""
from .recordings import LFPRecording
from .simulators import LFPySimulator
from .stimuli import LFPStimulus
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint: disable=W0511
import os
import sys
import collections
import tempfile
# TODO: maybe find a better name ? -> sweep ?
import logging
logger = logging.getLogger(__name__)
from . import models
from . import locations
from . import simulators
from . import stimuli
from .responses import TimeVoltageResponse
from .acc import arbor
from . import create_acc
class Protocol(object):
"""Class representing a protocol (stimulus and recording)."""
def __init__(self, name=None):
"""Constructor
Args:
name (str): name of the feature
"""
self.name = name
class SequenceProtocol(Protocol):
"""A protocol consisting of a sequence of other protocols"""
def __init__(self, name=None, protocols=None):
"""Constructor
Args:
name (str): name of this object
protocols (list of Protocols): subprotocols this protocol
consists of
"""
super(SequenceProtocol, self).__init__(name)
self.protocols = protocols
def run(
self,
cell_model,
param_values,
sim=None,
isolate=None,
timeout=None):
"""Instantiate protocol"""
responses = collections.OrderedDict({})
for protocol in self.protocols:
# Try/except added for backward compatibility
try:
response = protocol.run(
cell_model=cell_model,
param_values=param_values,
sim=sim,
isolate=isolate,
timeout=timeout)
except TypeError as e:
if "unexpected keyword" in str(e):
response = protocol.run(
cell_model=cell_model,
param_values=param_values,
sim=sim,
isolate=isolate)
else:
raise
key_intersect = set(
response.keys()).intersection(set(responses.keys()))
if len(key_intersect) != 0:
raise Exception(
'SequenceProtocol: one of the protocols (%s) is trying to '
'add already existing keys to the response: %s' %
(protocol.name, key_intersect))
responses.update(response)
return responses
def subprotocols(self):
"""Return subprotocols"""
subprotocols = collections.OrderedDict({self.name: self})
for protocol in self.protocols:
subprotocols.update(protocol.subprotocols())
return subprotocols
def __str__(self):
"""String representation"""
content = 'Sequence protocol %s:\n' % self.name
content += '%d subprotocols:\n' % len(self.protocols)
for protocol in self.protocols:
content += '%s\n' % str(protocol)
return content
class SweepProtocol(Protocol):
"""Sweep protocol"""
def __init__(
self,
name=None,
stimuli=None,
recordings=None,
cvode_active=None,
deterministic=False):
"""Constructor
Args:
name (str): name of this object
stimuli (list of Stimuli): Stimulus objects used in the protocol
recordings (list of Recordings): Recording objects used in the
protocol
cvode_active (bool): whether to use variable time step
deterministic (bool): whether to force all mechanism
to be deterministic
"""
super(SweepProtocol, self).__init__(name)
self.stimuli = stimuli
self.recordings = recordings
self.cvode_active = cvode_active
self.deterministic = deterministic
@property
def total_duration(self):
"""Total duration"""
return max([stimulus.total_duration for stimulus in self.stimuli])
def subprotocols(self):
"""Return subprotocols"""
return collections.OrderedDict({self.name: self})
def adjust_stochasticity(func):
"""Decorator method to adjust the stochasticity of the mechanisms"""
def inner(self, cell_model, param_values, **kwargs):
"""Inner function"""
previous_stoch_state = []
if self.deterministic:
for mech in cell_model.mechanisms:
previous_stoch_state.append(mech.deterministic)
mech.deterministic = True
responses = func(self, cell_model, param_values, **kwargs)
if self.deterministic:
for i, mech in enumerate(cell_model.mechanisms):
mech.deterministic = previous_stoch_state[i]
return responses
return inner
def _run_func(self, cell_model, param_values, sim=None):
"""Run protocols"""
try:
cell_model.freeze(param_values)
cell_model.instantiate(sim=sim)
self.instantiate(sim=sim, cell_model=cell_model)
try:
if isinstance(sim, LFPySimulator):
sim.run(
lfpy_cell=cell_model.lfpy_cell,
lfpy_electrode=cell_model.lfpy_electrode,
tstop=self.total_duration,
cvode_active=self.cvode_active)
else:
sim.run(
self.total_duration, cvode_active=self.cvode_active
)
except (RuntimeError, simulators.NrnSimulatorException):
logger.debug(
'SweepProtocol: Running of parameter set {%s} generated '
'an exception, returning None in responses',
str(param_values))
responses = {recording.name:
None for recording in self.recordings}
else:
responses = {
recording.name: recording.response
for recording in self.recordings}
self.destroy(sim=sim)
cell_model.destroy(sim=sim)
cell_model.unfreeze(param_values.keys())
return responses
except BaseException as e:
raise SweepProtocolException(
'Failed to run Neuron Sweep Protocol') from e
@adjust_stochasticity
def run(
self,
cell_model,
param_values,
sim=None,
isolate=None,
timeout=None):
"""Instantiate protocol"""
if isolate is None:
isolate = True
if isolate:
def _reduce_method(meth):
"""Overwrite reduce"""
return (getattr, (meth.__self__, meth.__func__.__name__))
import copyreg
import types
copyreg.pickle(types.MethodType, _reduce_method)
import pebble
from concurrent.futures import TimeoutError
import multiprocessing
# Default context for python>=3.8 on macos is spawn.
# Spwan context would reset NEURON properties, such as dt.
if sys.platform == 'win32':
multiprocessing_context = multiprocessing.get_context('spawn')
if (
sim is not None and not sim.cvode_active and
sim.dt != 0.025
):
logger.warning("On Windows, evaluation might break when"
"using non-default fixed time steps.")
else:
multiprocessing_context = multiprocessing.get_context('fork')
if timeout is not None:
if timeout < 0:
raise ValueError("timeout should be > 0")
with pebble.ProcessPool(
max_workers=1,
max_tasks=1,
context=multiprocessing_context
) as pool:
tasks = pool.schedule(self._run_func, kwargs={
'cell_model': cell_model,
'param_values': param_values,
'sim': sim},
timeout=timeout)
try:
responses = tasks.result()
except TimeoutError:
logger.debug('SweepProtocol: task took longer than '
'timeout, will return empty response '
'for this recording')
responses = {recording.name:
None for recording in self.recordings}
else:
responses = self._run_func(cell_model=cell_model,
param_values=param_values,
sim=sim)
return responses
def instantiate(self, sim=None, cell_model=None):
"""Instantiate"""
for stimulus in self.stimuli:
if isinstance(stimulus, LFPStimulus):
stimulus.instantiate(sim=sim, lfpy_cell=cell_model.lfpy_cell)
else:
stimulus.instantiate(sim=sim, icell=cell_model.icell)
for recording in self.recordings:
try:
if isinstance(recording, LFPRecording):
recording.instantiate(sim=sim,
lfpy_cell=cell_model.lfpy_cell,
electrode=cell_model.lfpy_electrode)
else:
recording.instantiate(sim=sim, icell=cell_model.icell)
except locations.EPhysLocInstantiateException:
logger.debug(
'SweepProtocol: Instantiating recording generated '
'location exception, will return empty response for '
'this recording')
def destroy(self, sim=None):
"""Destroy protocol"""
for stimulus in self.stimuli:
stimulus.destroy(sim=sim)
for recording in self.recordings:
recording.destroy(sim=sim)
def __str__(self):
"""String representation"""
content = '%s:\n' % self.name
content += ' stimuli:\n'
for stimulus in self.stimuli:
content += ' %s\n' % str(stimulus)
content += ' recordings:\n'
for recording in self.recordings:
content += ' %s\n' % str(recording)
return content
class StepProtocol(SweepProtocol):
"""Protocol consisting of step and holding current"""
def __init__(
self,
name=None,
step_stimulus=None,
holding_stimulus=None,
recordings=None,
cvode_active=None,
deterministic=False):
"""Constructor
Args:
name (str): name of this object
step_stimulus (list of Stimuli): Stimulus objects used in protocol
recordings (list of Recordings): Recording objects used in the
protocol
cvode_active (bool): whether to use variable time step
deterministic (bool): whether to force all mechanism
to be deterministic
"""
super(StepProtocol, self).__init__(
name,
stimuli=[
step_stimulus,
holding_stimulus]
if holding_stimulus is not None else [step_stimulus],
recordings=recordings,
cvode_active=cvode_active)
self.step_stimulus = step_stimulus
self.holding_stimulus = holding_stimulus
@property
def step_delay(self):
"""Time stimulus starts"""
return self.step_stimulus.step_delay
@property
def step_duration(self):
"""Time stimulus starts"""
return self.step_stimulus.step_duration
class ArbSweepProtocol(Protocol):
"""Arbor Sweep protocol"""
def __init__(
self,
name=None,
stimuli=None,
recordings=None,
use_labels=False):
"""Constructor
Args:
name (str): name of this object
stimuli (list of Stimuli): Stimulus objects used in the protocol
recordings (list of Recordings): Recording objects used in the
protocol
use_labels (bool): Add stimuli/recording locations to label dict
"""
super(ArbSweepProtocol, self).__init__(name)
self.stimuli = stimuli
self.recordings = recordings
self.use_labels = use_labels
@property
def total_duration(self):
"""Total duration"""
return max([stimulus.total_duration for stimulus in self.stimuli])
def subprotocols(self):
"""Return subprotocols"""
return collections.OrderedDict({self.name: self})
def _run_func(self, cell_json, param_values, sim=None):
"""Run protocols"""
try:
# Loading cell constituents from ACC
cell_json, morph, decor, labels = \
create_acc.read_acc(cell_json)
# Locations of stimuli and recordings can be instantiated
# as labels (useful for visualization in Arbor GUI)
if self.use_labels:
labels = self.instantiate_locations(labels)
# Adding stimuli to decor (could also be written/loaded from ACC)
decor = self.instantiate_iclamp_stimuli(
decor,
use_labels=self.use_labels)
arb_cell_model = sim.instantiate(morph, decor, labels)
# Adding synaptic stimuli to cell model (no representation in ACC)
arb_cell_model = self.instantiate_synaptic_stimuli(
arb_cell_model,
use_labels=self.use_labels)
# Adding recordings to cell model (no representation in ACC)
arb_cell_model = self.instantiate_recordings(
arb_cell_model,
use_labels=self.use_labels)
try:
sim.run(arb_cell_model, tstop=self.total_duration)
except (RuntimeError, simulators.ArbSimulatorException):
logger.debug(
'ArbSweepProtocol: Running of parameter set {%s} '
'generated an exception, returning None in responses',
str(param_values))
responses = {recording.name:
None for recording in self.recordings}
else:
if len(self.recordings) != len(arb_cell_model.traces):
raise ValueError('Number of Arbor voltage traces '
'(%d) != number of recordings (%d)' %
(len(self.recordings),
len(arb_cell_model.traces)))
responses = {
recording.name: TimeVoltageResponse(
recording.name, trace.time, trace.value)
for recording, trace in zip(self.recordings,
arb_cell_model.traces)}
return responses
except BaseException as e:
raise ArbSweepProtocolException(
'Failed to run Arbor Sweep Protocol') from e
def run(
self,
cell_model,
param_values,
sim=None,
isolate=None,
timeout=None):
"""Instantiate protocol"""
# Export cell model to mixed JSON/ACC-format
with tempfile.TemporaryDirectory() as acc_dir:
cell_model.write_acc(acc_dir, param_values,
ext_catalogues=sim.ext_catalogues)
cell_json = os.path.join(acc_dir, cell_model.name + '.json')
# protocols are directly instantiated on Arbor cell
# (serialization would require representation for probes, events)
if isolate is None:
isolate = True
if isolate:
def _reduce_method(meth):
"""Overwrite reduce"""
return (getattr, (meth.__self__, meth.__func__.__name__))
import copyreg
import types
copyreg.pickle(types.MethodType, _reduce_method)
import pebble
from concurrent.futures import TimeoutError
if timeout is not None:
if timeout < 0:
raise ValueError("timeout should be > 0")
with pebble.ProcessPool(max_workers=1, max_tasks=1) as pool:
tasks = pool.schedule(self._run_func, kwargs={
'cell_json': cell_json,
'param_values': param_values,
'sim': sim},
timeout=timeout)
try:
responses = tasks.result()
except TimeoutError:
logger.debug('SweepProtocol: task took longer than '
'timeout, will return empty response '
'for this recording')
responses = {recording.name:
None for recording in self.recordings}
else:
responses = self._run_func(cell_json=cell_json,
param_values=param_values,
sim=sim)
return responses
def instantiate_locations(self, label_dict):
"""Instantiate protocol (stimuli/recordings) locations on label_dict"""
stim_rec_labels = []
for stim in self.stimuli:
if hasattr(stim, 'location'):
arb_loc = stim.location.acc_label()
else:
arb_loc = [label for loc in stim.locations
for label in loc.acc_label()]
for loc in (arb_loc if isinstance(arb_loc, list)
else [arb_loc]):
stim_rec_labels.append((loc.name, loc.loc, stim))
for rec in self.recordings:
arb_loc = rec.location.acc_label()
if isinstance(arb_loc, list) and len(arb_loc) != 1:
raise ValueError('ArbSweepProtocol: ACC label %s' % arb_loc +
' of recording with length != 1.')
stim_rec_labels.append((arb_loc.name, arb_loc.loc, rec))
stim_rec_label_dict = dict()
for label_name, label_loc, stim_rec in stim_rec_labels:
if label_name in label_dict and \
label_loc != label_dict[label_name]:
raise ValueError(
'Label %s already exists in' % label_name +
' label_dict with different value: '
' %s != %s.' % (label_dict[label_name], label_loc) +
' Choose different location name for %s.' % stim_rec)
elif label_name in stim_rec_label_dict and \
label_loc != stim_rec_label_dict[label_name]:
raise ValueError(
'Label %s defined multiple times' % label_name +
' with different values: '
' %s != %s.' % (stim_rec_label_dict[label_name],
label_loc) +
' Choose different location name for %s.' % stim_rec)
elif label_name not in label_dict and \
label_name not in stim_rec_label_dict:
stim_rec_label_dict[label_name] = label_loc
label_dict.append(arbor.label_dict(stim_rec_label_dict))
return label_dict
def instantiate_iclamp_stimuli(self, decor, use_labels=False):
"""Instantiate iclamp stimuli"""
for i, stim in enumerate(self.stimuli):
if not isinstance(stim, stimuli.SynapticStimulus):
if hasattr(stim, 'envelope'):
envelope = stim.envelope()
envelope = [
(t * arbor.units.ms, curr * arbor.units.nA)
for (t, curr) in envelope
]
arb_iclamp = arbor.iclamp(envelope)
else:
raise ValueError('Stimulus must provide envelope method '
' or be of type NrnNetStimStimulus to be'
' supported in Arbor.')
arb_loc = stim.location.acc_label()
for loc in (arb_loc if isinstance(arb_loc, list)
else [arb_loc]):
decor.place(loc.ref if use_labels else loc.loc,
arb_iclamp,
'%s.iclamp.%d.%s' % (self.name, i, loc.name))
return decor
def instantiate_synaptic_stimuli(self, cell_model, use_labels=False):
"""Instantiate synaptic stimuli"""
for i, stim in enumerate(self.stimuli):
if isinstance(stim, stimuli.SynapticStimulus):
for acc_events in stim.acc_events():
cell_model.event_generator(acc_events)
return cell_model
def instantiate_recordings(self, cell_model, use_labels=False):
"""Instantiate recordings"""
# Attach voltage probe sampling at 10 kHz (every 0.1 ms)
for i, rec in enumerate(self.recordings):
# alternatively arbor.cable_probe_membrane_voltage
arb_loc = rec.location.acc_label()
if isinstance(arb_loc, list) and len(arb_loc) != 1:
raise ValueError('ArbSweepProtocol: ACC label %s' % arb_loc +
' of recording with length != 1.')
if hasattr(cell_model, 'cable_cell'):
rec_locations = cell_model.cable_cell.locations(arb_loc.loc)
if len(rec_locations) != 1:
raise ValueError(
'Recording %s\'s' % rec.name +
' location "%s"' % arb_loc.loc +
' is non-unique in Arbor: %s.' % rec_locations)
cell_model.probe('voltage',
arb_loc.ref if use_labels else arb_loc.loc,
f"probe-{i}",
# frequency could be a parameter
frequency=10 * arbor.units.kHz)
return cell_model
def __str__(self):
"""String representation"""
content = '%s:\n' % self.name
content += ' stimuli:\n'
for stimulus in self.stimuli:
content += ' %s\n' % str(stimulus)
content += ' recordings:\n'
for recording in self.recordings:
content += ' %s\n' % str(recording)
return content
class SweepProtocolException(Exception):
"""All exceptions generated by SweepProtocol"""
def __init__(self, message):
"""Constructor"""
super(SweepProtocolException, self).__init__(message)
class ArbSweepProtocolException(Exception):
"""All exceptions generated by ArbSweepProtocol"""
def __init__(self, message):
"""Constructor"""
super(ArbSweepProtocolException, self).__init__(message)
================================================
FILE: bluepyopt/ephys/recordings.py
================================================
"""Recording classes"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
import logging
from . import responses
logger = logging.getLogger(__name__)
class Recording(object):
"""Class to represent object that record variables during simulations"""
def __init__(self, name=None):
"""Constructor
Args:
name (str): name of this object
"""
self.name = name
class CompRecording(Recording):
"""Response to stimulus"""
def __init__(
self,
name=None,
location=None,
variable='v'):
"""Constructor
Args:
name (str): name of this object
location (Location): location in the model of the recording
variable (str): which variable to record from (e.g. 'v')
"""
super(CompRecording, self).__init__(
name=name)
self.location = location
self.variable = variable
self.varvector = None
self.tvector = None
self.time = None
self.voltage = None
self.instantiated = False
@property
def response(self):
"""Return recording response"""
if not self.instantiated:
return None
return responses.TimeVoltageResponse(self.name,
self.tvector.to_python(),
self.varvector.to_python())
def instantiate(self, sim=None, icell=None):
"""Instantiate recording"""
logger.debug('Adding compartment recording of %s at %s',
self.variable, self.location)
self.varvector = sim.neuron.h.Vector()
seg = self.location.instantiate(sim=sim, icell=icell)
self.varvector.record(getattr(seg, '_ref_%s' % self.variable))
self.tvector = sim.neuron.h.Vector()
self.tvector.record(sim.neuron.h._ref_t) # pylint: disable=W0212
self.instantiated = True
def destroy(self, sim=None):
"""Destroy recording"""
self.varvector = None
self.tvector = None
self.instantiated = False
def __str__(self):
"""String representation"""
return '%s: %s at %s' % (self.name, self.variable, self.location)
class LFPRecording(Recording):
"""Extracellular electrode response to stimulus"""
location = "extracellular"
variable = "v"
def __init__(self, name=None):
"""Constructor
Args:
name (str): name of this object
"""
super(LFPRecording, self).__init__(name=name)
self.electrode = None
self.cell = None
self.tvector = None
self.time = None
self.sim = None
self.instantiated = False
@property
def response(self):
"""Return recording response"""
if not self.instantiated:
return None
self.tvector = self.cell.tvec
return responses.TimeLFPResponse(
self.name, self.tvector, self.electrode.data
)
def instantiate(self, sim=None, lfpy_cell=None, electrode=None):
import LFPy
"""Instantiate recording"""
logger.debug(
"Adding recording of %s at %s", self.variable, self.location
)
assert isinstance(
lfpy_cell, LFPy.Cell
), "LFPRecording is only available for LFPCellModel"
self.cell = lfpy_cell
self.tvector = None
self.electrode = electrode
self.sim = sim
self.instantiated = True
def destroy(self, sim=None):
"""Destroy recording"""
self.electrode = None
self.LFP = None
self.tvector = None
self.electrode = None
self.cell = None
self.instantiated = False
def __str__(self):
"""String representation"""
return "%s: %s at %s" % (self.name, self.variable, self.location)
================================================
FILE: bluepyopt/ephys/responses.py
================================================
"""Responses classes"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
import pandas
class Response(object):
"""Response to stimulus"""
def __init__(self, name):
"""Constructor
Args:
name (str): name of this object
"""
self.response = None
self.name = name
def __str__(self):
return '%s: %s' % (self.__class__.__name__, self.name)
class TimeVoltageResponse(Response):
"""Response to stimulus"""
def __init__(self, name, time=None, voltage=None):
"""Constructor
Args:
name (str): name of this object
time (list of floats): time series
voltage (list of floats): voltage series
"""
super(TimeVoltageResponse, self).__init__(name)
self.response = pandas.DataFrame()
self.response['time'] = pandas.Series(time)
self.response['voltage'] = pandas.Series(voltage)
def read_csv(self, filename):
"""Load response from csv file"""
self.response = pandas.read_csv(filename)
def to_csv(self, filename):
"""Write response to csv file"""
self.response.to_csv(filename)
def __getitem__(self, index):
"""Return item at index"""
return self.response.__getitem__(index)
# This plot has to be generalised to several subplots
def plot(self, axes):
"""Plot the response"""
axes.plot(
self.response['time'],
self.response['voltage'],
label='%s' %
self.name)
class TimeLFPResponse(TimeVoltageResponse):
"""Response to stimulus"""
def __init__(self, name, time=None, lfp=None):
"""Constructor
Args:
name (str): name of this object
time (list of floats): time series
lfp (list of floats): voltage series
"""
super(TimeLFPResponse, self).__init__(name, time=time, voltage=None)
self.response = {}
self.response["time"] = time
self.response["voltage"] = lfp
def plot(self, axes):
raise NotImplementedError
================================================
FILE: bluepyopt/ephys/serializer.py
================================================
'''Mixin class to make dictionaries'''
# Disabling lines below, generate error when loading ephys.examples
# from future import standard_library
# standard_library.install_aliases()
SENTINAL = 'class'
class DictMixin(object):
'''Mixin class to create dictionaries of selected elements'''
SERIALIZED_FIELDS = ()
@staticmethod
def _serializer(value):
"""_serializer"""
if hasattr(value, 'to_dict'):
return value.to_dict()
elif isinstance(value, (list, tuple)) and \
value and hasattr(value[0], 'to_dict'):
return [v.to_dict() for v in value]
elif (isinstance(value, dict) and value and
hasattr(
next(iter(list(value.values()))), 'to_dict')):
return {k: v.to_dict() for k, v in list(value.items())}
return value
@staticmethod
def _deserializer(value):
"""_deserializer"""
if (isinstance(value, list) and value and
isinstance(value[0], dict) and SENTINAL in value[0]):
return [instantiator(v) for v in value]
elif isinstance(value, dict) and value:
if SENTINAL in value:
return instantiator(value)
model_value = next(iter(list(value.values())))
if isinstance(model_value, dict) and SENTINAL in model_value:
return {k: instantiator(v) for k, v in list(value.items())}
return value
def to_dict(self):
'''create dictionary'''
ret = {}
for field in self.SERIALIZED_FIELDS:
ret[field] = DictMixin._serializer(getattr(self, field))
ret['class'] = repr(self.__class__)
return ret
@classmethod
def from_dict(cls, fields):
'''create class from serialized values'''
klass = fields[SENTINAL]
assert klass == repr(cls), 'Class names much match %s != %s' % (
klass, repr(cls))
del fields['class']
for name in list(fields.keys()):
fields[name] = DictMixin._deserializer(fields[name])
return cls(**fields)
def instantiator(fields):
"""instantiator"""
klass = fields[SENTINAL]
for subclass in DictMixin.__subclasses__():
if repr(subclass) == klass:
return subclass.from_dict(fields)
raise Exception('Could not find class "%s" to instantiate' % klass)
================================================
FILE: bluepyopt/ephys/simulators.py
================================================
"""Simulator classes"""
# pylint: disable=W0511
import ctypes
import importlib.util
import logging
import os
import pathlib
import platform
import warnings
from bluepyopt.ephys.acc import arbor
logger = logging.getLogger(__name__)
class NrnSimulator(object):
"""Neuron simulator"""
def __init__(
self,
dt=None,
cvode_active=True,
cvode_minstep=None,
random123_globalindex=None,
mechanisms_directory=None,
):
"""Constructor
Args:
dt (float): the integration time step used by Neuron.
cvode_active (bool): should Neuron use the variable time step
integration method
cvode_minstep (float): the minimum time step allowed for a cvode
step. Default is 0.0.
random123_globalindex (int): used to set the global index used by
all instances of the Random123 instances of Random
mechanisms_directory (str): path to the parent directory of the
directory containing the mod files. If the mod files are in
"./data/mechanisms", then mechanisms_directory should be
"./data/".
"""
# hoc.so does not exist on NEURON Windows or MacOS
# although \\hoc.pyd can work here, it gives an error for
# nrn_nobanner_ line
self.disable_banner = platform.system() not in ["Windows", "Darwin"]
self.banner_disabled = False
self.mechanisms_directory = mechanisms_directory
self.dt = dt if dt is not None else self.neuron.h.dt
self.cvode_minstep_value = cvode_minstep
self.cvode_active = cvode_active
self.initialize()
self.random123_globalindex = random123_globalindex
@property
def cvode(self):
"""Return cvode instance"""
return self.neuron.h.CVode()
@property
def cvode_minstep(self):
"""Return cvode minstep value"""
return self.cvode.minstep()
@cvode_minstep.setter
def cvode_minstep(self, value):
"""Set cvode minstep value"""
self.cvode.minstep(value)
@staticmethod
def _nrn_disable_banner():
"""Disable Neuron banner"""
nrnpy_path = pathlib.Path(
importlib.util.find_spec("neuron").origin
).parent
hoc_so_list = list(nrnpy_path.glob("hoc*.so"))
if len(hoc_so_list) != 1:
warnings.warn(
"Unable to find Neuron hoc shared library in %s, "
"not disabling banner" % nrnpy_path
)
else:
hoc_so = hoc_so_list[0]
nrndll = ctypes.cdll[str(hoc_so)]
ctypes.c_int.in_dll(nrndll, "nrn_nobanner_").value = 1
# pylint: disable=R0201
@property
def neuron(self):
"""Return Neuron module"""
if self.disable_banner and not self.banner_disabled:
NrnSimulator._nrn_disable_banner()
self.banner_disabled = True
import neuron # NOQA
if self.mechanisms_directory is not None:
neuron.load_mechanisms(
self.mechanisms_directory, warn_if_already_loaded=False
)
return neuron
def initialize(self):
"""Initialize simulator: Set Neuron variables"""
self.neuron.h.load_file("stdrun.hoc")
self.neuron.h.dt = self.dt
self.neuron.h.cvode_active(1 if self.cvode_active else 0)
def run(
self,
tstop=None,
dt=None,
cvode_active=None,
random123_globalindex=None,
):
"""Run protocol"""
self.neuron.h.tstop = tstop
if cvode_active and dt is not None:
raise ValueError(
"NrnSimulator: Impossible to combine the dt argument when "
"cvode_active is True in the NrnSimulator run method"
)
if cvode_active is None:
cvode_active = self.cvode_active
if not cvode_active and dt is None: # use dt of simulator
if self.neuron.h.dt != self.dt:
raise Exception(
"NrnSimulator: Some process has changed the "
"time step dt of Neuron since the creation of this "
"NrnSimulator object. Not sure this is intended:\n"
"current dt: %.6g\n"
"init dt: %.6g" % (self.neuron.h.dt, self.dt)
)
dt = self.dt
self.neuron.h.cvode_active(1 if cvode_active else 0)
if self.cvode_minstep_value is not None:
save_minstep = self.cvode_minstep
self.cvode_minstep = self.cvode_minstep_value
if cvode_active:
logger.debug("Running Neuron simulator %.6g ms, with cvode", tstop)
else:
self.neuron.h.dt = dt
self.neuron.h.steps_per_ms = 1.0 / dt
logger.debug(
"Running Neuron simulator %.6g ms, with dt=%r", tstop, dt
)
if random123_globalindex is None:
random123_globalindex = self.random123_globalindex
if random123_globalindex is not None:
rng = self.neuron.h.Random()
rng.Random123_globalindex(random123_globalindex)
try:
self.neuron.h.run()
except Exception as e:
raise NrnSimulatorException("Neuron simulator error", e)
if self.cvode_minstep_value is not None:
self.cvode_minstep = save_minstep
logger.debug("Neuron simulation finished")
class NrnSimulatorException(Exception):
"""All exception generated by Neuron simulator"""
def __init__(self, message, original):
"""Constructor"""
super(NrnSimulatorException, self).__init__(message)
self.original = original
class LFPySimulator(NrnSimulator):
"""LFPy simulator"""
def __init__(
self,
dt=None,
cvode_active=True,
cvode_minstep=None,
random123_globalindex=None,
mechanisms_directory=None,
):
"""Constructor
Args:
dt (float): the integration time step used by neuron.
cvode_active (bool): should neuron use the variable time step
integration method
cvode_minstep (float): the minimum time step allowed for a cvode
step. Default is 0.0.
random123_globalindex (int): used to set the global index used by
all instances of the Random123 instances of Random
mechanisms_directory (str): path to the parent directory of the
directory containing the mod files. If the mod files are in
"./data/mechanisms", then mechanisms_directory should be
"./data/".
"""
super(LFPySimulator, self).__init__(
dt=dt,
cvode_active=cvode_active,
cvode_minstep=cvode_minstep,
random123_globalindex=random123_globalindex,
mechanisms_directory=mechanisms_directory,
)
def run(
self,
lfpy_cell,
lfpy_electrode,
tstop=None,
dt=None,
cvode_active=None,
random123_globalindex=None,
):
"""Run protocol"""
_ = self.neuron
lfpy_cell.tstart = 0.0
lfpy_cell.tstop = tstop
if dt is not None:
lfpy_cell.dt = dt
if cvode_active and dt is not None:
raise ValueError(
"NrnSimulator: Impossible to combine the dt argument when "
"cvode_active is True in the NrnSimulator run method"
)
if cvode_active is None:
cvode_active = self.cvode_active
if cvode_active is not None:
self.cvode_active = cvode_active
if random123_globalindex is None:
random123_globalindex = self.random123_globalindex
if random123_globalindex is not None:
rng = self.neuron.h.Random()
rng.Random123_globalindex(random123_globalindex)
probes = [lfpy_electrode] if lfpy_electrode is not None else None
sim_params = {
"probes": probes,
"rec_vmem": False,
"rec_imem": False,
"rec_ipas": False,
"rec_icap": False,
"rec_variables": [],
"variable_dt": self.cvode_active,
"atol": 0.001,
"to_memory": True,
"to_file": False,
"file_name": None,
}
try:
lfpy_cell.simulate(**sim_params)
except Exception as e:
raise LFPySimulatorException("LFPy simulator error", e)
logger.debug("LFPy simulation finished")
class LFPySimulatorException(Exception):
"""All exception generated by LFPy simulator"""
def __init__(self, message, original):
"""Constructor"""
super(LFPySimulatorException, self).__init__(message)
self.original = original
class ArbSimulator(object):
"""Arbor simulator"""
def __init__(self, dt=None, ext_catalogues=None):
"""Constructor
Args:
dt (float): the integration time step used by Arbor.
ext_catalogues (): Name to path mapping of non-Arbor built-in
NMODL mechanism catalogues compiled with modcc
"""
self.dt = dt
self.ext_catalogues = ext_catalogues
if ext_catalogues is not None:
for cat, cat_path in ext_catalogues.items():
cat_lib = "%s-catalogue.so" % cat
cat_path = pathlib.Path(cat_path).resolve()
if not os.path.exists(cat_path / cat_lib):
raise ArbSimulatorException(
"Cannot find %s at %s - first build"
% (cat_lib, cat_path)
+ " mechanism catalogue with modcc:"
+ " arbor-build-catalogue %s %s" % (cat, cat_path)
)
# TODO: add parameters for discretization
def initialize(self):
"""Initialize simulator"""
pass
def instantiate(self, morph, decor, labels):
cable_cell = arbor.cable_cell(
morphology=morph, decor=decor, labels=labels
)
arb_cell_model = arbor.single_cell_model(cable_cell)
# Add catalogues with explicit qualifiers
arb_cell_model.properties.catalogue = arbor.catalogue()
# User-supplied catalogues take precedence
if self.ext_catalogues is not None:
for cat, cat_path in self.ext_catalogues.items():
cat_lib = "%s-catalogue.so" % cat
cat_path = pathlib.Path(cat_path).resolve()
arb_cell_model.properties.catalogue.extend(
arbor.load_catalogue(cat_path / cat_lib), cat + "::"
)
# Built-in catalogues are always added (could be made optional)
if self.ext_catalogues is None or "default" not in self.ext_catalogues:
arb_cell_model.properties.catalogue.extend(
arbor.default_catalogue(), "default::"
)
if self.ext_catalogues is None or "BBP" not in self.ext_catalogues:
arb_cell_model.properties.catalogue.extend(
arbor.bbp_catalogue(), "BBP::"
)
if self.ext_catalogues is None or "allen" not in self.ext_catalogues:
arb_cell_model.properties.catalogue.extend(
arbor.allen_catalogue(), "allen::"
)
return arb_cell_model
def run(self, arb_cell_model, tstop=None, dt=None):
dt = dt if dt is not None else self.dt
if dt is not None:
return arb_cell_model.run(
tfinal=tstop * arbor.units.ms, dt=dt * arbor.units.ms
)
else:
return arb_cell_model.run(tfinal=tstop * arbor.units.ms)
class ArbSimulatorException(Exception):
"""All exception generated by Arbor simulator"""
def __init__(self, message):
"""Constructor"""
super(ArbSimulatorException, self).__init__(message)
================================================
FILE: bluepyopt/ephys/static/arbor_mechanisms.json
================================================
{
"allen": {
"CaDynamics": {
"globals": [
"F"
],
"ranges": [
"decay",
"gamma",
"minCai",
"depth"
]
},
"Ca_HVA": {
"globals": null,
"ranges": [
"gbar"
]
},
"Ca_LVA": {
"globals": null,
"ranges": [
"gbar"
]
},
"Ih": {
"globals": null,
"ranges": [
"gbar"
]
},
"Im": {
"globals": null,
"ranges": [
"gbar",
"g",
"ik"
]
},
"Im_v2": {
"globals": null,
"ranges": [
"gbar",
"ik"
]
},
"K_P": {
"globals": null,
"ranges": [
"gbar",
"g",
"ik"
]
},
"K_T": {
"globals": null,
"ranges": [
"gbar"
]
},
"Kd": {
"globals": null,
"ranges": [
"gbar",
"ik"
]
},
"Kv2like": {
"globals": null,
"ranges": [
"gbar"
]
},
"Kv3_1": {
"globals": null,
"ranges": [
"gbar",
"ik"
]
},
"NaTa": {
"globals": null,
"ranges": [
"gbar",
"g",
"ina"
]
},
"NaTs": {
"globals": null,
"ranges": [
"gbar",
"g",
"ina"
]
},
"NaV": {
"globals": null,
"ranges": [
"gbar"
]
},
"Nap": {
"globals": null,
"ranges": [
"gbar",
"g",
"ina"
]
},
"SK": {
"globals": null,
"ranges": [
"gbar",
"ik"
]
}
},
"BBP": {
"CaDynamics_E2": {
"globals": null,
"ranges": [
"decay",
"gamma",
"minCai",
"depth",
"initCai"
]
},
"Ca_HVA": {
"globals": null,
"ranges": [
"gCa_HVAbar"
]
},
"Ca_LVAst": {
"globals": null,
"ranges": [
"gCa_LVAstbar"
]
},
"Ih": {
"globals": null,
"ranges": [
"gIhbar"
]
},
"Im": {
"globals": null,
"ranges": [
"gImbar"
]
},
"K_Pst": {
"globals": null,
"ranges": [
"gK_Pstbar"
]
},
"K_Tst": {
"globals": null,
"ranges": [
"gK_Tstbar"
]
},
"NaTa_t": {
"globals": null,
"ranges": [
"gNaTa_tbar"
]
},
"NaTs2_t": {
"globals": null,
"ranges": [
"gNaTs2_tbar"
]
},
"Nap_Et2": {
"globals": null,
"ranges": [
"gNap_Et2bar"
]
},
"SK_E2": {
"globals": null,
"ranges": [
"gSK_E2bar"
]
},
"SKv3_1": {
"globals": null,
"ranges": [
"gSKv3_1bar"
]
}
},
"default": {
"exp2syn": {
"globals": null,
"ranges": [
"tau1",
"tau2",
"e"
]
},
"expsyn": {
"globals": null,
"ranges": [
"tau",
"e"
]
},
"expsyn_stdp": {
"globals": null,
"ranges": [
"tau",
"taupre",
"taupost",
"e",
"Apost",
"Apre",
"max_weight"
]
},
"gj": {
"globals": null,
"ranges": [
"g"
]
},
"hh": {
"globals": null,
"ranges": [
"gnabar",
"gkbar",
"gl",
"el",
"q10"
]
},
"kamt": {
"globals": [
"minf",
"mtau",
"hinf",
"htau"
],
"ranges": [
"gbar",
"q10"
]
},
"kdrmt": {
"globals": [
"minf",
"mtau"
],
"ranges": [
"gbar",
"q10",
"vhalfm"
]
},
"nax": {
"globals": null,
"ranges": [
"gbar",
"sh"
]
},
"nernst": {
"globals": [
"R",
"F"
],
"ranges": [
"coeff"
]
},
"pas": {
"globals": [
"e"
],
"ranges": [
"g"
]
}
}
}
================================================
FILE: bluepyopt/ephys/stimuli.py
================================================
"""Stimuli classes"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint: disable=W0511
import numpy as np
import logging
from bluepyopt.ephys.acc import arbor
logger = logging.getLogger(__name__)
class Stimulus(object):
"""Stimulus protocol"""
pass
class SynapticStimulus(Stimulus):
"""Synaptic stimulus protocol"""
pass
class LFPStimulus(Stimulus):
"""Base class for stimulus supporting LFPy cells."""
def instantiate(self, sim=None, lfpy_cell=None):
"""Run stimulus"""
raise NotImplementedError
class NrnCurrentPlayStimulus(Stimulus):
"""Current stimulus based on current amplitude and time series"""
def __init__(self,
time_points=None,
current_points=None,
location=None):
"""Constructor
Args:
time_points(): time series (ms)
current_points(): current series of injected current amplitudes(nA)
location(Location): location of stimulus
"""
super(NrnCurrentPlayStimulus, self).__init__()
self.time_points = time_points
self.current_points = current_points
self.location = location
self.total_duration = max(time_points)
self.iclamp = None
self.current_vec = None
self.time_vec = None
def envelope(self):
"""Stimulus envelope"""
envelope = list(zip(self.time_points, self.current_points))
return envelope
def instantiate(self, sim=None, icell=None):
"""Run stimulus"""
icomp = self.location.instantiate(sim=sim, icell=icell)
logger.debug(
'Adding current play stimulus to %s', str(self.location))
self.iclamp = sim.neuron.h.IClamp(
icomp.x,
sec=icomp.sec)
self.current_vec = sim.neuron.h.Vector(self.current_points)
self.time_vec = sim.neuron.h.Vector(self.time_points)
self.iclamp.dur = self.total_duration
self.iclamp.delay = 0
self.current_vec.play(
self.iclamp._ref_amp, # pylint:disable=W0212
self.time_vec,
1,
sec=icomp.sec)
def destroy(self, sim=None):
"""Destroy stimulus"""
self.iclamp = None
self.time_vec = None
self.current_vec = None
def __str__(self):
"""String representation"""
return "Current play at %s" % (self.location)
class NrnNetStimStimulus(SynapticStimulus):
"""Current stimulus based on current amplitude and time series"""
def __init__(self,
locations=None,
total_duration=None,
interval=None,
number=None,
start=None,
noise=0,
weight=1):
"""Constructor
Args:
location: synapse point process location to connect to
interval: time between spikes (ms)
number: average number of spikes
start: most likely start time of first spike (ms)
noise: fractional randomness (0 deterministic,
1 negexp interval distribution)
"""
super(NrnNetStimStimulus, self).__init__()
if total_duration is None:
raise ValueError(
'NrnNetStimStimulus: Need to specify a total duration')
else:
self.total_duration = total_duration
self.locations = locations
self.interval = interval
self.number = number
self.start = start
self.noise = noise
self.weight = weight
self.connections = {}
def instantiate(self, sim=None, icell=None):
"""Run stimulus"""
for location in self.locations:
self.connections[location.name] = []
for synapse in location.instantiate(sim=sim, icell=icell):
netstim = sim.neuron.h.NetStim()
netstim.interval = self.interval
netstim.number = self.number
netstim.start = self.start
netstim.noise = self.noise
netcon = sim.neuron.h.NetCon(netstim, synapse)
netcon.weight[0] = self.weight
self.connections[location.name].append((netcon, netstim))
def destroy(self, sim=None):
"""Destroy stimulus"""
self.connections = {}
def acc_events(self):
event_generators = []
for loc in self.locations:
if self.noise == 0.:
schedule = arbor.explicit_schedule(
[self.start + i * self.interval
for i in range(self.number)])
elif self.noise == 1.:
schedule = arbor.poisson_schedule(
tstart=self.start,
freq=1. / self.interval,
seed=0,
tstop=self.start + self.number * self.interval)
else:
raise ValueError(
'Only noise = 0 or 1 for NrnNetStimStimulus'
' supported in Arbor.')
event_generators.append(
arbor.event_generator(target=loc.pprocess_mech.name,
weight=self.weight,
sched=schedule))
return event_generators
def __str__(self):
"""String representation"""
return "Netstim at %s" % ','.join(
location
for location in self.locations) \
if self.locations is not None else "Netstim"
# TODO Add 'current' to the name
class NrnSquarePulse(Stimulus):
"""Square pulse current clamp injection"""
def __init__(self,
step_amplitude=None,
step_delay=None,
step_duration=None,
total_duration=None,
location=None):
"""Constructor
Args:
step_amplitude (float): amplitude (nA)
step_delay (float): delay (ms)
step_duration (float): duration (ms)
total_duration (float): total duration (ms)
location (Location): stimulus Location
"""
super(NrnSquarePulse, self).__init__()
self.step_amplitude = step_amplitude
self.step_delay = step_delay
self.step_duration = step_duration
self.location = location
self.total_duration = total_duration
self.iclamp = None
def envelope(self):
"""Stimulus envelope"""
envelope = [(0., 0.),
(self.step_delay, 0.),
(self.step_delay, self.step_amplitude),
(self.step_delay + self.step_duration,
self.step_amplitude),
(self.step_delay + self.step_duration, 0.),
(self.total_duration, 0.)]
return envelope
def instantiate(self, sim=None, icell=None):
"""Run stimulus"""
icomp = self.location.instantiate(sim=sim, icell=icell)
logger.debug(
'Adding square step stimulus to %s with delay %f, '
'duration %f, and amplitude %f',
str(self.location),
self.step_delay,
self.step_duration,
self.step_amplitude)
self.iclamp = sim.neuron.h.IClamp(
icomp.x,
sec=icomp.sec)
self.iclamp.dur = self.step_duration
self.iclamp.amp = self.step_amplitude
self.iclamp.delay = self.step_delay
def destroy(self, sim=None):
"""Destroy stimulus"""
self.iclamp = None
def __str__(self):
"""String representation"""
return "Square pulse amp %f delay %f duration %f totdur %f at %s" % (
self.step_amplitude,
self.step_delay,
self.step_duration,
self.total_duration,
self.location)
class NrnRampPulse(Stimulus):
"""Ramp current clamp injection"""
def __init__(self,
ramp_amplitude_start=None,
ramp_amplitude_end=None,
ramp_delay=None,
ramp_duration=None,
total_duration=None,
location=None):
"""Constructor
Args:
ramp_amplitude_start (float): amplitude at start of ramp (nA)
ramp_amplitude_start (float): amplitude at end of ramp (nA)
ramp_delay (float): delay of ramp (ms)
ramp_duration (float): duration oframp (ms)
total_duration (float): total duration (ms)
location (Location): stimulus Location
"""
super(NrnRampPulse, self).__init__()
self.ramp_amplitude_start = ramp_amplitude_start
self.ramp_amplitude_end = ramp_amplitude_end
self.ramp_delay = ramp_delay
self.ramp_duration = ramp_duration
self.location = location
self.total_duration = total_duration
self.iclamp = None
self.persistent = [] # TODO move this into higher abstract classes
def envelope(self):
"""Stimulus envelope"""
envelope = [
# at time 0.0, current is 0.0
(0.0, 0.0),
# until time ramp_delay, current is 0.0
(self.ramp_delay, 0.0),
# at time ramp_delay, current is ramp_amplitude_start
(self.ramp_delay, self.ramp_amplitude_start),
# at time ramp_delay+ramp_duration, current is ramp_amplitude_end
(self.ramp_delay + self.ramp_duration,
self.ramp_amplitude_end),
# after ramp, current is set 0.0
(self.ramp_delay + self.ramp_duration, 0.0),
(self.total_duration, 0.0)
]
return envelope
def instantiate(self, sim=None, icell=None):
"""Run stimulus"""
icomp = self.location.instantiate(sim=sim, icell=icell)
logger.debug(
'Adding ramp stimulus to %s with delay %f, '
'duration %f, amplitude at start %f and end %f',
str(self.location),
self.ramp_delay,
self.ramp_duration,
self.ramp_amplitude_start,
self.ramp_amplitude_end
)
times, amps = zip(*self.envelope())
# create vector to store the times at which stim amp changes
times = sim.neuron.h.Vector(times)
# create vector to store to which stim amps over time
amps = sim.neuron.h.Vector(amps)
# create a current clamp
self.iclamp = sim.neuron.h.IClamp(
icomp.x,
sec=icomp.sec)
self.iclamp.dur = self.total_duration
# play the above current amplitudes into the current clamp
amps.play(self.iclamp._ref_amp, times, 1) # pylint: disable=W0212
# Make sure the following objects survive after instantiation
self.persistent.append(times)
self.persistent.append(amps)
def destroy(self, sim=None):
"""Destroy stimulus"""
# Destroy all persistent objects
self.persistent = []
self.iclamp = None
def __str__(self):
"""String representation"""
return "Ramp pulse amp_start %f amp_end %f delay %f duration %f " \
"totdur %f at %s" % (
self.ramp_amplitude_start,
self.ramp_amplitude_end,
self.ramp_delay,
self.ramp_duration,
self.total_duration,
self.location)
class LFPySquarePulse(LFPStimulus):
"""Square pulse current clamp injection"""
def __init__(self,
step_amplitude=None,
step_delay=None,
step_duration=None,
total_duration=None,
location=None):
"""Constructor
Args:
step_amplitude (float): amplitude (nA)
step_delay (float): delay (ms)
step_duration (float): duration (ms)
total_duration (float): total duration (ms)
location (Location): stimulus Location
"""
super(LFPySquarePulse, self).__init__()
self.step_amplitude = step_amplitude
self.step_delay = step_delay
self.step_duration = step_duration
self.location = location
self.total_duration = total_duration
self.iclamp = None
def instantiate(self, sim=None, lfpy_cell=None):
"""Run stimulus"""
import LFPy
from .locations import NrnSomaDistanceCompLocation
if hasattr(self.location, "sec_index"):
sec_index = self.location.sec_index
elif isinstance(self.location, NrnSomaDistanceCompLocation):
# compute sec_index closest to soma_distance
cell_seg_locs = np.array([lfpy_cell.x, lfpy_cell.y, lfpy_cell.z]).T
soma_loc = lfpy_cell.somapos
dist_from_soma = np.array(
[np.linalg.norm(loc - soma_loc) for loc in cell_seg_locs]
)
sec_index = np.argmin(
np.abs(dist_from_soma - self.location.soma_distance)
)
else:
raise NotImplementedError(
f"{type(self.location)} is currently not implemented "
"with the LFPy backend"
)
self.iclamp = LFPy.StimIntElectrode(
cell=lfpy_cell,
idx=sec_index,
pptype="IClamp",
amp=self.step_amplitude,
delay=self.step_delay,
dur=self.step_duration,
record_current=True
)
logger.debug(
"Adding square step stimulus to %s with delay %f, "
"duration %f, and amplitude %f",
str(self.location),
self.step_delay,
self.step_duration,
self.step_amplitude,
)
def destroy(self, sim=None):
"""Destroy stimulus"""
self.iclamp = None
def __str__(self):
"""String representation"""
return "Square pulse amp %f delay %f duration %f totdur %f at %s" % (
self.step_amplitude,
self.step_delay,
self.step_duration,
self.total_duration,
self.location,
)
================================================
FILE: bluepyopt/ephys/templates/acc/_json_template.jinja2
================================================
{
"cell_model_name": "{{template_name}}",
{%- if banner %}
"produced_by": "{{banner}}",
{%- endif %}
{%- if morphology %} {# feed morphology separately as a SWC/ASC file #}
{%- if replace_axon is not none %}
"morphology": {
"original": "{{morphology}}",
"replace_axon": "{{replace_axon}}"{%- if modified_morphology is not none %},
"modified": "{{modified_morphology}}"{%- endif %}
},
{%- else %}
"morphology": {
"original": "{{morphology}}"
},
{%- endif %}
{%- else %}
execerror("Template {{template_name}} requires morphology name to instantiate")
{%- endif %}
"label_dict": "{{filenames['label_dict.acc']}}",
"decor": "{{filenames['decor.acc']}}"
}
================================================
FILE: bluepyopt/ephys/templates/acc/decor_acc_template.jinja2
================================================
(arbor-component
(meta-data (version "0.9-dev"))
(decor
{%- for mech, params in global_mechs.items() %}
{%- if mech is not none %}
{%- if mech in global_scaled_mechs %}
(default (scaled-mechanism (density (mechanism "{{ mech }}" {%- for param in params if param.value is not none %} ("{{ param.name }}" {{ param.value }}){%- endfor %})){%- for param in global_scaled_mechs[mech] %} ("{{ param.name }}" {{ param.scale }}){%- endfor %}))
{%- else %}
(default (density (mechanism "{{ mech }}" {%- for param in params %} ("{{ param.name }}" {{ param.value }}){%- endfor %})))
{%- endif %}
{%- else %}
{%- for param in params %}
(default ({{ param.name }} {{ param.value }} (scalar 1.0)))
{%- endfor %}
{%- endif %}
{%- endfor %}
{%- for loc, mech_parameters in local_mechs.items() %}{# paint-to-region instead of default #}
{%- for mech, params in mech_parameters.items() %}
{%- if mech is not none %}
{%- if mech in local_scaled_mechs[loc] %}
(paint {{loc.ref}} (scaled-mechanism (density (mechanism "{{ mech }}" {%- for param in params if param.value is not none %} ("{{ param.name }}" {{ param.value }}){%- endfor %})){%- for param in local_scaled_mechs[loc][mech] %} ("{{ param.name }}" {{ param.scale }}){%- endfor %}))
{%- else %}
(paint {{loc.ref}} (density (mechanism "{{ mech }}" {%- for param in params %} ("{{ param.name }}" {{ param.value }}){%- endfor %})))
{%- endif %}
{%- else %}
{%- for param in params %}
(paint {{loc.ref}} ({{ param.name }} {{ param.value }} (scalar 1.0)))
{%- endfor %}
{%- endif %}
{%- endfor %}
{%- for synapse_name, mech_params in pprocess_mechs[loc].items() %}
(place {{loc.ref}} (synapse (mechanism "{{ mech_params.mech }}" {%- for param in mech_params.params %} ("{{ param.name }}" {{ param.value }} (scalar 1.0)){%- endfor %})) "{{ synapse_name }}")
{%- endfor %}
{%- endfor %}))
================================================
FILE: bluepyopt/ephys/templates/acc/label_dict_acc_template.jinja2
================================================
(arbor-component
(meta-data (version "0.9-dev"))
(label-dict
{%- for loc, label in label_dict.items() %}
{{ label.defn }}
{%- endfor %}))
================================================
FILE: bluepyopt/ephys/templates/cell_template.jinja2
================================================
/*
{%- if banner %}
{{banner}}
{%- endif %}
*/
{load_file("stdrun.hoc")}
{load_file("import3d.hoc")}
{%- if global_params %}
/*
* Check that global parameters are the same as with the optimization
*/
proc check_parameter(/* name, expected_value, value */){
strdef error
if($2 != $3){
sprint(error, "Parameter %s has different value %f != %f", $s1, $2, $3)
execerror(error)
}
}
proc check_simulator() {
{%- for param, value in global_params.items() %}
check_parameter("{{param}}", {{value}}, {{param}})
{%- endfor %}
}
{%- endif %}
{%- if ignored_global_params %}
/* The following global parameters were set in BluePyOpt
{%- for param, value in ignored_global_params.items() %}
* {{param}} = {{value}}
{%- endfor %}
*/
{%- endif %}
begintemplate {{template_name}}
public init, morphology, geom_nseg_fixed, geom_nsec, gid
public channel_seed, channel_seed_set
public soma, dend, apic, axon, myelin
create soma[1], dend[1], apic[1], axon[1], myelin[1]
objref this, CellRef, segCounts
public all, somatic, apical, axonal, basal, myelinated, APC
objref all, somatic, apical, axonal, basal, myelinated, APC
obfunc getCell(){
return this
}
proc init(/* args: morphology_dir, morphology_name */) {
all = new SectionList()
apical = new SectionList()
axonal = new SectionList()
basal = new SectionList()
somatic = new SectionList()
myelinated = new SectionList()
//gid in this case is only used for rng seeding
gid = 0
//For compatibility with BBP CCells
CellRef = this
forall delete_section()
if(numarg() >= 2) {
load_morphology($s1, $s2)
} else {
{%- if morphology %}
load_morphology($s1, "{{morphology}}")
{%- else %}
execerror("Template {{template_name}} requires morphology name to instantiate")
{%- endif %}
}
geom_nseg()
{%- if replace_axon %}
replace_axon()
{%- endif %}
insertChannel()
biophys()
// Initialize channel_seed_set to avoid accidents
channel_seed_set = 0
// Initialize random number generators
re_init_rng()
}
proc load_morphology(/* morphology_dir, morphology_name */) {localobj morph, import, sf, extension
strdef morph_path
sprint(morph_path, "%s/%s", $s1, $s2)
sf = new StringFunctions()
extension = new String()
sscanf(morph_path, "%s", extension.s)
sf.right(extension.s, sf.len(extension.s)-4)
if( strcmp(extension.s, ".asc") == 0 ) {
morph = new Import3d_Neurolucida3()
} else if( strcmp(extension.s, ".swc" ) == 0) {
morph = new Import3d_SWC_read()
} else {
printf("Unsupported file format: Morphology file has to end with .asc or .swc" )
quit()
}
morph.quiet = 1
morph.input(morph_path)
import = new Import3d_GUI(morph, 0)
import.instantiate(this)
}
/*
* Assignment of mechanism values based on distance from the soma
* Matches the BluePyOpt method
*/
proc distribute_distance(){local x localobj sl
strdef stmp, distfunc, mech
sl = $o1
mech = $s2
distfunc = $s3
this.soma[0] distance(0, 0.5)
sprint(distfunc, "%%s %s(%%f) = %s", mech, distfunc)
forsec sl for(x, 0) {
// use distance(x) twice for the step distribution case, e.g. for calcium hotspot
sprint(stmp, distfunc, secname(), x, distance(x), distance(x))
execute(stmp)
}
}
proc geom_nseg() {
this.geom_nsec() //To count all sections
//TODO: geom_nseg_fixed depends on segCounts which is calculated by
// geom_nsec. Can this be collapsed?
this.geom_nseg_fixed(40)
this.geom_nsec() //To count all sections
}
proc insertChannel() {
{%- for location, names in channels.items() %}
forsec this.{{location}} {
{%- for channel in names %}
insert {{channel}}
{%- endfor %}
}
{%- endfor %}
}
proc biophys() {
{% for loc, parameters in section_params %}
forsec CellRef.{{ loc }} {
{%- for param in parameters %}
{{ param.name }} = {{ param.value }}
{%- endfor %}
}
{% endfor %}
{%- for location, param_name, value in range_params %}
distribute_distance(CellRef.{{location}}, "{{param_name}}", "{{value}}")
{%- endfor %}
}
func sec_count(/* SectionList */) { local nSec
nSec = 0
forsec $o1 {
nSec += 1
}
return nSec
}
/*
* Iterate over the section and compute how many segments should be allocate to
* each.
*/
proc geom_nseg_fixed(/* chunkSize */) { local secIndex, chunkSize
chunkSize = $1
soma area(.5) // make sure diam reflects 3d points
secIndex = 0
forsec all {
nseg = 1 + 2*int(L/chunkSize)
segCounts.x[secIndex] = nseg
secIndex += 1
}
}
/*
* Count up the number of sections
*/
proc geom_nsec() { local nSec
nSecAll = sec_count(all)
nSecSoma = sec_count(somatic)
nSecApical = sec_count(apical)
nSecBasal = sec_count(basal)
nSecMyelinated = sec_count(myelinated)
nSecAxonalOrig = nSecAxonal = sec_count(axonal)
segCounts = new Vector()
segCounts.resize(nSecAll)
nSec = 0
forsec all {
segCounts.x[nSec] = nseg
nSec += 1
}
}
/*
* Replace the axon built from the original morphology file with a stub axon
*/
{%- if replace_axon %}
{{replace_axon}}
{%- endif %}
{{re_init_rng}}
endtemplate {{template_name}}
================================================
FILE: bluepyopt/evaluators.py
================================================
"""Cell evaluator class"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
from abc import abstractmethod
class Evaluator(object):
"""Evaluator class
An Evaluator maps a set of parameter values to objective values
Args:
objectives (Objectives):
The objectives that will be the output of the evaluator.
params (Parameters):
The parameters that will be evaluated.
Attributes:
objectives (Objectives):
Objective objects.
params (Objectives):
Parameter objects.
"""
def __init__(self, objectives=None, params=None):
self.objectives = objectives
self.params = params
# TODO add evaluate_with_dicts
@abstractmethod
def evaluate_with_dicts(self, param_dict):
"""Evaluate parameter a parameter set (abstract).
Args:
params (dict with values Parameters, and keys parameter names):
The parameter values to be evaluated.
Returns:
objectives (dict with values Parameters, and keys objective names):
Dict of Objective with values calculated by the Evaluator.
"""
@abstractmethod
def evaluate_with_lists(self, params):
"""Evaluate parameter a parameter set (abstract).
Args:
params (list of Parameters):
The parameter values to be evaluated.
Returns:
objectives (list of Objectives):
List of Objectives with values calculated by the Evaluator.
"""
================================================
FILE: bluepyopt/ipyp/__init__.py
================================================
================================================
FILE: bluepyopt/ipyp/bpopt_tasksdb.py
================================================
"""Get stats out of ipyparallel's tasks.db"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
import sys
import os
import argparse
import sqlite3
import collections
import datetime
import dateutil.parser
import itertools
import numpy as np
import matplotlib.pyplot as plt
def get_engine_data(tasksdb_filename):
"""Main"""
conn = sqlite3.connect(tasksdb_filename)
cursor = conn.cursor()
tasks = collections.defaultdict(list)
SQL = 'SELECT started, completed, engine_uuid FROM "ipython-tasks";'
for started, completed, engine_uuid in cursor.execute(SQL).fetchall():
if started and completed:
started = dateutil.parser.parse(started)
completed = dateutil.parser.parse(completed)
duration = (
completed -
started).total_seconds() if completed else None
task = {'started': started,
'completed': completed,
'duration': duration,
'engine_uuid': engine_uuid}
tasks[engine_uuid].append(task)
if len(tasks) == 0:
raise Exception("No completed tasks found in the db")
engine_number_map = dict(zip(tasks.keys(), range(len(tasks.keys()))))
return tasks, engine_number_map
def plot_usage(tasks, engine_number_map):
"""Plot usage stats"""
plt.figure(figsize=(8, 8))
for engine_uuid, task_list in tasks.items():
engine_number = engine_number_map[engine_uuid]
number_list = [engine_number] * len(task_list)
start_list = [task['started'] for task in task_list]
completed_list = [task['completed'] for task in task_list]
plt.plot(
[number_list, number_list],
[start_list, completed_list], linewidth=10,
solid_capstyle="butt")
plt.xlim(min(engine_number_map.values()) - 1,
max(engine_number_map.values()) + 1)
plt.xlabel('Compute engine number')
plt.ylabel('Compute time')
idle_time, idle_perc = calculate_unused_compute(tasks)
plt.title(
'Cumulative idle time: %s, perc: %.2f %%' %
(idle_time, idle_perc))
def plot_duration_histogram(tasks):
"""Plot duration histogram"""
plt.figure(figsize=(8, 8))
durations = np.fromiter((t['duration']
for task_list in tasks.values()
for t in task_list),
dtype=np.float64)
plt.hist(durations, 100)
plt.xlabel('Duration (s)')
plt.ylabel('Count')
plt.title('Histogram of task execution')
plt.grid(True)
def calculate_unused_compute(tasks):
"""Calculate unused compute time"""
all_tasks = list(itertools.chain.from_iterable(tasks.values()))
start_time = min(task['started'] for task in all_tasks)
end_time = max(task['completed'] for task in all_tasks)
total_compute_time = sum(
(datetime.timedelta(seconds=task['duration'])
for task in all_tasks), datetime.timedelta())
n_of_engines = len(tasks.keys())
idle_time = n_of_engines * (end_time - start_time) - total_compute_time
idle_perc = 100 * \
(idle_time.total_seconds() / total_compute_time.total_seconds())
return idle_time, idle_perc
def run(arg_list):
"""Main run"""
parser = argparse.ArgumentParser()
parser.add_argument('tasksdb_filename')
args = parser.parse_args(arg_list)
if not os.path.isfile(args.tasksdb_filename):
raise IOError('Tasks db file not found at: %s' % args.tasksdb_filename)
tasks, engine_number_map = get_engine_data(args.tasksdb_filename)
plot_usage(tasks, engine_number_map)
plot_duration_histogram(tasks)
plt.show()
def main():
"""Main"""
run(sys.argv[1:])
if __name__ == '__main__':
main()
================================================
FILE: bluepyopt/neuroml/NeuroML2_mechanisms/Ca.channel.nml
================================================
NeuroML file containing a single Channel description
NeuroML file containing a single Channel description
Note: was called Ca_HVA in Hay et al 2011: http://www.opensourcebrain.org/projects/l5bpyrcellhayetal2011
Models of Neocortical Layer 5b Pyramidal Cells Capturing a Wide Range of Dendritic and Perisomatic Active Properties,
Etay Hay, Sean Hill, Felix Schürmann, Henry Markram and Idan Segev, PLoS Comp Biol 2011
Calcium channels
================================================
FILE: bluepyopt/neuroml/NeuroML2_mechanisms/Ca_HVA.channel.nml
================================================
NeuroML file containing a single Channel description
High voltage activated Ca2+ current.
Comment from original mod file:
Reuveni, Friedman, Amitai, and Gutnick, J.Neurosci. 1993
Models of Neocortical Layer 5b Pyramidal Cells Capturing a Wide Range of Dendritic and Perisomatic Active Properties,
Etay Hay, Sean Hill, Felix Schürmann, Henry Markram and Idan Segev, PLoS Comp Biol 2011
Calcium channels
================================================
FILE: bluepyopt/neuroml/NeuroML2_mechanisms/Ca_LVAst.channel.nml
================================================
NeuroML file containing a single Channel description
Low voltage activated Ca2+ current
Comment from original mod file:
Note: mtau is an approximation from the plots
:Reference : : Avery and Johnston 1996, tau from Randall 1997
:Comment: shifted by -10 mv to correct for junction potential
:Comment: corrected rates using q10 = 2.3, target temperature 34, orginal 21
Models of Neocortical Layer 5b Pyramidal Cells Capturing a Wide Range of Dendritic and Perisomatic Active Properties,
Etay Hay, Sean Hill, Felix Schürmann, Henry Markram and Idan Segev, PLoS Comp Biol 2011
Ca channels
================================================
FILE: bluepyopt/neuroml/NeuroML2_mechanisms/Ih.channel.nml
================================================
NeuroML file containing a single Channel description
Non-specific cation current
Comment from original mod file:
Reference : : Kole,Hallermann,and Stuart, J. Neurosci. 2006
Models of Neocortical Layer 5b Pyramidal Cells Capturing a Wide Range of Dendritic and Perisomatic Active Properties,
Etay Hay, Sean Hill, Felix Schürmann, Henry Markram and Idan Segev, PLoS Comp Biol 2011
================================================
FILE: bluepyopt/neuroml/NeuroML2_mechanisms/Im.channel.nml
================================================
NeuroML file containing a single Channel description
Muscarinic K+ current
Comment from original mod file:
:Reference : : Adams et al. 1982 - M-currents and other potassium currents in bullfrog sympathetic neurones
:Comment: corrected rates using q10 = 2.3, target temperature 34, orginal 21
Models of Neocortical Layer 5b Pyramidal Cells Capturing a Wide Range of Dendritic and Perisomatic Active Properties,
Etay Hay, Sean Hill, Felix Schürmann, Henry Markram and Idan Segev, PLoS Comp Biol 2011
K channels
================================================
FILE: bluepyopt/neuroml/NeuroML2_mechanisms/K_Pst.channel.nml
================================================
NeuroML file containing a single Channel description
Slow inactivating K+ current
Comment from original mod file:
:Comment : The persistent component of the K current
:Reference : : Voltage-gated K+ channels in layer 5 neocortical pyramidal neurones from young rats:subtypes and gradients,Korngreen and Sakmann, J. Physiology, 2000
:Comment : shifted -10 mv to correct for junction potential
:Comment: corrected rates using q10 = 2.3, target temperature 34, orginal 21
Models of Neocortical Layer 5b Pyramidal Cells Capturing a Wide Range of Dendritic and Perisomatic Active Properties,
Etay Hay, Sean Hill, Felix Schürmann, Henry Markram and Idan Segev, PLoS Comp Biol 2011
K channels
================================================
FILE: bluepyopt/neuroml/NeuroML2_mechanisms/K_Tst.channel.nml
================================================
NeuroML file containing a single Channel description
Fast inactivating K+ current
Comment from original mod file:
:Comment : The transient component of the K current
:Reference : : Voltage-gated K+ channels in layer 5 neocortical pyramidal neurones from young rats:subtypes and gradients,Korngreen and Sakmann, J. Physiology, 2000
:Comment : shifted -10 mv to correct for junction potential
:Comment: corrected rates using q10 = 2.3, target temperature 34, orginal 21
Models of Neocortical Layer 5b Pyramidal Cells Capturing a Wide Range of Dendritic and Perisomatic Active Properties,
Etay Hay, Sean Hill, Felix Schürmann, Henry Markram and Idan Segev, PLoS Comp Biol 2011
K channels
================================================
FILE: bluepyopt/neuroml/NeuroML2_mechanisms/KdShu2007.channel.nml
================================================
NeuroML file containing a single Channel description
K-D current for prefrontal cortical neuron - Yuguo Yu 2007
K channels
================================================
FILE: bluepyopt/neuroml/NeuroML2_mechanisms/NaTa_t.channel.nml
================================================
NeuroML file containing a single Channel description
Fast inactivating Na+ current
Comment from original mod file:
:Reference :Colbert and Pan 2002
Models of Neocortical Layer 5b Pyramidal Cells Capturing a Wide Range of Dendritic and Perisomatic Active Properties,
Etay Hay, Sean Hill, Felix Schürmann, Henry Markram and Idan Segev, PLoS Comp Biol 2011
Na channels
================================================
FILE: bluepyopt/neuroml/NeuroML2_mechanisms/NaTs2_t.channel.nml
================================================
NeuroML file containing a single Channel description
Fast inactivating Na+ current. Comment from mod file (NaTs2_t.mod): took the NaTa and shifted both activation/inactivation by 6 mv
Models of Neocortical Layer 5b Pyramidal Cells Capturing a Wide Range of Dendritic and Perisomatic Active Properties,
Etay Hay, Sean Hill, Felix Schürmann, Henry Markram and Idan Segev, PLoS Comp Biol 2011
Na channels
================================================
FILE: bluepyopt/neuroml/NeuroML2_mechanisms/Nap_Et2.channel.nml
================================================
NeuroML file containing a single Channel description
Persistent Na+ current
Comment from original mod file:
:Comment : mtau deduced from text (said to be 6 times faster than for NaTa)
:Comment : so I used the equations from NaT and multiplied by 6
:Reference : Modeled according to kinetics derived from Magistretti and Alonso 1999
:Comment: corrected rates using q10 = 2.3, target temperature 34, orginal 21
Models of Neocortical Layer 5b Pyramidal Cells Capturing a Wide Range of Dendritic and Perisomatic Active Properties,
Etay Hay, Sean Hill, Felix Schürmann, Henry Markram and Idan Segev, PLoS Comp Biol 2011
Na channels
================================================
FILE: bluepyopt/neuroml/NeuroML2_mechanisms/SK_E2.channel.nml
================================================
NeuroML file containing a single Channel description
Small-conductance, Ca2+ activated K+ current
Comment from original mod file:
: SK-type calcium-activated potassium current
: Reference : Kohler et al. 1996
Models of Neocortical Layer 5b Pyramidal Cells Capturing a Wide Range of Dendritic and Perisomatic Active Properties,
Etay Hay, Sean Hill, Felix Schürmann, Henry Markram and Idan Segev, PLoS Comp Biol 2011
K channels
================================================
FILE: bluepyopt/neuroml/NeuroML2_mechanisms/SKv3_1.channel.nml
================================================
NeuroML file containing a single Channel description
Fast, non inactivating K+ current
Comment from original mod file:
:Reference : : Characterization of a Shaw-related potassium channel family in rat brain, The EMBO Journal, vol.11, no.7,2473-2486 (1992)
Models of Neocortical Layer 5b Pyramidal Cells Capturing a Wide Range of Dendritic and Perisomatic Active Properties,
Etay Hay, Sean Hill, Felix Schürmann, Henry Markram and Idan Segev, PLoS Comp Biol 2011
K channels
================================================
FILE: bluepyopt/neuroml/NeuroML2_mechanisms/StochKv_deterministic.channel.nml
================================================
NeuroML2 file containing a single Channel description
Deterministic version of StochKv channel. See https://github.com/OpenSourceBrain/BlueBrainProjectShowcase/tree/master/NMC/NEURON/test
K channels
================================================
FILE: bluepyopt/neuroml/NeuroML2_mechanisms/baseCaDynamics_E2_NML2.nml
================================================
NeuroML 2 implementation of the Ca Pool mechanism
================================================
FILE: bluepyopt/neuroml/NeuroML2_mechanisms/pas.channel.nml
================================================
NeuroML file containing a single Channel description
Simple example of a leak/passive conductance. Note: for GENESIS cells with a single leak conductance,
it is better to use the Rm and Em variables for a passive current.
================================================
FILE: bluepyopt/neuroml/__init__.py
================================================
================================================
FILE: bluepyopt/neuroml/biophys.py
================================================
"""Functions to create neuroml biophysiology"""
"""
Copyright (c) 2016-2022, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
import os
import shutil
from pathlib import Path
import neuroml
from bluepyopt import ephys
ignore_params = ["cm", "Ra", "ena", "ek"]
# Due to the use of 1e-4 in BREAKPOINT in StochKv.mod:
# ik = 1e-4 * gk * (v - ek)
density_scales = {"StochKv": 1e-4}
channel_substitutes = {"StochKv": "StochKv_deterministic"}
channel_ions = {
"Ih": "hcn",
"NaTa_t": "na",
"NaTs2_t": "na",
"Nap_Et2": "na",
"K_Tst": "k",
"K_Pst": "k",
"SKv3_1": "k",
"SK_E2": "k",
"StochKv": "k",
"KdShu2007": "k",
"Im": "k",
"Ca": "ca",
"Ca_HVA": "ca",
"Ca_LVAst": "ca",
"pas": "pas",
"CaDynamics_E2": "ca",
}
ion_erevs = {
"na": "50.0 mV",
"k": "-85.0 mV",
"hcn": "-45.0 mV",
"ca": "nernst",
"pas": "pas",
}
default_capacitances = {
"axonal": "1.0 uF_per_cm2",
"somatic": "1.0 uF_per_cm2",
"basal": "1.0 uF_per_cm2",
"apical": "1.0 uF_per_cm2",
}
def get_nml_mech_dir():
"""Returns path to repo containing neuroml mechanisms."""
return os.path.abspath(
os.path.join(os.path.dirname(__file__), "NeuroML2_mechanisms")
)
def adapt_CaDynamics_nml(
new_concentrations,
channel_dir="channels",
):
"""Write concentration model if not present in CaDynamics nml file.
We have to use this non-neuroml2 approved trick until
https://github.com/NeuroML/NeuroML2/issues/153 is solved.
Arguments:
new_concentrations (dict): dict of the form
"model_name": {"gamma": value "decay": value}
describing the concentrations to append to
./{channel_dir}/CaDynamics_E2_NML2.nml
channel_dir (str): repo in which to copy the channel files
"""
place_after = (
' \n'
)
cadyn_filename = "baseCaDynamics_E2_NML2.nml"
new_cadyn_filename = "CaDynamics_E2_NML2.nml"
nml_mech_dir = get_nml_mech_dir()
with open(Path(nml_mech_dir) / cadyn_filename, "r") as f:
lines = f.readlines()
for model, value_dict in new_concentrations.items():
new_concentration = (
f' \n'
)
if new_concentration not in lines:
idx = lines.index(place_after) + 2 # 2 to account for blank line
lines.insert(idx, f"{new_concentration}\n")
Path(channel_dir).mkdir(exist_ok=True)
with open(Path(channel_dir) / new_cadyn_filename, "w") as f:
contents = "".join(lines)
f.write(contents)
def get_channel_from_param_name(param_name):
"""Return channel name, given parameter name.
Arguments:
param_name (str): parameter name used within NEURON
"""
split_name = param_name.split("_")
if len(split_name) == 4:
channel = "_".join(split_name[2:4])
elif len(split_name) == 3:
channel = "_".join(split_name[1:3])
elif len(split_name) == 2:
channel = split_name[1]
else:
raise Exception(
f"Could not extract channel from parameter name {param_name}"
)
return channel
def format_dist_fun(raw_expr, value, dist_param_names):
"""Format and return the distribution expression.
Arguments:
raw_expr (str): the function expression to be formatted
value (float): the value to be put in the expression
dist_param_names (list): list of names of parameters that parametrise
the distribution
"""
if dist_param_names is not None:
raise NotImplementedError(
"Functions that depend on other parameters, "
"like decay function, are not implemented yet."
)
new_expr = raw_expr.format(distance="p", value=value)
if "math" in new_expr:
new_expr = new_expr.replace("math.", "")
if "(p)" in new_expr:
new_expr = new_expr.replace("(p)", "p")
return new_expr
def add_nml_channel_to_nml_cell_file(
cell_doc,
included_channels,
channel_name=None,
channel_nml2_file=None,
channel_dir="channels",
skip_channels_copy=False,
):
"""Add NeuroML channel file to NeuroML cell file.
And copy channel in the current directory.
Arguments:
cell_doc (NeuroMLDocument): nml document of the cell model
included_channels (list): list of already included channels
channel_name (str): name of the channel
channel_nml2_file (str): name of the neuroml channel file
channel_dir (str): repo in which to copy the channel files
skip_channels_copy (bool): True to skip the copy pasting
of the neuroml channel files
"""
if channel_nml2_file is None:
if channel_name is None:
raise ValueError(
"Plaise provide either a channel name or a channel nml2 file."
)
channel_nml2_file = f"{channel_name}.channel.nml"
if channel_nml2_file not in included_channels:
channel_new_path = Path(channel_dir) / channel_nml2_file
cell_doc.includes.append(neuroml.IncludeType(href=channel_new_path))
# for some reason, pynml cannot accept absolute paths in IncludeType,
# so copy paste files in current directory for the simulation to work
if not skip_channels_copy:
Path(channel_dir).mkdir(exist_ok=True)
nml_mech_dir = Path(get_nml_mech_dir())
channel_path = nml_mech_dir / channel_nml2_file
if channel_path.is_file():
shutil.copy(channel_path, channel_new_path)
included_channels.append(channel_nml2_file)
def get_channel_ion(channel, custom_channel_ion=None):
"""Get ion name given channel name.
Arguments:
channel (str): ion channel (e.g. StochKv)
custom_channel_ion (dict): dict mapping channel to ion
"""
ion = channel_ions.get(channel, None)
if ion is None and custom_channel_ion is not None:
ion = custom_channel_ion.get(channel, None)
if ion is None:
raise KeyError(
f"Ion not found for channel {channel}."
" Please set channel-ion mapping using custom_channel_ion."
)
return ion
def get_erev(ion, custom_ion_erevs=None):
"""Get reversal potential as str given ion name.
Arguments:
ion (str): ion name (e.g. na)
custom_ion_erevs (dict): dict mapping ion to erev (reversal potential)
"""
erev = ion_erevs.get(ion, None)
if erev is None and custom_ion_erevs is not None:
erev = custom_ion_erevs.get(ion, None)
if erev is None:
raise KeyError(
f"Reversal potential not found for ion {ion}."
" Please set ion-erev mapping using custom_ion_erevs."
)
return erev
def get_arguments(
params,
parameter_name,
section_list,
channel,
channel_name,
variable_parameters,
cond_density,
release_params,
custom_channel_ion=None,
custom_ion_erevs=None,
):
"""Get arguments for channel density function.
Arguments:
params (dict): contains the cell's parameters
parameter_name (str): name of the parameter (e.g. e_pas)
section_list (str): name of the location of the parameter (e.g. axonal)
channel (str): ion channel (e.g. StochKv)
channel_name (str): ion channel name used in the neuroML channel file
(e.g. StochKv_deterministic)
variable_parameters (list of neuroml.VariableParameter):
parameters for non-uniform distributions
cond_density (str): conductance density
release_params (dict): optimized parameters
custom_channel_ion (dict): dict mapping channel to ion
custom_ion_erevs (dict): dict mapping ion to erev (reversal potential)
"""
arguments = {}
arguments["ion"] = get_channel_ion(channel, custom_channel_ion)
erev = get_erev(arguments["ion"], custom_ion_erevs)
channel_class = "ChannelDensity"
if erev == "nernst":
erev = None
channel_class = "ChannelDensityNernst"
elif erev == "pas":
erev = params[f"e_pas.{section_list}"].value
if erev is None:
# non frozen parameter
erev = release_params[f"e_pas.{section_list}"]
erev = f"{erev} mV"
arguments["ion"] = "non_specific"
if variable_parameters is not None:
channel_class += "NonUniform"
else:
arguments["segment_groups"] = section_list
if erev is not None:
arguments["erev"] = erev
arguments["id"] = f"{section_list}_{parameter_name}"
if cond_density is not None:
arguments["cond_density"] = cond_density
arguments["ion_channel"] = channel_name
if variable_parameters is not None:
arguments["variable_parameters"] = variable_parameters
return arguments, channel_class
def extract_parameter_value(
parameter, section_list, channel, skip_non_uniform, release_params
):
"""Returns conductance density and variable parameters.
Arguments:
parameter (ephys.parameters)
section_list (str): location
channel (str): ion channel
skip_non_uniform (bool): True to skip non uniform distributions
release_params (dict): optimized parameters
"""
cond_density = None
variable_parameters = None
# uniform
if isinstance(
parameter.value_scaler, ephys.parameterscalers.NrnSegmentLinearScaler
):
value = parameter.value
if value is None:
# non frozen parameter
value = release_params[parameter.name]
if channel in density_scales:
value = value * density_scales[channel]
cond_density = f"{value} S_per_cm2"
# non uniform
elif not skip_non_uniform:
value = parameter.value
if value is None:
# non frozen parameter
value = release_params[parameter.name]
# did not mulyiply by 1e4. Is that ok?
new_expr = format_dist_fun(
raw_expr=parameter.value_scaler.distribution,
value=value,
dist_param_names=parameter.value_scaler.dist_param_names,
)
iv = neuroml.InhomogeneousValue(
inhomogeneous_parameters=f"PathLengthOver_{section_list}",
value=new_expr,
)
variable_parameters = [
neuroml.VariableParameter(
segment_groups=section_list,
parameter="condDensity",
inhomogeneous_value=iv,
)
]
else:
return None, None
return cond_density, variable_parameters
def get_density(
cell_doc,
cell,
parameter,
section_list,
included_channels,
skip_non_uniform,
release_params,
skip_channels_copy,
custom_channel_ion=None,
custom_ion_erevs=None,
):
"""Return density.
Arguments:
cell_doc (NeuroMLDocument): nml document of the cell model
cell (ephys.CellModel): bluepyopt cell
parameter (ephys.parameters)
section_list (str): location
included_channels (list): list of channels already included
in the nml file
skip_non_uniform (bool): True to skip non uniform distributions
release_params (dict): optimized parameters
skip_channels_copy (bool): True to skip the copy pasting
of the neuroml channel files
custom_channel_ion (dict): dict mapping channel to ion
custom_ion_erevs (dict): dict mapping ion to erev (reversal potential)
"""
channel = get_channel_from_param_name(parameter.param_name)
cond_density, variable_parameters = extract_parameter_value(
parameter, section_list, channel, skip_non_uniform, release_params
)
if cond_density is None and variable_parameters is None:
return None, None
channel_name = channel
if channel in channel_substitutes:
channel_name = channel_substitutes[channel]
# add nml channel to nml cell file
add_nml_channel_to_nml_cell_file(
cell_doc,
included_channels,
channel_name=channel_name,
skip_channels_copy=skip_channels_copy,
)
arguments, channel_class = get_arguments(
params=cell.params,
parameter_name=parameter.param_name,
section_list=section_list,
channel=channel,
channel_name=channel_name,
variable_parameters=variable_parameters,
cond_density=cond_density,
release_params=release_params,
custom_channel_ion=custom_channel_ion,
custom_ion_erevs=custom_ion_erevs,
)
density = getattr(neuroml, channel_class)(**arguments)
return density, channel_class
def get_specific_capacitance(capacitance_overwrites):
"""Returns the specific capacitance.
Arguments:
capacitance_overwrites (dict): capacitance values from parameters
to overwrites default ones.
"""
specific_capacitances = []
for section_list in default_capacitances:
if section_list in capacitance_overwrites:
capacitance = capacitance_overwrites[section_list]
elif "all" in capacitance_overwrites:
capacitance = capacitance_overwrites["all"]
else:
capacitance = default_capacitances[section_list]
specific_capacitances.append(
neuroml.SpecificCapacitance(
value=capacitance, segment_groups=section_list
)
)
return specific_capacitances
def get_biophys(
cell,
cell_doc,
release_params,
skip_non_uniform=False,
skip_channels_copy=False,
custom_channel_ion=None,
custom_ion_erevs=None,
):
"""Get biophys in neuroml format.
Arguments:
cell (ephys.CellModel): bluepyopt cell
cell_doc (NeuroMLDocument): nml document of the cell model
release_params (dict): optimized parameters
skip_non_uniform (bool): True to skip non uniform distributions
skip_channels_copy (bool): True to skip the copy pasting
of the neuroml channel files
custom_channel_ion (dict): dict mapping channel to ion
custom_ion_erevs (dict): dict mapping ion to erev (reversal potential)
"""
concentrationModels = {}
# Membrane properties
included_channels = []
channel_densities = []
channel_density_nernsts = []
channel_density_non_unif_nernsts = []
channel_density_non_uniforms = []
species = []
capacitance_overwrites = {}
for parameter in cell.params.values():
if not (
isinstance(parameter, ephys.parameters.NrnGlobalParameter)
or isinstance(parameter, ephys.parameters.MetaParameter)
):
for location in parameter.locations:
section_list = location.seclist_name
if (
parameter.param_name != "e_pas"
and "CaDynamics_E2" not in parameter.param_name
and parameter.param_name not in ignore_params
):
density, channel_class = get_density(
cell_doc,
cell,
parameter,
section_list,
included_channels,
skip_non_uniform,
release_params,
skip_channels_copy,
custom_channel_ion,
custom_ion_erevs,
)
if density is not None:
# add density to list of densities
if channel_class == "ChannelDensityNernst":
channel_density_nernsts.append(density)
elif (
channel_class == "ChannelDensityNernstNonUniform"
):
channel_density_non_unif_nernsts.append(
density
)
elif channel_class == "ChannelDensityNonUniform":
channel_density_non_uniforms.append(density)
else:
channel_densities.append(density)
elif "gamma_CaDynamics_E2" in parameter.param_name:
model = f"CaDynamics_E2_NML2__{cell.name}_{section_list}"
value = parameter.value
if value is None:
# non frozen parameter
value = release_params[parameter.name]
if model not in concentrationModels:
concentrationModels[model] = {}
concentrationModels[model]["gamma"] = value
elif "decay_CaDynamics_E2" in parameter.param_name:
model = f"CaDynamics_E2_NML2__{cell.name}_{section_list}"
species.append(
neuroml.Species(
id="ca",
ion="ca",
initial_concentration="5.0E-11 mol_per_cm3",
initial_ext_concentration="2.0E-6 mol_per_cm3",
concentration_model=model,
segment_groups=section_list,
)
)
channel_nml2_file = "CaDynamics_E2_NML2.nml"
add_nml_channel_to_nml_cell_file(
cell_doc,
included_channels,
channel_nml2_file=channel_nml2_file,
)
value = parameter.value
if value is None:
# non frozen parameter
value = release_params[parameter.name]
if model not in concentrationModels:
concentrationModels[model] = {}
concentrationModels[model]["decay"] = value
elif parameter.param_name == "cm":
capacitance_overwrites[
section_list
] = f"{parameter.value} uF_per_cm2"
# append new concentrations to the CaDynamics_E2_NML2.nml file
if concentrationModels and not skip_channels_copy:
adapt_CaDynamics_nml(concentrationModels)
specific_capacitances = get_specific_capacitance(capacitance_overwrites)
v_init = cell.params["v_init"].value
init_memb_potentials = [
neuroml.InitMembPotential(value=f"{v_init} mV", segment_groups="all")
]
membrane_properties = neuroml.MembraneProperties(
channel_densities=channel_densities,
channel_density_nernsts=channel_density_nernsts,
channel_density_non_uniform_nernsts=channel_density_non_unif_nernsts,
channel_density_non_uniforms=channel_density_non_uniforms,
specific_capacitances=specific_capacitances,
init_memb_potentials=init_memb_potentials,
)
# Intracellular Properties
Ra = cell.params["Ra.all"].value
resistivities = [
neuroml.Resistivity(value=f"{Ra} ohm_cm", segment_groups="all")
]
intracellular_properties = neuroml.IntracellularProperties(
resistivities=resistivities,
species=species,
)
# Biophysical Properties
biophysical_properties = neuroml.BiophysicalProperties(
id="biophys",
intracellular_properties=intracellular_properties,
membrane_properties=membrane_properties,
)
return biophysical_properties
================================================
FILE: bluepyopt/neuroml/cell.py
================================================
"""Functions to create neuroml cell"""
"""
Copyright (c) 2016-2022, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
import logging
from neuroml import NeuroMLDocument
from pyneuroml import pynml
from .biophys import get_biophys
from .morphology import add_segment_groups
from .morphology import create_morph_nml
logger = logging.getLogger(__name__)
def create_neuroml_cell(
bpo_cell,
release_params,
skip_channels_copy=False,
custom_channel_ion=None,
custom_ion_erevs=None,
):
"""Create the cell.
Arguments:
bpo_cell (ephys.CellModel): bluepyopt cell
release_params (dict): the optimized parameters
skip_channels_copy (bool): True to skip the copy pasting
of the neuroml channel files
custom_channel_ion (dict): dict mapping channel to ion
custom_ion_erevs (dict): dict mapping ion to erev (reversal potential)
:returns: name of the cell nml file
"""
# Create the nml file and add the ion channels
cell_doc = NeuroMLDocument(id=bpo_cell.name)
# the network name
network_filename = f"{bpo_cell.name}.net.nml"
# Morphology
logger.info(
"This will create a cell hoc file in order to create a cell nml file"
)
create_morph_nml(bpo_cell, network_filename, release_params)
# change the network temperature.
# because the pyneurom.export_to_neuroml2 sets it automatically to 6C.
network_doc = pynml.read_neuroml2_file(network_filename)
network = network_doc.networks[0]
network.temperature = f"{bpo_cell.params['celsius'].value} degC"
pynml.write_neuroml2_file(
nml2_doc=network_doc, nml2_file_name=network_filename, validate=True
)
# get the cell
nml_cell_loc = f"{bpo_cell.name}_0_0.cell.nml"
nml_doc = pynml.read_neuroml2_file(nml_cell_loc)
cell = nml_doc.cells[0]
# add segment groups (cell)
add_segment_groups(cell)
# get biophys
bio_prop = get_biophys(
bpo_cell,
cell_doc,
release_params,
skip_non_uniform=True,
skip_channels_copy=skip_channels_copy,
custom_channel_ion=custom_channel_ion,
custom_ion_erevs=custom_ion_erevs,
)
# Append biophys to cell
cell.biophysical_properties = bio_prop
# Adding notes
notes = "This cell was exported from BluePyOpt."
cell.notes = notes
# write neuroml cell doc
cell_doc.cells.append(cell)
pynml.write_neuroml2_file(
nml2_doc=cell_doc, nml2_file_name=nml_cell_loc, validate=True
)
return nml_cell_loc
================================================
FILE: bluepyopt/neuroml/morphology.py
================================================
"""Functions to create neuroml morphology"""
"""
Copyright (c) 2016-2022, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
import logging
import os
from pathlib import Path
import neuroml
from pyneuroml.neuron import export_to_neuroml2
logger = logging.getLogger(__name__)
def create_loadcell_hoc(
loadcell_hoc_filename, hoc_filename, morphology_path, v_init, cell_name
):
"""Create a hoc file able to load the cell.
Arguments:
loadcell_hoc_filename (str): path to the loadcell hoc file to output
hoc_filename (str): file name of the cell hoc file
morphology_path (str): path to the morphology file
v_init (float): inital voltage in mV
cell_name (str): cell name
"""
morph_path = Path(morphology_path)
morph_dir = morph_path.parent
morph_file = morph_path.name
cell_cmd = '"cell = new %s(\\"%s\\", \\"%s\\")"'
cell = f'{cell_cmd}, "{cell_name}", "{morph_dir}", "{morph_file}"'
loadcell_hoc = f"""
load_file("nrngui.hoc")
load_file("import3d.hoc")
load_file("{hoc_filename}")
// ================== constants ==================
v_init={v_init}
// ================== creating cell object ==================
objref cell
proc create_cell() {{ localobj cellstring
cellstring = new String()
sprint(cellstring.s, {cell})
execute(cellstring.s)
}}
create_cell(0)
"""
with open(loadcell_hoc_filename, "w", encoding="utf-8") as hoc_file:
hoc_file.write(loadcell_hoc)
def create_morph_nml(bpo_cell, network_filename, release_params):
"""Create cell hoc file, then cell nml file.
Arguments:
bpo_cell (ephys.CellModel): bluepyopt cell
network_filename (str): name of the neuroml network file
release_params (dict): name and values of optimised parameters
"""
import pebble
hoc_filename = f"{bpo_cell.name}.hoc"
loadcell_hoc_filename = "loadcell.hoc"
# write the cell in a hoc file
cell_hoc = bpo_cell.create_hoc(release_params)
with open(hoc_filename, "w", encoding="utf-8") as hoc_file:
hoc_file.write(cell_hoc)
# write a hoc file able to load the cell
create_loadcell_hoc(
loadcell_hoc_filename,
hoc_filename,
bpo_cell.morphology.morphology_path,
bpo_cell.params["v_init"].value,
bpo_cell.name,
)
if not os.path.isdir("x86_64"):
logger.warning(
"It seems you have not compiled the mechanisms. "
"This program will likely fail."
)
# isolate the export_to_neuroml to a subprocess
# so that the cell remain non-instantiated in the main process
# that way, using this function will not prevent us to run the cell
# with bluepyopt
with pebble.ProcessPool(max_workers=1, max_tasks=1) as pool:
tasks = pool.schedule(
export_to_neuroml2,
kwargs={
"hoc_or_python_file": loadcell_hoc_filename,
"nml2_file_name": network_filename,
"separateCellFiles": True,
"includeBiophysicalProperties": False,
},
)
tasks.result()
def add_segment_groups(cell):
"""Add the segment groups to be consistent with naming in biophys.
Arguments:
cell (neuroml.Cell): neuroml cell
"""
groups = {"somatic": [], "axonal": [], "basal": [], "apical": []}
for seg in cell.morphology.segment_groups:
if "soma" in seg.id:
groups["somatic"].append(seg)
elif "axon" in seg.id:
groups["axonal"].append(seg)
elif "dend" in seg.id:
groups["basal"].append(seg)
elif "apic" in seg.id:
groups["apical"].append(seg)
for g, segments in groups.items():
new_seg_group = neuroml.SegmentGroup(id=g)
cell.morphology.segment_groups.append(new_seg_group)
for sg in segments:
new_seg_group.includes.append(neuroml.Include(sg.id))
if g in ["basal", "apical"]:
new_seg_group.inhomogeneous_parameters.append(
neuroml.InhomogeneousParameter(
id=f"PathLengthOver_{g}",
variable="p",
metric="Path Length from root",
proximal=neuroml.ProximalDetails(translation_start="0"),
)
)
cell.morphology.segment_groups.append(
neuroml.SegmentGroup(
id="soma_group", includes=[neuroml.Include("somatic")]
)
)
cell.morphology.segment_groups.append(
neuroml.SegmentGroup(
id="axon_group", includes=[neuroml.Include("axonal")]
)
)
cell.morphology.segment_groups.append(
neuroml.SegmentGroup(
id="dendrite_group",
includes=[neuroml.Include("basal"), neuroml.Include("apical")],
)
)
================================================
FILE: bluepyopt/neuroml/simulation.py
================================================
"""Functions to create neuroml simulation"""
"""
Copyright (c) 2016-2022, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
import logging
import neuroml
from neuroml import ExplicitInput
from pyneuroml import pynml
from pyneuroml.lems import generate_lems_file_for_neuroml
logger = logging.getLogger(__name__)
def create_neuroml_simulation(
network_filename, protocols, dt, cell_name, lems_filename
):
"""Append simulation data to a neuroml network.
Arguments:
network_filename (str): name of the neuroml network file
protocols (ephys.protocols.Protocol): protocols
dt (float): timestep
cell_name (str): name of the cell
lems_filename (str): file name under which to register the lems file
"""
# Get neuroml netowrk file
new_net_doc = pynml.read_neuroml2_file(network_filename)
new_net = new_net_doc.networks[0]
pop_id = new_net.populations[0].id
stim_sim_duration = 0
# Create neuroml stimuli
# Expects ephys.stimuli.NrnSquarePulse objects
for i, stim in enumerate(protocols.stimuli):
stim_sim_duration = stim.total_duration
stim_ref = f"stimulus_{i}"
# create Pulse
new_nml_stim = neuroml.PulseGenerator(
id=stim_ref,
delay=f"{stim.step_delay}ms",
duration=f"{stim.step_duration}ms",
amplitude=f"{stim.step_amplitude}nA",
)
new_net_doc.pulse_generators.append(new_nml_stim)
exp_input = ExplicitInput(target=f"{pop_id}[0]", input=stim_ref)
new_net.explicit_inputs.append(exp_input)
# write updated netowrk file
pynml.write_neuroml2_file(new_net_doc, network_filename)
local_nml2_cell_dir = "." # target dir
generate_lems_file_for_neuroml(
cell_name,
network_filename,
"network",
stim_sim_duration,
dt,
lems_filename,
local_nml2_cell_dir,
copy_neuroml=False,
simulation_seed=1234,
)
================================================
FILE: bluepyopt/objectives.py
================================================
"""Objective classes"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
class Objective(object):
"""Objective of the optimisation algorithm"""
def __init__(self, name, value=None):
"""Constructor"""
self.name = name
self.value = value
================================================
FILE: bluepyopt/optimisations.py
================================================
"""Optimisation class"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
class Optimisation(object):
"""Optimisation class"""
_instance_counter = 0
def __init__(self, evaluator=None):
"""Constructor"""
self.evaluator = evaluator
================================================
FILE: bluepyopt/parameters.py
================================================
"""Parameter classes"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
class Parameter(object):
"""Base parameter class"""
def __init__(self, name, value=None, frozen=False, bounds=None,
param_dependencies=None):
"""Constructor"""
self.name = name
self.prefix = None
self.bounds = bounds
self._value = value
self.check_bounds()
self.frozen = frozen
self.param_dependencies = param_dependencies
if param_dependencies is None:
self.param_dependencies = []
@property
def lower_bound(self):
"""Lower bound"""
if self.bounds is not None:
return self.bounds[0]
else:
return None
@property
def upper_bound(self):
"""Lower bound"""
if self.bounds is not None:
return self.bounds[1]
else:
return None
@property
def value(self):
"""Parameter value"""
return self._value
def freeze(self, value):
"""Freeze parameter to certain value"""
self.value = value
self.frozen = True
def unfreeze(self):
"""Unfreeze parameter"""
self._value = None
self.frozen = False
@value.setter
def value(self, value):
"""Set parameter value"""
if self.frozen:
raise Exception(
'Parameter: parameter %s is frozen, unable to change value' %
self.name)
else:
self._value = value
self.check_bounds()
def check_bounds(self):
"""Check if parameter is within bounds"""
if self.bounds and self._value is not None:
if not self.lower_bound <= self._value <= self.upper_bound:
raise ValueError(
'Parameter %s has value %s outside of bounds [%s, %s]' %
(self.name, self._value, str(self.lower_bound),
str(self.upper_bound)))
def __str__(self):
"""String representation"""
return '%s: value = %s' % (
self.name, self.value if self.frozen else self.bounds)
class MetaListEqualParameter(Parameter):
"""Metaparameter that makes sure list of parameter values are all equal"""
def __init__(self, name, value=None, frozen=False,
bounds=None, sub_parameters=None):
"""Constructor"""
if sub_parameters is None:
raise ValueError(
'MetaListEqualParameter: impossible to have None as '
'sub_parameters attribute')
else:
self.sub_parameters = sub_parameters
super(
MetaListEqualParameter,
self).__init__(
name,
value=value,
frozen=frozen,
bounds=bounds)
if value is not None:
for sub_parameter in self.sub_parameters:
sub_parameter.value = value
@Parameter.value.setter
def value(self, value):
"""Set parameter value"""
for sub_parameter in self.sub_parameters:
sub_parameter.value = value
Parameter.value.fset(self, value)
def freeze(self, value):
"""Freeze parameter to certain value"""
super(MetaListEqualParameter, self).freeze(value)
for sub_parameter in self.sub_parameters:
sub_parameter.frozen = True
def unfreeze(self):
"""Unfreeze parameter"""
for sub_parameter in self.sub_parameters:
sub_parameter.unfreeze()
super(MetaListEqualParameter, self).unfreeze()
def check_bounds(self):
"""Check if parameter is within bounds"""
for sub_parameter in self.sub_parameters:
sub_parameter.check_bounds()
super(MetaListEqualParameter, self).check_bounds()
def __str__(self):
"""String representation"""
return '%s (sub_params: %s): value = %s' % (self.name, ",".join(
str(sub_param)
for sub_param in
self.sub_parameters),
self.value
if self.frozen else
self.bounds)
================================================
FILE: bluepyopt/stoppingCriteria.py
================================================
"""Stopping Criteria class"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
class StoppingCriteria(object):
"""Stopping Criteria class"""
def __init__(self):
"""Constructor"""
self.criteria_met = False
pass
def check(self, kwargs):
"""Check if the stopping criteria is met"""
pass
def reset(self):
self.criteria_met = False
================================================
FILE: bluepyopt/tests/.gitignore
================================================
/.coverage
/coverage.xml
/coverage_html/
================================================
FILE: bluepyopt/tests/__init__.py
================================================
================================================
FILE: bluepyopt/tests/disable_simplecell_scoop.py
================================================
'''
Note: this is a bizarre test due to the fact that scoop can't be started from
within python:
https://github.com/soravux/scoop/issues/29
Therefore, the way this works is for the test_ that's detected by nt then
creates a subprocess that runs scoop using the normal command line arguments
It then captures the output, and looks for the BEST: magic string which
should match the precomputed output
'''
import os
import subprocess
import bluepyopt as nrp
import bluepyopt.ephys as nrpel
SIMPLE_SWC = os.path.join(os.path.abspath(os.path.dirname(__file__)),
'../../examples/simplecell/simple.swc')
# Disabled this test. Doesn't work on a mac for some reason
# Error message: can't import scoop
# TODO Renable once this is fixed
def disabled_scoop():
"""Simplecell: test scoop"""
cmd = ['python', '-m', 'scoop', '-n', '2', __file__]
output = subprocess.check_output(cmd)
for line in output.split('\n'):
if line.startswith('BEST'):
break
assert line == 'BEST: [0.11268238279399023, 0.038129859413828474]'
# The rest defines the optimization we run with scoop
morph = nrpel.morphologies.NrnFileMorphology(SIMPLE_SWC)
somatic_loc = nrpel.locations.NrnSeclistLocation('somatic',
seclist_name='somatic')
hh_mech = nrpel.mechanisms.NrnMODMechanism(name='hh',
suffix='hh',
locations=[somatic_loc])
cm_param = nrpel.parameters.NrnSectionParameter(name='cm',
param_name='cm',
value=1.0,
locations=[somatic_loc],
frozen=True)
gnabar_param = nrpel.parameters.NrnSectionParameter(name='gnabar_hh',
param_name='gnabar_hh',
locations=[somatic_loc],
bounds=[0.05, 0.125],
frozen=False)
gkbar_param = nrpel.parameters.NrnSectionParameter(name='gkbar_hh',
param_name='gkbar_hh',
bounds=[0.01, 0.075],
locations=[somatic_loc],
frozen=False)
simple_cell = nrpel.celltemplate.CellTemplate(name='simple_cell',
morph=morph,
mechs=[hh_mech],
params=[cm_param,
gnabar_param,
gkbar_param])
soma_loc = nrpel.locations.NrnSeclistCompLocation(name='soma',
seclist_name='somatic',
sec_index=0,
comp_x=0.5)
protocols = {}
for protocol_name, amplitude in [('step1', 0.01), ('step2', 0.05)]:
stim = nrpel.stimuli.NrnSquarePulse(step_amplitude=amplitude,
step_delay=100,
step_duration=50,
location=soma_loc,
total_duration=200)
rec = nrpel.recordings.CompRecording(name='%s.soma.v' % protocol_name,
location=soma_loc,
variable='v')
protocol = nrpel.protocols.Protocol(protocol_name, [stim], [rec])
protocols[protocol.name] = protocol
default_params = {'gnabar_hh': 0.1, 'gkbar_hh': 0.03}
responses = simple_cell.run_protocols(protocols,
param_values=default_params)
efel_feature_means = {'step1': {'Spikecount': 1}, 'step2': {'Spikecount': 5}}
objectives = []
for protocol_name, protocol in protocols.items():
stim_start = protocol.stimuli[0].step_delay
stim_end = stim_start + protocol.stimuli[0].step_duration
for efel_feature_name, mean in \
efel_feature_means[protocol_name].items():
feature_name = '%s.%s' % (protocol_name, efel_feature_name)
feature = nrpel.efeatures.eFELFeature(
feature_name,
efel_feature_name=efel_feature_name,
recording_names={'': '%s.soma.v' % protocol_name},
stim_start=stim_start,
stim_end=stim_end,
exp_mean=mean,
exp_std=0.05 * mean)
objective = objective = nrpel.objectives.SingletonObjective(
feature_name,
feature)
objectives.append(objective)
score_calc = nrpel.scorecalculators.ObjectivesScoreCalculator(objectives)
cell_evaluator = nrpel.cellevaluator.CellEvaluator(
cell_template=simple_cell,
param_names=[
'gnabar_hh',
'gkbar_hh'],
fitness_protocols=protocols,
fitness_calculator=score_calc)
optimisation = nrp.Optimisation(
evaluator=cell_evaluator,
eval_function=cell_evaluator.evaluate_with_lists,
offspring_size=10,
use_scoop=True)
if __name__ == '__main__':
final_pop, hall_of_fame, logs, hist = optimisation.run(max_ngen=2)
print('BEST:', hall_of_fame[0])
================================================
FILE: bluepyopt/tests/expected_results.json
================================================
{
"TestL5PCEvaluator.test_eval": {
"bAP.soma.AP_width": 1.9999999999995453,
"bAP.soma.AP_height": 2.50384474984601,
"bAP.soma.Spikecount": 0.0,
"bAP.dend1.AP_amplitude_from_voltagebase": 0.8267263765251129,
"bAP.dend2.AP_amplitude_from_voltagebase": 0.5795372919702172,
"Step3.soma.AP_height": 0.9933359179333321,
"Step3.soma.AHP_slow_time": 1.7605122073692951,
"Step3.soma.ISI_CV": 0.8718173723988226,
"Step3.soma.doublet_ISI": 0.39855072463652236,
"Step3.soma.adaptation_index2": 1.1379787461057103,
"Step3.soma.mean_frequency": 1.7684352065813025,
"Step3.soma.AHP_depth_abs_slow": 2.24354209144176,
"Step3.soma.AP_width": 3.044293354575099,
"Step3.soma.time_to_first_spike": 0.07352941183310188,
"Step3.soma.AHP_depth_abs": 0.8314513271562025,
"Step2.soma.AP_height": 0.40331820266634766,
"Step2.soma.AHP_slow_time": 0.5635329569575162,
"Step2.soma.ISI_CV": 0.4167583130087039,
"Step2.soma.doublet_ISI": 0.08411961809835558,
"Step2.soma.adaptation_index2": 0.9608331502738571,
"Step2.soma.mean_frequency": 0.3526065669686068,
"Step2.soma.AHP_depth_abs_slow": 0.3002832227214548,
"Step2.soma.AP_width": 2.5539797463199387,
"Step2.soma.time_to_first_spike": 1.1294134000889067,
"Step2.soma.AHP_depth_abs": 0.47825588583451795,
"Step1.soma.AP_height": 1.193221084786481,
"Step1.soma.AHP_slow_time": 0.4051335332920494,
"Step1.soma.ISI_CV": 0.6241490491551318,
"Step1.soma.doublet_ISI": 0.4396536563682781,
"Step1.soma.adaptation_index2": 0.1682382448448352,
"Step1.soma.mean_frequency": 0.9054156314648848,
"Step1.soma.AHP_depth_abs_slow": 0.48627438571478304,
"Step1.soma.AP_width": 3.062383612663639,
"Step1.soma.time_to_first_spike": 1.0572856593789417,
"Step1.soma.AHP_depth_abs": 0.770012863966287
}
}
================================================
FILE: bluepyopt/tests/test_bluepyopt.py
================================================
"""Tests of the main bluepyopt module"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint:disable=W0612
import pytest
import numpy
@pytest.mark.unit
def test_import():
"""bluepyopt: test importing bluepyopt"""
import bluepyopt # NOQA
================================================
FILE: bluepyopt/tests/test_deapext/__init__.py
================================================
================================================
FILE: bluepyopt/tests/test_deapext/deapext_test_utils.py
================================================
import random
import numpy as np
from deap import base
from deap import creator
def make_mock_population(features_count=5, population_count=5):
"""Create pop of inds that we have full control over,creating a DEAP one"""
# TODO: Use mock instead
class Individual(object):
class Fitness(object):
def __init__(self, wvalues, valid):
self.wvalues = wvalues
self.valid = valid
def __init__(self, wvalues, valid, ibea_fitness):
self.fitness = Individual.Fitness(wvalues, valid)
self.ibea_fitness = ibea_fitness
MU, SIGMA = 0, 1
np.random.seed(0)
random.seed(0)
# create individuals w/ a random weight values, and an ibea_fitness
# according to their position
return [Individual(np.random.normal(MU, SIGMA, features_count), bool(
i % 2), i) for i in range(population_count)]
def make_population(features_count=5, population_count=5):
'''create population w/ DEAP Individuals
'''
creator.create("FitnessMin", base.Fitness, weights=(-1.0, -1.0))
creator.create("Individual", list, fitness=creator.FitnessMin)
random.seed(0)
population = [creator.Individual(range(i * features_count,
(i + 1) * features_count))
for i in range(population_count)]
return population
================================================
FILE: bluepyopt/tests/test_deapext/test_algorithms.py
================================================
"""bluepyopt.optimisations tests"""
import numpy
from unittest import mock
import deap.creator
import deap.benchmarks
import bluepyopt.deapext.algorithms
import pytest
@pytest.mark.unit
def test_eaAlphaMuPlusLambdaCheckpoint():
"""deapext.algorithms: Testing eaAlphaMuPlusLambdaCheckpoint"""
deap.creator.create('fit', deap.base.Fitness, weights=(-1.0,))
deap.creator.create(
'ind',
numpy.ndarray,
fitness=deap.creator.__dict__['fit'])
population = [deap.creator.__dict__['ind'](x)
for x in numpy.random.uniform(0, 1,
(10, 2))]
toolbox = deap.base.Toolbox()
toolbox.register("evaluate", deap.benchmarks.sphere)
toolbox.register("mate", lambda x, y: (x, y))
toolbox.register("mutate", lambda x: (x,))
toolbox.register("select", lambda pop, mu: pop)
toolbox.register("variate", lambda par, toolb, cxpb, mutpb: par)
population, hof, logbook, history = \
bluepyopt.deapext.algorithms.eaAlphaMuPlusLambdaCheckpoint(
population=population,
toolbox=toolbox,
mu=1.0,
cxpb=1.0,
mutpb=1.0,
ngen=2,
stats=None,
halloffame=None,
cp_frequency=1,
cp_filename=None,
continue_cp=False)
assert isinstance(population, list)
assert len(population) == 20
assert isinstance(logbook, deap.tools.support.Logbook)
assert isinstance(history, deap.tools.support.History)
@pytest.mark.unit
def test_eaAlphaMuPlusLambdaCheckpoint_with_checkpoint():
"""deapext.algorithms: Testing eaAlphaMuPlusLambdaCheckpoint"""
deap.creator.create('fit', deap.base.Fitness, weights=(-1.0,))
deap.creator.create(
'ind',
numpy.ndarray,
fitness=deap.creator.__dict__['fit'])
population = [deap.creator.__dict__['ind'](x)
for x in numpy.random.uniform(0, 1,
(10, 2))]
toolbox = deap.base.Toolbox()
toolbox.register("evaluate", deap.benchmarks.sphere)
toolbox.register("mate", lambda x, y: (x, y))
toolbox.register("mutate", lambda x: (x,))
toolbox.register("select", lambda pop, mu: pop)
with mock.patch('pickle.dump'):
with mock.patch('bluepyopt.deapext.algorithms.open',
mock.mock_open()):
population, hof, logbook, history = \
bluepyopt.deapext.algorithms.eaAlphaMuPlusLambdaCheckpoint(
population=population,
toolbox=toolbox,
mu=1.0,
cxpb=1.0,
mutpb=1.0,
ngen=2,
stats=None,
halloffame=None,
cp_frequency=1,
cp_filename='cp_test',
continue_cp=False)
import random
with mock.patch('pickle.load', return_value={'population': population,
'logbook': logbook,
'history': history,
'parents': None,
'halloffame': None,
'rndstate': random.getstate(),
'generation': 1}):
with mock.patch('bluepyopt.deapext.algorithms.open',
mock.mock_open()):
new_population, hof, logbook, history = \
bluepyopt.deapext.algorithms.eaAlphaMuPlusLambdaCheckpoint(
population=population,
toolbox=toolbox,
mu=1.0,
cxpb=1.0,
mutpb=1.0,
ngen=0,
stats=None,
halloffame=None,
cp_frequency=1,
cp_filename='cp_test',
continue_cp=True)
for ind1, ind2 in zip(new_population, population):
assert list(ind1) == list(ind2)
================================================
FILE: bluepyopt/tests/test_deapext/test_hype.py
================================================
"""bluepyopt.deapext.hype tests"""
import numpy
import bluepyopt.deapext.hype
import pytest
@pytest.mark.unit
def test_hypeIndicatorExact():
"""deapext.hype: Testing hypeIndicatorExact"""
points = numpy.asarray([[250., 250.], [0., 0.], [240., 240.]])
bounds = numpy.asarray([250., 250.])
hv = bluepyopt.deapext.hype.hypeIndicatorExact(points, bounds, k=5)
assert hv[0] == 0
assert hv[1] == 62500
assert hv[2] == 100
@pytest.mark.unit
def test_hypeIndicatorSampled():
"""deapext.hype: Testing hypeIndicatorSampled"""
points = numpy.asarray([[250., 250.], [0., 0.], [240., 240.]])
bounds = numpy.asarray([250., 250.])
numpy.random.seed(42)
hv = bluepyopt.deapext.hype.hypeIndicatorSampled(
points, bounds, nrOfSamples=1000000, k=5
)
assert hv[0] == 0
assert hv[1] == 62500
assert numpy.abs((hv[2] / 100) - 1) < 0.05
================================================
FILE: bluepyopt/tests/test_deapext/test_optimisations.py
================================================
"""bluepyopt.optimisations tests"""
import bluepyopt.optimisations
import bluepyopt.ephys.examples.simplecell
import pytest
import numpy
import deap.tools
@pytest.mark.unit
def test_DEAPOptimisation_constructor():
"deapext.optimisation: Testing constructor DEAPOptimisation"
simplecell = bluepyopt.ephys.examples.simplecell.SimpleCell()
optimisation = bluepyopt.deapext.optimisations.DEAPOptimisation(
simplecell.cell_evaluator, map_function=map)
assert isinstance(optimisation,
bluepyopt.deapext.optimisations.DEAPOptimisation)
assert isinstance(optimisation.evaluator,
bluepyopt.evaluators.Evaluator)
pytest.raises(
ValueError,
bluepyopt.deapext.optimisations.DEAPOptimisation,
simplecell.cell_evaluator,
selector_name='wrong')
@pytest.mark.unit
def test_IBEADEAPOptimisation_constructor():
"deapext.optimisation: Testing constructor IBEADEAPOptimisation"
simplecell = bluepyopt.ephys.examples.simplecell.SimpleCell()
optimisation = bluepyopt.deapext.optimisations.IBEADEAPOptimisation(
simplecell.cell_evaluator, map_function=map)
assert isinstance(optimisation,
bluepyopt.deapext.optimisations.IBEADEAPOptimisation)
@pytest.mark.unit
def test_DEAPOptimisation_run():
"deapext.optimisation: Testing DEAPOptimisation run"
simplecell = bluepyopt.ephys.examples.simplecell.SimpleCell()
optimisation = bluepyopt.optimisations.DEAPOptimisation(
simplecell.cell_evaluator, offspring_size=1)
pop, hof, log, hist = optimisation.run(max_ngen=1)
ind = [0.06007731830843009, 0.06508319290092013]
assert len(pop) == 1
numpy.testing.assert_almost_equal(pop[0], ind)
numpy.testing.assert_almost_equal(hof[0], ind)
assert log[0]['nevals'] == 1
numpy.testing.assert_almost_equal(hist.genealogy_history[1], ind)
@pytest.mark.unit
def test_DEAPOptimisation_run_from_parents():
"deapext.optimisation: Testing DEAPOptimisation run using prior parents"
simplecell = bluepyopt.ephys.examples.simplecell.SimpleCell()
optimisation = bluepyopt.optimisations.DEAPOptimisation(
simplecell.cell_evaluator, offspring_size=1)
parent_population = [[0.060, 0.065]]
pop, hof, log, hist = optimisation.run(max_ngen=0,
parent_population=parent_population)
assert len(pop) == 1
numpy.testing.assert_almost_equal(pop[0], parent_population[0])
@pytest.mark.unit
def test_selectorname():
"deapext.optimisation: Testing selector_name argument"
simplecell = bluepyopt.ephys.examples.simplecell.SimpleCell()
# Test default value
ibea_optimisation = bluepyopt.optimisations.DEAPOptimisation(
simplecell.cell_evaluator)
assert ibea_optimisation.selector_name == 'IBEA'
simplecell = bluepyopt.ephys.examples.simplecell.SimpleCell()
# Test NSGA2 selector
nsga2_optimisation = bluepyopt.optimisations.DEAPOptimisation(
simplecell.cell_evaluator, selector_name='NSGA2')
assert (
nsga2_optimisation.toolbox.select.func
== deap.tools.emo.selNSGA2)
simplecell = bluepyopt.ephys.examples.simplecell.SimpleCell()
# Test IBEA selector
ibea_optimisation = bluepyopt.optimisations.DEAPOptimisation(
simplecell.cell_evaluator, selector_name='IBEA')
assert (
ibea_optimisation.toolbox.select.func
== bluepyopt.deapext.tools.selIBEA)
================================================
FILE: bluepyopt/tests/test_deapext/test_optimisationsCMA.py
================================================
"""bluepyopt.optimisationsCMA tests"""
import pytest
import bluepyopt
import bluepyopt.ephys.examples.simplecell
@pytest.mark.unit
def test_optimisationsCMA_normspace():
"""deapext.optimisationsCMA: Testing optimisationsCMA normspace"""
simplecell = bluepyopt.ephys.examples.simplecell.SimpleCell()
evaluator = simplecell.cell_evaluator
optimisation = bluepyopt.deapext.optimisationsCMA.DEAPOptimisationCMA(
evaluator=evaluator)
x = [n * 0.1 for n in range(len(evaluator.params))]
y = [f2(f1(p)) for p, f1, f2 in zip(x, optimisation.to_norm,
optimisation.to_space)]
for a, b in zip(x, y):
assert b == pytest.approx(a, abs=1e-5)
@pytest.mark.unit
def test_optimisationsCMA_SO_run():
"""deapext.optimisationsCMA: Testing optimisationsCMA run from centroid"""
simplecell = bluepyopt.ephys.examples.simplecell.SimpleCell()
evaluator = simplecell.cell_evaluator
x = [n * 0.1 for n in range(len(evaluator.params))]
optimiser = bluepyopt.deapext.optimisationsCMA.DEAPOptimisationCMA
optimisation = optimiser(evaluator=evaluator, centroids=[x])
pop, hof, log, hist = optimisation.run(max_ngen=2)
assert log.select("avg")[-1] == pytest.approx(53.3333, abs=1e-4)
assert log.select("std")[-1] == pytest.approx(83.7987, abs=1e-4)
assert pop[0][0] == pytest.approx(0.10525059698894745, abs=1e-6)
assert pop[0][1] == pytest.approx(0.01000000003249999, abs=1e-6)
@pytest.mark.unit
def test_optimisationsCMA_MO_run():
"""deapext.optimisationsCMA: Testing optimisationsCMA run from centroid"""
simplecell = bluepyopt.ephys.examples.simplecell.SimpleCell()
evaluator = simplecell.cell_evaluator
optimiser = bluepyopt.deapext.optimisationsCMA.DEAPOptimisationCMA
optimisation = optimiser(
selector_name="multi_objective",
offspring_size=3,
evaluator=evaluator,
seed=42
)
pop, hof, log, hist = optimisation.run(max_ngen=2)
assert log.select("avg")[-1] == pytest.approx(40., abs=1e-4)
assert log.select("std")[-1] == pytest.approx(16.32993, abs=1e-4)
assert pop[0][0] == pytest.approx(0.09601241274168831, abs=1e-6)
assert pop[0][1] == pytest.approx(0.024646650865379722, abs=1e-6)
================================================
FILE: bluepyopt/tests/test_deapext/test_selIBEA.py
================================================
"""selIBEA tests"""
import deap
import numpy
import bluepyopt.deapext
from bluepyopt.deapext.tools.selIBEA \
import (_calc_fitness_components, _mating_selection,)
from .deapext_test_utils import make_mock_population
import pytest
@pytest.mark.unit
def test_calc_fitness_components():
"""deapext.selIBEA: test calc_fitness_components"""
KAPPA = 0.05
population = make_mock_population()
components = _calc_fitness_components(population, kappa=KAPPA)
expected = numpy.array(
[
[1.00000000e+00, 4.30002298e-05, 4.26748513e-09, 2.06115362e-09,
9.71587289e-03],
[5.11484499e-09, 1.00000000e+00, 2.02317572e-07, 4.79335491e-05,
3.52720088e-08],
[6.75130710e-07, 1.23735078e+00, 1.00000000e+00, 2.77149617e-01,
8.37712763e-06],
[2.06115362e-09, 3.04444453e-04, 8.15288827e-08, 1.00000000e+00,
2.06115362e-09],
[2.06115362e-09, 6.75565231e-04, 4.39228177e-07, 2.12142918e-07,
1.00000000e+00]
])
assert numpy.allclose(expected, components)
@pytest.mark.unit
def test_mating_selection():
"""deapext.selIBEA: test mating selection"""
PARENT_COUNT = 10
population = make_mock_population()
parents = _mating_selection(population, PARENT_COUNT, 5)
assert len(parents) == PARENT_COUNT
expected = [1, 1, 1, 1, 1, 0, 1, 0, 0, 0]
assert expected == [ind.ibea_fitness for ind in parents]
@pytest.mark.unit
def test_selibea_init():
"""deapext.selIBEA: test selIBEA init"""
deap.creator.create('fit', deap.base.Fitness, weights=(-1.0,))
deap.creator.create(
'ind',
numpy.ndarray,
fitness=deap.creator.__dict__['fit'])
numpy.random.seed(1)
population = [deap.creator.__dict__['ind'](x)
for x in numpy.random.uniform(0, 1,
(10, 2))]
for ind in population:
ind.fitness.values = (numpy.random.uniform(0, 1), )
mu = 5
parents = bluepyopt.deapext.tools.selIBEA(population, mu)
assert len(parents) == mu
================================================
FILE: bluepyopt/tests/test_deapext/test_stoppingCriteria.py
================================================
"""bluepyopt.stoppingCriteria tests"""
import bluepyopt.stoppingCriteria
import pytest
@pytest.mark.unit
def test_MaxNGen():
"""deapext.stoppingCriteria: Testing MaxNGen"""
max_gen = 3
criteria = bluepyopt.deapext.stoppingCriteria.MaxNGen(max_gen)
assert criteria.criteria_met is False
criteria.check({"gen": max_gen + 1})
assert criteria.criteria_met is True
criteria.reset()
criteria.check({"gen": max_gen})
assert criteria.criteria_met is False
================================================
FILE: bluepyopt/tests/test_deapext/test_utils.py
================================================
"""bluepyopt.utils tests"""
import multiprocessing
import time
import bluepyopt.deapext.utils as utils
import pytest
def flag(event):
"""Send a multiprocessing event."""
time.sleep(1)
event.set()
def catch_event(event):
"""Verify that run_next_gen changes when event is caught."""
# None case
assert utils.run_next_gen(True, None)
# event is not set case
assert utils.run_next_gen(True, event)
# event is set by another process case
time.sleep(2)
assert not (utils.run_next_gen(True, event))
@pytest.mark.unit
def test_run_next_gen_condition():
"""deapext.utils: Testing run_next_gen."""
event = multiprocessing.Event()
p1 = multiprocessing.Process(target=catch_event, args=(event,))
p2 = multiprocessing.Process(target=flag, args=(event,))
p1.start()
p2.start()
p1.join()
p2.join()
================================================
FILE: bluepyopt/tests/test_ephys/__init__.py
================================================
================================================
FILE: bluepyopt/tests/test_ephys/test_acc.py
================================================
"""Unit tests for acc."""
from bluepyopt.ephys.acc import arbor, ArbLabel
import pytest
@pytest.mark.unit
def test_arbor_labels():
"""Test Arbor labels."""
region_label = ArbLabel(type='region',
name='first_branch',
s_expr='(branch 0)')
assert region_label.defn == '(region-def "first_branch" (branch 0))'
assert region_label.ref == '(region "first_branch")'
assert region_label.name == 'first_branch'
assert region_label.loc == '(branch 0)'
assert region_label == region_label
assert region_label is not None
locset_label = ArbLabel(type='locset',
name='first_branch_center',
s_expr='(location 0 0.5)')
assert locset_label.defn == \
'(locset-def "first_branch_center" (location 0 0.5))'
assert locset_label.ref == '(locset "first_branch_center")'
assert locset_label.name == 'first_branch_center'
assert locset_label.loc == '(location 0 0.5)'
assert locset_label == locset_label
assert locset_label is not None
assert locset_label != region_label
arbor.label_dict({region_label.name: region_label.loc,
locset_label.name: locset_label.loc})
================================================
FILE: bluepyopt/tests/test_ephys/test_create_acc.py
================================================
"""Tests for create_acc.py"""
# pylint: disable=W0212
import json
import os
import pathlib
import re
import sys
import tempfile
import pytest
from bluepyopt import ephys
from bluepyopt.ephys import create_acc
from bluepyopt.ephys.acc import ArbLabel, arbor
from bluepyopt.ephys.create_acc import (
ArbNmodlMechFormatter,
Nrn2ArbMechGrouper,
Nrn2ArbParamAdapter,
)
from bluepyopt.ephys.morphologies import ArbFileMorphology
from bluepyopt.ephys.parameterscalers import NrnSegmentSomaDistanceScaler
from . import utils
DEFAULT_ARBOR_REGION_ORDER = [
("soma", 1),
("axon", 2),
("dend", 3),
("apic", 4),
("myelin", 5),
]
testdata_dir = pathlib.Path(__file__).parent.joinpath("testdata")
@pytest.mark.unit
def test_read_templates():
"""Unit test for _read_templates function."""
template_dir = testdata_dir / "acc/templates"
template_filename = "*_template.jinja2"
templates = create_acc._read_templates(template_dir, template_filename)
assert templates.keys() == {"label_dict.acc", "cell.json", "decor.acc"}
with pytest.raises(FileNotFoundError):
create_acc._read_templates("DOES_NOT_EXIST", template_filename)
@pytest.mark.unit
def test_Nrn2ArbParamAdapter_param_name():
"""Test Neuron to Arbor parameter mapping."""
# Identity
mech_param_name = "gSKv3_1bar_SKv3_1"
assert Nrn2ArbParamAdapter._param_name(mech_param_name) == mech_param_name
# Non-trivial transformation
global_property_name = "v_init"
assert (
Nrn2ArbParamAdapter._param_name(global_property_name)
== "membrane-potential"
)
@pytest.mark.unit
def test_Nrn2ArbParamAdapter_param_value():
"""Test Neuron to Arbor parameter units conversion."""
# Identity for region parameter
mech_param = create_acc.Location(name="gSKv3_1bar_SKv3_1", value="1.025")
assert Nrn2ArbParamAdapter._param_value(mech_param) == "1.025"
# Non-trivial name transformation, but identical value/units
global_property = create_acc.Location(name="v_init", value=-65)
assert Nrn2ArbParamAdapter._param_value(global_property) == "-65"
# Non-trivial name and value/units transformation
global_property = create_acc.Location(name="celsius", value=34)
assert Nrn2ArbParamAdapter._param_value(global_property) == (
"307.14999999999998"
)
@pytest.mark.unit
def test_Nrn2ArbParamAdapter_format():
"""Test Neuron to Arbor parameter reformatting."""
# Constant mechanism parameter
mech_param = create_acc.Location(name="gSKv3_1bar_SKv3_1", value="1.025")
mech = "SKv3_1"
arb_mech_param = create_acc.Location(name="gSKv3_1bar", value="1.025")
assert Nrn2ArbParamAdapter.format(mech_param, mechs=[mech]) == (
mech,
arb_mech_param,
)
# Non-unique mapping to mechanisms
with pytest.raises(create_acc.CreateAccException):
Nrn2ArbParamAdapter.format(mech_param, mechs=["SKv3_1", "1"])
# Global property with non-trivial transformation
global_property = create_acc.Location(name="celsius", value="0")
mech = None
arb_global_property = create_acc.Location(
name="temperature-kelvin", value="273.14999999999998"
)
# Non-trivial name and value/units transformation
assert Nrn2ArbParamAdapter.format(global_property, []) == (
mech,
arb_global_property,
)
# Inhomogeneuos mechanism parameter
apical_region = ArbLabel("region", "apic", "(tag 4)")
param_scaler = NrnSegmentSomaDistanceScaler(
name="soma-distance-scaler",
distribution="(-0.8696 + 2.087*math.exp(({distance})*0.0031))*{value}",
)
iexpr_param = create_acc.RangeExpr(
location=apical_region,
name="gkbar_hh",
value="0.025",
value_scaler=param_scaler,
)
mech = "hh"
arb_iexpr_param = create_acc.RangeExpr(
location=apical_region,
name="gkbar",
value="0.025",
value_scaler=param_scaler,
)
assert Nrn2ArbParamAdapter.format(iexpr_param, mechs=[mech]) == (
mech,
arb_iexpr_param,
)
# Point process mechanism parameter
loc = ephys.locations.ArbLocsetLocation(
name="somacenter", locset="(location 0 0.5)"
)
mech = ephys.mechanisms.NrnMODPointProcessMechanism(
name="expsyn", suffix="ExpSyn", locations=[loc]
)
mech_loc = ephys.locations.NrnPointProcessLocation(
"expsyn_loc", pprocess_mech=mech
)
point_expr_param = create_acc.PointExpr(
name="tau", value="10", point_loc=[mech_loc]
)
arb_point_expr_param = create_acc.PointExpr(
name="tau", value="10", point_loc=[mech_loc]
)
assert Nrn2ArbParamAdapter.format(point_expr_param, mechs=[mech]) == (
mech,
arb_point_expr_param,
)
@pytest.mark.unit
def test_Nrn2ArbMechGrouper_format_params_and_group_by_mech():
"""Test grouping of parameters by mechanism."""
params = [
create_acc.Location(name="gSKv3_1bar_SKv3_1", value="1.025"),
create_acc.Location(name="ena", value="-30"),
]
mechs = ["SKv3_1"]
local_mechs = Nrn2ArbMechGrouper._format_params_and_group_by_mech(
params, mechs
)
assert local_mechs == {
None: [
create_acc.Location(
name='ion-reversal-potential "na"', value="-30"
)
],
"SKv3_1": [create_acc.Location(name="gSKv3_1bar", value="1.025")],
}
@pytest.mark.unit
def test_Nrn2ArbMechGrouper_process_global():
"""Test adapting global parameters from Neuron to Arbor."""
params = {"ki": 3, "v_init": -65}
global_mechs = Nrn2ArbMechGrouper.process_global(params)
assert global_mechs == {
None: [
create_acc.Location(
name='ion-internal-concentration "k"', value="3"
),
create_acc.Location(name="membrane-potential", value="-65"),
]
}
@pytest.mark.unit
def test_Nrn2ArbMechGrouper_is_global_property():
"""Test adapting local parameters from Neuron to Arbor."""
all_regions = ArbLabel("region", "all_regions", "(all)")
param = create_acc.Location(name="axial-resistivity", value="1")
assert Nrn2ArbMechGrouper._is_global_property(all_regions, param) is True
soma_region = ArbLabel("region", "soma", "(tag 1)")
assert Nrn2ArbMechGrouper._is_global_property(soma_region, param) is False
@pytest.mark.unit
def test_separate_global_properties():
"""Test separating global properties from label-specific mechs."""
all_regions = ArbLabel("region", "all_regions", "(all)")
mechs = {
None: [create_acc.Location(name="axial-resistivity", value="1")],
"SKv3_1": [create_acc.Location(name="gSKv3_1bar", value="1.025")],
}
local_mechs, global_properties = (
Nrn2ArbMechGrouper._separate_global_properties(all_regions, mechs)
)
assert local_mechs == {None: [], "SKv3_1": mechs["SKv3_1"]}
assert global_properties == {None: mechs[None]}
@pytest.mark.unit
def test_Nrn2ArbMechGrouper_process_local():
"""Test adapting local parameters from Neuron to Arbor."""
all_regions = ArbLabel("region", "all_regions", "(all)")
soma_region = ArbLabel("region", "soma", "(tag 1)")
params = [
(all_regions, [create_acc.Location(name="cm", value="100")]),
(
soma_region,
[
create_acc.Location(name="v_init", value="-65"),
create_acc.Location(name="gSKv3_1bar_SKv3_1", value="1.025"),
],
),
]
channels = {all_regions: [], soma_region: ["SKv3_1"]}
local_mechs, global_properties = Nrn2ArbMechGrouper.process_local(
params, channels
)
assert local_mechs.keys() == {all_regions, soma_region}
assert local_mechs[all_regions] == {None: []}
assert local_mechs[soma_region] == {
None: [create_acc.Location(name="membrane-potential", value="-65")],
"SKv3_1": [create_acc.Location(name="gSKv3_1bar", value="1.025")],
}
assert global_properties == {
None: [create_acc.Location(name="membrane-capacitance", value="1")]
}
@pytest.mark.unit
def test_ArbNmodlMechFormatter_load_mech_catalogue_meta():
"""Test loading Arbor built-in mech catalogue metadata."""
nmodl_formatter = ArbNmodlMechFormatter(None)
assert isinstance(nmodl_formatter.cats, dict)
assert nmodl_formatter.cats.keys() == {"BBP", "default", "allen"}
assert "Ca_HVA" in nmodl_formatter.cats["BBP"]
@pytest.mark.unit
def test_ArbNmodlMechFormatter_mech_name():
"""Test mechanism name translation."""
assert ArbNmodlMechFormatter._mech_name("Ca_HVA") == "Ca_HVA"
assert ArbNmodlMechFormatter._mech_name("ExpSyn") == "expsyn"
@pytest.mark.unit
def test_ArbNmodlMechFormatter_translate_density():
"""Test NMODL GLOBAL parameter handling in mechanism translation."""
mechs = {
"hh": [
create_acc.Location(name="gnabar", value="0.10000000000000001"),
create_acc.RangeIExpr(
name="gkbar",
value="0.029999999999999999",
scale=(
"(add (scalar -0.62109375) (mul (scalar 0.546875) "
'(log (add (mul (distance (region "soma"))'
" (scalar 0.421875) ) (scalar 1.25) ) ) ) )"
),
),
],
"pas": [
create_acc.Location(name="e", value="0.25"),
create_acc.RangeIExpr(
name="g",
value="0.029999999999999999",
scale=(
"(add (scalar -0.62109375) (mul (scalar 0.546875) "
'(log (add (mul (distance (region "soma"))'
" (scalar 0.421875) ) (scalar 1.25) ) ) ) )"
),
),
],
}
nmodl_formatter = ArbNmodlMechFormatter(None)
translated_mechs = nmodl_formatter.translate_density(mechs)
assert translated_mechs.keys() == {"default::hh", "default::pas/e=0.25"}
assert translated_mechs["default::hh"] == mechs["hh"]
assert translated_mechs["default::pas/e=0.25"] == mechs["pas"][1:]
@pytest.mark.unit
def test_arb_populate_label_dict():
"""Unit test for _populate_label_dict."""
local_mechs = {ArbLabel("region", "all", "(all)"): {}}
local_scaled_mechs = {ArbLabel("region", "first_branch", "(branch 0)"): {}}
pprocess_mechs = {}
label_dict = create_acc._arb_populate_label_dict(
local_mechs, local_scaled_mechs, pprocess_mechs
)
assert label_dict.keys() == {"all", "first_branch"}
with pytest.raises(create_acc.CreateAccException):
other_pprocess_mechs = {
ArbLabel("region", "first_branch", "(branch 1)"): {}
}
create_acc._arb_populate_label_dict(
local_mechs, local_scaled_mechs, other_pprocess_mechs
)
@pytest.mark.unit
def test_create_acc():
"""ephys.create_acc: Test create_acc"""
mech = utils.make_mech()
parameters = utils.make_parameters()
acc = create_acc.create_acc(
[
mech,
],
parameters,
morphology="CCell.swc",
template_name="CCell",
)
ref_dir = testdata_dir / "acc/CCell"
cell_json = "CCell.json"
decor_acc = "CCell_decor.acc"
label_dict_acc = "CCell_label_dict.acc"
# Testing keys
assert cell_json in acc
cell_json_dict = json.loads(acc[cell_json])
assert "cell_model_name" in cell_json_dict
assert "produced_by" in cell_json_dict
assert "morphology" in cell_json_dict
assert "label_dict" in cell_json_dict
assert "decor" in cell_json_dict
# Testing values
with open(ref_dir / cell_json) as f:
ref_cell_json = json.load(f)
for k in ref_cell_json:
if k != "produced_by":
assert ref_cell_json[k] == cell_json_dict[k]
# Testing building blocks
assert decor_acc in acc
assert acc[decor_acc].startswith("(arbor-component")
assert "(decor" in acc[decor_acc]
# Testing values
with open(ref_dir / decor_acc) as f:
ref_decor = f.read()
assert ref_decor == acc[decor_acc] # decor data not exposed in Python
# Testing building blocks
assert label_dict_acc in acc
assert acc[label_dict_acc].startswith("(arbor-component")
assert "(label-dict" in acc[label_dict_acc]
matches = re.findall(
r'\(region-def "(?P\w+)" \(tag (?P\d+)\)\)',
acc[label_dict_acc],
)
for pos, loc_tag in enumerate(DEFAULT_ARBOR_REGION_ORDER):
assert matches[pos][0] == loc_tag[0]
assert matches[pos][1] == str(loc_tag[1])
# Testing values
ref_labels = arbor.load_component(ref_dir / label_dict_acc).component
with tempfile.TemporaryDirectory() as test_dir:
test_labels_filename = pathlib.Path(test_dir).joinpath(label_dict_acc)
with open(test_labels_filename, "w") as f:
f.write(acc[label_dict_acc])
test_labels = arbor.load_component(test_labels_filename).component
assert dict(ref_labels.items()) == dict(test_labels.items())
@pytest.mark.unit
def test_create_acc_filename():
"""ephys.create_acc: Test create_acc template_filename"""
mech = utils.make_mech()
parameters = utils.make_parameters()
custom_param_val = str(__file__)
acc = create_acc.create_acc(
[
mech,
],
parameters,
morphology="CCell.asc",
template_name="CCell",
template_filename="acc/templates/*_template.jinja2",
template_dir=testdata_dir,
custom_jinja_params={"custom_param": custom_param_val},
)
cell_json = "CCell_cell.json"
decor_acc = "CCell_decor.acc"
label_dict_acc = "CCell_label_dict.acc"
assert cell_json in acc
cell_json_dict = json.loads(acc[cell_json])
assert "cell_model_name" in cell_json_dict
assert "produced_by" in cell_json_dict
assert "morphology" in cell_json_dict
assert "label_dict" in cell_json_dict
assert "decor" in cell_json_dict
assert decor_acc in acc
assert acc[decor_acc].startswith("(arbor-component")
assert "(decor" in acc[decor_acc]
assert label_dict_acc in acc
assert acc[label_dict_acc].startswith("(arbor-component")
assert "(label-dict" in acc[label_dict_acc]
matches = re.findall(
r'\(region-def "(?P\w+)" \(tag (?P\d+)\)\)',
acc[label_dict_acc],
)
for pos, loc_tag in enumerate(DEFAULT_ARBOR_REGION_ORDER):
assert matches[pos][0] == loc_tag[0]
assert matches[pos][1] == str(loc_tag[1])
assert '(meta-data (info "test-decor"))' in acc[decor_acc]
assert '(meta-data (info "test-label-dict"))' in acc[label_dict_acc]
assert custom_param_val in cell_json_dict["produced_by"]
@pytest.mark.unit
def test_create_acc_replace_axon():
"""ephys.create_acc: Test create_acc with axon replacement"""
mech = utils.make_mech()
parameters = utils.make_parameters()
replace_axon_st = arbor.segment_tree()
latest_seg = arbor.mnpos
for prox_x, dist_x in [(5, 35), (35, 65)]:
latest_seg = replace_axon_st.append(
latest_seg,
arbor.mpoint(prox_x, 0, 0, 0.5),
arbor.mpoint(dist_x, 0, 0, 0.5),
ArbFileMorphology.tags["axon"],
)
replace_axon = arbor.morphology(replace_axon_st)
try:
acc = create_acc.create_acc(
[
mech,
],
parameters,
morphology_dir=testdata_dir,
morphology="simple.swc",
template_name="CCell",
replace_axon=replace_axon,
)
except Exception as e: # fail with an older Arbor version
assert isinstance(e, NotImplementedError)
assert (
len(e.args) == 1
and e.args[0]
== "Need a newer version of Arbor for axon replacement."
)
return
cell_json = "CCell.json"
cell_json_dict = json.loads(acc[cell_json])
assert "replace_axon" in cell_json_dict["morphology"]
with open(testdata_dir / "acc/CCell/simple_axon_replacement.acc") as f:
replace_axon_ref = f.read()
assert (
acc[cell_json_dict["morphology"]["replace_axon"]] == replace_axon_ref
)
def make_cell(replace_axon):
morph_filename = testdata_dir / "simple_ax2.swc"
morph = ephys.morphologies.NrnFileMorphology(
morph_filename, do_replace_axon=replace_axon
)
somatic_loc = ephys.locations.NrnSeclistLocation(
"somatic", seclist_name="somatic"
)
mechs = [
ephys.mechanisms.NrnMODMechanism(
name="hh", suffix="hh", locations=[somatic_loc]
)
]
gkbar_hh_scaler = (
"(-0.62109375 + 0.546875*math.log("
"({distance})*0.421875 + 1.25))*{value}"
)
params = [
ephys.parameters.NrnSectionParameter(
name="gnabar_hh", param_name="gnabar_hh", locations=[somatic_loc]
),
ephys.parameters.NrnRangeParameter(
name="gkbar_hh",
param_name="gkbar_hh",
value_scaler=ephys.parameterscalers.NrnSegmentSomaDistanceScaler(
distribution=gkbar_hh_scaler
),
locations=[somatic_loc],
),
]
return ephys.models.CellModel(
"simple_ax2", morph=morph, mechs=mechs, params=params
)
def run_short_sim(cable_cell):
# Create cell model
arb_cell_model = arbor.single_cell_model(cable_cell)
arb_cell_model.properties.catalogue = arbor.catalogue()
arb_cell_model.properties.catalogue.extend(
arbor.default_catalogue(), "default::"
)
arb_cell_model.properties.catalogue.extend(arbor.bbp_catalogue(), "BBP::")
# Run a very short simulation to test mechanism instantiation
arb_cell_model.run(tfinal=0.1 * arbor.units.ms)
@pytest.mark.unit
def test_cell_model_write_and_read_acc():
"""ephys.create_acc: Test write_acc and read_acc w/o axon replacement"""
cell = make_cell(replace_axon=False)
param_values = {"gnabar_hh": 0.1, "gkbar_hh": 0.03}
with tempfile.TemporaryDirectory() as acc_dir:
cell.write_acc(acc_dir, param_values)
cell_json, arb_morph, arb_decor, arb_labels = create_acc.read_acc(
pathlib.Path(acc_dir).joinpath(cell.name + ".json")
)
assert "replace_axon" not in cell_json["morphology"]
cable_cell = arbor.cable_cell(
morphology=arb_morph, decor=arb_decor, labels=arb_labels
)
assert isinstance(cable_cell, arbor.cable_cell)
assert len(cable_cell.cables('"soma"')) == 1
assert len(cable_cell.cables('"axon"')) == 1
assert (
len(arb_morph.branch_segments(cable_cell.cables('"soma"')[0].branch))
== 5
)
assert (
len(arb_morph.branch_segments(cable_cell.cables('"axon"')[0].branch))
== 5
)
run_short_sim(cable_cell)
@pytest.mark.unit
def test_cell_model_write_and_read_acc_replace_axon():
"""ephys.create_acc: Test write_acc and read_acc w/ axon replacement"""
cell = make_cell(replace_axon=True)
param_values = {"gnabar_hh": 0.1, "gkbar_hh": 0.03}
with tempfile.TemporaryDirectory() as acc_dir:
try:
nrn_sim = ephys.simulators.NrnSimulator()
cell.write_acc(acc_dir, param_values, sim=nrn_sim)
except Exception as e: # fail with an older Arbor version
assert isinstance(e, NotImplementedError)
assert (
len(e.args) == 1
and e.args[0]
== "Need a newer version of Arbor for axon replacement."
)
return
# Axon replacement implemented in installed Arbor version
cell_json, arb_morph, arb_decor, arb_labels = create_acc.read_acc(
pathlib.Path(acc_dir).joinpath(cell.name + ".json")
)
assert "replace_axon" in cell_json["morphology"]
cable_cell = arbor.cable_cell(
morphology=arb_morph, decor=arb_decor, labels=arb_labels
)
assert isinstance(cable_cell, arbor.cable_cell)
assert len(cable_cell.cables('"soma"')) == 1
assert len(cable_cell.cables('"axon"')) == 1
assert (
len(arb_morph.branch_segments(cable_cell.cables('"soma"')[0].branch))
== 6
)
assert (
len(arb_morph.branch_segments(cable_cell.cables('"axon"')[0].branch))
== 6
)
assert cable_cell.cables('"soma"')[0].prox == 0.0
assert (
abs(
cable_cell.cables('"soma"')[0].dist
- cable_cell.cables('"axon"')[0].prox
)
< 1e-6
)
assert cable_cell.cables('"axon"')[0].dist == 1.0
run_short_sim(cable_cell)
@pytest.mark.unit
def test_cell_model_create_acc_replace_axon_without_instantiate():
"""ephys.create_acc: Test write_acc and read_acc w/ axon replacement"""
cell = make_cell(replace_axon=True)
param_values = {"gnabar_hh": 0.1, "gkbar_hh": 0.03}
with pytest.raises(
ValueError,
match="Need an instance of NrnSimulator in sim"
" to instantiate morphology in order to"
" create JSON/ACC-description with"
" axon replacement.",
):
cell.create_acc(param_values)
def check_acc_dir(test_dir, ref_dir):
assert sorted(os.listdir(ref_dir)) == sorted(os.listdir(test_dir))
ref_dir_ver_suffix = "_py" + "".join(sys.version.split(".")[:2])
ref_dir_ver = ref_dir.parent / (ref_dir.name + ref_dir_ver_suffix)
for file in os.listdir(ref_dir):
if (ref_dir_ver / file).exists():
ref_dir_file = ref_dir_ver
else:
ref_dir_file = ref_dir
if file.endswith(".json"):
with open(os.path.join(test_dir, file)) as f:
cell_json_dict = json.load(f)
with open(ref_dir_file / file) as f:
ref_cell_json = json.load(f)
for k in ref_cell_json:
if k != "produced_by":
assert ref_cell_json[k] == cell_json_dict[k]
else:
with open(os.path.join(test_dir, file)) as f:
test_file = f.read()
with open(ref_dir_file / file) as f:
ref_file = f.read()
assert ref_file == test_file
# check that load_component is not raising any error here
fpath = pathlib.Path(test_dir) / file
if fpath.suffix == "acc":
arbor.load_component(fpath).component
@pytest.mark.unit
def test_write_acc_simple():
SIMPLECELL_PATH = str(
(
pathlib.Path(__file__).parent / "../../../examples/simplecell"
).resolve()
)
sys.path.insert(0, SIMPLECELL_PATH)
ref_dir = (testdata_dir / "acc/simplecell").resolve()
old_cwd = os.getcwd()
try:
os.chdir(SIMPLECELL_PATH)
import simplecell_model
param_values = {
"gnabar_hh": 0.10299326453483033,
"gkbar_hh": 0.027124836082684685,
}
cell = simplecell_model.create(do_replace_axon=True)
nrn_sim = ephys.simulators.NrnSimulator()
cell.instantiate_morphology_3d(nrn_sim)
with tempfile.TemporaryDirectory() as test_dir:
cell.write_acc(
test_dir,
param_values,
# ext_catalogues=ext_catalogues,
create_mod_morph=True,
)
check_acc_dir(test_dir, ref_dir)
except NotImplementedError as e: # fail with an older Arbor version
assert (
len(e.args) == 1
and e.args[0]
== "Need a newer version of Arbor for axon replacement."
)
finally:
cell.destroy(nrn_sim)
os.chdir(old_cwd)
sys.path.pop(0)
@pytest.mark.unit
def test_write_acc_l5pc():
L5PC_PATH = str(
(pathlib.Path(__file__).parent / "../../../examples/l5pc").resolve()
)
sys.path.insert(0, L5PC_PATH)
ref_dir = (testdata_dir / "acc/l5pc").resolve()
old_cwd = os.getcwd()
try:
import l5pc_model
param_values = {
"gNaTs2_tbar_NaTs2_t.apical": 0.026145,
"gSKv3_1bar_SKv3_1.apical": 0.004226,
"gImbar_Im.apical": 0.000143,
"gNaTa_tbar_NaTa_t.axonal": 3.137968,
"gK_Tstbar_K_Tst.axonal": 0.089259,
"gamma_CaDynamics_E2.axonal": 0.002910,
"gNap_Et2bar_Nap_Et2.axonal": 0.006827,
"gSK_E2bar_SK_E2.axonal": 0.007104,
"gCa_HVAbar_Ca_HVA.axonal": 0.000990,
"gK_Pstbar_K_Pst.axonal": 0.973538,
"gSKv3_1bar_SKv3_1.axonal": 1.021945,
"decay_CaDynamics_E2.axonal": 287.198731,
"gCa_LVAstbar_Ca_LVAst.axonal": 0.008752,
"gamma_CaDynamics_E2.somatic": 0.000609,
"gSKv3_1bar_SKv3_1.somatic": 0.303472,
"gSK_E2bar_SK_E2.somatic": 0.008407,
"gCa_HVAbar_Ca_HVA.somatic": 0.000994,
"gNaTs2_tbar_NaTs2_t.somatic": 0.983955,
"decay_CaDynamics_E2.somatic": 210.485284,
"gCa_LVAstbar_Ca_LVAst.somatic": 0.000333,
}
cell = l5pc_model.create(do_replace_axon=True)
nrn_sim = ephys.simulators.NrnSimulator()
cell.instantiate_morphology_3d(nrn_sim)
with tempfile.TemporaryDirectory() as test_dir:
cell.write_acc(
test_dir,
param_values,
# ext_catalogues=ext_catalogues,
create_mod_morph=True,
)
check_acc_dir(test_dir, ref_dir)
except Exception as e: # fail with an older Arbor version
assert isinstance(e, NotImplementedError)
assert (
len(e.args) == 1
and e.args[0]
== "Need a newer version of Arbor for axon replacement."
)
finally:
cell.destroy(nrn_sim)
os.chdir(old_cwd)
sys.path.pop(0)
@pytest.mark.unit
def test_write_acc_expsyn():
EXPSYN_PATH = str(
(pathlib.Path(__file__).parent / "../../../examples/expsyn").resolve()
)
sys.path.insert(0, EXPSYN_PATH)
ref_dir = (testdata_dir / "acc/expsyn").resolve()
old_cwd = os.getcwd()
try:
import expsyn
param_values = {"expsyn_tau": 10.0}
cell = expsyn.create_model(sim="arb", do_replace_axon=False)
with tempfile.TemporaryDirectory() as test_dir:
cell.write_acc(
test_dir,
param_values,
# ext_catalogues=ext_catalogues,
create_mod_morph=True,
)
check_acc_dir(test_dir, ref_dir)
finally:
os.chdir(old_cwd)
sys.path.pop(0)
================================================
FILE: bluepyopt/tests/test_ephys/test_create_hoc.py
================================================
"""Tests for create_hoc.py"""
# pylint: disable=W0212
import os
from bluepyopt.ephys.acc import ArbLabel
from bluepyopt.ephys.locations import NrnSomaDistanceCompLocation
from bluepyopt.ephys.parameterscalers import NrnSegmentSomaDistanceScaler
from bluepyopt.ephys.parameterscalers import NrnSegmentSomaDistanceStepScaler
from . import utils
from bluepyopt.ephys import create_acc, create_hoc
import pytest
DEFAULT_LOCATION_ORDER = [
'all',
'apical',
'axonal',
'basal',
'somatic',
'myelinated']
@pytest.mark.unit
def test_generate_channels_by_location():
"""ephys.create_hoc: Test generate_channels_by_location"""
mech = utils.make_mech()
public_res = create_hoc.generate_channels_by_location(
[mech], DEFAULT_LOCATION_ORDER,
)
private_res = create_hoc._generate_channels_by_location(
[mech], DEFAULT_LOCATION_ORDER, create_hoc._loc_desc
)
assert public_res == private_res
@pytest.mark.unit
def test__generate_channels_by_location():
"""ephys.create_hoc: Test _generate_channels_by_location"""
mech = utils.make_mech()
channels, point_channels = create_hoc._generate_channels_by_location(
[mech, ], DEFAULT_LOCATION_ORDER, create_hoc._loc_desc)
assert len(channels['apical']) == 1
assert len(channels['basal']) == 1
assert channels['apical'] == ['Ih']
assert channels['basal'] == ['Ih']
for loc in point_channels:
assert len(point_channels[loc]) == 0
@pytest.mark.unit
def test_generate_parameters():
"""ephys.create_hoc: Test generate_parameters"""
parameters = utils.make_parameters()
assert create_hoc.generate_parameters(parameters) == \
create_hoc._generate_parameters(parameters,
DEFAULT_LOCATION_ORDER,
create_hoc._loc_desc)
@pytest.mark.unit
def test__generate_parameters():
"""ephys.create_hoc: Test _generate_parameters"""
parameters = utils.make_parameters()
global_params, section_params, range_params, \
pprocess_params, location_order = \
create_hoc._generate_parameters(parameters,
DEFAULT_LOCATION_ORDER,
create_hoc._loc_desc)
assert global_params == {'gSKv3_1bar_SKv3_1': 65}
assert len(section_params[1]) == 2
assert len(section_params[4]) == 2
assert section_params[4][0] == 'somatic'
assert len(section_params[4][1]) == 2
assert range_params == []
for loc, pparams in pprocess_params:
assert loc in DEFAULT_LOCATION_ORDER
assert len(pparams) == 0
assert location_order == DEFAULT_LOCATION_ORDER
@pytest.mark.unit
def test_create_hoc():
"""ephys.create_hoc: Test create_hoc"""
mech = utils.make_mech()
parameters = utils.make_parameters()
hoc = create_hoc.create_hoc([mech, ], parameters, template_name='CCell')
assert 'load_file' in hoc
assert 'CCell' in hoc
assert 'begintemplate' in hoc
assert 'endtemplate' in hoc
@pytest.mark.unit
def test_create_hoc_filename():
"""ephys.create_hoc: Test create_hoc template_filename"""
mech = utils.make_mech()
parameters = utils.make_parameters()
custom_param_val = 'printf("Hello world!")'
hoc = create_hoc.create_hoc([mech, ],
parameters, template_name='CCell',
template_filename='test.jinja2',
template_dir=os.path.join(
os.path.dirname(__file__),
'testdata'),
custom_jinja_params={
'custom_param': custom_param_val})
assert 'load_file' in hoc
assert 'CCell' in hoc
assert 'begintemplate' in hoc
assert 'endtemplate' in hoc
assert 'Test template' in hoc
assert custom_param_val in hoc
@pytest.mark.unit
def test_generate_reinitrng():
"""ephys.create_hoc: Test generate_reinitrng"""
mech = utils.make_mech()
re_init_rng = create_hoc.generate_reinitrng([mech])
assert 'func hash_str() {localobj sf strdef right' in re_init_rng
assert ' hash = (hash * 31 + char_int) % (2 ^ 31 - 1)' in re_init_rng
@pytest.mark.unit
def test_range_exprs_to_hoc():
"""ephys.create_hoc: Test range_exprs_to_hoc"""
apical_region = ArbLabel("region", "apic", "(tag 4)")
param_scaler = NrnSegmentSomaDistanceScaler(
name='soma-distance-scaler',
distribution='(-0.8696 + 2.087*math.exp(({distance})*0.0031))*{value}'
)
range_expr = create_acc.RangeExpr(
location=apical_region,
name="gkbar_hh",
value=0.025,
value_scaler=param_scaler
)
hoc = create_hoc.range_exprs_to_hoc([range_expr])
assert hoc[0].param_name == 'gkbar_hh'
val_gt = '(-0.8696 + 2.087*exp((%.17g)*0.0031))*0.025000000000000001'
assert hoc[0].value == val_gt
@pytest.mark.unit
def test_range_exprs_to_hoc_step_scaler():
"""ephys.create_hoc: Test range_exprs_to_hoc with step scaler"""
# apical_region = ArbLabel("region", "apic", "(tag 4)")
apical_location = NrnSomaDistanceCompLocation(
name='apic100',
soma_distance=100,
seclist_name='apical',
)
param_scaler = NrnSegmentSomaDistanceStepScaler(
name='soma-distance-step-scaler',
distribution='{value} * (0.1 + 0.9 * int('
'({distance} > {step_begin}) & ('
'{distance} < {step_end})))',
step_begin=300,
step_end=500)
range_expr = create_hoc.RangeExpr(
location=apical_location,
name="gCa_LVAstbar_Ca_LVAst",
value=1,
value_scaler=param_scaler
)
hoc = create_hoc.range_exprs_to_hoc([range_expr])
assert hoc[0].param_name == 'gCa_LVAstbar_Ca_LVAst'
val_gt = '1 * (0.1 + 0.9 * int((%.17g > 300) && (%.17g < 500)))'
assert hoc[0].value == val_gt
================================================
FILE: bluepyopt/tests/test_ephys/test_evaluators.py
================================================
"""Test ephys model objects"""
# pylint: disable=R0914
import os
import pytest
import numpy
from bluepyopt import ephys
TESTDATA_DIR = os.path.join(
os.path.dirname(
os.path.abspath(__file__)),
'testdata')
simple_morphology_path = os.path.join(TESTDATA_DIR, 'simple.swc')
@pytest.mark.unit
def test_CellEvaluator_init():
"""ephys.evaluators: Test CellEvaluator init"""
sim = ephys.simulators.NrnSimulator()
model = ephys.models.CellModel('test_model', params=[])
fitness_calc = ephys.objectivescalculators.ObjectivesCalculator()
evaluator = ephys.evaluators.CellEvaluator(
cell_model=model,
param_names=[],
fitness_calculator=fitness_calc,
sim=sim)
assert isinstance(evaluator, ephys.evaluators.CellEvaluator)
assert (
str(evaluator) ==
'cell evaluator:\n cell model:\n test_model:\n morphology:\n '
'mechanisms:\n params:\n\n fitness protocols:\n '
'fitness calculator:\n objectives:\n\n')
@pytest.mark.unit
def test_CellEvaluator_evaluate():
"""ephys.evaluators: Test CellEvaluator evaluate"""
sim = ephys.simulators.NrnSimulator()
simple_morph = ephys.morphologies.NrnFileMorphology(
simple_morphology_path,
do_replace_axon=True)
all_loc = ephys.locations.NrnSeclistLocation('all', 'all')
cm = ephys.parameters.NrnRangeParameter(
name='cm',
param_name='cm',
bounds=[.5, 1.5],
locations=[all_loc])
cell_model = ephys.models.CellModel('CellModel',
morph=simple_morph,
mechs=[],
params=[cm])
soma_loc = ephys.locations.NrnSeclistCompLocation(
name='soma_loc',
seclist_name='somatic',
sec_index=0,
comp_x=.5)
rec_soma = ephys.recordings.CompRecording(
name='soma.v',
location=soma_loc,
variable='v')
stim = ephys.stimuli.NrnSquarePulse(
step_amplitude=0.1,
step_delay=100.0,
step_duration=100,
total_duration=200,
location=soma_loc)
protocol = ephys.protocols.SweepProtocol(
name='prot',
stimuli=[stim],
recordings=[rec_soma])
mean = -65
efeature = ephys.efeatures.eFELFeature(name='test_eFELFeature',
efel_feature_name='voltage_base',
recording_names={'': 'soma.v'},
stim_start=100.0,
stim_end=200.0,
exp_mean=-65,
exp_std=1)
s_obj = ephys.objectives.SingletonObjective(
'singleton',
feature=efeature)
fitness_calc = ephys.objectivescalculators.ObjectivesCalculator(
objectives=[s_obj])
evaluator = ephys.evaluators.CellEvaluator(
cell_model=cell_model,
param_names=['cm'],
fitness_calculator=fitness_calc,
fitness_protocols={'sweep': protocol},
sim=sim)
responses = protocol.run(cell_model, {'cm': 1.0}, sim=sim)
feature_value = efeature.calculate_feature(responses)
feature_value_eva = evaluator.evaluate_with_dicts(
{'cm': 1.0}, target='values'
)
score = evaluator.evaluate([1.0])
expected_score = abs(mean - feature_value)
numpy.testing.assert_almost_equal(score, expected_score)
score_dict = evaluator.objective_dict(score)
numpy.testing.assert_almost_equal(score_dict['singleton'], expected_score)
numpy.testing.assert_almost_equal(
feature_value, feature_value_eva['singleton']
)
================================================
FILE: bluepyopt/tests/test_ephys/test_extra_features_utils.py
================================================
"""Tests for ephys.extra_features_utils"""
import os
import numpy
import pytest
from bluepyopt import ephys
testdata_dir = os.path.join(
os.path.dirname(os.path.abspath(__file__)), 'testdata'
)
waveforms_fpath = os.path.join(testdata_dir, 'mean_waveforms.dat')
waveforms = numpy.loadtxt(waveforms_fpath)
waveform = numpy.array([waveforms[0]])
sampling_freq = 10000
@pytest.mark.unit
def test_peak_to_valley():
"""ephys.extra_features_utils: Test peak_to_valley"""
ptv = ephys.extra_features_utils.peak_to_valley(waveform, sampling_freq)
assert len(ptv) == 1
assert ptv[0] == pytest.approx(0.0013)
@pytest.mark.unit
def test_peak_trough_ratio():
"""ephys.extra_features_utils: Test peak_trough_ratio"""
ptratio = ephys.extra_features_utils.peak_trough_ratio(waveform)
assert len(ptratio) == 1
print(ptratio)
assert ptratio[0] == pytest.approx(0.53804035)
@pytest.mark.unit
def test_halfwidth():
"""ephys.extra_features_utils: Test halfwidth"""
ret = ephys.extra_features_utils.halfwidth(waveform, sampling_freq, True)
assert len(ret) == 3
hw = ephys.extra_features_utils.halfwidth(waveform, sampling_freq)
assert len(hw) == 1
assert hw[0] == pytest.approx(0.0015)
@pytest.mark.unit
def test_repolarization_slope():
"""ephys.extra_features_utils: Test repolarization_slope"""
ret = ephys.extra_features_utils.repolarization_slope(
waveform, sampling_freq, True
)
assert len(ret) == 2
rslope = ephys.extra_features_utils.repolarization_slope(
waveform, sampling_freq
)
assert len(rslope) == 1
assert rslope[0] == pytest.approx(73.12572131)
@pytest.mark.unit
def test_recovery_slope():
"""ephys.extra_features_utils: Test recovery_slope"""
window = 0.7
rslope = ephys.extra_features_utils.recovery_slope(
waveform, sampling_freq, window=window
)
assert len(rslope) == 1
assert rslope[0] == pytest.approx(-3.63355521)
@pytest.mark.unit
def test_peak_image():
"""ephys.extra_features_utils: Test peak_image"""
rel_peaks = ephys.extra_features_utils.peak_image(
waveforms, sign="negative"
)
assert len(rel_peaks) == 209
assert rel_peaks[0] == pytest.approx(0.06084468)
rel_peaks = ephys.extra_features_utils.peak_image(
waveforms, sign="positive"
)
assert len(rel_peaks) == 209
assert rel_peaks[0] == pytest.approx(0.10850117)
@pytest.mark.unit
def test_relative_amplitude():
"""ephys.extra_features_utils: Test relative_amplitude"""
rel_amp = ephys.extra_features_utils.relative_amplitude(
waveforms, sign="negative"
)
assert len(rel_amp) == 209
assert rel_amp[0] == pytest.approx(0.09513392)
rel_amp = ephys.extra_features_utils.relative_amplitude(
waveforms, sign="positive"
)
assert len(rel_amp) == 209
assert rel_amp[0] == pytest.approx(0.2135929)
@pytest.mark.unit
def test_peak_time_diff():
"""ephys.extra_features_utils: Test peak_time_diff"""
peak_t = ephys.extra_features_utils.peak_time_diff(
waveforms, sampling_freq, sign="negative"
)
assert len(peak_t) == 209
assert peak_t[0] == pytest.approx(0.0009)
peak_t = ephys.extra_features_utils.peak_time_diff(
waveforms, sampling_freq, sign="positive"
)
assert len(peak_t) == 209
assert peak_t[0] == pytest.approx(0.0007)
@pytest.mark.unit
def test__get_trough_and_peak_idx():
"""ephys.extra_features_utils: Test _get_trough_and_peak_idx"""
t_idx, p_idx = ephys.extra_features_utils._get_trough_and_peak_idx(
waveform
)
assert t_idx == 102
assert p_idx == 115
@pytest.mark.unit
def test_calculate_features():
"""ephys.extra_features_utils: Test calculate_features"""
feats = ephys.extra_features_utils.calculate_features(
waveforms, sampling_freq
)
for feature_name in ephys.extra_features_utils.all_1D_features:
assert feature_name in feats
================================================
FILE: bluepyopt/tests/test_ephys/test_features.py
================================================
"""Tests for ephys.efeatures"""
import os
from os.path import join as joinp
import pytest
import numpy
from bluepyopt.ephys import efeatures
from bluepyopt.ephys.responses import TimeVoltageResponse, TimeLFPResponse
from bluepyopt.ephys.serializer import instantiator
@pytest.mark.unit
def test_EFeature():
"""ephys.efeatures: Testing EFeature creation"""
efeature = efeatures.EFeature('name')
assert efeature.name == 'name'
@pytest.mark.unit
def test_eFELFeature():
"""ephys.efeatures: Testing eFELFeature creation"""
recording_names = {'': 'square_pulse_step1.soma.v'}
efeature = efeatures.eFELFeature(name='test_eFELFeature',
efel_feature_name='voltage_base',
recording_names=recording_names,
stim_start=700,
stim_end=2700,
exp_mean=1,
exp_std=1)
response = TimeVoltageResponse('mock_response')
testdata_dir = joinp(
os.path.dirname(
os.path.abspath(__file__)),
'testdata')
response.read_csv(joinp(testdata_dir, 'TimeVoltageResponse.csv'))
responses = {'square_pulse_step1.soma.v': response, }
ret = efeature.calculate_feature(responses, raise_warnings=True)
numpy.testing.assert_almost_equal(ret, -72.05761247316858)
score = efeature.calculate_score(responses)
numpy.testing.assert_almost_equal(score, 73.05761247316858)
assert efeature.name == 'test_eFELFeature'
assert 'voltage_base' in str(efeature)
@pytest.mark.unit
def test_eFELFeature_max_score():
"""ephys.efeatures: Testing eFELFeature max_score option"""
recording_names = {'': 'square_pulse_step1.soma.v'}
response = TimeVoltageResponse('mock_response')
testdata_dir = joinp(
os.path.dirname(
os.path.abspath(__file__)),
'testdata')
response.read_csv(joinp(testdata_dir, 'TimeVoltageResponse.csv'))
responses = {'square_pulse_step1.soma.v': response, }
efeature_normal = efeatures.eFELFeature(name='test_eFELFeature',
efel_feature_name='AP_amplitude',
recording_names=recording_names,
stim_start=600,
stim_end=700,
exp_mean=1,
exp_std=1)
score_normal = efeature_normal.calculate_score(responses)
numpy.testing.assert_almost_equal(score_normal, 250)
efeature_150 = efeatures.eFELFeature(name='test_eFELFeature',
efel_feature_name='AP_amplitude',
recording_names=recording_names,
stim_start=600,
stim_end=700,
exp_mean=1,
exp_std=1,
max_score=150)
score_150 = efeature_150.calculate_score(responses)
numpy.testing.assert_almost_equal(score_150, 150)
@pytest.mark.unit
def test_eFELFeature_force_max_score():
"""ephys.efeatures: Testing eFELFeature force_max_score option"""
recording_names = {'': 'square_pulse_step1.soma.v'}
response = TimeVoltageResponse('mock_response')
testdata_dir = joinp(
os.path.dirname(
os.path.abspath(__file__)),
'testdata')
response.read_csv(joinp(testdata_dir, 'TimeVoltageResponse.csv'))
responses = {'square_pulse_step1.soma.v': response, }
efeature_normal = efeatures.eFELFeature(name='test_eFELFeature',
efel_feature_name='voltage_base',
recording_names=recording_names,
stim_start=700,
stim_end=2700,
exp_mean=1,
exp_std=.001)
score_normal = efeature_normal.calculate_score(responses)
assert score_normal > 250
efeature_force = efeatures.eFELFeature(name='test_eFELFeature',
efel_feature_name='voltage_base',
recording_names=recording_names,
stim_start=700,
stim_end=2700,
exp_mean=1,
exp_std=.001,
force_max_score=True)
score_force = efeature_force.calculate_score(responses)
numpy.testing.assert_almost_equal(score_force, 250)
@pytest.mark.unit
def test_eFELFeature_double_settings():
"""ephys.efeatures: Testing eFELFeature double_settings"""
recording_names = {'': 'square_pulse_step1.soma.v'}
efeature = efeatures.eFELFeature(name='test_eFELFeature',
efel_feature_name='voltage_base',
recording_names=recording_names,
stim_start=700,
stim_end=2700,
exp_mean=1,
exp_std=1)
efeature_ds = efeatures.eFELFeature(
name='test_eFELFeature_other_perc',
efel_feature_name='voltage_base',
recording_names=recording_names,
stim_start=700,
stim_end=2700,
exp_mean=1,
exp_std=1,
double_settings={
'voltage_base_start_perc': 0.01})
response = TimeVoltageResponse('mock_response')
testdata_dir = joinp(
os.path.dirname(
os.path.abspath(__file__)),
'testdata')
response.read_csv(joinp(testdata_dir, 'TimeVoltageResponse.csv'))
responses = {'square_pulse_step1.soma.v': response, }
vb_other_perc = efeature_ds.calculate_feature(
responses,
raise_warnings=True)
vb = efeature.calculate_feature(responses, raise_warnings=True)
assert vb_other_perc != vb
@pytest.mark.unit
def test_eFELFeature_int_settings():
"""ephys.efeatures: Testing eFELFeature int_settings"""
recording_names = {'': 'square_pulse_step1.soma.v'}
efeature = efeatures.eFELFeature(name='test_eFELFeature',
efel_feature_name='Spikecount',
recording_names=recording_names,
stim_start=1200,
stim_end=2000,
exp_mean=1,
exp_std=1)
efeature_strict = efeatures.eFELFeature(
name='test_eFELFeature_strict',
efel_feature_name='Spikecount',
recording_names=recording_names,
stim_start=1200,
stim_end=2000,
exp_mean=1,
exp_std=1,
int_settings={
'strict_stiminterval': True})
response = TimeVoltageResponse('mock_response')
testdata_dir = joinp(
os.path.dirname(
os.path.abspath(__file__)),
'testdata')
response.read_csv(joinp(testdata_dir, 'TimeVoltageResponse.csv'))
responses = {'square_pulse_step1.soma.v': response, }
spikecount = efeature.calculate_feature(responses)
spikecount_strict = efeature_strict.calculate_feature(responses)
assert spikecount_strict != spikecount
@pytest.mark.unit
def test_eFELFeature_string_settings():
"""ephys.efeatures: Testing eFELFeature string_settings"""
recording_names = {'': 'square_pulse_step1.soma.v'}
efeature = efeatures.eFELFeature(name='test_eFELFeature_vb_default',
efel_feature_name='voltage_base',
recording_names=recording_names,
stim_start=700,
stim_end=2700)
efeature_median = efeatures.eFELFeature(
name='test_eFELFeature_vb_median',
efel_feature_name='voltage_base',
recording_names=recording_names,
stim_start=700,
stim_end=2700,
string_settings={
'voltage_base_mode': "median"})
response = TimeVoltageResponse('mock_response')
testdata_dir = joinp(
os.path.dirname(
os.path.abspath(__file__)),
'testdata')
response.read_csv(joinp(testdata_dir, 'TimeVoltageResponse.csv'))
responses = {'square_pulse_step1.soma.v': response, }
vb_median = efeature_median.calculate_feature(
responses,
raise_warnings=True)
vb_default = efeature.calculate_feature(responses, raise_warnings=True)
assert vb_median != vb_default
@pytest.mark.unit
def test_eFELFeature_serialize():
"""ephys.efeatures: Testing eFELFeature serialization"""
recording_names = {'': 'square_pulse_step1.soma.v'}
efeature = efeatures.eFELFeature(name='test_eFELFeature',
efel_feature_name='voltage_base',
recording_names=recording_names,
stim_start=700,
stim_end=2700,
exp_mean=1,
exp_std=1)
serialized = efeature.to_dict()
deserialized = instantiator(serialized)
assert isinstance(deserialized, efeatures.eFELFeature)
assert deserialized.stim_start == 700
assert deserialized.recording_names == recording_names
@pytest.mark.unit
def test_extraFELFeature():
"""ephys.efeatures: Testing extraFELFeature calculation"""
import pandas as pd
somatic_recording_name = 'soma_response'
recording_names = {'': 'lfp_response'}
channel_ids = 0
extrafel_feature_name = 'halfwidth'
name = 'test_extraFELFeature'
stim_start = 400
stim_end = 1750
fs = 10
ms_cut = [10, 25]
# load responses from file
testdata_dir = os.path.join(
os.path.dirname(os.path.abspath(__file__)), 'testdata'
)
soma_time = numpy.load(os.path.join(testdata_dir, 'lfpy_soma_time.npy'))
soma_voltage = numpy.load(
os.path.join(testdata_dir, 'lfpy_soma_voltage.npy')
)
lfpy_time = numpy.load(os.path.join(testdata_dir, 'lfpy_time.npy'))
lfpy_voltage = numpy.load(os.path.join(testdata_dir, 'lfpy_voltage.npy'))
soma_response = TimeVoltageResponse(
name='soma_response', time=soma_time, voltage=soma_voltage
)
lfpy_response = TimeLFPResponse(
name="lfpy_response", time=lfpy_time, lfp=lfpy_voltage
)
responses = {
somatic_recording_name: soma_response,
recording_names['']: lfpy_response,
}
# compute for all electrodes
efeature = efeatures.extraFELFeature(
name=name,
extrafel_feature_name=extrafel_feature_name,
somatic_recording_name=somatic_recording_name,
recording_names=recording_names,
channel_ids=None,
exp_mean=0.001,
exp_std=0.001,
stim_start=stim_start,
stim_end=stim_end,
fs=fs,
ms_cut=ms_cut
)
ret = efeature.calculate_feature(responses, raise_warnings=True)
assert len(ret) == 209
# compute for 1 electrode
efeature = efeatures.extraFELFeature(
name=name,
extrafel_feature_name=extrafel_feature_name,
somatic_recording_name=somatic_recording_name,
recording_names=recording_names,
channel_ids=channel_ids,
exp_mean=0.001,
exp_std=0.001,
stim_start=stim_start,
stim_end=stim_end,
fs=fs,
ms_cut=ms_cut
)
ret = efeature.calculate_feature(responses, raise_warnings=True)
numpy.testing.assert_almost_equal(ret, 0.0015)
score = efeature.calculate_score(responses)
numpy.testing.assert_almost_equal(score, 0.5)
assert efeature.name == name
assert extrafel_feature_name in str(efeature)
@pytest.mark.unit
def test_masked_cosine_distance():
"""ephys.efeatures: Testing masked_cosine_distance"""
from scipy.spatial import distance
exp = numpy.array([0.5, 0.5, 0.5])
model = numpy.array([0.7, 0.8, 0.4])
score = efeatures.masked_cosine_distance(exp, model)
assert score == distance.cosine(exp, model)
# test nan in model feature values
model = numpy.array([0.7, numpy.nan, 0.4])
score = efeatures.masked_cosine_distance(exp, model)
assert score == distance.cosine([0.5, 0.5], [0.7, 0.4])
# test nan in experimental feature values
exp = numpy.array([0.5, 0.5, numpy.nan])
model = numpy.array([0.7, 0.8, 0.4])
score = efeatures.masked_cosine_distance(exp, model)
assert score == distance.cosine([0.5, 0.5], [0.7, 0.8]) * 2. / 3.
# test na in both exp and model feature values
exp = numpy.array([0.5, 0.5, numpy.nan])
model = numpy.array([0.7, numpy.nan, 0.4])
score = efeatures.masked_cosine_distance(exp, model)
assert score == distance.cosine([0.5], [0.7]) * 2. / 3.
================================================
FILE: bluepyopt/tests/test_ephys/test_init.py
================================================
"""bluepy.ephys test"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint:disable=W0612
import pytest
import numpy
@pytest.mark.unit
def test_import():
"""ephys: test importing bluepyopt.ephys"""
import bluepyopt.ephys # NOQA
@pytest.mark.unit
def test_ephys_base():
"""ephys: test ephys base class"""
import bluepyopt.ephys as ephys
base = ephys.base.BaseEPhys(name='test', comment='comm')
assert str(base) == 'BaseEPhys: test (comm)'
================================================
FILE: bluepyopt/tests/test_ephys/test_locations.py
================================================
"""bluepyopt.ephys.simulators tests"""
"""
Copyright (c) 2016-2022, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint:disable=W0612, W0201
import json
import numpy as np
import pytest
from bluepyopt import ephys
from bluepyopt.ephys.serializer import instantiator
@pytest.mark.unit
def test_location_init():
"""ephys.locations: test if Location works"""
loc = ephys.locations.Location("test")
assert isinstance(loc, ephys.locations.Location)
assert loc.name == "test"
@pytest.mark.unit
class TestNrnSectionCompLocation(object):
"""Test class for NrnSectionCompLocation"""
def setup_method(self):
"""Setup"""
self.loc = ephys.locations.NrnSectionCompLocation(
name="test", sec_name="soma[0]", comp_x=0.5
)
self.loc_dend = ephys.locations.NrnSectionCompLocation(
name="test", sec_name="dend[1]", comp_x=0.5
)
assert self.loc.name == "test"
self.sim = ephys.simulators.NrnSimulator()
def test_instantiate(self):
"""ephys.locations.NrnSomaDistanceCompLocation: test instantiate"""
# Create a little test class with a soma and two dendritic sections
class Cell(object):
"""Cell class"""
pass
cell = Cell()
soma = self.sim.neuron.h.Section()
dend1 = self.sim.neuron.h.Section(name="dend1")
dend2 = self.sim.neuron.h.Section(name="dend2")
cell.soma = [soma]
cell.dend = [dend1, dend2]
soma_comp = self.loc.instantiate(sim=self.sim, icell=cell)
assert soma_comp == soma(0.5)
dend_comp = self.loc_dend.instantiate(sim=self.sim, icell=cell)
assert dend_comp == dend2(0.5)
@pytest.mark.unit
class TestNrnSeclistCompLocation(object):
"""Test class for NrnSectionCompLocation"""
def setup_method(self):
"""Setup"""
self.loc = ephys.locations.NrnSeclistCompLocation(
name="test", seclist_name="somatic", sec_index=0, comp_x=0.5
)
self.loc_dend = ephys.locations.NrnSeclistCompLocation(
name="test", seclist_name="basal", sec_index=1, comp_x=0.5
)
assert self.loc.name == "test"
self.sim = ephys.simulators.NrnSimulator()
def test_instantiate(self):
"""ephys.locations.NrnSeclistCompLocation: test instantiate"""
# Create a little test class with a soma and two dendritic sections
class Cell(object):
"""Cell class"""
pass
cell = Cell()
soma = self.sim.neuron.h.Section()
dend1 = self.sim.neuron.h.Section(name="dend1")
dend2 = self.sim.neuron.h.Section(name="dend2")
cell.somatic = self.sim.neuron.h.SectionList()
cell.somatic.append(soma)
cell.basal = self.sim.neuron.h.SectionList()
cell.basal.append(dend1)
cell.basal.append(dend2)
soma_comp = self.loc.instantiate(sim=self.sim, icell=cell)
assert soma_comp == soma(0.5)
dend_comp = self.loc_dend.instantiate(sim=self.sim, icell=cell)
assert dend_comp == dend2(0.5)
for _ in range(10000):
soma_comp = self.loc.instantiate(sim=self.sim, icell=cell)
@pytest.mark.unit
class TestNrnSeclistSecLocation(object):
"""Test class for NrnSeclistSecLocation"""
def setup_method(self):
"""Setup"""
self.loc = ephys.locations.NrnSeclistSecLocation(
name="test", seclist_name="somatic", sec_index=0
)
self.loc_dend = ephys.locations.NrnSeclistSecLocation(
name="test", seclist_name="basal", sec_index=1
)
assert self.loc.name == "test"
self.sim = ephys.simulators.NrnSimulator()
def test_instantiate(self):
"""ephys.locations.NrnSeclistSecLocation: test instantiate"""
# Create a little test class with a soma and two dendritic sections
class Cell(object):
"""Cell class"""
pass
cell = Cell()
soma = self.sim.neuron.h.Section()
dend1 = self.sim.neuron.h.Section(name="dend1")
dend2 = self.sim.neuron.h.Section(name="dend2")
cell.somatic = self.sim.neuron.h.SectionList()
cell.somatic.append(soma)
cell.basal = self.sim.neuron.h.SectionList()
cell.basal.append(dend1)
cell.basal.append(dend2)
soma_comp = self.loc.instantiate(sim=self.sim, icell=cell)
assert soma_comp == soma
dend_comp = self.loc_dend.instantiate(sim=self.sim, icell=cell)
assert dend_comp == dend2
@pytest.mark.unit
class TestNrnSomaDistanceCompLocation(object):
"""Test class for NrnSomaDistanceCompLocation"""
def setup_method(self):
"""Setup"""
self.loc = ephys.locations.NrnSomaDistanceCompLocation(
"test", 125, "testdend"
)
assert self.loc.name == "test"
self.sim = ephys.simulators.NrnSimulator()
def test_instantiate(self):
"""ephys.locations.NrnSomaDistanceCompLocation: test instantiate"""
# Create a little test class with a soma and two dendritic sections
class Cell(object):
"""Cell class"""
pass
cell = Cell()
soma = self.sim.neuron.h.Section()
cell.soma = [soma]
cell.testdend = self.sim.neuron.h.SectionList()
dend1 = self.sim.neuron.h.Section(name="dend1")
dend2 = self.sim.neuron.h.Section(name="dend2")
cell.testdend.append(sec=dend1)
cell.testdend.append(sec=dend2)
pytest.raises(
ephys.locations.EPhysLocInstantiateException,
self.loc.instantiate,
sim=self.sim,
icell=cell,
)
dend1.connect(soma(0.5), 0.0)
dend2.connect(dend1(1.0), 0.0)
comp = self.loc.instantiate(sim=self.sim, icell=cell)
assert comp == dend2(0.5)
@pytest.mark.unit
class TestNrnSecSomaDistanceCompLocation(object):
"""Test class for NrnSecSomaDistanceCompLocation"""
def setup_method(self):
"""Setup"""
self.loc = ephys.locations.NrnSecSomaDistanceCompLocation(
"test", 125, 1, "testdend"
)
self.loc_other = ephys.locations.NrnSecSomaDistanceCompLocation(
"test", 250, 4, "testdend"
)
assert self.loc.name == "test"
self.sim = ephys.simulators.NrnSimulator()
def test_instantiate(self):
"""ephys.locations.NrnSomaDistanceCompLocation: test instantiate"""
# Create a little test class with a soma and two dendritic sections
class Cell(object):
"""Cell class"""
pass
cell = Cell()
soma = self.sim.neuron.h.Section(name="soma[0]")
cell.soma = [soma]
cell.testdend = self.sim.neuron.h.SectionList()
dend1 = self.sim.neuron.h.Section(name="dend[0]")
dend2 = self.sim.neuron.h.Section(name="dend[1]")
dend3 = self.sim.neuron.h.Section(name="dend[2]")
dend4 = self.sim.neuron.h.Section(name="dend[3]")
dend5 = self.sim.neuron.h.Section(name="dend[4]")
cell.testdend.append(sec=dend1)
cell.testdend.append(sec=dend2)
cell.testdend.append(sec=dend3)
cell.testdend.append(sec=dend4)
cell.testdend.append(sec=dend5)
dend1.connect(soma(0.5), 0.0)
dend2.connect(dend1(1.0), 0.0)
dend3.connect(dend1(1.0), 0.0)
dend4.connect(dend3(1.0), 0.0)
dend5.connect(dend4(1.0), 0.0)
comp = self.loc.instantiate(sim=self.sim, icell=cell)
assert comp == dend2(0.5)
comp = self.loc_other.instantiate(sim=self.sim, icell=cell)
assert comp == dend4(0.5)
@pytest.mark.unit
class TestNrnTrunkSomaDistanceCompLocation(object):
"""Test class for NrnTrunkSomaDistanceCompLocation"""
def setup_method(self):
"""Setup"""
self.loc = ephys.locations.NrnTrunkSomaDistanceCompLocation(
"test", soma_distance=150, seclist_name="testdend"
)
self.loc_other = ephys.locations.NrnTrunkSomaDistanceCompLocation(
"test", soma_distance=350, seclist_name="testdend"
)
assert self.loc.name == "test"
self.sim = ephys.simulators.NrnSimulator()
def test_instantiate(self):
"""ephys.locations.NrnSomaDistanceCompLocation: test instantiate"""
# Create a little test class with a soma and two dendritic sections
class Cell(object):
"""Cell class"""
pass
cell = Cell()
soma = self.sim.neuron.h.Section(name="soma[0]")
cell.soma = [soma]
cell.testdend = self.sim.neuron.h.SectionList()
dend1 = self.sim.neuron.h.Section(name="dend[0]")
dend2 = self.sim.neuron.h.Section(name="dend[1]")
dend3 = self.sim.neuron.h.Section(name="dend[2]")
dend4 = self.sim.neuron.h.Section(name="dend[3]")
dend5 = self.sim.neuron.h.Section(name="dend[4]")
cell.testdend.append(sec=dend1)
cell.testdend.append(sec=dend2)
cell.testdend.append(sec=dend3)
cell.testdend.append(sec=dend4)
cell.testdend.append(sec=dend5)
x0 = self.sim.neuron.h.Vector([0] * 10)
d = self.sim.neuron.h.Vector([1] * 10)
x1 = self.sim.neuron.h.Vector(np.linspace(0, 100, 10))
self.sim.neuron.h.pt3dadd(x0, x1, x0, d, sec=dend1)
x2 = self.sim.neuron.h.Vector(np.linspace(100, 200, 10))
self.sim.neuron.h.pt3dadd(x0, x2, x0, d, sec=dend2)
x3 = self.sim.neuron.h.Vector(np.linspace(200, 300, 10))
self.sim.neuron.h.pt3dadd(x0, x3, x0, d, sec=dend3)
x4 = self.sim.neuron.h.Vector(np.linspace(300, 400, 10))
self.sim.neuron.h.pt3dadd(x0, x4, x0, d, sec=dend4)
x5 = self.sim.neuron.h.Vector(np.linspace(400, 500, 10))
self.sim.neuron.h.pt3dadd(x0, x5, x0, d, sec=dend5)
dend1.connect(soma(0.5), 0.0)
dend2.connect(dend1(1.0), 0.0)
dend3.connect(dend1(1.0), 0.0)
dend4.connect(dend3(1.0), 0.0)
dend5.connect(dend4(1.0), 0.0)
comp = self.loc.instantiate(sim=self.sim, icell=cell)
assert comp == dend3(0.5)
comp = self.loc_other.instantiate(sim=self.sim, icell=cell)
assert comp == dend5(0.5)
@pytest.mark.unit
def test_serialize():
"""ephys.locations: Test serialize functionality"""
from bluepyopt.ephys.locations import (
NrnSeclistCompLocation,
NrnSeclistLocation,
NrnSeclistSecLocation,
NrnSomaDistanceCompLocation,
)
seclist_name, sec_index, comp_x, soma_distance = "somatic", 0, 0.5, 800
locations = (
NrnSeclistCompLocation(
"NrnSeclistCompLocation", seclist_name, sec_index, comp_x
),
NrnSeclistLocation("NrnSeclistLocation", seclist_name),
NrnSeclistSecLocation(
"NrnSeclistSecLocation", seclist_name, sec_index
),
NrnSomaDistanceCompLocation(
"NrnSomaDistanceCompLocation", soma_distance, seclist_name
),
)
for loc in locations:
serialized = loc.to_dict()
assert isinstance(json.dumps(serialized), str)
deserialized = instantiator(serialized)
assert isinstance(deserialized, loc.__class__)
assert deserialized.seclist_name == seclist_name
assert deserialized.name == loc.__class__.__name__
================================================
FILE: bluepyopt/tests/test_ephys/test_mechanisms.py
================================================
"""Tests for ephys.mechanisms"""
import string
import random
import json
import difflib
import pytest
from . import utils
from bluepyopt import ephys
import bluepyopt.ephys.examples.simplecell
simplecell = bluepyopt.ephys.examples.simplecell.SimpleCell()
from bluepyopt.ephys.serializer import instantiator
simple_cell = simplecell.cell_model
simple_cell.freeze(simplecell.default_param_values)
sim = simplecell.nrn_sim
@pytest.mark.unit
def test_mechanism_serialize():
"""ephys.mechanisms: Testing serialize"""
mech = utils.make_mech()
serialized = mech.to_dict()
assert isinstance(json.dumps(serialized), str)
deserialized = instantiator(serialized)
assert isinstance(deserialized, ephys.mechanisms.NrnMODMechanism)
@pytest.mark.unit
def test_nrnmod_instantiate():
"""ephys.mechanisms: Testing insert mechanism"""
test_mech = ephys.mechanisms.NrnMODMechanism(
'test.pas',
suffix='pas',
locations=[simplecell.somatic_loc])
assert str(test_mech) == "test.pas: pas at ['somatic']"
simple_cell.instantiate(sim=sim)
test_mech.instantiate(sim=sim, icell=simple_cell.icell)
test_mech.destroy(sim=sim)
simple_cell.destroy(sim=sim)
pytest.raises(TypeError, ephys.mechanisms.NrnMODMechanism,
'test.pas',
suffix='pas',
prefix='pas',
locations=[simplecell.somatic_loc])
test_mech = ephys.mechanisms.NrnMODMechanism(
'test.pas',
prefix='pas',
locations=[simplecell.somatic_loc])
assert test_mech.suffix == 'pas'
test_mech.prefix = 'pas2'
assert test_mech.suffix == 'pas2'
test_mech = ephys.mechanisms.NrnMODMechanism(
'unknown',
suffix='unknown',
locations=[simplecell.somatic_loc])
simple_cell.instantiate(sim=sim)
pytest.raises(
ValueError,
test_mech.instantiate,
sim=sim,
icell=simple_cell.icell)
test_mech.destroy(sim=sim)
simple_cell.destroy(sim=sim)
def compare_strings(s1, s2):
"""Compare two strings"""
diff = list(difflib.unified_diff(s1.splitlines(1), s2.splitlines(1)))
if len(diff) > 0:
print(''.join(diff))
return False
else:
return True
@pytest.mark.unit
def test_nrnmod_reinitrng_block():
"""ephys.mechanisms: Testing reinitrng_block"""
test_mech = ephys.mechanisms.NrnMODMechanism(
'stoch',
suffix='Stoch',
locations=[simplecell.somatic_loc])
block = test_mech.generate_reinitrng_hoc_block()
expected_block = ' forsec somatic { deterministic_Stoch = 1 }\n'
assert compare_strings(block, expected_block)
test_mech = ephys.mechanisms.NrnMODMechanism(
'stoch',
suffix='Stoch',
deterministic=False,
locations=[simplecell.somatic_loc])
block = test_mech.generate_reinitrng_hoc_block()
expected_block = \
""" forsec somatic {
for (x, 0) {
setdata_Stoch(x)
sf.tail(secname(), "\\\\.", name)
sprint(full_str, "%s.%.19g", name, x)
if (channel_seed_set) {
setRNG_Stoch(gid, hash_str(full_str), channel_seed)
} else {
setRNG_Stoch(gid, hash_str(full_str))
}
}
}
"""
assert compare_strings(block, expected_block)
@pytest.mark.unit
def test_nrnmod_determinism():
"""ephys.mechanisms: Testing determinism"""
test_mech = ephys.mechanisms.NrnMODMechanism(
'pas',
suffix='pas',
deterministic=False,
locations=[simplecell.somatic_loc])
simple_cell.instantiate(sim=sim)
pytest.raises(
TypeError,
test_mech.instantiate,
sim=sim,
icell=simple_cell.icell)
test_mech.destroy(sim=sim)
simple_cell.destroy(sim=sim)
@pytest.mark.unit
def test_pprocess_instantiate():
"""ephys.mechanisms: Testing insert point process"""
test_pprocess = ephys.mechanisms.NrnMODPointProcessMechanism(
name='expsyn',
suffix='ExpSyn',
locations=[simplecell.somacenter_loc])
assert (
str(test_pprocess) ==
"expsyn: ExpSyn at ['somatic[0](0.5)']")
simple_cell.instantiate(sim=sim)
assert test_pprocess.pprocesses is None
test_pprocess.instantiate(sim=sim, icell=simple_cell.icell)
assert len(test_pprocess.pprocesses) == 1
pprocess = test_pprocess.pprocesses[0]
assert hasattr(pprocess, 'tau')
test_pprocess.destroy(sim=sim)
assert test_pprocess.pprocesses is None
simple_cell.destroy(sim=sim)
test_pprocess = ephys.mechanisms.NrnMODPointProcessMechanism(
name='expsyn',
suffix='Exp',
locations=[simplecell.somacenter_loc])
simple_cell.instantiate(sim=sim)
pytest.raises(
AttributeError,
test_pprocess.instantiate,
sim=sim,
icell=simple_cell.icell)
test_pprocess.destroy(sim=sim)
simple_cell.destroy(sim=sim)
@pytest.mark.unit
def test_string_hash_functions():
"""ephys.mechanisms: Testing string hash function"""
n_of_strings = 100
max_size = 50
random.seed(1)
test_strings = ['', 'a']
test_strings += [''.join
(random.choice
(string.printable)
for _ in range(random.choice(range(max_size))))
for _ in range(n_of_strings)]
hashes_py = [
ephys.mechanisms.NrnMODMechanism.hash_py
(test_string) for test_string in test_strings]
hashes_hoc = [
ephys.mechanisms.NrnMODMechanism.hash_hoc
(test_string, simplecell.nrn_sim) for test_string in test_strings]
assert hashes_py == hashes_hoc
assert hashes_py[:2] == [0.0, 97.0]
================================================
FILE: bluepyopt/tests/test_ephys/test_models.py
================================================
"""Test ephys model objects"""
import os
import tempfile
import contextlib
import pytest
import numpy
from bluepyopt import ephys
sim = ephys.simulators.NrnSimulator()
TESTDATA_DIR = os.path.join(
os.path.dirname(
os.path.abspath(__file__)),
'testdata')
simple_morphology_path = os.path.join(TESTDATA_DIR, 'simple.swc')
apic_morphology_path = os.path.join(TESTDATA_DIR, 'apic.swc')
@contextlib.contextmanager
def yield_blank_hoc(template_name):
"""Create blank hoc template"""
hoc_template = ephys.models.CellModel.create_empty_template(template_name)
temp_file = tempfile.NamedTemporaryFile(suffix='test_models')
with temp_file as fd:
fd.write(hoc_template.encode('utf-8'))
fd.flush()
yield temp_file.name
test_morph = ephys.morphologies.NrnFileMorphology(simple_morphology_path)
@pytest.mark.unit
def test_create_empty_template():
"""ephys.models: Test creation of empty template"""
template_name = 'FakeTemplate'
hoc_template = ephys.models.CellModel.create_empty_template(template_name)
sim.neuron.h(hoc_template)
assert hasattr(sim.neuron.h, template_name)
@pytest.mark.unit
def test_model():
"""ephys.models: Test Model class"""
model = ephys.models.Model('test_model')
model.instantiate(sim=None)
model.destroy(sim=None)
assert isinstance(model, ephys.models.Model)
@pytest.mark.unit
def test_cellmodel():
"""ephys.models: Test CellModel class"""
model = ephys.models.CellModel('test_model', morph=test_morph, mechs=[])
assert (
str(model)
== 'test_model:\n morphology:\n %s\n mechanisms:\n params:\n' %
simple_morphology_path)
model.instantiate(sim=sim)
model.destroy(sim=sim)
assert isinstance(model, ephys.models.CellModel)
@pytest.mark.unit
def test_cellmodel_namecheck():
"""ephys.models: Test CellModel class name checking"""
# Test valid name
for name in ['test3', 'test_3']:
ephys.models.CellModel(name, morph=test_morph, mechs=[])
# Test invalid names
for name in ['3test', '', 'test$', 'test 3']:
pytest.raises(
TypeError,
ephys.models.CellModel,
name,
morph=test_morph,
mechs=[])
@pytest.mark.unit
def test_load_hoc_template():
"""ephys.models: Test loading of hoc template"""
template_name = 'test_load_hoc'
hoc_string = ephys.models.CellModel.create_empty_template(template_name)
ephys.models.HocCellModel.load_hoc_template(sim, hoc_string)
assert hasattr(sim.neuron.h, template_name)
@pytest.mark.unit
def test_HocCellModel():
"""ephys.models: Test HOCCellModel class"""
template_name = 'test_HocCellModel'
hoc_string = ephys.models.CellModel.create_empty_template(template_name)
hoc_cell = ephys.models.HocCellModel(
'test_hoc_model', simple_morphology_path, hoc_string=hoc_string)
hoc_cell.instantiate(sim)
assert hoc_cell.icell is not None
assert hoc_cell.cell is not None
assert 'simple.swc' in str(hoc_cell)
# these should be callable, but don't do anything
hoc_cell.freeze(None)
hoc_cell.unfreeze(None)
hoc_cell.check_nonfrozen_params(None)
hoc_cell.params_by_names(None)
hoc_cell.destroy(sim=sim)
@pytest.mark.unit
def test_CellModel_create_empty_cell():
"""ephys.models: Test create_empty_cell"""
template_name = 'create_empty_cell'
cell = ephys.models.CellModel.create_empty_cell(template_name, sim)
assert callable(cell)
assert hasattr(sim.neuron.h, template_name)
@pytest.mark.unit
def test_CellModel_create_hoc():
"""ephys.models: Test create_hoc"""
morph0 = ephys.morphologies.NrnFileMorphology(
simple_morphology_path,
do_replace_axon=True)
cell_model = ephys.models.CellModel('CellModel',
morph=morph0,
mechs=[],
params=[])
hoc_string = cell_model.create_hoc({})
assert 'begintemplate CellModel' in hoc_string
assert 'proc replace_axon()' in hoc_string
cell_model_hoc = ephys.models.HocCellModel(
'CellModelHOC',
simple_morphology_path,
hoc_string=hoc_string)
assert isinstance(cell_model_hoc, ephys.models.HocCellModel)
@pytest.mark.unit
def test_CellModel_destroy():
"""ephys.models: Test CellModel destroy"""
morph0 = ephys.morphologies.NrnFileMorphology(simple_morphology_path)
cell_model0 = ephys.models.CellModel('CellModel_destroy',
morph=morph0,
mechs=[],
params=[])
morph1 = ephys.morphologies.NrnFileMorphology(simple_morphology_path)
cell_model1 = ephys.models.CellModel('CellModel_destroy',
morph=morph1,
mechs=[],
params=[])
assert not hasattr(sim.neuron.h, 'CellModel_destroy')
cell_model0.instantiate(sim=sim)
assert hasattr(sim.neuron.h, 'CellModel_destroy')
assert 1 == len(sim.neuron.h.CellModel_destroy)
cell_model1.instantiate(sim=sim)
assert 2 == len(sim.neuron.h.CellModel_destroy)
# make sure cleanup works
cell_model0.destroy(sim=sim)
assert 1 == len(sim.neuron.h.CellModel_destroy)
cell_model1.destroy(sim=sim)
assert 0 == len(sim.neuron.h.CellModel_destroy)
@pytest.mark.unit
def test_lfpy_create_empty_template():
"""ephys.models: Test creation of lfpy empty template"""
template_name = 'FakeTemplate'
hoc_template = ephys.models.LFPyCellModel.create_empty_template(
template_name
)
sim.neuron.h(hoc_template)
assert hasattr(sim.neuron.h, template_name)
@pytest.mark.unit
def test_lfpycellmodel():
"""ephys.models: Test LFPyCellModel class"""
model = ephys.models.LFPyCellModel('test_lfpy_model', morph=test_morph,
mechs=[], v_init=-80)
assert (
str(model)
== 'test_lfpy_model:\n morphology:\n %s\n '
'mechanisms:\n params:\n' %
simple_morphology_path)
model.instantiate(sim=sim)
model.destroy(sim=sim)
assert isinstance(model, ephys.models.LFPyCellModel)
@pytest.mark.unit
def test_lfpycellmodel_namecheck():
"""ephys.models: Test LFPyCellModel class name checking"""
# Test valid name
for name in ['test3', 'test_3']:
ephys.models.LFPyCellModel(name, morph=test_morph, mechs=[])
# Test invalid names
for name in ['3test', '', 'test$', 'test 3']:
with pytest.raises(TypeError):
ephys.models.LFPyCellModel(name, morph=test_morph, mechs=[])
@pytest.mark.unit
def test_load_lfpy_hoc_template():
"""ephys.models: Test loading of hoc template with lfpy cell"""
template_name = 'test_load_hoc'
hoc_string = ephys.models.LFPyCellModel.create_empty_template(
template_name
)
ephys.models.HocCellModel.load_hoc_template(sim, hoc_string)
assert hasattr(sim.neuron.h, template_name)
@pytest.mark.unit
def test_LFPyCellModel_create_empty_cell():
"""ephys.models: Test create_empty_cell with lfpy cell"""
template_name = 'create_empty_cell'
cell = ephys.models.LFPyCellModel.create_empty_cell(template_name, sim)
assert callable(cell)
assert hasattr(sim.neuron.h, template_name)
@pytest.mark.unit
def test_LFPyCellModel_create_hoc():
"""ephys.models: Test create_hoc with lfpy cell"""
morph0 = ephys.morphologies.NrnFileMorphology(
simple_morphology_path,
do_replace_axon=True
)
cell_model = ephys.models.LFPyCellModel(
'LFPyCellModel',
morph=morph0,
mechs=[],
params=[]
)
hoc_string = cell_model.create_hoc({})
assert 'begintemplate LFPyCellModel' in hoc_string
assert 'proc replace_axon()' in hoc_string
cell_model_hoc = ephys.models.HocCellModel(
'CellModelHOC',
simple_morphology_path,
hoc_string=hoc_string)
assert isinstance(cell_model_hoc, ephys.models.HocCellModel)
@pytest.mark.unit
def test_LFPyCellModel_destroy():
"""ephys.models: Test LFPyCellModel destroy"""
morph0 = ephys.morphologies.NrnFileMorphology(simple_morphology_path)
cell_model0 = ephys.models.LFPyCellModel(
'LFPyCellModel_destroy', morph=morph0, mechs=[], params=[]
)
morph1 = ephys.morphologies.NrnFileMorphology(simple_morphology_path)
cell_model1 = ephys.models.LFPyCellModel(
'LFPyCellModel_destroy', morph=morph1, mechs=[], params=[]
)
assert not hasattr(sim.neuron.h, 'LFPyCellModel_destroy')
cell_model0.instantiate(sim=sim)
assert hasattr(sim.neuron.h, 'LFPyCellModel_destroy')
assert 1 == len(sim.neuron.h.LFPyCellModel_destroy)
cell_model1.instantiate(sim=sim)
assert 2 == len(sim.neuron.h.LFPyCellModel_destroy)
# make sure cleanup works
cell_model0.destroy(sim=sim)
assert 1 == len(sim.neuron.h.LFPyCellModel_destroy)
cell_model1.destroy(sim=sim)
assert 0 == len(sim.neuron.h.LFPyCellModel_destroy)
@pytest.mark.unit
def test_metaparameter():
"""ephys.models: Test model with MetaParameter"""
morph = ephys.morphologies.NrnFileMorphology(apic_morphology_path)
dist = "({A} + {B} * math.exp({distance} * {C})) * {value}"
scaler = ephys.parameterscalers.NrnSegmentSomaDistanceScaler(
distribution=dist, dist_param_names=['A', 'B', 'C'])
all_loc = ephys.locations.NrnSeclistLocation('all', 'all')
paramA = ephys.parameters.MetaParameter('ParamA', scaler, 'A', -1)
paramB = ephys.parameters.MetaParameter(
'ParamB',
scaler,
'B',
bounds=[1.0, 3.0])
paramC = ephys.parameters.MetaParameter(
'ParamC',
obj=scaler,
attr_name='C',
value=0.003,
frozen=True)
cm = ephys.parameters.NrnRangeParameter(
name='cm',
param_name='cm',
bounds=[.5, 1.5],
value_scaler=scaler,
locations=[all_loc])
test_params = {'ParamA': -1, 'ParamB': 2.0, 'cm': 1.0}
cell_model = ephys.models.CellModel('CellModel',
morph=morph,
mechs=[],
params=[cm, paramA, paramB, paramC])
pytest.raises(Exception,
cell_model.freeze,
{'ParamC': 2.0})
cell_model.freeze(test_params)
cell_model.instantiate(sim=sim)
assert (scaler.eval_dist(1.0, 1.0)
== '(-1 + 2.0 * math.exp(1 * 0.003)) * 1')
numpy.testing.assert_almost_equal(
scaler.scale(
1.0,
cell_model.icell.apic[0](.5),
sim=sim),
1.0764239941636502)
cell_model.unfreeze(param_names=['ParamA', 'ParamB'])
hoc_code = cell_model.create_hoc(param_values=test_params)
assert ('distribute_distance(CellRef.all, "cm", "(-1 + 2.0 * '
'exp(%.17g * 0.003)) * 1")' in hoc_code)
cell_model.destroy(sim=sim)
hoc_model = ephys.models.HocCellModel(
'hoc_model', '.', hoc_string=hoc_code)
hoc_model.instantiate(sim=sim)
hoc_model.destroy()
================================================
FILE: bluepyopt/tests/test_ephys/test_morphologies.py
================================================
"""ephys/morphologies.py unit tests"""
import json
import os
import pytest
import bluepyopt.ephys as ephys
from bluepyopt.ephys.serializer import instantiator
testdata_dir = os.path.join(
os.path.dirname(
os.path.abspath(__file__)),
'testdata')
simpleswc_morphpath = os.path.join(testdata_dir, 'simple.swc')
simpleswc_ax1_morphpath = os.path.join(testdata_dir, 'simple_ax1.swc')
simpleswc_ax2_morphpath = os.path.join(testdata_dir, 'simple_ax2.asc')
simplewrong_morphpath = os.path.join(testdata_dir, 'simple.wrong')
@pytest.mark.unit
def test_morphology_init():
"""ephys.morphologies: testing Morphology constructor"""
morph = ephys.morphologies.Morphology()
assert isinstance(morph, ephys.morphologies.Morphology)
@pytest.mark.unit
def test_nrnfilemorphology_init():
"""ephys.morphologies: testing NrnFileMorphology constructor"""
sim = ephys.simulators.NrnSimulator()
morph = ephys.morphologies.NrnFileMorphology('wrong.swc')
pytest.raises(IOError, morph.instantiate, sim=sim)
morph = ephys.morphologies.NrnFileMorphology(simplewrong_morphpath)
assert str(morph) == simplewrong_morphpath
pytest.raises(ValueError, morph.instantiate, sim=sim)
morph = ephys.morphologies.NrnFileMorphology(
simpleswc_morphpath,
do_set_nseg=False)
morph.instantiate(sim=sim)
morph.destroy(sim=sim)
@pytest.mark.unit
def test_nrnfilemorphology_replace_axon():
"""ephys.morphologies: testing NrnFileMorphology replace_axon"""
sim = ephys.simulators.NrnSimulator()
morph = ephys.morphologies.NrnFileMorphology(
simpleswc_morphpath,
do_replace_axon=True)
cell = ephys.models.CellModel(name='cell_replace')
icell = cell.create_empty_cell(
cell.name,
sim=sim,
seclist_names=cell.seclist_names,
secarray_names=cell.secarray_names)
morph.instantiate(sim=sim, icell=icell)
assert len([sec for sec in icell.axon]) == 2
morph.destroy(sim=sim)
icell.destroy()
@pytest.mark.unit
def test_nrnfilemorphology_replace_axon_ax1():
"""ephys.morphologies: testing NrnFileMorphology replace_axon with ax1"""
sim = ephys.simulators.NrnSimulator()
morph = ephys.morphologies.NrnFileMorphology(
simpleswc_ax1_morphpath,
do_replace_axon=True)
cell = ephys.models.CellModel(name='cell_ax1')
icell = cell.create_empty_cell(
cell.name,
sim=sim,
seclist_names=cell.seclist_names,
secarray_names=cell.secarray_names)
morph.instantiate(sim=sim, icell=icell)
assert len([sec for sec in icell.axon]) == 2
morph.destroy(sim=sim)
icell.destroy()
@pytest.mark.unit
def test_nrnfilemorphology_replace_axon_ax2():
"""ephys.morphologies: testing NrnFileMorphology replace_axon with ax2"""
sim = ephys.simulators.NrnSimulator()
morph = ephys.morphologies.NrnFileMorphology(
simpleswc_ax2_morphpath,
do_replace_axon=True)
cell = ephys.models.CellModel(name='cell_ax2')
icell = cell.create_empty_cell(
cell.name,
sim=sim,
seclist_names=cell.seclist_names,
secarray_names=cell.secarray_names)
morph.instantiate(sim=sim, icell=icell)
assert len([sec for sec in icell.axon]) == 2
morph.destroy(sim=sim)
icell.destroy()
@pytest.mark.unit
def test_serialize():
"""ephys.morphology: testing serialization"""
morph = ephys.morphologies.NrnFileMorphology(simpleswc_morphpath)
serialized = morph.to_dict()
assert isinstance(json.dumps(serialized), str)
deserialized = instantiator(serialized)
assert isinstance(deserialized, ephys.morphologies.NrnFileMorphology)
assert deserialized.morphology_path == simpleswc_morphpath
================================================
FILE: bluepyopt/tests/test_ephys/test_objectives.py
================================================
"""Tests for ephys.efeatures"""
import os
import pytest
import numpy
import bluepyopt.ephys as ephys
@pytest.mark.unit
def test_EFeatureObjective():
"""ephys.objectives: Testing EFeatureObjective"""
recording_names = {'': 'square_pulse_step1.soma.v'}
mean = 1
efeature = ephys.efeatures.eFELFeature(name='test_eFELFeature',
efel_feature_name='voltage_base',
recording_names=recording_names,
stim_start=700,
stim_end=2700,
exp_mean=mean,
exp_std=1)
e_obj = ephys.objectives.EFeatureObjective(
'singleton',
features=[efeature])
assert e_obj.name == 'singleton'
assert e_obj.features == [efeature]
response = ephys.responses.TimeVoltageResponse('mock_response')
testdata_dir = os.path.join(
os.path.dirname(
os.path.abspath(__file__)),
'testdata')
response.read_csv(os.path.join(testdata_dir, 'TimeVoltageResponse.csv'))
responses = {'square_pulse_step1.soma.v': response, }
efeature_value = efeature.calculate_feature(responses)
numpy.testing.assert_almost_equal(
e_obj.calculate_feature_scores(responses),
[abs(efeature_value - mean)])
@pytest.mark.unit
def test_SingletonObjective():
"""ephys.objectives: Testing SingletonObjective"""
recording_names = {'': 'square_pulse_step1.soma.v'}
mean = 1
efeature = ephys.efeatures.eFELFeature(name='test_eFELFeature',
efel_feature_name='voltage_base',
recording_names=recording_names,
stim_start=700,
stim_end=2700,
exp_mean=mean,
exp_std=1)
s_obj = ephys.objectives.SingletonObjective(
'singleton',
feature=efeature)
assert s_obj.name == 'singleton'
assert s_obj.features == [efeature]
assert str(s_obj) == '( %s )' % str(efeature)
response = ephys.responses.TimeVoltageResponse('mock_response')
testdata_dir = os.path.join(
os.path.dirname(
os.path.abspath(__file__)),
'testdata')
response.read_csv(os.path.join(testdata_dir, 'TimeVoltageResponse.csv'))
responses = {'square_pulse_step1.soma.v': response, }
efeature_value = efeature.calculate_feature(responses)
efeature_value_obj = s_obj.calculate_value(responses)
numpy.testing.assert_almost_equal(
s_obj.calculate_score(responses),
abs(efeature_value - mean))
numpy.testing.assert_almost_equal(efeature_value_obj, efeature_value)
@pytest.mark.unit
def test_SingletonWeightObjective():
"""ephys.objectives: Testing SingletonWeightObjective"""
recording_names = {'': 'square_pulse_step1.soma.v'}
mean = 1
weight = 0.5
efeature = ephys.efeatures.eFELFeature(name='test_eFELFeature',
efel_feature_name='voltage_base',
recording_names=recording_names,
stim_start=700,
stim_end=2700,
exp_mean=mean,
exp_std=1)
s_obj = ephys.objectives.SingletonWeightObjective(
'singleton',
feature=efeature,
weight=weight)
assert s_obj.name == 'singleton'
assert s_obj.features == [efeature]
assert s_obj.weight == weight
assert str(s_obj) == '( %s ), weight:%f' % (str(efeature), weight)
response = ephys.responses.TimeVoltageResponse('mock_response')
testdata_dir = os.path.join(
os.path.dirname(os.path.abspath(__file__)),
'testdata')
response.read_csv(os.path.join(testdata_dir, 'TimeVoltageResponse.csv'))
responses = {'square_pulse_step1.soma.v': response, }
efeature_value = efeature.calculate_feature(responses)
numpy.testing.assert_almost_equal(
s_obj.calculate_score(responses),
abs(efeature_value - mean) * weight)
@pytest.mark.unit
def test_MaxObjective():
"""ephys.objectives: Testing MaxObjective"""
recording_names = {'': 'square_pulse_step1.soma.v'}
mean = 1
efeature1 = ephys.efeatures.eFELFeature(name='test_eFELFeature',
efel_feature_name='voltage_base',
recording_names=recording_names,
stim_start=700,
stim_end=2700,
exp_mean=mean,
exp_std=1)
efeature2 = ephys.efeatures.eFELFeature(
name='test_eFELFeature',
efel_feature_name='steady_state_voltage',
recording_names=recording_names,
stim_start=700,
stim_end=2700,
exp_mean=mean,
exp_std=1)
max_obj = ephys.objectives.MaxObjective(
'max',
features=[efeature1, efeature2])
assert max_obj.name == 'max'
assert max_obj.features == [efeature1, efeature2]
response = ephys.responses.TimeVoltageResponse('mock_response')
testdata_dir = os.path.join(
os.path.dirname(
os.path.abspath(__file__)),
'testdata')
response.read_csv(os.path.join(testdata_dir, 'TimeVoltageResponse.csv'))
responses = {'square_pulse_step1.soma.v': response, }
efeature_value1 = efeature1.calculate_feature(responses)
efeature_value2 = efeature2.calculate_feature(responses)
numpy.testing.assert_almost_equal(
max_obj.calculate_score(responses),
max(abs(efeature_value1 - mean), abs(efeature_value2 - mean)))
@pytest.mark.unit
def test_WeightedSumObjective():
"""ephys.objectives: Testing WeightedSumObjective"""
recording_names = {'': 'square_pulse_step1.soma.v'}
mean = 1
std = 1
efeature = ephys.efeatures.eFELFeature(name='test_eFELFeature',
efel_feature_name='voltage_base',
recording_names=recording_names,
stim_start=700,
stim_end=2700,
exp_mean=mean,
exp_std=std)
weight = .5
w_obj = ephys.objectives.WeightedSumObjective(
'weighted',
features=[efeature],
weights=[weight])
assert w_obj.name == 'weighted'
assert w_obj.features == [efeature]
assert w_obj.weights == [weight]
response = ephys.responses.TimeVoltageResponse('mock_response')
testdata_dir = os.path.join(
os.path.dirname(
os.path.abspath(__file__)),
'testdata')
response.read_csv(os.path.join(testdata_dir, 'TimeVoltageResponse.csv'))
responses = {'square_pulse_step1.soma.v': response, }
efeature_value = efeature.calculate_feature(responses)
numpy.testing.assert_almost_equal(
w_obj.calculate_score(responses),
abs(efeature_value - mean) * weight)
pytest.raises(Exception, ephys.objectives.WeightedSumObjective,
'weighted',
features=[efeature],
weights=[1, 2])
================================================
FILE: bluepyopt/tests/test_ephys/test_parameters.py
================================================
"""ephys.parameters tests"""
import json
import pytest
import numpy
from . import utils
from bluepyopt import ephys
from bluepyopt.ephys.serializer import instantiator
import bluepyopt.ephys.examples.simplecell
@pytest.mark.unit
def test_pprocessparam_instantiate():
"""ephys.parameters: Testing point process parameter"""
simplecell = bluepyopt.ephys.examples.simplecell.SimpleCell()
simple_cell = simplecell.cell_model
simple_cell.freeze(simplecell.default_param_values)
sim = simplecell.nrn_sim
expsyn_mech = ephys.mechanisms.NrnMODPointProcessMechanism(
name='expsyn',
suffix='ExpSyn',
locations=[simplecell.somacenter_loc])
expsyn_loc = ephys.locations.NrnPointProcessLocation(
'expsyn_loc',
pprocess_mech=expsyn_mech)
expsyn_tau_param = ephys.parameters.NrnPointProcessParameter(
name='expsyn_tau',
param_name='tau',
value=2,
locations=[expsyn_loc])
simple_cell.mechanisms.append(expsyn_mech)
simple_cell.params[expsyn_tau_param.name] = expsyn_tau_param
simple_cell.instantiate(sim=sim)
assert expsyn_mech.pprocesses[0].tau == 2
simple_cell.destroy(sim=sim)
@pytest.mark.unit
def test_serialize():
"""ephys.parameters: Test serialize"""
parameters = utils.make_parameters()
for param in parameters:
serialized = param.to_dict()
assert isinstance(json.dumps(serialized), str)
deserialized = instantiator(serialized)
assert isinstance(deserialized, param.__class__)
assert deserialized.name == param.__class__.__name__
@pytest.mark.unit
def test_metaparameter():
"""ephys.parameters: Test MetaParameter"""
dist = "({A} + {B} * math.exp({distance} * {C}) * {value}"
scaler = ephys.parameterscalers.NrnSegmentSomaDistanceScaler(
distribution=dist, dist_param_names=['A', 'B', 'C'])
scaler.A = -0.9
scaler.B = 2
scaler.C = 0.003
meta_param = ephys.parameters.MetaParameter('Param A', scaler, 'A', -1)
assert meta_param.attr_name == 'A'
assert meta_param.value == -1
assert scaler.A == -1
================================================
FILE: bluepyopt/tests/test_ephys/test_parameterscalers.py
================================================
"""Test ephys.parameterscalers"""
import json
import pathlib
import tempfile
import arbor
import pytest
from bluepyopt.ephys.parameterscalers import (NrnSegmentLinearScaler,
NrnSegmentSomaDistanceScaler, )
from bluepyopt.ephys.serializer import instantiator
import bluepyopt.ephys as ephys
@pytest.mark.unit
def test_NrnSegmentSomaDistanceScaler_dist_params():
"""ephys.parameterscalers: dist_params of NrnSegmentSomaDistanceScaler"""
dist = "({A} + {B} * math.exp({distance} * {C}) * {value}"
scaler = ephys.parameterscalers.NrnSegmentSomaDistanceScaler(
distribution=dist, dist_param_names=['A', 'B', 'C'])
assert hasattr(scaler, 'A')
assert hasattr(scaler, 'B')
assert hasattr(scaler, 'C')
scaler.A = -0.9
assert scaler.A == -0.9
scaler.B = 2
assert scaler.B == 2
scaler.C = 0.003
assert scaler.C == 0.003
assert (scaler.eval_dist(1.0, 1.0)
== '(-0.9 + 2 * math.exp(1 * 0.003) * 1')
@pytest.mark.unit
def test_NrnSegmentSectionDistanceScaler_eval_dist_with_dict():
"""ephys.parameterscalers: eval_dist of NrnSegmentSectionDistanceScaler"""
dist = '{param1_somatic} + (1 - (abs({distance} - 8) / 4)) * {value}'
scaler = ephys.parameterscalers.NrnSegmentSectionDistanceScaler(
distribution=dist)
_values = {'value': 1, 'param1_somatic': 0.5}
assert (scaler.eval_dist(values=_values, distance=10)
== '0.5 + (1 - (abs(10 - 8) / 4)) * 1')
@pytest.mark.unit
def test_NrnSegmentSomaDistanceStepScaler_eval_dist_with_dict():
"""ephys.parameterscalers: eval_dist of NrnSegmentSomaDistanceStepScaler"""
dist = '{value} * (0.1 + 0.9 * int(' \
'({distance} > {step_begin}) & ({distance} < {step_end})))'
scaler = ephys.parameterscalers.NrnSegmentSomaDistanceStepScaler(
distribution=dist, step_begin=300, step_end=500)
_values = {'value': 1}
assert (scaler.eval_dist(values=_values, distance=10)
== '1 * (0.1 + 0.9 * int((10 > 300) & (10 < 500)))')
@pytest.mark.unit
def test_serialize():
"""ephys.parameterscalers: test serialization"""
multiplier, offset, distribution = 12.12, 3.58, '1 + {distance}'
paramscalers = (
NrnSegmentLinearScaler(
'NrnSegmentLinearScaler',
multiplier,
offset),
NrnSegmentSomaDistanceScaler(
'NrnSegmentSomaDistanceScaler',
distribution),
)
for ps in paramscalers:
serialized = ps.to_dict()
assert isinstance(json.dumps(serialized), str)
deserialized = instantiator(serialized)
assert isinstance(deserialized, ps.__class__)
assert deserialized.name == ps.__class__.__name__
@pytest.mark.unit
def test_parameterscalers_iexpr_generator():
"""ephys.parameterscalers: Test iexpr generation from python expression"""
value = 2.125
value_scaler = ephys.parameterscalers.NrnSegmentSomaDistanceScaler(
name='soma_distance_scaler',
distribution='(0.62109375 - math.log( math.pi ) * math.exp('
'({distance}) / 0.421875)) * {value}')
iexpr = value_scaler.acc_scale_iexpr(
value=value, constant_formatter=lambda v: '%.9g' % v)
assert iexpr == '(sub (scalar 0.62109375) ' \
'(mul (log (pi) ) ' \
'(exp (div (distance (region "soma")) ' \
'(scalar 0.421875) ) ) ) )'
@pytest.mark.unit
def test_parameterscalers_iexpr_generator_non_existent_op():
"""ephys.parameterscalers: Test iexpr generation from python expression
with invalid node"""
value = 2.125
value_scaler = ephys.parameterscalers.NrnSegmentSomaDistanceScaler(
name='soma_distance_scaler',
distribution='(0.62109375 - math.log( math.pi ) * non_existent_func('
'({distance}) / 0.421875)) * {value}')
with pytest.raises(ValueError,
match='Arbor iexpr generation failed - '
'unsupported function non_existent_func.'):
iexpr = value_scaler.acc_scale_iexpr(
value=value, constant_formatter=lambda v: '%.9g' % v)
@pytest.mark.unit
def test_parameterscalers_iexpr_generator_unsupported_attr():
"""ephys.parameterscalers: Test iexpr generation from python expression
with invalid node"""
value = 2.125
value_scaler = ephys.parameterscalers.NrnSegmentSomaDistanceScaler(
name='soma_distance_scaler',
distribution='(0.62109375 - math.log( math.pi )* math.tau.hex('
'({distance}) / 0.421875)) * {value}')
with pytest.raises(ValueError,
match='Arbor iexpr generation failed - '
'unsupported attribute tau.'):
iexpr = value_scaler.acc_scale_iexpr(
value=value, constant_formatter=lambda v: '%.9g' % v)
@pytest.mark.unit
def test_parameterscalers_iexpr():
"""ephys.parameterscalers: Test iexpr"""
# iexpr from bluepyopt/tests/test_ephys/test_parameterscalers.py
iexpr = '(sub (scalar 0.62109375) ' \
'(mul (log (pi) ) ' \
'(exp (div (distance (region "soma")) ' \
'(scalar 0.421875) ) ) ) )'
# modified decor as in
# bluepyopt/tests/test_ephys/testdata/acc/simplecell/simple_cell_decor.acc
simple_cell_decor_with_iexpr = \
'(arbor-component\n' \
' (meta-data (version "0.9-dev"))\n' \
' (decor\n' \
' (paint (region "soma") ' \
'(membrane-capacitance 0.01 (scalar 1.0)))\n' \
' (paint (region "soma") ' \
'(scaled-mechanism (density (mechanism "default::hh" ' \
'("gnabar" 0.10299326453483033) ("gkbar" 0.027124836082684685))) ' \
f'("gkbar" {iexpr})))))'
with tempfile.TemporaryDirectory() as test_dir:
decor_filename = pathlib.Path(test_dir).joinpath("decor.acc")
with open(decor_filename, "w") as f:
f.write(simple_cell_decor_with_iexpr)
# check that load_component is not raising any error here
arbor.load_component(decor_filename).component
================================================
FILE: bluepyopt/tests/test_ephys/test_protocols.py
================================================
"""bluepyopt.ephys.simulators tests"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint:disable=W0612
import pytest
import bluepyopt.ephys as ephys
from .testmodels import dummycells
@pytest.mark.unit
def test_distloc_exception():
"""ephys.protocols: test if protocol raise dist loc exception"""
nrn_sim = ephys.simulators.NrnSimulator()
dummy_cell = dummycells.DummyCellModel1()
# icell = dummy_cell.instantiate(sim=nrn_sim)
soma_loc = ephys.locations.NrnSeclistCompLocation(
name='soma_loc',
seclist_name='somatic',
sec_index=0,
comp_x=.5)
dend_loc = ephys.locations.NrnSomaDistanceCompLocation(
name='dend_loc',
soma_distance=800,
seclist_name='apical')
rec_soma = ephys.recordings.CompRecording(
name='soma.v',
location=soma_loc,
variable='v')
rec_dend = ephys.recordings.CompRecording(
name='dend.v',
location=dend_loc,
variable='v')
stim = ephys.stimuli.NrnSquarePulse(
step_amplitude=0.0,
step_delay=0.0,
step_duration=50,
total_duration=50,
location=soma_loc)
protocol = ephys.protocols.SweepProtocol(
name='prot',
stimuli=[stim],
recordings=[
rec_soma,
rec_dend])
responses = protocol.run(
cell_model=dummy_cell,
param_values={},
sim=nrn_sim)
assert responses['soma.v'] is not None
assert responses['dend.v'] is None
protocol.destroy(sim=nrn_sim)
dummy_cell.destroy(sim=nrn_sim)
def run_RuntimeError(
self,
tstop=None,
dt=None,
cvode_active=None,
random123_globalindex=None):
"""Mock version of run that throws runtimeerror"""
raise RuntimeError()
def run_NrnSimulatorException(
self,
tstop=None,
dt=None,
cvode_active=None,
random123_globalindex=None):
"""Mock version of run that throws runtimeerror"""
raise ephys.simulators.NrnSimulatorException('mock', None)
@pytest.mark.unit
def test_sweepprotocol_init():
"""ephys.protocols: Test SweepProtocol init"""
nrn_sim = ephys.simulators.NrnSimulator()
dummy_cell = dummycells.DummyCellModel1()
# icell = dummy_cell.instantiate(sim=nrn_sim)
soma_loc = ephys.locations.NrnSeclistCompLocation(
name='soma_loc',
seclist_name='somatic',
sec_index=0,
comp_x=.5)
rec_soma = ephys.recordings.CompRecording(
name='soma.v',
location=soma_loc,
variable='v')
stim = ephys.stimuli.NrnSquarePulse(
step_amplitude=0.0,
step_delay=0.0,
step_duration=50,
total_duration=50,
location=soma_loc)
protocol = ephys.protocols.SweepProtocol(
name='prot',
stimuli=[stim],
recordings=[rec_soma])
assert isinstance(protocol, ephys.protocols.SweepProtocol)
assert protocol.total_duration == 50
assert (
protocol.subprotocols() == {'prot': protocol})
assert 'somatic[0](0.5)' in str(protocol)
protocol.destroy(sim=nrn_sim)
dummy_cell.destroy(sim=nrn_sim)
@pytest.mark.unit
def test_sequenceprotocol_init():
"""ephys.protocols: Test SequenceProtocol init"""
nrn_sim = ephys.simulators.NrnSimulator()
dummy_cell = dummycells.DummyCellModel1()
# icell = dummy_cell.instantiate(sim=nrn_sim)
soma_loc = ephys.locations.NrnSeclistCompLocation(
name='soma_loc',
seclist_name='somatic',
sec_index=0,
comp_x=.5)
rec_soma = ephys.recordings.CompRecording(
name='soma.v',
location=soma_loc,
variable='v')
stim = ephys.stimuli.NrnSquarePulse(
step_amplitude=0.0,
step_delay=0.0,
step_duration=50,
total_duration=50,
location=soma_loc)
sweep_protocol = ephys.protocols.SweepProtocol(
name='sweep_prot',
stimuli=[stim],
recordings=[rec_soma])
seq_protocol = ephys.protocols.SequenceProtocol(
name='seq_prot',
protocols=[sweep_protocol])
assert isinstance(seq_protocol, ephys.protocols.SequenceProtocol)
assert (
seq_protocol.subprotocols() == {
'seq_prot': seq_protocol, 'sweep_prot': sweep_protocol})
sweep_protocol.destroy(sim=nrn_sim)
dummy_cell.destroy(sim=nrn_sim)
@pytest.mark.unit
def test_sequenceprotocol_run():
"""ephys.protocols: Test SequenceProtocol run"""
nrn_sim = ephys.simulators.NrnSimulator()
dummy_cell = dummycells.DummyCellModel1()
# icell = dummy_cell.instantiate(sim=nrn_sim)
soma_loc = ephys.locations.NrnSeclistCompLocation(
name='soma_loc',
seclist_name='somatic',
sec_index=0,
comp_x=.5)
rec_soma = ephys.recordings.CompRecording(
name='soma.v',
location=soma_loc,
variable='v')
stim = ephys.stimuli.NrnSquarePulse(
step_amplitude=0.0,
step_delay=0.0,
step_duration=50,
total_duration=50,
location=soma_loc)
sweep_protocol = ephys.protocols.SweepProtocol(
name='sweep_prot',
stimuli=[stim],
recordings=[rec_soma])
seq_protocol = ephys.protocols.SequenceProtocol(
name='seq_prot',
protocols=[sweep_protocol])
responses = seq_protocol.run(
cell_model=dummy_cell,
param_values={},
sim=nrn_sim)
assert responses is not None
sweep_protocol.destroy(sim=nrn_sim)
dummy_cell.destroy(sim=nrn_sim)
@pytest.mark.unit
def test_sequenceprotocol_overwrite():
"""ephys.protocols: Test SequenceProtocol overwriting keys"""
nrn_sim = ephys.simulators.NrnSimulator()
dummy_cell = dummycells.DummyCellModel1()
sweep_protocols = []
for x in [.2, .5]:
soma_loc = ephys.locations.NrnSeclistCompLocation(
name='soma_loc',
seclist_name='somatic',
sec_index=0,
comp_x=x)
rec_soma = ephys.recordings.CompRecording(
name='soma.v',
location=soma_loc,
variable='v')
stim = ephys.stimuli.NrnSquarePulse(
step_amplitude=0.0,
step_delay=0.0,
step_duration=50,
total_duration=50,
location=soma_loc)
sweep_protocols.append(ephys.protocols.SweepProtocol(
name='sweep_prot',
stimuli=[stim],
recordings=[rec_soma]))
seq_protocol = ephys.protocols.SequenceProtocol(
name='seq_prot',
protocols=sweep_protocols)
pytest.raises(Exception, seq_protocol.run,
cell_model=dummy_cell,
param_values={},
sim=nrn_sim)
for sweep_protocol in sweep_protocols:
sweep_protocol.destroy(sim=nrn_sim)
dummy_cell.destroy(sim=nrn_sim)
@pytest.mark.unit
def test_stepprotocol_init():
"""ephys.protocols: Test StepProtocol init"""
soma_loc = ephys.locations.NrnSeclistCompLocation(
name='soma_loc',
seclist_name='somatic',
sec_index=0,
comp_x=.5)
rec_soma = ephys.recordings.CompRecording(
name='soma.v',
location=soma_loc,
variable='v')
stim = ephys.stimuli.NrnSquarePulse(
step_amplitude=0.0,
step_delay=5.0,
step_duration=50,
total_duration=50,
location=soma_loc)
hold_stim = ephys.stimuli.NrnSquarePulse(
step_amplitude=0.0,
step_delay=0.0,
step_duration=50,
total_duration=50,
location=soma_loc)
step_protocol = ephys.protocols.StepProtocol(
name='step_prot',
step_stimulus=stim,
holding_stimulus=hold_stim,
recordings=[rec_soma])
assert step_protocol.step_delay == 5.0
assert step_protocol.step_duration == 50
@pytest.mark.unit
def test_sweepprotocol_run_unisolated():
"""ephys.protocols: Test SweepProtocol unisolated run"""
nrn_sim = ephys.simulators.NrnSimulator()
dummy_cell = dummycells.DummyCellModel1()
# icell = dummy_cell.instantiate(sim=nrn_sim)
soma_loc = ephys.locations.NrnSeclistCompLocation(
name='soma_loc',
seclist_name='somatic',
sec_index=0,
comp_x=.5)
unknown_loc = ephys.locations.NrnSomaDistanceCompLocation(
name='unknown_loc',
seclist_name='somatic',
soma_distance=100)
rec_soma = ephys.recordings.CompRecording(
name='soma.v',
location=soma_loc,
variable='v')
rec_unknown = ephys.recordings.CompRecording(
name='unknown.v',
location=unknown_loc,
variable='v')
stim = ephys.stimuli.NrnSquarePulse(
step_amplitude=0.0,
step_delay=0.0,
step_duration=50,
total_duration=50,
location=soma_loc)
protocol = ephys.protocols.SweepProtocol(
name='prot',
stimuli=[stim],
recordings=[rec_soma, rec_unknown])
responses = protocol.run(
cell_model=dummy_cell,
param_values={},
sim=nrn_sim,
isolate=False)
assert 'soma.v' in responses
assert 'unknown.v' in responses
assert responses['unknown.v'] is None
protocol.destroy(sim=nrn_sim)
dummy_cell.destroy(sim=nrn_sim)
@pytest.mark.unit
def test_sweepprotocol_run_isolated():
"""ephys.protocols: Test SweepProtocol isolated run"""
nrn_sim = ephys.simulators.NrnSimulator(dt=0.1)
dummy_cell = dummycells.DummyCellModel1()
soma_loc = ephys.locations.NrnSeclistCompLocation(
name='soma_loc',
seclist_name='somatic',
sec_index=0,
comp_x=.5)
unknown_loc = ephys.locations.NrnSomaDistanceCompLocation(
name='unknown_loc',
seclist_name='somatic',
soma_distance=100)
rec_soma = ephys.recordings.CompRecording(
name='soma.v',
location=soma_loc,
variable='v')
rec_unknown = ephys.recordings.CompRecording(
name='unknown.v',
location=unknown_loc,
variable='v')
stim = ephys.stimuli.NrnSquarePulse(
step_amplitude=0.0,
step_delay=0.0,
step_duration=50,
total_duration=50,
location=soma_loc)
protocol = ephys.protocols.SweepProtocol(
name='prot',
stimuli=[stim],
recordings=[rec_soma, rec_unknown])
responses = protocol.run(
cell_model=dummy_cell,
param_values={},
sim=nrn_sim,
isolate=True)
assert 'soma.v' in responses
assert 'unknown.v' in responses
assert responses['unknown.v'] is None
protocol.destroy(sim=nrn_sim)
dummy_cell.destroy(sim=nrn_sim)
@pytest.mark.unit
def test_nrnsimulator_exception():
"""ephys.protocols: test if protocol raise nrn sim exception"""
nrn_sim = ephys.simulators.NrnSimulator()
dummy_cell = dummycells.DummyCellModel1()
soma_loc = ephys.locations.NrnSeclistCompLocation(
name='soma_loc',
seclist_name='somatic',
sec_index=0,
comp_x=.5)
rec_soma = ephys.recordings.CompRecording(
name='soma.v',
location=soma_loc,
variable='v')
stim = ephys.stimuli.NrnSquarePulse(
step_amplitude=0.0,
step_delay=0.0,
step_duration=50,
total_duration=50,
location=soma_loc)
protocol = ephys.protocols.SweepProtocol(
name='prot',
stimuli=[stim],
recordings=[rec_soma])
nrn_sim.run = run_RuntimeError
responses = protocol.run(
cell_model=dummy_cell,
param_values={},
sim=nrn_sim,
isolate=False)
assert responses['soma.v'] is None
nrn_sim.run = run_NrnSimulatorException
responses = protocol.run(
cell_model=dummy_cell,
param_values={},
sim=nrn_sim,
isolate=False)
assert responses['soma.v'] is None
protocol.destroy(sim=nrn_sim)
dummy_cell.destroy(sim=nrn_sim)
@pytest.mark.unit
def test_sweepprotocol_instantiate_with_LFPyCellModel():
"""ephys.protocols: Test SweepProtocol instantiate with LFPyCellModel"""
import LFPy
dummy_cell = dummycells.DummyLFPyCellModel1()
nrn_sim = ephys.simulators.LFPySimulator()
soma_loc = ephys.locations.NrnSeclistCompLocation(
name='soma_loc',
seclist_name='somatic',
sec_index=0,
comp_x=.5
)
rec = ephys.recordings.LFPRecording(
name='lfpy_rec'
)
stim = ephys.stimuli.LFPySquarePulse(
step_amplitude=0.1,
step_delay=70,
step_duration=100,
location=soma_loc,
total_duration=300
)
protocol = ephys.protocols.SweepProtocol(
name='prot',
stimuli=[stim],
recordings=[rec])
dummy_cell.instantiate(sim=nrn_sim)
protocol.instantiate(sim=nrn_sim, cell_model=dummy_cell)
# check that recording and stimuli have been instantiated with LFPy
assert rec.instantiated
assert isinstance(rec.cell, LFPy.Cell)
assert isinstance(stim.iclamp, LFPy.StimIntElectrode)
protocol.destroy(sim=nrn_sim)
dummy_cell.destroy(sim=nrn_sim)
================================================
FILE: bluepyopt/tests/test_ephys/test_recordings.py
================================================
"""bluepyopt.ephys.simulators tests"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint:disable=W0612
import os
import pytest
import bluepyopt.ephys as ephys
@pytest.mark.unit
def test_comprecording_init():
"""ephys.recordings: Test CompRecording init"""
recording = ephys.recordings.CompRecording()
assert isinstance(recording, ephys.recordings.CompRecording)
assert recording.response is None
'''
nrn_sim = ephys.simulators.NrnSimulator()
dummy_cell = dummycells.DummyCellModel1()
# icell = dummy_cell.instantiate(sim=nrn_sim)
soma_loc = ephys.locations.NrnSeclistCompLocation(
name='soma_loc',
seclist_name='somatic',
sec_index=0,
comp_x=.5)
rec_soma = ephys.recordings.CompRecording(
name='soma.v',
location=soma_loc,
variable='v')
stim = ephys.stimuli.NrnSquarePulse(
step_amplitude=0.0,
step_delay=0.0,
step_duration=50,
total_duration=50,
location=soma_loc)
protocol = ephys.protocols.SweepProtocol(
name='prot',
stimuli=[stim],
recordings=[rec_soma])
assert_true(isinstance(protocol, ephys.protocols.SweepProtocol))
assert_equal(protocol.total_duration, 50)
assert_equal(
protocol.subprotocols(), {'prot': protocol})
assert_true('somatic[0](0.5)' in str(protocol))
protocol.destroy(sim=nrn_sim)
dummy_cell.destroy(sim=nrn_sim)
'''
@pytest.mark.unit
def test_lfprecording_init():
"""ephys.recordings: Test LFPRecording init"""
recording = ephys.recordings.LFPRecording(name="rec")
assert isinstance(recording, ephys.recordings.LFPRecording)
assert recording.response is None
assert str(recording) == "rec: v at extracellular"
@pytest.mark.unit
def test_lfprecording_instantiate():
"""ephys.recordings: Test LFPRecording instantiate"""
TESTDATA_DIR = os.path.join(
os.path.dirname(os.path.abspath(__file__)), 'testdata'
)
simple_morphology_path = os.path.join(TESTDATA_DIR, 'simple.swc')
test_morph = ephys.morphologies.NrnFileMorphology(simple_morphology_path)
recording = ephys.recordings.LFPRecording()
lfpy_cell = ephys.models.LFPyCellModel(
name="lfpy_cell", morph=test_morph, mechs=[]
)
neuron_sim = ephys.simulators.LFPySimulator()
lfpy_cell.instantiate(sim=neuron_sim)
recording.instantiate(
sim=neuron_sim, lfpy_cell=lfpy_cell.lfpy_cell
)
assert recording.instantiated
lfpy_cell.destroy(sim=neuron_sim)
================================================
FILE: bluepyopt/tests/test_ephys/test_serializer.py
================================================
"""Test for ephys.serializer"""
import json
import pytest
import numpy
import bluepyopt.ephys as ephys
class ClassforTesting(ephys.serializer.DictMixin):
"""Test class for serializer"""
SERIALIZED_FIELDS = ('string', 'boolean', 'float_', 'list_', 'dict_')
def __init__(self, string, boolean, float_, list_, dict_):
self.string = string
self.boolean = boolean
self.float_ = float_
self.list_ = list_
self.dict_ = dict_
class NestedClassforTesting(ephys.serializer.DictMixin):
"""Nested test class for serializer"""
SERIALIZED_FIELDS = ('test', 'tuples', 'lists', 'dicts', )
def __init__(self, test, tuples, lists, dicts):
self.test = test
self.tuples = tuples
self.lists = lists
self.dicts = dicts
@pytest.mark.unit
def test_serializer():
"""ephys.serializer: test serialization of test class"""
tc = ClassforTesting('some string', False, 1.0, [1, 2, 3], {'0': 0})
serialized = tc.to_dict()
assert isinstance(serialized, dict)
json.dumps(serialized)
@pytest.mark.unit
def test_roundtrip_serializer():
"""ephys.serializer: test round trip of serialization of test class"""
tc = ClassforTesting('some string', False, 1.0, [1, 2, 3], {'0': 0})
serialized = tc.to_dict()
instantiated = ephys.serializer.instantiator(serialized)
assert isinstance(instantiated, ClassforTesting)
@pytest.mark.unit
def test_nested_serializer():
"""ephys.serializer: test a nested serialization of test class"""
tc = ClassforTesting('some string', False, 1.0, [1, 2, 3], {'0': 0})
ntc = NestedClassforTesting(
test=tc, tuples=(tc,),
lists=[tc] * 3, dicts={0: tc})
serialized = ntc.to_dict()
json.dumps(serialized, indent=2)
instantiated = ephys.serializer.instantiator(serialized)
assert isinstance(instantiated, NestedClassforTesting)
assert isinstance(instantiated.lists[0], ClassforTesting)
assert isinstance(instantiated.dicts[0], ClassforTesting)
@pytest.mark.unit
def test_non_instantiable():
"""ephys.serializer: test non instantiable class"""
with pytest.raises(Exception):
ephys.serializer.instantiator(
{'some': 'fake', 'class': ephys.serializer.SENTINAL, })
================================================
FILE: bluepyopt/tests/test_ephys/test_simulators.py
================================================
"""bluepyopt.ephys.simulators tests"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint:disable=W0612
import os
import pathlib
import types
from unittest import mock
import numpy
import pytest
import bluepyopt.ephys as ephys
import bluepyopt.ephys.examples as examples
@pytest.mark.unit
def test_nrnsimulator_init():
"""ephys.simulators: test if NrnSimulator constructor works"""
neuron_sim = ephys.simulators.NrnSimulator()
assert isinstance(neuron_sim, ephys.simulators.NrnSimulator)
@pytest.mark.unit
def test_nrnsimulator_init_windows():
"""ephys.simulators: test if NrnSimulator constructor works on Windows"""
with mock.patch("platform.system", mock.MagicMock(return_value="Windows")):
neuron_sim = ephys.simulators.NrnSimulator()
assert isinstance(neuron_sim, ephys.simulators.NrnSimulator)
assert not neuron_sim.disable_banner
assert not neuron_sim.banner_disabled
neuron_sim.neuron.h.celsius = 34
assert not neuron_sim.disable_banner
assert not neuron_sim.banner_disabled
@pytest.mark.unit
def test_nrnsimulator_cvode_minstep():
"""ephys.simulators: test if NrnSimulator constructor works"""
# Check with minstep specified
neuron_sim = ephys.simulators.NrnSimulator()
assert neuron_sim.cvode.minstep() == 0.0
assert neuron_sim.cvode_minstep == 0.0
# Check default minstep before and after run
neuron_sim = ephys.simulators.NrnSimulator(cvode_minstep=0.01)
assert neuron_sim.cvode.minstep() == 0.0
neuron_sim.run(tstop=10)
assert neuron_sim.cvode.minstep() == 0.0
# Check with that minstep is set back to the original value after run
neuron_sim = ephys.simulators.NrnSimulator(cvode_minstep=0.0)
neuron_sim.cvode_minstep = 0.05
assert neuron_sim.cvode.minstep() == 0.05
neuron_sim.run(tstop=10)
assert neuron_sim.cvode.minstep() == 0.05
# Check that the minstep is effective
cvode_minstep = 0.012
params = {
"gnabar_hh": 0.10299326453483033,
"gkbar_hh": 0.027124836082684685,
}
simplecell = examples.simplecell.SimpleCell()
evaluator = simplecell.cell_evaluator
evaluator.cell_model.unfreeze(params.keys())
evaluator.sim = ephys.simulators.NrnSimulator(cvode_minstep=cvode_minstep)
responses = evaluator.run_protocols(
protocols=evaluator.fitness_protocols.values(), param_values=params
)
ton = list(evaluator.fitness_protocols.values())[0].stimuli[0].step_delay
toff = (
ton
+ list(evaluator.fitness_protocols.values())[0]
.stimuli[0]
.step_duration
)
t_series = numpy.array(responses["Step1.soma.v"]["time"])
t_series = t_series[((ton + 1.0) < t_series) & (t_series < (toff - 1.0))]
min_dt = numpy.min(numpy.ediff1d(t_series))
assert (min_dt >= cvode_minstep) == 1
evaluator.cell_model.freeze(params)
@pytest.mark.unit
def test_neuron_import():
"""ephys.simulators: test if bluepyopt.neuron import was successful"""
from bluepyopt import ephys # NOQA
neuron_sim = ephys.simulators.NrnSimulator()
assert isinstance(neuron_sim.neuron, types.ModuleType)
@pytest.mark.unit
def test_nrnsim_run_dt_exception():
"""ephys.simulators: test if run return exception when dt was changed"""
from bluepyopt import ephys # NOQA
neuron_sim = ephys.simulators.NrnSimulator()
neuron_sim.neuron.h.dt = 1.0
pytest.raises(Exception, neuron_sim.run, 10, cvode_active=False)
@pytest.mark.unit
def test_nrnsim_run_cvodeactive_dt_exception():
"""ephys.simulators: test if run return exception cvode and dt both used"""
from bluepyopt import ephys # NOQA
neuron_sim = ephys.simulators.NrnSimulator()
neuron_sim.neuron.h.dt = 1.0
pytest.raises(ValueError, neuron_sim.run, 10, dt=0.1, cvode_active=True)
@pytest.mark.unit
@mock.patch.object(pathlib.Path, "glob")
def test_disable_banner_exception(mock_glob):
"""ephys.simulators: test if disable_banner raises exception"""
mock_glob.return_value = []
import warnings
with warnings.catch_warnings(record=True) as warnings_record:
ephys.simulators.NrnSimulator._nrn_disable_banner()
assert len(warnings_record) == 1
@pytest.mark.unit
def test_lfpysimulator_init():
"""ephys.simulators: test if LFPySimulator constructor works"""
empty_cell = ephys.models.LFPyCellModel(name="empty_cell")
neuron_sim = ephys.simulators.LFPySimulator()
assert isinstance(neuron_sim, ephys.simulators.LFPySimulator)
@pytest.mark.unit
def test_lfpyimulator_init_windows():
"""ephys.simulators: test if LFPySimulator constructor works on Windows"""
with mock.patch("platform.system", mock.MagicMock(return_value="Windows")):
empty_cell = ephys.models.LFPyCellModel(name="empty_cell")
neuron_sim = ephys.simulators.LFPySimulator()
assert isinstance(neuron_sim, ephys.simulators.LFPySimulator)
assert not neuron_sim.disable_banner
assert not neuron_sim.banner_disabled
neuron_sim.neuron.h.celsius = 34
assert not neuron_sim.disable_banner
assert not neuron_sim.banner_disabled
@pytest.mark.unit
def test__lfpysimulator_neuron_import():
"""ephys.simulators: test neuron import from LFPySimulator"""
from bluepyopt import ephys # NOQA
empty_cell = ephys.models.LFPyCellModel(name="empty_cell")
neuron_sim = ephys.simulators.LFPySimulator()
assert isinstance(neuron_sim.neuron, types.ModuleType)
@pytest.mark.unit
def test_lfpysim_run_cvodeactive_dt_exception():
"""ephys.simulators: test if LFPySimulator run returns exception"""
from bluepyopt import ephys # NOQA
TESTDATA_DIR = os.path.join(
os.path.dirname(os.path.abspath(__file__)), "testdata"
)
simple_morphology_path = os.path.join(TESTDATA_DIR, "simple.swc")
test_morph = ephys.morphologies.NrnFileMorphology(simple_morphology_path)
lfpy_cell = ephys.models.LFPyCellModel(
name="lfpy_cell", morph=test_morph, mechs=[]
)
neuron_sim = ephys.simulators.LFPySimulator()
lfpy_cell.instantiate(sim=neuron_sim)
with pytest.raises(
ValueError,
match=(
"NrnSimulator: "
"Impossible to combine the dt argument when "
"cvode_active is True in the NrnSimulator run method"
),
):
neuron_sim.run(
tstop=10,
dt=0.1,
cvode_active=True,
lfpy_cell=lfpy_cell.lfpy_cell,
lfpy_electrode=lfpy_cell.lfpy_electrode,
)
lfpy_cell.destroy(sim=neuron_sim)
@pytest.mark.unit
@mock.patch.object(pathlib.Path, "glob")
def test_lfpysimulator_disable_banner_exception(mock_glob):
"""ephys.simulators: test LFPySimulator disable_banner raises exception"""
mock_glob.return_value = []
import warnings
with warnings.catch_warnings(record=True) as warnings_record:
ephys.simulators.LFPySimulator._nrn_disable_banner()
assert len(warnings_record) == 1
================================================
FILE: bluepyopt/tests/test_ephys/test_stimuli.py
================================================
"""bluepyopt.ephys.simulators tests"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint:disable=W0612
import numpy
import pytest
import numpy
import bluepyopt.ephys as ephys
from .testmodels import dummycells
@pytest.mark.unit
def test_stimulus_init():
"""ephys.stimuli: test if Stimulus constructor works"""
stim = ephys.stimuli.Stimulus()
assert isinstance(stim, ephys.stimuli.Stimulus)
@pytest.mark.unit
def test_NrnNetStimStimulus_init():
"""ephys.stimuli: test if NrnNetStimStimulus constructor works"""
pytest.raises(ValueError, ephys.stimuli.NrnNetStimStimulus)
stim = ephys.stimuli.NrnNetStimStimulus(total_duration=100)
assert isinstance(stim, ephys.stimuli.NrnNetStimStimulus)
assert str(stim) == 'Netstim'
@pytest.mark.unit
def test_NrnNetStimStimulus_instantiate():
"""ephys.stimuli: test if NrnNetStimStimulus instantiate works"""
nrn_sim = ephys.simulators.NrnSimulator()
dummy_cell = dummycells.DummyCellModel1()
icell = dummy_cell.instantiate(sim=nrn_sim)
somacenter_loc = ephys.locations.NrnSeclistCompLocation(
name=None,
seclist_name='somatic',
sec_index=0,
comp_x=.5)
expsyn_mech = ephys.mechanisms.NrnMODPointProcessMechanism(
name='expsyn',
suffix='ExpSyn',
locations=[somacenter_loc])
expsyn_mech.instantiate(sim=nrn_sim, icell=icell)
expsyn_loc = ephys.locations.NrnPointProcessLocation(
'expsyn_loc',
pprocess_mech=expsyn_mech)
netstim = ephys.stimuli.NrnNetStimStimulus(
total_duration=200,
number=5,
interval=5,
start=20,
weight=5e-4,
locations=[expsyn_loc])
netstim.instantiate(sim=nrn_sim, icell=icell)
nrn_sim.run(netstim.total_duration)
expsyn_mech.destroy(sim=nrn_sim)
netstim.destroy(sim=nrn_sim)
dummy_cell.destroy(sim=nrn_sim)
@pytest.mark.unit
def test_NrnCurrentPlayStimulus_instantiate():
"""ephys.stimuli: test if NrnNetStimStimulus instantiate works"""
nrn_sim = ephys.simulators.NrnSimulator()
dummy_cell = dummycells.DummyCellModel1()
icell = dummy_cell.instantiate(sim=nrn_sim)
somacenter_loc = ephys.locations.NrnSeclistCompLocation(
name=None,
seclist_name='somatic',
sec_index=0,
comp_x=.5)
time_points = [10, 50]
current_points = [0.1, 0.2]
current_stim = ephys.stimuli.NrnCurrentPlayStimulus(
time_points=time_points,
current_points=current_points,
location=somacenter_loc)
assert current_stim.time_points == time_points
assert current_stim.current_points == current_points
assert str(current_stim) == 'Current play at somatic[0](0.5)'
current_stim.instantiate(sim=nrn_sim, icell=icell)
nrn_sim.run(100)
current_stim.destroy(sim=nrn_sim)
dummy_cell.destroy(sim=nrn_sim)
@pytest.mark.unit
def test_NrnRampPulse_init():
"""ephys.stimuli: test if NrnRampPulse constructor works"""
stim = ephys.stimuli.NrnRampPulse()
assert isinstance(stim, ephys.stimuli.NrnRampPulse)
@pytest.mark.unit
def test_NrnRampPulse_instantiate():
"""ephys.stimuli: test if NrnRampPulse injects correct current"""
nrn_sim = ephys.simulators.NrnSimulator()
dummy_cell = dummycells.DummyCellModel1()
icell = dummy_cell.instantiate(sim=nrn_sim)
soma_loc = ephys.locations.NrnSeclistCompLocation(
name=None,
seclist_name='somatic',
sec_index=0,
comp_x=.5)
recording = ephys.recordings.CompRecording(
location=soma_loc,
variable='v')
ramp_amplitude_start = 0.1
ramp_amplitude_end = 1.0
ramp_delay = 20.0
ramp_duration = 20.0
total_duration = 50.0
stim = ephys.stimuli.NrnRampPulse(
ramp_amplitude_start=ramp_amplitude_start,
ramp_amplitude_end=ramp_amplitude_end,
ramp_delay=ramp_delay,
ramp_duration=ramp_duration,
total_duration=total_duration,
location=soma_loc)
assert (
str(stim) ==
'Ramp pulse amp_start 0.100000 amp_end 1.000000 '
'delay 20.000000 duration 20.000000 totdur 50.000000'
' at somatic[0](0.5)')
stim.instantiate(sim=nrn_sim, icell=icell)
recording.instantiate(sim=nrn_sim, icell=icell)
stim_i_vec = nrn_sim.neuron.h.Vector()
stim_i_vec.record(stim.iclamp._ref_i) # pylint: disable=W0212
nrn_sim.run(stim.total_duration)
current = numpy.array(stim_i_vec.to_python())
time = numpy.array(recording.response['time'])
voltage = numpy.array(recording.response['voltage'])
# make sure current is 0 before stimulus
assert numpy.max(
current[numpy.where((0 <= time) & (time < ramp_delay))]) == 0
# make sure voltage stays at v_init before stimulus
assert numpy.max(
voltage[
numpy.where((0 <= time)
& (time < ramp_delay))]) == nrn_sim.neuron.h.v_init
# make sure current is at right amp at end of stimulus
assert (
current[numpy.where(time == ramp_delay)][-1] ==
ramp_amplitude_start)
# make sure current is at right amp at end of stimulus
assert (
current[numpy.where(time == (ramp_delay + ramp_duration))][0] ==
ramp_amplitude_end)
# make sure current is 0 after stimulus
assert numpy.max(
current[
numpy.where(
(ramp_delay + ramp_duration < time)
& (time <= total_duration))]) == 0
# make sure voltage is correct after stimulus
numpy.testing.assert_almost_equal(numpy.mean(
voltage[
numpy.where(
(ramp_delay + ramp_duration < time)
& (time <= total_duration))]), -57.994437612124869)
recording.destroy(sim=nrn_sim)
stim.destroy(sim=nrn_sim)
dummy_cell.destroy(sim=nrn_sim)
@pytest.mark.unit
def test_LFPySquarePulse_init():
"""ephys.stimuli: test if LFPySquarePulse constructor works"""
soma_loc = ephys.locations.NrnSeclistCompLocation(
name=None,
seclist_name='somatic',
sec_index=0,
comp_x=.5)
stim = ephys.stimuli.LFPySquarePulse(
step_amplitude=0.1,
step_delay=70,
step_duration=100,
location=soma_loc,
total_duration=300
)
assert isinstance(stim, ephys.stimuli.LFPySquarePulse)
assert stim.step_amplitude == 0.1
assert stim.step_delay == 70
assert stim.step_duration == 100
assert isinstance(stim.location, ephys.locations.NrnSeclistCompLocation)
assert stim.total_duration == 300
assert str(stim) == (
"Square pulse amp 0.100000 delay 70.000000 duration 100.000000 "
"totdur 300.000000 at somatic[0](0.5)"
)
@pytest.mark.unit
def test_LFPySquarePulse_instantiate():
"""ephys.stimuli: test if LFPySquarePulse instantiate works"""
lfpy_sim = ephys.simulators.LFPySimulator()
dummy_cell = dummycells.DummyLFPyCellModel1()
_, lfpy_cell = dummy_cell.instantiate(sim=lfpy_sim)
soma_loc = ephys.locations.NrnSeclistCompLocation(
name=None,
seclist_name='somatic',
sec_index=0,
comp_x=.5)
stim = ephys.stimuli.LFPySquarePulse(
step_amplitude=0.1,
step_delay=70,
step_duration=100,
location=soma_loc,
total_duration=300
)
stim.instantiate(sim=lfpy_sim, lfpy_cell=lfpy_cell)
lfpy_sim.run(
lfpy_cell=lfpy_cell,
lfpy_electrode=dummy_cell.lfpy_electrode,
tstop=stim.total_duration
)
stim.destroy(sim=lfpy_sim)
dummy_cell.destroy(sim=lfpy_sim)
================================================
FILE: bluepyopt/tests/test_ephys/testdata/TimeVoltageResponse.csv
================================================
,time,voltage
0,0.0,-65.0
1,0.000664036278079,-65.0020897598
2,0.00229531725338,-65.0063371218
3,0.00606004223107,-65.0140341127
4,0.0120247735066,-65.0237160215
5,0.0179895047821,-65.0319516314
6,0.0288608614854,-65.0444055596
7,0.0397322181887,-65.0552832155
8,0.0562022809474,-65.0695916981
9,0.0816395739013,-65.0894097754
10,0.107076866855,-65.1070566505
11,0.168000384034,-65.1439638645
12,0.228923901212,-65.1755766842
13,0.28984741839,-65.2039989473
14,0.350770935569,-65.2302960701
15,0.446760513195,-65.2688912067
16,0.542750090822,-65.3047505006
17,0.638739668448,-65.3386078772
18,0.801164452178,-65.3926427933
19,0.963589235907,-65.4436924092
20,1.27109207419,-65.5348541559
21,1.57859491247,-65.6215640996
22,1.88609775075,-65.7053495581
23,2.19360058903,-65.7867587471
24,2.50110342731,-65.8661088818
25,3.02203170737,-65.9965779688
26,3.54295998743,-66.1228853878
27,4.0638882675,-66.2456387521
28,4.89144746082,-66.4340291386
29,5.71900665415,-66.6149973388
30,7.03546270897,-66.8887837467
31,8.3519187638,-67.1468706673
32,9.66837481863,-67.3902809132
33,10.9848308735,-67.6205032307
34,12.3012869283,-67.8380626983
35,13.6177429831,-68.0439259977
36,14.9341990379,-68.2385531319
37,16.2506550928,-68.4233985855
38,17.5671111476,-68.5984367391
39,18.8835672024,-68.7646973742
40,20.2000232573,-68.9216922847
41,21.5164793121,-69.0711652447
42,22.8329353669,-69.2123046574
43,24.1493914217,-69.3461954699
44,25.4658474766,-69.4728284264
45,26.7823035314,-69.5941231608
46,28.0987595862,-69.7090902375
47,29.415215641,-69.8187831634
48,30.7316716959,-69.9219285936
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================================================
FILE: bluepyopt/tests/test_ephys/testdata/acc/CCell/CCell.json
================================================
{
"cell_model_name": "CCell",
"produced_by": "Created by BluePyOpt(1.12.62) at 2022-07-28 17:15:28.166082",
"morphology": {
"original": "CCell.swc"
},
"label_dict": "CCell_label_dict.acc",
"decor": "CCell_decor.acc"
}
================================================
FILE: bluepyopt/tests/test_ephys/testdata/acc/CCell/CCell_decor.acc
================================================
(arbor-component
(meta-data (version "0.9-dev"))
(decor
(default (gSKv3_1bar_SKv3_1 65 (scalar 1.0)))
(paint (region "soma") (gSKv3_1bar_SKv3_1 65 (scalar 1.0)))
(paint (region "soma") (gSKv3_1bar_SKv3_1 65 (scalar 1.0)))
(paint (region "dend") (density (mechanism "BBP::Ih")))
(paint (region "apic") (gSKv3_1bar_SKv3_1 65 (scalar 1.0)))
(paint (region "apic") (gSKv3_1bar_SKv3_1 65 (scalar 1.0)))
(paint (region "apic") (density (mechanism "BBP::Ih")))))
================================================
FILE: bluepyopt/tests/test_ephys/testdata/acc/CCell/CCell_label_dict.acc
================================================
(arbor-component
(meta-data (version "0.9-dev"))
(label-dict
(region-def "all" (all))
(region-def "apic" (tag 4))
(region-def "axon" (tag 2))
(region-def "dend" (tag 3))
(region-def "soma" (tag 1))
(region-def "myelin" (tag 5))))
================================================
FILE: bluepyopt/tests/test_ephys/testdata/acc/CCell/simple_axon_replacement.acc
================================================
(arbor-component
(meta-data
(version "0.9-dev"))
(morphology
(branch 0 -1
(segment 0
(point 5.000000 0.000000 0.000000 0.500000)
(point 35.000000 0.000000 0.000000 0.500000)
2)
(segment 1
(point 35.000000 0.000000 0.000000 0.500000)
(point 65.000000 0.000000 0.000000 0.500000)
2))))
================================================
FILE: bluepyopt/tests/test_ephys/testdata/acc/expsyn/simple.swc
================================================
# Dummy granule cell morphology
1 1 -5.0 0.0 0.0 5.0 -1
2 1 0.0 0.0 0.0 5.0 1
3 1 5.0 0.0 0.0 5.0 2
================================================
FILE: bluepyopt/tests/test_ephys/testdata/acc/expsyn/simple_cell.json
================================================
{
"cell_model_name": "simple_cell",
"produced_by": "Created by BluePyOpt(1.12.113) at 2022-11-07 01:06:09.370611",
"morphology": {
"original": "simple.swc"
},
"label_dict": "simple_cell_label_dict.acc",
"decor": "simple_cell_decor.acc"
}
================================================
FILE: bluepyopt/tests/test_ephys/testdata/acc/expsyn/simple_cell_decor.acc
================================================
(arbor-component
(meta-data (version "0.9-dev"))
(decor
(paint (region "soma") (membrane-capacitance 0.01 (scalar 1.0)))
(paint (region "soma") (density (mechanism "default::pas")))
(place (locset "somacenter") (synapse (mechanism "default::expsyn" ("tau" 10 (scalar 1.0)))) "expsyn")))
================================================
FILE: bluepyopt/tests/test_ephys/testdata/acc/expsyn/simple_cell_label_dict.acc
================================================
(arbor-component
(meta-data (version "0.9-dev"))
(label-dict
(region-def "all" (all))
(region-def "soma" (tag 1))
(region-def "axon" (tag 2))
(region-def "dend" (tag 3))
(region-def "apic" (tag 4))
(region-def "myelin" (tag 5))
(locset-def "somacenter" (location 0 0.5))))
================================================
FILE: bluepyopt/tests/test_ephys/testdata/acc/l5pc/C060114A7.asc
================================================
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( 286.17 -234.22 -9.27 0.46) ; 12
( 285.02 -233.29 -11.37 0.46) ; 13
( 284.39 -234.64 -13.57 0.46) ; 14
( 282.32 -233.93 -16.10 0.46) ; 15
( 282.32 -233.93 -16.13 0.46) ; 16
( 282.46 -234.49 -16.67 0.46) ; 17
( 280.68 -234.91 -19.77 0.46) ; 18
( 279.78 -235.12 -22.55 0.46) ; 19
( 279.78 -235.12 -22.57 0.46) ; 20
( 279.15 -236.47 -23.47 0.46) ; 21
( 277.95 -237.35 -25.87 0.46) ; 22
( 277.95 -237.35 -25.90 0.46) ; 23
( 275.71 -237.87 -26.75 0.46) ; 24
( 275.09 -239.21 -29.08 0.46) ; 25
( 274.14 -241.22 -31.10 0.46) ; 26
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(OpenCircle
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( 275.71 -237.87 -26.75 0.46) ; 4
) ; End of markers
(
( 271.07 -243.13 -36.58 0.46) ; 1, R-1-2-1-1
( 271.07 -243.13 -36.63 0.46) ; 2
( 271.65 -243.59 -38.83 0.46) ; 3
( 271.65 -243.59 -38.85 0.46) ; 4
( 270.00 -244.57 -40.88 0.46) ; 5
( 270.00 -244.57 -40.90 0.46) ; 6
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( 269.29 -243.55 -43.47 0.46) ; 8
( 267.77 -245.09 -44.90 0.46) ; 9
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( 266.51 -247.79 -48.90 0.46) ; 12
( 265.88 -249.12 -51.35 0.46) ; 13
( 265.88 -249.12 -51.38 0.46) ; 14
( 265.38 -251.03 -53.53 0.46) ; 15
( 265.38 -251.03 -53.55 0.46) ; 16
( 264.05 -251.33 -56.67 0.46) ; 17
( 264.05 -251.33 -56.70 0.46) ; 18
( 266.28 -250.82 -60.03 0.46) ; 19
( 267.62 -250.50 -63.33 0.46) ; 20
( 267.62 -250.50 -63.35 0.46) ; 21
( 268.78 -251.43 -65.75 0.46) ; 22
( 268.78 -251.43 -65.80 0.46) ; 23
( 269.36 -251.89 -68.35 0.46) ; 24
( 270.52 -252.81 -70.45 0.46) ; 25
( 270.52 -252.81 -70.50 0.46) ; 26
( 270.34 -254.05 -72.95 0.46) ; 27
( 271.76 -256.10 -87.90 0.46) ; 28
( 271.76 -256.10 -87.95 0.46) ; 29
( 272.03 -257.24 -96.57 0.46) ; 30
( 272.52 -255.33 -102.65 0.46) ; 31
( 272.97 -255.23 -106.43 0.46) ; 32
( 271.63 -255.54 -112.20 0.46) ; 33
( 271.63 -255.54 -116.75 0.46) ; 34
( 272.79 -256.46 -120.82 0.46) ; 35
( 271.89 -256.67 -125.55 0.46) ; 36
( 270.65 -259.36 -128.70 0.46) ; 37
( 270.65 -259.36 -128.72 0.46) ; 38
( 273.01 -259.39 -133.75 0.46) ; 39
( 274.47 -259.65 -136.17 0.46) ; 40
( 274.47 -259.65 -136.25 0.46) ; 41
( 275.18 -260.68 -139.90 0.46) ; 42
( 275.18 -260.68 -139.95 0.46) ; 43
( 274.87 -261.34 -143.65 0.46) ; 44
( 275.94 -259.90 -147.10 0.46) ; 45
( 275.94 -259.90 -147.20 0.46) ; 46
( 276.84 -259.69 -149.32 0.46) ; 47
( 277.55 -260.72 -152.00 0.46) ; 48
( 278.57 -261.08 -154.75 0.46) ; 49
( 278.57 -261.08 -154.82 0.46) ; 50
( 279.92 -260.77 -157.73 0.46) ; 51
( 279.92 -260.77 -157.95 0.46) ; 52
(Dot
(Color Yellow)
(Name "Marker 1")
( 268.38 -249.72 -65.82 0.46) ; 1
( 272.71 -254.10 -106.43 0.46) ; 2
( 271.53 -259.15 -128.72 0.46) ; 3
) ; End of markers
(OpenCircle
(Color Yellow)
(Name "Marker 2")
( 276.71 -259.13 -149.32 0.46) ; 1
( 275.02 -255.94 -151.15 0.46) ; 2
) ; End of markers
(
( 282.11 -262.04 -160.50 0.46) ; 1, R-1-2-1-1-1
( 282.11 -262.04 -160.52 0.46) ; 2
( 282.81 -263.07 -163.70 0.46) ; 3
( 282.81 -263.07 -163.75 0.46) ; 4
( 284.20 -260.95 -166.10 0.46) ; 5
( 288.10 -259.44 -167.68 0.46) ; 6
( 289.92 -257.22 -169.40 0.46) ; 7
( 292.28 -257.26 -171.65 0.46) ; 8
( 292.28 -257.26 -171.70 0.46) ; 9
( 292.60 -256.59 -174.58 0.46) ; 10
( 293.86 -253.91 -176.50 0.46) ; 11
( 293.86 -253.91 -176.52 0.46) ; 12
( 295.96 -252.83 -178.52 0.46) ; 13
( 295.51 -252.93 -178.55 0.46) ; 14
( 297.30 -252.51 -181.43 0.46) ; 15
( 299.84 -251.31 -184.60 0.46) ; 16
( 301.05 -250.43 -187.50 0.46) ; 17
( 301.05 -250.43 -187.57 0.46) ; 18
( 300.08 -248.28 -189.70 0.46) ; 19
( 300.08 -248.28 -189.80 0.46) ; 20
( 300.26 -247.03 -192.55 0.46) ; 21
(OpenCircle
(Color Yellow)
(Name "Marker 2")
( 297.17 -251.93 -181.43 0.46) ; 1
) ; End of markers
Low
|
( 281.03 -263.49 -160.15 0.46) ; 1, R-1-2-1-1-2
( 283.84 -263.42 -163.48 0.46) ; 2
( 283.84 -263.42 -163.50 0.46) ; 3
( 285.63 -263.00 -167.32 0.46) ; 4
( 285.98 -266.50 -169.50 0.46) ; 5
( 285.98 -266.50 -169.52 0.46) ; 6
( 287.57 -267.34 -172.45 0.46) ; 7
( 288.15 -267.79 -176.02 0.46) ; 8
( 288.15 -267.79 -176.05 0.46) ; 9
( 289.63 -268.04 -179.73 0.46) ; 10
( 292.00 -268.08 -182.45 0.46) ; 11
( 292.00 -268.08 -182.50 0.46) ; 12
( 293.16 -269.00 -186.22 0.46) ; 13
( 293.16 -269.00 -186.25 0.46) ; 14
(OpenCircle
(Color Yellow)
(Name "Marker 2")
( 292.84 -269.67 -183.50 0.46) ; 1
) ; End of markers
Low
) ; End of split
|
( 266.68 -243.58 -33.27 0.46) ; 1, R-1-2-1-2
( 266.68 -243.58 -33.35 0.46) ; 2
( 261.01 -245.50 -32.05 0.46) ; 3
( 259.10 -245.35 -30.45 0.46) ; 4
( 256.99 -246.44 -30.45 0.46) ; 5
( 254.64 -246.39 -28.85 0.46) ; 6
( 254.64 -246.39 -28.88 0.46) ; 7
( 254.00 -247.73 -29.88 0.46) ; 8
( 251.90 -248.83 -28.42 0.46) ; 9
( 248.91 -250.12 -26.52 0.46) ; 10
( 245.90 -251.42 -26.52 0.46) ; 11
( 244.39 -252.97 -24.80 0.46) ; 12
( 244.39 -252.97 -24.82 0.46) ; 13
( 241.85 -254.17 -23.63 0.46) ; 14
(Dot
(Color Yellow)
(Name "Marker 1")
( 254.87 -243.35 -27.45 0.46) ; 1
( 255.98 -240.10 -26.52 0.46) ; 2
( 252.48 -249.28 -28.42 0.46) ; 3
( 246.93 -251.77 -26.50 0.46) ; 4
( 242.12 -255.30 -23.63 0.46) ; 5
) ; End of markers
(OpenCircle
(Color Yellow)
(Name "Marker 2")
( 261.46 -245.39 -32.05 0.46) ; 1
) ; End of markers
(
( 240.87 -254.99 -27.35 0.46) ; 1, R-1-2-1-2-1
( 240.87 -254.99 -27.38 0.46) ; 2
( 238.73 -257.88 -28.95 0.46) ; 3
( 237.78 -259.89 -30.27 0.46) ; 4
( 236.39 -262.00 -31.45 0.46) ; 5
( 236.39 -262.00 -31.48 0.46) ; 6
( 235.31 -263.46 -32.83 0.46) ; 7
( 235.31 -263.46 -32.85 0.46) ; 8
( 233.48 -265.67 -34.28 0.46) ; 9
( 233.12 -268.15 -35.00 0.46) ; 10
( 231.86 -270.82 -35.00 0.46) ; 11
(Dot
(Color Yellow)
(Name "Marker 1")
( 232.77 -264.65 -34.28 0.46) ; 1
( 230.83 -270.47 -35.00 0.46) ; 2
) ; End of markers
(OpenCircle
(Color Yellow)
(Name "Marker 2")
( 238.28 -257.98 -28.98 0.46) ; 1
) ; End of markers
Normal
|
( 239.88 -255.82 -23.50 0.46) ; 1, R-1-2-1-2-2
( 239.88 -255.82 -23.52 0.46) ; 2
( 237.91 -257.48 -23.52 0.46) ; 3
( 235.23 -258.11 -23.52 0.46) ; 4
( 232.68 -259.30 -23.52 0.46) ; 5
( 231.29 -261.42 -23.52 0.46) ; 6
( 227.85 -262.82 -22.25 0.46) ; 7
( 225.12 -265.25 -23.23 0.46) ; 8
( 223.47 -266.23 -21.18 0.46) ; 9
( 219.81 -264.71 -19.97 0.46) ; 10
( 219.81 -264.71 -20.03 0.46) ; 11
(OpenCircle
(Color Yellow)
(Name "Marker 2")
( 234.65 -257.64 -23.52 0.46) ; 1
( 225.12 -265.25 -23.23 0.46) ; 2
) ; End of markers
(
( 217.19 -263.54 -20.03 0.46) ; 1, R-1-2-1-2-2-1
( 214.37 -263.59 -18.92 0.46) ; 2
( 214.37 -263.59 -18.95 0.46) ; 3
( 212.18 -262.32 -17.63 0.46) ; 4
( 209.38 -262.38 -16.40 0.46) ; 5
( 207.90 -262.13 -14.43 0.46) ; 6
( 205.98 -261.98 -13.02 0.46) ; 7
( 203.47 -261.36 -12.30 0.46) ; 8
( 200.20 -261.52 -11.75 0.46) ; 9
( 197.88 -259.69 -11.75 0.46) ; 10
( 195.08 -259.75 -11.50 0.46) ; 11
( 192.63 -257.33 -10.95 0.46) ; 12
( 189.11 -256.37 -10.12 0.46) ; 13
( 185.72 -255.96 -8.88 0.46) ; 14
( 182.19 -255.01 -8.07 0.46) ; 15
( 179.82 -254.97 -7.22 0.46) ; 16
( 178.21 -254.14 -6.00 0.46) ; 17
( 178.08 -253.58 -6.00 0.46) ; 18
( 177.06 -253.22 -4.60 0.46) ; 19
( 177.06 -253.22 -4.63 0.46) ; 20
( 176.35 -252.19 -3.05 0.46) ; 21
( 176.35 -252.19 -3.08 0.46) ; 22
( 171.98 -249.63 -1.88 0.46) ; 23
( 169.43 -250.82 -1.32 0.46) ; 24
( 167.86 -254.18 -1.13 0.46) ; 25
( 166.61 -256.86 -1.00 0.46) ; 26
( 165.66 -258.88 -1.00 0.46) ; 27
( 164.54 -262.13 -1.32 0.46) ; 28
( 162.27 -264.45 0.12 0.46) ; 29
( 160.79 -264.20 0.95 0.46) ; 30
( 158.37 -265.95 1.55 0.46) ; 31
( 155.52 -267.81 1.50 0.46) ; 32
( 151.76 -269.90 1.50 0.46) ; 33
( 148.06 -270.17 2.20 0.46) ; 34
( 145.82 -270.70 2.20 0.46) ; 35
( 144.43 -272.81 2.20 0.46) ; 36
( 142.64 -273.23 2.67 0.46) ; 37
( 137.68 -276.18 4.20 0.46) ; 38
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( 131.33 -281.25 5.55 0.46) ; 41
( 129.81 -282.80 6.20 0.46) ; 42
( 128.34 -282.55 6.20 0.46) ; 43
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( 122.35 -285.15 6.47 0.46) ; 45
( 119.93 -286.91 6.50 0.46) ; 46
( 118.60 -287.23 4.63 0.46) ; 47
( 118.60 -287.23 4.60 0.46) ; 48
( 116.94 -288.21 3.22 0.46) ; 49
( 112.30 -290.49 2.73 0.46) ; 50
( 109.61 -291.12 2.73 0.46) ; 51
( 109.16 -291.23 2.73 0.46) ; 52
( 105.08 -293.98 1.90 0.46) ; 53
( 103.25 -296.20 1.02 0.46) ; 54
( 101.99 -298.88 0.77 0.46) ; 55
( 98.25 -300.95 0.35 0.46) ; 56
( 97.30 -302.96 0.35 0.46) ; 57
( 95.33 -304.62 0.35 0.46) ; 58
( 93.81 -306.17 -0.32 0.46) ; 59
( 92.47 -306.49 -0.32 0.46) ; 60
( 90.64 -308.71 -0.32 0.46) ; 61
( 87.32 -310.67 -0.32 0.46) ; 62
( 85.68 -311.66 -0.32 0.46) ; 63
( 83.26 -313.42 -0.32 0.46) ; 64
( 80.13 -314.16 -0.37 0.46) ; 65
( 77.45 -314.78 -0.93 0.46) ; 66
( 74.91 -315.98 -0.93 0.46) ; 67
( 73.38 -317.53 -2.63 0.46) ; 68
(Dot
(Color Yellow)
(Name "Marker 1")
( 192.45 -258.56 -10.95 0.46) ; 1
( 159.39 -266.31 1.55 0.46) ; 2
( 152.77 -270.26 1.50 0.46) ; 3
( 118.78 -285.99 4.60 0.46) ; 4
( 112.57 -291.63 2.73 0.46) ; 5
( 100.70 -297.38 0.77 0.46) ; 6
( 94.93 -302.92 0.35 0.46) ; 7
( 81.29 -315.07 -0.37 0.46) ; 8
( 75.18 -317.11 -0.93 0.46) ; 9
) ; End of markers
(OpenCircle
(Color Yellow)
(Name "Marker 2")
( 206.56 -262.44 -13.02 0.46) ; 1
( 176.48 -252.76 -3.08 0.46) ; 2
( 174.74 -251.38 -1.88 0.46) ; 3
( 167.41 -254.28 -1.13 0.46) ; 4
( 142.20 -273.33 2.67 0.46) ; 5
( 98.25 -300.95 0.35 0.46) ; 6
) ; End of markers
Normal
|
( 216.76 -267.80 -19.07 0.46) ; 1, R-1-2-1-2-2-2
( 216.15 -269.14 -17.90 0.46) ; 2
( 216.15 -269.14 -17.92 0.46) ; 3
( 215.78 -271.62 -17.08 0.46) ; 4
( 215.65 -271.05 -17.08 0.46) ; 5
(Dot
(Color Yellow)
(Name "Marker 1")
( 214.75 -271.26 -17.08 0.46) ; 1
) ; End of markers
Normal
) ; End of split
) ; End of split
) ; End of split
|
( 296.30 -231.98 7.38 0.92) ; 1, R-1-2-2
(
( 294.90 -233.85 5.40 0.46) ; 1, R-1-2-2-1
( 294.28 -235.20 4.07 0.46) ; 2
( 294.28 -235.20 4.05 0.46) ; 3
( 294.41 -235.77 1.05 0.46) ; 4
( 294.41 -235.77 1.02 0.46) ; 5
( 293.07 -236.08 -0.95 0.46) ; 6
( 293.07 -236.08 -0.97 0.46) ; 7
( 293.33 -237.21 -4.05 0.46) ; 8
( 293.33 -237.21 -4.07 0.46) ; 9
( 291.99 -237.53 -6.70 0.46) ; 10
( 291.99 -237.53 -6.73 0.46) ; 11
( 290.65 -237.84 -9.38 0.46) ; 12
( 290.91 -238.97 -11.50 0.46) ; 13
( 290.15 -239.75 -13.15 0.46) ; 14
( 289.09 -241.20 -15.15 0.46) ; 15
( 288.77 -241.87 -17.25 0.46) ; 16
( 288.19 -241.41 -20.00 0.46) ; 17
( 288.46 -242.53 -22.60 0.46) ; 18
( 287.69 -243.31 -25.60 0.46) ; 19
( 288.27 -243.78 -27.65 0.46) ; 20
( 288.27 -243.78 -27.67 0.46) ; 21
( 287.25 -243.42 -29.92 0.46) ; 22
( 285.99 -246.10 -32.60 0.46) ; 23
( 285.67 -246.77 -35.22 0.46) ; 24
( 285.23 -246.88 -38.20 0.46) ; 25
( 285.23 -246.88 -38.22 0.46) ; 26
( 284.60 -248.22 -41.22 0.46) ; 27
( 283.84 -248.99 -43.20 0.46) ; 28
( 283.84 -248.99 -43.22 0.46) ; 29
( 283.98 -249.55 -45.70 0.46) ; 30
( 283.80 -250.79 -47.90 0.46) ; 31
( 283.35 -250.90 -51.08 0.46) ; 32
( 284.06 -251.93 -54.52 0.46) ; 33
( 284.06 -251.93 -54.58 0.46) ; 34
( 282.01 -251.21 -58.13 0.46) ; 35
( 282.22 -254.15 -60.95 0.46) ; 36
( 280.83 -256.27 -64.57 0.46) ; 37
( 280.83 -256.27 -64.60 0.46) ; 38
( 279.94 -256.48 -67.13 0.46) ; 39
( 279.94 -256.48 -67.15 0.46) ; 40
( 279.89 -258.27 -69.92 0.46) ; 41
( 279.89 -258.27 -69.95 0.46) ; 42
(Dot
(Color Yellow)
(Name "Marker 1")
( 285.14 -244.50 -32.60 0.46) ; 1
) ; End of markers
(OpenCircle
(Color Yellow)
(Name "Marker 2")
( 290.47 -239.07 -11.50 0.46) ; 1
( 288.01 -242.64 -22.60 0.46) ; 2
( 283.21 -250.33 -47.90 0.46) ; 3
( 280.70 -255.70 -64.60 0.46) ; 4
) ; End of markers
(
( 276.48 -257.99 -71.35 0.46) ; 1, R-1-2-2-1-1
( 273.81 -258.61 -72.03 0.46) ; 2
( 271.44 -258.57 -74.90 0.46) ; 3
( 269.20 -259.08 -76.97 0.46) ; 4
( 265.63 -259.93 -79.60 0.46) ; 5
( 263.26 -259.88 -79.65 0.46) ; 6
( 260.59 -260.51 -81.00 0.46) ; 7
( 257.65 -260.01 -83.20 0.46) ; 8
( 254.96 -260.64 -85.28 0.46) ; 9
( 253.89 -262.08 -88.25 0.46) ; 10
( 252.73 -261.16 -91.58 0.46) ; 11
( 250.99 -259.78 -93.65 0.46) ; 12
( 250.99 -259.78 -93.75 0.46) ; 13
( 248.36 -258.60 -96.47 0.46) ; 14
( 248.36 -258.60 -96.50 0.46) ; 15
( 246.00 -258.56 -99.20 0.46) ; 16
( 246.00 -258.56 -99.25 0.46) ; 17
( 243.94 -257.84 -102.02 0.46) ; 18
( 243.94 -257.84 -102.07 0.46) ; 19
( 241.58 -257.81 -104.85 0.46) ; 20
( 238.05 -256.83 -107.60 0.46) ; 21
( 233.37 -254.94 -108.57 0.46) ; 22
( 233.37 -254.94 -108.60 0.46) ; 23
( 231.32 -254.23 -110.35 0.46) ; 24
( 231.32 -254.23 -110.37 0.46) ; 25
( 230.12 -255.11 -113.75 0.46) ; 26
( 226.46 -253.58 -115.90 0.46) ; 27
( 222.36 -252.15 -117.85 0.46) ; 28
( 218.02 -253.76 -119.25 0.46) ; 29
( 215.08 -253.27 -121.75 0.46) ; 30
( 212.44 -252.10 -125.80 0.46) ; 31
( 210.47 -253.75 -126.60 0.46) ; 32
( 210.47 -253.75 -126.62 0.46) ; 33
( 208.11 -253.71 -127.90 0.46) ; 34
( 205.69 -255.47 -128.75 0.46) ; 35
( 205.69 -255.47 -128.77 0.46) ; 36
( 204.54 -254.54 -130.77 0.46) ; 37
( 204.54 -254.54 -130.80 0.46) ; 38
( 201.36 -257.08 -131.48 0.46) ; 39
( 198.41 -256.57 -132.18 0.46) ; 40
( 198.41 -256.57 -132.20 0.46) ; 41
( 195.28 -257.31 -134.05 0.46) ; 42
( 195.28 -257.31 -134.13 0.46) ; 43
( 193.06 -257.82 -135.65 0.46) ; 44
( 191.83 -259.91 -137.27 0.46) ; 45
( 191.83 -259.91 -137.30 0.46) ; 46
( 189.29 -261.11 -139.32 0.46) ; 47
( 186.74 -262.31 -141.07 0.46) ; 48
( 186.74 -262.31 -141.10 0.46) ; 49
( 184.52 -262.83 -143.32 0.46) ; 50
( 184.33 -264.06 -146.30 0.46) ; 51
( 183.25 -265.51 -149.20 0.46) ; 52
( 181.28 -267.16 -150.55 0.46) ; 53
( 178.88 -268.92 -152.85 0.46) ; 54
( 178.88 -268.92 -152.88 0.46) ; 55
(OpenCircle
(Color Yellow)
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( 241.58 -257.81 -104.85 0.46) ; 2
( 213.55 -254.81 -125.82 0.46) ; 3
( 212.44 -252.10 -125.82 0.46) ; 4
( 206.46 -254.69 -128.50 0.46) ; 5
( 192.61 -257.93 -135.65 0.46) ; 6
( 181.15 -266.60 -150.55 0.46) ; 7
) ; End of markers
Normal
|
( 278.82 -259.72 -72.38 0.46) ; 1, R-1-2-2-1-2
( 279.09 -260.86 -74.82 0.46) ; 2
( 279.04 -262.66 -76.45 0.46) ; 3
( 279.17 -263.22 -82.63 0.46) ; 4
( 278.85 -263.89 -85.97 0.46) ; 5
( 278.85 -263.89 -86.00 0.46) ; 6
( 279.12 -265.03 -89.72 0.46) ; 7
( 279.12 -265.03 -89.75 0.46) ; 8
( 277.20 -264.87 -93.05 0.46) ; 9
( 276.45 -265.66 -96.25 0.46) ; 10
( 276.45 -265.66 -96.27 0.46) ; 11
( 275.67 -266.43 -100.68 0.46) ; 12
( 273.13 -267.63 -103.15 0.46) ; 13
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) ; End of markers
(OpenCircle
(Color Yellow)
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( 275.74 -280.75 -149.00 0.46) ; 2
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Low
) ; End of split
|
( 297.10 -235.38 8.38 0.92) ; 1, R-1-2-2-2
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(
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( 342.49 -242.87 16.70 0.46) ; 12
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( 388.96 -242.13 21.18 0.46) ; 26
( 390.31 -241.82 21.18 0.46) ; 27
( 394.48 -241.47 21.18 0.46) ; 28
(
( 395.42 -239.46 18.63 0.46) ; 1, R-1-2-2-2-1-1
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(Dot
(Color Yellow)
(Name "Marker 1")
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) ; End of markers
(OpenCircle
(Color Yellow)
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) ; End of markers
Normal
|
( 394.60 -242.01 21.18 0.46) ; 1, R-1-2-2-2-1-2
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( 437.48 -237.94 26.55 0.46) ; 16
(Dot
(Color Yellow)
(Name "Marker 1")
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) ; End of markers
(OpenCircle
(Color Yellow)
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( 428.59 -238.23 24.95 0.46) ; 12
) ; End of markers
(
( 439.04 -234.60 24.80 0.46) ; 1, R-1-2-2-2-1-2-1
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(Dot
(Color Yellow)
(Name "Marker 1")
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( 478.58 -200.26 21.90 0.46) ; 6
( 496.79 -177.48 25.45 0.46) ; 7
) ; End of markers
(OpenCircle
(Color Yellow)
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( 494.78 -180.93 22.38 0.46) ; 8
) ; End of markers
Normal
|
( 441.44 -238.80 26.55 0.46) ; 1, R-1-2-2-2-1-2-2
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( 528.53 -239.29 30.30 0.46) ; 27
( 530.76 -238.77 31.30 0.46) ; 28
( 536.97 -239.11 32.50 0.46) ; 29
(Dot
(Color Yellow)
(Name "Marker 1")
( 512.60 -237.65 29.88 0.46) ; 1
( 533.32 -237.58 32.50 0.46) ; 2
) ; End of markers
(OpenCircle
(Color Yellow)
(Name "Marker 2")
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( 468.15 -236.13 28.17 0.46) ; 2
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Normal
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(Dot
(Color Yellow)
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) ; End of markers
(OpenCircle
(Color Yellow)
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) ; End of markers
Low
) ; End of split
|
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) ; End of markers
(
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(OpenCircle
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) ; End of markers
Normal
|
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(Dot
(Color Yellow)
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(OpenCircle
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) ; End of markers
Normal
) ; End of split
) ; End of split
|
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(Dot
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|
( 280.96 -100.13 5.05 0.46) ; 1, R-2
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(Dot
(Color Yellow)
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( 308.11 -81.23 9.32 0.46) ; 4
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(
( 327.47 -71.33 11.95 0.46) ; 1, R-2-1-1
( 329.98 -71.95 11.47 0.46) ; 2
( 331.77 -71.53 11.13 0.46) ; 3
( 332.83 -70.08 11.13 0.46) ; 4
(
( 337.57 -70.17 9.95 0.46) ; 1, R-2-1-1-1
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(
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(Dot
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(
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(Dot
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(OpenCircle
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Normal
|
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( 589.33 -147.34 -19.52 0.46) ; 35
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(Dot
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(
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(Dot
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Normal
|
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|
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(
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(Dot
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|
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Incomplete
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Normal
|
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Normal
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(Dot
(Color Yellow)
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( 335.35 -48.92 -37.50 0.46) ; 1
( 331.10 93.88 -41.70 0.46) ; 2
) ; End of markers
(OpenCircle
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( 331.63 65.46 -51.90 0.46) ; 3
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) ; End of markers
(Cross
(Color White)
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) ; End of markers
(
( 326.01 135.69 -36.78 0.46) ; 1, R-2-2-3-1-1-1-2-1
( 327.00 139.51 -36.78 0.46) ; 2
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(OpenCircle
(Color Yellow)
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( 327.23 142.54 -38.55 0.46) ; 1
) ; End of markers
(
( 330.61 158.26 -38.63 0.46) ; 1, R-2-2-3-1-1-1-2-1-1
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( 320.54 163.07 -26.82 0.46) ; 8
( 318.35 164.35 -25.03 0.46) ; 9
( 316.87 164.59 -23.70 0.46) ; 10
( 315.27 165.41 -22.17 0.46) ; 11
( 315.27 165.41 -22.20 0.46) ; 12
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( 311.04 167.41 -18.52 0.46) ; 16
( 309.16 169.36 -16.73 0.46) ; 17
( 307.25 169.51 -15.60 0.46) ; 18
( 305.06 170.79 -14.05 0.46) ; 19
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(OpenCircle
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( 299.27 175.41 -13.15 0.46) ; 5
( 296.90 175.45 -13.13 0.46) ; 6
) ; End of markers
Normal
|
( 328.75 160.21 -39.60 0.46) ; 1, R-2-2-3-1-1-1-2-1-2
( 329.42 163.35 -39.60 0.46) ; 2
( 329.83 167.64 -39.60 0.46) ; 3
( 330.82 171.45 -39.60 0.46) ; 4
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( 342.47 214.20 -32.55 0.46) ; 16
( 342.47 214.20 -32.60 0.46) ; 17
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( 352.55 231.49 -27.08 0.46) ; 24
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( 355.29 239.90 -27.08 0.46) ; 26
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( 357.50 244.60 -31.85 0.46) ; 29
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( 358.65 243.67 -36.35 0.46) ; 31
( 358.65 243.67 -36.38 0.46) ; 32
( 359.60 245.69 -39.17 0.46) ; 33
( 359.60 245.69 -39.22 0.46) ; 34
( 360.09 247.59 -41.32 0.46) ; 35
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( 368.81 258.59 -48.97 0.46) ; 43
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( 374.85 262.99 -55.72 0.46) ; 48
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( 398.94 294.92 -65.22 0.46) ; 63
( 400.90 296.58 -67.00 0.46) ; 64
( 400.90 296.58 -67.95 0.46) ; 65
( 403.82 300.23 -68.05 0.46) ; 66
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( 404.45 301.59 -70.07 0.46) ; 68
( 404.45 301.59 -70.10 0.46) ; 69
( 406.54 302.67 -70.35 0.46) ; 70
( 406.54 302.67 -70.38 0.46) ; 71
( 407.81 305.36 -72.57 0.46) ; 72
( 407.81 305.36 -72.60 0.46) ; 73
( 409.90 306.44 -73.78 0.46) ; 74
( 411.73 308.67 -74.35 0.46) ; 75
( 414.07 312.79 -75.25 0.46) ; 76
( 414.07 312.79 -75.27 0.46) ; 77
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( 420.07 321.36 -80.90 0.46) ; 82
( 422.17 322.45 -82.22 0.46) ; 83
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( 425.52 326.22 -86.72 0.46) ; 86
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( 427.55 329.68 -88.93 0.46) ; 88
( 429.82 332.01 -91.10 0.46) ; 89
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( 429.16 334.84 -92.00 0.46) ; 93
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( 440.58 352.44 -109.72 0.46) ; 103
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( 445.74 368.59 -131.15 0.46) ; 115
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( 447.41 369.57 -134.00 0.46) ; 117
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( 449.11 372.36 -137.15 0.46) ; 120
(Dot
(Color Yellow)
(Name "Marker 1")
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( 379.03 275.32 -62.45 0.46) ; 2
( 442.74 355.33 -115.40 0.46) ; 3
( 442.97 364.35 -126.97 0.46) ; 4
) ; End of markers
(OpenCircle
(Color Yellow)
(Name "Marker 2")
( 329.83 167.64 -39.60 0.46) ; 1
( 339.74 211.76 -33.40 0.46) ; 2
( 348.47 222.77 -28.63 0.46) ; 3
( 355.29 239.90 -27.08 0.46) ; 4
( 357.63 244.03 -31.85 0.46) ; 5
( 364.39 253.38 -44.40 0.46) ; 6
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( 420.52 321.46 -80.90 0.46) ; 13
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( 445.08 371.42 -133.85 0.46) ; 17
) ; End of markers
(
( 450.50 374.47 -137.15 0.46) ; 1, R-2-2-3-1-1-1-2-1-2-1
( 451.75 377.17 -138.50 0.46) ; 2
( 453.55 377.58 -140.23 0.46) ; 3
( 453.55 377.58 -140.25 0.46) ; 4
( 455.77 378.10 -141.85 0.46) ; 5
( 457.42 379.09 -144.47 0.46) ; 6
( 459.84 380.85 -147.23 0.46) ; 7
( 460.52 383.99 -148.35 0.46) ; 8
( 463.24 386.42 -149.35 0.46) ; 9
( 465.21 388.07 -151.55 0.46) ; 10
( 467.05 390.30 -153.48 0.46) ; 11
( 468.13 391.74 -155.32 0.46) ; 12
( 469.06 393.76 -156.67 0.46) ; 13
( 469.06 393.76 -156.70 0.46) ; 14
( 470.45 395.87 -158.30 0.46) ; 15
( 470.45 395.87 -158.27 0.46) ; 16
( 471.70 398.56 -160.05 0.46) ; 17
( 473.81 399.65 -162.02 0.46) ; 18
( 473.81 399.65 -162.05 0.46) ; 19
( 476.80 400.95 -164.00 0.46) ; 20
( 476.80 400.95 -164.02 0.46) ; 21
( 478.58 401.37 -165.92 0.46) ; 22
( 481.13 402.56 -166.65 0.46) ; 23
( 485.99 401.91 -167.15 0.46) ; 24
(OpenCircle
(Color Yellow)
(Name "Marker 2")
( 459.26 381.30 -147.23 0.46) ; 1
( 469.19 393.18 -156.70 0.46) ; 2
( 485.86 402.47 -167.15 0.46) ; 3
) ; End of markers
Normal
|
( 451.43 370.52 -139.15 0.46) ; 1, R-2-2-3-1-1-1-2-1-2-2
( 454.37 370.01 -140.60 0.46) ; 2
( 456.29 369.86 -142.30 0.46) ; 3
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( 464.11 374.67 -142.75 0.46) ; 7
( 464.92 377.26 -143.38 0.46) ; 8
( 464.96 379.06 -145.45 0.46) ; 9
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( 465.06 382.67 -148.60 0.46) ; 11
( 466.63 386.03 -149.73 0.46) ; 12
( 466.63 386.03 -149.82 0.46) ; 13
(Dot
(Color Yellow)
(Name "Marker 1")
( 467.16 383.75 -149.82 0.46) ; 1
) ; End of markers
(OpenCircle
(Color Yellow)
(Name "Marker 2")
( 464.92 377.26 -143.38 0.46) ; 1
) ; End of markers
Normal
) ; End of split
) ; End of split
|
( 327.25 133.20 -36.90 0.46) ; 1, R-2-2-3-1-1-1-2-2
( 329.22 134.86 -38.33 0.46) ; 2
( 329.22 134.86 -38.35 0.46) ; 3
( 330.47 137.55 -39.88 0.46) ; 4
( 330.47 137.55 -39.90 0.46) ; 5
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( 335.48 142.30 -42.95 0.46) ; 7
( 335.48 142.30 -42.98 0.46) ; 8
( 337.89 144.06 -44.97 0.46) ; 9
( 339.68 144.48 -46.82 0.46) ; 10
( 341.79 145.57 -48.35 0.46) ; 11
( 341.79 145.57 -48.38 0.46) ; 12
( 344.77 146.86 -48.55 0.46) ; 13
( 344.77 146.86 -48.60 0.46) ; 14
( 347.19 148.62 -50.38 0.46) ; 15
( 348.14 150.64 -51.50 0.46) ; 16
( 350.10 152.29 -51.72 0.46) ; 17
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( 353.98 153.81 -52.77 0.46) ; 19
( 356.71 156.23 -54.15 0.46) ; 20
( 360.46 158.31 -54.20 0.46) ; 21
( 363.60 159.05 -55.20 0.46) ; 22
( 366.00 160.80 -56.40 0.46) ; 23
( 366.00 160.80 -56.42 0.46) ; 24
( 367.26 163.49 -57.65 0.46) ; 25
( 370.26 164.78 -59.45 0.46) ; 26
( 370.26 164.78 -59.47 0.46) ; 27
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( 381.80 175.85 -63.42 0.46) ; 34
( 385.87 178.59 -63.72 0.46) ; 35
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( 392.35 183.09 -62.47 0.46) ; 37
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( 398.52 186.93 -62.47 0.46) ; 39
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( 407.68 192.06 -65.27 0.46) ; 41
( 411.39 192.33 -66.17 0.46) ; 42
( 411.39 192.33 -66.20 0.46) ; 43
( 414.11 194.76 -67.05 0.46) ; 44
( 416.58 198.32 -66.60 0.46) ; 45
( 416.58 198.32 -66.63 0.46) ; 46
( 420.20 200.97 -68.40 0.46) ; 47
( 420.20 200.97 -68.42 0.46) ; 48
( 423.06 202.83 -70.70 0.46) ; 49
( 423.06 202.83 -70.72 0.46) ; 50
( 426.06 204.13 -70.05 0.46) ; 51
( 426.06 204.13 -70.07 0.46) ; 52
( 430.40 205.74 -71.03 0.46) ; 53
( 430.40 205.74 -71.07 0.46) ; 54
( 433.25 207.60 -71.07 0.46) ; 55
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( 444.83 214.49 -71.50 0.46) ; 58
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( 451.43 218.43 -71.25 0.46) ; 60
( 454.30 220.30 -71.25 0.46) ; 61
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( 493.38 243.77 -75.72 0.46) ; 73
( 493.38 243.77 -75.75 0.46) ; 74
( 497.00 246.42 -77.10 0.46) ; 75
( 497.00 246.42 -77.13 0.46) ; 76
( 499.91 250.08 -78.20 0.46) ; 77
( 502.19 252.41 -78.30 0.46) ; 78
(Dot
(Color Yellow)
(Name "Marker 1")
( 376.58 174.03 -63.62 0.46) ; 1
( 414.38 193.62 -67.05 0.46) ; 2
( 485.79 242.00 -71.97 0.46) ; 3
) ; End of markers
(OpenCircle
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( 363.46 159.60 -55.20 0.46) ; 2
( 385.87 178.59 -63.72 0.46) ; 3
( 422.74 202.16 -70.72 0.46) ; 4
( 463.37 227.81 -72.57 0.46) ; 5
( 475.10 235.30 -71.70 0.46) ; 6
( 501.75 252.31 -78.30 0.46) ; 7
) ; End of markers
Normal
) ; End of split
) ; End of split
|
( 336.44 -58.04 -29.25 0.46) ; 1, R-2-2-3-1-1-2
( 336.57 -58.61 -30.90 0.46) ; 2
( 335.64 -60.61 -30.60 0.46) ; 3
( 335.64 -60.61 -30.65 0.46) ; 4
( 335.27 -63.09 -32.47 0.46) ; 5
(
( 337.77 -63.70 -32.55 0.46) ; 1, R-2-2-3-1-1-2-1
( 337.58 -64.93 -34.30 0.46) ; 2
( 337.58 -64.93 -34.35 0.46) ; 3
( 337.58 -64.93 -36.58 0.46) ; 4
( 337.58 -64.93 -36.60 0.46) ; 5
Normal
|
( 334.45 -65.66 -35.08 0.46) ; 1, R-2-2-3-1-1-2-2
( 333.65 -68.25 -37.47 0.46) ; 2
( 333.47 -69.48 -39.17 0.46) ; 3
( 331.63 -71.71 -40.07 0.46) ; 4
( 330.52 -74.95 -40.97 0.46) ; 5
( 329.57 -76.97 -42.60 0.46) ; 6
( 327.47 -78.05 -43.82 0.46) ; 7
( 327.47 -78.05 -43.85 0.46) ; 8
( 325.55 -77.91 -46.00 0.46) ; 9
( 325.55 -77.91 -46.03 0.46) ; 10
( 325.06 -79.81 -48.27 0.46) ; 11
( 325.06 -79.81 -48.30 0.46) ; 12
( 324.74 -80.48 -49.80 0.46) ; 13
( 324.43 -81.15 -51.88 0.46) ; 14
( 322.34 -82.25 -52.30 0.46) ; 15
( 319.64 -82.88 -55.10 0.46) ; 16
( 319.16 -84.78 -57.30 0.46) ; 17
( 317.50 -85.77 -59.63 0.46) ; 18
( 317.00 -87.68 -61.57 0.46) ; 19
( 317.00 -87.68 -61.60 0.46) ; 20
( 317.10 -90.04 -62.15 0.46) ; 21
( 314.98 -91.13 -62.30 0.46) ; 22
( 314.98 -91.13 -62.33 0.46) ; 23
( 312.13 -93.00 -63.25 0.46) ; 24
( 311.14 -96.80 -63.25 0.46) ; 25
( 309.24 -100.83 -64.42 0.46) ; 26
( 306.21 -103.94 -65.52 0.46) ; 27
( 303.82 -109.87 -65.72 0.46) ; 28
( 300.79 -112.97 -65.43 0.46) ; 29
( 297.20 -119.77 -65.43 0.46) ; 30
( 295.14 -125.03 -65.43 0.46) ; 31
( 293.25 -129.05 -65.95 0.46) ; 32
( 290.48 -133.29 -65.88 0.46) ; 33
( 288.16 -137.43 -65.70 0.46) ; 34
( 286.32 -139.64 -65.70 0.46) ; 35
( 286.22 -143.25 -65.15 0.46) ; 36
( 286.22 -143.25 -65.22 0.46) ; 37
( 284.65 -146.60 -67.50 0.46) ; 38
( 284.65 -146.60 -67.53 0.46) ; 39
( 281.82 -152.64 -68.80 0.46) ; 40
( 281.82 -152.64 -68.82 0.46) ; 41
( 278.16 -157.08 -69.55 0.46) ; 42
( 274.69 -164.46 -69.55 0.46) ; 43
( 271.61 -169.36 -70.35 0.46) ; 44
( 269.40 -174.06 -70.35 0.46) ; 45
( 267.84 -177.41 -71.63 0.46) ; 46
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( 266.59 -180.10 -71.45 0.46) ; 48
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( 262.37 -194.22 -72.80 0.46) ; 50
( 260.43 -200.05 -73.38 0.46) ; 51
( 258.86 -203.41 -73.38 0.46) ; 52
( 255.81 -206.50 -74.92 0.46) ; 53
( 252.59 -210.85 -76.32 0.46) ; 54
( 251.02 -214.21 -78.20 0.46) ; 55
( 251.02 -214.21 -78.22 0.46) ; 56
( 249.27 -218.79 -78.93 0.46) ; 57
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High
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|
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) ; End of markers
(Cross
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Normal
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|
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) ; End of markers
High
) ; End of split
) ; End of split
|
( 293.81 -86.44 3.57 0.46) ; 1, R-2-2-3-2
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(
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High
|
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( 611.38 2.08 -75.85 0.46) ; 20
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( 614.03 6.88 -77.95 0.46) ; 22
( 616.39 6.84 -78.65 0.46) ; 23
( 620.19 4.74 -80.97 0.46) ; 24
( 620.19 4.74 -81.03 0.46) ; 25
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( 630.33 -8.41 -83.60 0.46) ; 31
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( 631.88 -11.02 -84.65 0.46) ; 33
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( 705.06 -1.63 -84.45 0.46) ; 5
) ; End of markers
Normal
) ; End of split
) ; End of split
) ; End of split
|
( 378.77 -76.13 -11.22 0.46) ; 1, R-2-2-3-2-2
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Normal
) ; End of split
) ; End of split
) ; End of split
) ; End of split
) ; End of split
) ; End of tree
( (Color Yellow)
(Dendrite)
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( 254.22 19.87 -2.65 1.38) ; 1, R
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( 211.73 40.36 -12.15 0.92) ; 19
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(Cross
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(
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( 196.48 51.13 -19.55 0.46) ; 8
(
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( 137.04 95.71 -62.45 0.46) ; 36
( 134.40 96.88 -64.47 0.46) ; 37
( 134.40 96.88 -64.50 0.46) ; 38
( 134.44 98.69 -68.13 0.46) ; 39
( 133.73 99.72 -69.45 0.46) ; 40
( 133.73 99.72 -69.60 0.46) ; 41
(Cross
(Color White)
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( 182.67 59.83 -26.10 0.46) ; 2
( 184.85 58.55 -26.10 0.46) ; 3
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( 190.56 56.31 -20.87 0.46) ; 9
) ; End of markers
Normal
|
( 193.30 48.59 -19.55 0.46) ; 1, R-1-2
( 191.21 47.51 -20.45 0.46) ; 2
( 188.08 46.77 -20.10 0.46) ; 3
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( 185.09 45.48 -22.92 0.46) ; 5
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( 176.92 44.16 -23.92 0.46) ; 7
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( 108.92 62.85 -32.85 0.46) ; 26
( 107.77 63.78 -35.22 0.46) ; 27
(Cross
(Color White)
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( 190.71 45.59 -20.10 0.46) ; 2
( 182.94 42.58 -23.17 0.46) ; 3
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( 127.67 61.27 -25.95 0.46) ; 14
( 115.94 65.09 -32.00 0.46) ; 15
) ; End of markers
Normal
) ; End of split
|
( 207.40 44.73 -11.95 0.46) ; 1, R-2
( 204.46 45.22 -10.20 0.46) ; 2
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(Cross
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) ; End of markers
Normal
) ; End of split
) ; End of tree
( (Color Green)
(Dendrite)
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(
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(
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( 220.88 1.31 -0.12 0.92) ; 5
( 218.07 1.25 1.75 0.92) ; 6
( 215.88 2.53 1.75 0.92) ; 7
( 214.28 3.35 1.75 0.92) ; 8
( 211.83 5.76 2.63 0.92) ; 9
( 209.52 7.60 3.57 0.92) ; 10
( 208.35 8.53 4.80 0.92) ; 11
( 205.41 9.03 6.22 0.92) ; 12
( 202.91 9.64 7.07 0.92) ; 13
( 201.00 9.78 8.25 0.92) ; 14
(Cross
(Color Green)
(Name "Marker 3")
( 221.86 -0.85 -0.12 0.92) ; 1
( 223.79 4.98 -0.12 0.92) ; 2
( 226.15 4.94 0.40 0.92) ; 3
( 215.98 6.14 0.70 0.92) ; 4
( 214.95 0.51 2.65 0.92) ; 5
( 211.86 1.58 1.75 0.92) ; 6
( 218.33 0.12 1.75 0.92) ; 7
( 199.62 13.64 8.25 0.92) ; 8
( 194.21 10.59 6.93 0.92) ; 9
( 190.63 9.74 8.20 0.92) ; 10
( 188.75 5.73 9.75 0.92) ; 11
( 199.64 9.47 9.75 0.92) ; 12
) ; End of markers
(
( 198.00 8.48 6.13 0.92) ; 1, R-1-1-1
( 196.47 6.94 6.82 0.92) ; 2
( 196.47 6.94 6.80 0.92) ; 3
( 193.40 8.00 7.53 0.92) ; 4
( 191.03 8.05 8.90 0.92) ; 5
( 188.53 8.66 9.22 0.92) ; 6
( 184.88 10.19 10.10 0.46) ; 7
( 181.48 10.60 10.70 0.46) ; 8
( 179.44 11.30 12.10 0.46) ; 9
( 178.23 10.43 13.38 0.46) ; 10
( 178.23 10.43 13.35 0.46) ; 11
( 177.15 8.98 14.30 0.46) ; 12
( 176.00 9.90 14.90 0.46) ; 13
( 174.83 10.82 14.90 0.46) ; 14
( 172.16 10.20 15.88 0.46) ; 15
( 169.39 11.94 16.50 0.46) ; 16
( 167.61 11.52 17.60 0.46) ; 17
( 166.12 11.77 18.27 0.46) ; 18
( 163.90 11.25 18.48 0.46) ; 19
( 161.53 11.29 19.75 0.46) ; 20
( 161.53 11.29 19.73 0.46) ; 21
( 157.69 11.58 19.85 0.46) ; 22
( 154.56 10.85 20.25 0.46) ; 23
( 151.71 8.99 20.25 0.46) ; 24
( 151.26 8.88 20.25 0.46) ; 25
( 149.02 8.35 20.25 0.46) ; 26
( 145.51 9.32 20.92 0.46) ; 27
( 144.48 9.67 23.10 0.46) ; 28
( 140.90 8.84 24.00 0.46) ; 29
( 140.90 8.84 23.98 0.46) ; 30
( 139.12 8.42 25.13 0.46) ; 31
( 136.30 8.36 25.70 0.46) ; 32
( 136.30 8.36 25.73 0.46) ; 33
(Cross
(Color Green)
(Name "Marker 3")
( 183.62 7.50 10.70 0.46) ; 1
( 185.28 8.49 10.70 0.46) ; 2
( 174.57 11.95 14.90 0.46) ; 3
( 165.19 9.75 18.48 0.46) ; 4
( 168.01 9.82 18.48 0.46) ; 5
( 160.15 9.17 19.27 0.46) ; 6
( 161.18 14.79 21.00 0.46) ; 7
( 157.78 9.22 21.25 0.46) ; 8
( 150.45 6.30 21.25 0.46) ; 9
( 151.52 7.75 21.25 0.46) ; 10
( 154.21 8.38 21.25 0.46) ; 11
( 155.86 9.36 21.25 0.46) ; 12
( 148.21 5.78 21.25 0.46) ; 13
( 143.18 11.16 25.73 0.46) ; 14
( 141.11 5.91 25.75 0.46) ; 15
( 141.08 10.08 24.88 0.46) ; 16
) ; End of markers
Normal
|
( 198.48 10.40 6.07 0.92) ; 1, R-1-1-2
( 197.15 10.08 4.07 0.92) ; 2
( 195.18 8.42 2.15 0.92) ; 3
( 193.09 7.34 0.30 0.92) ; 4
( 190.00 8.41 -0.32 0.92) ; 5
( 188.21 7.99 -0.95 0.46) ; 6
( 186.12 6.90 -0.95 0.46) ; 7
( 183.17 7.41 -1.60 0.46) ; 8
( 183.17 7.41 -1.63 0.46) ; 9
( 181.70 7.65 -3.67 0.46) ; 10
( 182.09 5.96 -5.80 0.46) ; 11
( 179.47 7.13 -7.50 0.46) ; 12
( 179.47 7.13 -7.53 0.46) ; 13
( 177.23 6.61 -8.13 0.46) ; 14
( 174.55 5.98 -8.93 0.46) ; 15
( 172.69 7.93 -10.45 0.46) ; 16
( 172.69 7.93 -10.50 0.46) ; 17
( 170.95 9.31 -11.27 0.46) ; 18
( 170.55 11.01 -12.60 0.46) ; 19
( 170.55 11.01 -12.67 0.46) ; 20
( 171.67 14.26 -14.18 0.46) ; 21
( 169.49 15.53 -15.60 0.46) ; 22
( 166.73 17.28 -16.80 0.46) ; 23
( 165.30 19.34 -18.20 0.46) ; 24
( 163.82 19.59 -19.75 0.46) ; 25
( 162.71 22.31 -20.35 0.46) ; 26
( 162.71 22.31 -20.38 0.46) ; 27
( 161.43 23.80 -22.27 0.46) ; 28
( 159.69 25.19 -23.60 0.46) ; 29
( 158.08 26.01 -25.50 0.46) ; 30
( 158.08 26.01 -25.55 0.46) ; 31
( 155.59 26.62 -26.92 0.46) ; 32
( 153.40 27.89 -28.70 0.46) ; 33
( 151.16 27.37 -30.90 0.46) ; 34
( 150.76 29.07 -32.80 0.46) ; 35
( 150.19 29.53 -35.40 0.46) ; 36
( 150.19 29.53 -35.42 0.46) ; 37
( 148.72 29.79 -37.90 0.46) ; 38
( 148.72 29.79 -37.92 0.46) ; 39
( 148.32 31.48 -41.40 0.46) ; 40
( 147.88 31.38 -43.78 0.46) ; 41
( 147.88 31.38 -43.80 0.46) ; 42
(Cross
(Color Green)
(Name "Marker 3")
( 198.67 11.63 4.07 0.92) ; 1
( 196.31 11.67 2.15 0.92) ; 2
( 184.91 6.01 -1.63 0.46) ; 3
( 180.45 4.97 -8.13 0.46) ; 4
( 176.60 5.27 -7.90 0.46) ; 5
( 175.63 7.42 -7.32 0.46) ; 6
( 175.36 8.57 -9.05 0.46) ; 7
( 174.63 3.61 -10.95 0.46) ; 8
( 170.14 6.73 -12.42 0.46) ; 9
( 169.47 9.56 -9.77 0.46) ; 10
( 169.57 13.17 -14.18 0.46) ; 11
( 168.06 17.59 -15.02 0.46) ; 12
( 173.09 12.20 -15.02 0.46) ; 13
( 173.14 14.01 -15.60 0.46) ; 14
( 166.81 14.91 -15.60 0.46) ; 15
( 169.44 13.73 -15.60 0.46) ; 16
( 159.80 18.64 -20.38 0.46) ; 17
( 164.64 22.16 -21.45 0.46) ; 18
( 163.92 23.20 -22.27 0.46) ; 19
( 156.12 24.35 -27.08 0.46) ; 20
) ; End of markers
Normal
) ; End of split
|
( 237.57 0.45 -4.55 1.38) ; 1, R-1-2
(
( 234.22 2.64 -6.25 0.92) ; 1, R-1-2-1
( 234.22 2.64 -6.28 0.92) ; 2
( 231.91 4.49 -7.55 0.92) ; 3
( 231.91 4.49 -7.57 0.92) ; 4
( 229.99 4.64 -8.93 0.92) ; 5
( 228.03 2.98 -10.17 0.92) ; 6
( 225.21 2.92 -9.88 0.92) ; 7
( 221.11 4.35 -11.37 0.92) ; 8
( 221.95 2.76 -13.23 0.92) ; 9
( 221.95 2.76 -13.25 0.92) ; 10
( 219.82 5.83 -14.25 0.92) ; 11
( 219.82 5.83 -14.27 0.92) ; 12
( 217.82 8.36 -13.82 0.92) ; 13
( 216.52 9.85 -15.57 0.92) ; 14
( 215.50 10.20 -17.67 0.92) ; 15
( 215.50 10.20 -17.70 0.92) ; 16
( 213.26 9.68 -19.33 0.92) ; 17
( 211.61 8.69 -19.60 0.92) ; 18
( 210.85 7.91 -21.10 0.92) ; 19
( 210.85 7.91 -21.13 0.92) ; 20
( 209.65 7.03 -22.92 0.46) ; 21
( 209.11 9.30 -24.90 0.46) ; 22
( 208.86 10.43 -26.90 0.92) ; 23
( 205.14 10.16 -28.13 0.92) ; 24
( 205.14 10.16 -28.15 0.92) ; 25
( 203.09 10.88 -28.15 0.92) ; 26
( 199.88 12.51 -28.15 0.92) ; 27
(Cross
(Color Green)
(Name "Marker 3")
( 224.58 1.58 -9.88 0.92) ; 1
( 216.74 6.91 -13.82 0.92) ; 2
( 214.37 6.95 -19.33 0.92) ; 3
( 213.44 10.91 -19.33 0.92) ; 4
( 211.70 6.33 -19.60 0.92) ; 5
( 202.11 13.03 -28.15 0.92) ; 6
( 205.18 11.96 -27.65 0.92) ; 7
) ; End of markers
(
( 195.01 13.16 -27.70 0.46) ; 1, R-1-2-1-1
( 191.49 14.13 -29.27 0.46) ; 2
( 190.32 15.05 -30.30 0.46) ; 3
( 188.33 17.57 -30.83 0.46) ; 4
( 186.06 21.21 -32.00 0.46) ; 5
( 184.77 22.70 -33.22 0.46) ; 6
( 183.61 23.63 -34.52 0.46) ; 7
( 183.61 23.63 -34.55 0.46) ; 8
( 182.37 26.92 -34.55 0.46) ; 9
( 179.97 31.13 -34.60 0.46) ; 10
( 179.97 31.13 -34.63 0.46) ; 11
( 177.84 34.22 -37.02 0.46) ; 12
( 177.84 34.22 -37.05 0.46) ; 13
( 175.64 35.50 -38.03 0.46) ; 14
( 174.40 38.79 -38.38 0.46) ; 15
( 171.19 40.42 -38.60 0.46) ; 16
( 169.64 43.04 -39.67 0.46) ; 17
( 167.59 43.76 -40.57 0.46) ; 18
( 167.59 43.76 -40.60 0.46) ; 19
(Cross
(Color Green)
(Name "Marker 3")
( 183.61 23.63 -33.22 0.46) ; 1
( 183.17 29.49 -38.35 0.46) ; 2
) ; End of markers
Normal
|
( 195.86 11.57 -30.10 0.46) ; 1, R-1-2-1-2
( 192.74 10.84 -32.25 0.46) ; 2
( 192.74 10.84 -32.30 0.46) ; 3
( 190.67 11.54 -33.45 0.46) ; 4
( 190.67 11.54 -33.47 0.46) ; 5
( 189.21 11.81 -35.27 0.46) ; 6
( 189.21 11.81 -35.33 0.46) ; 7
( 186.71 12.42 -36.92 0.46) ; 8
( 186.71 12.42 -36.95 0.46) ; 9
( 185.74 14.56 -37.85 0.46) ; 10
( 185.74 14.56 -37.88 0.46) ; 11
( 182.21 15.54 -39.13 0.46) ; 12
( 178.94 15.37 -40.80 0.46) ; 13
( 177.13 19.12 -41.82 0.46) ; 14
( 177.13 19.12 -41.85 0.46) ; 15
( 174.58 17.93 -44.10 0.46) ; 16
( 172.53 18.65 -46.25 0.46) ; 17
( 170.47 19.35 -48.35 0.46) ; 18
( 170.47 19.35 -48.38 0.46) ; 19
( 168.56 19.50 -50.35 0.46) ; 20
( 168.56 19.50 -50.38 0.46) ; 21
( 167.71 21.10 -52.65 0.46) ; 22
( 167.71 21.10 -52.70 0.46) ; 23
( 167.45 22.22 -54.65 0.46) ; 24
( 167.45 22.22 -54.72 0.46) ; 25
( 165.71 23.61 -56.42 0.46) ; 26
( 165.71 23.61 -56.45 0.46) ; 27
( 163.61 22.52 -58.38 0.46) ; 28
( 163.61 22.52 -58.40 0.46) ; 29
( 165.22 21.71 -60.05 0.46) ; 30
( 165.22 21.71 -60.22 0.46) ; 31
( 162.84 21.75 -62.70 0.46) ; 32
( 162.84 21.75 -62.75 0.46) ; 33
( 161.33 20.20 -66.13 0.46) ; 34
( 159.99 19.89 -69.00 0.46) ; 35
( 158.52 20.14 -69.30 0.46) ; 36
( 158.12 21.83 -71.17 0.46) ; 37
( 158.12 21.83 -71.20 0.46) ; 38
( 156.83 23.33 -73.95 0.46) ; 39
( 156.83 23.33 -73.97 0.46) ; 40
( 155.77 27.85 -76.28 0.46) ; 41
( 155.77 27.85 -76.30 0.46) ; 42
( 155.55 30.79 -78.28 0.46) ; 43
( 155.55 30.79 -78.32 0.46) ; 44
( 155.34 33.71 -80.63 0.46) ; 45
( 155.34 33.71 -80.68 0.46) ; 46
( 154.62 34.75 -84.12 0.46) ; 47
( 154.62 34.75 -84.17 0.46) ; 48
( 154.72 38.36 -86.62 0.46) ; 49
( 154.72 38.36 -86.65 0.46) ; 50
( 153.88 39.95 -89.05 0.46) ; 51
( 152.77 42.68 -92.00 0.46) ; 52
( 151.61 43.59 -94.80 0.46) ; 53
( 151.61 43.59 -94.82 0.46) ; 54
( 149.73 45.55 -96.80 0.46) ; 55
( 149.92 46.78 -99.05 0.46) ; 56
( 147.60 48.62 -102.63 0.46) ; 57
( 147.60 48.62 -102.65 0.46) ; 58
(Cross
(Color White)
(Name "Marker 3")
( 147.72 48.06 -50.55 0.46) ; 1
) ; End of markers
(Cross
(Color Green)
(Name "Marker 3")
( 193.45 9.81 -32.30 0.46) ; 1
( 190.54 12.12 -31.77 0.46) ; 2
( 183.19 13.37 -39.13 0.46) ; 3
( 179.21 14.24 -41.85 0.46) ; 4
( 168.74 20.74 -48.38 0.46) ; 5
( 158.79 19.00 -67.32 0.46) ; 6
( 157.53 38.41 -86.65 0.46) ; 7
) ; End of markers
Normal
) ; End of split
|
( 234.31 0.28 -6.78 0.92) ; 1, R-1-2-2
( 232.98 -0.04 -7.43 0.92) ; 2
( 231.72 -2.72 -8.00 0.92) ; 3
( 231.72 -2.72 -8.02 0.92) ; 4
( 230.92 -5.30 -8.50 0.92) ; 5
( 229.12 -5.72 -8.50 0.92) ; 6
( 227.29 -7.94 -8.50 0.92) ; 7
( 227.32 -12.11 -9.60 0.92) ; 8
( 227.32 -12.11 -9.63 0.92) ; 9
( 227.04 -16.95 -10.20 0.92) ; 10
( 226.69 -19.43 -10.70 0.92) ; 11
( 224.90 -19.85 -11.02 0.92) ; 12
( 224.35 -23.55 -11.07 0.92) ; 13
( 223.23 -26.79 -11.07 0.92) ; 14
( 221.08 -29.70 -11.37 0.92) ; 15
( 219.50 -33.06 -11.37 0.92) ; 16
( 219.06 -33.16 -11.37 0.92) ; 17
( 217.57 -38.87 -11.37 0.92) ; 18
( 215.88 -41.66 -11.60 0.92) ; 19
( 214.87 -45.48 -11.40 0.92) ; 20
( 214.87 -45.48 -11.42 0.92) ; 21
( 214.79 -49.08 -13.13 0.92) ; 22
( 214.59 -50.33 -13.72 0.92) ; 23
( 214.59 -50.33 -13.75 0.92) ; 24
( 215.31 -51.36 -15.88 0.92) ; 25
( 214.55 -52.14 -17.82 0.92) ; 26
( 214.55 -52.14 -17.85 0.92) ; 27
( 213.03 -53.69 -19.27 0.92) ; 28
( 210.35 -54.31 -20.50 0.92) ; 29
( 208.82 -55.86 -22.22 0.92) ; 30
( 206.78 -55.15 -24.15 0.92) ; 31
( 205.17 -54.33 -25.92 0.92) ; 32
( 203.70 -54.09 -27.80 0.92) ; 33
( 201.74 -55.74 -29.00 0.92) ; 34
( 201.74 -55.74 -29.02 0.92) ; 35
( 199.05 -56.36 -30.13 0.92) ; 36
( 196.81 -56.89 -30.13 0.92) ; 37
( 194.72 -57.97 -30.30 0.46) ; 38
( 192.75 -59.63 -30.30 0.46) ; 39
( 189.63 -60.36 -30.30 0.46) ; 40
( 187.52 -61.46 -32.28 0.46) ; 41
( 185.29 -61.97 -33.92 0.46) ; 42
( 183.63 -62.97 -35.83 0.46) ; 43
( 183.58 -64.77 -38.00 0.46) ; 44
( 183.58 -64.77 -38.03 0.46) ; 45
( 182.52 -66.21 -38.20 0.46) ; 46
( 180.54 -67.87 -39.78 0.46) ; 47
( 178.26 -70.20 -40.60 0.46) ; 48
( 176.74 -71.75 -40.83 0.46) ; 49
( 175.04 -74.53 -43.18 0.46) ; 50
( 173.66 -76.65 -44.45 0.46) ; 51
( 173.28 -79.12 -46.93 0.46) ; 52
( 171.99 -77.63 -49.52 0.46) ; 53
( 170.66 -77.94 -52.10 0.46) ; 54
( 170.66 -77.94 -52.13 0.46) ; 55
( 169.63 -77.59 -55.03 0.46) ; 56
( 169.63 -77.59 -55.05 0.46) ; 57
( 169.05 -77.13 -58.50 0.46) ; 58
( 167.89 -76.21 -62.47 0.46) ; 59
( 167.63 -75.08 -67.17 0.46) ; 60
( 167.63 -75.08 -67.28 0.46) ; 61
(Cross
(Color Green)
(Name "Marker 3")
( 225.37 -7.79 -8.50 0.92) ; 1
( 229.07 -7.52 -8.50 0.92) ; 2
( 226.89 -6.25 -8.50 0.92) ; 3
( 228.09 -5.36 -8.50 0.92) ; 4
( 227.97 -20.91 -10.70 0.92) ; 5
( 225.10 -28.75 -10.30 0.92) ; 6
( 213.49 -47.60 -13.13 0.92) ; 7
( 220.98 -33.31 -7.95 0.92) ; 8
( 223.44 -29.74 -7.95 0.92) ; 9
( 217.64 -31.10 -7.95 0.92) ; 10
( 220.16 -35.88 -7.80 0.92) ; 11
( 220.54 -33.41 -8.82 0.92) ; 12
( 216.54 -44.49 -9.48 0.92) ; 13
( 214.01 -55.84 -17.60 0.92) ; 14
( 203.38 -54.75 -24.15 0.92) ; 15
( 193.02 -60.77 -30.30 0.46) ; 16
( 181.95 -59.78 -35.25 0.46) ; 17
( 179.87 -71.01 -40.83 0.46) ; 18
( 174.69 -71.03 -42.02 0.46) ; 19
( 177.46 -72.78 -42.02 0.46) ; 20
( 175.40 -78.04 -43.80 0.46) ; 21
) ; End of markers
Normal
|
( 236.33 -2.03 -4.55 0.92) ; 1, R-1-2-3
( 235.12 -2.92 -4.35 0.92) ; 2
( 235.12 -2.92 -4.40 0.92) ; 3
( 234.19 -4.93 -3.17 0.92) ; 4
( 234.45 -6.06 -1.70 0.92) ; 5
( 233.37 -7.50 -0.40 0.92) ; 6
(
( 233.18 -8.74 0.95 0.92) ; 1, R-1-2-3-1
( 234.03 -10.34 2.05 0.92) ; 2
( 235.20 -11.26 3.38 0.92) ; 3
( 235.20 -11.26 3.35 0.92) ; 4
( 235.91 -12.28 4.43 0.92) ; 5
( 236.75 -13.88 5.15 0.92) ; 6
( 237.28 -16.14 5.85 0.92) ; 7
( 237.37 -18.51 6.57 0.92) ; 8
( 235.84 -20.07 8.35 0.92) ; 9
( 235.08 -20.84 9.20 0.92) ; 10
( 235.17 -23.21 8.80 0.92) ; 11
( 235.25 -25.57 10.50 0.92) ; 12
( 235.47 -28.51 11.35 0.92) ; 13
( 234.97 -30.41 11.07 0.92) ; 14
( 235.95 -32.58 12.25 0.92) ; 15
( 235.95 -32.58 12.22 0.92) ; 16
( 235.59 -35.06 12.50 0.92) ; 17
( 234.20 -37.16 12.07 0.92) ; 18
( 234.20 -37.16 12.05 0.92) ; 19
( 233.75 -37.27 14.30 0.92) ; 20
( 234.65 -37.06 16.57 0.92) ; 21
( 235.36 -38.09 18.67 0.92) ; 22
( 233.83 -39.65 20.17 0.92) ; 23
( 233.60 -42.68 20.97 0.92) ; 24
( 232.35 -45.37 21.88 0.92) ; 25
( 230.33 -48.83 21.55 0.92) ; 26
( 230.33 -48.83 21.52 0.92) ; 27
( 229.79 -52.53 22.08 0.92) ; 28
( 227.64 -55.43 22.57 0.92) ; 29
( 226.57 -56.87 23.33 0.92) ; 30
( 224.92 -57.85 23.80 0.92) ; 31
( 224.92 -57.85 23.78 0.92) ; 32
( 224.11 -60.44 24.38 0.92) ; 33
( 224.11 -60.44 24.35 0.92) ; 34
( 225.53 -62.48 25.23 0.92) ; 35
( 223.64 -66.51 26.45 0.92) ; 36
( 223.41 -69.55 27.25 0.92) ; 37
( 222.29 -72.80 27.77 0.92) ; 38
( 220.27 -76.25 29.13 0.92) ; 39
( 218.93 -76.57 30.65 0.92) ; 40
( 217.55 -78.69 31.95 0.92) ; 41
( 216.47 -80.14 33.85 0.92) ; 42
( 216.02 -80.24 34.40 0.92) ; 43
(Cross
(Color White)
(Name "Marker 3")
( 239.02 -17.53 5.85 0.92) ; 1
( 233.48 -20.03 9.20 0.92) ; 2
( 235.13 -19.04 9.20 0.92) ; 3
( 240.05 -17.89 10.33 0.92) ; 4
( 232.19 -34.65 12.50 0.92) ; 5
( 236.43 -36.65 12.50 0.92) ; 6
( 236.00 -30.78 12.50 0.92) ; 7
( 237.11 -33.49 12.50 0.92) ; 8
( 234.53 -30.52 9.65 0.92) ; 9
( 232.99 -38.05 18.67 0.92) ; 10
( 236.83 -38.34 20.97 0.92) ; 11
( 231.64 -44.34 21.88 0.92) ; 12
( 231.87 -41.30 21.88 0.92) ; 13
( 230.58 -55.93 22.57 0.92) ; 14
( 231.44 -51.55 22.57 0.92) ; 15
( 225.59 -54.72 26.58 0.92) ; 16
( 226.20 -59.35 23.07 0.92) ; 17
( 221.99 -67.50 26.45 0.92) ; 18
( 219.80 -72.19 27.30 0.92) ; 19
( 225.59 -70.83 27.30 0.92) ; 20
( 224.21 -72.95 28.52 0.92) ; 21
) ; End of markers
High
|
( 231.22 -10.40 -1.42 0.92) ; 1, R-1-2-3-2
( 231.89 -13.23 -2.42 0.92) ; 2
( 231.89 -13.23 -2.45 0.92) ; 3
( 231.66 -16.27 -1.65 0.92) ; 4
( 230.85 -18.85 -0.47 0.92) ; 5
( 229.60 -21.53 0.17 0.92) ; 6
( 227.44 -24.42 0.95 0.92) ; 7
( 226.23 -25.31 1.95 0.92) ; 8
( 224.98 -27.98 3.08 0.92) ; 9
( 223.72 -30.66 4.35 0.92) ; 10
( 222.82 -30.87 5.55 0.92) ; 11
( 221.71 -34.12 4.38 0.92) ; 12
( 220.14 -37.47 4.38 0.92) ; 13
( 218.44 -40.27 4.38 0.92) ; 14
( 219.10 -43.10 5.37 0.92) ; 15
( 220.34 -46.38 6.07 0.92) ; 16
( 220.34 -46.38 5.22 0.92) ; 17
( 220.87 -48.66 4.50 0.92) ; 18
( 220.87 -48.66 4.22 0.92) ; 19
( 221.85 -50.82 3.35 0.92) ; 20
( 220.54 -55.29 2.83 0.92) ; 21
( 217.81 -57.74 1.67 0.92) ; 22
( 217.81 -57.74 1.65 0.92) ; 23
( 215.53 -60.05 1.42 0.92) ; 24
( 215.56 -64.23 0.45 0.92) ; 25
( 214.76 -66.81 0.22 0.92) ; 26
( 214.76 -66.81 0.17 0.92) ; 27
( 213.77 -70.62 -0.67 0.92) ; 28
( 213.77 -70.62 -0.72 0.92) ; 29
( 213.54 -73.66 -1.17 0.92) ; 30
( 214.51 -75.82 -1.17 0.92) ; 31
( 213.35 -80.87 -1.47 0.92) ; 32
( 212.80 -84.59 -1.60 0.92) ; 33
( 212.07 -89.53 -1.60 0.92) ; 34
( 212.42 -93.04 -2.75 0.92) ; 35
( 210.54 -97.06 -3.78 0.92) ; 36
( 209.86 -100.19 -3.78 0.92) ; 37
( 209.14 -105.15 -4.78 0.92) ; 38
( 209.35 -108.08 -3.60 0.92) ; 39
( 208.94 -112.35 -2.22 0.92) ; 40
( 208.99 -116.53 -1.32 0.92) ; 41
( 210.35 -120.38 -0.45 0.92) ; 42
( 211.15 -123.78 0.32 0.92) ; 43
( 212.08 -127.75 1.07 0.92) ; 44
( 209.80 -130.07 1.90 0.92) ; 45
( 207.43 -130.03 2.92 0.92) ; 46
( 206.04 -132.15 3.65 0.92) ; 47
( 206.04 -132.15 3.70 0.92) ; 48
( 204.57 -131.89 4.63 0.92) ; 49
( 202.92 -132.88 5.20 0.92) ; 50
( 202.56 -135.35 4.63 0.92) ; 51
( 202.56 -135.35 4.60 0.92) ; 52
( 203.27 -136.37 4.82 0.92) ; 53
( 204.51 -139.67 6.02 0.92) ; 54
( 202.18 -143.80 7.10 0.92) ; 55
( 201.77 -148.07 8.45 0.92) ; 56
( 202.30 -150.35 9.77 0.92) ; 57
( 203.01 -151.37 12.00 0.92) ; 58
( 203.59 -151.83 13.30 0.92) ; 59
(Cross
(Color White)
(Name "Marker 3")
( 230.69 -8.14 -1.42 0.92) ; 1
( 233.98 -18.12 -1.42 0.92) ; 2
( 233.80 -13.38 -2.97 0.92) ; 3
( 231.20 -22.34 -0.55 0.92) ; 4
( 227.49 -22.61 1.25 0.92) ; 5
( 228.59 -25.35 2.88 0.92) ; 6
( 222.25 -52.51 5.13 0.92) ; 7
( 219.42 -58.55 5.13 0.92) ; 8
( 219.24 -59.78 2.57 0.92) ; 9
( 221.43 -55.08 2.57 0.92) ; 10
( 217.59 -60.78 2.57 0.92) ; 11
( 218.12 -63.03 2.57 0.92) ; 12
( 214.10 -58.00 1.13 0.92) ; 13
( 217.41 -56.03 1.13 0.92) ; 14
( 210.58 -79.14 -1.60 0.92) ; 15
( 213.76 -76.59 -1.60 0.92) ; 16
( 214.69 -80.56 -1.60 0.92) ; 17
( 211.46 -84.89 -1.60 0.92) ; 18
( 210.91 -88.61 -1.60 0.92) ; 19
( 214.57 -90.13 -1.60 0.92) ; 20
( 213.10 -67.79 -1.60 0.92) ; 21
( 216.18 -68.86 -1.60 0.92) ; 22
( 210.20 -93.55 -3.78 0.92) ; 23
( 212.42 -99.00 -1.77 0.92) ; 24
( 207.40 -103.76 -4.70 0.92) ; 25
( 211.24 -104.05 -5.57 0.92) ; 26
( 211.18 -111.83 -2.22 0.92) ; 27
( 208.49 -118.44 -1.32 0.92) ; 28
( 211.61 -117.71 -1.32 0.92) ; 29
( 211.88 -118.83 -1.32 0.92) ; 30
( 202.84 -130.51 4.60 0.92) ; 31
( 198.85 -135.62 4.60 0.92) ; 32
( 207.07 -132.50 4.17 0.92) ; 33
( 203.60 -145.85 9.52 0.92) ; 34
( 203.24 -148.33 9.52 0.92) ; 35
( 213.10 -128.10 3.32 0.92) ; 36
) ; End of markers
Normal
) ; End of split
) ; End of split
) ; End of split
|
( 250.10 9.55 4.75 0.92) ; 1, R-2
( 247.61 10.16 6.35 0.92) ; 2
( 245.28 12.01 6.97 0.92) ; 3
( 243.42 13.95 8.52 0.92) ; 4
( 244.49 15.40 9.77 0.92) ; 5
( 246.99 14.79 10.12 0.92) ; 6
( 245.92 13.35 11.47 0.92) ; 7
( 244.26 12.36 14.88 0.92) ; 8
(Cross
(Color White)
(Name "Marker 3")
( 251.31 10.43 6.35 0.92) ; 1
( 246.60 16.50 8.85 0.92) ; 2
( 248.46 14.54 11.47 0.92) ; 3
) ; End of markers
(
( 245.34 13.80 14.88 0.92) ; 1, R-2-1
( 241.54 15.91 14.45 0.92) ; 2
( 240.08 16.16 14.85 0.92) ; 3
( 240.08 16.16 14.82 0.92) ; 4
( 239.86 19.09 16.60 0.92) ; 5
( 239.46 20.79 18.38 0.92) ; 6
( 238.22 24.08 19.52 0.92) ; 7
( 236.21 26.60 20.75 0.92) ; 8
( 234.08 29.69 20.92 0.92) ; 9
( 231.76 31.53 20.13 0.92) ; 10
(Cross
(Color White)
(Name "Marker 3")
( 238.20 18.11 14.82 0.92) ; 1
( 237.23 20.27 18.40 0.92) ; 2
( 240.13 23.93 18.40 0.92) ; 3
( 238.44 27.12 19.02 0.92) ; 4
( 231.53 28.49 18.55 0.92) ; 5
( 234.26 30.92 18.55 0.92) ; 6
( 232.58 34.11 18.55 0.92) ; 7
) ; End of markers
(
( 229.93 35.27 20.85 0.46) ; 1, R-2-1-1
( 227.31 36.46 21.85 0.46) ; 2
( 224.86 38.86 22.67 0.46) ; 3
( 223.84 39.22 24.20 0.46) ; 4
( 223.39 39.12 24.20 0.46) ; 5
( 222.63 38.35 26.35 0.46) ; 6
Normal
|
( 228.42 33.73 19.23 0.92) ; 1, R-2-1-2
( 226.23 35.01 19.58 0.92) ; 2
( 226.23 35.01 19.55 0.92) ; 3
( 224.63 35.83 21.10 0.92) ; 4
( 222.00 37.00 23.00 0.92) ; 5
( 219.99 39.53 24.08 0.92) ; 6
( 217.41 42.50 25.60 0.92) ; 7
(Cross
(Color White)
(Name "Marker 3")
( 214.29 41.77 25.05 0.92) ; 1
( 218.09 45.64 25.05 0.92) ; 2
) ; End of markers
Normal
) ; End of split
|
( 242.34 12.51 14.88 0.92) ; 1, R-2-2
( 242.29 10.71 16.38 0.92) ; 2
( 242.29 10.71 16.35 0.92) ; 3
( 239.40 13.01 18.27 0.92) ; 4
( 239.09 12.34 20.00 0.92) ; 5
( 237.31 11.93 20.77 0.92) ; 6
( 235.32 10.27 22.30 0.92) ; 7
( 233.36 8.61 23.25 0.92) ; 8
( 233.36 8.61 23.23 0.92) ; 9
( 230.61 10.35 24.60 0.92) ; 10
( 228.99 11.18 25.47 0.92) ; 11
( 227.29 8.38 26.60 0.92) ; 12
( 224.08 10.02 27.63 0.92) ; 13
( 221.32 11.76 28.02 0.92) ; 14
( 218.64 11.14 29.50 0.92) ; 15
( 218.64 11.14 29.48 0.92) ; 16
( 217.38 8.45 30.27 0.92) ; 17
( 217.38 8.45 30.23 0.92) ; 18
( 219.12 7.07 31.80 0.92) ; 19
( 221.62 6.46 33.70 0.46) ; 20
(Cross
(Color White)
(Name "Marker 3")
( 241.49 8.13 18.27 0.92) ; 1
( 239.04 10.54 20.77 0.92) ; 2
( 240.61 13.90 20.77 0.92) ; 3
( 226.45 9.97 27.63 0.92) ; 4
( 225.73 11.01 29.42 0.92) ; 5
( 221.64 12.43 30.67 0.92) ; 6
( 219.30 14.28 30.67 0.92) ; 7
( 229.42 11.07 -25.80 0.92) ; 8
) ; End of markers
High
|
( 245.82 9.74 15.90 0.46) ; 1, R-2-3
( 247.29 9.49 18.80 0.46) ; 2
( 245.90 7.37 21.22 0.46) ; 3
( 244.56 7.06 23.92 0.46) ; 4
( 244.06 5.15 24.80 0.46) ; 5
( 243.18 4.94 24.80 0.46) ; 6
(
( 243.13 3.14 25.77 0.46) ; 1, R-2-3-1
( 244.64 -1.28 26.52 0.46) ; 2
( 246.24 -2.10 28.15 0.46) ; 3
( 246.24 -2.10 28.13 0.46) ; 4
( 247.13 -1.89 30.63 0.46) ; 5
( 247.13 -1.89 30.57 0.46) ; 6
( 248.46 -1.57 33.22 0.46) ; 7
( 248.46 -1.57 33.27 0.46) ; 8
(Cross
(Color Green)
(Name "Marker 3")
( 243.40 7.98 24.80 0.46) ; 1
( 244.34 9.99 24.80 0.46) ; 2
( 244.86 1.76 26.52 0.46) ; 3
( 242.19 1.13 26.52 0.46) ; 4
( 242.72 -1.14 26.52 0.46) ; 5
) ; End of markers
High
|
( 246.70 3.98 24.80 0.46) ; 1, R-2-3-2
( 248.17 3.73 23.27 0.46) ; 2
( 248.57 2.03 21.77 0.46) ; 3
(
( 250.71 -1.05 22.50 0.46) ; 1, R-2-3-2-1
( 253.60 -3.36 22.50 0.46) ; 2
( 255.92 -5.21 23.75 0.46) ; 3
( 259.50 -4.37 23.75 0.46) ; 4
( 260.74 -7.66 23.75 0.46) ; 5
( 259.80 -9.67 25.35 0.46) ; 6
( 262.60 -9.61 26.35 0.46) ; 7
( 264.92 -11.46 27.60 0.46) ; 8
( 264.92 -11.46 27.57 0.46) ; 9
( 265.94 -11.82 29.58 0.46) ; 10
( 266.39 -11.71 32.28 0.46) ; 11
( 266.39 -11.71 32.30 0.46) ; 12
(Cross
(Color White)
(Name "Marker 3")
( 252.53 -4.80 22.50 0.46) ; 1
( 259.09 -8.65 23.75 0.46) ; 2
( 261.68 -5.65 23.75 0.46) ; 3
( 259.11 -12.82 23.95 0.46) ; 4
( 264.53 -9.75 26.65 0.46) ; 5
( 264.43 -13.36 27.10 0.46) ; 6
) ; End of markers
High
|
( 244.55 1.08 21.77 0.46) ; 1, R-2-3-2-2
( 241.74 1.03 22.25 0.46) ; 2
( 239.19 -0.17 22.25 0.46) ; 3
( 238.74 -0.28 22.25 0.46) ; 4
( 236.51 -0.80 22.25 0.46) ; 5
( 234.23 -3.13 22.25 0.46) ; 6
( 231.59 -1.95 22.45 0.46) ; 7
( 230.35 1.34 22.45 0.46) ; 8
( 227.94 -0.41 20.73 0.46) ; 9
( 225.58 -0.37 19.15 0.46) ; 10
( 222.32 -0.54 17.67 0.46) ; 11
( 220.35 -2.19 16.17 0.46) ; 12
( 219.72 -3.54 15.50 0.46) ; 13
( 216.33 -3.14 15.12 0.46) ; 14
( 212.88 -4.54 15.12 0.46) ; 15
( 209.37 -3.58 14.18 0.46) ; 16
( 207.58 -4.00 12.62 0.46) ; 17
( 206.23 -4.31 11.07 0.46) ; 18
( 204.85 -6.42 10.10 0.46) ; 19
( 202.04 -6.49 9.25 0.46) ; 20
( 199.62 -8.24 8.85 0.46) ; 21
( 196.63 -9.55 8.60 0.46) ; 22
( 193.76 -11.41 8.63 0.46) ; 23
( 189.56 -13.59 8.63 0.46) ; 24
( 187.52 -12.88 8.63 0.46) ; 25
( 184.92 -15.87 7.72 0.46) ; 26
( 180.27 -18.17 7.72 0.46) ; 27
( 177.90 -18.11 7.02 0.46) ; 28
( 176.07 -20.34 6.62 0.46) ; 29
( 173.08 -21.64 7.55 0.46) ; 30
( 173.08 -21.64 7.50 0.46) ; 31
( 171.69 -23.75 7.25 0.46) ; 32
( 171.69 -23.75 7.22 0.46) ; 33
( 168.52 -26.29 6.82 0.46) ; 34
( 166.42 -27.37 6.38 0.46) ; 35
( 163.73 -28.00 6.38 0.46) ; 36
( 161.50 -28.53 6.15 0.46) ; 37
( 161.50 -28.53 6.13 0.46) ; 38
( 159.67 -30.75 5.75 0.46) ; 39
( 157.06 -33.75 4.92 0.46) ; 40
( 157.06 -33.75 4.90 0.46) ; 41
( 155.10 -35.40 3.45 0.46) ; 42
( 153.01 -36.49 1.75 0.46) ; 43
( 151.17 -38.72 -0.28 0.46) ; 44
( 147.99 -41.25 -1.85 0.46) ; 45
( 142.90 -43.64 -3.85 0.46) ; 46
( 142.90 -43.64 -3.95 0.46) ; 47
(Cross
(Color White)
(Name "Marker 3")
( 247.49 0.58 21.77 0.46) ; 1
( 231.83 1.09 22.45 0.46) ; 2
( 229.07 2.84 23.07 0.46) ; 3
( 228.52 -0.88 22.60 0.46) ; 4
( 225.50 2.00 18.40 0.46) ; 5
( 223.91 -1.36 18.33 0.46) ; 6
( 225.71 -0.94 18.33 0.46) ; 7
( 223.60 -2.03 14.52 0.46) ; 8
( 218.65 -4.99 15.12 0.46) ; 9
( 216.59 -4.27 15.12 0.46) ; 10
( 214.36 -4.79 15.12 0.46) ; 11
( 213.28 -6.24 14.40 0.46) ; 12
( 212.62 -3.41 16.52 0.46) ; 13
( 207.84 -5.13 12.17 0.46) ; 14
( 206.32 -6.68 13.15 0.46) ; 15
( 199.99 -5.78 8.85 0.46) ; 16
( 201.81 -9.53 10.00 0.46) ; 17
( 200.46 -9.84 10.00 0.46) ; 18
( 194.09 -10.75 8.13 0.46) ; 19
( 191.62 -14.30 9.77 0.46) ; 20
( 191.58 -10.13 6.70 0.46) ; 21
( 184.21 -14.85 10.30 0.46) ; 22
( 184.87 -17.68 8.97 0.46) ; 23
( 182.33 -18.87 8.93 0.46) ; 24
( 177.23 -21.26 6.62 0.46) ; 25
( 173.87 -25.04 7.25 0.46) ; 26
( 173.13 -19.84 7.25 0.46) ; 27
( 166.33 -25.01 7.25 0.46) ; 28
( 164.23 -26.10 7.25 0.46) ; 29
( 169.49 -28.45 7.82 0.46) ; 30
( 161.24 -27.40 5.63 0.46) ; 31
( 161.27 -31.57 5.60 0.46) ; 32
) ; End of markers
Incomplete
) ; End of split
) ; End of split
) ; End of split
) ; End of split
) ; End of tree
( (Color Yellow)
(Dendrite)
( 273.70 23.33 0.80 1.38) ; Root
( 273.70 23.33 0.80 1.38) ; 1, R
( 276.57 25.19 0.80 1.38) ; 2
( 277.82 27.88 0.80 1.38) ; 3
( 278.77 29.89 0.80 1.38) ; 4
( 281.58 29.95 -0.35 1.38) ; 5
( 281.58 29.95 -0.37 1.38) ; 6
( 282.42 28.35 -2.08 1.38) ; 7
(Cross
(Color White)
(Name "Marker 3")
( 274.62 25.34 2.42 0.46) ; 1
) ; End of markers
(
( 284.52 29.45 -3.25 0.92) ; 1, R-1
( 286.31 29.87 -4.65 0.92) ; 2
( 289.49 32.40 -6.00 0.92) ; 3
( 292.74 32.57 -7.00 0.92) ; 4
( 295.24 31.96 -7.63 0.92) ; 5
( 299.26 32.91 -7.65 0.92) ; 6
( 300.47 33.78 -6.02 0.92) ; 7
( 302.25 34.20 -4.82 0.92) ; 8
( 302.25 34.20 -4.85 0.92) ; 9
( 304.67 35.96 -3.92 0.92) ; 10
( 308.10 37.36 -2.90 0.92) ; 11
( 308.10 37.36 -2.92 0.92) ; 12
( 309.77 38.35 -2.27 0.92) ; 13
( 312.76 39.64 -1.22 0.92) ; 14
( 316.01 39.81 -3.25 0.92) ; 15
( 316.01 39.81 -3.27 0.92) ; 16
( 316.25 42.85 -4.13 0.92) ; 17
( 316.25 42.85 -4.15 0.92) ; 18
( 318.66 44.61 -5.15 0.92) ; 19
( 319.99 44.92 -4.97 0.92) ; 20
( 322.28 47.26 -5.10 0.92) ; 21
( 323.35 48.70 -6.20 0.92) ; 22
( 324.75 50.82 -7.72 0.92) ; 23
( 329.21 51.86 -8.32 0.92) ; 24
( 332.38 54.40 -9.22 0.92) ; 25
( 334.98 57.39 -9.77 0.92) ; 26
( 336.81 59.62 -10.25 0.92) ; 27
( 336.81 59.62 -10.28 0.92) ; 28
( 339.10 61.94 -11.55 0.92) ; 29
( 339.10 61.94 -11.58 0.92) ; 30
( 340.93 64.17 -13.45 0.92) ; 31
( 340.93 64.17 -13.47 0.92) ; 32
( 341.11 65.40 -15.02 0.92) ; 33
( 341.47 67.87 -16.35 0.92) ; 34
( 341.47 67.87 -16.38 0.92) ; 35
( 342.16 71.02 -16.00 0.92) ; 36
( 342.67 74.73 -13.85 0.92) ; 37
( 342.67 74.73 -13.87 0.92) ; 38
( 343.35 77.87 -12.72 0.92) ; 39
( 345.94 80.87 -11.98 0.92) ; 40
( 348.10 83.76 -13.00 0.92) ; 41
( 350.50 85.52 -14.13 0.92) ; 42
( 353.67 88.06 -14.75 0.92) ; 43
( 356.42 90.49 -15.73 0.92) ; 44
( 359.01 93.49 -16.38 0.92) ; 45
( 361.29 95.80 -15.05 0.46) ; 46
( 363.88 98.81 -13.32 0.46) ; 47
( 363.88 98.81 -13.35 0.46) ; 48
( 365.00 102.06 -11.32 0.46) ; 49
( 365.00 102.06 -11.30 0.46) ; 50
( 365.63 103.40 -9.67 0.46) ; 51
( 365.87 106.44 -9.67 0.46) ; 52
( 366.19 107.12 -8.25 0.46) ; 53
( 367.70 108.66 -7.30 0.46) ; 54
( 367.70 108.66 -7.32 0.46) ; 55
( 368.46 109.43 -5.50 0.46) ; 56
( 369.99 110.99 -3.70 0.46) ; 57
( 369.99 110.99 -3.72 0.46) ; 58
( 371.05 112.44 -1.60 0.46) ; 59
( 371.05 112.44 -1.63 0.46) ; 60
(Cross
(Color White)
(Name "Marker 3")
( 285.92 31.56 -4.65 0.92) ; 1
( 297.52 34.28 -7.65 0.92) ; 2
( 314.05 38.16 -1.22 0.92) ; 3
( 313.21 45.72 -0.12 0.92) ; 4
( 323.56 45.76 -5.05 0.92) ; 5
( 322.69 51.53 -7.75 0.92) ; 6
( 331.28 57.13 -10.00 0.92) ; 7
( 334.45 59.66 -9.15 0.92) ; 8
( 334.67 62.70 -10.95 0.92) ; 9
( 344.20 70.30 -16.02 0.92) ; 10
( 341.56 77.45 -11.98 0.92) ; 11
( 346.21 79.74 -11.98 0.92) ; 12
( 349.54 87.68 -14.75 0.92) ; 13
( 355.47 88.48 -14.90 0.92) ; 14
( 358.33 90.34 -15.05 0.92) ; 15
( 355.57 92.09 -16.38 0.92) ; 16
( 366.32 112.52 -5.65 0.46) ; 17
( 363.90 104.78 -9.67 0.46) ; 18
) ; End of markers
Normal
|
( 284.38 30.01 -0.90 0.92) ; 1, R-2
( 283.99 31.71 -0.25 0.92) ; 2
( 286.22 32.23 0.17 0.92) ; 3
( 288.01 32.65 0.17 0.92) ; 4
( 290.24 33.18 0.45 0.92) ; 5
( 291.76 34.73 1.38 0.92) ; 6
( 294.13 34.68 2.63 0.92) ; 7
( 295.47 35.00 2.38 0.92) ; 8
( 297.65 33.72 3.08 0.92) ; 9
( 300.20 34.92 3.08 0.92) ; 10
( 302.49 37.23 3.08 0.92) ; 11
( 304.58 38.33 3.82 0.92) ; 12
( 304.58 38.33 3.80 0.92) ; 13
( 306.81 38.85 5.22 0.92) ; 14
( 309.32 38.24 6.80 0.92) ; 15
( 309.32 38.24 6.78 0.92) ; 16
( 310.52 39.11 7.57 0.92) ; 17
( 312.04 40.68 7.55 0.92) ; 18
( 314.72 41.30 9.82 0.92) ; 19
( 316.51 41.72 10.07 0.46) ; 20
( 316.37 42.29 10.07 0.46) ; 21
( 317.72 42.60 10.82 0.46) ; 22
( 317.27 42.49 10.82 0.46) ; 23
( 321.86 42.98 11.53 0.46) ; 24
( 325.00 43.71 12.10 0.46) ; 25
( 327.72 46.14 12.32 0.46) ; 26
( 328.08 48.62 13.52 0.46) ; 27
( 328.08 48.62 13.47 0.46) ; 28
( 330.36 50.94 13.60 0.46) ; 29
( 332.74 50.90 14.30 0.46) ; 30
( 335.01 53.21 15.55 0.46) ; 31
( 334.88 53.79 15.55 0.46) ; 32
( 337.19 51.94 16.90 0.46) ; 33
( 340.59 51.55 18.45 0.46) ; 34
( 340.59 51.55 18.40 0.46) ; 35
( 344.12 50.57 20.65 0.46) ; 36
( 343.99 51.14 20.65 0.46) ; 37
( 347.50 50.18 22.50 0.46) ; 38
( 347.06 50.08 22.50 0.46) ; 39
( 350.27 48.44 22.05 0.46) ; 40
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( 240.80 -29.31 -34.45 0.92) ; 6
( 240.80 -29.31 -34.47 0.92) ; 7
( 238.69 -30.41 -36.42 0.92) ; 8
( 237.44 -33.08 -38.05 0.92) ; 9
( 237.44 -33.08 -38.07 0.92) ; 10
( 236.05 -35.21 -39.95 0.92) ; 11
( 236.05 -35.21 -40.07 0.92) ; 12
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( 232.56 -38.40 -41.03 0.92) ; 15
( 232.20 -40.89 -43.07 0.92) ; 16
( 231.26 -42.89 -47.22 0.92) ; 17
( 231.26 -42.89 -47.28 0.92) ; 18
(Cross
(Color Yellow)
(Name "Marker 3")
( 236.71 -38.03 -40.10 0.92) ; 1
( 233.38 -35.84 -38.10 0.92) ; 2
) ; End of markers
(
( 233.30 -43.61 -49.10 0.92) ; 1, R-2-1-1-1
( 233.30 -43.61 -49.13 0.92) ; 2
( 234.02 -44.63 -51.67 0.92) ; 3
( 234.02 -44.63 -51.72 0.92) ; 4
( 233.40 -45.98 -54.20 0.92) ; 5
( 232.37 -45.62 -59.13 0.92) ; 6
( 230.27 -46.71 -62.22 0.92) ; 7
( 230.27 -46.71 -62.33 0.92) ; 8
( 229.38 -46.92 -66.88 0.92) ; 9
( 229.91 -49.19 -70.80 0.92) ; 10
( 229.91 -49.19 -70.82 0.92) ; 11
( 230.04 -49.75 -73.42 0.92) ; 12
( 231.11 -48.29 -74.67 0.92) ; 13
( 232.77 -47.31 -76.82 0.92) ; 14
(Cross
(Color Yellow)
(Name "Marker 3")
( 234.52 -42.73 -54.20 0.92) ; 1
) ; End of markers
Normal
|
( 229.16 -43.98 -47.22 0.92) ; 1, R-2-1-1-2
( 229.16 -43.98 -47.25 0.92) ; 2
( 227.74 -41.93 -48.35 0.92) ; 3
( 226.03 -44.71 -50.77 0.92) ; 4
( 226.03 -44.71 -50.88 0.92) ; 5
( 225.27 -45.50 -54.05 0.92) ; 6
( 223.80 -45.23 -55.60 0.92) ; 7
( 223.80 -45.23 -55.63 0.92) ; 8
( 222.02 -45.65 -58.15 0.92) ; 9
( 220.41 -44.84 -61.38 0.92) ; 10
( 220.36 -46.64 -63.20 0.92) ; 11
( 220.36 -46.64 -63.25 0.92) ; 12
( 218.44 -46.49 -66.77 0.92) ; 13
( 218.52 -48.86 -70.07 0.92) ; 14
( 218.52 -48.86 -70.18 0.92) ; 15
( 216.29 -49.39 -72.72 0.92) ; 16
( 215.85 -49.49 -72.80 0.92) ; 17
( 214.37 -49.24 -73.00 0.92) ; 18
( 214.37 -49.24 -73.02 0.92) ; 19
( 215.00 -47.91 -76.47 0.92) ; 20
( 215.00 -47.91 -76.60 0.92) ; 21
( 217.18 -49.18 -80.68 0.92) ; 22
( 217.18 -49.18 -80.73 0.92) ; 23
( 217.00 -50.41 -85.28 0.92) ; 24
( 217.00 -50.41 -85.37 0.92) ; 25
( 214.24 -48.67 -89.60 0.92) ; 26
( 214.24 -48.67 -89.65 0.92) ; 27
( 213.61 -50.02 -92.30 0.92) ; 28
( 213.61 -50.02 -92.32 0.92) ; 29
( 212.50 -47.29 -93.40 0.92) ; 30
( 210.58 -47.14 -94.67 0.92) ; 31
( 210.58 -47.14 -94.70 0.92) ; 32
( 208.66 -46.99 -96.85 0.92) ; 33
( 208.66 -46.99 -96.90 0.92) ; 34
( 207.46 -47.87 -99.17 0.92) ; 35
( 205.80 -48.85 -100.97 0.92) ; 36
( 204.52 -47.37 -102.20 0.92) ; 37
( 201.51 -48.67 -104.05 0.92) ; 38
( 201.51 -48.67 -104.07 0.92) ; 39
( 199.28 -49.19 -104.90 0.92) ; 40
( 199.28 -49.19 -104.97 0.92) ; 41
( 197.14 -52.09 -105.32 0.92) ; 42
( 194.85 -54.41 -106.62 0.92) ; 43
( 191.10 -56.48 -108.32 0.92) ; 44
( 192.53 -58.54 -111.97 0.92) ; 45
( 192.53 -58.54 -112.02 0.92) ; 46
( 192.79 -59.67 -113.95 0.92) ; 47
( 192.79 -59.67 -113.97 0.92) ; 48
(Cross
(Color Yellow)
(Name "Marker 3")
( 222.77 -44.88 -54.07 0.92) ; 1
( 216.96 -46.24 -69.75 0.92) ; 2
( 198.87 -53.47 -105.32 0.92) ; 3
) ; End of markers
Normal
) ; End of split
|
( 248.43 -31.71 -30.38 0.92) ; 1, R-2-1-2
( 247.61 -34.28 -30.75 0.92) ; 2
( 245.79 -36.51 -30.75 0.92) ; 3
( 244.66 -39.75 -30.75 0.92) ; 4
( 243.15 -41.31 -30.75 0.92) ; 5
( 242.70 -41.41 -30.75 0.92) ; 6
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( 239.55 -48.11 -30.75 0.92) ; 8
( 239.90 -51.62 -30.75 0.92) ; 9
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( 239.40 -59.50 -28.88 0.92) ; 11
( 239.40 -59.50 -28.92 0.92) ; 12
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( 239.37 -65.48 -27.77 0.92) ; 15
( 239.27 -69.08 -26.82 0.92) ; 16
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( 237.84 -73.00 -26.82 0.92) ; 18
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( 239.30 -79.23 -29.17 0.92) ; 20
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( 237.90 -87.32 -28.57 0.92) ; 22
( 235.94 -88.97 -28.57 0.92) ; 23
( 236.91 -91.14 -28.57 0.92) ; 24
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( 236.17 -102.05 -28.55 0.92) ; 26
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( 229.42 -111.40 -32.70 0.92) ; 30
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( 227.66 -115.99 -36.07 0.92) ; 32
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( 225.96 -118.78 -38.15 0.92) ; 34
( 226.35 -120.47 -39.72 0.92) ; 35
( 227.33 -122.64 -40.72 0.92) ; 36
( 225.19 -125.52 -40.72 0.92) ; 37
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( 212.93 -135.57 -40.15 0.92) ; 46
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( 209.21 -141.81 -39.45 0.92) ; 48
( 207.25 -143.46 -39.67 0.92) ; 49
( 204.71 -144.66 -39.67 0.92) ; 50
( 203.17 -146.22 -37.55 0.92) ; 51
(Cross
(Color Yellow)
(Name "Marker 3")
( 241.53 -62.58 -27.77 0.92) ; 1
( 237.94 -69.40 -26.82 0.92) ; 2
( 239.19 -72.69 -26.82 0.92) ; 3
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( 238.06 -81.91 -29.35 0.92) ; 6
( 238.01 -77.74 -29.35 0.92) ; 7
( 233.17 -103.35 -29.85 0.92) ; 8
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( 233.17 -103.35 -30.65 0.92) ; 12
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( 227.60 -123.77 -40.72 0.92) ; 14
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( 223.35 -127.75 -41.28 0.92) ; 16
( 215.97 -132.46 -43.80 0.92) ; 17
) ; End of markers
Normal
) ; End of split
|
( 266.05 -8.45 -27.90 0.92) ; 1, R-2-2
( 267.80 -9.85 -28.92 0.92) ; 2
( 267.80 -9.85 -28.95 0.92) ; 3
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( 337.40 -51.46 -57.57 0.92) ; 43
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( 362.48 -70.07 -59.83 0.46) ; 58
( 362.48 -70.07 -59.85 0.46) ; 59
( 365.87 -70.47 -61.05 0.46) ; 60
( 367.67 -70.04 -63.70 0.46) ; 61
( 367.67 -70.04 -64.00 0.46) ; 62
(Cross
(Color Yellow)
(Name "Marker 3")
( 276.94 -10.68 -32.92 0.92) ; 1
( 280.42 -13.45 -32.15 0.92) ; 2
( 280.01 -17.73 -33.75 0.92) ; 3
( 314.75 -29.29 -48.15 0.92) ; 4
( 316.58 -33.05 -51.00 0.92) ; 5
( 319.99 -27.47 -52.95 0.92) ; 6
( 333.67 -41.59 -57.77 0.92) ; 7
( 338.46 -55.99 -55.47 0.92) ; 8
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( 339.36 -49.80 -58.35 0.92) ; 10
( 344.07 -55.86 -54.85 0.92) ; 11
( 348.08 -60.90 -54.80 0.92) ; 12
( 359.36 -70.79 -58.38 0.46) ; 13
( 358.30 -66.27 -59.80 0.46) ; 14
) ; End of markers
Normal
) ; End of split
) ; End of split
) ; End of tree
( (Color Cyan)
(Dendrite)
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( 265.52 17.95 -15.45 0.92) ; 1, R
( 267.75 18.48 -15.48 0.92) ; 2
( 267.67 20.84 -18.15 0.92) ; 3
( 265.57 19.75 -19.20 0.92) ; 4
( 262.50 20.83 -20.95 0.92) ; 5
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( 270.17 20.24 -26.55 0.92) ; 9
( 269.73 20.13 -26.55 0.92) ; 10
( 273.11 19.73 -28.00 0.92) ; 11
( 274.46 20.05 -27.95 0.92) ; 12
(
( 276.23 24.52 -27.35 0.46) ; 1, R-1
( 277.89 25.51 -30.13 0.46) ; 2
( 282.05 25.89 -31.35 0.46) ; 3
( 281.60 25.78 -31.35 0.46) ; 4
( 284.54 25.27 -32.13 0.46) ; 5
( 285.79 27.95 -33.47 0.46) ; 6
( 285.79 27.95 -33.53 0.46) ; 7
( 290.26 29.00 -35.72 0.46) ; 8
( 293.52 29.17 -36.72 0.46) ; 9
( 296.83 31.14 -37.88 0.46) ; 10
( 303.84 33.38 -38.55 0.46) ; 11
( 303.84 33.38 -38.57 0.46) ; 12
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( 311.99 38.86 -41.47 0.46) ; 15
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( 316.81 42.37 -42.15 0.46) ; 17
( 319.35 43.58 -42.17 0.46) ; 18
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( 327.49 49.07 -42.22 0.46) ; 20
( 327.36 49.64 -42.22 0.46) ; 21
( 331.43 52.38 -42.22 0.46) ; 22
( 333.71 54.70 -43.80 0.46) ; 23
( 335.59 58.73 -45.22 0.46) ; 24
( 335.59 58.73 -45.25 0.46) ; 25
( 339.67 61.48 -46.57 0.46) ; 26
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( 347.61 65.72 -51.30 0.46) ; 30
( 351.46 65.43 -52.75 0.46) ; 31
( 355.03 66.27 -54.20 0.46) ; 32
( 355.03 66.27 -54.78 0.46) ; 33
( 358.79 68.34 -53.38 0.46) ; 34
( 359.86 69.79 -55.63 0.46) ; 35
( 359.42 69.68 -55.63 0.46) ; 36
(Cross
(Color White)
(Name "Marker 3")
( 302.14 30.59 -38.57 0.46) ; 1
( 303.71 33.94 -38.57 0.46) ; 2
( 319.17 42.33 -42.17 0.46) ; 3
( 315.24 39.03 -42.17 0.46) ; 4
( 315.46 42.07 -42.17 0.46) ; 5
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( 330.18 49.69 -42.20 0.46) ; 8
( 338.85 58.89 -46.57 0.46) ; 9
( 307.47 36.02 -31.70 0.46) ; 10
) ; End of markers
Normal
|
( 271.69 21.78 -29.82 0.46) ; 1, R-2
( 269.91 21.36 -33.03 0.46) ; 2
( 269.38 23.64 -32.97 0.46) ; 3
( 269.38 23.64 -33.05 0.46) ; 4
( 266.88 24.23 -35.67 0.46) ; 5
( 266.88 24.23 -35.70 0.46) ; 6
( 265.00 26.19 -38.05 0.46) ; 7
( 263.13 28.14 -41.08 0.46) ; 8
( 261.26 30.09 -43.33 0.46) ; 9
( 260.20 34.62 -44.90 0.46) ; 10
( 256.41 36.72 -45.95 0.46) ; 11
( 255.75 39.55 -47.17 0.46) ; 12
( 252.53 41.18 -47.17 0.46) ; 13
( 249.64 43.49 -49.15 0.46) ; 14
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( 248.18 49.72 -51.75 0.46) ; 16
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( 247.07 52.44 -52.70 0.46) ; 18
( 247.07 52.44 -52.72 0.46) ; 19
( 245.78 53.93 -51.72 0.46) ; 20
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( 237.98 61.07 -57.53 0.46) ; 23
( 237.98 61.07 -57.55 0.46) ; 24
( 233.49 64.18 -58.20 0.46) ; 25
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( 226.11 69.50 -62.70 0.46) ; 29
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( 223.54 72.48 -64.78 0.46) ; 31
( 220.90 73.65 -66.95 0.46) ; 32
( 220.46 73.55 -66.97 0.46) ; 33
( 219.92 75.82 -68.85 0.46) ; 34
( 219.92 75.82 -68.90 0.46) ; 35
( 217.70 75.29 -71.17 0.46) ; 36
( 217.70 75.29 -71.20 0.46) ; 37
( 217.22 79.36 -72.40 0.46) ; 38
( 216.24 81.51 -75.05 0.46) ; 39
( 216.11 82.08 -75.05 0.46) ; 40
( 215.53 82.54 -78.30 0.46) ; 41
( 215.53 82.54 -78.35 0.46) ; 42
(Cross
(Color White)
(Name "Marker 3")
( 256.29 43.26 -47.17 0.46) ; 1
( 245.28 52.02 -51.72 0.46) ; 2
) ; End of markers
Normal
) ; End of split
) ; End of tree
( (Color White)
(Dendrite)
( 269.00 15.19 12.42 0.92) ; Root
( 268.88 15.75 12.42 0.92) ; 1, R
( 272.05 18.28 12.42 0.92) ; 2
( 269.54 18.89 12.42 0.92) ; 3
( 267.18 18.93 14.05 0.92) ; 4
( 265.97 18.06 17.32 0.92) ; 5
( 264.37 18.87 20.73 0.92) ; 6
( 262.76 19.69 23.02 0.92) ; 7
( 263.43 16.86 24.60 0.92) ; 8
( 261.12 18.70 27.02 0.92) ; 9
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( 258.70 16.95 28.90 0.92) ; 11
( 259.18 12.88 28.33 0.92) ; 12
( 261.68 12.26 30.23 0.92) ; 13
( 261.68 12.26 30.20 0.92) ; 14
( 263.46 12.68 33.83 0.92) ; 15
( 263.46 12.68 33.85 0.92) ; 16
(Cross
(Color White)
(Name "Marker 3")
( 262.05 20.71 23.02 0.92) ; 1
) ; End of markers
High
) ; End of tree
( (Color RGB (128, 255, 128))
(Apical)
( 259.44 31.45 -6.38 6.88) ; Root
( 259.44 31.45 -6.38 6.88) ; 1, R
( 259.35 33.82 -6.38 6.88) ; 2
( 258.93 35.90 -6.38 6.88) ; 3
(
( 259.89 37.53 -6.38 3.67) ; 1, R-1
( 260.30 41.81 -6.38 3.67) ; 2
( 260.10 44.74 -6.38 3.67) ; 3
(
( 258.08 47.25 -5.92 3.67) ; 1, R-1-1
( 256.21 49.21 -4.70 3.67) ; 2
(
( 255.55 52.03 -3.00 3.21) ; 1, R-1-1-1
( 254.00 54.66 -1.90 2.75) ; 2
( 252.31 57.85 -1.90 2.75) ; 3
( 252.36 59.65 -1.90 2.75) ; 4
( 254.18 61.88 -1.90 2.75) ; 5
( 256.47 64.19 -0.85 2.75) ; 6
( 257.46 68.01 0.17 2.75) ; 7
( 258.71 70.70 0.55 2.75) ; 8
( 258.63 73.06 1.38 2.75) ; 9
(Cross
(Color RGB (128, 255, 128))
(Name "Marker 3")
( 258.51 51.54 -3.92 1.38) ; 1
( 253.84 65.38 -0.85 2.75) ; 2
) ; End of markers
(
( 259.49 75.44 -0.63 2.75) ; 1, R-1-1-1-1
( 259.04 77.35 -0.63 2.75) ; 2
( 259.42 79.82 -1.22 2.75) ; 3
( 259.42 79.82 -1.25 2.75) ; 4
( 259.50 83.43 -1.25 2.75) ; 5
( 258.63 89.18 -1.25 2.75) ; 6
( 257.70 93.15 -2.08 2.75) ; 7
( 259.00 97.63 -2.85 2.75) ; 8
( 258.47 99.89 -3.60 2.75) ; 9
( 258.38 102.27 -5.95 2.75) ; 10
( 258.38 102.27 -5.97 2.75) ; 11
(Cross
(Color RGB (128, 255, 128))
(Name "Marker 3")
( 261.27 71.90 2.15 2.75) ; 1
) ; End of markers
(
( 255.96 104.56 -4.38 2.75) ; 1, R-1-1-1-1-1
( 257.53 107.92 -3.13 2.75) ; 2
( 259.11 111.27 -1.80 2.75) ; 3
( 258.31 114.66 -0.90 2.75) ; 4
( 257.25 119.20 0.12 2.75) ; 5
( 255.87 123.05 1.32 2.75) ; 6
(
( 254.55 128.72 1.32 2.75) ; 1, R-1-1-1-1-1-1
(
( 255.26 133.67 0.35 2.75) ; 1, R-1-1-1-1-1-1-1
( 255.55 138.51 -0.63 2.75) ; 2
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) ; End of markers
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) ; End of markers
Normal
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) ; End of markers
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( 350.65 180.96 -10.68 0.46) ; 45
) ; End of markers
Normal
) ; End of split
) ; End of split
|
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(Cross
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) ; End of markers
(
( 228.08 259.73 -9.43 0.92) ; 1, R-1-1-1-1-1-1-1-1-2-1
( 224.23 260.04 -9.43 0.92) ; 2
( 223.20 260.39 -10.57 0.92) ; 3
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( 220.00 262.02 -11.63 0.92) ; 5
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( 114.35 326.83 -20.07 0.46) ; 56
( 114.35 326.83 -19.95 0.46) ; 57
(Cross
(Color RGB (128, 255, 128))
(Name "Marker 3")
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( 216.39 265.36 -13.50 0.92) ; 2
( 218.89 264.75 -14.35 0.92) ; 3
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( 190.03 275.30 -22.70 0.92) ; 12
( 181.16 280.99 -23.50 0.92) ; 13
( 179.40 276.40 -23.50 0.92) ; 14
( 181.33 276.26 -23.50 0.92) ; 15
( 182.32 280.07 -23.50 0.92) ; 16
( 176.25 279.85 -23.63 0.92) ; 17
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( 159.75 293.89 -25.27 0.46) ; 23
( 152.85 295.26 -27.97 0.46) ; 24
( 155.25 297.01 -27.97 0.46) ; 25
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( 121.52 318.37 -23.15 0.46) ; 35
( 123.16 313.38 -23.50 0.46) ; 36
) ; End of markers
Normal
|
( 227.15 263.70 -8.00 0.46) ; 1, R-1-1-1-1-1-1-1-1-2-2
(
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( 222.34 272.14 1.75 0.46) ; 9
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( 217.03 272.68 4.72 0.46) ; 11
( 217.21 273.91 6.18 0.46) ; 12
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( 217.44 276.95 9.45 0.46) ; 14
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( 217.67 279.99 16.15 0.46) ; 18
( 217.32 283.49 17.35 0.46) ; 19
( 217.32 283.49 17.40 0.46) ; 20
( 218.71 285.61 18.75 0.46) ; 21
(Cross
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( 224.24 266.01 -2.80 0.46) ; 3
( 220.63 269.35 1.75 0.46) ; 4
( 223.09 272.90 2.63 0.46) ; 5
( 215.66 276.53 8.15 0.46) ; 6
( 219.44 274.43 8.85 0.46) ; 7
( 220.20 275.21 9.90 0.46) ; 8
( 218.69 279.63 17.40 0.46) ; 9
) ; End of markers
(
( 219.38 288.76 18.80 0.46) ; 1, R-1-1-1-1-1-1-1-1-2-2-1-1
( 219.75 291.23 20.27 0.46) ; 2
( 221.54 291.64 21.92 0.46) ; 3
( 222.56 291.29 23.33 0.46) ; 4
( 222.56 291.29 23.30 0.46) ; 5
Normal
|
( 220.17 285.36 17.50 0.46) ; 1, R-1-1-1-1-1-1-1-1-2-2-1-2
( 221.26 286.80 19.13 0.46) ; 2
( 221.26 286.80 19.20 0.46) ; 3
( 221.76 288.71 21.05 0.46) ; 4
( 220.91 290.31 21.80 0.46) ; 5
( 221.54 291.64 23.10 0.46) ; 6
( 223.32 292.06 23.78 0.46) ; 7
( 223.32 292.06 23.95 0.46) ; 8
Normal
) ; End of split
|
( 225.08 264.42 -9.15 0.92) ; 1, R-1-1-1-1-1-1-1-1-2-2-2
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( 144.44 307.02 -3.57 0.46) ; 35
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( 127.18 320.29 -8.30 0.46) ; 43
(Cross
(Color RGB (128, 255, 128))
(Name "Marker 3")
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( 213.49 267.66 -9.27 0.92) ; 3
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( 137.48 312.55 -2.63 0.46) ; 33
) ; End of markers
Normal
) ; End of split
) ; End of split
) ; End of split
|
( 247.52 217.10 -12.10 1.38) ; 1, R-1-1-1-1-1-1-1-2
( 244.97 215.90 -13.25 1.38) ; 2
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( 240.82 221.51 -19.42 1.38) ; 5
(Cross
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) ; End of markers
(
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(Cross
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( 235.02 220.14 -22.30 1.38) ; 1
( 236.67 221.13 -22.30 1.38) ; 2
( 232.18 224.26 -21.50 1.38) ; 3
) ; End of markers
(
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( 172.11 213.16 -54.83 0.46) ; 34
(Cross
(Color RGB (128, 255, 128))
(Name "Marker 3")
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( 221.86 220.05 -31.67 0.92) ; 3
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( 178.65 203.35 -49.38 0.46) ; 13
) ; End of markers
Normal
|
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(Cross
(Color RGB (128, 255, 128))
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( 198.16 240.76 -28.82 0.92) ; 13
( 199.85 243.55 -31.05 0.92) ; 14
( 194.58 245.90 -30.55 0.92) ; 15
( 196.67 241.01 -30.55 0.92) ; 16
( 177.40 244.86 -24.42 0.92) ; 17
( 174.54 243.00 -24.42 0.92) ; 18
( 174.58 238.83 -26.52 0.92) ; 19
( 176.10 240.37 -26.52 0.92) ; 20
( 168.57 246.38 -23.23 0.92) ; 21
( 171.18 239.22 -23.23 0.92) ; 22
( 159.20 250.15 -19.40 0.92) ; 23
( 155.55 251.68 -19.63 0.92) ; 24
( 156.30 246.48 -19.65 0.92) ; 25
( 151.52 250.74 -16.55 0.92) ; 26
( 150.15 254.60 -18.95 0.92) ; 27
( 143.89 253.11 -18.15 0.92) ; 28
( 140.67 254.74 -15.73 0.92) ; 29
( 137.07 258.08 -15.73 0.92) ; 30
( 130.41 258.31 -14.65 0.92) ; 31
( 129.48 262.27 -14.65 0.92) ; 32
( 126.05 260.87 -13.92 0.92) ; 33
( 124.89 261.79 -13.92 0.92) ; 34
( 123.73 262.72 -13.92 0.92) ; 35
( 119.23 265.84 -11.30 0.92) ; 36
( 116.16 266.91 -10.55 0.92) ; 37
( 120.04 268.42 -10.55 0.92) ; 38
( 110.45 275.13 -8.25 0.46) ; 39
( 111.63 280.18 -7.27 0.46) ; 40
) ; End of markers
Normal
) ; End of split
|
( 242.02 222.35 -22.63 0.92) ; 1, R-1-1-1-1-1-1-1-2-2
( 239.97 223.08 -24.72 0.92) ; 2
( 239.97 223.08 -24.75 0.92) ; 3
( 237.78 224.35 -26.85 0.92) ; 4
( 237.21 224.80 -28.05 0.92) ; 5
( 236.53 221.67 -28.35 0.46) ; 6
( 239.74 220.03 -29.50 0.46) ; 7
( 239.74 220.03 -29.52 0.46) ; 8
( 241.97 220.55 -31.25 0.46) ; 9
( 243.95 222.21 -32.45 0.46) ; 10
( 244.57 223.55 -33.38 0.46) ; 11
( 245.64 224.99 -34.63 0.46) ; 12
( 246.40 225.77 -36.05 0.46) ; 13
( 246.80 224.08 -37.72 0.46) ; 14
( 246.35 223.97 -39.32 0.46) ; 15
( 248.32 225.62 -40.88 0.46) ; 16
( 249.40 227.07 -42.80 0.46) ; 17
( 249.40 227.07 -42.82 0.46) ; 18
( 247.83 229.70 -44.63 0.46) ; 19
( 247.58 230.82 -46.40 0.46) ; 20
( 247.68 234.43 -47.67 0.46) ; 21
( 245.39 232.10 -49.07 0.46) ; 22
( 244.45 230.09 -50.83 0.46) ; 23
( 246.29 232.31 -53.40 0.46) ; 24
( 249.37 231.24 -56.05 0.46) ; 25
( 251.02 232.22 -58.38 0.46) ; 26
( 250.62 233.93 -60.85 0.46) ; 27
( 249.42 233.04 -63.70 0.46) ; 28
( 248.97 232.94 -63.72 0.46) ; 29
( 249.68 231.91 -67.00 0.46) ; 30
( 250.44 232.69 -70.25 0.46) ; 31
( 253.12 233.32 -72.47 0.46) ; 32
( 253.12 233.32 -72.50 0.46) ; 33
( 251.69 235.37 -75.15 0.46) ; 34
( 251.56 235.94 -75.15 0.46) ; 35
( 249.51 236.65 -77.63 0.46) ; 36
( 249.51 236.65 -77.65 0.46) ; 37
( 248.17 236.34 -80.18 0.46) ; 38
( 248.17 236.34 -80.20 0.46) ; 39
( 247.68 234.43 -82.83 0.46) ; 40
( 247.68 234.43 -82.85 0.46) ; 41
( 248.22 238.15 -84.40 0.46) ; 42
( 248.09 238.70 -84.43 0.46) ; 43
( 249.60 240.25 -84.43 0.46) ; 44
( 246.53 241.33 -86.90 0.46) ; 45
( 247.48 243.34 -91.43 0.46) ; 46
( 247.34 243.90 -91.45 0.46) ; 47
( 249.26 243.75 -94.10 0.46) ; 48
( 249.26 243.75 -94.15 0.46) ; 49
( 249.35 247.36 -96.62 0.46) ; 50
( 248.91 247.26 -96.65 0.46) ; 51
( 247.88 247.61 -100.60 0.46) ; 52
( 247.88 247.61 -100.63 0.46) ; 53
( 248.46 247.15 -104.05 0.46) ; 54
( 248.46 247.15 -104.12 0.46) ; 55
( 248.69 250.20 -106.80 0.46) ; 56
( 248.69 250.20 -106.82 0.46) ; 57
( 247.13 252.81 -108.63 0.46) ; 58
( 247.13 252.81 -108.65 0.46) ; 59
( 247.90 253.59 -110.85 0.46) ; 60
( 249.01 256.84 -111.97 0.46) ; 61
( 248.56 256.74 -112.00 0.46) ; 62
( 248.62 258.54 -114.55 0.46) ; 63
( 248.62 258.54 -114.57 0.46) ; 64
( 248.21 260.24 -117.90 0.46) ; 65
(Cross
(Color White)
(Name "Marker 3")
( 247.23 256.42 -112.13 0.46) ; 1
( 247.90 259.57 -113.93 0.46) ; 2
( 250.13 238.00 -79.25 0.46) ; 3
( 253.30 234.56 -70.60 0.46) ; 4
( 252.94 232.08 -61.57 0.46) ; 5
( 246.77 250.34 -102.78 0.46) ; 6
) ; End of markers
(Cross
(Color RGB (128, 255, 128))
(Name "Marker 3")
( 236.93 219.96 -29.52 0.46) ; 1
( 248.16 262.63 -19.60 2.29) ; 2
( 246.06 257.39 -12.80 0.92) ; 3
) ; End of markers
Normal
) ; End of split
) ; End of split
|
( 251.92 127.92 1.32 0.92) ; 1, R-1-1-1-1-1-1-2
( 250.64 129.42 2.38 0.92) ; 2
( 250.24 131.12 2.38 0.46) ; 3
( 251.57 131.43 3.50 0.46) ; 4
( 252.33 132.21 4.78 0.46) ; 5
( 252.33 132.21 6.42 0.46) ; 6
( 251.94 133.90 7.75 0.46) ; 7
( 249.31 135.08 7.15 0.46) ; 8
( 247.16 138.16 8.07 0.46) ; 9
( 244.14 141.04 8.45 0.46) ; 10
( 241.95 142.32 9.22 0.46) ; 11
( 241.06 142.11 10.05 0.46) ; 12
( 238.57 142.71 10.70 0.46) ; 13
( 235.62 143.22 11.75 0.46) ; 14
( 235.04 143.69 12.85 0.46) ; 15
( 233.83 142.80 14.23 0.46) ; 16
( 233.69 143.37 14.20 0.46) ; 17
( 235.75 142.64 15.90 0.46) ; 18
( 235.75 142.64 17.55 0.46) ; 19
( 236.59 141.05 19.27 0.46) ; 20
( 236.59 141.05 19.25 0.46) ; 21
( 234.09 141.66 20.73 0.46) ; 22
( 231.02 142.74 21.38 0.46) ; 23
( 228.65 142.78 22.08 0.46) ; 24
( 227.72 146.75 22.85 0.46) ; 25
( 229.56 148.97 23.40 0.46) ; 26
( 229.74 150.20 24.60 0.46) ; 27
( 229.74 150.20 24.58 0.46) ; 28
( 230.06 150.87 26.58 0.46) ; 29
( 231.39 151.19 28.70 0.46) ; 30
( 232.28 151.40 29.92 0.46) ; 31
(Cross
(Color White)
(Name "Marker 3")
( 248.57 130.13 2.38 0.46) ; 1
( 248.89 130.81 2.38 0.46) ; 2
( 247.54 140.64 7.57 0.46) ; 3
( 244.84 140.00 8.57 0.46) ; 4
( 242.48 140.04 8.57 0.46) ; 5
( 243.03 143.76 8.95 0.46) ; 6
( 240.12 140.10 10.48 0.46) ; 7
( 241.82 142.88 11.45 0.46) ; 8
( 237.72 144.31 11.45 0.46) ; 9
( 230.52 140.82 21.38 0.46) ; 10
( 229.78 146.02 23.55 0.46) ; 11
( 226.33 144.62 23.40 0.46) ; 12
( 226.26 152.96 23.40 0.46) ; 13
( 250.51 135.96 7.15 0.46) ; 14
) ; End of markers
High
|
( 258.12 127.60 1.30 0.92) ; 1, R-1-1-1-1-1-1-3
( 261.87 129.67 1.73 0.92) ; 2
( 266.15 129.48 1.85 0.92) ; 3
( 269.11 128.97 2.55 0.92) ; 4
( 271.74 127.80 2.08 0.92) ; 5
( 274.10 127.76 0.28 0.92) ; 6
( 276.48 127.72 -0.70 0.92) ; 7
( 278.39 127.57 -0.05 0.92) ; 8
(Cross
(Color White)
(Name "Marker 3")
( 264.64 127.93 1.85 0.92) ; 1
( 261.74 130.23 2.55 0.92) ; 2
( 263.53 130.65 2.55 0.92) ; 3
( 265.89 130.61 2.55 0.92) ; 4
( 268.40 130.01 2.55 0.92) ; 5
( 270.35 125.68 2.55 0.92) ; 6
( 266.55 127.78 2.55 0.92) ; 7
) ; End of markers
(
( 282.40 128.51 0.90 0.46) ; 1, R-1-1-1-1-1-1-3-1
( 283.58 127.58 2.50 0.46) ; 2
( 283.58 127.58 2.47 0.46) ; 3
( 283.70 127.02 4.22 0.46) ; 4
( 282.89 124.44 5.50 0.46) ; 5
( 282.89 124.44 5.48 0.46) ; 6
( 284.49 123.62 5.95 0.46) ; 7
( 288.07 124.45 6.47 0.46) ; 8
( 290.75 125.09 7.00 0.46) ; 9
( 291.97 125.96 7.75 0.46) ; 10
( 293.75 126.38 6.90 0.46) ; 11
( 294.77 126.02 6.90 0.46) ; 12
( 297.18 127.79 8.35 0.46) ; 13
( 301.16 126.93 9.80 0.46) ; 14
( 301.11 125.13 11.75 0.46) ; 15
( 301.11 125.13 11.70 0.46) ; 16
( 300.17 129.09 14.10 0.46) ; 17
( 300.17 129.09 15.68 0.46) ; 18
( 300.17 129.09 15.65 0.46) ; 19
( 302.37 127.81 17.30 0.46) ; 20
( 302.37 127.81 17.27 0.46) ; 21
( 303.78 125.76 19.23 0.46) ; 22
( 303.78 125.76 19.20 0.46) ; 23
( 305.21 123.70 20.33 0.46) ; 24
( 309.22 124.64 20.33 0.46) ; 25
( 312.80 125.48 21.60 0.46) ; 26
( 312.85 127.29 21.60 0.46) ; 27
( 314.68 129.51 22.67 0.46) ; 28
( 315.71 129.15 24.05 0.46) ; 29
( 315.71 129.15 24.00 0.46) ; 30
( 315.18 131.41 25.13 0.46) ; 31
( 314.20 133.57 26.70 0.46) ; 32
( 313.17 133.92 27.77 0.46) ; 33
( 312.72 133.82 28.05 0.46) ; 34
( 312.46 134.95 29.15 0.46) ; 35
( 312.01 134.84 29.30 0.46) ; 36
(Cross
(Color White)
(Name "Marker 3")
( 288.25 125.71 8.15 0.46) ; 1
( 286.65 126.52 6.47 0.46) ; 2
( 283.29 122.74 8.13 0.46) ; 3
( 294.42 129.53 9.80 0.46) ; 4
( 317.08 125.29 21.28 0.46) ; 5
( 315.86 134.56 21.55 0.46) ; 6
( 318.34 127.97 23.67 0.46) ; 7
( 307.48 126.03 20.33 0.46) ; 8
( 305.57 126.18 20.33 0.46) ; 9
( 303.16 124.41 19.20 0.46) ; 10
( 301.11 125.13 19.20 0.46) ; 11
( 299.45 124.15 9.80 0.46) ; 12
( 296.90 122.94 8.35 0.46) ; 13
( 289.67 123.64 7.87 0.46) ; 14
) ; End of markers
High
|
( 280.13 126.18 -1.30 0.92) ; 1, R-1-1-1-1-1-1-3-2
( 281.73 125.37 -2.70 0.92) ; 2
( 283.20 125.12 -4.20 0.92) ; 3
( 283.15 123.31 -5.60 0.92) ; 4
( 284.63 123.06 -7.20 0.92) ; 5
( 285.39 123.82 -9.57 0.92) ; 6
( 286.86 123.58 -11.15 0.92) ; 7
( 288.47 122.76 -11.65 0.92) ; 8
( 289.13 119.93 -10.35 0.92) ; 9
( 290.86 118.55 -9.55 0.92) ; 10
( 293.55 119.18 -10.05 0.92) ; 11
( 295.74 117.89 -10.25 0.92) ; 12
(Cross
(Color White)
(Name "Marker 3")
( 286.91 125.39 -9.63 0.92) ; 1
( 285.75 126.31 -11.65 0.92) ; 2
( 289.09 124.10 -10.12 0.92) ; 3
( 290.78 120.91 -11.77 0.92) ; 4
( 281.81 122.99 -5.60 0.92) ; 5
( 292.02 117.62 -11.77 0.92) ; 6
) ; End of markers
(
( 298.10 117.85 -10.25 0.92) ; 1, R-1-1-1-1-1-1-3-2-1
( 301.35 118.02 -11.73 0.92) ; 2
( 303.55 116.74 -12.85 0.92) ; 3
( 303.55 116.74 -12.88 0.92) ; 4
( 306.44 114.43 -12.13 0.92) ; 5
( 310.54 113.00 -14.07 0.92) ; 6
( 314.20 111.47 -17.77 0.92) ; 7
( 317.28 110.40 -18.15 0.92) ; 8
( 319.32 109.69 -18.15 0.92) ; 9
( 323.17 109.40 -17.10 0.92) ; 10
( 325.53 109.36 -15.70 0.92) ; 11
( 327.26 107.97 -16.30 0.92) ; 12
( 327.26 107.97 -16.32 0.92) ; 13
( 330.70 109.37 -16.75 0.92) ; 14
( 332.49 109.79 -17.77 0.92) ; 15
( 335.61 110.51 -18.65 0.92) ; 16
( 338.56 110.02 -17.20 0.92) ; 17
( 341.45 107.71 -18.13 0.92) ; 18
( 345.92 108.76 -18.57 0.92) ; 19
( 349.31 108.36 -17.25 0.92) ; 20
( 352.97 106.83 -17.25 0.92) ; 21
( 354.34 102.97 -18.38 0.92) ; 22
( 358.00 101.43 -18.82 0.92) ; 23
(Cross
(Color White)
(Name "Marker 3")
( 308.71 110.79 -14.07 0.92) ; 1
( 311.74 113.89 -15.12 0.92) ; 2
( 316.75 112.67 -16.75 0.92) ; 3
( 319.37 111.50 -16.75 0.92) ; 4
( 312.54 110.49 -16.25 0.92) ; 5
( 313.67 113.73 -17.85 0.92) ; 6
( 319.72 108.00 -17.10 0.92) ; 7
( 322.53 108.06 -17.10 0.92) ; 8
( 317.55 109.27 -17.10 0.92) ; 9
( 324.73 106.77 -17.10 0.92) ; 10
( 332.27 112.72 -18.65 0.92) ; 11
( 338.30 111.15 -19.05 0.92) ; 12
( 340.21 111.00 -20.33 0.92) ; 13
( 344.54 106.64 -18.57 0.92) ; 14
( 341.72 106.58 -16.98 0.92) ; 15
( 352.30 109.65 -19.23 0.92) ; 16
( 349.94 109.69 -16.67 0.92) ; 17
( 357.92 103.81 -18.82 0.92) ; 18
( 356.61 99.32 -18.82 0.92) ; 19
) ; End of markers
(
( 359.35 101.75 -20.57 0.92) ; 1, R-1-1-1-1-1-1-3-2-1-1
( 358.98 99.27 -22.25 0.92) ; 2
( 360.14 98.35 -24.00 0.92) ; 3
( 362.05 98.20 -24.88 0.92) ; 4
( 363.75 95.02 -25.87 0.92) ; 5
( 366.06 93.18 -25.20 0.92) ; 6
( 369.77 93.45 -25.97 0.92) ; 7
( 372.22 91.04 -26.58 0.92) ; 8
( 374.71 90.43 -27.97 0.46) ; 9
( 379.40 88.54 -29.20 0.46) ; 10
( 382.92 87.57 -30.00 0.46) ; 11
( 384.66 86.19 -30.35 0.46) ; 12
( 386.71 85.47 -30.40 0.46) ; 13
( 388.69 87.13 -31.32 0.46) ; 14
( 388.24 87.02 -31.35 0.46) ; 15
( 392.74 83.90 -32.40 0.46) ; 16
( 394.20 83.64 -33.85 0.46) ; 17
( 394.20 83.64 -33.88 0.46) ; 18
( 395.64 81.59 -35.42 0.46) ; 19
( 398.01 81.55 -36.95 0.46) ; 20
( 398.18 82.79 -39.08 0.46) ; 21
( 398.18 82.79 -39.10 0.46) ; 22
( 398.62 82.90 -41.35 0.46) ; 23
( 400.99 82.85 -43.47 0.46) ; 24
( 400.99 82.85 -43.50 0.46) ; 25
( 401.39 81.15 -45.85 0.46) ; 26
( 402.24 79.56 -49.07 0.46) ; 27
( 402.24 79.56 -49.13 0.46) ; 28
( 402.94 78.53 -52.40 0.46) ; 29
( 402.94 78.53 -52.45 0.46) ; 30
(Cross
(Color White)
(Name "Marker 3")
( 363.79 96.83 -20.47 0.92) ; 1
( 367.46 95.29 -23.35 0.92) ; 2
( 371.42 94.44 -26.05 0.92) ; 3
( 369.59 92.21 -20.47 0.92) ; 4
( 367.35 91.68 -25.85 0.92) ; 5
( 383.55 88.92 -28.35 0.46) ; 6
( 378.11 90.02 -19.13 0.92) ; 7
( 377.89 86.99 -21.02 0.92) ; 8
( 384.03 84.84 -29.67 0.46) ; 9
( 396.45 84.17 -34.67 0.46) ; 10
) ; End of markers
Normal
|
( 358.90 101.65 -17.20 0.92) ; 1, R-1-1-1-1-1-1-3-2-1-2
( 358.90 101.65 -17.23 0.92) ; 2
( 360.01 98.92 -17.17 0.92) ; 3
( 360.41 97.23 -16.10 0.92) ; 4
( 362.14 95.84 -19.13 0.92) ; 5
( 362.14 95.84 -19.15 0.92) ; 6
( 363.88 94.45 -19.73 0.92) ; 7
( 363.88 94.45 -19.75 0.92) ; 8
( 367.22 92.25 -20.47 0.92) ; 9
( 368.65 90.20 -20.47 0.92) ; 10
( 371.28 89.02 -20.47 0.92) ; 11
( 374.36 87.95 -20.60 0.46) ; 12
( 376.35 85.43 -21.00 0.46) ; 13
( 378.63 81.78 -21.00 0.46) ; 14
( 380.76 78.71 -22.43 0.46) ; 15
( 383.21 76.30 -22.57 0.46) ; 16
( 385.22 73.78 -22.63 0.46) ; 17
( 389.00 71.67 -23.35 0.46) ; 18
( 390.16 70.76 -24.88 0.46) ; 19
( 390.55 69.06 -26.88 0.46) ; 20
( 390.55 69.06 -26.90 0.46) ; 21
( 391.99 67.00 -28.33 0.46) ; 22
( 392.97 64.85 -30.00 0.46) ; 23
( 394.26 63.35 -31.50 0.46) ; 24
( 394.26 63.35 -31.52 0.46) ; 25
( 392.99 60.68 -33.57 0.46) ; 26
( 392.95 58.89 -37.38 0.46) ; 27
( 392.95 58.89 -37.42 0.46) ; 28
( 393.93 56.72 -39.17 0.46) ; 29
( 393.93 56.72 -39.20 0.46) ; 30
( 395.08 55.80 -41.80 0.46) ; 31
( 395.08 55.80 -41.93 0.46) ; 32
( 395.30 52.87 -43.42 0.46) ; 33
( 395.30 52.87 -43.45 0.46) ; 34
( 394.67 51.53 -45.72 0.46) ; 35
(Cross
(Color White)
(Name "Marker 3")
( 361.07 94.39 -23.40 0.92) ; 1
( 374.36 87.95 -29.40 0.92) ; 2
( 373.46 87.75 -21.02 0.92) ; 3
( 375.42 83.42 -21.02 0.92) ; 4
( 381.75 82.52 -19.52 0.92) ; 5
( 381.84 80.15 -20.67 0.92) ; 6
( 381.42 75.88 -22.57 0.46) ; 7
( 387.31 74.86 -23.57 0.46) ; 8
( 390.93 71.53 -24.97 0.46) ; 9
( 391.04 64.99 -28.33 0.46) ; 10
( 391.71 62.16 -33.57 0.46) ; 11
) ; End of markers
Normal
) ; End of split
|
( 296.55 116.33 -11.65 0.92) ; 1, R-1-1-1-1-1-1-3-2-2
( 297.08 114.06 -13.57 0.92) ; 2
( 297.08 114.06 -13.60 0.92) ; 3
( 295.35 115.45 -16.02 0.92) ; 4
( 293.69 114.46 -18.05 0.92) ; 5
( 292.05 113.48 -18.72 0.92) ; 6
( 292.05 113.48 -18.75 0.92) ; 7
( 290.44 114.30 -20.10 0.92) ; 8
( 290.06 111.82 -21.45 0.92) ; 9
( 290.91 110.24 -22.97 0.92) ; 10
( 290.24 107.08 -24.52 0.92) ; 11
( 289.70 103.38 -25.10 0.92) ; 12
( 288.75 101.37 -27.75 0.92) ; 13
( 288.22 97.65 -29.95 0.46) ; 14
( 289.06 96.06 -29.95 0.46) ; 15
( 290.08 95.70 -31.17 0.46) ; 16
( 289.41 92.56 -32.60 0.46) ; 17
( 290.52 89.83 -33.53 0.46) ; 18
( 290.60 87.46 -34.75 0.46) ; 19
( 290.60 87.46 -34.78 0.46) ; 20
( 290.95 83.96 -34.47 0.46) ; 21
( 291.48 81.70 -36.52 0.46) ; 22
( 292.41 77.73 -37.58 0.46) ; 23
( 292.25 72.33 -38.05 0.46) ; 24
( 291.80 66.25 -36.63 0.46) ; 25
( 291.12 63.11 -38.25 0.46) ; 26
( 289.56 59.75 -39.55 0.46) ; 27
( 289.56 59.75 -39.60 0.46) ; 28
( 286.96 56.75 -41.05 0.46) ; 29
( 286.96 56.75 -41.08 0.46) ; 30
( 284.99 55.09 -43.00 0.46) ; 31
( 284.24 54.32 -45.68 0.46) ; 32
(Cross
(Color White)
(Name "Marker 3")
( 288.19 107.80 -25.10 0.92) ; 1
( 292.25 104.57 -26.72 0.92) ; 2
( 286.31 103.77 -26.32 0.92) ; 3
( 289.55 97.97 -29.95 0.46) ; 4
( 287.19 98.01 -29.95 0.46) ; 5
( 286.78 93.73 -33.27 0.46) ; 6
( 291.85 90.14 -33.53 0.46) ; 7
( 291.85 84.17 -34.47 0.46) ; 8
( 290.13 81.39 -34.78 0.46) ; 9
( 290.38 68.30 -36.63 0.46) ; 10
( 291.49 62.14 -15.32 0.92) ; 11
) ; End of markers
Normal
) ; End of split
) ; End of split
) ; End of split
|
( 255.22 125.77 2.25 0.92) ; 1, R-1-1-1-1-1-2
( 255.60 128.24 3.50 0.92) ; 2
( 257.69 129.32 3.57 0.92) ; 3
( 259.93 129.85 4.60 0.92) ; 4
( 260.28 132.33 5.13 0.92) ; 5
( 261.10 134.90 5.37 0.92) ; 6
( 261.33 137.94 5.97 0.92) ; 7
( 262.40 139.39 6.00 0.92) ; 8
(Cross
(Color White)
(Name "Marker 3")
( 259.91 140.00 6.00 0.92) ; 1
( 256.98 130.36 3.57 0.92) ; 2
) ; End of markers
(
( 264.82 141.16 6.65 0.92) ; 1, R-1-1-1-1-1-2-1
( 265.13 141.82 8.20 0.92) ; 2
( 265.13 141.82 8.18 0.92) ; 3
( 267.82 142.45 9.07 0.92) ; 4
( 269.20 144.56 10.52 0.92) ; 5
( 269.83 145.91 10.60 0.92) ; 6
(Cross
(Color White)
(Name "Marker 3")
( 267.08 137.50 9.07 0.92) ; 1
) ; End of markers
(
( 270.77 147.92 12.07 0.92) ; 1, R-1-1-1-1-1-2-1-1
( 270.81 149.72 13.52 0.92) ; 2
( 269.84 151.88 14.50 0.92) ; 3
( 270.01 153.12 15.85 0.92) ; 4
( 270.38 155.59 16.77 0.92) ; 5
( 268.95 157.64 18.00 0.92) ; 6
( 268.42 159.90 19.42 0.92) ; 7
( 268.34 162.27 20.42 0.92) ; 8
( 270.19 164.50 21.13 0.92) ; 9
( 273.44 164.67 21.70 0.92) ; 10
( 275.44 162.15 21.07 0.92) ; 11
( 278.48 159.27 22.25 0.92) ; 12
( 280.13 160.26 23.47 0.92) ; 13
(Cross
(Color White)
(Name "Marker 3")
( 272.81 163.32 21.07 0.92) ; 1
( 269.05 155.28 16.52 0.92) ; 2
( 271.59 156.48 16.15 0.92) ; 3
( 271.57 150.50 14.92 0.92) ; 4
( 272.24 147.67 14.50 0.92) ; 5
( 270.06 148.94 14.92 0.92) ; 6
( 270.51 149.05 1.25 0.92) ; 7
( 280.21 157.90 22.32 0.92) ; 8
) ; End of markers
(
( 282.40 162.59 23.47 0.92) ; 1, R-1-1-1-1-1-2-1-1-1
( 284.11 165.38 23.57 0.92) ; 2
( 284.11 165.38 23.55 0.92) ; 3
( 284.88 166.15 24.70 0.46) ; 4
( 284.88 166.15 24.80 0.46) ; 5
( 285.77 166.36 27.42 0.46) ; 6
(Cross
(Color White)
(Name "Marker 3")
( 280.27 165.67 21.32 0.92) ; 1
) ; End of markers
Normal
|
( 282.00 158.32 23.47 0.46) ; 1, R-1-1-1-1-1-2-1-1-2
( 282.48 154.25 23.47 0.46) ; 2
( 281.50 150.43 24.70 0.46) ; 3
( 280.86 149.09 26.80 0.46) ; 4
( 280.86 149.09 26.75 0.46) ; 5
( 280.68 147.85 28.42 0.46) ; 6
(Cross
(Color White)
(Name "Marker 3")
( 284.18 157.02 23.57 0.92) ; 1
) ; End of markers
Normal
) ; End of split
|
( 268.67 146.83 11.77 0.92) ; 1, R-1-1-1-1-1-2-1-2
( 267.07 147.65 13.60 0.92) ; 2
( 264.82 147.12 15.48 0.92) ; 3
( 262.07 148.87 16.30 0.92) ; 4
( 260.19 150.81 17.15 0.92) ; 5
( 257.30 153.12 17.85 0.92) ; 6
( 254.49 153.06 19.27 0.92) ; 7
( 251.63 151.19 20.57 0.92) ; 8
( 249.66 149.53 22.08 0.46) ; 9
( 248.46 148.66 23.67 0.46) ; 10
( 248.53 146.29 25.63 0.46) ; 11
(Cross
(Color White)
(Name "Marker 3")
( 250.39 154.49 20.57 0.92) ; 1
( 257.80 155.02 19.00 0.92) ; 2
( 263.85 149.29 17.42 0.92) ; 3
( 259.84 148.34 17.50 0.92) ; 4
( 259.66 153.08 17.85 0.92) ; 5
( 261.98 151.23 17.85 0.92) ; 6
( 262.55 144.80 15.48 0.92) ; 7
( 256.08 152.24 18.95 0.92) ; 8
) ; End of markers
Normal
) ; End of split
|
( 262.76 141.86 4.85 0.92) ; 1, R-1-1-1-1-1-2-2
( 263.97 142.74 3.60 0.92) ; 2
( 266.12 145.64 2.88 0.92) ; 3
( 267.64 147.18 2.27 0.92) ; 4
( 268.58 149.19 1.27 0.92) ; 5
( 270.59 152.65 0.12 0.92) ; 6
( 270.64 154.45 -0.72 0.92) ; 7
( 272.05 156.58 -1.40 0.92) ; 8
( 274.27 157.10 -2.85 0.92) ; 9
( 274.32 158.90 -4.20 0.46) ; 10
( 273.87 158.79 -4.22 0.46) ; 11
( 275.26 160.92 -5.63 0.46) ; 12
( 275.26 160.92 -5.68 0.46) ; 13
( 275.88 162.25 -6.93 0.46) ; 14
( 276.56 165.40 -8.73 0.92) ; 15
( 277.07 167.30 -9.43 0.92) ; 16
( 279.39 171.44 -10.12 0.92) ; 17
( 279.48 175.04 -11.53 0.92) ; 18
( 279.40 177.40 -13.18 0.92) ; 19
( 279.18 180.35 -13.70 0.92) ; 20
( 281.34 183.24 -12.93 0.92) ; 21
( 284.64 185.21 -13.00 0.92) ; 22
( 285.32 188.36 -13.13 0.92) ; 23
( 285.86 192.06 -14.00 0.92) ; 24
( 285.86 192.06 -14.02 0.92) ; 25
( 287.70 194.28 -14.60 0.92) ; 26
( 292.35 196.56 -15.30 0.92) ; 27
( 294.45 197.66 -15.32 0.92) ; 28
( 297.11 198.30 -17.63 0.92) ; 29
( 300.05 197.79 -18.45 0.92) ; 30
( 303.50 199.20 -19.60 0.92) ; 31
( 306.99 202.40 -20.60 0.92) ; 32
( 308.68 205.19 -21.07 0.92) ; 33
( 311.60 208.86 -21.20 0.92) ; 34
( 313.88 211.19 -22.63 0.92) ; 35
( 313.88 211.19 -22.65 0.92) ; 36
( 316.17 213.50 -24.08 0.92) ; 37
( 317.68 215.06 -25.55 0.92) ; 38
( 317.68 215.06 -25.57 0.92) ; 39
( 317.60 217.43 -26.45 0.92) ; 40
( 318.63 217.07 -27.67 0.46) ; 41
( 318.63 217.07 -27.70 0.46) ; 42
( 318.99 219.55 -29.80 0.46) ; 43
( 318.51 223.62 -31.32 0.46) ; 44
( 318.51 223.62 -31.35 0.46) ; 45
( 317.53 225.77 -32.52 0.46) ; 46
( 319.23 228.57 -33.40 0.46) ; 47
( 321.69 232.11 -33.92 0.46) ; 48
( 322.77 233.58 -35.57 0.46) ; 49
( 322.77 233.58 -35.60 0.46) ; 50
( 323.89 236.82 -36.78 0.46) ; 51
( 323.89 236.82 -36.80 0.46) ; 52
( 325.28 238.94 -38.47 0.46) ; 53
( 325.28 238.94 -38.50 0.46) ; 54
( 325.24 243.11 -39.88 0.46) ; 55
( 325.24 243.11 -39.90 0.46) ; 56
( 324.71 245.37 -41.47 0.46) ; 57
( 324.45 246.51 -43.40 0.46) ; 58
( 324.45 246.51 -43.42 0.46) ; 59
( 324.23 249.43 -45.25 0.46) ; 60
(Cross
(Color White)
(Name "Marker 3")
( 316.64 225.56 -32.47 0.46) ; 1
( 319.76 226.30 -32.77 0.46) ; 2
( 320.45 219.29 -31.35 0.46) ; 3
( 316.00 218.25 -26.45 0.92) ; 4
( 309.29 210.70 -21.07 0.92) ; 5
( 311.82 205.93 -20.13 0.92) ; 6
( 308.92 208.23 -21.07 0.92) ; 7
( 308.11 205.65 -21.07 0.92) ; 8
( 305.87 205.13 -21.07 0.92) ; 9
( 306.41 202.86 -21.07 0.92) ; 10
( 306.62 199.93 -21.07 0.92) ; 11
( 300.14 195.42 -18.45 0.92) ; 12
( 302.42 197.75 -18.45 0.92) ; 13
( 300.10 199.59 -21.07 0.92) ; 14
( 295.74 196.17 -15.32 0.92) ; 15
( 290.51 194.34 -15.32 0.92) ; 16
( 282.46 186.48 -12.88 0.92) ; 17
( 281.52 184.47 -12.88 0.92) ; 18
( 283.13 183.66 -12.88 0.92) ; 19
( 278.28 174.16 -11.53 0.92) ; 20
( 281.94 172.63 -11.00 0.92) ; 21
( 278.02 181.26 -12.77 0.92) ; 22
( 274.07 166.01 -8.18 0.46) ; 23
( 272.89 154.98 -3.50 0.92) ; 24
( 272.39 153.08 2.08 0.92) ; 25
( 271.31 151.63 1.25 0.92) ; 26
( 268.68 152.80 -0.43 0.92) ; 27
( 263.56 138.46 6.00 0.92) ; 28
( 261.43 141.55 6.00 0.92) ; 29
( 274.95 160.24 21.07 0.92) ; 30
) ; End of markers
Normal
) ; End of split
) ; End of split
|
( 259.91 101.78 -7.35 0.92) ; 1, R-1-1-1-1-2
( 261.79 99.83 -8.82 0.92) ; 2
( 263.04 102.52 -9.43 0.92) ; 3
( 263.01 106.69 -10.07 0.92) ; 4
( 264.53 108.24 -10.57 0.92) ; 5
( 266.76 108.76 -10.85 0.92) ; 6
( 267.83 110.21 -11.35 0.92) ; 7
( 269.81 111.87 -12.57 0.92) ; 8
( 270.57 112.64 -13.72 0.92) ; 9
( 273.37 112.71 -14.80 0.92) ; 10
( 271.50 114.65 -16.13 0.92) ; 11
( 273.29 115.06 -17.95 0.92) ; 12
( 275.15 113.13 -18.82 0.92) ; 13
( 276.82 114.11 -19.97 0.92) ; 14
( 275.84 116.27 -21.28 0.92) ; 15
( 275.84 116.27 -21.30 0.92) ; 16
( 276.79 118.28 -22.77 0.92) ; 17
( 276.79 118.28 -22.80 0.92) ; 18
( 277.54 119.05 -23.70 0.92) ; 19
( 278.75 119.94 -24.42 0.92) ; 20
( 280.49 118.55 -24.42 0.92) ; 21
( 282.99 117.95 -26.00 0.92) ; 22
( 283.93 119.96 -28.55 0.92) ; 23
( 284.11 121.19 -30.67 0.92) ; 24
( 285.90 121.61 -32.35 0.92) ; 25
( 285.90 121.61 -32.38 0.92) ; 26
( 288.70 121.67 -31.60 0.92) ; 27
( 288.70 121.67 -31.63 0.92) ; 28
( 290.54 123.89 -34.50 0.92) ; 29
( 291.22 127.04 -35.42 0.92) ; 30
( 291.22 127.04 -35.45 0.92) ; 31
( 291.98 127.81 -37.40 0.92) ; 32
( 294.03 127.10 -39.47 0.92) ; 33
( 294.03 127.10 -39.50 0.92) ; 34
( 296.85 127.16 -41.55 0.92) ; 35
( 296.85 127.16 -41.57 0.92) ; 36
( 298.55 129.95 -44.35 0.92) ; 37
( 299.49 131.96 -45.85 0.92) ; 38
( 299.49 131.96 -45.88 0.92) ; 39
( 301.19 134.74 -47.33 0.92) ; 40
( 300.79 136.44 -48.38 0.92) ; 41
( 300.79 136.44 -48.40 0.92) ; 42
( 303.34 137.63 -49.40 0.92) ; 43
( 301.73 138.45 -51.85 0.92) ; 44
( 303.70 140.12 -53.70 0.92) ; 45
( 306.25 141.31 -55.05 0.92) ; 46
( 306.25 141.31 -57.67 0.92) ; 47
( 306.25 141.31 -57.70 0.92) ; 48
( 306.43 142.55 -59.80 0.92) ; 49
( 308.27 144.76 -61.15 0.92) ; 50
( 310.24 146.42 -62.85 0.92) ; 51
( 311.49 149.10 -64.67 0.92) ; 52
( 310.51 151.27 -64.97 0.92) ; 53
( 310.51 151.27 -65.00 0.92) ; 54
( 309.67 152.88 -66.52 0.46) ; 55
( 308.06 153.69 -69.25 0.46) ; 56
( 307.08 155.86 -71.17 0.46) ; 57
( 307.45 158.33 -73.50 0.46) ; 58
( 307.76 159.00 -75.63 0.46) ; 59
( 307.76 159.00 -75.65 0.46) ; 60
( 308.25 160.91 -77.93 0.46) ; 61
( 308.25 160.91 -77.95 0.46) ; 62
( 308.03 163.84 -80.02 0.46) ; 63
( 308.40 166.31 -82.15 0.46) ; 64
( 309.21 168.89 -83.35 0.46) ; 65
( 307.34 170.85 -85.05 0.46) ; 66
( 308.15 173.42 -86.40 0.46) ; 67
( 307.44 174.45 -88.42 0.46) ; 68
( 306.59 176.05 -90.80 0.46) ; 69
( 306.37 178.97 -91.93 0.46) ; 70
( 306.91 182.69 -92.70 0.46) ; 71
( 306.51 184.39 -94.07 0.46) ; 72
( 306.51 184.39 -94.10 0.46) ; 73
( 306.61 188.00 -95.57 0.46) ; 74
( 306.61 188.00 -95.63 0.46) ; 75
( 306.80 189.23 -98.40 0.46) ; 76
( 307.03 192.27 -100.40 0.46) ; 77
( 306.10 196.24 -101.55 0.46) ; 78
( 305.13 198.38 -103.85 0.46) ; 79
( 305.49 200.87 -104.97 0.46) ; 80
( 305.49 200.87 -105.00 0.46) ; 81
( 305.80 201.54 -106.17 0.46) ; 82
( 305.80 201.54 -106.35 0.46) ; 83
(Cross
(Color White)
(Name "Marker 3")
( 308.51 197.99 -101.55 0.46) ; 1
( 307.91 199.14 -97.07 0.46) ; 2
( 308.95 176.00 -90.80 0.46) ; 3
( 308.80 177.26 -87.05 0.46) ; 4
( 306.26 169.40 -85.05 0.46) ; 5
( 305.92 169.42 -81.80 0.46) ; 6
( 306.97 146.25 -61.15 0.92) ; 7
( 309.39 148.01 -64.67 0.92) ; 8
( 312.26 146.42 -65.25 0.46) ; 9
( 299.04 131.86 -42.33 0.92) ; 10
( 298.65 133.55 -48.20 0.92) ; 11
( 260.67 102.56 -7.32 0.92) ; 12
( 261.79 99.83 -7.32 0.92) ; 13
( 262.02 102.87 -7.32 0.92) ; 14
( 274.04 115.85 -16.13 0.92) ; 15
( 282.63 115.46 -26.45 0.92) ; 16
( 285.17 116.66 -26.45 0.92) ; 17
( 287.63 120.23 -31.63 0.92) ; 18
( 285.22 122.59 7.53 0.46) ; 19
( 290.42 130.44 -34.47 0.92) ; 20
( 289.74 127.28 -34.95 0.92) ; 21
( 285.36 123.87 -31.63 0.92) ; 22
) ; End of markers
Normal
) ; End of split
|
( 255.15 73.83 0.70 0.92) ; 1, R-1-1-1-2
( 252.75 72.06 0.70 0.92) ; 2
( 251.36 69.94 1.80 0.92) ; 3
( 251.36 69.94 1.77 0.92) ; 4
( 249.81 72.56 3.70 0.92) ; 5
( 250.04 75.60 5.25 0.92) ; 6
(Cross
(Color White)
(Name "Marker 3")
( 255.35 75.06 0.70 0.92) ; 1
( 254.72 73.72 7.57 0.92) ; 2
( 249.44 70.09 3.78 0.92) ; 3
( 249.18 71.22 3.78 0.92) ; 4
( 248.51 74.05 8.02 0.92) ; 5
) ; End of markers
(
( 252.26 76.12 4.52 1.38) ; 1, R-1-1-1-2-1
( 251.87 77.83 6.42 1.38) ; 2
( 252.05 79.06 8.70 1.38) ; 3
( 252.05 79.06 8.68 1.38) ; 4
( 251.34 80.09 10.82 1.38) ; 5
( 252.54 80.97 12.07 1.38) ; 6
( 253.89 81.29 14.00 1.38) ; 7
( 253.44 81.18 13.95 1.38) ; 8
( 255.94 80.57 15.65 1.38) ; 9
( 259.51 81.40 16.80 1.38) ; 10
( 263.22 81.68 17.95 1.38) ; 11
( 265.35 78.59 19.15 1.38) ; 12
(Cross
(Color White)
(Name "Marker 3")
( 262.42 85.07 16.80 1.38) ; 1
( 257.32 82.69 16.83 1.38) ; 2
( 255.31 79.22 15.65 1.38) ; 3
) ; End of markers
(
( 263.70 77.61 19.75 1.38) ; 1, R-1-1-1-2-1-1
( 263.70 77.61 19.73 1.38) ; 2
( 260.62 78.69 21.45 0.92) ; 3
( 260.35 79.81 23.33 0.92) ; 4
( 261.03 82.96 24.40 0.92) ; 5
( 261.21 84.19 26.13 0.92) ; 6
( 259.48 85.58 27.02 0.92) ; 7
( 258.31 86.51 28.88 0.92) ; 8
( 257.60 87.53 30.23 0.92) ; 9
(Cross
(Color White)
(Name "Marker 3")
( 261.47 77.09 21.45 0.92) ; 1
( 259.15 78.94 24.40 0.92) ; 2
) ; End of markers
High
|
( 266.46 75.88 18.17 0.92) ; 1, R-1-1-1-2-1-2
( 267.17 74.84 18.57 0.92) ; 2
( 269.85 75.47 20.65 0.92) ; 3
( 271.02 74.54 21.75 0.92) ; 4
( 271.91 74.75 23.42 0.92) ; 5
( 273.61 77.55 24.77 0.92) ; 6
( 273.61 77.55 24.75 0.92) ; 7
( 276.86 77.71 25.38 0.92) ; 8
( 279.37 77.10 24.95 0.92) ; 9
( 281.28 76.95 25.87 0.92) ; 10
( 281.28 76.95 25.85 0.92) ; 11
( 281.86 76.49 28.10 0.92) ; 12
(Cross
(Color White)
(Name "Marker 3")
( 266.42 80.05 19.15 1.38) ; 1
( 268.33 73.92 21.75 0.92) ; 2
) ; End of markers
Normal
) ; End of split
|
( 247.40 76.78 6.15 0.92) ; 1, R-1-1-1-2-2
( 244.85 75.58 8.02 0.92) ; 2
( 241.33 76.55 8.60 0.92) ; 3
( 241.33 76.55 8.57 0.92) ; 4
( 236.86 75.50 9.50 0.92) ; 5
( 236.86 75.50 9.48 0.92) ; 6
( 234.32 74.31 10.85 0.92) ; 7
( 234.32 74.31 10.82 0.92) ; 8
( 231.59 71.88 10.85 0.92) ; 9
( 230.70 71.67 10.85 0.92) ; 10
( 230.20 69.76 10.85 0.92) ; 11
( 227.12 70.84 12.10 0.92) ; 12
( 225.21 70.99 13.07 0.92) ; 13
( 225.21 70.99 13.05 0.92) ; 14
( 223.10 69.89 12.35 0.92) ; 15
( 219.71 70.29 13.40 0.92) ; 16
( 217.48 69.76 14.25 0.92) ; 17
( 213.83 71.29 14.60 0.92) ; 18
( 210.65 68.76 14.10 0.92) ; 19
( 209.39 66.07 14.43 0.92) ; 20
( 207.55 63.86 15.68 0.92) ; 21
( 203.40 63.48 14.97 0.92) ; 22
( 201.76 62.49 15.43 0.92) ; 23
( 200.50 59.81 17.20 0.92) ; 24
( 197.90 56.82 18.45 0.92) ; 25
( 194.73 54.28 20.15 0.92) ; 26
( 192.94 53.86 21.75 0.92) ; 27
( 190.70 53.34 22.95 0.92) ; 28
( 190.70 53.34 22.92 0.92) ; 29
( 188.03 52.71 24.27 0.92) ; 30
( 183.74 52.91 25.20 0.92) ; 31
( 182.32 54.95 25.20 0.92) ; 32
( 181.79 57.22 24.30 0.92) ; 33
( 182.41 58.56 24.67 0.92) ; 34
( 182.41 58.56 24.65 0.92) ; 35
( 183.50 60.00 25.63 0.92) ; 36
( 183.50 60.00 27.35 0.92) ; 37
( 183.50 60.00 27.32 0.92) ; 38
( 183.94 60.10 29.42 0.92) ; 39
( 183.54 61.81 30.60 0.92) ; 40
( 183.54 61.81 30.57 0.92) ; 41
(Cross
(Color White)
(Name "Marker 3")
( 247.72 77.45 6.82 0.92) ; 1
( 241.78 76.66 8.35 0.92) ; 2
( 238.26 77.62 8.07 0.92) ; 3
( 235.71 76.43 8.30 0.92) ; 4
( 227.17 72.64 13.02 0.92) ; 5
( 231.51 74.25 14.10 0.92) ; 6
( 231.86 70.74 14.20 0.92) ; 7
( 230.20 69.76 14.20 0.92) ; 8
( 234.71 72.62 11.35 0.92) ; 9
( 218.01 67.50 14.60 0.92) ; 10
( 213.77 69.49 12.60 0.92) ; 11
( 212.39 67.39 15.20 0.92) ; 12
( 201.84 60.13 18.45 0.92) ; 13
( 201.21 58.78 16.20 0.92) ; 14
( 198.58 59.97 16.80 0.92) ; 15
( 184.36 54.24 24.65 0.92) ; 16
( 192.22 54.90 24.27 0.92) ; 17
( 187.89 47.30 25.20 0.92) ; 18
( 198.88 54.65 18.45 0.92) ; 19
) ; End of markers
High
) ; End of split
|
( 259.28 74.90 3.67 0.92) ; 1, R-1-1-1-3
( 259.28 74.90 3.65 0.92) ; 2
( 260.35 76.34 5.97 0.92) ; 3
( 259.95 78.04 7.47 0.92) ; 4
( 261.73 78.46 8.38 0.46) ; 5
( 263.83 79.56 8.77 0.46) ; 6
( 265.68 81.77 8.77 0.46) ; 7
( 268.09 83.53 9.57 0.46) ; 8
( 267.55 85.80 10.10 0.46) ; 9
( 266.44 88.52 11.00 0.46) ; 10
( 266.76 89.19 11.90 0.46) ; 11
( 268.28 90.74 12.65 0.46) ; 12
( 270.96 91.37 13.80 0.46) ; 13
( 272.43 91.12 14.75 0.46) ; 14
( 273.59 90.19 15.88 0.46) ; 15
( 276.00 91.95 16.92 0.46) ; 16
( 278.42 93.72 17.95 0.46) ; 17
( 279.68 96.40 19.63 0.46) ; 18
( 279.68 96.40 19.60 0.46) ; 19
( 281.47 96.82 20.90 0.46) ; 20
( 281.47 96.82 20.87 0.46) ; 21
( 282.04 96.36 22.10 0.46) ; 22
( 285.47 97.76 23.47 0.46) ; 23
( 287.45 99.41 24.45 0.46) ; 24
( 287.01 99.31 24.45 0.46) ; 25
( 288.88 103.34 25.30 0.46) ; 26
( 289.11 106.38 26.42 0.46) ; 27
( 289.16 108.18 24.05 0.46) ; 28
( 290.23 109.63 23.17 0.46) ; 29
( 289.83 111.32 22.45 0.46) ; 30
( 289.83 111.32 22.43 0.46) ; 31
( 288.99 112.91 20.55 0.46) ; 32
( 288.42 113.38 18.50 0.46) ; 33
( 288.42 113.38 18.48 0.46) ; 34
(Cross
(Color White)
(Name "Marker 3")
( 289.62 111.72 -21.60 0.92) ; 1
( 286.18 96.74 23.45 0.46) ; 2
( 267.12 91.67 12.65 0.46) ; 3
( 270.24 92.40 13.80 0.46) ; 4
( 270.19 90.59 13.80 0.46) ; 5
( 271.01 93.18 14.75 0.46) ; 6
( 276.18 93.20 17.95 0.46) ; 7
( 277.16 91.04 19.50 0.46) ; 8
( 282.00 94.56 22.30 0.46) ; 9
( 277.52 93.52 22.32 0.46) ; 10
( 279.10 96.87 18.45 0.46) ; 11
( 283.64 95.54 23.45 0.46) ; 12
( 265.27 80.96 19.15 1.38) ; 13
( 266.64 79.62 8.77 0.46) ; 14
) ; End of markers
Normal
) ; End of split
|
( 251.51 49.77 -3.38 0.92) ; 1, R-1-1-2
( 249.56 54.10 -2.95 0.92) ; 2
( 246.47 55.17 -2.95 0.92) ; 3
( 244.11 55.21 -3.97 0.92) ; 4
( 242.82 56.69 -5.65 0.92) ; 5
( 241.97 58.29 -6.60 0.92) ; 6
( 241.27 59.32 -8.23 0.92) ; 7
( 239.67 60.14 -8.95 0.92) ; 8
( 236.85 60.07 -9.17 0.92) ; 9
( 232.75 61.50 -8.42 0.92) ; 10
( 232.75 61.50 -8.45 0.92) ; 11
( 231.09 60.51 -9.22 0.92) ; 12
( 230.16 58.50 -10.12 0.92) ; 13
( 228.81 58.19 -11.25 0.92) ; 14
( 225.73 59.26 -12.00 0.92) ; 15
( 222.30 57.86 -12.35 0.92) ; 16
( 219.17 57.13 -13.00 0.92) ; 17
( 215.91 56.96 -13.72 0.92) ; 18
( 213.41 57.57 -14.75 0.92) ; 19
( 210.81 54.57 -15.22 0.92) ; 20
( 207.11 54.30 -15.50 0.92) ; 21
( 204.16 54.80 -17.13 0.92) ; 22
( 201.61 55.31 -16.57 0.92) ; 23
(Cross
(Color White)
(Name "Marker 3")
( 238.82 61.73 -9.17 0.92) ; 1
( 242.87 58.50 -5.70 0.92) ; 2
( 240.91 56.84 -7.32 0.92) ; 3
( 238.01 59.15 -9.17 0.92) ; 4
( 234.60 61.47 -58.22 0.46) ; 5
( 228.28 60.45 -11.25 0.92) ; 6
( 223.36 59.30 -10.80 0.92) ; 7
( 219.79 58.46 -14.65 0.92) ; 8
( 221.21 56.41 -10.80 0.92) ; 9
( 208.27 53.37 -15.50 0.92) ; 10
) ; End of markers
(
( 200.64 55.77 -16.57 0.92) ; 1, R-1-1-2-1
( 198.32 57.62 -15.30 0.92) ; 2
( 195.32 56.31 -14.65 0.92) ; 3
( 190.34 57.54 -14.27 0.92) ; 4
( 187.16 55.00 -13.63 0.92) ; 5
( 183.23 51.68 -12.57 0.92) ; 6
( 183.31 49.32 -10.82 0.92) ; 7
( 180.76 48.13 -8.42 0.92) ; 8
( 179.23 46.57 -6.78 0.92) ; 9
( 178.48 45.79 -4.63 0.92) ; 10
( 174.32 45.41 -2.15 0.46) ; 11
( 174.32 45.41 -2.17 0.46) ; 12
( 171.87 47.83 -1.67 0.46) ; 13
( 171.87 47.83 -1.70 0.46) ; 14
( 170.94 51.80 -1.00 0.46) ; 15
( 168.63 53.64 0.15 0.46) ; 16
( 168.63 53.64 0.12 0.46) ; 17
( 167.65 55.80 1.07 0.46) ; 18
( 167.65 55.80 1.05 0.46) ; 19
( 166.94 56.82 2.45 0.46) ; 20
( 166.94 56.82 2.42 0.46) ; 21
( 166.36 57.29 4.32 0.46) ; 22
(Cross
(Color White)
(Name "Marker 3")
( 176.11 47.54 -25.90 0.92) ; 1
( 178.65 47.02 -4.63 0.92) ; 2
( 198.35 55.14 -22.05 0.92) ; 3
( 176.16 47.64 -3.47 0.92) ; 4
) ; End of markers
Normal
|
( 198.54 56.39 -16.98 0.46) ; 1, R-1-1-2-2
( 195.27 56.22 -15.97 0.46) ; 2
( 190.86 56.97 -16.45 0.46) ; 3
( 188.32 55.78 -15.80 0.46) ; 4
( 185.90 54.02 -15.07 0.46) ; 5
( 184.51 51.90 -14.63 0.46) ; 6
( 183.13 49.78 -13.30 0.46) ; 7
( 183.52 48.08 -11.47 0.46) ; 8
( 183.52 48.08 -11.50 0.46) ; 9
( 182.18 47.77 -9.90 0.46) ; 10
( 179.81 47.81 -8.57 0.46) ; 11
( 179.81 47.81 -8.55 0.46) ; 12
( 179.00 45.23 -7.15 0.46) ; 13
( 178.69 44.56 -6.30 0.46) ; 14
( 176.77 44.71 -4.70 0.46) ; 15
( 172.93 45.01 -3.47 0.46) ; 16
( 172.41 47.26 -3.47 0.46) ; 17
( 170.71 50.46 -2.95 0.46) ; 18
( 170.18 52.72 -1.88 0.46) ; 19
( 168.75 54.77 -1.20 0.46) ; 20
( 167.47 56.27 0.00 0.46) ; 21
( 166.44 56.63 1.63 0.46) ; 22
( 166.44 56.63 1.60 0.46) ; 23
( 165.42 56.98 2.90 0.46) ; 24
(Cross
(Color White)
(Name "Marker 3")
( 186.92 53.66 -14.63 0.46) ; 1
( 172.75 43.77 -4.07 0.46) ; 2
( 172.35 43.76 -3.47 0.92) ; 3
( 180.92 43.39 -3.47 0.92) ; 4
( 179.40 43.54 -4.70 0.46) ; 5
( 198.85 55.35 -16.57 0.92) ; 6
( 177.44 47.85 -4.70 0.46) ; 7
) ; End of markers
Normal
|
( 199.07 54.11 -19.70 0.92) ; 1, R-1-1-2-3
( 196.97 53.03 -22.05 0.92) ; 2
( 191.92 52.44 -23.00 0.92) ; 3
( 189.38 51.24 -23.63 0.92) ; 4
( 188.29 49.80 -24.60 0.92) ; 5
( 184.46 50.09 -24.60 0.92) ; 6
( 181.39 51.17 -25.25 0.92) ; 7
( 178.39 49.87 -25.25 0.92) ; 8
( 177.89 47.96 -24.82 0.92) ; 9
( 177.89 47.96 -24.85 0.92) ; 10
( 174.37 48.92 -25.90 0.92) ; 11
( 172.27 47.83 -27.67 0.92) ; 12
( 171.51 47.06 -29.62 0.92) ; 13
( 171.06 46.96 -31.63 0.92) ; 14
( 168.20 45.09 -33.10 0.92) ; 15
( 165.34 43.23 -34.02 0.92) ; 16
( 162.26 44.29 -35.65 0.92) ; 17
( 161.55 45.32 -37.77 0.92) ; 18
( 160.21 45.01 -39.95 0.92) ; 19
( 157.79 43.25 -42.10 0.92) ; 20
( 157.79 43.25 -42.13 0.92) ; 21
( 154.09 42.98 -43.47 0.92) ; 22
( 149.22 43.63 -49.65 0.46) ; 23
( 145.38 43.92 -51.22 0.46) ; 24
( 145.38 43.92 -51.28 0.46) ; 25
( 142.58 43.86 -52.63 0.46) ; 26
( 142.58 43.86 -52.65 0.46) ; 27
( 141.28 45.36 -54.50 0.46) ; 28
( 140.08 44.47 -56.20 0.46) ; 29
( 140.08 44.47 -56.22 0.46) ; 30
( 137.27 44.42 -57.47 0.46) ; 31
( 137.27 44.42 -57.50 0.46) ; 32
( 135.61 43.42 -59.47 0.46) ; 33
( 135.61 43.42 -59.50 0.46) ; 34
( 133.57 44.15 -60.95 0.46) ; 35
( 132.54 44.49 -63.05 0.46) ; 36
( 132.54 44.49 -63.07 0.46) ; 37
( 130.04 45.10 -63.15 0.46) ; 38
( 130.08 46.90 -64.70 0.46) ; 39
( 127.72 46.96 -66.03 0.46) ; 40
( 126.56 47.87 -67.65 0.46) ; 41
( 124.46 46.79 -69.70 0.46) ; 42
( 121.83 47.96 -71.68 0.46) ; 43
( 121.83 47.96 -71.70 0.46) ; 44
( 120.49 47.64 -73.78 0.46) ; 45
( 120.49 47.64 -73.82 0.46) ; 46
( 119.01 47.89 -76.38 0.46) ; 47
( 116.97 48.62 -78.07 0.46) ; 48
( 116.97 48.62 -78.10 0.46) ; 49
( 115.49 48.86 -80.35 0.46) ; 50
( 115.49 48.86 -80.40 0.46) ; 51
( 114.02 49.11 -82.97 0.46) ; 52
( 110.18 49.41 -84.80 0.46) ; 53
( 108.89 50.90 -86.67 0.46) ; 54
( 108.89 50.90 -86.70 0.46) ; 55
( 107.42 51.15 -88.57 0.46) ; 56
( 107.42 51.15 -88.60 0.46) ; 57
( 104.34 52.22 -90.25 0.46) ; 58
( 104.34 52.22 -90.28 0.46) ; 59
( 102.46 54.17 -92.15 0.46) ; 60
( 101.89 54.63 -93.82 0.46) ; 61
( 101.89 54.63 -93.85 0.46) ; 62
( 99.13 56.37 -96.10 0.46) ; 63
( 97.21 56.53 -98.80 0.46) ; 64
( 96.37 58.12 -101.65 0.46) ; 65
( 93.55 58.05 -104.25 0.46) ; 66
( 91.10 60.46 -106.15 0.46) ; 67
( 88.74 60.51 -109.20 0.46) ; 68
(Cross
(Color White)
(Name "Marker 3")
( 192.44 51.95 24.27 0.92) ; 1
( 175.89 50.48 -25.90 0.92) ; 2
( 175.80 46.87 -3.47 0.46) ; 3
( 168.47 43.96 -31.42 0.92) ; 4
( 160.29 42.64 -37.77 0.92) ; 5
( 155.75 43.96 -39.02 0.46) ; 6
( 153.46 41.63 -44.07 0.46) ; 7
( 147.97 40.95 -50.55 0.46) ; 8
( 165.13 46.16 -32.55 0.92) ; 9
) ; End of markers
Normal
) ; End of split
) ; End of split
|
( 262.09 46.88 -7.07 1.38) ; 1, R-1-2
( 266.25 47.26 -7.70 1.38) ; 2
( 268.34 48.34 -8.52 1.38) ; 3
( 270.17 50.56 -9.20 1.38) ; 4
( 271.96 50.98 -9.85 1.38) ; 5
( 274.33 50.94 -8.23 1.38) ; 6
( 276.25 50.79 -7.32 1.38) ; 7
( 278.21 52.45 -7.95 1.38) ; 8
( 278.97 53.22 -9.95 0.92) ; 9
(Cross
(Color White)
(Name "Marker 3")
( 274.51 52.17 -9.77 1.38) ; 1
( 268.26 50.71 -9.20 1.38) ; 2
( 264.76 47.51 -10.57 1.38) ; 3
) ; End of markers
(
( 279.16 54.47 -12.22 0.92) ; 1, R-1-2-1
( 280.68 56.01 -13.52 0.92) ; 2
( 282.77 57.10 -13.55 0.92) ; 3
( 284.12 57.41 -13.35 0.92) ; 4
( 288.21 55.99 -13.38 0.92) ; 5
( 288.08 56.56 -13.38 0.92) ; 6
( 291.13 59.65 -14.00 0.92) ; 7
( 290.33 63.05 -13.07 0.92) ; 8
( 290.33 63.05 -13.13 0.92) ; 9
( 289.67 65.88 -13.52 0.92) ; 10
( 287.62 66.60 -14.63 0.92) ; 11
( 287.80 67.83 -16.45 0.92) ; 12
( 287.80 67.83 -16.47 0.92) ; 13
( 288.69 68.04 -18.85 0.92) ; 14
( 290.03 68.36 -21.18 0.92) ; 15
( 291.42 70.48 -22.45 0.92) ; 16
( 291.42 70.48 -22.47 0.92) ; 17
( 291.91 72.38 -23.40 0.92) ; 18
( 290.93 74.54 -23.33 0.46) ; 19
( 291.12 75.78 -24.50 0.46) ; 20
( 291.12 75.78 -24.52 0.46) ; 21
( 292.47 76.09 -26.00 0.46) ; 22
( 295.64 78.63 -27.05 0.46) ; 23
( 297.73 79.72 -27.63 0.46) ; 24
( 297.12 84.36 -28.90 0.46) ; 25
( 297.75 85.69 -30.45 0.46) ; 26
( 299.54 86.12 -31.92 0.46) ; 27
( 300.75 86.99 -33.80 0.46) ; 28
(Cross
(Color White)
(Name "Marker 3")
( 297.17 86.16 -31.92 0.46) ; 1
( 300.30 86.88 -32.25 0.46) ; 2
( 301.58 85.40 -31.92 0.46) ; 3
( 291.41 73.92 -38.07 0.46) ; 4
( 294.15 72.90 -23.40 0.92) ; 5
( 288.54 62.63 -11.17 0.92) ; 6
( 291.41 64.49 -11.07 0.92) ; 7
( 291.13 59.65 -15.32 0.92) ; 8
( 277.86 55.95 -13.55 0.92) ; 9
( 279.64 56.37 -13.55 0.92) ; 10
( 280.86 57.24 -13.55 0.92) ; 11
) ; End of markers
(
( 307.13 87.89 -34.28 0.46) ; 1, R-1-2-1-1
( 306.42 88.92 -35.63 0.46) ; 2
( 310.39 88.06 -36.63 0.46) ; 3
( 312.35 89.72 -37.77 0.46) ; 4
( 314.63 92.04 -39.10 0.46) ; 5
( 314.63 92.04 -39.13 0.46) ; 6
( 316.74 93.14 -40.10 0.46) ; 7
( 319.73 94.43 -41.20 0.46) ; 8
( 323.80 97.17 -41.52 0.46) ; 9
( 326.93 97.90 -41.70 0.46) ; 10
( 327.60 101.05 -41.60 0.46) ; 11
( 327.60 101.05 -41.63 0.46) ; 12
( 328.68 102.49 -43.15 0.46) ; 13
( 328.68 102.49 -43.27 0.46) ; 14
(Cross
(Color White)
(Name "Marker 3")
( 303.50 85.25 -33.55 0.46) ; 1
( 313.19 88.13 -39.10 0.46) ; 2
) ; End of markers
Normal
|
( 302.71 88.64 -34.67 0.46) ; 1, R-1-2-1-2
( 303.20 90.56 -36.10 0.46) ; 2
( 304.28 92.00 -38.83 0.46) ; 3
( 303.57 93.02 -39.60 0.46) ; 4
( 303.17 94.72 -41.82 0.46) ; 5
( 301.43 96.11 -42.37 0.46) ; 6
( 301.43 96.11 -42.42 0.46) ; 7
( 301.48 97.92 -44.05 0.46) ; 8
( 303.27 98.33 -45.72 0.46) ; 9
( 300.96 100.17 -46.15 0.46) ; 10
( 301.76 102.76 -47.65 0.46) ; 11
( 301.68 105.12 -49.47 0.46) ; 12
( 301.68 105.12 -49.50 0.46) ; 13
( 301.28 106.82 -50.68 0.46) ; 14
( 301.82 110.54 -51.15 0.46) ; 15
( 302.81 114.35 -51.15 0.46) ; 16
( 302.46 117.85 -51.42 0.46) ; 17
( 303.27 120.43 -52.80 0.46) ; 18
( 303.27 120.43 -52.82 0.46) ; 19
( 303.33 122.23 -53.65 0.46) ; 20
( 303.33 122.23 -53.67 0.46) ; 21
( 302.53 125.62 -54.32 0.46) ; 22
( 301.94 126.09 -55.77 0.46) ; 23
( 301.94 126.09 -55.80 0.46) ; 24
( 302.75 128.66 -57.25 0.46) ; 25
( 303.75 132.49 -58.85 0.46) ; 26
( 304.38 133.82 -59.75 0.46) ; 27
( 304.38 133.82 -59.78 0.46) ; 28
( 306.52 136.71 -61.10 0.46) ; 29
( 307.33 139.29 -61.38 0.46) ; 30
( 307.33 139.29 -61.40 0.46) ; 31
( 308.99 140.28 -61.38 0.46) ; 32
( 310.15 145.32 -62.95 0.46) ; 33
( 311.01 149.71 -63.72 0.46) ; 34
( 311.01 149.71 -63.75 0.46) ; 35
( 311.82 152.29 -63.05 0.46) ; 36
( 313.08 154.97 -61.28 0.46) ; 37
( 314.02 156.99 -59.80 0.46) ; 38
( 314.02 156.99 -59.83 0.46) ; 39
( 317.96 160.29 -59.15 0.46) ; 40
( 319.13 165.34 -58.05 0.46) ; 41
( 319.04 167.71 -58.62 0.46) ; 42
( 317.71 173.37 -60.07 0.46) ; 43
( 317.05 176.20 -61.42 0.46) ; 44
( 315.63 178.26 -64.27 0.46) ; 45
(Cross
(Color White)
(Name "Marker 3")
( 321.46 169.47 -58.62 0.46) ; 1
( 316.51 172.50 -60.07 0.46) ; 2
( 305.00 135.16 -58.75 0.46) ; 3
( 302.99 129.16 19.20 0.46) ; 4
( 301.89 124.29 -53.72 0.46) ; 5
( 304.68 112.40 -51.15 0.46) ; 6
( 300.88 108.52 -51.15 0.46) ; 7
( 304.43 97.41 -45.72 0.46) ; 8
( 300.83 90.60 -36.10 0.46) ; 9
( 302.18 90.91 -39.10 0.46) ; 10
( 301.95 87.87 -33.53 0.46) ; 11
) ; End of markers
Normal
) ; End of split
|
( 278.18 52.44 -12.95 0.92) ; 1, R-1-2-2
( 278.63 52.55 -14.80 0.92) ; 2
( 278.63 52.55 -14.92 0.92) ; 3
( 278.76 51.98 -17.47 0.92) ; 4
( 281.14 51.94 -18.02 0.92) ; 5
( 283.28 54.84 -18.50 0.92) ; 6
( 284.93 55.82 -18.88 0.92) ; 7
( 286.99 55.10 -19.50 0.92) ; 8
( 289.57 52.13 -19.50 0.92) ; 9
( 291.63 51.41 -20.00 0.92) ; 10
( 292.92 49.93 -20.77 0.92) ; 11
( 295.28 49.89 -21.88 0.92) ; 12
(Cross
(Color White)
(Name "Marker 3")
( 293.32 48.24 -20.00 0.92) ; 1
( 290.28 51.10 -20.00 0.92) ; 2
) ; End of markers
(
( 296.62 50.20 -23.27 0.46) ; 1, R-1-2-2-1
( 294.75 52.14 -24.77 0.46) ; 2
( 294.30 52.03 -24.80 0.46) ; 3
( 293.85 51.93 -26.32 0.46) ; 4
( 295.38 53.50 -27.83 0.46) ; 5
( 294.80 53.95 -27.85 0.46) ; 6
( 295.56 54.73 -29.42 0.46) ; 7
( 295.43 55.30 -29.42 0.46) ; 8
( 294.85 55.75 -31.30 0.46) ; 9
( 293.32 54.20 -31.13 0.46) ; 10
( 292.29 54.56 -33.75 0.46) ; 11
( 294.00 57.35 -35.55 0.46) ; 12
( 293.34 60.18 -36.52 0.46) ; 13
( 292.18 61.10 -40.80 0.46) ; 14
( 293.52 61.42 -43.72 0.46) ; 15
( 293.70 62.65 -45.80 0.46) ; 16
( 293.70 62.65 -45.83 0.46) ; 17
( 292.09 63.47 -47.02 0.46) ; 18
( 291.96 64.03 -49.25 0.46) ; 19
( 293.75 64.45 -51.25 0.46) ; 20
( 294.51 65.23 -52.97 0.46) ; 21
( 294.51 65.23 -53.00 0.46) ; 22
( 295.90 67.34 -55.83 0.46) ; 23
( 294.93 69.50 -57.85 0.46) ; 24
( 295.68 70.29 -59.83 0.46) ; 25
( 296.12 70.38 -59.83 0.46) ; 26
( 297.28 69.46 -62.10 0.46) ; 27
( 297.65 71.94 -63.82 0.46) ; 28
( 300.01 71.90 -65.32 0.46) ; 29
( 300.78 72.67 -67.25 0.46) ; 30
( 300.78 72.67 -67.28 0.46) ; 31
( 299.35 74.72 -69.55 0.46) ; 32
( 298.76 75.19 -70.57 0.46) ; 33
( 299.21 75.30 -72.77 0.46) ; 34
( 301.46 75.81 -74.45 0.46) ; 35
( 301.28 74.57 -76.60 0.46) ; 36
( 301.28 74.57 -76.63 0.46) ; 37
( 302.61 74.89 -78.97 0.46) ; 38
( 303.72 72.17 -80.52 0.46) ; 39
( 303.72 72.17 -80.60 0.46) ; 40
( 305.11 74.28 -83.02 0.46) ; 41
( 305.46 76.76 -85.02 0.46) ; 42
( 304.50 78.92 -87.07 0.46) ; 43
( 304.50 78.92 -87.10 0.46) ; 44
( 303.65 80.51 -89.65 0.46) ; 45
( 303.65 80.51 -89.70 0.46) ; 46
( 303.87 83.55 -91.32 0.46) ; 47
( 303.79 85.91 -92.15 0.46) ; 48
( 303.66 86.48 -95.30 0.46) ; 49
(Cross
(Color White)
(Name "Marker 3")
( 296.80 73.53 -69.55 0.46) ; 1
( 297.70 73.74 -65.67 0.46) ; 2
( 297.05 66.43 -57.82 0.46) ; 3
( 295.04 62.97 -51.25 0.46) ; 4
( 291.81 58.62 -36.52 0.46) ; 5
( 293.99 51.37 -21.82 0.92) ; 6
) ; End of markers
Normal
|
( 296.12 48.29 -21.10 0.46) ; 1, R-1-2-2-2
( 295.58 44.58 -22.67 0.46) ; 2
( 295.58 44.58 -22.70 0.46) ; 3
( 296.60 44.22 -24.40 0.46) ; 4
( 298.21 43.41 -25.90 0.46) ; 5
( 299.05 41.82 -27.60 0.46) ; 6
( 299.01 40.01 -29.17 0.46) ; 7
( 302.09 38.94 -30.13 0.46) ; 8
( 303.11 38.59 -31.17 0.46) ; 9
( 305.25 35.50 -31.70 0.46) ; 10
( 307.70 33.09 -32.88 0.46) ; 11
( 308.98 31.60 -34.30 0.46) ; 12
( 310.67 28.41 -35.45 0.46) ; 13
( 311.60 24.45 -36.33 0.46) ; 14
( 314.50 22.14 -36.58 0.46) ; 15
( 316.90 17.92 -37.00 0.46) ; 16
( 318.41 13.50 -37.00 0.46) ; 17
( 320.68 9.85 -37.22 0.46) ; 18
( 320.68 9.85 -37.25 0.46) ; 19
( 320.77 7.48 -38.40 0.46) ; 20
( 320.62 2.08 -39.25 0.46) ; 21
( 321.37 -3.12 -40.15 0.46) ; 22
( 323.64 -6.77 -40.03 0.46) ; 23
( 324.17 -9.04 -42.05 0.46) ; 24
( 325.99 -12.79 -43.80 0.46) ; 25
( 324.29 -15.58 -45.45 0.46) ; 26
( 326.19 -21.70 -46.08 0.46) ; 27
( 328.20 -24.21 -46.73 0.46) ; 28
( 330.99 -30.13 -47.77 0.46) ; 29
( 332.25 -31.60 -47.85 0.46) ; 30
( 331.62 -32.95 -49.83 0.46) ; 31
( 331.62 -32.95 -49.87 0.46) ; 32
( 331.57 -34.76 -51.32 0.46) ; 33
( 331.57 -34.76 -51.35 0.46) ; 34
( 333.13 -37.37 -52.70 0.46) ; 35
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( 337.53 -44.10 -52.85 0.46) ; 39
( 339.80 -47.75 -52.85 0.46) ; 40
( 339.80 -47.75 -52.88 0.46) ; 41
( 340.28 -51.82 -52.70 0.46) ; 42
(Cross
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( 321.42 -1.32 -40.03 0.46) ; 7
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( 336.65 -38.34 -53.13 0.46) ; 9
( 338.33 -47.50 -52.70 0.46) ; 10
) ; End of markers
Normal
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) ; End of split
) ; End of split
|
( 256.57 35.95 -7.82 1.83) ; 1, R-2
( 253.05 36.90 -9.30 1.83) ; 2
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(Cross
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(
( 232.49 26.12 -22.53 0.92) ; 1, R-2-1-1
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( 188.62 -25.97 -29.50 0.46) ; 31
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( 188.36 -24.82 -31.88 0.46) ; 33
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( 186.44 -24.67 -34.15 0.46) ; 35
(Cross
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Normal
|
( 229.63 30.23 -21.72 0.92) ; 1, R-2-1-2
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( 220.79 25.77 -34.88 0.92) ; 12
( 219.62 26.69 -36.60 0.92) ; 13
(Cross
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(
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( 216.45 24.15 -41.20 0.46) ; 3
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( 205.93 28.85 -49.10 0.46) ; 9
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(Cross
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) ; End of markers
Normal
|
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Normal
|
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(Cross
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Normal
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|
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================================================
FILE: bluepyopt/tests/test_ephys/testdata/acc/l5pc/C060114A7_axon_replacement.acc
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FILE: bluepyopt/tests/test_ephys/testdata/acc/l5pc/C060114A7_modified.acc
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(segment 1943
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(segment 1944
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(segment 1991
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================================================
FILE: bluepyopt/tests/test_ephys/testdata/acc/l5pc/l5pc.json
================================================
{
"cell_model_name": "l5pc",
"produced_by": "Created by BluePyOpt(1.12.113) at 2022-11-06 18:21:20.822883",
"morphology": {
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"replace_axon": "C060114A7_axon_replacement.acc",
"modified": "C060114A7_modified.acc"
},
"label_dict": "l5pc_label_dict.acc",
"decor": "l5pc_decor.acc"
}
================================================
FILE: bluepyopt/tests/test_ephys/testdata/acc/l5pc/l5pc_decor.acc
================================================
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================================================
FILE: bluepyopt/tests/test_ephys/testdata/acc/l5pc/l5pc_label_dict.acc
================================================
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================================================
FILE: bluepyopt/tests/test_ephys/testdata/acc/l5pc_py37/l5pc_decor.acc
================================================
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(paint (region "axon") (density (mechanism "BBP::CaDynamics_E2" ("gamma" 0.0029099999999999998) ("decay" 287.19873100000001))))
(paint (region "dend") (membrane-capacitance 0.02 (scalar 1.0)))
(paint (region "dend") (density (mechanism "BBP::Ih" ("gIhbar" 8.0000000000000007e-05))))
(paint (region "apic") (ion-reversal-potential "na" 50 (scalar 1.0)))
(paint (region "apic") (ion-reversal-potential "k" -85 (scalar 1.0)))
(paint (region "apic") (membrane-capacitance 0.02 (scalar 1.0)))
(paint (region "apic") (density (mechanism "BBP::NaTs2_t" ("gNaTs2_tbar" 0.026145000000000002))))
(paint (region "apic") (density (mechanism "BBP::SKv3_1" ("gSKv3_1bar" 0.0042259999999999997))))
(paint (region "apic") (density (mechanism "BBP::Im" ("gImbar" 0.00014300000000000001))))
(paint (region "apic") (scaled-mechanism (density (mechanism "BBP::Ih" ("gIhbar" 8.0000000000000007e-05))) ("gIhbar" (add (mul (scalar -1) (scalar 0.86960000000000004) ) (mul (scalar 2.0870000000000002) (exp (mul (distance (region "soma")) (scalar 0.0030999999999999999) ) ) ) ))))))
================================================
FILE: bluepyopt/tests/test_ephys/testdata/acc/simplecell/simple.swc
================================================
# Dummy granule cell morphology
1 1 -5.0 0.0 0.0 5.0 -1
2 1 0.0 0.0 0.0 5.0 1
3 1 5.0 0.0 0.0 5.0 2
================================================
FILE: bluepyopt/tests/test_ephys/testdata/acc/simplecell/simple_axon_replacement.acc
================================================
(arbor-component
(meta-data
(version "0.9-dev"))
(morphology
(branch 0 -1
(segment 0
(point 5.000000 0.000000 0.000000 0.500000)
(point 20.000000 0.000000 0.000000 0.500000)
2)
(segment 1
(point 20.000000 0.000000 0.000000 0.500000)
(point 35.000000 0.000000 0.000000 0.500000)
2)
(segment 2
(point 35.000000 0.000000 0.000000 0.500000)
(point 50.000000 0.000000 0.000000 0.500000)
2)
(segment 3
(point 50.000000 0.000000 0.000000 0.500000)
(point 65.000000 0.000000 0.000000 0.500000)
2))))
================================================
FILE: bluepyopt/tests/test_ephys/testdata/acc/simplecell/simple_cell.json
================================================
{
"cell_model_name": "simple_cell",
"produced_by": "Created by BluePyOpt(1.12.113) at 2022-11-06 18:29:03.845296",
"morphology": {
"original": "simple.swc",
"replace_axon": "simple_axon_replacement.acc",
"modified": "simple_modified.acc"
},
"label_dict": "simple_cell_label_dict.acc",
"decor": "simple_cell_decor.acc"
}
================================================
FILE: bluepyopt/tests/test_ephys/testdata/acc/simplecell/simple_cell_decor.acc
================================================
(arbor-component
(meta-data (version "0.9-dev"))
(decor
(paint (region "soma") (membrane-capacitance 0.01 (scalar 1.0)))
(paint (region "soma") (density (mechanism "default::hh" ("gnabar" 0.10299326453483033) ("gkbar" 0.027124836082684685))))))
================================================
FILE: bluepyopt/tests/test_ephys/testdata/acc/simplecell/simple_cell_label_dict.acc
================================================
(arbor-component
(meta-data (version "0.9-dev"))
(label-dict
(region-def "all" (all))
(region-def "soma" (tag 1))
(region-def "axon" (tag 2))
(region-def "dend" (tag 3))
(region-def "apic" (tag 4))
(region-def "myelin" (tag 5))))
================================================
FILE: bluepyopt/tests/test_ephys/testdata/acc/simplecell/simple_modified.acc
================================================
(arbor-component
(meta-data
(version "0.9-dev"))
(morphology
(branch 0 -1
(segment 0
(point -5.000000 0.000000 0.000000 5.000000)
(point 0.000000 0.000000 0.000000 5.000000)
1)
(segment 1
(point 0.000000 0.000000 0.000000 5.000000)
(point 5.000000 0.000000 0.000000 5.000000)
1))
(branch 1 -1
(segment 2
(point 5.000000 0.000000 0.000000 0.500000)
(point 20.000000 0.000000 0.000000 0.500000)
2)
(segment 3
(point 20.000000 0.000000 0.000000 0.500000)
(point 35.000000 0.000000 0.000000 0.500000)
2)
(segment 4
(point 35.000000 0.000000 0.000000 0.500000)
(point 50.000000 0.000000 0.000000 0.500000)
2)
(segment 5
(point 50.000000 0.000000 0.000000 0.500000)
(point 65.000000 0.000000 0.000000 0.500000)
2))))
================================================
FILE: bluepyopt/tests/test_ephys/testdata/acc/templates/cell_json_template.jinja2
================================================
{
"cell_model_name": "{{template_name}}",
{%- if banner %}
"produced_by": "{{banner}} (from {{ custom_param }})",
{%- endif %}
{%- if morphology %} {# feed morphology separately as a SWC/ASC file #}
{%- if replace_axon is not none %}
"morphology": {
"original": "{{morphology}}",
"replace_axon": {{replace_axon}},
"modified": "{{modified_morphology}}"
},
{%- else %}
"morphology": {
"original": "{{morphology}}"
},
{%- endif %}
{%- else %}
execerror("Template {{template_name}} requires morphology name to instantiate")
{%- endif %}
"label_dict": "{{filenames['label_dict.acc']}}",
"decor": "{{filenames['decor.acc']}}"
}
================================================
FILE: bluepyopt/tests/test_ephys/testdata/acc/templates/decor_acc_template.jinja2
================================================
(arbor-component
(meta-data (version "0.9-dev"))
(meta-data (info "test-decor"))
(decor
{%- for mech, params in global_mechs.items() %}
{%- if mech is not none %}
{%- if mech in global_scaled_mechs %}
(default (scaled-mechanism (density (mechanism "{{ mech }}" {%- for param in params if param.value is not none %} ("{{ param.name }}" {{ param.value }}){%- endfor %})){%- for param in global_scaled_mechs[mech] %} ("{{ param.name }}" {{ param.scale }}){%- endfor %}))
{%- else %}
(default (density (mechanism "{{ mech }}" {%- for param in params %} ("{{ param.name }}" {{ param.value }}){%- endfor %})))
{%- endif %}
{%- else %}
{%- for param in params %}
(default ({{ param.name }} {{ param.value }} (scalar 1.0)))
{%- endfor %}
{%- endif %}
{%- endfor %}
{%- for loc, mech_parameters in local_mechs.items() %}{# paint-to-region instead of default #}
{%- for mech, params in mech_parameters.items() %}
{%- if mech is not none %}
{%- if mech in local_scaled_mechs[loc] %}
(paint {{loc.ref}} (scaled-mechanism (density (mechanism "{{ mech }}" {%- for param in params if param.value is not none %} ("{{ param.name }}" {{ param.value }}){%- endfor %})){%- for param in local_scaled_mechs[loc][mech] %} ("{{ param.name }}" {{ param.scale }}){%- endfor %}))
{%- else %}
(paint {{loc.ref}} (density (mechanism "{{ mech }}" {%- for param in params %} ("{{ param.name }}" {{ param.value }}){%- endfor %})))
{%- endif %}
{%- else %}
{%- for param in params %}
(paint {{loc.ref}} ({{ param.name }} {{ param.value }} (scalar 1.0)))
{%- endfor %}
{%- endif %}
{%- endfor %}
{%- endfor %}))
================================================
FILE: bluepyopt/tests/test_ephys/testdata/acc/templates/label_dict_acc_template.jinja2
================================================
(arbor-component
(meta-data (version "0.9-dev"))
(meta-data (info "test-label-dict"))
(label-dict
{%- for loc, label in label_dict.items() %}{# this is a comment #}
{{ label.defn }}
{%- endfor %}))
================================================
FILE: bluepyopt/tests/test_ephys/testdata/apic.swc
================================================
# Dummy cell morphology
1 1 -5.0 0.0 0.0 5.0 -1
2 1 0.0 0.0 0.0 5.0 1
3 1 5.0 0.0 0.0 5.0 2
4 4 5.0 0.0 0.0 1.0 3
5 4 20.0 0.0 0.0 1.0 4
================================================
FILE: bluepyopt/tests/test_ephys/testdata/lfpy_voltage.npy
================================================
[File too large to display: 19.6 MB]
================================================
FILE: bluepyopt/tests/test_ephys/testdata/simple.swc
================================================
# Dummy granule cell morphology
1 1 -5.0 0.0 0.0 5.0 -1
2 1 0.0 0.0 0.0 5.0 1
3 1 5.0 0.0 0.0 5.0 2
================================================
FILE: bluepyopt/tests/test_ephys/testdata/simple.wrong
================================================
================================================
FILE: bluepyopt/tests/test_ephys/testdata/simple_ax1.swc
================================================
# Dummy granule cell morphology
1 1 -5.0 0.0 0.0 5.0 -1
2 1 0.0 0.0 0.0 5.0 1
3 1 5.0 0.0 0.0 5.0 2
4 2 5.0 0.0 0.0 1.0 3
5 2 10.0 0.0 0.0 1.0 4
================================================
FILE: bluepyopt/tests/test_ephys/testdata/simple_ax2.asc
================================================
; V3 text file written for MicroBrightField products.
("CellBody"
(CellBody)
( -5 0 0 0) ; 1, 1
( 0 -5 0 0) ; 1, 2
( 5 0 0 0) ; 1, 3
( 0 5 0 0) ; 1, 4
)
( (Axon)
( 5 0 0 .5) ; Root
( 10 0 0 .5) ; 1, R
(
( 20 0 0 .5) ; 1, R-1
( 1000 0 0 .5) ; 2
)
)
================================================
FILE: bluepyopt/tests/test_ephys/testdata/simple_ax2.swc
================================================
# Dummy granule cell morphology
1 1 -5.0 0.0 0.0 5.0 -1
2 1 0.0 0.0 0.0 5.0 1
3 1 5.0 0.0 0.0 5.0 2
4 2 5.0 0.0 0.0 1.0 3
5 2 10.0 0.0 0.0 1.0 4
6 2 100.0 0.0 0.0 1.0 5
================================================
FILE: bluepyopt/tests/test_ephys/testdata/test.jinja2
================================================
/*
Test template
{%- if banner %}
{{banner}}
{%- endif %}
*/
{load_file("stdrun.hoc")}
{load_file("import3d.hoc")}
{%- if global_params %}
/*
* Check that global parameters are the same as with the optimization
*/
proc check_parameter(/* name, expected_value, value */){
strdef error
if($2 != $3){
sprint(error, "Parameter %s has different value %f != %f", $s1, $2, $3)
execerror(error)
}
}
proc check_simulator() {
{%- for param, value in global_params.items() %}
check_parameter("{{param}}", {{value}}, {{param}})
{%- endfor %}
}
{%- endif %}
{%- if ignored_global_params %}
/* The following global parameters were set in BluePyOpt
{%- for param, value in ignored_global_params.items() %}
* {{param}} = {{value}}
{%- endfor %}
*/
{%- endif %}
begintemplate {{template_name}}
public init, morphology, geom_nseg_fixed, geom_nsec
public soma, dend, apic, axon, myelin
create soma[1], dend[1], apic[1], axon[1], myelin[1]
objref this, CellRef, segCounts
public all, somatic, apical, axonal, basal, myelinated, APC
objref all, somatic, apical, axonal, basal, myelinated, APC
proc init(/* args: morphology_dir, morphology_name */) {
all = new SectionList()
apical = new SectionList()
axonal = new SectionList()
basal = new SectionList()
somatic = new SectionList()
myelinated = new SectionList()
//For compatibility with BBP CCells
CellRef = this
forall delete_section()
if(numarg() >= 2) {
load_morphology($s1, $s2)
} else {
{%- if morphology %}
load_morphology($s1, "{{morphology}}")
{%- else %}
execerror("Template {{template_name}} requires morphology name to instantiate")
{%- endif %}
}
geom_nseg()
{%- if replace_axon %}
replace_axon()
{%- endif %}
insertChannel()
biophys()
re_init_rng()
}
proc load_morphology(/* morphology_dir, morphology_name */) {localobj morph, import, sf, extension
strdef morph_path
sprint(morph_path, "%s/%s", $s1, $s2)
sf = new StringFunctions()
extension = new String()
sscanf(morph_path, "%s", extension.s)
sf.right(extension.s, sf.len(extension.s)-4)
if( strcmp(extension.s, ".asc") == 0 ) {
morph = new Import3d_Neurolucida3()
} else if( strcmp(extension.s, ".swc" ) == 0) {
morph = new Import3d_SWC_read()
} else {
printf("Unsupported file format: Morphology file has to end with .asc or .swc" )
quit()
}
morph.quiet = 1
morph.input(morph_path)
import = new Import3d_GUI(morph, 0)
import.instantiate(this)
}
/*
* Assignment of mechanism values based on distance from the soma
* Matches the BluePyOpt method
*/
proc distribute_distance(){local x localobj sl
strdef stmp, distfunc, mech
sl = $o1
mech = $s2
distfunc = $s3
this.soma[0] distance(0, 0.5)
sprint(distfunc, "%%s %s(%%f) = %s", mech, distfunc)
forsec sl for(x, 0) {
sprint(stmp, distfunc, secname(), x, distance(x))
execute(stmp)
}
}
proc geom_nseg() {
this.geom_nsec() //To count all sections
//TODO: geom_nseg_fixed depends on segCounts which is calculated by
// geom_nsec. Can this be collapsed?
this.geom_nseg_fixed(40)
this.geom_nsec() //To count all sections
}
proc insertChannel() {
{%- for location, names in channels.items() %}
forsec this.{{location}} {
{%- for channel in names %}
insert {{channel}}
{%- endfor %}
}
{%- endfor %}
}
proc biophys() {
{% for loc, parameters in section_params %}
forsec CellRef.{{ loc }} {
{%- for param in parameters %}
{{ param.name }} = {{ param.value }}
{%- endfor %}
}
{% endfor %}
{%- for location, param_name, value in range_params %}
distribute_distance(CellRef.{{location}}, "{{param_name}}", "{{value}}")
{%- endfor %}
}
func sec_count(/* SectionList */) { local nSec
nSec = 0
forsec $o1 {
nSec += 1
}
return nSec
}
/*
* Iterate over the section and compute how many segments should be allocate to
* each.
*/
proc geom_nseg_fixed(/* chunkSize */) { local secIndex, chunkSize
chunkSize = $1
soma area(.5) // make sure diam reflects 3d points
secIndex = 0
forsec all {
nseg = 1 + 2*int(L/chunkSize)
segCounts.x[secIndex] = nseg
secIndex += 1
}
}
/*
* Count up the number of sections
*/
proc geom_nsec() { local nSec
nSecAll = sec_count(all)
nSecSoma = sec_count(somatic)
nSecApical = sec_count(apical)
nSecBasal = sec_count(basal)
nSecMyelinated = sec_count(myelinated)
nSecAxonalOrig = nSecAxonal = sec_count(axonal)
segCounts = new Vector()
segCounts.resize(nSecAll)
nSec = 0
forsec all {
segCounts.x[nSec] = nseg
nSec += 1
}
}
/*
* Replace the axon built from the original morphology file with a stub axon
*/
{%- if replace_axon %}
{{replace_axon}}
{%- endif %}
{%- if custom_param %}
{{custom_param}}
{%- endif %}
{{re_init_rng}}
endtemplate {{template_name}}
================================================
FILE: bluepyopt/tests/test_ephys/testmodels/__init__.py
================================================
================================================
FILE: bluepyopt/tests/test_ephys/testmodels/dummycells.py
================================================
"""Dummy cell model used for testing"""
import bluepyopt.ephys as ephys
class DummyCellModel1(ephys.models.Model):
"""Dummy cell model 1"""
def __init__(self, name=None):
"""Constructor"""
super(DummyCellModel1, self).__init__(name)
self.persistent = []
self.icell = None
def freeze(self, param_values):
"""Freeze model"""
pass
def unfreeze(self, param_names):
"""Freeze model"""
pass
def instantiate(self, sim=None):
"""Instantiate cell in simulator"""
class Cell(object):
"""Empty cell class"""
def __init__(self):
"""Constructor"""
self.soma = None
self.somatic = None
self.icell = Cell()
self.icell.soma = [sim.neuron.h.Section(name='soma', cell=self.icell)]
self.icell.apic = [
sim.neuron.h.Section(
name='apic1',
cell=self.icell)]
self.icell.somatic = sim.neuron.h.SectionList(
) # pylint: disable = W0201
self.icell.somatic.append(sec=self.icell.soma[0])
self.icell.apical = sim.neuron.h.SectionList()
self.icell.apical.append(sec=self.icell.apic[0])
self.persistent.append(self.icell)
self.persistent.append(self.icell.soma[0])
return self.icell
def destroy(self, sim=None):
"""Destroy cell from simulator"""
self.persistent = []
class DummyLFPyCellModel1(ephys.models.Model):
"""Dummy LFPy cell model 1"""
def __init__(self, name=None):
"""Constructor"""
super(DummyLFPyCellModel1, self).__init__(name)
self.persistent = []
self.icell = None
self.lfpy_cell = None
self.electrode = None
self.lfpy_electrode = None
def freeze(self, param_values):
"""Freeze model"""
pass
def unfreeze(self, param_names):
"""Freeze model"""
pass
def instantiate(self, sim=None):
"""Instantiate cell in simulator"""
import LFPy
class Cell(object):
"""Empty cell class"""
def __init__(self):
"""Constructor"""
self.soma = None
self.somatic = None
self.icell = Cell()
self.icell.soma = [sim.neuron.h.Section(name='soma', cell=self.icell)]
self.icell.apic = [
sim.neuron.h.Section(
name='apic1',
cell=self.icell)]
self.icell.somatic = sim.neuron.h.SectionList(
) # pylint: disable = W0201
self.icell.somatic.append(sec=self.icell.soma[0])
self.icell.apical = sim.neuron.h.SectionList()
self.icell.apical.append(sec=self.icell.apic[0])
self.persistent.append(self.icell)
self.persistent.append(self.icell.soma[0])
self.lfpy_cell = LFPy.Cell(
morphology=sim.neuron.h.allsec(),
dt=0.025,
v_init=-65,
pt3d=True,
delete_sections=False,
nsegs_method=None,
)
return self.icell, self.lfpy_cell
def destroy(self, sim=None):
"""Destroy cell from simulator"""
self.persistent = []
================================================
FILE: bluepyopt/tests/test_ephys/utils.py
================================================
"""EPhys test utils"""
from bluepyopt import ephys
from bluepyopt.ephys.parameters import (
NrnGlobalParameter, NrnSectionParameter, NrnRangeParameter,)
from bluepyopt.ephys.locations import NrnSeclistLocation
def make_mech():
"""Create mechanism"""
basal = ephys.locations.NrnSeclistLocation('basal', seclist_name='basal')
apical = ephys.locations.NrnSeclistLocation(
'apical', seclist_name='apical')
return ephys.mechanisms.NrnMODMechanism(
'Ih',
suffix='Ih',
locations=[
basal,
apical,
])
def make_parameters():
"""Create parameters"""
value, frozen, bounds, param_name = 65, False, [
0, 100.0], 'gSKv3_1bar_SKv3_1'
value_scaler = ephys.parameterscalers.NrnSegmentLinearScaler()
locations = (NrnSeclistLocation('Location0', 'somatic'),
NrnSeclistLocation('Location1', 'apical'),)
parameters = (
NrnGlobalParameter(
'NrnGlobalParameter',
value,
frozen,
bounds,
param_name),
NrnSectionParameter(
'NrnSectionParameter',
value,
frozen,
bounds,
param_name,
value_scaler,
locations),
NrnRangeParameter(
'NrnRangeParameter',
value,
frozen,
bounds,
param_name,
value_scaler,
locations),
)
return parameters
================================================
FILE: bluepyopt/tests/test_evaluators.py
================================================
"""bluepyopt.evaluators tests"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint:disable=W0612
import pytest
import numpy
import bluepyopt
@pytest.mark.unit
def test_evaluator_init():
"""bluepyopt.evaluators: test Evaluator init"""
evaluator = bluepyopt.evaluators.Evaluator()
assert isinstance(evaluator, bluepyopt.evaluators.Evaluator)
================================================
FILE: bluepyopt/tests/test_l5pc.py
================================================
"""Test l5pc example"""
import json
import os
import sys
from contextlib import contextmanager
import bluepyopt
from bluepyopt import ephys
if sys.version_info[0] < 3:
from StringIO import StringIO
else:
from io import StringIO
import pytest
L5PC_PATH = os.path.abspath(
os.path.join(os.path.dirname(__file__), "../../examples/l5pc")
)
SCRIPT_DIR = os.path.dirname(os.path.abspath(__file__))
sys.path.insert(0, L5PC_PATH)
neuron_sim = ephys.simulators.NrnSimulator()
neuron_sim.neuron.h.nrn_load_dll(
os.path.join(L5PC_PATH, "x86_64/.libs/libnrnmech.so")
)
# Parameters in release circuit model
release_parameters = {
"gNaTs2_tbar_NaTs2_t.apical": 0.026145,
"gSKv3_1bar_SKv3_1.apical": 0.004226,
"gImbar_Im.apical": 0.000143,
"gNaTa_tbar_NaTa_t.axonal": 3.137968,
"gK_Tstbar_K_Tst.axonal": 0.089259,
"gamma_CaDynamics_E2.axonal": 0.002910,
"gNap_Et2bar_Nap_Et2.axonal": 0.006827,
"gSK_E2bar_SK_E2.axonal": 0.007104,
"gCa_HVAbar_Ca_HVA.axonal": 0.000990,
"gK_Pstbar_K_Pst.axonal": 0.973538,
"gSKv3_1bar_SKv3_1.axonal": 1.021945,
"decay_CaDynamics_E2.axonal": 287.198731,
"gCa_LVAstbar_Ca_LVAst.axonal": 0.008752,
"gamma_CaDynamics_E2.somatic": 0.000609,
"gSKv3_1bar_SKv3_1.somatic": 0.303472,
"gSK_E2bar_SK_E2.somatic": 0.008407,
"gCa_HVAbar_Ca_HVA.somatic": 0.000994,
"gNaTs2_tbar_NaTs2_t.somatic": 0.983955,
"decay_CaDynamics_E2.somatic": 210.485284,
"gCa_LVAstbar_Ca_LVAst.somatic": 0.000333,
}
def load_from_json(filename):
"""Load structure from json"""
with open(filename) as json_file:
return json.load(json_file)
def dump_to_json(content, filename):
"""Dump structure to json"""
with open(filename, "w") as json_file:
return json.dump(content, json_file, indent=4, separators=(",", ": "))
def test_import():
"""L5PC: test import"""
import l5pc_model # NOQA
import l5pc_evaluator # NOQA
import opt_l5pc # NOQA
class TestL5PCModel(object):
"""Test L5PC model"""
def setup_method(self):
"""Set up class"""
sys.path.insert(0, L5PC_PATH)
import l5pc_model # NOQA
self.l5pc_cell = l5pc_model.create()
assert isinstance(self.l5pc_cell, bluepyopt.ephys.models.CellModel)
self.nrn = ephys.simulators.NrnSimulator()
def test_instantiate(self):
"""L5PC: test instantiation of l5pc cell model"""
self.l5pc_cell.freeze(release_parameters)
self.l5pc_cell.instantiate(sim=self.nrn)
def teardown_method(self):
"""Teardown"""
self.l5pc_cell.destroy(sim=self.nrn)
class TestL5PCEvaluator(object):
"""Test L5PC evaluator"""
def setup_method(self):
"""Set up class"""
import l5pc_evaluator # NOQA
self.l5pc_evaluator = l5pc_evaluator.create()
assert isinstance(
self.l5pc_evaluator, bluepyopt.ephys.evaluators.CellEvaluator
)
@pytest.mark.slow
def test_eval(self):
"""L5PC: test evaluation of l5pc evaluator"""
result = self.l5pc_evaluator.evaluate_with_dicts(
param_dict=release_parameters
)
expected_results = load_from_json(
os.path.join(SCRIPT_DIR, "expected_results.json")
)
# Use two lines below to update expected result
# expected_results['TestL5PCEvaluator.test_eval'] = result
# dump_to_json(expected_results, 'expected_results.json')
assert set(result.keys()) == set(
expected_results["TestL5PCEvaluator.test_eval"].keys()
)
def teardown_method(self):
"""Teardown"""
pass
# backport from python 3.4
@contextmanager
def stdout_redirector(stream):
"""Stdout redirector"""
old_stdout = sys.stdout
sys.stdout = stream
try:
yield
finally:
sys.stdout = old_stdout
@pytest.mark.slow
def test_exec():
"""L5PC Notebook: test execution"""
import numpy
numpy.seterr(all="raise")
old_cwd = os.getcwd()
output = StringIO()
try:
os.chdir(L5PC_PATH)
with stdout_redirector(output):
# When using import instead of execfile this doesn't work
# Probably because multiprocessing doesn't work correctly during
# import
if sys.version_info[0] < 3:
execfile("L5PC.py") # NOQA
else:
with open("L5PC.py") as l5pc_file:
exec(compile(l5pc_file.read(), "L5PC.py", "exec")) # NOQA
stdout = output.getvalue()
# first and last values of optimal individual
assert "0.001017834439738432" in stdout
assert "202.18814057682334" in stdout
assert "'gamma_CaDynamics_E2.somatic': 0.03229357096515606" in stdout
finally:
os.chdir(old_cwd)
output.close()
@pytest.mark.slow
def test_l5pc_validate_neuron_arbor():
"""L5PC Neuron/Arbor validation Notebook: test execution"""
import numpy
numpy.seterr(all="raise")
old_cwd = os.getcwd()
output = StringIO()
try:
os.chdir(L5PC_PATH)
with stdout_redirector(output):
# When using import instead of execfile this doesn't work
# Probably because multiprocessing doesn't work correctly during
# import
if sys.version_info[0] < 3:
execfile("l5pc_validate_neuron_arbor_somatic.py") # NOQA
else:
with open(
"l5pc_validate_neuron_arbor_somatic.py"
) as l5pc_file:
l5pc_globals = {}
exec(
compile(
l5pc_file.read(),
"l5pc_validate_neuron_arbor_somatic.py",
"exec",
),
l5pc_globals,
l5pc_globals,
) # NOQA
stdout = output.getvalue()
# mean relative L1-deviation between Arbor and Neuron below tolerance
assert (
"Default dt ({:,.3g}): test_l5pc OK!".format(0.025)
+ " The mean relative Arbor-Neuron L1-deviation and error"
in stdout
)
finally:
os.chdir(old_cwd)
output.close()
================================================
FILE: bluepyopt/tests/test_lfpy.py
================================================
"""Functional LFPy test"""
import os
import sys
import pytest
L5PC_LFPY_PATH = os.path.abspath(
os.path.join(os.path.dirname(__file__), "../../examples/l5pc_lfpy")
)
SCRIPT_DIR = os.path.dirname(os.path.abspath(__file__))
sys.path.insert(0, L5PC_LFPY_PATH)
import l5pc_lfpy_evaluator
from generate_extra_features import release_params
@pytest.mark.slow
def test_lfpy_evaluator():
"""Test CellEvaluator with an LFPy cell and LFPy simulator"""
evaluator = l5pc_lfpy_evaluator.create(
feature_file=L5PC_LFPY_PATH + "/extra_features.json",
cvode_active=False,
dt=0.025,
)
responses = evaluator.run_protocols(
protocols=evaluator.fitness_protocols.values(),
param_values=release_params,
)
values = evaluator.fitness_calculator.calculate_values(responses)
assert len(values) == 21
assert abs(values["Step1.soma.AP_height"] - 27.85963902931001) < 1e-5
assert len(responses["Step1.MEA.v"]["voltage"]) == 40
================================================
FILE: bluepyopt/tests/test_neuroml_fcts.py
================================================
"""Test neuroml functions"""
import os
import sys
import efel
import neuroml
import numpy
import pytest
from pyneuroml import pynml
from bluepyopt import ephys
from bluepyopt.neuroml import biophys
from bluepyopt.neuroml import cell
from bluepyopt.neuroml import morphology
from bluepyopt.neuroml import simulation
L5PC_PATH = os.path.abspath(
os.path.join(os.path.dirname(__file__), "../../examples/l5pc")
)
sys.path.insert(0, L5PC_PATH)
import l5pc_evaluator
import l5pc_model # NOQA
l5pc_cell = l5pc_model.create()
protocols = l5pc_evaluator.define_protocols()
release_params = {
"gNaTs2_tbar_NaTs2_t.apical": 0.026145,
"gSKv3_1bar_SKv3_1.apical": 0.004226,
"gImbar_Im.apical": 0.000143,
"gNaTa_tbar_NaTa_t.axonal": 3.137968,
"gK_Tstbar_K_Tst.axonal": 0.089259,
"gamma_CaDynamics_E2.axonal": 0.002910,
"gNap_Et2bar_Nap_Et2.axonal": 0.006827,
"gSK_E2bar_SK_E2.axonal": 0.007104,
"gCa_HVAbar_Ca_HVA.axonal": 0.000990,
"gK_Pstbar_K_Pst.axonal": 0.973538,
"gSKv3_1bar_SKv3_1.axonal": 1.021945,
"decay_CaDynamics_E2.axonal": 287.198731,
"gCa_LVAstbar_Ca_LVAst.axonal": 0.008752,
"gamma_CaDynamics_E2.somatic": 0.000609,
"gSKv3_1bar_SKv3_1.somatic": 0.303472,
"gSK_E2bar_SK_E2.somatic": 0.008407,
"gCa_HVAbar_Ca_HVA.somatic": 0.000994,
"gNaTs2_tbar_NaTs2_t.somatic": 0.983955,
"decay_CaDynamics_E2.somatic": 210.485284,
"gCa_LVAstbar_Ca_LVAst.somatic": 0.000333,
}
@pytest.mark.unit
def test_get_nml_mech_dir():
"""biophys.get_nml_mech_dir: Test get_nml_mech_dir"""
channels = [
"Ih",
"NaTa_t",
"NaTs2_t",
"Nap_Et2",
"K_Tst",
"K_Pst",
"SKv3_1",
"SK_E2",
"StochKv_deterministic",
"KdShu2007",
"Im",
"Ca",
"Ca_HVA",
"Ca_LVAst",
"pas",
]
for channel in channels:
assert os.path.isfile(
os.path.join(biophys.get_nml_mech_dir(), f"{channel}.channel.nml")
)
assert os.path.isfile(
os.path.join(biophys.get_nml_mech_dir(), "baseCaDynamics_E2_NML2.nml")
)
@pytest.mark.unit
def test_get_channel_from_param_name():
"""biophys.get_channel_from_param_name:
Test get_channel_from_param_name
"""
# 3 underscores case
assert biophys.get_channel_from_param_name(
"gNaTs2_tbar_NaTs2_t"
) == "NaTs2_t"
# 2 underscores case
assert biophys.get_channel_from_param_name(
"gamma_CaDynamics_E2"
) == "CaDynamics_E2"
# 1 underscore case
assert biophys.get_channel_from_param_name("gIhbar_Ih") == "Ih"
@pytest.mark.unit
def test_format_dist_fun():
"""biophys.format_dist_fun: Test format_dist_fun"""
raw_expr = "(-0.8696 + 2.087*math.exp(({distance})*0.0031))*{value}"
formatted_expr = "(-0.8696 + 2.087*exp(p*0.0031))*8e-05"
assert biophys.format_dist_fun(raw_expr, 8e-05, None) == formatted_expr
@pytest.mark.unit
def test_add_nml_channel_to_nml_cell_file():
"""biophys.add_nml_channel_to_nml_cell_file:
Test add_nml_channel_to_nml_cell_file
"""
empty_cell_doc = neuroml.NeuroMLDocument(id="test_nml_cell")
included_channels = []
pytest.raises(
ValueError,
biophys.add_nml_channel_to_nml_cell_file,
empty_cell_doc,
included_channels,
)
channel_name = "K_Pst"
biophys.add_nml_channel_to_nml_cell_file(
empty_cell_doc,
included_channels,
channel_name=channel_name,
skip_channels_copy=True,
)
assert len(empty_cell_doc.includes) == 1
assert channel_name in str(empty_cell_doc.includes[0].href)
assert len(included_channels) == 1
assert f"{channel_name}.channel.nml" in included_channels
# test that we cannot add the same channel twice
biophys.add_nml_channel_to_nml_cell_file(
empty_cell_doc,
included_channels,
channel_name=channel_name,
skip_channels_copy=True,
)
assert len(empty_cell_doc.includes) == 1
assert len(included_channels) == 1
@pytest.mark.unit
def test_get_arguments():
"""biophys.get_arguments: Test get_arguments"""
parameter_name = "gSKv3_1bar_SKv3_1"
section_list = "somatic"
channel = "SKv3_1"
variable_parameters = None
cond_density = "0.303472 S_per_cm2"
arguments, channel_class = biophys.get_arguments(
l5pc_cell.params,
parameter_name,
section_list,
channel,
channel,
variable_parameters,
cond_density,
release_params,
)
assert arguments["ion"] == "k"
assert arguments["segment_groups"] == section_list
assert arguments["erev"] == "-85.0 mV"
assert arguments["id"] == "somatic_gSKv3_1bar_SKv3_1"
assert arguments["ion_channel"] == channel
assert arguments["cond_density"] == cond_density
assert "variable_parameters" not in arguments
assert channel_class == "ChannelDensity"
# pas case
parameter_name = "g_pas"
section_list = "all"
channel = "pas"
cond_density = "3e-05 S_per_cm2"
arguments, channel_class = biophys.get_arguments(
l5pc_cell.params,
parameter_name,
section_list,
channel,
channel,
variable_parameters,
cond_density,
release_params,
)
assert arguments["ion"] == "non_specific"
assert arguments["segment_groups"] == section_list
assert arguments["erev"] == "-75 mV"
assert arguments["id"] == "all_g_pas"
assert arguments["ion_channel"] == channel
assert arguments["cond_density"] == cond_density
assert "variable_parameters" not in arguments
assert channel_class == "ChannelDensity"
# nernst case
parameter_name = "gCa_HVAbar_Ca_HVA"
section_list = "axonal"
channel = "Ca_HVA"
cond_density = "0.00099 S_per_cm2"
arguments, channel_class = biophys.get_arguments(
l5pc_cell.params,
parameter_name,
section_list,
channel,
channel,
variable_parameters,
cond_density,
release_params,
)
assert arguments["ion"] == "ca"
assert arguments["segment_groups"] == section_list
assert "erev" not in arguments
assert arguments["id"] == "axonal_gCa_HVAbar_Ca_HVA"
assert arguments["ion_channel"] == channel
assert arguments["cond_density"] == cond_density
assert "variable_parameters" not in arguments
assert channel_class == "ChannelDensityNernst"
@pytest.mark.unit
def test_extract_parameter_value():
"""biophys.extract_parameter_value: Test extract_parameter_value"""
# uniform parameter case
param_name = "gSKv3_1bar_SKv3_1"
section_list = "apical"
channel = "SKv3_1"
cond_density, variable_parameters = biophys.extract_parameter_value(
l5pc_cell.params[".".join((param_name, section_list))],
section_list,
channel,
True,
release_params,
)
assert cond_density == "0.004226 S_per_cm2"
assert variable_parameters is None
# skipped non uniform parameter case
param_name = "gIhbar_Ih"
section_list = "apical"
channel = "Ih"
cond_density, variable_parameters = biophys.extract_parameter_value(
l5pc_cell.params[".".join((param_name, section_list))],
section_list,
channel,
True,
release_params,
)
assert cond_density is None
assert variable_parameters is None
# non uniform parameter case (unskipped)
param_name = "gIhbar_Ih"
section_list = "apical"
channel = "Ih"
cond_density, variable_parameters = biophys.extract_parameter_value(
l5pc_cell.params[".".join((param_name, section_list))],
section_list,
channel,
False,
release_params,
)
assert cond_density is None
assert variable_parameters[0].segment_groups == section_list
assert variable_parameters[0].parameter == "condDensity"
assert (
variable_parameters[0].inhomogeneous_value.inhomogeneous_parameters
== "PathLengthOver_apical"
)
assert (
variable_parameters[0].inhomogeneous_value.value
== "(-0.8696 + 2.087*exp(p*0.0031))*8e-05"
)
@pytest.mark.unit
def test_get_density():
"""biophys.get_density: Test get_density"""
empty_cell_doc = neuroml.NeuroMLDocument(id="test_nml_cell")
param_name = "gSK_E2bar_SK_E2"
section_list = "axonal"
density, channel_class = biophys.get_density(
empty_cell_doc,
l5pc_cell,
l5pc_cell.params[".".join((param_name, section_list))],
section_list,
included_channels=[],
skip_non_uniform=True,
release_params=release_params,
skip_channels_copy=True,
)
assert channel_class == "ChannelDensity"
assert density.id == "axonal_gSK_E2bar_SK_E2"
assert density.ion_channel == "SK_E2"
assert density.cond_density == "0.007104 S_per_cm2"
assert density.erev == "-85.0 mV"
assert density.segment_groups == "axonal"
assert density.ion == "k"
@pytest.mark.unit
def test_get_specific_capacitance():
"""biophys.get_specific_capacitance: Test get_specific_capacitance"""
# case: default
specific_capacitances = biophys.get_specific_capacitance({})
assert neuroml.SpecificCapacitance(
value="1.0 uF_per_cm2", segment_groups="axonal"
) in specific_capacitances
assert neuroml.SpecificCapacitance(
value="1.0 uF_per_cm2", segment_groups="somatic"
) in specific_capacitances
assert neuroml.SpecificCapacitance(
value="1.0 uF_per_cm2", segment_groups="basal"
) in specific_capacitances
assert neuroml.SpecificCapacitance(
value="1.0 uF_per_cm2", segment_groups="apical"
) in specific_capacitances
# case: all
specific_capacitances = biophys.get_specific_capacitance(
{"all": "2.0 uF_per_cm2"}
)
assert neuroml.SpecificCapacitance(
value="2.0 uF_per_cm2", segment_groups="axonal"
) in specific_capacitances
assert neuroml.SpecificCapacitance(
value="2.0 uF_per_cm2", segment_groups="somatic"
) in specific_capacitances
assert neuroml.SpecificCapacitance(
value="2.0 uF_per_cm2", segment_groups="basal"
) in specific_capacitances
assert neuroml.SpecificCapacitance(
value="2.0 uF_per_cm2", segment_groups="apical"
) in specific_capacitances
# case: specific section(s)
specific_capacitances = biophys.get_specific_capacitance(
{"somatic": "2.0 uF_per_cm2", "axonal": "3.0 uF_per_cm2"}
)
assert neuroml.SpecificCapacitance(
value="3.0 uF_per_cm2", segment_groups="axonal"
) in specific_capacitances
assert neuroml.SpecificCapacitance(
value="2.0 uF_per_cm2", segment_groups="somatic"
) in specific_capacitances
assert neuroml.SpecificCapacitance(
value="1.0 uF_per_cm2", segment_groups="basal"
) in specific_capacitances
assert neuroml.SpecificCapacitance(
value="1.0 uF_per_cm2", segment_groups="apical"
) in specific_capacitances
@pytest.mark.unit
def test_get_biophys():
"""biophys.get_biophys: Test get_biophys"""
empty_cell_doc = neuroml.NeuroMLDocument(id="test_nml_cell")
bio_prop = biophys.get_biophys(
l5pc_cell,
empty_cell_doc,
release_params,
skip_non_uniform=True,
skip_channels_copy=True,
)
membrane_props = bio_prop.membrane_properties
intracell_props = bio_prop.intracellular_properties
assert bio_prop.id == "biophys"
assert membrane_props.init_memb_potentials[0].value == "-65 mV"
assert len(membrane_props.specific_capacitances) == 4
assert len(membrane_props.channel_density_nernsts) == 4
assert len(membrane_props.channel_densities) == 15
assert intracell_props.resistivities[0].value == "100 ohm_cm"
assert len(intracell_props.species) == 2
@pytest.mark.unit
def test_add_segment_groups():
"""morphology.add_segment_groups: Test add_segment_groups"""
# creates a neuroml cell with a morphology
cell = neuroml.Cell(id="nml_cell")
morph = neuroml.Morphology(id="test_nml_cell_morph")
for loc in ["soma", "axon", "dend", "apic"]:
seg = neuroml.Segment(id=0, name=loc)
morph.segments.append(seg)
cell.morphology = morph
morphology.add_segment_groups(cell)
segment_group_names = [
group.id for group in cell.morphology.segment_groups
]
assert "somatic" in segment_group_names
assert "axonal" in segment_group_names
assert "basal" in segment_group_names
assert "apical" in segment_group_names
assert "soma_group" in segment_group_names
assert "axon_group" in segment_group_names
assert "dendrite_group" in segment_group_names
@pytest.mark.slow
@pytest.mark.neuroml
def test_neuroml_run():
"""Test neuroml conversion and simulation"""
# replace axon is not supported yet
l5pc_cell.morphology.do_replace_axon = False
dt = 0.025
protocol_name = "Step3"
bpo_test_protocol = protocols[protocol_name]
os.system("nrnivmodl examples/l5pc/mechanisms/")
# create neuroml cell
cell.create_neuroml_cell(
l5pc_cell, release_params, skip_channels_copy=False
)
# create LEMS simulation
network_filename = f"{l5pc_cell.name}.net.nml"
lems_filename = f"LEMS_{l5pc_cell.name}.xml"
simulation.create_neuroml_simulation(
network_filename, bpo_test_protocol, dt, l5pc_cell.name, lems_filename
)
# remove compiled mechanisms if any before running LEMS simulation
os.system("rm -rf x86_64/")
# run the simulation with the NEURON simulator,
# since the default jNeuroML simulator can only simulate single
# compartment cells
pynml.run_lems_with_jneuroml_neuron(
lems_filename, nogui=True, plot=False)
# re-compile the mechanisms before running with bluepyopt
os.system("rm -rf x86_64/")
os.system("nrnivmodl examples/l5pc/mechanisms/")
lems_output = numpy.loadtxt("l5pc.Pop_l5pc_0_0.v.dat")
lems_voltage = lems_output[:, 1] * 1000 # *1000 -> mV
lems_time = lems_output[:, 0] * 1000 # *1000 -> ms
# remove non uniform parameter to be coherent with LEMS simulation
to_remove = []
for key, param in l5pc_cell.params.items():
if hasattr(param, "value_scaler"):
if isinstance(
param.value_scaler,
ephys.parameterscalers.NrnSegmentSomaDistanceScaler,
):
to_remove.append(key)
for param_name in to_remove:
l5pc_cell.params.pop(param_name)
# run with regular bluepyopt
sim = ephys.simulators.NrnSimulator(dt=dt, cvode_active=False)
bpo_output = bpo_test_protocol.run(
cell_model=l5pc_cell, param_values=release_params, sim=sim
)
response_name = f"{protocol_name}.soma.v"
bpo_voltage = bpo_output[response_name]["voltage"]
bpo_time = bpo_output[response_name]["time"]
# we don't expect the two traces to be exactly the same,
# but to be pretty similar
# we consider it satisfactory if they fire within 3 ms respectively
trace_lems = {
"T": lems_time,
"V": lems_voltage,
"stim_start": [700],
"stim_end": [2700]
}
trace_bpo = {
"T": bpo_time,
"V": bpo_voltage,
"stim_start": [700],
"stim_end": [2700]
}
traces = [trace_lems, trace_bpo]
features = ["peak_time"]
feature_values = efel.getFeatureValues(
traces, features, raise_warnings=False
)
lems_peak_time = feature_values[0]["peak_time"]
bpo_peak_time = feature_values[1]["peak_time"]
numpy.testing.assert_allclose(lems_peak_time, bpo_peak_time, atol=3)
================================================
FILE: bluepyopt/tests/test_parameters.py
================================================
"""bluepyopt.parameters tests"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint:disable=W0612
import pytest
import bluepyopt
@pytest.mark.unit
def test_parameters_init():
"""bluepyopt.parameters: test Parameter init"""
param = bluepyopt.parameters.Parameter(name='test')
assert isinstance(param, bluepyopt.parameters.Parameter)
assert param.name == 'test'
@pytest.mark.unit
def test_parameters_fields():
"""bluepyopt.parameters: test Parameter fields"""
param = bluepyopt.parameters.Parameter(name='test')
assert param.lower_bound is None
assert param.upper_bound is None
param.freeze(5)
pytest.raises(Exception, setattr, param, "value", 5)
param = bluepyopt.parameters.Parameter(name='test', bounds=[2, 5])
pytest.raises(ValueError, param.freeze, 1)
@pytest.mark.unit
def test_parameters_str():
"""bluepyopt.parameters: test Parameter str conversion"""
param = bluepyopt.parameters.Parameter(name='test')
assert str(param) == 'test: value = None'
param.freeze(5.5)
assert str(param) == 'test: value = 5.5'
@pytest.mark.unit
def test_MetaListEqualParameter_init():
"""bluepyopt.parameters: test MetaListEqualParameter init"""
sub_params = [
bluepyopt.parameters.Parameter(
name='sub1', value=1), bluepyopt.parameters.Parameter(
name='sub2', value=2)]
assert sub_params[0].value == 1
assert sub_params[1].value == 2
param = bluepyopt.parameters.MetaListEqualParameter(
name='param', value=0, frozen=True, sub_parameters=sub_params)
assert isinstance(param, bluepyopt.parameters.Parameter)
assert isinstance(param, bluepyopt.parameters.MetaListEqualParameter)
assert param.name == 'param'
assert param.sub_parameters[0].name == 'sub1'
assert param.sub_parameters[1].name == 'sub2'
assert param.value == 0
assert sub_params[0].value == 0
assert sub_params[1].value == 0
@pytest.mark.unit
def test_MetaListEqualParameter_freeze_unfreeze():
"""bluepyopt.parameters: test MetaListEqualParameter freeze and unfreeze"""
sub_params = [
bluepyopt.parameters.Parameter(
name='sub1', value=1), bluepyopt.parameters.Parameter(
name='sub2', value=2)]
param = bluepyopt.parameters.MetaListEqualParameter(
name='param', sub_parameters=sub_params)
assert param.value is None
assert sub_params[0].value == 1
assert sub_params[1].value == 2
param.freeze(0)
assert param.value == 0
assert sub_params[0].value == 0
assert sub_params[1].value == 0
param.unfreeze()
sub_params[0].freeze(1)
pytest.raises(Exception, param.freeze, 0)
@pytest.mark.unit
def test_MetaListEqualParamete_str():
"""bluepyopt.parameters: test MetaListEqualParamete str conversion"""
sub_params = [
bluepyopt.parameters.Parameter(
name='sub1', value=1), bluepyopt.parameters.Parameter(
name='sub2', value=2)]
param = bluepyopt.parameters.MetaListEqualParameter(
name='param', sub_parameters=sub_params)
assert (
str(param)
== 'param (sub_params: sub1: value = None,sub2: value = None): '
'value = None')
param.freeze(5.5)
assert (
str(param)
== 'param (sub_params: sub1: value = 5.5,sub2: value = 5.5): '
'value = 5.5')
================================================
FILE: bluepyopt/tests/test_simplecell.py
================================================
"""Simple cell example test class"""
import os
import sys
SIMPLECELL_PATH = os.path.abspath(
os.path.join(os.path.dirname(__file__), "../../examples/simplecell")
)
# sys.path.insert(0, SIMPLECELL_PATH)
class TestSimpleCellClass(object):
"""Simple cell example test class for NEURON"""
def setup_method(self):
"""Setup"""
self.old_cwd = os.getcwd()
self.old_stdout = sys.stdout
os.chdir(SIMPLECELL_PATH)
sys.stdout = open(os.devnull, "w")
def test_exec(self):
"""Simplecell NEURON: test execution"""
# When using import instead of execfile this doesn't work
# Probably because multiprocessing doesn't work correctly during
# import
if sys.version_info[0] < 3:
execfile("simplecell.py") # NOQA
else:
with open("simplecell.py") as sc_file:
exec(compile(sc_file.read(), "simplecell.py", "exec")) # NOQA
def teardown_method(self):
"""Tear down"""
sys.stdout = self.old_stdout
os.chdir(self.old_cwd)
class TestSimpleCellArborClass(object):
"""Simple cell example test class for Arbor"""
def setup_method(self):
"""Setup"""
self.old_cwd = os.getcwd()
self.old_stdout = sys.stdout
os.chdir(SIMPLECELL_PATH)
sys.stdout = open(os.devnull, "w")
def test_exec(self):
"""Simplecell Arbor: test execution"""
# When using import instead of execfile this doesn't work
# Probably because multiprocessing doesn't work correctly during
# import
if sys.version_info[0] < 3:
execfile("simplecell_arbor.py") # NOQA
else:
with open("simplecell_arbor.py") as sc_file:
exec(compile(sc_file.read(), "simplecell_arbor.py", "exec")) # NOQA
def teardown_method(self):
"""Tear down"""
sys.stdout = self.old_stdout
os.chdir(self.old_cwd)
================================================
FILE: bluepyopt/tests/test_stochkv.py
================================================
"""Test l5pc example"""
import os
import sys
import difflib
STOCHKV_PATH = os.path.abspath(os.path.join(os.path.dirname(__file__),
'../../examples/stochkv'))
sys.path.insert(0, STOCHKV_PATH)
from bluepyopt import ephys
neuron_sim = ephys.simulators.NrnSimulator()
neuron_sim.neuron.h.nrn_load_dll(
os.path.join(
STOCHKV_PATH,
'x86_64/.libs/libnrnmech.so'))
def compare_strings(s1, s2):
"""Compare two strings"""
diff = list(difflib.unified_diff(s1.splitlines(1), s2.splitlines(1)))
if len(diff) > 0:
print(''.join(diff))
return False
else:
return True
def test_import():
"""StochKv example: test import"""
import stochkvcell # NOQA
def test_run():
"""StochKv example: test run"""
import stochkvcell # NOQA
for deterministic in [True, False]:
py_response, hoc_response, different_seed_response, hoc_string = \
stochkvcell.run_stochkv_model(deterministic=deterministic)
assert py_response['Step.soma.v']['time'].equals(
hoc_response['Step.soma.v']['time'])
assert py_response['Step.soma.v']['voltage'].equals(
hoc_response['Step.soma.v']['voltage'])
if deterministic:
assert py_response['Step.soma.v']['voltage'].equals(
different_seed_response['Step.soma.v']['voltage'])
else:
assert not py_response['Step.soma.v']['voltage'].equals(
different_seed_response['Step.soma.v']['voltage'])
expected_hoc_filename = os.path.join(
STOCHKV_PATH,
stochkvcell.stochkv_hoc_filename(deterministic=deterministic))
# with open(expected_hoc_filename, 'w') as expected_hoc_file:
# expected_hoc_file.write(hoc_string)
with open(expected_hoc_filename) as expected_hoc_file:
expected_hoc_string = expected_hoc_file.read()
assert compare_strings(expected_hoc_string, hoc_string)
def test_run_stochkv3():
"""StochKv3 example: test run"""
import stochkv3cell # NOQA
for deterministic in [True, False]:
py_response, hoc_response, different_seed_response, hoc_string = \
stochkv3cell.run_stochkv3_model(deterministic=deterministic)
assert py_response['Step.soma.v']['time'].equals(
hoc_response['Step.soma.v']['time'])
assert py_response['Step.soma.v']['voltage'].equals(
hoc_response['Step.soma.v']['voltage'])
if deterministic:
assert py_response['Step.soma.v']['voltage'].equals(
different_seed_response['Step.soma.v']['voltage'])
else:
assert not py_response['Step.soma.v']['voltage'].equals(
different_seed_response['Step.soma.v']['voltage'])
expected_hoc_filename = os.path.join(
STOCHKV_PATH,
stochkv3cell.stochkv3_hoc_filename(deterministic=deterministic))
# with open(expected_hoc_filename, 'w') as expected_hoc_file:
# expected_hoc_file.write(hoc_string)
with open(expected_hoc_filename) as expected_hoc_file:
expected_hoc_string = expected_hoc_file.read()
assert compare_strings(expected_hoc_string, hoc_string)
================================================
FILE: bluepyopt/tests/test_tools.py
================================================
"""Test bluepyopt.tools"""
import pytest
@pytest.mark.unit
def test_load():
"""bluepyopt.tools: test import"""
import bluepyopt.tools # NOQA
@pytest.mark.unit
def test_uint32_seed():
"""bluepyopt.tools: test uint32_seed"""
import bluepyopt.tools as bpoptools
assert bpoptools.uint32_seed("test") == 640136438
import random
random.seed(1)
hashes = []
strings = []
for _ in range(1000):
string = ''.join(
(chr(random.randint(0, 127)) for x in
range(random.randint(10, 255))))
strings.append(string)
hashes.append(bpoptools.uint32_seed(string))
assert len(strings) == len(set(strings))
assert len(hashes) == len(set(hashes))
import numpy
for hash_value in hashes:
assert hash_value == numpy.uint32(hash_value)
================================================
FILE: bluepyopt/tests/testdata/l5pc_validate_neuron_arbor/param_values.json
================================================
[
{
"gNaTs2_tbar_NaTs2_t.apical": 0.024728378969164945,
"gSKv3_1bar_SKv3_1.apical": 0.03798941330025154,
"gImbar_Im.apical": 0.0002539253963547741,
"gNaTa_tbar_NaTa_t.axonal": 1.4077868264399775,
"gNap_Et2bar_Nap_Et2.axonal": 0.4883696674077984,
"gK_Pstbar_K_Pst.axonal": 0.2094093687043327,
"gK_Tstbar_K_Tst.axonal": 0.014394661257078424,
"gSK_E2bar_SK_E2.axonal": 0.08531938445280127,
"gSKv3_1bar_SKv3_1.axonal": 1.9458756462007896,
"gCa_HVAbar_Ca_HVA.axonal": 0.00047482720978403063,
"gCa_LVAstbar_Ca_LVAst.axonal": 0.003298061450166594,
"gamma_CaDynamics_E2.axonal": 0.0016672175965771645,
"decay_CaDynamics_E2.axonal": 107.99372196248892,
"gNaTs2_tbar_NaTs2_t.somatic": 0.016894566815433776,
"gSKv3_1bar_SKv3_1.somatic": 0.5504181382385894,
"gSK_E2bar_SK_E2.somatic": 0.0014684200840784367,
"gCa_HVAbar_Ca_HVA.somatic": 0.0009900677505308665,
"gCa_LVAstbar_Ca_LVAst.somatic": 0.004837611369100268,
"gamma_CaDynamics_E2.somatic": 0.04468460763916868,
"decay_CaDynamics_E2.somatic": 700.3244890996936
},
{
"gNaTs2_tbar_NaTs2_t.apical": 0.012563715900342314,
"gSKv3_1bar_SKv3_1.apical": 0.030532088135424608,
"gImbar_Im.apical": 0.0003896322863148641,
"gNaTa_tbar_NaTa_t.axonal": 0.8703921802368879,
"gNap_Et2bar_Nap_Et2.axonal": 2.709684677548464,
"gK_Pstbar_K_Pst.axonal": 0.5684212625540379,
"gK_Tstbar_K_Tst.axonal": 0.046099219765027045,
"gSK_E2bar_SK_E2.axonal": 0.043249366076373946,
"gSKv3_1bar_SKv3_1.axonal": 0.9098265241750978,
"gCa_HVAbar_Ca_HVA.axonal": 0.0008372326923436864,
"gCa_LVAstbar_Ca_LVAst.axonal": 0.004471958629720602,
"gamma_CaDynamics_E2.axonal": 0.028712619127496453,
"decay_CaDynamics_E2.axonal": 545.1278177178857,
"gNaTs2_tbar_NaTs2_t.somatic": 0.871765930712021,
"gSKv3_1bar_SKv3_1.somatic": 0.3138873150781861,
"gSK_E2bar_SK_E2.somatic": 0.030636708881805065,
"gCa_HVAbar_Ca_HVA.somatic": 0.000529125383577793,
"gCa_LVAstbar_Ca_LVAst.somatic": 0.00962925219116365,
"gamma_CaDynamics_E2.somatic": 0.033127331525490814,
"decay_CaDynamics_E2.somatic": 167.9228279662214
},
{
"gNaTs2_tbar_NaTs2_t.apical": 0.023754244090072044,
"gSKv3_1bar_SKv3_1.apical": 0.006212933071327114,
"gImbar_Im.apical": 0.0009715296912019645,
"gNaTa_tbar_NaTa_t.axonal": 0.7373787531734117,
"gNap_Et2bar_Nap_Et2.axonal": 0.14550976345268296,
"gK_Pstbar_K_Pst.axonal": 0.1500413898237769,
"gK_Tstbar_K_Tst.axonal": 0.0019137698820653637,
"gSK_E2bar_SK_E2.axonal": 0.06696554369807915,
"gSKv3_1bar_SKv3_1.axonal": 0.511825279299768,
"gCa_HVAbar_Ca_HVA.axonal": 0.0007806372330552697,
"gCa_LVAstbar_Ca_LVAst.axonal": 0.007394490284020838,
"gamma_CaDynamics_E2.axonal": 0.04003636754376934,
"decay_CaDynamics_E2.axonal": 254.82663985773573,
"gNaTs2_tbar_NaTs2_t.somatic": 0.9463622816113636,
"gSKv3_1bar_SKv3_1.somatic": 0.2409150965622644,
"gSK_E2bar_SK_E2.somatic": 0.027392704914052657,
"gCa_HVAbar_Ca_HVA.somatic": 0.0003139343269991607,
"gCa_LVAstbar_Ca_LVAst.somatic": 0.001884976561409778,
"gamma_CaDynamics_E2.somatic": 0.02683739540253667,
"decay_CaDynamics_E2.somatic": 422.10139260028944
},
{
"gNaTs2_tbar_NaTs2_t.apical": 0.00028168114836296,
"gSKv3_1bar_SKv3_1.apical": 0.0002791900939042247,
"gImbar_Im.apical": 3.061981691214699e-05,
"gNaTa_tbar_NaTa_t.axonal": 2.408780313553162,
"gNap_Et2bar_Nap_Et2.axonal": 1.4061498137665431,
"gK_Pstbar_K_Pst.axonal": 0.3943872359829874,
"gK_Tstbar_K_Tst.axonal": 0.035561350976474206,
"gSK_E2bar_SK_E2.axonal": 0.02171178703228345,
"gSKv3_1bar_SKv3_1.axonal": 1.7696510942499797,
"gCa_HVAbar_Ca_HVA.axonal": 0.0006580710297293586,
"gCa_LVAstbar_Ca_LVAst.axonal": 0.0063160804680408205,
"gamma_CaDynamics_E2.axonal": 0.023213952061165458,
"decay_CaDynamics_E2.axonal": 967.0051783210414,
"gNaTs2_tbar_NaTs2_t.somatic": 0.6021516164385508,
"gSKv3_1bar_SKv3_1.somatic": 0.6231231198067643,
"gSK_E2bar_SK_E2.somatic": 0.031180502899348185,
"gCa_HVAbar_Ca_HVA.somatic": 1.8482399998351218e-05,
"gCa_LVAstbar_Ca_LVAst.somatic": 0.0006089857296922108,
"gamma_CaDynamics_E2.somatic": 0.014921182004896194,
"decay_CaDynamics_E2.somatic": 220.06396960215915
},
{
"gNaTs2_tbar_NaTs2_t.apical": 0.03414645624289801,
"gSKv3_1bar_SKv3_1.apical": 0.03716027643455195,
"gImbar_Im.apical": 0.0006141579238080173,
"gNaTa_tbar_NaTa_t.axonal": 1.3903172305839067,
"gNap_Et2bar_Nap_Et2.axonal": 0.8426141730398107,
"gK_Pstbar_K_Pst.axonal": 0.6391552213781772,
"gK_Tstbar_K_Tst.axonal": 0.09532353467899872,
"gSK_E2bar_SK_E2.axonal": 0.0003580425070283666,
"gSKv3_1bar_SKv3_1.axonal": 1.6453573616166768,
"gCa_HVAbar_Ca_HVA.axonal": 0.0008843062363314521,
"gCa_LVAstbar_Ca_LVAst.axonal": 0.004350888951090779,
"gamma_CaDynamics_E2.axonal": 0.013015501138335075,
"decay_CaDynamics_E2.axonal": 317.84821369565793,
"gNaTs2_tbar_NaTs2_t.somatic": 0.5411660208241308,
"gSKv3_1bar_SKv3_1.somatic": 0.16267060224572238,
"gSK_E2bar_SK_E2.somatic": 0.019600545141054505,
"gCa_HVAbar_Ca_HVA.somatic": 0.0001971878789850715,
"gCa_LVAstbar_Ca_LVAst.somatic": 0.003305523187140309,
"gamma_CaDynamics_E2.somatic": 0.03067667559799945,
"decay_CaDynamics_E2.somatic": 984.7729355155103
}
]
================================================
FILE: bluepyopt/tools.py
================================================
"""BluePyOpt tools"""
import hashlib
def uint32_seed(string):
"""Get unsigned int seed of a string"""
hex_value = hashlib.md5(string.encode('utf-8')).hexdigest()
return int(hex_value, 16) & 0xFFFFFFFF
================================================
FILE: cloud-config/README.md
================================================
# Single Cell Optimization
## Introduction
This documentation outlines how to setup distributed single cell optimization
using [eFEL](https://github.com/BlueBrain/eFEL), [DEAP](http://deap.readthedocs.org/en/master/)
and [SCOOP](scoop.readthedocs.org) along with [NEURON](www.neuron.yale.edu).
The scope of this documentation is on setup, not on the process of
optimization.
## Setup
The three sorts of distributed systems that this documentation targets are:
1. [Vagrant](https://www.vagrantup.com/) machines, usually used for testing
as all the machines likely run on one local machine. Detailed
information [here](config/vagrant/README.md).
2. A cluster with a shared filesystem. The optimization is configured
within the home directory of the user such that it can be launched by
[SLURM](https://computing.llnl.gov/linux/slurm/) or another cluster
resource manager. Detailed information [here](config/cluster-user/README.md).
3. An [Amazon Web Services](https://aws.amazon.com/) Detailed
information [here](config/amazon/README.md).
## Ansible
Throughout this guide, [Ansible](http://www.ansible.com/) is used for the
automatic installation and configuration of the required software.
It is recommended to install it into a [Virtualenv](https://virtualenv.readthedocs.org/en/latest/)
so as to separate it from the rest of the system.
```
$ virtualenv venv-ansible
$ ./venv-ansible/bin/pip install ansible
```
From then on, one can activate the environment, and have access to Ansible:
```
$ source ./venv-ansible/bin/activate
$ ansible-playbook --version
```
Note: Ansible is not required, and all the commands can be run manually by
examining the `roles/*/tasks/main.yaml` files.
## Ansible Information
The three sorts of configurations share [Ansible Roles](http://docs.ansible.com/ansible/playbooks_roles.html#roles) but have different configuration information and parameters.
The easiest way to setup one of the three systems is to:
1. Change to the correct directory (`config/vagrant`, `config/cluster-user/`, or
`config/amazon/`) and create a symbolic link to the `roles` directory:
`$ ln -s ../../roles .`
2. Change any config information in `ansible.cfg` and `vars.yaml`
3. Edit the `hosts` file to include the correct hosts (in the Amazon case,
this is handled by the `gather_config.py` script.
## Ansible configuration options
The following options are defined in the `vars.yaml` file, which should
contain the only options that could potentially need configuration. They are:
- *user_name*: the name of the user under who's name the install will be run
- *workspace*: the base directory of the installation
- *venv*: the location of the virtualenvironment
- *build_dir*: the location where software is built
- *install_dir*: the base location where software is installed
- *add_bin_path*: Boolean on if the path to neuron and the python environment
should be added to the users' `.bashrc`
- *using_headnode*: Set to true when there is a headnode that will control
everything, used for when an SSH has to be distributed to the workers
- *neuron_build*: location to build NEURON
- *neuron_url*: URL to download the NEURON source
- *neuron_version*: NEURON version
- *neuron_config*: command to configure neuron
- *python27_build*: false - whether a local python version should be compiled
- *python27_url*: URL to get Python source
- *python27_version*: Python version
Versions for various python software that is installed
- *pip_version*: 7.1.2
- *numpy_version*: 1.10.4
- *efel_version*: 2.10.7
- *scoop_version*: 0.7.1.1
- *jupyter_version*: 1.0.0
- *matplotlib_version*: 1.5.1
## Installation Information
The installation is composed of several components:
1. Compiled version of NEURON in `~/workspace/install/nrnpython`. This has
the python bindings built in, and should also allow for dynamic loading of
compiled `.modl` files
2. A python virtual environment with eFEL as well as DEAP and SCOOP.
## Ansible Tips
1. Test that your system is working and you can reach the hosts with `ansible -m ping all`
2. Use the 'Dry-run' command `ansible-playbook site.yml --check` to see what
would happen if ansible was to run, this can be augmented with `--diff` to
show differences
3. Use `-vv` and `-vvvv` to increase verbosity
## Running an Optimization Example
Note: Every optimization is different, this is an example on how to launch one
that already exists.
### eFEL Example
If there are multiple hosts, this has to be done on each of them. If there is
a shared file system, it only needs to be done once.
```
# Get latest eFEL
$ git clone https://github.com/BlueBrain/eFEL.git
# Compile the modl files with the nrnivmodl located in ~/workspace/install/. (for instance here ~/workspace/install/nrnpython/x86_64/bin/nrnivmodl)
$ cd ~/eFEL/examples/deap/GranuleCell1
$ ~/workspace/install/nrnpython/x86_64/bin/nrnivmodl mechanisms
```
#### Launch it:
Then, on the head node:
```
$ /home/neuron/workspace/venv/bin/python -m scoop -vvv --hostfile ~/scoop_workers GranuleCellDeap1-scoop.py
```
### DEAP Example
Get the [deap/examples/ga/onemax_island_scoop.py](https://github.com/DEAP/deap/blob/master/examples/ga/onemax_island_scoop.py) example. You may want to
have it output data by editing the call to main with:
```
islands = main()
with open('output.dat', 'w') as fd:
fd.write(str(islands))
fd.write('\n')
```
Then, distribute it to all the worker nodes, if the node are not sharing their file system:
(as the 'neuron' user: 'sudo su neuron')
```
$ cd workspace
$ for host in `cat ~/scoop_workers`; do scp onemax_island_scoop.py $i:workspace; done
```
#### Launch it:
```
$ cd workspace
$ venv/bin/python -m scoop --hostfile ~/scoop_workers onemax_island_scoop.py
$ look at the output in 'output.dat'
```
================================================
FILE: cloud-config/config/amazon/README.md
================================================
# Amazon Setup
This documents how an Amazon Web Services cluster can be created.
Note: It is quite easy to run up a large bill on AWS, so the following is only
guidance for setting it up. Make sure that the costs for setting up a cluster
are fully understood. It is recommended to often check the AWS console's
`Estimated Billing` to keep track of theses costs.
## Installation
It is assumed that a `virtualenv` exists for `Ansible`. It is worth reading
the description of `Ansible` and the initial setup in [here](../../README.md).
To access the AWS and `Elastic Computing` components (EC2), the following
extra components should be installed:
```
$ source ./venv-ansible/activate
$ pip install boto boto3 awscli
```
[Boto](https://pypi.python.org/pypi/boto) is the older generation of AWS/EC2
management utilities, however it is need for Ansible
[boto3](https://github.com/boto/boto3) and [awscli](https://pypi.python.org/pypi/awscli) are useful for interfacing with AWS.
## Creating AWS Cloud
First, one should configure the following in the create_instance.yaml
Playbook:
```
region: us-west-2
ami_image: ami-187c9978 # http://cloud-images.ubuntu.com/trusty/current/
instance_type: t2.nano
worker_instances: 2
```
Where:
- *region*: is which [AWS Region](http://docs.aws.amazon.com/general/latest/gr/rande.html) that should be used. This impacts the cost of resources, where the data is stored and which ami's can be used
- *ami_image*: the image that is used as the base for the configuration.
Generally, a Ubuntu LTS image will work, and the correct one for the chosen
region must be chosen [from here](http://cloud-images.ubuntu.com/trusty/current/) A `hvm` instance works. One may get better performance, at a cost, by using SSD instances or other types.
- *instance_type*: A description of the different instance types is [available
here](https://aws.amazon.com/ec2/instance-types/). Usually, the costs grows
with the computing power. For the example, the cheapest instance type is
created, but in a real optimization scenario, the computing resources are
likely too small to be effective.
- *worker_instances*: How many worker instances to launch, in addition to the
head node.
To run the creation scrips, the following must exist in the terminal
environment so that the AWS infrastructure can authenticate the client.
```
export AWS_ACCESS_KEY_ID= replace with access id
export AWS_SECRET_ACCESS_KEY= replace with access key
export AWS_REGION= replace with default AWS region
```
It's also a good idea to create the credentials in the ~/.aws/ directory as
described [here.](http://boto3.readthedocs.org/en/latest/guide/quickstart.html#configuration)
Now the simple cloud can be created and launched with:
```
$ source ./venv-ansible/activate
$ ansible-playbook create_instance.yaml
```
### Cloud Details
The above cloud has the following details:
- An [AWS Keypair](http://docs.aws.amazon.com/AWSEC2/latest/UserGuide/ec2-key-pairs.html) with the name `single_cell_opt`. It will have created a `single_cell_opt.pem` file in the directory it ran, and this file should only be given to people who are allowed to login to the cloud instances.
- An [AWS Virtual Private Cloud](https://aws.amazon.com/vpc/) (VPC) is created
with the resource tag `single_cell_opt`. By default, a 10.0.0.0/24 block is
reserved, and an [Internet Gateway](http://docs.aws.amazon.com/AmazonVPC/latest/UserGuide/VPC_Internet_Gateway.html) is created so the instances can access the internet.
- An [AWS Security Group](http://docs.aws.amazon.com/AWSEC2/latest/UserGuide/using-network-security.html) is created by the name of `single_cell_opt`. By default, it only allows access via SSH from the full internet (0.0.0.0/0), and allows the instances to access the internet.
## Configuring AWS Cloud
Once the instances are created, then it's a matter of configuring them using
the normal `Ansible` methods. However, a couple configuration steps must
first be performed:
1. The `hosts` and `amazon_ssh_config` files must be created. This can be
accomplished by running the following script:
```
# Note: this can be run with the --dry-run argument to see the output first
$ python gather_config.py
```
2. Then, ansible will take care of the rest of the configuration, as described
[here.](../../README.md)
```
$ ansible-playbook site.yaml
```
# AWS Tips
From the command line, one can check the running instances:
```
$ aws ec2 describe-instances
```
Or list the current IP addresses
```
$ aws ec2 describe-addresses
```
================================================
FILE: cloud-config/config/amazon/ansible.cfg
================================================
[defaults]
inventory = ./hosts
private_key_file = single_cell_opt.pem
remote_user = ubuntu
host_key_checking = False
[ssh_connection]
ssh_args = -F amazon_ssh_config
================================================
FILE: cloud-config/config/amazon/create_instance.yaml
================================================
- name: Setup Ubuntu machines
vars:
region: us-west-2
ami_image: ami-187c9978 # http://cloud-images.ubuntu.com/trusty/current/
instance_type: t2.nano
worker_instances: 2
hosts: localhost
tasks:
- name: Create Keypair
ec2_key:
name: single_cell_opt
region: "{{ region }}"
register: keypair
- name: Write key to file
copy:
dest: ./single_cell_opt.pem
content: "{{ keypair.key.private_key }}"
mode: 0600
when: keypair.changed
- name: Setup VPC
ec2_vpc:
state: present
cidr_block: 10.0.0.0/24
region: "{{ region }}"
resource_tags:
Environment: single_cell_opt
subnets:
- cidr: 10.0.0.0/24
internet_gateway: yes
route_tables:
- subnets:
- 10.0.0.0/24
routes:
- dest: 0.0.0.0/0
gw: igw
wait: yes
register: vpc
- name: Single Cell Optimization Security group
ec2_group:
name: single_cell_opt
description: Allow SSH, all exit and all intra-vpc
vpc_id: "{{ vpc.vpc_id }}"
region: "{{ region }}"
rules:
- proto: tcp
from_port: 22
to_port: 22
cidr_ip: 0.0.0.0/0
- proto: all
cidr_ip: 10.0.0.0/24
rules_egress:
- proto: all
cidr_ip: 0.0.0.0/0
- name: Start the head instance
ec2:
image: "{{ ami_image }}"
region: "{{ region }}"
instance_type: "{{ instance_type }}"
key_name: "{{ keypair.key.name }}"
vpc_subnet_id: "{{ vpc.subnets[0].id }}"
group: [single_cell_opt, ]
assign_public_ip: yes
instance_tags: { type: single_cell_opt_head }
exact_count: 1
count_tag: { type: single_cell_opt_head }
wait: yes
register: ec2head
- name: Wait for SSH server
wait_for: host={{ item.public_dns_name }} port=22 search_regex=OpenSSH
with_items: ec2head.instances
- name: Start the worker instances
ec2:
image: "{{ ami_image }}"
region: "{{ region }}"
instance_type: "{{ instance_type }}"
key_name: "{{ keypair.key.name }}"
vpc_subnet_id: "{{ vpc.subnets[0].id }}"
group: [single_cell_opt, ]
assign_public_ip: yes
instance_tags: { type: single_cell_opt_worker }
exact_count: "{{ worker_instances }}"
count_tag: { type: single_cell_opt_worker }
wait: yes
register: ec2workers
- name: Wait for SSH server
wait_for: host={{ item.public_dns_name }} port=22 search_regex=OpenSSH
with_items: ec2workers.instances
================================================
FILE: cloud-config/config/amazon/gather_config.py
================================================
#!/usr/bin/env python
import argparse
import boto3
from jinja2 import Environment
KEY_NAME = 'single_cell_opt.pem'
HEAD_INSTANCE_NAME = 'single_cell_opt_head'
WORKER_INSTANCE_NAME = 'single_cell_opt_worker'
hosts_template = '''
[neuron-optimizer-head]
{{ head_public_ip }}
[neuron-optimizer-worker]
{% for ip in worker_private_ips %}
{{ ip }}{% endfor %}
'''
ssh_config_template = '''
ControlMaster auto
ControlPersist 60s
Host 10.0.0.*
ProxyCommand ssh -i {{ private_key }} -W %h:%p %r@{{ head_public_ip }}
'''
def _get_instances_by_tag(ec2, tag):
'''filter on all instances, and get the ones tagged with 'type: tag' '''
filters = [{'Name': 'tag:type', 'Values': [tag]},
{'Name': 'instance-state-name', 'Values': ['running']},
]
return list(ec2.instances.filter(Filters=filters))
def get_head_public_ip(ec2):
'''returns string value of the public IP of the head instance'''
instance = _get_instances_by_tag(ec2, HEAD_INSTANCE_NAME)
assert len(instance) == 1, 'Only expect one head node'
instance = instance[0]
return instance.public_ip_address
def get_work_private_ips(ec2, tag=WORKER_INSTANCE_NAME, include_head=True):
'''get the internal IPs of the workers, including the head by default'''
instances = _get_instances_by_tag(ec2, tag)
if include_head:
head_instance = _get_instances_by_tag(ec2, HEAD_INSTANCE_NAME)
assert len(head_instance) == 1, 'Only expect one head node'
head_ip = head_instance[0].private_ip_address
return [head_ip] + [i.private_ip_address for i in instances]
def get_parser():
'''return the argument parser'''
parser = argparse.ArgumentParser()
parser.add_argument(
'--dry-run', action='store_true',
help='Output the results of the templates without writing them')
return parser
def main():
'''main function'''
args = get_parser().parse_args()
ec2 = boto3.resource('ec2')
print('Instances:', list(i.id for i in ec2.instances.all()))
env = Environment()
hosts = env.from_string(hosts_template)
ssh_config = env.from_string(ssh_config_template)
head_public_ip = get_head_public_ip(ec2)
worker_private_ips = get_work_private_ips(ec2)
hosts_rendered = hosts.render(head_public_ip=head_public_ip,
worker_private_ips=worker_private_ips)
ssh_config_rendered = ssh_config.render(head_public_ip=head_public_ip,
private_key=KEY_NAME)
if args.dry_run:
print('{:*^30}'.format(' Hosts '))
print(hosts_rendered)
print('{:*^30}'.format(' ssh_config '))
print(ssh_config_rendered)
else:
with open('hosts', 'w') as fd:
fd.write(hosts_rendered)
with open('amazon_ssh_config', 'w') as fd:
fd.write(ssh_config_rendered)
if __name__ == '__main__':
main()
================================================
FILE: cloud-config/config/amazon/site.yaml
================================================
---
- name: Install Neuron Optimizer Framework Head
hosts: neuron-optimizer-head
sudo: true
vars_files:
- vars.yaml
roles:
- scoop-master
- name: Install Neuron Optimizer Framework Worker
hosts: neuron-optimizer-worker
sudo: true
vars_files:
- vars.yaml
roles:
- base
- name: Install Neuron Optimizer Framework Worker
hosts: neuron-optimizer-worker
become: yes
become_user: "{{ user_name }}"
vars_files:
- vars.yaml
roles:
- neuron
- deap
#- name: Granule Example
# hosts: neuron-optimizer-worker-granule
# sudo: true
#
# vars_files:
# - vars.yaml
#
# roles:
# - granule-example
================================================
FILE: cloud-config/config/amazon/vars.yaml
================================================
user_name: neuron
workspace: ~/workspace
venv: "{{workspace}}/venv"
build_dir: "{{workspace}}/build"
install_dir: "{{workspace}}/install"
add_bin_path: true
using_headnode: true
neuron_build: "{{workspace}}/build/neuron"
neuron_url: http://www.neuron.yale.edu/ftp/neuron/versions/v7.4/nrn-7.4.tar.gz
neuron_version: 7.4
neuron_config: >-
./configure
--prefix=`readlink -f {{ install_dir }}`/nrnpython
--with-nrnpython
--without-paranrn
--without-x
--without-iv
have_cython=no
BUILD_RX3D=0
# if only an old version of python is available, you may need to set this true:
python27_build: false
python27_url: https://www.python.org/ftp/python/2.7.11/Python-2.7.11.tgz
python27_version: 2.7.11
pip_version: 7.1.2
numpy_version: 1.10.4
efel_version: 2.10.7
scoop_version: 0.7.1.1
jupyter_version: 1.0.0
matplotlib_version: 1.5.1
================================================
FILE: cloud-config/config/cluster-user/README.md
================================================
# Cluster User
If you are not the administrator of a cluster, but have access to one, this
document outlines how to setup a working environment that can be used for
optimization.
Note: It is assumed that on this cluster, there is a shared file-system where the
software can be installed once and then used by all allocation of resources.
## Basic Configuration
1. Make sure that there is a virtual environment from which you will run
`Ansible`, read the documentation [here](../../README.md) to set one up.
2. In the cluster-user directory, modify the `hosts` file to include the cluster head node,
the contents should be a single stanza with a single line:
```
[neuron-optimizer-worker]
dns.name.of.head.node
```
3. If the username is different for the cluster from on the host it's being
configured from, the `user_name` in `vars.yaml` will have to be changed to
this new name. One can also set an absolute path in for `workspace` in
`vars.yaml` to modify the installation path.
4. If the python version available on the cluster isn't at least 2.7, then it
is recommended to modify `python27_build` in `vars.yaml` to be 'true' such
that a local version of Python will be compiled.
## Installation Information
Run the installation by issuing:
```
$ source ./venv-ansible/bin/activate
$ ansible-playbook site.yaml
```
Once it has run, there should be a `~/workspace` directory on the cluster with
all the required software as described [here](../README.md) under
'Installation Information'.
================================================
FILE: cloud-config/config/cluster-user/ansible.cfg
================================================
[defaults]
inventory = ./hosts
================================================
FILE: cloud-config/config/cluster-user/hosts
================================================
[neuron-optimizer-worker]
viz1
================================================
FILE: cloud-config/config/cluster-user/site.yaml
================================================
---
- name: Install Neuron Optimizer Framework Worker
hosts: neuron-optimizer-worker
vars_files:
- vars.yaml
roles:
- neuron
- deap
#- name: Granule Example
# hosts: neuron-optimizer-worker-granule
# sudo: true
#
# vars_files:
# - vars.yaml
#
# roles:
# - granule-example
================================================
FILE: cloud-config/config/cluster-user/vars.yaml
================================================
#Note: you may need to change this
user_name: "{{ ansible_user_id }}"
workspace: ~/workspace
venv: "{{workspace}}/venv"
build_dir: "{{workspace}}/build"
install_dir: "{{workspace}}/install"
add_bin_path: false
using_headnode: false
neuron_build: "{{workspace}}/build/neuron"
neuron_url: http://www.neuron.yale.edu/ftp/neuron/versions/v7.4/nrn-7.4.tar.gz
neuron_version: 7.4
neuron_config: >-
./configure
--prefix=`readlink -f {{ install_dir }}`/nrnpython
--with-nrnpython
--without-paranrn
--without-x
--without-iv
have_cython=no
BUILD_RX3D=0
# if only an old version of python is available, you may need to set this true:
python27_build: false
python27_url: https://www.python.org/ftp/python/2.7.11/Python-2.7.11.tgz
python27_version: 2.7.11
pip_version: 7.1.2
numpy_version: 1.10.4
efel_version: 2.10.7
scoop_version: 0.7.1.1
jupyter_version: 1.0.0
matplotlib_version: 1.5.1
================================================
FILE: cloud-config/config/vagrant/README.md
================================================
# Vagrant Setup
1. Install vagrant
2. Get the trusty64 box:
`$ vagrant box add ubuntu/trusty64`
3. Use the included `Vagrantfile` to bring up 4 machines:
This includes:
- *head*: 192.168.61.10
- *worker0*: 192.168.61.20
- *worker1*: 192.168.61.21
- *worker2*: 192.168.61.22
4. Boot the vagrant instances:
`$ vagrant up`
## Configure with Ansible
Note: Make sure that there is a virtual environment from which you will run
`Ansible`, read the documentation [here](../../README.md) to set one up.
```
$ source ./venv-ansible/activate
$ ansible-playbook site.yaml
```
Notes:
- `hosts.example` defines the host groups, and uses the running Vagrant instances.
- `ansible.cfg` defines some defaults (like `hosts.example` and which ssh key to use)
- One can `vagrant destroy` and then `vagrant up` to start from a clean slate
================================================
FILE: cloud-config/config/vagrant/Vagrantfile
================================================
# -*- mode: ruby -*-
# vi: set ft=ruby :
# Vagrantfile API/syntax version. Don't touch unless you know what you're doing!
VAGRANTFILE_API_VERSION = "2"
Vagrant.configure(VAGRANTFILE_API_VERSION) do |config|
config.vm.define "head" do |inventory|
inventory.vm.box = "ubuntu/trusty64"
inventory.vm.network "private_network", ip: "192.168.61.10"
end
config.vm.define "worker0" do |inventory|
inventory.vm.box = "ubuntu/trusty64"
inventory.vm.network "private_network", ip: "192.168.61.20"
end
config.vm.define "worker1" do |inventory|
inventory.vm.box = "ubuntu/trusty64"
inventory.vm.network "private_network", ip: "192.168.61.21"
end
config.vm.define "worker2" do |inventory|
inventory.vm.box = "ubuntu/trusty64"
inventory.vm.network "private_network", ip: "192.168.61.22"
end
end
================================================
FILE: cloud-config/config/vagrant/ansible.cfg
================================================
[defaults]
inventory = ./hosts
private_key_file = ~/.vagrant.d/insecure_private_key
remote_user = vagrant
host_key_checking = False
================================================
FILE: cloud-config/config/vagrant/hosts
================================================
[neuron-optimizer-head]
192.168.61.10
[neuron-optimizer-worker]
192.168.61.10
192.168.61.20
192.168.61.21
192.168.61.22
[neuron-optimizer-worker-granule]
192.168.61.10
192.168.61.20
192.168.61.21
192.168.61.22
================================================
FILE: cloud-config/config/vagrant/site.yaml
================================================
---
- name: Install Neuron Optimizer Framework Head
hosts: neuron-optimizer-head
sudo: true
vars_files:
- vars.yaml
roles:
- scoop-master
- name: Install Neuron Optimizer Framework Worker
hosts: neuron-optimizer-worker
sudo: true
vars_files:
- vars.yaml
roles:
- base
- name: Install Neuron Optimizer Framework Worker
hosts: neuron-optimizer-worker
become: yes
become_user: "{{ user_name }}"
vars_files:
- vars.yaml
roles:
- neuron
- deap
#- name: Granule Example
# hosts: neuron-optimizer-worker-granule
# sudo: true
#
# vars_files:
# - vars.yaml
#
# roles:
# - granule-example
================================================
FILE: cloud-config/config/vagrant/vars.yaml
================================================
user_name: neuron
workspace: ~/workspace
venv: "{{workspace}}/venv"
build_dir: "{{workspace}}/build"
install_dir: "{{workspace}}/install"
add_bin_path: true
using_headnode: true
neuron_build: "{{workspace}}/build/neuron"
neuron_url: http://www.neuron.yale.edu/ftp/neuron/versions/v7.4/nrn-7.4.tar.gz
neuron_version: 7.4
neuron_config: >-
./configure
--prefix=`readlink -f {{ install_dir }}`/nrnpython
--with-nrnpython
--without-paranrn
--without-x
--without-iv
have_cython=no
BUILD_RX3D=0
# if only an old version of python is available, you may need to set this true:
python27_build: true
python27_url: https://www.python.org/ftp/python/2.7.11/Python-2.7.11.tgz
python27_version: 2.7.11
pip_version: 7.1.2
numpy_version: 1.10.4
efel_version: 2.10.7
scoop_version: 0.7.1.1
jupyter_version: 1.0.0
matplotlib_version: 1.5.1
================================================
FILE: cloud-config/roles/base/tasks/main.yaml
================================================
---
#note: this is for debian and ubuntu distributions
- name: update apt cache
apt: update_cache=yes
- name: Install base packages
apt: name={{ item }} force=yes state=installed
with_items:
- build-essential
- git
- htop
- libreadline-dev
- libzmq3-dev
- ntp
- python-dev
- python-pip
- python-virtualenv
- unzip
#for matplotlib
- pkg-config
- libfreetype6-dev
tags: packages
- name: Configure User
user: name={{ user_name }}
================================================
FILE: cloud-config/roles/deap/tasks/main.yaml
================================================
---
- name: Upgrade pip
pip: name=pip version="{{ pip_version }}" virtualenv={{ venv }}
- name: Install numpy
pip: name=numpy version="{{ numpy_version }}" virtualenv={{ venv }}
- name: Install Jupyter
pip: name=jupyter version="{{ jupyter_version }}" virtualenv={{ venv }}
- name: Install matplotlib
pip: name=matplotlib version="{{ matplotlib_version }}" virtualenv={{ venv }}
#Note: using the BBP version of DEAP, as it includes the updated IBEA tools
- name: Install deap
pip: name='git+https://github.com/BlueBrain/deap#egg=deap' virtualenv={{ venv }}
- name: Install efel
pip: name=efel version="{{ efel_version }}" virtualenv={{ venv }}
- name: Install scoop
pip: name=scoop version="{{ scoop_version }}" virtualenv={{ venv }}
#Use the latest version
- name: Install BluePyOpt
pip: name=bluepyopt virtualenv={{ venv }}
- name: Add virtualenv to setup.sh file
lineinfile:
dest="{{ workspace }}/setup.sh"
create=yes
line="source {{ venv }}/bin/activate"
- name: Install ssh key
authorized_key:
user: "{{ user_name }}"
key: "{{ lookup('file', 'id_rsa.tmp') }}"
when: "{{ using_headnode }}"
================================================
FILE: cloud-config/roles/granule-example/tasks/main.yaml
================================================
- name: Get eFEL Source
git: repo=https://github.com/BlueBrain/eFEL.git dest=~/workspace/eFEL
- name: Compile models
shell: "{{ install_dir }}/nrnpython/x86_64/bin/nrnivmodl mechanisms"
args:
chdir: "{{ workspace }}/eFEL/examples/deap/GranuleCell1"
creates: "{{ workspace }}/eFEL/examples/deap/GranuleCell1/x86_64"
================================================
FILE: cloud-config/roles/neuron/tasks/main.yaml
================================================
---
- include: python27.yaml
when: "{{ python27_build }}"
- set_fact: extra_path="{{ pythonbin.stdout + ':' }}"
when: python27_build
- set_fact: extra_path=""
when: not python27_build
- name: Create directories
file: path={{ item }} state=directory
with_items:
- "{{ workspace }}"
- "{{ neuron_build }}"
- name: Get Source
get_url: url={{ neuron_url }} dest={{ neuron_build }}/nrn-{{ neuron_version }}.tar.gz
- name: Untar source
unarchive: copy=no src={{ neuron_build }}/nrn-{{ neuron_version }}.tar.gz dest={{ neuron_build }}
args:
creates: "{{ neuron_build }}/nrn-{{ neuron_version }}/configure"
- name: Configure Neuron
shell: "{{ neuron_config }}"
environment:
PATH: "{{ extra_path }}{{ ansible_env.PATH }}"
args:
chdir: "{{ neuron_build }}/nrn-{{ neuron_version }}"
creates: "{{ neuron_build }}/nrn-{{ neuron_version }}/config.log"
- name: Build Neuron
#Note: could use -j here, but this gets oom-killed often
shell: make install
args:
chdir: "{{ neuron_build }}/nrn-{{ neuron_version }}"
creates: "{{ install_dir }}/nrnpython"
- name: Install numpy
pip: name=numpy version="{{ numpy_version }}" virtualenv="{{ venv }}"
- name: Install nrnpython
shell: "{{ venv }}/bin/python setup.py install"
args:
chdir: "{{ neuron_build }}/nrn-{{ neuron_version }}/src/nrnpython"
creates: "{{ venv }}/lib/python2.7/site-packages/neuron"
- name: Add neuron and python virtualenv to path
lineinfile: >
dest=~/.bashrc
state=present
line="export PATH={{ venv }}/bin:{{ install_dir }}/nrnpython/x86_64/bin/:$PATH"
when: "{{ add_bin_path }}"
- name: Add paths to setup.sh file
lineinfile:
dest="{{ workspace }}/setup.sh"
create=yes
line="export PATH={{ venv }}/bin:{{ install_dir }}/nrnpython/x86_64/bin/:$PATH"
================================================
FILE: cloud-config/roles/neuron/tasks/python27.yaml
================================================
---
#NOTE: need zlib1g-dev, libssl-dev package on ubuntu/debian
- name: Create directories
file: path={{ item }} state=directory
with_items:
- "{{ workspace }}"
- "{{ build_dir }}/python27"
- name: Get Source
get_url: url={{ python27_url }} dest="{{ build_dir }}/python27/python-{{ python27_version }}.tar.gz"
- name: Untar source
unarchive: copy=no src="{{ build_dir }}/python27/python-{{ python27_version }}.tar.gz" dest="{{ build_dir }}/python27"
args:
creates: "{{ build_dir }}/python27/Python-{{ python27_version }}/configure"
- name: Configure Python
shell: ./configure --prefix=`readlink -f {{ install_dir }}`
args:
chdir: "{{ build_dir }}/python27/Python-{{ python27_version }}"
creates: "{{ build_dir }}/python27/Python-{{ python27_version }}/config.log"
- name: Build & Install Python
#Note: could use -j here, but this gets oom-killed often
shell: make install
args:
chdir: "{{ build_dir }}/python27/Python-{{ python27_version }}"
creates: "{{ install_dir }}/bin/python2.7"
- name: Create virtualenv
shell: "/usr/bin/virtualenv -p {{ install_dir }}/bin/python {{ venv }}"
args:
creates: "{{ venv }}/bin/python2.7"
- name: Register pythonbin
shell: readlink -f {{ install_dir }}/bin/
register: pythonbin
================================================
FILE: cloud-config/roles/scoop-master/tasks/main.yaml
================================================
---
- name: Configure User
user: name={{ user_name }} generate_ssh_key=yes
- name: Downloading pub key
fetch: src=/home/{{ user_name }}/.ssh/id_rsa.pub dest=id_rsa.tmp flat=yes
- name: Save SCOOP hostlist
become: yes
become_user: "{{ user_name }}"
copy: content="{{ groups['neuron-optimizer-worker'] | join('\n') }}" dest=/home/{{ user_name }}/scoop_workers
================================================
FILE: codecov.yml
================================================
coverage:
range: "90...100"
status:
project:
default:
target: "90%"
threshold: "5%"
patch: false
================================================
FILE: docs/.gitignore
================================================
/build
================================================
FILE: docs/Makefile
================================================
# Makefile for Sphinx documentation
#
# You can set these variables from the command line.
SPHINXOPTS =
SPHINXBUILD = sphinx-build
PAPER =
BUILDDIR = build
# User-friendly check for sphinx-build
ifeq ($(shell which $(SPHINXBUILD) >/dev/null 2>&1; echo $$?), 1)
$(error The '$(SPHINXBUILD)' command was not found. Make sure you have Sphinx installed, then set the SPHINXBUILD environment variable to point to the full path of the '$(SPHINXBUILD)' executable. Alternatively you can add the directory with the executable to your PATH. If you don't have Sphinx installed, grab it from http://sphinx-doc.org/)
endif
# Internal variables.
PAPEROPT_a4 = -D latex_paper_size=a4
PAPEROPT_letter = -D latex_paper_size=letter
ALLSPHINXOPTS = -d $(BUILDDIR)/doctrees $(PAPEROPT_$(PAPER)) $(SPHINXOPTS) source
# the i18n builder cannot share the environment and doctrees with the others
I18NSPHINXOPTS = $(PAPEROPT_$(PAPER)) $(SPHINXOPTS) source
.PHONY: help clean html dirhtml singlehtml pickle json htmlhelp qthelp devhelp epub latex latexpdf text man changes linkcheck doctest coverage gettext
help:
@echo "Please use \`make ' where is one of"
@echo " html to make standalone HTML files"
@echo " dirhtml to make HTML files named index.html in directories"
@echo " singlehtml to make a single large HTML file"
@echo " pickle to make pickle files"
@echo " json to make JSON files"
@echo " htmlhelp to make HTML files and a HTML help project"
@echo " qthelp to make HTML files and a qthelp project"
@echo " applehelp to make an Apple Help Book"
@echo " devhelp to make HTML files and a Devhelp project"
@echo " epub to make an epub"
@echo " latex to make LaTeX files, you can set PAPER=a4 or PAPER=letter"
@echo " latexpdf to make LaTeX files and run them through pdflatex"
@echo " latexpdfja to make LaTeX files and run them through platex/dvipdfmx"
@echo " text to make text files"
@echo " man to make manual pages"
@echo " texinfo to make Texinfo files"
@echo " info to make Texinfo files and run them through makeinfo"
@echo " gettext to make PO message catalogs"
@echo " changes to make an overview of all changed/added/deprecated items"
@echo " xml to make Docutils-native XML files"
@echo " pseudoxml to make pseudoxml-XML files for display purposes"
@echo " linkcheck to check all external links for integrity"
@echo " doctest to run all doctests embedded in the documentation (if enabled)"
@echo " coverage to run coverage check of the documentation (if enabled)"
clean:
rm -rf $(BUILDDIR)/*
html:
$(SPHINXBUILD) -b html $(ALLSPHINXOPTS) $(BUILDDIR)/html
@echo
@echo "Build finished. The HTML pages are in $(BUILDDIR)/html."
dirhtml:
$(SPHINXBUILD) -b dirhtml $(ALLSPHINXOPTS) $(BUILDDIR)/dirhtml
@echo
@echo "Build finished. The HTML pages are in $(BUILDDIR)/dirhtml."
singlehtml:
$(SPHINXBUILD) -b singlehtml $(ALLSPHINXOPTS) $(BUILDDIR)/singlehtml
@echo
@echo "Build finished. The HTML page is in $(BUILDDIR)/singlehtml."
pickle:
$(SPHINXBUILD) -b pickle $(ALLSPHINXOPTS) $(BUILDDIR)/pickle
@echo
@echo "Build finished; now you can process the pickle files."
json:
$(SPHINXBUILD) -b json $(ALLSPHINXOPTS) $(BUILDDIR)/json
@echo
@echo "Build finished; now you can process the JSON files."
htmlhelp:
$(SPHINXBUILD) -b htmlhelp $(ALLSPHINXOPTS) $(BUILDDIR)/htmlhelp
@echo
@echo "Build finished; now you can run HTML Help Workshop with the" \
".hhp project file in $(BUILDDIR)/htmlhelp."
qthelp:
$(SPHINXBUILD) -b qthelp $(ALLSPHINXOPTS) $(BUILDDIR)/qthelp
@echo
@echo "Build finished; now you can run "qcollectiongenerator" with the" \
".qhcp project file in $(BUILDDIR)/qthelp, like this:"
@echo "# qcollectiongenerator $(BUILDDIR)/qthelp/eFEL.qhcp"
@echo "To view the help file:"
@echo "# assistant -collectionFile $(BUILDDIR)/qthelp/eFEL.qhc"
applehelp:
$(SPHINXBUILD) -b applehelp $(ALLSPHINXOPTS) $(BUILDDIR)/applehelp
@echo
@echo "Build finished. The help book is in $(BUILDDIR)/applehelp."
@echo "N.B. You won't be able to view it unless you put it in" \
"~/Library/Documentation/Help or install it in your application" \
"bundle."
devhelp:
$(SPHINXBUILD) -b devhelp $(ALLSPHINXOPTS) $(BUILDDIR)/devhelp
@echo
@echo "Build finished."
@echo "To view the help file:"
@echo "# mkdir -p $$HOME/.local/share/devhelp/eFEL"
@echo "# ln -s $(BUILDDIR)/devhelp $$HOME/.local/share/devhelp/eFEL"
@echo "# devhelp"
epub:
$(SPHINXBUILD) -b epub $(ALLSPHINXOPTS) $(BUILDDIR)/epub
@echo
@echo "Build finished. The epub file is in $(BUILDDIR)/epub."
latex:
$(SPHINXBUILD) -b latex $(ALLSPHINXOPTS) $(BUILDDIR)/latex
@echo
@echo "Build finished; the LaTeX files are in $(BUILDDIR)/latex."
@echo "Run \`make' in that directory to run these through (pdf)latex" \
"(use \`make latexpdf' here to do that automatically)."
latexpdf:
$(SPHINXBUILD) -b latex $(ALLSPHINXOPTS) $(BUILDDIR)/latex
@echo "Running LaTeX files through pdflatex..."
$(MAKE) -C $(BUILDDIR)/latex all-pdf
@echo "pdflatex finished; the PDF files are in $(BUILDDIR)/latex."
latexpdfja:
$(SPHINXBUILD) -b latex $(ALLSPHINXOPTS) $(BUILDDIR)/latex
@echo "Running LaTeX files through platex and dvipdfmx..."
$(MAKE) -C $(BUILDDIR)/latex all-pdf-ja
@echo "pdflatex finished; the PDF files are in $(BUILDDIR)/latex."
text:
$(SPHINXBUILD) -b text $(ALLSPHINXOPTS) $(BUILDDIR)/text
@echo
@echo "Build finished. The text files are in $(BUILDDIR)/text."
man:
$(SPHINXBUILD) -b man $(ALLSPHINXOPTS) $(BUILDDIR)/man
@echo
@echo "Build finished. The manual pages are in $(BUILDDIR)/man."
texinfo:
$(SPHINXBUILD) -b texinfo $(ALLSPHINXOPTS) $(BUILDDIR)/texinfo
@echo
@echo "Build finished. The Texinfo files are in $(BUILDDIR)/texinfo."
@echo "Run \`make' in that directory to run these through makeinfo" \
"(use \`make info' here to do that automatically)."
info:
$(SPHINXBUILD) -b texinfo $(ALLSPHINXOPTS) $(BUILDDIR)/texinfo
@echo "Running Texinfo files through makeinfo..."
make -C $(BUILDDIR)/texinfo info
@echo "makeinfo finished; the Info files are in $(BUILDDIR)/texinfo."
gettext:
$(SPHINXBUILD) -b gettext $(I18NSPHINXOPTS) $(BUILDDIR)/locale
@echo
@echo "Build finished. The message catalogs are in $(BUILDDIR)/locale."
changes:
$(SPHINXBUILD) -b changes $(ALLSPHINXOPTS) $(BUILDDIR)/changes
@echo
@echo "The overview file is in $(BUILDDIR)/changes."
linkcheck:
$(SPHINXBUILD) -b linkcheck $(ALLSPHINXOPTS) $(BUILDDIR)/linkcheck
@echo
@echo "Link check complete; look for any errors in the above output " \
"or in $(BUILDDIR)/linkcheck/output.txt."
doctest:
$(SPHINXBUILD) -b doctest $(ALLSPHINXOPTS) $(BUILDDIR)/doctest
@echo "Testing of doctests in the sources finished, look at the " \
"results in $(BUILDDIR)/doctest/output.txt."
coverage:
$(SPHINXBUILD) -b coverage $(ALLSPHINXOPTS) $(BUILDDIR)/coverage
@echo "Testing of coverage in the sources finished, look at the " \
"results in $(BUILDDIR)/coverage/python.txt."
xml:
$(SPHINXBUILD) -b xml $(ALLSPHINXOPTS) $(BUILDDIR)/xml
@echo
@echo "Build finished. The XML files are in $(BUILDDIR)/xml."
pseudoxml:
$(SPHINXBUILD) -b pseudoxml $(ALLSPHINXOPTS) $(BUILDDIR)/pseudoxml
@echo
@echo "Build finished. The pseudo-XML files are in $(BUILDDIR)/pseudoxml."
================================================
FILE: docs/source/.gitignore
================================================
/ephys/
/optimisations/
/deapext/
================================================
FILE: docs/source/_templates/module.rst
================================================
{{ fullname }}
{{ underline }}
.. automodule:: {{ fullname }}
:members:
================================================
FILE: docs/source/api.rst
================================================
.. BluePyOpt documentation master file, created by
sphinx-quickstart on Mon May 11 14:40:15 2015.
You can adapt this file completely to your liking, but it should at least
contain the root `toctree` directive.
Python API
==========
.. toctree::
:maxdepth: 3
optimisations
ephys
deapext
================================================
FILE: docs/source/conf.py
================================================
# -*- coding: utf-8 -*-
#
# BluePyOpt documentation build configuration file, created by
# sphinx-quickstart on Mon May 11 14:40:15 2015.
#
# This file is execfile()d with the current directory set to its containing dir.
#
# Note that not all possible configuration values are present in this
# autogenerated file.
#
# All configuration values have a default; values that are commented out
# serve to show the default.
import sys
import os
import bluepyopt
import bluepyopt.ephys
# If extensions (or modules to document with autodoc) are in another directory,
# add these directories to sys.path here. If the directory is relative to the
# documentation root, use os.path.abspath to make it absolute, like shown here.
sys.path.insert(0, os.path.abspath('.'))
# -- General configuration -----------------------------------------------------
# If your documentation needs a minimal Sphinx version, state it here.
needs_sphinx = '1.3'
# Add any Sphinx extension module names here, as strings. They can be extensions
# coming with Sphinx (named 'sphinx.ext.*') or your custom ones.
extensions = ['sphinx.ext.autodoc', 'sphinx.ext.viewcode',
'sphinx.ext.autosummary', 'sphinx.ext.napoleon']
# napoleon_numpy_docstring = True
napoleon_google_docstring = True
# Add any paths that contain templates here, relative to this directory.
templates_path = ['_templates']
# The suffix of source filenames.
source_suffix = '.rst'
# The encoding of source files.
#source_encoding = 'utf-8-sig'
# The master toctree document.
master_doc = 'index'
# General information about the project.
project = u'bluepyopt'
# The version info for the project you're documenting, acts as replacement for
# |version| and |release|, also used in various other places throughout the
# built documents.
#
# The short X.Y version.
version = bluepyopt.__version__
# The full version, including alpha/beta/rc tags.
release = bluepyopt.__version__
# The language for content autogenerated by Sphinx. Refer to documentation
# for a list of supported languages.
#language = None
# There are two options for replacing |today|: either, you set today to some
# non-false value, then it is used:
#today = ''
# Else, today_fmt is used as the format for a strftime call.
#today_fmt = '%B %d, %Y'
# List of patterns, relative to source directory, that match files and
# directories to ignore when looking for source files.
exclude_patterns = []
# The reST default role (used for this markup: `text`) to use for all documents.
#default_role = None
# If true, '()' will be appended to :func: etc. cross-reference text.
#add_function_parentheses = True
# If true, the current module name will be prepended to all description
# unit titles (such as .. function::).
#add_module_names = True
# If true, sectionauthor and moduleauthor directives will be shown in the
# output. They are ignored by default.
#show_authors = False
# The name of the Pygments (syntax highlighting) style to use.
pygments_style = 'sphinx'
# A list of ignored prefixes for module index sorting.
#modindex_common_prefix = []
autosummary_generate = True
autodoc_default_flags = ['show-inheritance']
autoclass_content = 'both'
tolerate_sphinx_warnings = True
# -- Options for HTML output ---------------------------------------------------
# The theme to use for HTML and HTML Help pages. See the documentation for
# a list of builtin themes.
html_theme = 'sphinx-bluebrain-theme'
html_title = 'BluepyOpt'
html_show_sourcelink = False
html_theme_options = {
"repo_url": "https://github.com/BlueBrain/BluePyOpt/",
"repo_name": "BlueBrain/BluePyOpt"
}
# Theme options are theme-specific and customize the look and feel of a theme
# further. For a list of options available for each theme, see the
# documentation.
#html_theme_options = {}
# Add any paths that contain custom themes here, relative to this directory.
html_theme_path = ['./']
# The name for this set of Sphinx documents. If None, it defaults to
# " v documentation".
#html_title = None
# A shorter title for the navigation bar. Default is the same as html_title.
#html_short_title = None
# The name of an image file (relative to this directory) to place at the top
# of the sidebar.
html_logo = "_static/bbp.jpg"
# The name of an image file (within the static path) to use as favicon of the
# docs. This file should be a Windows icon file (.ico) being 16x16 or 32x32
# pixels large.
#html_favicon = None
# Add any paths that contain custom static files (such as style sheets) here,
# relative to this directory. They are copied after the builtin static files,
# so a file named "default.css" will overwrite the builtin "default.css".
html_static_path = ['_static']
# If not '', a 'Last updated on:' timestamp is inserted at every page bottom,
# using the given strftime format.
html_last_updated_fmt = '%b %d, %Y'
#html_last_updated_fmt = '%b %d, %Y'
# If true, SmartyPants will be used to convert quotes and dashes to
# typographically correct entities.
#html_use_smartypants = True
# Custom sidebar templates, maps document names to template names.
#html_sidebars = {}
# Additional templates that should be rendered to pages, maps page names to
# template names.
#html_additional_pages = {}
# If false, no module index is generated.
#html_domain_indices = True
# If false, no index is generated.
#html_use_index = True
# If true, the index is split into individual pages for each letter.
#html_split_index = False
# If true, links to the reST sources are added to the pages.
#html_show_sourcelink = True
# If true, "Created using Sphinx" is shown in the HTML footer. Default is True.
#html_show_sphinx = True
# If true, "(C) Copyright ..." is shown in the HTML footer. Default is True.
#html_show_copyright = True
# If true, an OpenSearch description file will be output, and all pages will
# contain a tag referring to it. The value of this option must be the
# base URL from which the finished HTML is served.
#html_use_opensearch = ''
# This is the file name suffix for HTML files (e.g. ".xhtml").
#html_file_suffix = None
# Output file base name for HTML help builder.
htmlhelp_basename = 'bluepyoptdoc'
# -- Options for LaTeX output --------------------------------------------------
latex_elements = {
# The paper size ('letterpaper' or 'a4paper').
#'papersize': 'letterpaper',
# The font size ('10pt', '11pt' or '12pt').
#'pointsize': '10pt',
# Additional stuff for the LaTeX preamble.
#'preamble': '',
}
# Grouping the document tree into LaTeX files. List of tuples
# (source start file, target name, title, author, documentclass [howto/manual]).
latex_documents = [
('index', 'bluepyopt.tex', u'BluePyOpt Documentation',
u'BBP, EPFL', 'manual'),
]
# The name of an image file (relative to this directory) to place at the top of
# the title page.
#latex_logo = None
# For "manual" documents, if this is true, then toplevel headings are parts,
# not chapters.
#latex_use_parts = False
# If true, show page references after internal links.
#latex_show_pagerefs = False
# If true, show URL addresses after external links.
#latex_show_urls = False
# Documents to append as an appendix to all manuals.
#latex_appendices = []
# If false, no module index is generated.
#latex_domain_indices = True
# -- Options for manual page output --------------------------------------------
# One entry per manual page. List of tuples
# (source start file, name, description, authors, manual section).
man_pages = [
('index', 'bluepyopt', u'BluePyOpt Documentation',
[u'BBP, EPFL'], 1)
]
# If true, show URL addresses after external links.
#man_show_urls = False
# -- Options for Texinfo output ------------------------------------------------
# Grouping the document tree into Texinfo files. List of tuples
# (source start file, target name, title, author,
# dir menu entry, description, category)
texinfo_documents = [
('index', 'bluepyopt', u'BluePyOpt Documentation',
u'BBP, EPFL', 'bluepyopt', 'One line description of project.',
'Miscellaneous'),
]
# Documents to append as an appendix to all manuals.
#texinfo_appendices = []
# If false, no module index is generated.
#texinfo_domain_indices = True
# How to display URL addresses: 'footnote', 'no', or 'inline'.
#texinfo_show_urls = 'footnote'
# -- Options for Epub output ---------------------------------------------------
# Bibliographic Dublin Core info.
epub_title = u'bluepyopt'
epub_author = u'BBP, EPFL'
epub_publisher = u'BBP, EPFL'
epub_copyright = u'2015, BBP, EPFL'
# The language of the text. It defaults to the language option
# or en if the language is not set.
#epub_language = ''
# The scheme of the identifier. Typical schemes are ISBN or URL.
#epub_scheme = ''
# The unique identifier of the text. This can be a ISBN number
# or the project homepage.
#epub_identifier = ''
# A unique identification for the text.
#epub_uid = ''
# A tuple containing the cover image and cover page html template filenames.
#epub_cover = ()
# HTML files that should be inserted before the pages created by sphinx.
# The format is a list of tuples containing the path and title.
#epub_pre_files = []
# HTML files shat should be inserted after the pages created by sphinx.
# The format is a list of tuples containing the path and title.
#epub_post_files = []
# A list of files that should not be packed into the epub file.
#epub_exclude_files = []
# The depth of the table of contents in toc.ncx.
#epub_tocdepth = 3
# Allow duplicate toc entries.
#epub_tocdup = True
================================================
FILE: docs/source/deapext.rst
================================================
Deap extension API
==================
.. autosummary::
:toctree: deapext
:template: module.rst
bluepyopt.deapext.optimisations
================================================
FILE: docs/source/ephys.rst
================================================
EPhys model API
===============
.. autosummary::
:toctree: ephys
:template: module.rst
bluepyopt.ephys.evaluators
bluepyopt.ephys.models
bluepyopt.ephys.efeatures
bluepyopt.ephys.locations
bluepyopt.ephys.mechanisms
bluepyopt.ephys.morphologies
bluepyopt.ephys.objectives
bluepyopt.ephys.parameters
bluepyopt.ephys.parameterscalers
bluepyopt.ephys.protocols
bluepyopt.ephys.recordings
bluepyopt.ephys.responses
bluepyopt.ephys.objectivescalculators
bluepyopt.ephys.stimuli
================================================
FILE: docs/source/index.rst
================================================
.. BluePyOpt documentation master file, created by
sphinx-quickstart on Mon May 11 14:40:15 2015.
You can adapt this file completely to your liking, but it should at least
contain the root `toctree` directive.
.. include:: ../../README.rst
:end-before: .. substitutions
.. toctree::
:maxdepth: 3
Home
api.rst
Indices and tables
==================
* :ref:`genindex`
* :ref:`modindex`
* :ref:`search`
.. |banner| image:: /logo/BluePyOptBanner.png
.. |landscape_example| image:: ../../examples/simplecell/figures/landscape_example.png
================================================
FILE: docs/source/optimisations.rst
================================================
General optimisation API
========================
.. autosummary::
:toctree: optimisations
:template: module.rst
bluepyopt.optimisations
bluepyopt.parameters
bluepyopt.objectives
bluepyopt.evaluators
================================================
FILE: examples/BluePyOpt-ipyparallel.md
================================================
# BluePyOpt Parallelization with ipyparallel
By default, when the optimization is being run, it only uses a single core.
If you have access to a multicore machine, or a cluster of multicore machines, the extra processing power can easily be leveraged by using `BluePyOpt` in combination with [ipyparallel](https://ipyparallel.readthedocs.io/en/latest/).
# Quick Introduction to ipyparallel
The `ipyparallel` project is uses the IPython/Jupyter protocol for simplifying distributing work over many cores.
In the simplest terms, a worker (called an `ipengine`) is started per core.
It is directed by a master process (called an `ipcontroller`) to perform work.
The `ipcontroller` gets its work from clients that connect to it.
## Installation
`ipyparallel` can be installed using pip:
# create and activate virtualenv
$ venv venv-ipyparellel; source venv-ipyparellel/bin/activate
# install ipyparallel
(venv-ipyparellel)$ pip install ipyparallel
#check that it installed correctly
(venv-ipyparellel)$ ipcontroller -V
[returns a version number]
With `ipyparallel` installed, let's perform a simple parallel operation.
To fully understand what is happening, it is probably best to open three windows.
One for the `ipcontroller`, one for the `ipengines`, and lastly one for the client.
In the `ipcontroller` window:
# activate the virtualenv
$ source venv-ipyparellel/bin/activate
# run the ipcontroller
(venv-ipyparellel)$ ipcontroller
In the `ipengine` window:
# activate the virtualenv
$ source venv-ipyparellel/bin/activate
# start two ipengines
(venv-ipyparellel)$ ipengine &; ipengine &
In the client window:
# activate the virtualenv
$ source venv-ipyparellel/bin/activate
#start python
(venv-ipyparellel)$ python
>>> from ipyparallel import Client
>>> c = Client() # creates a connection to the server
>>> view = c[:] # creates a 'view' of all the workers
>>> import socket
>>> view.apply_sync(socket.gethostname) # run the function gethostname on all ipengines
['your_hostname', 'your_hostname']
If that works, it means that you can parallelize work on a single computer, but across every processor: just start one `ipengine` per processor, and `ipyparallel` will handle the rest.
Several things should be noted here:
* `ipyparallel` will attempt to use an [ipython profile](http://ipython.readthedocs.io/en/stable/config/intro.html#profiles) to coordinate the initial startup between the controller, its workers, and the client. That is why the above the above commands never included explicit host information
* using the `ipcluster` command one can simplify starting multiple instances on the same machine, and will require only a single window instead of one for the `ipcluster` and the `ipengines`. Ex:
# start an ipyparellel cluster with 1 head node, and as many processors as the current machine has
(venv-ipyparellel)$ ipcluster start
* With a cluster of machines, if there is a shared file system, parallelizing across all the machines and their processors is a matter of starting `ipengine`s on each of the machines
# Running the L5_PC example
With some experience with `ipyparallel`, it's time to try and run an optimization using it.
## Installation
If you already have a working environment, with `BluePyOpt`, [NEURON](http://www.neuron.yale.edu/neuron/) and `ipyparallel` installed, you can skip this step.
There are multiple ways to install the full stack to perform this optimization: using `ansible` (documented [here](https://github.com/BlueBrain/BluePyOpt/tree/master/cloud-config)) as well as using [conda](https://conda.io/docs/). For simplicity's sake, we will be using the latter to setup an environment that includes all the requirements, including a `NEURON` installation that includes all required mechanisms compiled in. Note: this only works for `Linux` and `macOS`.
Follow [these instructions](https://conda.io/docs/install/quick.html) to install `conda`.
Make sure that the `conda` command runs (make sure that the install location is included on your path.)
Install the `anaconda` environment manager:
$ conda install anaconda-client
Install the BluePyOpt suite:
$ conda env create bluepyopt/gecco2017
Activate it, and check that it works:
$ source activate gecco2017
$ python
>>> import neuron
If that works, you should have a properly working environment.
## Running
Start a cluster of `ipengines` (in one window):
(gecco2017)$ ipcluster start
In the `BluePyOpt` [git](https://github.com/BlueBrain/BluePyOpt/) repository, there is an `examples/l5pc` directory.
From there, one can launch the optimization like so (in another window):
(gecco2017)$ ./opt_l5pc.py \
-vv \
--checkpoint check.pkl \
--offspring_size=50 \
--max_ngen=2 \
--ipyparallel \
--start
This will run, and based on the number of generations (2 in the example above) and offspring (50 in the example above) the amount of work (2*50 = 100 units) will be distributed across the workers.
One should get output something along the lines of:
DEBUG:root:Using ipyparallel with 8 engines
DEBUG:root:Doing start or continue
DEBUG:traitlets:Importing canning map
DEBUG:root:Generation took 0:01:10.813599
DEBUG:root:Generation took 0:01:33.446949
INFO:__main__:gen nevals avg std min max
1 2 4862.45 123.749 4738.7 4986.2
2 2 4068.58 1604.07 1307.39 5242.02
================================================
FILE: examples/README.md
================================================
# BluePyOpt Examples
This directory contains examples of optimizations that can be performed with `BluePyOpt`.
They can be used to learn the concepts behind the package, and also as a starting point for other optimizations
* expsyn: Example optimization of a synapse (a point process) in NEURON
* graupnerbrunelstdp: Graupner-Brunel STDP model fitting
* l5pc: Layer 5 pyramidal neuron parameter optimization
* simplecell: optimisation of simple single compartmental cell with two free parameters
* stochkv: simple cell optimization with stochastic channels
* tsodyksmarkramstp: optimizing parameters of the Tsodyks-Markram model of short-term synaptic plasticity
The expsyn, l5pc and simplecell examples contain an implementation for [Arbor](https://arbor-sim.org/) as an alternative simulator backend to NEURON.
# Documentation
[Parallelization with ipyparallel](BluePyOpt-ipyparallel.md)
================================================
FILE: examples/__init__.py
================================================
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
================================================
FILE: examples/cma_strategy/cma.ipynb
================================================
{
"cells": [
{
"cell_type": "markdown",
"metadata": {},
"source": [
"# Optimisation using the CMA evolutionary strategy\n",
"\n",
"This notebook will explain how to optimise a model using the covariance matrix adaptation (CMA) optimisation strategy. \n",
"BluePyOpt includes two flavors of CMA: a single objective one and a hybrid single/multi objective one.\n",
"\n",
"For a tutorial on the theory and algorithm behind CMA, please refer to https://arxiv.org/abs/1604.00772.\n",
"\n",
"This notebook uses the simple cell model defined in examples/simplecell. Please refer to this notebook for a first introduction to model fitting."
]
},
{
"cell_type": "code",
"execution_count": 1,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Requirement already satisfied: matplotlib in /gpfs/bbp.cscs.ch/ssd/apps/tools/jupyter/venvs/python37/lib/python3.7/site-packages (3.4.3)\n",
"Requirement already satisfied: python-dateutil>=2.7 in /gpfs/bbp.cscs.ch/ssd/apps/tools/jupyter/venvs/python37/lib/python3.7/site-packages (from matplotlib) (2.8.2)\n",
"Requirement already satisfied: cycler>=0.10 in /gpfs/bbp.cscs.ch/ssd/apps/tools/jupyter/venvs/python37/lib/python3.7/site-packages (from matplotlib) (0.11.0)\n",
"Requirement already satisfied: numpy>=1.16 in /gpfs/bbp.cscs.ch/ssd/apps/tools/jupyter/venvs/python37/lib/python3.7/site-packages (from matplotlib) (1.21.4)\n",
"Requirement already satisfied: pillow>=6.2.0 in /gpfs/bbp.cscs.ch/ssd/apps/tools/jupyter/venvs/python37/lib/python3.7/site-packages (from matplotlib) (8.4.0)\n",
"Requirement already satisfied: pyparsing>=2.2.1 in /gpfs/bbp.cscs.ch/ssd/apps/tools/jupyter/venvs/python37/lib/python3.7/site-packages (from matplotlib) (2.4.7)\n",
"Requirement already satisfied: kiwisolver>=1.0.1 in /gpfs/bbp.cscs.ch/ssd/apps/tools/jupyter/venvs/python37/lib/python3.7/site-packages (from matplotlib) (1.3.2)\n",
"Requirement already satisfied: six>=1.5 in /gpfs/bbp.cscs.ch/ssd/apps/tools/jupyter/venvs/python37/lib/python3.7/site-packages (from python-dateutil>=2.7->matplotlib) (1.16.0)\n",
"\u001b[33mWARNING: You are using pip version 20.1.1; however, version 22.0.3 is available.\n",
"You should consider upgrading via the '/gpfs/bbp.cscs.ch/ssd/apps/tools/jupyter/venvs/python37/bin/python3 -m pip install --upgrade pip' command.\u001b[0m\n"
]
}
],
"source": [
"# Install matplotlib if needed\n",
"!pip install matplotlib"
]
},
{
"cell_type": "code",
"execution_count": 2,
"metadata": {},
"outputs": [],
"source": [
"%matplotlib inline\n",
"\n",
"import matplotlib.pyplot as plt\n",
"import numpy\n",
"\n",
"%load_ext autoreload\n",
"%autoreload"
]
},
{
"cell_type": "code",
"execution_count": 3,
"metadata": {},
"outputs": [],
"source": [
"def plot_fitness(logbook):\n",
" gen_numbers = logbook.select('gen')\n",
" min_fitness = logbook.select('min')\n",
" max_fitness = logbook.select('max')\n",
" plt.plot(gen_numbers, min_fitness, label='min fitness')\n",
" plt.xlabel('generation #')\n",
" plt.ylabel('score (# std)')\n",
" plt.legend()\n",
" plt.xlim(min(gen_numbers) - 1, max(gen_numbers) + 1) \n",
" plt.ylim(0.9*min(min_fitness), 1.1 * max(min_fitness)) "
]
},
{
"cell_type": "code",
"execution_count": 4,
"metadata": {},
"outputs": [],
"source": [
"def plot_responses(responses):\n",
" plt.subplot(2,1,1)\n",
" plt.plot(responses['step1.soma.v']['time'], responses['step1.soma.v']['voltage'], label='step1')\n",
" plt.legend()\n",
" plt.subplot(2,1,2)\n",
" plt.plot(responses['step2.soma.v']['time'], responses['step2.soma.v']['voltage'], label='step2')\n",
" plt.legend()\n",
" plt.tight_layout()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Setting up the cell template and evaluator\n",
"-------------------------"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"First, we instantiate the cell template and evaluator as defined in the simplecell example:"
]
},
{
"cell_type": "code",
"execution_count": 6,
"metadata": {},
"outputs": [],
"source": [
"import bluepyopt.ephys.examples.simplecell\n",
"\n",
"simple_cell = bluepyopt.ephys.examples.simplecell.SimpleCell()\n",
"evaluator = simple_cell.cell_evaluator"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Optimisation using single objective CMA (SO-CMA)\n",
"-------------------------"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"First we will present the single objective version of the CMA strategy.\n",
"\n",
"In this version of CMA, the optimizer aims at minimizing a single fitness value computed as the sum of the scores of the objectives.\n",
"\n",
"Note that in CMA, informing the offspring_size is optional as by default, it is automatically set to\n",
"int(4 + 3 * log(dimension_parameter_space))."
]
},
{
"cell_type": "code",
"execution_count": 53,
"metadata": {},
"outputs": [],
"source": [
"optimiser = bluepyopt.deapext.optimisationsCMA.DEAPOptimisationCMA\n",
"optimisation = optimiser(evaluator=evaluator, seed=1)\n",
"pop, hof, log, hist = optimisation.run(max_ngen=10)"
]
},
{
"cell_type": "code",
"execution_count": 54,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Best individual: [0.11513442416272959, 0.038816802452611765]\n",
"Fitness values: (0.0,)\n"
]
}
],
"source": [
"best_ind = hof[0]\n",
"print('Best individual: ', best_ind)\n",
"print('Fitness values: ', best_ind.fitness.values)"
]
},
{
"cell_type": "code",
"execution_count": 55,
"metadata": {},
"outputs": [
{
"data": {
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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
}
],
"source": [
"plot_fitness(log)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"If one wishes to optimize starting form a known solution, or fine-tune a past mdodel, the argument `centroid` can be used to initialise the center of the CMA search. In this case, it might be useful to also specify `sigma`, which is the initial standard deviation of the distribution from which the models are drawn.\n",
"\n",
"For example here,we can restart from the final results of the previous optimisation:"
]
},
{
"cell_type": "code",
"execution_count": 56,
"metadata": {},
"outputs": [],
"source": [
"optimisation = optimiser(centroids=[list(hof[0])], sigma=0.01, evaluator=evaluator, seed=2)\n",
"pop, hof, log, hist = optimisation.run(max_ngen=10)"
]
},
{
"cell_type": "code",
"execution_count": 57,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Best individual: [0.11485248564327624, 0.039145905479049836]\n",
"Fitness values: (0.0,)\n"
]
}
],
"source": [
"best_ind = hof[0]\n",
"print('Best individual: ', best_ind)\n",
"print('Fitness values: ', best_ind.fitness.values)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Optimisation using multi objective CMA (MO-CMA)\n",
"-------------------------"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Second is the hybrid single/multi objective CMA strategy. It is tasked with both:\n",
"- minimizing the fitness computed as the sum of the scores \n",
"- maximizing the hyper-volume of the Pareto front formed by the current population of models.\n",
"\n",
"At each generation, all models in the population are ranked for both criteria, and a mixed rank is obtained following the formula:\n",
"\n",
"rank_mixed = w_hv * rank_hv. + ((1 - w_hv) * rank_fitness).\n",
"\n",
"Following this ranking, the best models are selected to update the CMA kernel for the next generation.\n",
"\n",
"By default, the weight assigned to the hyper-volume ranking (w_hv) is set to 0.5. The case w_hv=1 would lead to a pure multi-objective optimisation aiming at maximizing the hypervolume while w_hv would aim at minimizing the raw fitness (note that in the latter, the result would differ from using the SO-CMA as the MO-CMA uses a slightly different evolutionary logic)."
]
},
{
"cell_type": "code",
"execution_count": 58,
"metadata": {},
"outputs": [],
"source": [
"optimisation = optimiser(weight_hv=0.5, offspring_size=3, selector_name=\"multi_objective\", evaluator=evaluator, seed=2)\n",
"pop, hof, log, hist = optimisation.run(max_ngen=10)"
]
},
{
"cell_type": "code",
"execution_count": 59,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Best individual: [0.11309639259118459, 0.034266363909519156]\n",
"Fitness values: (0.0,)\n"
]
}
],
"source": [
"best_ind = hof[0]\n",
"print('Best individual: ', best_ind)\n",
"print('Fitness values: ', best_ind.fitness.values)"
]
},
{
"cell_type": "code",
"execution_count": 60,
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
}
],
"source": [
"plot_fitness(log)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"CMA versus IBEA \n",
"-------------------------"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"As the present package proposes both the IBEA and CMA evolutionary strategies, one might ask: Which one is the best?\n",
"\n",
"Unfortunately, there is no definitive answer to this question.\n",
"\n",
"From a theoretical point of view, the advantages of the CMA strategy seem strong:\n",
"- In IBEA, the creation of a new generation is performed through random mating and mutation. However, due to the lack of a learning rate, this leads to a lack of convergence in the latter stage of the optimisation as the models will jump around an optimal solution without being able to reach it. In CMA, the `sigma` parameter, which is the width of the distribution from which the models should be drawn, decreases once the optimisation finds a bassin in the fitness landscape, leading to smoother convergence.\n",
"- In IBEA, as the new generation only depends on the latest one, the knowledge contained in the previous generations is almost completely lost. In CMA, the covariance matrix continuously evolves, taking into account the results of each generation, leading to an accumulation of past knowledge about the shape of the local fitness landscape.\n",
"- The ideal CMA population size, computed as int(4 + 3 * log(dimension_parameter_space)) is often one or two order of magnitude smaller than the population size needed by IBEA to reach the same results. This results in less compute per generation for the CMA strategy.\n",
"\n",
"However, CMA is not without drawbacks:\n",
"- It is frequent for the CMA strategy (especially the SO-CMA) to converge too quickly and thus get stuck in sub-optimal minima. Therefore, to achieve the exploration level displayed by the IBEA strategy, it might be needed to run several CMA optimisations in parallel and pool the results.\n",
"- Although the population size is much smaller when using the CMA strategy, a proper convergence might require many more generations than for the IBEA strategy, thus nullifying the advantage of the small generation in term of compute.\n",
"\n",
"Overall, CMA makes a more clever use of the information available, but IBEA is not to be neglected, especially if more compute power is available."
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": []
}
],
"metadata": {
"kernelspec": {
"display_name": "lfpyenv_new",
"language": "python",
"name": "lfpyenv_new"
},
"language_info": {
"codemirror_mode": {
"name": "ipython",
"version": 3
},
"file_extension": ".py",
"mimetype": "text/x-python",
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython3",
"version": "3.8.3"
}
},
"nbformat": 4,
"nbformat_minor": 4
}
================================================
FILE: examples/expsyn/.gitignore
================================================
.ipynb_checkpoints/
================================================
FILE: examples/expsyn/ExpSyn.ipynb
================================================
{
"cells": [
{
"cell_type": "markdown",
"metadata": {},
"source": [
"# Optimising synaptic parameters "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"This notebook shows how the parameters of a NEURON point process (in this case a synapse), can be optimised using BluePyOpt."
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"First some initial setup:"
]
},
{
"cell_type": "code",
"execution_count": 1,
"metadata": {},
"outputs": [],
"source": [
"%matplotlib inline\n",
"import matplotlib.pyplot as plt\n",
"%reload_ext autoreload\n",
"%autoreload\n",
"\n",
"import os\n",
"\n",
"import bluepyopt as bpopt\n",
"import bluepyopt.ephys as ephys"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"We need a Simulator (NEURON), Morphology (one compartment) and two Location objects (the 'somatic' sectionlist and the center of the soma)."
]
},
{
"cell_type": "code",
"execution_count": 2,
"metadata": {},
"outputs": [],
"source": [
"# NEURON simulator\n",
"nrn_sim = ephys.simulators.NrnSimulator()\n",
"\n",
"# Single compartment\n",
"morph = ephys.morphologies.NrnFileMorphology('simple.swc')\n",
"\n",
"# Object that points to sectionlist somatic\n",
"somatic_loc = ephys.locations.NrnSeclistLocation('somatic',seclist_name='somatic')\n",
"\n",
"# Object that points to the center of the soma\n",
"somacenter_loc = ephys.locations.NrnSeclistCompLocation(\n",
" name='somacenter',\n",
" seclist_name='somatic',\n",
" sec_index=0,\n",
" comp_x=0.5)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"We will also add a leak channel:"
]
},
{
"cell_type": "code",
"execution_count": 3,
"metadata": {},
"outputs": [],
"source": [
"pas_mech = ephys.mechanisms.NrnMODMechanism( \n",
" name='pas', \n",
" suffix='pas', \n",
" locations=[somatic_loc]) "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Now comes the code which will add the synapse. We specify the suffix of the point process MOD file, and the location (or the list of locations) where to add it."
]
},
{
"cell_type": "code",
"execution_count": 4,
"metadata": {},
"outputs": [],
"source": [
"# Add ExpSyn synapse pointprocess at the center of the soma\n",
"expsyn_mech = ephys.mechanisms.NrnMODPointProcessMechanism( \n",
" name='expsyn', \n",
" suffix='ExpSyn', \n",
" locations=[somacenter_loc]) "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Once we have defined a point process, we can create a Location object that points to it"
]
},
{
"cell_type": "code",
"execution_count": 5,
"metadata": {},
"outputs": [],
"source": [
"expsyn_loc = ephys.locations.NrnPointProcessLocation( \n",
" 'expsyn_loc', \n",
" pprocess_mech=expsyn_mech) "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Using this location, we can specify the parameters of the synapse. Let's fit the decay time constant:"
]
},
{
"cell_type": "code",
"execution_count": 6,
"metadata": {},
"outputs": [],
"source": [
"expsyn_tau_param = ephys.parameters.NrnPointProcessParameter( \n",
" name='expsyn_tau', \n",
" param_name='tau', \n",
" value=2, \n",
" bounds=[0, 50], \n",
" locations=[expsyn_loc])"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Let's put all these concepts together in a cell model:"
]
},
{
"cell_type": "code",
"execution_count": 7,
"metadata": {},
"outputs": [],
"source": [
"cell = ephys.models.CellModel( \n",
" name='simple_cell', \n",
" morph=morph, \n",
" mechs=[pas_mech, expsyn_mech], \n",
" params=[expsyn_tau_param]) "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Now we need to define the fitness function. The idea is to stimulate the synapse 5 times, and let the resulting train of EPSPs reach exactly -50 mV.\n",
"\n",
"We first create a stimulus that injects the presynaptic events:"
]
},
{
"cell_type": "code",
"execution_count": 8,
"metadata": {},
"outputs": [],
"source": [
"stim_start = 20\n",
"number = 5\n",
"interval = 5\n",
"\n",
"netstim = ephys.stimuli.NrnNetStimStimulus( \n",
" total_duration=200, \n",
" number=5, \n",
" interval=5, \n",
" start=stim_start, \n",
" weight=5e-4, \n",
" locations=[expsyn_loc])\n",
"\n",
"stim_end = stim_start + interval * number\n",
"\n",
"rec = ephys.recordings.CompRecording(\n",
" name='soma.v', \n",
" location=somacenter_loc,\n",
" variable='v')\n",
"\n",
"protocol = ephys.protocols.SweepProtocol('netstim_protocol', [netstim], [rec])"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Then we define an eFELFeature that will target the maximum voltage and we put everything in an evaluator"
]
},
{
"cell_type": "code",
"execution_count": 9,
"metadata": {},
"outputs": [],
"source": [
"max_volt_feature = ephys.efeatures.eFELFeature( \n",
" 'maximum_voltage', \n",
" efel_feature_name='maximum_voltage', \n",
" recording_names={'': 'soma.v'}, \n",
" stim_start=stim_start, \n",
" stim_end=stim_end, \n",
" exp_mean=-50, \n",
" exp_std=.1)\n",
"\n",
"max_volt_objective = ephys.objectives.SingletonObjective( \n",
" max_volt_feature.name, \n",
" max_volt_feature) \n",
"\n",
"score_calc = ephys.objectivescalculators.ObjectivesCalculator( \n",
" [max_volt_objective]) \n",
"\n",
"cell_evaluator = ephys.evaluators.CellEvaluator( \n",
" cell_model=cell, \n",
" param_names=['expsyn_tau'], \n",
" fitness_protocols={protocol.name: protocol}, \n",
" fitness_calculator=score_calc, \n",
" sim=nrn_sim) "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Let's try out the evaluator with a decay time constant of 10.0"
]
},
{
"cell_type": "code",
"execution_count": 10,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'maximum_voltage': 29.716831912606736}\n"
]
}
],
"source": [
"default_param_values = {'expsyn_tau': 10.0} \n",
"\n",
"print(cell_evaluator.evaluate_with_dicts(default_param_values)) "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Now we can run the optimisation:"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"optimisation = bpopt.optimisations.DEAPOptimisation( \n",
" evaluator=cell_evaluator, \n",
" offspring_size=10) \n",
"\n",
"_, hall_of_fame, _, _ = optimisation.run(max_ngen=5) "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"And then we can plot the best individual:"
]
},
{
"cell_type": "code",
"execution_count": 15,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Best individual: [14.03202650928813]\n",
"Fitness values: (1.181341617527849,)\n"
]
},
{
"data": {
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\n",
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"best_ind = hall_of_fame[0] \n",
"\n",
"print('Best individual: ', best_ind)\n",
"print('Fitness values: ', best_ind.fitness.values)\n",
"\n",
"best_ind_dict = cell_evaluator.param_dict(best_ind) \n",
"responses = protocol.run( \n",
" cell_model=cell, \n",
" param_values=best_ind_dict, \n",
" sim=nrn_sim) \n",
"\n",
"time = responses['soma.v']['time'] \n",
"voltage = responses['soma.v']['voltage'] \n",
"\n",
"import matplotlib.pyplot as plt \n",
"plt.style.use('ggplot') \n",
"plt.plot(time, voltage) \n",
"plt.xlabel('Time (ms)') \n",
"plt.ylabel('Voltage (mV)') \n",
"plt.show() "
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": []
}
],
"metadata": {
"kernelspec": {
"display_name": "Python 2",
"language": "python",
"name": "python2"
},
"language_info": {
"codemirror_mode": {
"name": "ipython",
"version": 3
},
"file_extension": ".py",
"mimetype": "text/x-python",
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython3",
"version": "3.8.0"
}
},
"nbformat": 4,
"nbformat_minor": 2
}
================================================
FILE: examples/expsyn/ExpSyn_arbor.ipynb
================================================
{
"cells": [
{
"cell_type": "markdown",
"metadata": {},
"source": [
"# Optimising synaptic parameters in Arbor"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"This notebook shows how the parameters of an Arbor point process (in this case a synapse), can be optimised using BluePyOpt."
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"First some initial setup:"
]
},
{
"cell_type": "code",
"execution_count": 1,
"metadata": {},
"outputs": [],
"source": [
"%matplotlib inline\n",
"import matplotlib.pyplot as plt\n",
"%reload_ext autoreload\n",
"%autoreload\n",
"\n",
"import os\n",
"\n",
"import bluepyopt as bpopt\n",
"import bluepyopt.ephys as ephys"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"We need a Simulator (Arbor), Morphology (one compartment) and two Location objects (the 'somatic' sectionlist and the center of the soma)."
]
},
{
"cell_type": "code",
"execution_count": 2,
"metadata": {},
"outputs": [],
"source": [
"# Arbor simulator\n",
"arb_sim = ephys.simulators.ArbSimulator()\n",
"\n",
"# Single compartment\n",
"morph = ephys.morphologies.NrnFileMorphology('simple.swc')\n",
"\n",
"# Object that points to sectionlist somatic\n",
"somatic_loc = ephys.locations.NrnSeclistLocation('somatic',seclist_name='somatic')\n",
"\n",
"# Object that points to the center of the soma\n",
"somacenter_loc = ephys.locations.ArbLocsetLocation(\n",
" name='somacenter',\n",
" locset='(location 0 0.5)')"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"We will also add a leak channel:"
]
},
{
"cell_type": "code",
"execution_count": 3,
"metadata": {},
"outputs": [],
"source": [
"pas_mech = ephys.mechanisms.NrnMODMechanism( \n",
" name='pas', \n",
" suffix='pas', \n",
" locations=[somatic_loc]) "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Now comes the code which will add the synapse. We specify the suffix of the point process MOD file, and the location (or the list of locations) where to add it."
]
},
{
"cell_type": "code",
"execution_count": 4,
"metadata": {},
"outputs": [],
"source": [
"# Add ExpSyn synapse pointprocess at the center of the soma\n",
"expsyn_mech = ephys.mechanisms.NrnMODPointProcessMechanism( \n",
" name='expsyn', \n",
" suffix='ExpSyn', \n",
" locations=[somacenter_loc]) "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Once we have defined a point process, we can create a Location object that points to it"
]
},
{
"cell_type": "code",
"execution_count": 5,
"metadata": {},
"outputs": [],
"source": [
"expsyn_loc = ephys.locations.NrnPointProcessLocation( \n",
" 'expsyn_loc', \n",
" pprocess_mech=expsyn_mech) "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Using this location, we can specify the parameters of the synapse. Let's fit the decay time constant:"
]
},
{
"cell_type": "code",
"execution_count": 6,
"metadata": {},
"outputs": [],
"source": [
"expsyn_tau_param = ephys.parameters.NrnPointProcessParameter( \n",
" name='expsyn_tau', \n",
" param_name='tau', \n",
" value=2, \n",
" bounds=[0, 50], \n",
" locations=[expsyn_loc])"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Let's put all these concepts together in a cell model:"
]
},
{
"cell_type": "code",
"execution_count": 7,
"metadata": {},
"outputs": [],
"source": [
"cell = ephys.models.CellModel( \n",
" name='simple_cell', \n",
" morph=morph, \n",
" mechs=[pas_mech, expsyn_mech], \n",
" params=[expsyn_tau_param]) "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Now we need to define the fitness function. The idea is to stimulate the synapse 5 times, and let the resulting train of EPSPs reach exactly -50 mV.\n",
"\n",
"We first create a stimulus that injects the presynaptic events:"
]
},
{
"cell_type": "code",
"execution_count": 8,
"metadata": {},
"outputs": [],
"source": [
"stim_start = 20\n",
"number = 5\n",
"interval = 5\n",
"\n",
"netstim = ephys.stimuli.NrnNetStimStimulus( \n",
" total_duration=200, \n",
" number=5, \n",
" interval=5, \n",
" start=stim_start, \n",
" weight=5e-4, \n",
" locations=[expsyn_loc])\n",
"\n",
"stim_end = stim_start + interval * number\n",
"\n",
"rec = ephys.recordings.CompRecording(\n",
" name='soma.v', \n",
" location=somacenter_loc,\n",
" variable='v')\n",
"\n",
"protocol = ephys.protocols.ArbSweepProtocol('netstim_protocol', [netstim], [rec])"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Then we define an eFELFeature that will target the maximum voltage and we put everything in an evaluator"
]
},
{
"cell_type": "code",
"execution_count": 9,
"metadata": {},
"outputs": [],
"source": [
"max_volt_feature = ephys.efeatures.eFELFeature( \n",
" 'maximum_voltage', \n",
" efel_feature_name='maximum_voltage', \n",
" recording_names={'': 'soma.v'}, \n",
" stim_start=stim_start, \n",
" stim_end=stim_end, \n",
" exp_mean=-50, \n",
" exp_std=.1)\n",
"\n",
"max_volt_objective = ephys.objectives.SingletonObjective( \n",
" max_volt_feature.name, \n",
" max_volt_feature) \n",
"\n",
"score_calc = ephys.objectivescalculators.ObjectivesCalculator( \n",
" [max_volt_objective]) \n",
"\n",
"cell_evaluator = ephys.evaluators.CellEvaluator( \n",
" cell_model=cell, \n",
" param_names=['expsyn_tau'], \n",
" fitness_protocols={protocol.name: protocol}, \n",
" fitness_calculator=score_calc, \n",
" sim=arb_sim) "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Let's try out the evaluator with a decay time constant of 10.0"
]
},
{
"cell_type": "code",
"execution_count": 10,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'maximum_voltage': 29.690040424145465}\n"
]
}
],
"source": [
"default_param_values = {'expsyn_tau': 10.0} \n",
"\n",
"print(cell_evaluator.evaluate_with_dicts(default_param_values)) "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Now we can run the optimisation:"
]
},
{
"cell_type": "code",
"execution_count": 11,
"metadata": {},
"outputs": [],
"source": [
"optimisation = bpopt.optimisations.DEAPOptimisation( \n",
" evaluator=cell_evaluator, \n",
" offspring_size=10) \n",
"\n",
"_, hall_of_fame, _, _ = optimisation.run(max_ngen=5) "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"And then we can plot the best individual:"
]
},
{
"cell_type": "code",
"execution_count": 12,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Best individual: [14.03202650928813]\n",
"Fitness values: (1.1134864832433067,)\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"best_ind = hall_of_fame[0] \n",
"\n",
"print('Best individual: ', best_ind)\n",
"print('Fitness values: ', best_ind.fitness.values)\n",
"\n",
"best_ind_dict = cell_evaluator.param_dict(best_ind) \n",
"responses = protocol.run( \n",
" cell_model=cell, \n",
" param_values=best_ind_dict, \n",
" sim=arb_sim) \n",
"\n",
"time = responses['soma.v']['time'] \n",
"voltage = responses['soma.v']['voltage'] \n",
"\n",
"import matplotlib.pyplot as plt \n",
"plt.style.use('ggplot') \n",
"plt.plot(time, voltage) \n",
"plt.xlabel('Time (ms)') \n",
"plt.ylabel('Voltage (mV)') \n",
"plt.show() "
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": []
}
],
"metadata": {
"kernelspec": {
"display_name": "Python 3 (ipykernel)",
"language": "python",
"name": "python3"
},
"language_info": {
"codemirror_mode": {
"name": "ipython",
"version": 3
},
"file_extension": ".py",
"mimetype": "text/x-python",
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython3",
"version": "3.8.10"
},
"vscode": {
"interpreter": {
"hash": "581988038cf9ce8838e7faf3da7c29f4ff88d898cd43cb17e0086e389d8deda2"
}
}
},
"nbformat": 4,
"nbformat_minor": 4
}
================================================
FILE: examples/expsyn/expsyn.py
================================================
"""Expsyn synapse parameter fitting"""
# pylint: disable=R0914
import os
import argparse
import bluepyopt as bpopt
import bluepyopt.ephys as ephys
def create_model(sim, do_replace_axon, return_locations=False):
"""Create model and optionally return locations dict"""
if sim not in ['nrn', 'arb']:
raise ValueError("Invalid simulator %s." % sim)
locations = dict()
morph = ephys.morphologies.NrnFileMorphology(
os.path.join(
os.path.dirname(os.path.abspath(__file__)),
'simple.swc'),
do_replace_axon=do_replace_axon)
somatic_loc = ephys.locations.NrnSeclistLocation(
'somatic',
seclist_name='somatic')
locations['somatic_loc'] = somatic_loc
if sim == 'nrn':
somacenter_loc = ephys.locations.NrnSeclistCompLocation(
name='somacenter',
seclist_name='somatic',
sec_index=0,
comp_x=0.5)
else:
somacenter_loc = ephys.locations.ArbLocsetLocation(
name='somacenter',
locset='(location 0 0.5)')
locations['somacenter_loc'] = somacenter_loc
pas_mech = ephys.mechanisms.NrnMODMechanism(
name='pas',
suffix='pas',
locations=[somatic_loc])
expsyn_mech = ephys.mechanisms.NrnMODPointProcessMechanism(
name='expsyn',
suffix='ExpSyn',
locations=[somacenter_loc])
expsyn_loc = ephys.locations.NrnPointProcessLocation(
'expsyn_loc',
pprocess_mech=expsyn_mech)
locations['expsyn_loc'] = expsyn_loc
expsyn_tau_param = ephys.parameters.NrnPointProcessParameter(
name='expsyn_tau',
param_name='tau',
value=2,
bounds=[0, 50],
locations=[expsyn_loc])
cm_param = ephys.parameters.NrnSectionParameter(
name='cm',
param_name='cm',
value=1.0,
locations=[somatic_loc],
frozen=True)
cell = ephys.models.CellModel(
name='simple_cell',
morph=morph,
mechs=[pas_mech, expsyn_mech],
params=[cm_param, expsyn_tau_param])
if return_locations is True:
return cell, locations
else:
return cell
def main(args):
"""Main"""
if args.sim == 'nrn':
sim = ephys.simulators.NrnSimulator()
else:
sim = ephys.simulators.ArbSimulator()
cell, locations = create_model(sim=args.sim,
do_replace_axon=False,
return_locations=True)
stim_start = 20
number = 5
interval = 5
netstim = ephys.stimuli.NrnNetStimStimulus(
total_duration=200,
number=5,
interval=5,
start=stim_start,
weight=5e-4,
locations=[locations['expsyn_loc']])
stim_end = stim_start + interval * number
rec = ephys.recordings.CompRecording(
name='soma.v',
location=locations['somacenter_loc'],
variable='v')
if args.sim == 'nrn':
protocol = ephys.protocols.SweepProtocol(
'netstim_protocol',
[netstim],
[rec])
else:
protocol = ephys.protocols.ArbSweepProtocol(
'netstim_protocol',
[netstim],
[rec])
max_volt_feature = ephys.efeatures.eFELFeature(
'maximum_voltage',
efel_feature_name='maximum_voltage',
recording_names={'': 'soma.v'},
stim_start=stim_start,
stim_end=stim_end,
exp_mean=-50,
exp_std=.1)
max_volt_objective = ephys.objectives.SingletonObjective(
max_volt_feature.name,
max_volt_feature)
score_calc = ephys.objectivescalculators.ObjectivesCalculator(
[max_volt_objective])
cell_evaluator = ephys.evaluators.CellEvaluator(
cell_model=cell,
param_names=['expsyn_tau'],
fitness_protocols={protocol.name: protocol},
fitness_calculator=score_calc,
sim=sim)
default_param_values = {'expsyn_tau': 10.0}
print(cell_evaluator.evaluate_with_dicts(default_param_values))
optimisation = bpopt.optimisations.DEAPOptimisation(
evaluator=cell_evaluator,
offspring_size=10)
_, hall_of_fame, _, _ = optimisation.run(max_ngen=5)
best_ind = hall_of_fame[0]
print('Best individual: ', best_ind)
print('Fitness values: ', best_ind.fitness.values)
best_ind_dict = cell_evaluator.param_dict(best_ind)
responses = protocol.run(
cell_model=cell,
param_values=best_ind_dict,
sim=sim)
time = responses['soma.v']['time']
voltage = responses['soma.v']['voltage']
import matplotlib.pyplot as plt
plt.style.use('ggplot')
plt.plot(time, voltage)
plt.xlabel('Time (ms)')
plt.ylabel('Voltage (ms)')
if args.output is not None:
if not os.path.exists(args.output):
output_dir = os.path.dirname(args.output)
if len(output_dir) > 0:
os.makedirs(output_dir, exist_ok=True)
plt.savefig(args.output)
plt.show()
if __name__ == '__main__':
parser = argparse.ArgumentParser(description='expsyn')
parser.add_argument('--sim', default='nrn', choices=['nrn', 'arb'],
help='Simulator (choose either nrn or arb)')
parser.add_argument('-o', '--output',
help='Path to store voltage trace plot to')
args = parser.parse_args()
if args.sim not in ['nrn', 'arb']:
raise argparse.ArgumentError('Simulator must be either nrn or arb')
main(args)
================================================
FILE: examples/expsyn/generate_acc.py
================================================
#!/usr/bin/env python
'''Example for generating a mixed JSON/ACC Arbor cable cell description (with optional axon-replacement)
$ python generate_acc.py --output-dir test_acc/ --replace-axon
Will save 'simple_cell.json', 'simple_cell_label_dict.acc' and 'simple_cell_decor.acc'
into the folder 'test_acc' that can be loaded in Arbor with:
'cell_json, morpho, decor, labels = \
ephys.create_acc.read_acc("test_acc/simple_cell_cell.json")'
An Arbor cable cell can then be created with
'cell = arbor.cable_cell(morphology=morpho, decor=decor, labels=labels)'
The resulting cable cell can be output to ACC for visual inspection
and e.g. validating/deriving custom Arbor locset/region/iexpr
expressions in the Arbor GUI (File > Cable cell > Load) using
'arbor.write_component(cell, "simple_cell_cable_cell.acc")'
'''
import argparse
from bluepyopt import ephys
import expsyn
def main():
'''main'''
parser = argparse.ArgumentParser(
formatter_class=argparse.RawDescriptionHelpFormatter,
description=__doc__)
parser.add_argument('-o', '--output-dir', dest='output_dir',
help='Output directory for JSON/ACC files')
parser.add_argument('-ra', '--replace-axon', action='store_true',
help='Replace axon with Neuron-dependent policy')
args = parser.parse_args()
cell = expsyn.create_model(sim='arb', do_replace_axon=args.replace_axon)
if args.replace_axon:
nrn_sim = ephys.simulators.NrnSimulator()
cell.instantiate_morphology_3d(nrn_sim)
param_values = {'expsyn_tau': 10.0}
# Add modcc-compiled external mechanisms catalogues here
# ext_catalogues = {'cat-name': 'path/to/nmodl-dir', ...}
if args.output_dir is not None:
cell.write_acc(args.output_dir,
param_values,
# ext_catalogues=ext_catalogues,
create_mod_morph=True)
else:
output = cell.create_acc(
param_values,
template='acc/*_template.jinja2',
# ext_catalogues=ext_catalogues,
create_mod_morph=True)
for el, val in output.items():
print("%s:\n%s\n" % (el, val))
if __name__ == '__main__':
main()
================================================
FILE: examples/expsyn/simple.swc
================================================
# Dummy granule cell morphology
1 1 -5.0 0.0 0.0 5.0 -1
2 1 0.0 0.0 0.0 5.0 1
3 1 5.0 0.0 0.0 5.0 2
================================================
FILE: examples/graupnerbrunelstdp/checkpoints/.gitignore
================================================
/*.pkl
/checkpoint.*
================================================
FILE: examples/graupnerbrunelstdp/figures/.gitignore
================================================
/*.eps
================================================
FILE: examples/graupnerbrunelstdp/gbevaluator.py
================================================
"""Main Graupner-Brunel STDP example script"""
import numpy
import bluepyopt as bpop
import stdputil
def gbParam(params):
"""Create the parameter set for Graupner-Brunel model from an *individual*.
:param individual: iterable
:rtype : dict
"""
gbparam = dict(
theta_d=1.0,
theta_p=1.3,
rho_star=0.5,
beta=0.75) # Fixed params
for param_name, param_value in params:
gbparam[param_name] = param_value
return gbparam
class GraupnerBrunelEvaluator(bpop.evaluators.Evaluator):
"""Graupner-Brunel Evaluator"""
def __init__(self):
"""Constructor"""
super(GraupnerBrunelEvaluator, self).__init__()
# Graupner-Brunel model parameters and boundaries,
# from (Graupner and Brunel, 2012)
self.graup_params = [('tau_ca', 1e-3, 100e-3),
('C_pre', 0.1, 20.0),
('C_post', 0.1, 50.0),
('gamma_d', 5.0, 5000.0),
('gamma_p', 5.0, 2500.0),
('sigma', 0.35, 70.7),
('tau', 2.5, 2500.0),
('D', 0.0, 50e-3),
('b', 1.0, 100.0)]
self.params = [bpop.parameters.Parameter
(param_name, bounds=(min_bound, max_bound))
for param_name, min_bound, max_bound in self.
graup_params]
self.param_names = [param.name for param in self.params]
self.protocols, self.sg, self.stdev, self.stderr = \
stdputil.load_neviansakmann()
self.objectives = [bpop.objectives.Objective(protocol.prot_id)
for protocol in self.protocols]
def get_param_dict(self, param_values):
"""Build dictionary of parameters for the Graupner-Brunel model from an
ordered list of values (i.e. an individual).
:param param_values: iterable
Parameters list
"""
return gbParam(zip(self.param_names, param_values))
def compute_synaptic_gain_with_lists(self, param_values):
"""Compute synaptic gain for all protocols.
:param param_values: iterable
Parameters list
"""
param_dict = self.get_param_dict(param_values)
syn_gain = [stdputil.protocol_outcome(protocol, param_dict)
for protocol in self.protocols]
return syn_gain
def evaluate_with_lists(self, param_values):
"""Evaluate individual
:param param_values: iterable
Parameters list
"""
param_dict = self.get_param_dict(param_values)
err = []
for protocol, sg, stderr in \
zip(self.protocols, self.sg, self.stderr):
res = stdputil.protocol_outcome(protocol, param_dict)
err.append(numpy.abs(sg - res) / stderr)
return err
================================================
FILE: examples/graupnerbrunelstdp/graupnerbrunelstdp.ipynb
================================================
{
"cells": [
{
"cell_type": "code",
"execution_count": 32,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"%matplotlib inline\n",
"import bluepyopt as bpop\n",
"import gbevaluator\n",
"import stdputil\n",
"import numpy as np\n",
"import run_fit"
]
},
{
"cell_type": "code",
"execution_count": 3,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"evaluator = gbevaluator.GraupnerBrunelEvaluator()"
]
},
{
"cell_type": "code",
"execution_count": 4,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"opt = bpop.optimisations.DEAPOptimisation(evaluator, offspring_size=100, \n",
" eta=20, mutpb=0.3, cxpb=0.7)"
]
},
{
"cell_type": "code",
"execution_count": 36,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"_, hof, log, hst = opt.run(max_ngen=200) "
]
},
{
"cell_type": "code",
"execution_count": 24,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"text/plain": [
"{'C_post': 0.48314077418341633,\n",
" 'C_pre': 0.7897761163017487,\n",
" 'D': 0.043495200524733116,\n",
" 'b': 21.765640344877976,\n",
" 'beta': 0.75,\n",
" 'gamma_d': 1178.419751433852,\n",
" 'gamma_p': 2302.4928211408605,\n",
" 'rho_star': 0.5,\n",
" 'sigma': 14.567793393352874,\n",
" 'tau': 2499.1107653632594,\n",
" 'tau_ca': 0.06578285231852728,\n",
" 'theta_d': 1.0,\n",
" 'theta_p': 1.3}"
]
},
"execution_count": 24,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"best_ind_dict = evaluator.get_param_dict(hof[0])\n",
"best_ind_dict"
]
},
{
"cell_type": "code",
"execution_count": 27,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"good_solutions = [evaluator.get_param_dict(ind) for ind in hst.genealogy_history.itervalues() \n",
" if np.all(np.array(ind.fitness.values) < 1)]"
]
},
{
"cell_type": "code",
"execution_count": 31,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"protocols, sg, _, stderr = stdputil.load_neviansakmann()\n",
"dt = np.array([float(p.prot_id[:3]) for p in protocols])"
]
},
{
"cell_type": "code",
"execution_count": 33,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
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T5IoF72+YdryjsRRv9A1yfrmPcwK+Uc8bhsHSqlK8Dht7uyMksnlWLyjHaZv6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\n6U8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JW6dQDyg3WvNwVsRDgm4hhBBiiXhjvETGMTlbqKIRZYRbcSOllOLP/+AA/atSvPtn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\nIAkASh1W/mJtJZcCEf44werBU2s55uXv3n0bXW1vwtBr6S/UdmBfE0cP7eK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SRKTEBTwu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5qqOBNJ8PypAWwbbm6s5KqactLpNP/Y0U1sbAa3AdzSXEXAbfHciT4GEmn8TgeJdI6RbI7m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\nQkICAKC6uho2NjYYN24cwsLCAAAFB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"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"run_fit.plot_dt_scan(best_ind_dict, good_solutions, dt, sg, stderr)"
]
},
{
"cell_type": "code",
"execution_count": 34,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"image/png": 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mYLo//MF0RSZglV2oBW8Hm82MdfDuu6anxJNPSi1bOrdnZZkpya6/3vQaefZZ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XAAAg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\nQQRvAAAAAAA8iOANAAAAAIAH/T831d3zLQytLwAAAABJRU5ErkJggg==\n",
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"run_fit.plot_calcium_transients(protocols, best_ind_dict)"
]
},
{
"cell_type": "code",
"execution_count": 37,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"image/png": 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+vNuxdLoBAAAAoOoZPHiwBg8ebLdt//796tChgynz+/2a7sTERH3++ed6/vnn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\nNmzYoDfffFPVq1e3uyeBM96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+Q+j2kbtg7esSczrdAAAAAFC5ELpd8LXTLRG6AQAAAABX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rqB1cVddaCa4lJUTIaXmyCpvSbDy0snuq+++mqMjo7i05/+NIaHhzMPBc0CbyLBdd22DiOt6PZX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"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"run_fit.plot_log(log)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": []
}
],
"metadata": {
"kernelspec": {
"display_name": "Python 2",
"language": "python",
"name": "python2"
},
"language_info": {
"codemirror_mode": {
"name": "ipython",
"version": 2
},
"file_extension": ".py",
"mimetype": "text/x-python",
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython2",
"version": "2.7.6"
}
},
"nbformat": 4,
"nbformat_minor": 1
}
================================================
FILE: examples/graupnerbrunelstdp/run_fit.py
================================================
"""Main Graupner-Brunel STDP example script"""
# pylint: disable=R0914
import pickle
import bluepyopt as bpop
import matplotlib.pyplot as plt
import numpy as np
import gbevaluator
import stdputil
cp_filename = 'checkpoints/checkpoint.pkl'
evaluator = gbevaluator.GraupnerBrunelEvaluator()
opt = bpop.optimisations.DEAPOptimisation(evaluator, offspring_size=100,
eta=20, mutpb=0.3, cxpb=0.7)
def run_model():
"""Run model"""
_, _, _, _ = opt.run(
max_ngen=200, cp_filename=cp_filename, cp_frequency=100)
def plot_log(log):
"""Plot logbook"""
fig, axes = plt.subplots(figsize=(10, 10), facecolor='white')
gen_numbers = log.select('gen')
mean = np.array(log.select('avg'))
std = np.array(log.select('std'))
minimum = log.select('min')
# maximum = log.select('max')
stdminus = mean - std
stdplus = mean + std
axes.plot(
gen_numbers,
mean,
color='black',
linewidth=2,
label='population average')
axes.fill_between(
gen_numbers,
stdminus,
stdplus,
color='lightgray',
linewidth=2,
label=r'population standard deviation')
axes.plot(
gen_numbers,
minimum,
color='red',
linewidth=2,
label='population minimum')
axes.set_xlim(min(gen_numbers) - 1, max(gen_numbers) + 1)
axes.set_xlabel('Generation #')
axes.set_ylabel('Sum of objectives')
axes.set_ylim([0, max(stdplus)])
axes.legend()
fig.tight_layout()
fig.savefig('figures/graupner_evolution.eps')
def plot_epspamp_discrete(dt, model_sg, sg, stderr):
"""Plot EPSP amplitude change for discrete points"""
# Plot result summary
fig1, ax1 = plt.subplots(figsize=(10, 10), facecolor='white')
ax1.errorbar(dt, model_sg, marker='o', label='Model')
ax1.errorbar(dt, sg, yerr=stderr, marker='o', label='In vitro')
ax1.axhline(y=1, color='k', linestyle='--')
ax1.axvline(color='k', linestyle='--')
ax1.set_xlabel(r'$\Delta t$ (ms)')
ax1.set_ylabel('change in EPSP amplitude')
ax1.legend()
fig1.savefig('figures/graupner_fit.eps')
def plot_calcium_transients(protocols, best_ind_dict):
"""Plot calcium transients"""
# Plot calcium transients for each protocol
fig2, axarr2 = plt.subplots(
len(protocols), 1, sharex=True, figsize=(
10, 10), facecolor='white')
for i, protocol in enumerate(protocols):
calcium = stdputil.CalciumTrace(protocol, best_ind_dict)
time, ca = calcium.materializetrace()
axarr2[i].plot(time, ca)
axarr2[i].axhline(y=best_ind_dict['theta_d'], color='g', linestyle='--')
axarr2[i].annotate(
r'$\theta_d$', xy=(
0.3, best_ind_dict['theta_d'] - 0.15))
axarr2[i].axhline(y=best_ind_dict['theta_p'], color='r', linestyle='--')
axarr2[i].annotate(
r'$\theta_p$', xy=(
0.3, best_ind_dict['theta_p'] + 0.05))
axarr2[i].set_title(protocol.prot_id)
axarr2[i].set_xlim(-0.012, 0.6)
axarr2[i].set_ylim(-0.1, 2.2)
axarr2[i].set_ylabel('calcium')
yloc = plt.MaxNLocator(3)
axarr2[i].yaxis.set_major_locator(yloc)
axarr2[i].set_xlabel('Time (s)')
fig2.tight_layout()
fig2.savefig('figures/graupner_ca_traces.eps')
def plot_dt_scan(best_ind_dict, good_solutions, dt, sg, stderr):
"""Plot dt scan"""
dt_vec = np.linspace(-90e-3, 50e-3, 100)
sg_vec = []
for model_dt in dt_vec:
protocol = stdputil.Protocol(
['pre', 'post', 'post', 'post'], [model_dt, 20e-3, 20e-3], 0.1,
60.0, prot_id='%.2fms' % model_dt)
model_sg = stdputil.protocol_outcome(protocol, best_ind_dict)
sg_vec.append(model_sg)
try:
sg_good_sol_vec = pickle.load(open("sg_good_sol_vec.pkl", "rb"))
except IOError:
sg_good_sol_vec = []
for _, good_sol in enumerate(good_solutions):
sg_ind = []
for model_dt in dt_vec:
protocol = stdputil.Protocol(
['pre', 'post', 'post', 'post'], [model_dt, 20e-3, 20e-3],
0.1, 60.0, prot_id='%.2fms' % model_dt)
model_sg = stdputil.protocol_outcome(protocol, good_sol)
sg_ind.append(model_sg)
sg_good_sol_vec.append(sg_ind)
pickle.dump(sg_good_sol_vec, open("sg_good_sol_vec.pkl", "wb"))
fig3, ax3 = plt.subplots(figsize=(10, 10), facecolor='white')
ax3.set_rasterization_zorder(1)
for sg_ind in sg_good_sol_vec:
ax3.plot(dt_vec * 1000.0, sg_ind, lw=1, color='lightblue', zorder=0)
ax3.plot(dt_vec * 1000.0, sg_vec, marker='o', lw=1, color='darkblue',
label='Best model')
ax3.errorbar(dt, sg, yerr=stderr, fmt='o', color='red', ms=10,
ecolor='red', elinewidth=3, capsize=5, capthick=3,
zorder=10000, label='In vitro')
ax3.axhline(y=1, color='k', linestyle='--')
ax3.axvline(color='k', linestyle='--')
ax3.set_xlabel(r'$\Delta t$ (ms)')
ax3.set_ylabel('EPSP amplitude change')
ax3.legend()
fig3.tight_layout()
fig3.savefig('figures/graupner_dtscan.eps', rasterized=True, dpi=72)
def analyse():
"""Generate plot"""
cp = pickle.load(open(cp_filename, "r"))
results = (
cp['population'],
cp['halloffame'],
cp['history'],
cp['logbook'])
_, hof, hst, log = results
best_ind = hof[0]
best_ind_dict = evaluator.get_param_dict(best_ind)
print('Best Individual')
for attribute, value in best_ind_dict.items():
print('\t{} : {}'.format(attribute, value))
good_solutions = [
evaluator.get_param_dict
(ind)
for ind in hst.genealogy_history.itervalues
() if np.all(np.array(ind.fitness.values) < 1)]
# model_sg = evaluator.compute_synaptic_gain_with_lists(best_ind)
# Load data
protocols, sg, _, stderr = stdputil.load_neviansakmann()
dt = np.array([float(p.prot_id[:3]) for p in protocols])
plt.rcParams['lines.linewidth'] = 2
# plot_epspamp_discrete(dt, model_sg, sg, stderr)
plot_dt_scan(best_ind_dict, good_solutions, dt, sg, stderr)
plot_calcium_transients(protocols, best_ind_dict)
plot_log(log)
plt.show()
def main():
"""Main"""
import argparse
parser = argparse.ArgumentParser(description='Graupner-Brunel STDP')
parser.add_argument('--start', action="store_true")
parser.add_argument('--continue_cp', action="store_true")
parser.add_argument('--analyse', action="store_true")
args = parser.parse_args()
if args.analyse:
analyse()
elif args.start:
run_model()
if __name__ == '__main__':
main()
================================================
FILE: examples/graupnerbrunelstdp/stdputil.py
================================================
# -*- coding: utf-8 -*-
"""
Created on Wed Jun 12 17:33:41 2013.
Utility functions for calcium-based STDP using simplified calcium model as in
(Graupner and Brunel, 2012).
@author: Giuseppe Chindemi
@remark: Copyright © BBP/EPFL 2005-2016; All rights reserved.
Do not distribute without further notice.
"""
# pylint: disable=R0914, R0912
import logging
import numpy as np
from scipy.special import erf # NOQA
try:
xrange
except NameError:
xrange = range
logging.basicConfig(level=logging.WARN)
# Note: having debug logging statements increases the run time by ~ 25%,
# because they exist in tight loops, and expand their outputs, even when
# debug is off, so we disable logging if possible. Set this to true if
# verbose output is needed
LOGGING_DEBUG = False
def logging_debug_vec(fmt, vec):
'''log to debug a vector'''
if LOGGING_DEBUG:
logging.debug(fmt, ', '.join(map(str, vec)))
def logging_debug(*args):
'''wrapper to log to debug a vector'''
if LOGGING_DEBUG:
logging.debug(*args)
# Parameters for cortical slices (Sjostrom et al., 2001)
# From SI, Graupner and Brunel (2012)
param_cortical = {
'tau_ca': 22.6936e-3, # [s]
'C_pre': 0.5617539,
'C_post': 1.23964,
'theta_d': 1.0,
'theta_p': 1.3,
'gamma_d': 331.909,
'gamma_p': 725.085,
'sigma': 3.3501,
'tau': 346.3615, # [s]
'rho_star': 0.5,
'D': 4.6098e-3, # [s]
'beta': 0.5,
'b': 5.40988}
# Parameters for hippocampal slices (Wittenberg and Wang, 2006)
# From SI, Graupner and Brunel (2012)
param_hippocampal = {
'tau_ca': 48.8373e-3, # [s]
'C_pre': 1.0,
'C_post': 0.275865,
'theta_d': 1.0,
'theta_p': 1.3,
'gamma_d': 313.0965,
'gamma_p': 1645.59,
'sigma': 9.1844,
'tau': 688.355, # [s]
'rho_star': 0.5,
'D': 18.8008e-3, # [s]
'beta': 0.7,
'b': 5.28145}
class Protocol(object):
"""Protocol"""
def __init__(self, stim_vec, delta_vec, f, n, prot_id=None):
"""A stimulation protocol.
:param stim_vec: list
List of stimuli ['pre'|'post'|'burst']
:param delta_vec: list
List of time deltas between stimuli
:param f: float
Frequency of the protocol in Hz
:param n: int
Number of repetitions of the protocol
:param prot_id: string
ID of the protocol
"""
# Check stim strings
valid_stim = set(['pre', 'post'])
for s in stim_vec:
assert s in valid_stim, \
'\'{0}\' is not a recognised stimulus'.format(s)
self.stim_vec = np.array(stim_vec, dtype='a10')
self.delta_vec = np.array(delta_vec)
self.f = f
self.n = n
self.prot_id = prot_id
# Compute time of stimuli
self.stim_t = np.zeros(len(self.stim_vec))
for i in xrange(len(self.delta_vec)):
self.stim_t[i + 1] = self.stim_t[i] + self.delta_vec[i]
def sort(self):
"""Sort stimuli in place."""
logging_debug('Protocol.sort()')
# Check if the stimuli are already sorted
if np.all(self.delta_vec >= 0.0):
logging_debug('Protocol is already sorted.')
else:
logging_debug('Before sorting:')
logging_debug_vec('stim_vec = [%s]', self.stim_vec)
logging_debug_vec('delta_vec = [%s]', self.delta_vec)
# Sort stimuli
index_vec = np.argsort(self.stim_t)
self.stim_vec = self.stim_vec[index_vec]
self.delta_vec = np.diff(self.stim_t[index_vec])
self.stim_t = self.stim_t[index_vec]
logging_debug('After sorting:')
logging_debug_vec('stim_vec = [%s]', self.stim_vec)
logging_debug_vec('delta_vec = [%s]', self.delta_vec)
class CalciumTrace(object):
"""CalciumTrace"""
def __init__(self, protocol, model):
"""Calcium trace produced by **model** when stimulated by **protocol**.
:param protocol: stdputil.Protocol
The stimulation protocol.
:param model: dict
Parameters of the Graupner-Brunel model
"""
self.protocol = protocol
self.model = model
# Generate the events corresponding to the configuration
n_stim = len(protocol.stim_vec)
curr_time = 0.0
event = []
time = []
amplitude = []
for i in xrange(n_stim):
if protocol.stim_vec[i] == 'pre':
event.append('Cpre')
time.append(curr_time + model['D'])
amplitude.append(model['C_pre'])
elif protocol.stim_vec[i] == 'post':
event.append('Cpost')
time.append(curr_time)
amplitude.append(model['C_post'])
if i < n_stim - 1:
# Delta vector is shorter than Stimulus vector
curr_time += protocol.delta_vec[i]
# Convert into numpy arrays for convenience
event = np.array(event, dtype='a10')
time = np.array(time)
amplitude = np.array(amplitude)
# Sort calcium events
index_vec = np.argsort(time)
logging_debug_vec('Sorted indices = [%s]', index_vec)
logging_debug_vec('Calcium event = [%s]', event[index_vec])
logging_debug_vec('Calcium time = [%s]', time[index_vec])
logging_debug_vec('Calcium amplitude = [%s]', amplitude[index_vec])
self.__evnt = event[index_vec]
self.__t = time[index_vec]
self.__amp = amplitude[index_vec]
def materializetrace(self):
"""Materialize trace"""
# Create exemplary traces for plotting
period = 1.0 / self.protocol.f
tstart = -0.01
tstop = tstart + period
dt = 0.0001
n = int((tstop - tstart) / dt)
tvec = np.linspace(tstart, tstop, n)
trace = np.zeros(n)
for j in xrange(len(self.__evnt)):
offset = int((self.time[j] - tstart) / dt)
component = self.amplitude[
j] * np.exp(-(tvec[:n - offset] / self.model['tau_ca']))
trace[offset:] += component
return tvec, trace
@property
def event(self):
"""Event"""
return self.__evnt
@property
def time(self):
"""Time"""
return self.__t
@property
def amplitude(self):
"""Amplitude"""
return self.__amp
def load_neviansakmann():
"""Load in vitro data, from figure 2B in (Nevian and Sakmann, 2006)."""
protocols = [
Protocol(['post', 'post', 'post', 'pre'],
[20e-3, 20e-3, 50e-3], 0.1, 60.0, prot_id='-90ms'),
Protocol(['post', 'post', 'post', 'pre'],
[20e-3, 20e-3, 10e-3], 0.1, 60.0, prot_id='-50ms'),
Protocol(['post', 'post', 'pre', 'post'],
[20e-3, 10e-3, 10e-3], 0.1, 60.0, prot_id='-30ms'),
Protocol(['post', 'pre', 'post', 'post'],
[10e-3, 10e-3, 20e-3], 0.1, 60.0, prot_id='-10ms'),
Protocol(['pre', 'post', 'post', 'post'],
[10e-3, 20e-3, 20e-3], 0.1, 60.0, prot_id='+10ms'),
Protocol(['pre', 'post', 'post', 'post'],
[50e-3, 20e-3, 20e-3], 0.1, 60.0, prot_id='+50ms')]
sg = [1.0, 0.68, 0.98, 1.42, 2.01, 0.92]
stdev = None
stderr = [0.09, 0.05, 0.12, 0.19, 0.22, 0.11]
return protocols, sg, stdev, stderr
def time_above_threshold(protocol, param):
"""Compute time spent by calcium above the potentiation and depression
thresholds.
:param protocol: stdputil.Protocol
The stimulation protocol.
:param model: dict
Parameters of the Graupner-Brunel model
"""
# Generate calcium trace
calcium_trace = CalciumTrace(protocol, param)
ca_event_t = calcium_trace.time
ca_event_amp = calcium_trace.amplitude
# Sort the protocol if not already sorted
protocol.sort()
# Compute calcium rise time/delta
ca_event_delta = np.diff(np.append(ca_event_t, 1.0 / protocol.f))
# Compute calcium baseline
A_f = (1.0 / (1.0 - np.exp(-1.0 / (protocol.f * param['tau_ca']))))
if A_f != 1.0:
baseline = (A_f - 1.0) * (ca_event_amp[0])
for i in xrange(len(ca_event_amp) - 1):
baseline += (A_f - 1.0) * \
(ca_event_amp[i + 1] * np.exp(
np.sum(np.abs(ca_event_delta[:i + 1])) / param['tau_ca']))
else:
baseline = 0.0
# Calcium amplitudes
logging_debug('Calcium amplitudes')
n_events = len(ca_event_amp)
C_amp = np.zeros(2 * n_events)
for i in xrange(n_events - 1):
C_amp[i] = baseline * \
np.exp(-np.sum(np.abs(ca_event_delta[:i + 1])) / param['tau_ca'])
logging_debug('C_amp[%d] = 0.0', i)
for j in xrange(i + 1):
C_amp[i] += \
ca_event_amp[j] * \
np.exp(-np.sum(
np.abs(ca_event_delta[j:i + 1])) / param['tau_ca'])
logging_debug('C_amp[%d] += %s * exp(-sum(abs(deltas[%d:%d])))',
i, protocol.stim_vec[j], j, i + 1)
logging_debug('C_amp[%d] = %f', i, C_amp[i])
C_amp[n_events - 1] = baseline
logging_debug('C_amp[%d] = 0.0', n_events - 1)
C_amp[n_events] = baseline + ca_event_amp[0] # For convenience
logging_debug('C_amp[%d] = %f', n_events, ca_event_amp[0])
for i in xrange(n_events + 1, 2 * n_events):
C_amp[i] = C_amp[i - n_events - 1] + ca_event_amp[i - n_events]
logging_debug('C_amp[%d] = C_amp[%d] + %s',
i, i - n_events - 1, ca_event_amp[i - n_events])
# Time spent above depression threshold
t_d = np.zeros(n_events)
for i in xrange(n_events):
if C_amp[i] > param['theta_d']:
t_d[i] = ca_event_delta[i]
elif C_amp[i] <= param['theta_d'] < C_amp[i + n_events]:
t_d[i] = param['tau_ca'] * \
np.log(C_amp[i + n_events] / param['theta_d'])
else:
t_d[i] = 0.0
t_d_tot = np.sum(t_d)
logging_debug('Time above depression threshold = %f', t_d_tot)
# Time spent above potentiation threshold
t_p = np.zeros(n_events)
for i in xrange(n_events):
if C_amp[i] > param['theta_p']:
t_p[i] = ca_event_delta[i]
elif C_amp[i] <= param['theta_p'] < C_amp[i + n_events]:
t_p[i] = param['tau_ca'] * \
np.log(C_amp[i + n_events] / param['theta_p'])
else:
t_p[i] = 0.0
t_p_tot = np.sum(t_p)
logging_debug('Time above potentiation threshold = %f', t_p_tot)
return t_d_tot, t_p_tot
def transition_prob(protocol, param=None):
"""Compute transition probabilities for the given protocol and model
parameters.
:param protocol: stdputil.Protocol
The stimulation protocol.
:param model: dict
Parameters of the Graupner-Brunel model
"""
if param is None:
param = param_cortical
# Sort the protocol if not already sorted
protocol.sort()
t_d_tot, t_p_tot = time_above_threshold(protocol, param)
# TODO Ask Michael
if t_d_tot == 0.0 and t_p_tot == 0.0:
up = 0.0
down = 0.0
return up, down
# Define aliases for convenience
f = protocol.f
n = protocol.n
# Compute alpha depression and alpha potentiation
alpha_d = t_d_tot * f
alpha_p = t_p_tot * f
# Compute Gamma depression and potentiation
big_gamma_d = alpha_d * param['gamma_d']
big_gamma_p = alpha_p * param['gamma_p']
# Compute rho bar
rho_bar = big_gamma_p / (big_gamma_p + big_gamma_d)
sigma_rho_sq = param['sigma'] ** 2 * \
(alpha_p + alpha_d) / (big_gamma_p + big_gamma_d)
tau_eff = param['tau'] / (big_gamma_p + big_gamma_d)
# Up transition
rho_0 = 0.0
erf_arg = -((param['rho_star'] - rho_bar +
(rho_bar - rho_0) * np.exp(-n / (tau_eff * f))) /
(np.sqrt(sigma_rho_sq * (1.0 -
np.exp(-2.0 * n / (tau_eff * f))))))
up = 0.5 * (1.0 + erf(erf_arg))
# Down transition
rho_0 = 1.0
erf_arg = -((param['rho_star'] - rho_bar +
(rho_bar - rho_0) * np.exp(-n / (tau_eff * f))) /
(np.sqrt(sigma_rho_sq * (1.0 -
np.exp(-2.0 * n / (tau_eff * f))))))
down = 0.5 * (1.0 - erf(erf_arg))
return up, down
def protocol_outcome(protocol, param=None):
"""Compute the average synaptic gain for a given stimulation protocol and
model parameters.
:param protocol: stdputil.Protocol
The stimulation protocol.
:param model: dict
Parameters of the Graupner-Brunel model
"""
if param is None:
param = param_cortical
# Compute Up and Down transition probabilities
up, down = transition_prob(protocol, param)
# Compute synaptic gain
sg = ((1.0 - up) * param['beta'] + down * (1.0 - param['beta']) +
param['b'] * (up * param['beta'] +
(1.0 - down) * (1.0 - param['beta']))) / \
(param['beta'] + (1.0 - param['beta']) * param['b'])
return sg
================================================
FILE: examples/graupnerbrunelstdp/test_stdputil.py
================================================
import stdputil
import numpy as np
import numpy.testing as npt
try:
xrange
except NameError:
xrange = range
def test_protocol_outcome():
"""
Test against Fig. 3 of Graupner and Brunel (2012).
TODO, Ask permission to Michael to add testing files.
Notes
-----
Data used for the test were kindly provprot_ided by Dr. M. Graupner.
Fig. 3F cannot be reproduced because generated using an approximate
solution.
"""
# Case 1: Fig. 3B
mgspike = np.loadtxt(
'/gpfs/bbp.cscs.ch/home/chindemi/proj32/graupner/data/post_spike.dat')
dt = mgspike[:, 0]
outcome = np.zeros(len(dt))
for i in xrange(len(dt)):
p = stdputil.Protocol(['pre', 'post'], [dt[i] * 1e-3], 5.0, 200.0)
outcome[i] = stdputil.protocol_outcome(p, stdputil.param_hippocampal)
npt.assert_allclose(outcome, mgspike[:, 1], rtol=1e-05)
# Case 2: Fig. 3D
mgspike = np.loadtxt(
'/gpfs/bbp.cscs.ch/home/chindemi/proj32/graupner/data/'
'post_burst_100.dat')
dt = mgspike[:, 0]
outcome = np.zeros(len(dt))
for i in xrange(len(dt)):
p = stdputil.Protocol(
['post', 'post', 'pre'],
[11.5e-3, -dt[i] * 1e-3],
5.0, 100.0)
outcome[i] = stdputil.protocol_outcome(p, stdputil.param_hippocampal)
npt.assert_allclose(outcome, mgspike[:, 1], rtol=1e-05)
# Case 3: Fig. 3E
mgspike = np.loadtxt(
'/gpfs/bbp.cscs.ch/home/chindemi/proj32/graupner/data/'
'post_burst_30.dat')
dt = mgspike[:, 0]
outcome = np.zeros(len(dt))
for i in xrange(len(dt)):
p = stdputil.Protocol(
['post', 'post', 'pre'],
[11.5e-3, -dt[i] * 1e-3],
5.0, 30.0)
outcome[i] = stdputil.protocol_outcome(p, stdputil.param_hippocampal)
npt.assert_allclose(outcome, mgspike[:, 1], rtol=1e-05)
================================================
FILE: examples/l5pc/.gitignore
================================================
/*.pkl
/.ipynb_checkpoints/
/L5PC.py
/.ipython
================================================
FILE: examples/l5pc/L5PC.ipynb
================================================
{
"cells": [
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"# Optimisation of a Neocortical Layer 5 Pyramidal Cell"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"This notebook shows you how to optimise the maximal conductance of Neocortical Layer 5 Pyramidal Cell as used in Markram et al. 2015.\n",
"\n",
"Author of this script: Werner Van Geit @ Blue Brain Project\n",
"\n",
"Choice of parameters, protocols and other settings was done by Etay Hay @ HUJI\n",
"\n",
"What's described here is a more advanced use of BluePyOpt. We suggest to first go through the introductary example here: https://github.com/BlueBrain/BluePyOpt/blob/master/examples/simplecell/simplecell.ipynb\n",
"\n",
"**If you use the methods in this notebook, we ask you to cite the following publications when publishing your research:**\n",
"\n",
"Van Geit, W., M. Gevaert, G. Chindemi, C. Rössert, J.-D. Courcol, E. Muller, F. Schürmann, I. Segev, and H. Markram (2016, March). BluePyOpt: Leveraging open source software and cloud infrastructure to optimise model parameters in neuroscience. ArXiv e-prints.\n",
"http://arxiv.org/abs/1603.00500\n",
"\n",
"Markram, H., E. Muller, S. Ramaswamy, M. W. Reimann, M. Abdellah, C. A. Sanchez, A. Ailamaki, L. Alonso-Nanclares, N. Antille, S. Arsever, et al. (2015). Reconstruction and simulation of neocortical microcircuitry. Cell 163(2), 456–492.\n",
"http://www.cell.com/abstract/S0092-8674%2815%2901191-5\n",
"\n",
"Some of the modules loaded in this script are located in the L5PC example folder: https://github.com/BlueBrain/BluePyOpt/tree/master/examples/l5pc "
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"We first load the bluepyopt python module, the ephys submodule and some helper functionality"
]
},
{
"cell_type": "code",
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"text": [
"/Users/werner/src/bpopt/examples/l5pc\n",
"mechanisms/CaDynamics_E2.mod mechanisms/Ca_HVA.mod mechanisms/Ca_LVAst.mod mechanisms/Ih.mod mechanisms/Im.mod mechanisms/K_Pst.mod mechanisms/K_Tst.mod mechanisms/NaTa_t.mod mechanisms/NaTs2_t.mod mechanisms/Nap_Et2.mod mechanisms/ProbAMPANMDA_EMS.mod mechanisms/ProbGABAAB_EMS.mod mechanisms/SK_E2.mod mechanisms/SKv3_1.mod\n",
"CaDynamics_E2.mod Ca_HVA.mod Ca_LVAst.mod Ih.mod Im.mod K_Pst.mod K_Tst.mod NaTa_t.mod NaTs2_t.mod Nap_Et2.mod ProbAMPANMDA_EMS.mod ProbGABAAB_EMS.mod SK_E2.mod SKv3_1.mod\n",
"\"/Users/werner/local/nrnnogui/share/nrn/libtool\" --mode=compile gcc -DHAVE_CONFIG_H -I. -I.. -I\"/Users/werner/local/nrnnogui/include/nrn\" -I\"/Users/werner/local/nrnnogui/x86_64/lib\" -g -O2 -c -o mod_func.lo mod_func.c\n",
"libtool: compile: gcc -DHAVE_CONFIG_H -I. -I.. -I/Users/werner/local/nrnnogui/include/nrn -I/Users/werner/local/nrnnogui/x86_64/lib -g -O2 -c mod_func.c -fno-common -DPIC -o .libs/mod_func.o\n",
"\"/Users/werner/local/nrnnogui/share/nrn/libtool\" --mode=link gcc -module -g -O2 -headerpad_max_install_names -o libnrnmech.la -rpath \"/Users/werner/local/nrnnogui/x86_64/lib\" CaDynamics_E2.lo Ca_HVA.lo Ca_LVAst.lo Ih.lo Im.lo K_Pst.lo K_Tst.lo NaTa_t.lo NaTs2_t.lo Nap_Et2.lo ProbAMPANMDA_EMS.lo ProbGABAAB_EMS.lo SK_E2.lo SKv3_1.lo mod_func.lo -L\"/Users/werner/local/nrnnogui/x86_64/lib\" -lnrnoc -loc -lmemacs -lnrnmpi -lscopmath -lsparse13 -lreadline -lncurses -L\"/Users/werner/local/nrnnogui/x86_64/lib\" \"/Users/werner/local/nrnnogui/x86_64/lib/libnrniv.la\" -livoc -lneuron_gnu -lmeschach -lsundials -livos \n",
"libtool: link: rm -fr .libs/libnrnmech.0.so .libs/libnrnmech.0.so.dSYM .libs/libnrnmech.la .libs/libnrnmech.lai .libs/libnrnmech.so\n",
"libtool: link: gcc -Wl,-undefined -Wl,dynamic_lookup -o .libs/libnrnmech.0.so -bundle .libs/CaDynamics_E2.o .libs/Ca_HVA.o .libs/Ca_LVAst.o .libs/Ih.o .libs/Im.o .libs/K_Pst.o .libs/K_Tst.o .libs/NaTa_t.o .libs/NaTs2_t.o .libs/Nap_Et2.o .libs/ProbAMPANMDA_EMS.o .libs/ProbGABAAB_EMS.o .libs/SK_E2.o .libs/SKv3_1.o .libs/mod_func.o -L/Users/werner/local/nrnnogui/x86_64/lib /Users/werner/local/nrnnogui/x86_64/lib/libnrnoc.dylib /Users/werner/local/nrnnogui/x86_64/lib/liboc.dylib /Users/werner/local/nrnnogui/x86_64/lib/libmemacs.dylib /Users/werner/local/nrnnogui/x86_64/lib/libnrnmpi.dylib /Users/werner/local/nrnnogui/x86_64/lib/libscopmath.dylib /Users/werner/local/nrnnogui/x86_64/lib/libsparse13.dylib -lreadline -lncurses /Users/werner/local/nrnnogui/x86_64/lib/libnrniv.dylib /Users/werner/local/nrnnogui/x86_64/lib/libivoc.dylib /Users/werner/local/nrnnogui/x86_64/lib/libneuron_gnu.dylib /Users/werner/local/nrnnogui/x86_64/lib/libmeschach.dylib /Users/werner/local/nrnnogui/x86_64/lib/libsundials.dylib /Users/werner/local/nrnnogui/x86_64/lib/libivos.dylib \n",
"libtool: link: dsymutil .libs/libnrnmech.0.so || :\n",
"libtool: link: (cd \".libs\" && rm -f \"libnrnmech.so\" && ln -s \"libnrnmech.0.so\" \"libnrnmech.so\")\n",
"libtool: link: ( cd \".libs\" && rm -f \"libnrnmech.la\" && ln -s \"../libnrnmech.la\" \"libnrnmech.la\" )\n",
"Successfully created x86_64/special\n"
]
}
],
"source": [
"%load_ext autoreload\n",
"%autoreload\n",
"\n",
"!nrnivmodl mechanisms\n",
"import bluepyopt as bpopt\n",
"import bluepyopt.ephys as ephys\n",
"\n",
"import pprint\n",
"pp = pprint.PrettyPrinter(indent=2)\n",
"\n",
"%matplotlib notebook\n",
"import matplotlib.pyplot as plt"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"Enable the code below to enable debug level logging"
]
},
{
"cell_type": "code",
"execution_count": 2,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"# import logging \n",
"# logging.basicConfig() \n",
"# logger = logging.getLogger() \n",
"# logger.setLevel(logging.DEBUG) "
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"## Model description"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"### Morphology"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"We're using a complex reconstructed morphology of an L5PC cell. Let's visualise this with the BlueBrain NeuroM software:"
]
},
{
"cell_type": "code",
"execution_count": 3,
"metadata": {
"collapsed": false
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Requirement already up-to-date: neurom in /usr/local/lib/python2.7/site-packages\n",
"Requirement already up-to-date: pyyaml>=3.10 in /usr/local/lib/python2.7/site-packages (from neurom)\n",
"Requirement already up-to-date: enum34>=1.0.4 in /usr/local/lib/python2.7/site-packages (from neurom)\n"
]
},
{
"name": "stderr",
"output_type": "stream",
"text": [
"/usr/local/lib/python2.7/site-packages/neurom/utils.py:81: DeprecationWarning: Module neurom.segments is deprecated. \n",
" _warn_deprecated('Module %s is deprecated. %s' % (mod_name, msg))\n",
"/usr/local/lib/python2.7/site-packages/neurom/utils.py:81: DeprecationWarning: Module neurom.sections is deprecated. \n",
" _warn_deprecated('Module %s is deprecated. %s' % (mod_name, msg))\n",
"/usr/local/lib/python2.7/site-packages/neurom/utils.py:81: DeprecationWarning: Module neurom.bifurcations is deprecated. \n",
" _warn_deprecated('Module %s is deprecated. %s' % (mod_name, msg))\n",
"/usr/local/lib/python2.7/site-packages/neurom/utils.py:81: DeprecationWarning: Module neurom.points is deprecated. \n",
" _warn_deprecated('Module %s is deprecated. %s' % (mod_name, msg))\n",
"/usr/local/lib/python2.7/site-packages/neurom/utils.py:81: DeprecationWarning: Module neurom.ezy is deprecated. \n",
" _warn_deprecated('Module %s is deprecated. %s' % (mod_name, msg))\n",
"/usr/local/lib/python2.7/site-packages/neurom/io/neurolucida.py:254: UserWarning: This is an experimental reader. There are no guarantees regarding ability to parse Neurolucida .asc files or correctness of output.\n",
" warnings.warn(msg)\n"
]
},
{
"data": {
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');\n this._root_extra_style(this.root)\n this.root.attr('style', 'display: inline-block');\n\n $(parent_element).append(this.root);\n\n this._init_header(this);\n this._init_canvas(this);\n this._init_toolbar(this);\n\n var fig = this;\n\n this.waiting = false;\n\n this.ws.onopen = function () {\n fig.send_message(\"supports_binary\", {value: fig.supports_binary});\n fig.send_message(\"send_image_mode\", {});\n fig.send_message(\"refresh\", {});\n }\n\n this.imageObj.onload = function() {\n if (fig.image_mode == 'full') {\n // Full images could contain transparency (where diff images\n // almost always do), so we need to clear the canvas so that\n // there is no ghosting.\n fig.context.clearRect(0, 0, fig.canvas.width, fig.canvas.height);\n }\n fig.context.drawImage(fig.imageObj, 0, 0);\n };\n\n this.imageObj.onunload = function() {\n this.ws.close();\n }\n\n this.ws.onmessage = this._make_on_message_function(this);\n\n this.ondownload = ondownload;\n}\n\nmpl.figure.prototype._init_header = function() {\n var titlebar = $(\n '
');\n var titletext = $(\n '
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')\n nav_element.attr('style', 'width: 100%');\n this.root.append(nav_element);\n\n // Define a callback function for later on.\n function toolbar_event(event) {\n return fig.toolbar_button_onclick(event['data']);\n }\n function toolbar_mouse_event(event) {\n return fig.toolbar_button_onmouseover(event['data']);\n }\n\n for(var toolbar_ind in mpl.toolbar_items) {\n var name = mpl.toolbar_items[toolbar_ind][0];\n var tooltip = mpl.toolbar_items[toolbar_ind][1];\n var image = mpl.toolbar_items[toolbar_ind][2];\n var method_name = mpl.toolbar_items[toolbar_ind][3];\n\n if (!name) {\n // put a spacer in here.\n continue;\n }\n var button = $(' ');\n button.addClass('ui-button ui-widget ui-state-default ui-corner-all ' +\n 'ui-button-icon-only');\n button.attr('role', 'button');\n button.attr('aria-disabled', 'false');\n button.click(method_name, toolbar_event);\n button.mouseover(tooltip, toolbar_mouse_event);\n\n var icon_img = $(' ');\n icon_img.addClass('ui-button-icon-primary ui-icon');\n icon_img.addClass(image);\n icon_img.addClass('ui-corner-all');\n\n var tooltip_span = $(' ');\n tooltip_span.addClass('ui-button-text');\n tooltip_span.html(tooltip);\n\n button.append(icon_img);\n button.append(tooltip_span);\n\n nav_element.append(button);\n }\n\n var fmt_picker_span = $(' ');\n\n var fmt_picker = $(' ');\n fmt_picker.addClass('mpl-toolbar-option ui-widget ui-widget-content');\n fmt_picker_span.append(fmt_picker);\n nav_element.append(fmt_picker_span);\n this.format_dropdown = fmt_picker[0];\n\n for (var ind in mpl.extensions) {\n var fmt = mpl.extensions[ind];\n var option = $(\n ' ', {selected: fmt === mpl.default_extension}).html(fmt);\n fmt_picker.append(option)\n }\n\n // Add hover states to the ui-buttons\n $( \".ui-button\" ).hover(\n function() { $(this).addClass(\"ui-state-hover\");},\n function() { $(this).removeClass(\"ui-state-hover\");}\n );\n\n var status_bar = $('');\n nav_element.append(status_bar);\n this.message = status_bar[0];\n}\n\nmpl.figure.prototype.request_resize = function(x_pixels, y_pixels) {\n // Request matplotlib to resize the figure. Matplotlib will then trigger a resize in the client,\n // which will in turn request a refresh of the image.\n this.send_message('resize', {'width': x_pixels, 'height': y_pixels});\n}\n\nmpl.figure.prototype.send_message = function(type, properties) {\n properties['type'] = type;\n properties['figure_id'] = this.id;\n this.ws.send(JSON.stringify(properties));\n}\n\nmpl.figure.prototype.send_draw_message = function() {\n if (!this.waiting) {\n this.waiting = true;\n this.ws.send(JSON.stringify({type: \"draw\", figure_id: this.id}));\n }\n}\n\n\nmpl.figure.prototype.handle_save = function(fig, msg) {\n var format_dropdown = fig.format_dropdown;\n var format = format_dropdown.options[format_dropdown.selectedIndex].value;\n fig.ondownload(fig, format);\n}\n\n\nmpl.figure.prototype.handle_resize = function(fig, msg) {\n var size = msg['size'];\n if (size[0] != fig.canvas.width || size[1] != fig.canvas.height) {\n fig._resize_canvas(size[0], size[1]);\n fig.send_message(\"refresh\", {});\n };\n}\n\nmpl.figure.prototype.handle_rubberband = function(fig, msg) {\n var x0 = msg['x0'];\n var y0 = fig.canvas.height - msg['y0'];\n var x1 = msg['x1'];\n var y1 = fig.canvas.height - msg['y1'];\n x0 = Math.floor(x0) + 0.5;\n y0 = Math.floor(y0) + 0.5;\n x1 = Math.floor(x1) + 0.5;\n y1 = Math.floor(y1) + 0.5;\n var min_x = Math.min(x0, x1);\n var min_y = Math.min(y0, y1);\n var width = Math.abs(x1 - x0);\n var height = Math.abs(y1 - y0);\n\n fig.rubberband_context.clearRect(\n 0, 0, fig.canvas.width, fig.canvas.height);\n\n fig.rubberband_context.strokeRect(min_x, min_y, width, height);\n}\n\nmpl.figure.prototype.handle_figure_label = function(fig, msg) {\n // Updates the figure title.\n fig.header.textContent = msg['label'];\n}\n\nmpl.figure.prototype.handle_cursor = function(fig, msg) {\n var cursor = msg['cursor'];\n switch(cursor)\n {\n case 0:\n cursor = 'pointer';\n break;\n case 1:\n cursor = 'default';\n break;\n case 2:\n cursor = 'crosshair';\n break;\n case 3:\n cursor = 'move';\n break;\n }\n fig.rubberband_canvas.style.cursor = cursor;\n}\n\nmpl.figure.prototype.handle_message = function(fig, msg) {\n fig.message.textContent = msg['message'];\n}\n\nmpl.figure.prototype.handle_draw = function(fig, msg) {\n // Request the server to send over a new figure.\n fig.send_draw_message();\n}\n\nmpl.figure.prototype.handle_image_mode = function(fig, msg) {\n fig.image_mode = msg['mode'];\n}\n\nmpl.figure.prototype.updated_canvas_event = function() {\n // Called whenever the canvas gets updated.\n this.send_message(\"ack\", {});\n}\n\n// A function to construct a web socket function for onmessage handling.\n// Called in the figure constructor.\nmpl.figure.prototype._make_on_message_function = function(fig) {\n return function socket_on_message(evt) {\n if (evt.data instanceof Blob) {\n /* FIXME: We get \"Resource interpreted as Image but\n * transferred with MIME type text/plain:\" errors on\n * Chrome. But how to set the MIME type? It doesn't seem\n * to be part of the websocket stream */\n evt.data.type = \"image/png\";\n\n /* Free the memory for the previous frames */\n if (fig.imageObj.src) {\n (window.URL || window.webkitURL).revokeObjectURL(\n fig.imageObj.src);\n }\n\n fig.imageObj.src = (window.URL || window.webkitURL).createObjectURL(\n evt.data);\n fig.updated_canvas_event();\n fig.waiting = false;\n return;\n }\n else if (typeof evt.data === 'string' && evt.data.slice(0, 21) == \"data:image/png;base64\") {\n fig.imageObj.src = evt.data;\n fig.updated_canvas_event();\n fig.waiting = false;\n return;\n }\n\n var msg = JSON.parse(evt.data);\n var msg_type = msg['type'];\n\n // Call the \"handle_{type}\" callback, which takes\n // the figure and JSON message as its only arguments.\n try {\n var callback = fig[\"handle_\" + msg_type];\n } catch (e) {\n console.log(\"No handler for the '\" + msg_type + \"' message type: \", msg);\n return;\n }\n\n if (callback) {\n try {\n // console.log(\"Handling '\" + msg_type + \"' message: \", msg);\n callback(fig, msg);\n } catch (e) {\n console.log(\"Exception inside the 'handler_\" + msg_type + \"' callback:\", e, e.stack, msg);\n }\n }\n };\n}\n\n// from http://stackoverflow.com/questions/1114465/getting-mouse-location-in-canvas\nmpl.findpos = function(e) {\n //this section is from http://www.quirksmode.org/js/events_properties.html\n var targ;\n if (!e)\n e = window.event;\n if (e.target)\n targ = e.target;\n else if (e.srcElement)\n targ = e.srcElement;\n if (targ.nodeType == 3) // defeat Safari bug\n targ = targ.parentNode;\n\n // jQuery normalizes the pageX and pageY\n // pageX,Y are the mouse positions relative to the document\n // offset() returns the position of the element relative to the document\n var x = e.pageX - $(targ).offset().left;\n var y = e.pageY - $(targ).offset().top;\n\n return {\"x\": x, \"y\": y};\n};\n\n/*\n * return a copy of an object with only non-object keys\n * we need this to avoid circular references\n * http://stackoverflow.com/a/24161582/3208463\n */\nfunction simpleKeys (original) {\n return Object.keys(original).reduce(function (obj, key) {\n if (typeof original[key] !== 'object')\n obj[key] = original[key]\n return obj;\n }, {});\n}\n\nmpl.figure.prototype.mouse_event = function(event, name) {\n var canvas_pos = mpl.findpos(event)\n\n if (name === 'button_press')\n {\n this.canvas.focus();\n this.canvas_div.focus();\n }\n\n var x = canvas_pos.x;\n var y = canvas_pos.y;\n\n this.send_message(name, {x: x, y: y, button: event.button,\n step: event.step,\n guiEvent: simpleKeys(event)});\n\n /* This prevents the web browser from automatically changing to\n * the text insertion cursor when the button is pressed. We want\n * to control all of the cursor setting manually through the\n * 'cursor' event from matplotlib */\n event.preventDefault();\n return false;\n}\n\nmpl.figure.prototype._key_event_extra = function(event, name) {\n // Handle any extra behaviour associated with a key event\n}\n\nmpl.figure.prototype.key_event = function(event, name) {\n\n // Prevent repeat events\n if (name == 'key_press')\n {\n if (event.which === this._key)\n return;\n else\n this._key = event.which;\n }\n if (name == 'key_release')\n this._key = null;\n\n var value = '';\n if (event.ctrlKey && event.which != 17)\n value += \"ctrl+\";\n if (event.altKey && event.which != 18)\n value += \"alt+\";\n if (event.shiftKey && event.which != 16)\n value += \"shift+\";\n\n value += 'k';\n value += event.which.toString();\n\n this._key_event_extra(event, name);\n\n this.send_message(name, {key: value,\n guiEvent: simpleKeys(event)});\n return false;\n}\n\nmpl.figure.prototype.toolbar_button_onclick = function(name) {\n if (name == 'download') {\n this.handle_save(this, null);\n } else {\n this.send_message(\"toolbar_button\", {name: name});\n }\n};\n\nmpl.figure.prototype.toolbar_button_onmouseover = function(tooltip) {\n this.message.textContent = tooltip;\n};\nmpl.toolbar_items = [[\"Home\", \"Reset original view\", \"fa fa-home icon-home\", \"home\"], [\"Back\", \"Back to previous view\", \"fa fa-arrow-left icon-arrow-left\", \"back\"], [\"Forward\", \"Forward to next view\", \"fa fa-arrow-right icon-arrow-right\", \"forward\"], [\"\", \"\", \"\", \"\"], [\"Pan\", \"Pan axes with left mouse, zoom with right\", \"fa fa-arrows icon-move\", \"pan\"], [\"Zoom\", \"Zoom to rectangle\", \"fa fa-square-o icon-check-empty\", \"zoom\"], [\"\", \"\", \"\", \"\"], [\"Download\", \"Download plot\", \"fa fa-floppy-o icon-save\", \"download\"]];\n\nmpl.extensions = [\"eps\", \"pdf\", \"png\", \"ps\", \"raw\", \"svg\"];\n\nmpl.default_extension = \"png\";var comm_websocket_adapter = function(comm) {\n // Create a \"websocket\"-like object which calls the given IPython comm\n // object with the appropriate methods. Currently this is a non binary\n // socket, so there is still some room for performance tuning.\n var ws = {};\n\n ws.close = function() {\n comm.close()\n };\n ws.send = function(m) {\n //console.log('sending', m);\n comm.send(m);\n };\n // Register the callback with on_msg.\n comm.on_msg(function(msg) {\n //console.log('receiving', msg['content']['data'], msg);\n // Pass the mpl event to the overriden (by mpl) onmessage function.\n ws.onmessage(msg['content']['data'])\n });\n return ws;\n}\n\nmpl.mpl_figure_comm = function(comm, msg) {\n // This is the function which gets called when the mpl process\n // starts-up an IPython Comm through the \"matplotlib\" channel.\n\n var id = msg.content.data.id;\n // Get hold of the div created by the display call when the Comm\n // socket was opened in Python.\n var element = $(\"#\" + id);\n var ws_proxy = comm_websocket_adapter(comm)\n\n function ondownload(figure, format) {\n window.open(figure.imageObj.src);\n }\n\n var fig = new mpl.figure(id, ws_proxy,\n ondownload,\n element.get(0));\n\n // Call onopen now - mpl needs it, as it is assuming we've passed it a real\n // web socket which is closed, not our websocket->open comm proxy.\n ws_proxy.onopen();\n\n fig.parent_element = element.get(0);\n fig.cell_info = mpl.find_output_cell(\"
\");\n if (!fig.cell_info) {\n console.error(\"Failed to find cell for figure\", id, fig);\n return;\n }\n\n var output_index = fig.cell_info[2]\n var cell = fig.cell_info[0];\n\n};\n\nmpl.figure.prototype.handle_close = function(fig, msg) {\n fig.root.unbind('remove')\n\n // Update the output cell to use the data from the current canvas.\n fig.push_to_output();\n var dataURL = fig.canvas.toDataURL();\n // Re-enable the keyboard manager in IPython - without this line, in FF,\n // the notebook keyboard shortcuts fail.\n IPython.keyboard_manager.enable()\n $(fig.parent_element).html(' ');\n fig.close_ws(fig, msg);\n}\n\nmpl.figure.prototype.close_ws = function(fig, msg){\n fig.send_message('closing', msg);\n // fig.ws.close()\n}\n\nmpl.figure.prototype.push_to_output = function(remove_interactive) {\n // Turn the data on the canvas into data in the output cell.\n var dataURL = this.canvas.toDataURL();\n this.cell_info[1]['text/html'] = ' ';\n}\n\nmpl.figure.prototype.updated_canvas_event = function() {\n // Tell IPython that the notebook contents must change.\n IPython.notebook.set_dirty(true);\n this.send_message(\"ack\", {});\n var fig = this;\n // Wait a second, then push the new image to the DOM so\n // that it is saved nicely (might be nice to debounce this).\n setTimeout(function () { fig.push_to_output() }, 1000);\n}\n\nmpl.figure.prototype._init_toolbar = function() {\n var fig = this;\n\n var nav_element = $('
')\n nav_element.attr('style', 'width: 100%');\n this.root.append(nav_element);\n\n // Define a callback function for later on.\n function toolbar_event(event) {\n return fig.toolbar_button_onclick(event['data']);\n }\n function toolbar_mouse_event(event) {\n return fig.toolbar_button_onmouseover(event['data']);\n }\n\n for(var toolbar_ind in mpl.toolbar_items){\n var name = mpl.toolbar_items[toolbar_ind][0];\n var tooltip = mpl.toolbar_items[toolbar_ind][1];\n var image = mpl.toolbar_items[toolbar_ind][2];\n var method_name = mpl.toolbar_items[toolbar_ind][3];\n\n if (!name) { continue; };\n\n var button = $(' ');\n button.click(method_name, toolbar_event);\n button.mouseover(tooltip, toolbar_mouse_event);\n nav_element.append(button);\n }\n\n // Add the status bar.\n var status_bar = $(' ');\n nav_element.append(status_bar);\n this.message = status_bar[0];\n\n // Add the close button to the window.\n var buttongrp = $('
');\n var button = $(' ');\n button.click(function (evt) { fig.handle_close(fig, {}); } );\n button.mouseover('Stop Interaction', toolbar_mouse_event);\n buttongrp.append(button);\n var titlebar = this.root.find($('.ui-dialog-titlebar'));\n titlebar.prepend(buttongrp);\n}\n\nmpl.figure.prototype._root_extra_style = function(el){\n var fig = this\n el.on(\"remove\", function(){\n\tfig.close_ws(fig, {});\n });\n}\n\nmpl.figure.prototype._canvas_extra_style = function(el){\n // this is important to make the div 'focusable\n el.attr('tabindex', 0)\n // reach out to IPython and tell the keyboard manager to turn it's self\n // off when our div gets focus\n\n // location in version 3\n if (IPython.notebook.keyboard_manager) {\n IPython.notebook.keyboard_manager.register_events(el);\n }\n else {\n // location in version 2\n IPython.keyboard_manager.register_events(el);\n }\n\n}\n\nmpl.figure.prototype._key_event_extra = function(event, name) {\n var manager = IPython.notebook.keyboard_manager;\n if (!manager)\n manager = IPython.keyboard_manager;\n\n // Check for shift+enter\n if (event.shiftKey && event.which == 13) {\n this.canvas_div.blur();\n // select the cell after this one\n var index = IPython.notebook.find_cell_index(this.cell_info[0]);\n IPython.notebook.select(index + 1);\n }\n}\n\nmpl.figure.prototype.handle_save = function(fig, msg) {\n fig.ondownload(fig, null);\n}\n\n\nmpl.find_output_cell = function(html_output) {\n // Return the cell and output element which can be found *uniquely* in the notebook.\n // Note - this is a bit hacky, but it is done because the \"notebook_saving.Notebook\"\n // IPython event is triggered only after the cells have been serialised, which for\n // our purposes (turning an active figure into a static one), is too late.\n var cells = IPython.notebook.get_cells();\n var ncells = cells.length;\n for (var i=0; i= 3 moved mimebundle to data attribute of output\n data = data.data;\n }\n if (data['text/html'] == html_output) {\n return [cell, data, j];\n }\n }\n }\n }\n}\n\n// Register the function which deals with the matplotlib target/channel.\n// The kernel may be null if the page has been refreshed.\nif (IPython.notebook.kernel != null) {\n IPython.notebook.kernel.comm_manager.register_target('matplotlib', mpl.mpl_figure_comm);\n}\n",
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"output_type": "display_data"
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"text": [
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:52: DeprecationWarning: Comm._comm_id_default is deprecated: use @default decorator instead.\n",
" def _comm_id_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:29: DeprecationWarning: Comm._iopub_socket_default is deprecated: use @default decorator instead.\n",
" def _iopub_socket_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:24: DeprecationWarning: Comm._kernel_default is deprecated: use @default decorator instead.\n",
" def _kernel_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:32: DeprecationWarning: Comm._session_default is deprecated: use @default decorator instead.\n",
" def _session_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:41: DeprecationWarning: Comm._topic_default is deprecated: use @default decorator instead.\n",
" def _topic_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:24: DeprecationWarning: Comm._kernel_default is deprecated: use @default decorator instead.\n",
" def _kernel_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:52: DeprecationWarning: Comm._comm_id_default is deprecated: use @default decorator instead.\n",
" def _comm_id_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/manager.py:37: DeprecationWarning: CommManager._iopub_socket_default is deprecated: use @default decorator instead.\n",
" def _iopub_socket_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:32: DeprecationWarning: Comm._session_default is deprecated: use @default decorator instead.\n",
" def _session_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:41: DeprecationWarning: Comm._topic_default is deprecated: use @default decorator instead.\n",
" def _topic_default(self):\n"
]
}
],
"source": [
"!pip install neurom --upgrade\n",
"import neurom.viewer\n",
"neurom.viewer.draw(neurom.load_neuron('morphology/C060114A7.asc'));"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"To load the morphology we create a NrnFileMorphology object. We set 'do_replace_axon' to True to replace the axon with a AIS."
]
},
{
"cell_type": "code",
"execution_count": 4,
"metadata": {
"collapsed": false
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"morphology/C060114A7.asc\n"
]
}
],
"source": [
"morphology = ephys.morphologies.NrnFileMorphology('morphology/C060114A7.asc', do_replace_axon=True)\n",
"print(str(morphology))"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"### Parameters"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"Since we have many parameters in this model, they are stored in a json file: https://github.com/BlueBrain/BluePyOpt/blob/master/examples/l5pc/config/parameters.json"
]
},
{
"cell_type": "code",
"execution_count": 5,
"metadata": {
"collapsed": false
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"[u'g_pas', u'e_pas', u'cm', u'Ra', u'v_init', u'celsius', u'ena', u'ek', u'cm', u'ena', u'ek', u'cm', u'ena', u'ek', u'gIhbar_Ih', u'gNaTs2_tbar_NaTs2_t', u'gSKv3_1bar_SKv3_1', u'gImbar_Im', u'gIhbar_Ih', u'gNaTa_tbar_NaTa_t', u'gNap_Et2bar_Nap_Et2', u'gK_Pstbar_K_Pst', u'gK_Tstbar_K_Tst', u'gSK_E2bar_SK_E2', u'gSKv3_1bar_SKv3_1', u'gCa_HVAbar_Ca_HVA', u'gCa_LVAstbar_Ca_LVAst', u'gamma_CaDynamics_E2', u'decay_CaDynamics_E2', u'gNaTs2_tbar_NaTs2_t', u'gSKv3_1bar_SKv3_1', u'gSK_E2bar_SK_E2', u'gCa_HVAbar_Ca_HVA', u'gCa_LVAstbar_Ca_LVAst', u'gamma_CaDynamics_E2', u'decay_CaDynamics_E2', u'gIhbar_Ih']\n"
]
}
],
"source": [
"import json\n",
"param_configs = json.load(open('config/parameters.json'))\n",
"print([param_config['param_name'] for param_config in param_configs])"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"The directory that contains this notebook has a module that will load all the parameters in BluePyOpt Parameter objects"
]
},
{
"cell_type": "code",
"execution_count": 6,
"metadata": {
"collapsed": false
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"g_pas.all: ['all'] g_pas = 3e-05\n",
"e_pas.all: ['all'] e_pas = -75\n",
"cm.all: ['all'] cm = 1\n",
"Ra.all: ['all'] Ra = 100\n",
"v_init: v_init = -65\n",
"celsius: celsius = 34\n",
"ena.apical: ['apical'] ena = 50\n",
"ek.apical: ['apical'] ek = -85\n",
"cm.apical: ['apical'] cm = 2\n",
"ena.somatic: ['somatic'] ena = 50\n",
"ek.somatic: ['somatic'] ek = -85\n",
"cm.basal: ['basal'] cm = 2\n",
"ena.axonal: ['axonal'] ena = 50\n",
"ek.axonal: ['axonal'] ek = -85\n",
"gIhbar_Ih.basal: ['basal'] gIhbar_Ih = 8e-05\n",
"gNaTs2_tbar_NaTs2_t.apical: ['apical'] gNaTs2_tbar_NaTs2_t = [0, 0.04]\n",
"gSKv3_1bar_SKv3_1.apical: ['apical'] gSKv3_1bar_SKv3_1 = [0, 0.04]\n",
"gImbar_Im.apical: ['apical'] gImbar_Im = [0, 0.001]\n",
"gIhbar_Ih.apical: ['apical'] gIhbar_Ih = 8e-05\n",
"gNaTa_tbar_NaTa_t.axonal: ['axonal'] gNaTa_tbar_NaTa_t = [0, 4]\n",
"gNap_Et2bar_Nap_Et2.axonal: ['axonal'] gNap_Et2bar_Nap_Et2 = [0, 4]\n",
"gK_Pstbar_K_Pst.axonal: ['axonal'] gK_Pstbar_K_Pst = [0, 1]\n",
"gK_Tstbar_K_Tst.axonal: ['axonal'] gK_Tstbar_K_Tst = [0, 0.1]\n",
"gSK_E2bar_SK_E2.axonal: ['axonal'] gSK_E2bar_SK_E2 = [0, 0.1]\n",
"gSKv3_1bar_SKv3_1.axonal: ['axonal'] gSKv3_1bar_SKv3_1 = [0, 2]\n",
"gCa_HVAbar_Ca_HVA.axonal: ['axonal'] gCa_HVAbar_Ca_HVA = [0, 0.001]\n",
"gCa_LVAstbar_Ca_LVAst.axonal: ['axonal'] gCa_LVAstbar_Ca_LVAst = [0, 0.01]\n",
"gamma_CaDynamics_E2.axonal: ['axonal'] gamma_CaDynamics_E2 = [0.0005, 0.05]\n",
"decay_CaDynamics_E2.axonal: ['axonal'] decay_CaDynamics_E2 = [20, 1000]\n",
"gNaTs2_tbar_NaTs2_t.somatic: ['somatic'] gNaTs2_tbar_NaTs2_t = [0, 1]\n",
"gSKv3_1bar_SKv3_1.somatic: ['somatic'] gSKv3_1bar_SKv3_1 = [0, 1]\n",
"gSK_E2bar_SK_E2.somatic: ['somatic'] gSK_E2bar_SK_E2 = [0, 0.1]\n",
"gCa_HVAbar_Ca_HVA.somatic: ['somatic'] gCa_HVAbar_Ca_HVA = [0, 0.001]\n",
"gCa_LVAstbar_Ca_LVAst.somatic: ['somatic'] gCa_LVAstbar_Ca_LVAst = [0, 0.01]\n",
"gamma_CaDynamics_E2.somatic: ['somatic'] gamma_CaDynamics_E2 = [0.0005, 0.05]\n",
"decay_CaDynamics_E2.somatic: ['somatic'] decay_CaDynamics_E2 = [20, 1000]\n",
"gIhbar_Ih.somatic: ['somatic'] gIhbar_Ih = 8e-05\n"
]
}
],
"source": [
"import l5pc_model\n",
"parameters = l5pc_model.define_parameters()\n",
"print('\\n'.join('%s' % param for param in parameters))"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"As you can see there are two types of parameters, parameters with a fixed value and parameters with bounds. The latter will be optimised by the algorithm."
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"### Mechanism"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"We also need to add all the necessary mechanisms, like ion channels to the model. \n",
"The configuration of the mechanisms is also stored in a json file, and can be loaded in a similar way."
]
},
{
"cell_type": "code",
"execution_count": 7,
"metadata": {
"collapsed": false
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Ih.basal: Ih at ['basal']\n",
"pas.all: pas at ['all']\n",
"NaTs2_t.somatic: NaTs2_t at ['somatic']\n",
"SKv3_1.somatic: SKv3_1 at ['somatic']\n",
"SK_E2.somatic: SK_E2 at ['somatic']\n",
"CaDynamics_E2.somatic: CaDynamics_E2 at ['somatic']\n",
"Ca_HVA.somatic: Ca_HVA at ['somatic']\n",
"Ca_LVAst.somatic: Ca_LVAst at ['somatic']\n",
"Ih.somatic: Ih at ['somatic']\n",
"Ih.apical: Ih at ['apical']\n",
"Im.apical: Im at ['apical']\n",
"SKv3_1.apical: SKv3_1 at ['apical']\n",
"NaTs2_t.apical: NaTs2_t at ['apical']\n",
"Ca_LVAst.axonal: Ca_LVAst at ['axonal']\n",
"Ca_HVA.axonal: Ca_HVA at ['axonal']\n",
"CaDynamics_E2.axonal: CaDynamics_E2 at ['axonal']\n",
"SKv3_1.axonal: SKv3_1 at ['axonal']\n",
"SK_E2.axonal: SK_E2 at ['axonal']\n",
"K_Tst.axonal: K_Tst at ['axonal']\n",
"K_Pst.axonal: K_Pst at ['axonal']\n",
"Nap_Et2.axonal: Nap_Et2 at ['axonal']\n",
"NaTa_t.axonal: NaTa_t at ['axonal']\n"
]
}
],
"source": [
"mechanisms = l5pc_model.define_mechanisms()\n",
"print('\\n'.join('%s' % mech for mech in mechanisms))"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"# Cell model"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"With the morphology, mechanisms and parameters we can build the cell model"
]
},
{
"cell_type": "code",
"execution_count": 8,
"metadata": {
"collapsed": false
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"l5pc:\n",
" morphology:\n",
" morphology/C060114A7.asc\n",
" mechanisms:\n",
" Ih.basal: Ih at ['basal']\n",
" pas.all: pas at ['all']\n",
" NaTs2_t.somatic: NaTs2_t at ['somatic']\n",
" SKv3_1.somatic: SKv3_1 at ['somatic']\n",
" SK_E2.somatic: SK_E2 at ['somatic']\n",
" CaDynamics_E2.somatic: CaDynamics_E2 at ['somatic']\n",
" Ca_HVA.somatic: Ca_HVA at ['somatic']\n",
" Ca_LVAst.somatic: Ca_LVAst at ['somatic']\n",
" Ih.somatic: Ih at ['somatic']\n",
" Ih.apical: Ih at ['apical']\n",
" Im.apical: Im at ['apical']\n",
" SKv3_1.apical: SKv3_1 at ['apical']\n",
" NaTs2_t.apical: NaTs2_t at ['apical']\n",
" Ca_LVAst.axonal: Ca_LVAst at ['axonal']\n",
" Ca_HVA.axonal: Ca_HVA at ['axonal']\n",
" CaDynamics_E2.axonal: CaDynamics_E2 at ['axonal']\n",
" SKv3_1.axonal: SKv3_1 at ['axonal']\n",
" SK_E2.axonal: SK_E2 at ['axonal']\n",
" K_Tst.axonal: K_Tst at ['axonal']\n",
" K_Pst.axonal: K_Pst at ['axonal']\n",
" Nap_Et2.axonal: Nap_Et2 at ['axonal']\n",
" NaTa_t.axonal: NaTa_t at ['axonal']\n",
" params:\n",
" g_pas.all: ['all'] g_pas = 3e-05\n",
" e_pas.all: ['all'] e_pas = -75\n",
" cm.all: ['all'] cm = 1\n",
" Ra.all: ['all'] Ra = 100\n",
" v_init: v_init = -65\n",
" celsius: celsius = 34\n",
" ena.apical: ['apical'] ena = 50\n",
" ek.apical: ['apical'] ek = -85\n",
" cm.apical: ['apical'] cm = 2\n",
" ena.somatic: ['somatic'] ena = 50\n",
" ek.somatic: ['somatic'] ek = -85\n",
" cm.basal: ['basal'] cm = 2\n",
" ena.axonal: ['axonal'] ena = 50\n",
" ek.axonal: ['axonal'] ek = -85\n",
" gIhbar_Ih.basal: ['basal'] gIhbar_Ih = 8e-05\n",
" gNaTs2_tbar_NaTs2_t.apical: ['apical'] gNaTs2_tbar_NaTs2_t = [0, 0.04]\n",
" gSKv3_1bar_SKv3_1.apical: ['apical'] gSKv3_1bar_SKv3_1 = [0, 0.04]\n",
" gImbar_Im.apical: ['apical'] gImbar_Im = [0, 0.001]\n",
" gIhbar_Ih.apical: ['apical'] gIhbar_Ih = 8e-05\n",
" gNaTa_tbar_NaTa_t.axonal: ['axonal'] gNaTa_tbar_NaTa_t = [0, 4]\n",
" gNap_Et2bar_Nap_Et2.axonal: ['axonal'] gNap_Et2bar_Nap_Et2 = [0, 4]\n",
" gK_Pstbar_K_Pst.axonal: ['axonal'] gK_Pstbar_K_Pst = [0, 1]\n",
" gK_Tstbar_K_Tst.axonal: ['axonal'] gK_Tstbar_K_Tst = [0, 0.1]\n",
" gSK_E2bar_SK_E2.axonal: ['axonal'] gSK_E2bar_SK_E2 = [0, 0.1]\n",
" gSKv3_1bar_SKv3_1.axonal: ['axonal'] gSKv3_1bar_SKv3_1 = [0, 2]\n",
" gCa_HVAbar_Ca_HVA.axonal: ['axonal'] gCa_HVAbar_Ca_HVA = [0, 0.001]\n",
" gCa_LVAstbar_Ca_LVAst.axonal: ['axonal'] gCa_LVAstbar_Ca_LVAst = [0, 0.01]\n",
" gamma_CaDynamics_E2.axonal: ['axonal'] gamma_CaDynamics_E2 = [0.0005, 0.05]\n",
" decay_CaDynamics_E2.axonal: ['axonal'] decay_CaDynamics_E2 = [20, 1000]\n",
" gNaTs2_tbar_NaTs2_t.somatic: ['somatic'] gNaTs2_tbar_NaTs2_t = [0, 1]\n",
" gSKv3_1bar_SKv3_1.somatic: ['somatic'] gSKv3_1bar_SKv3_1 = [0, 1]\n",
" gSK_E2bar_SK_E2.somatic: ['somatic'] gSK_E2bar_SK_E2 = [0, 0.1]\n",
" gCa_HVAbar_Ca_HVA.somatic: ['somatic'] gCa_HVAbar_Ca_HVA = [0, 0.001]\n",
" gCa_LVAstbar_Ca_LVAst.somatic: ['somatic'] gCa_LVAstbar_Ca_LVAst = [0, 0.01]\n",
" gamma_CaDynamics_E2.somatic: ['somatic'] gamma_CaDynamics_E2 = [0.0005, 0.05]\n",
" decay_CaDynamics_E2.somatic: ['somatic'] decay_CaDynamics_E2 = [20, 1000]\n",
" gIhbar_Ih.somatic: ['somatic'] gIhbar_Ih = 8e-05\n",
"\n"
]
}
],
"source": [
"l5pc_cell = ephys.models.CellModel('l5pc', morph=morphology, mechs=mechanisms, params=parameters)\n",
"print(l5pc_cell)"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"For use in the cell evaluator later, we need to make a list of the name of the parameters we are going to optimise.\n",
"These are the parameters that are not frozen."
]
},
{
"cell_type": "code",
"execution_count": 9,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"param_names = [param.name for param in l5pc_cell.params.values() if not param.frozen] "
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"## Protocols"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"Now that we have a cell model, we can apply protocols to it. The protocols are also stored in a json file."
]
},
{
"cell_type": "code",
"execution_count": 10,
"metadata": {
"collapsed": false
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"{u'Step1': {u'stimuli': [{u'delay': 700, u'amp': 0.458, u'duration': 2000, u'totduration': 3000}, {u'delay': 0, u'amp': -0.126, u'duration': 3000, u'totduration': 3000}]}, u'Step3': {u'stimuli': [{u'delay': 700, u'amp': 0.95, u'duration': 2000, u'totduration': 3000}, {u'delay': 0, u'amp': -0.126, u'duration': 3000, u'totduration': 3000}]}, u'Step2': {u'stimuli': [{u'delay': 700, u'amp': 0.562, u'duration': 2000, u'totduration': 3000}, {u'delay': 0, u'amp': -0.126, u'duration': 3000, u'totduration': 3000}]}, u'bAP': {u'stimuli': [{u'delay': 295, u'amp': 1.9, u'duration': 5, u'totduration': 600}], u'extra_recordings': [{u'var': u'v', u'somadistance': 660, u'type': u'somadistance', u'name': u'dend1', u'seclist_name': u'apical'}, {u'var': u'v', u'somadistance': 800, u'type': u'somadistance', u'name': u'dend2', u'seclist_name': u'apical'}]}}\n"
]
}
],
"source": [
"proto_configs = json.load(open('config/protocols.json'))\n",
"print(proto_configs)"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"And they can be automatically loaded"
]
},
{
"cell_type": "code",
"execution_count": 11,
"metadata": {
"collapsed": false
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"bAP:\n",
" stimuli:\n",
" Square pulse amp 1.900000 delay 295.000000 duration 5.000000 totdur 600.000000 at somatic[0](0.5)\n",
" recordings:\n",
" bAP.soma.v: v at somatic[0](0.5)\n",
" bAP.dend1.v: v at 660.000000 micron from soma in apical\n",
" bAP.dend2.v: v at 800.000000 micron from soma in apical\n",
"\n",
"Step3:\n",
" stimuli:\n",
" Square pulse amp 0.950000 delay 700.000000 duration 2000.000000 totdur 3000.000000 at somatic[0](0.5)\n",
" Square pulse amp -0.126000 delay 0.000000 duration 3000.000000 totdur 3000.000000 at somatic[0](0.5)\n",
" recordings:\n",
" Step3.soma.v: v at somatic[0](0.5)\n",
"\n",
"Step2:\n",
" stimuli:\n",
" Square pulse amp 0.562000 delay 700.000000 duration 2000.000000 totdur 3000.000000 at somatic[0](0.5)\n",
" Square pulse amp -0.126000 delay 0.000000 duration 3000.000000 totdur 3000.000000 at somatic[0](0.5)\n",
" recordings:\n",
" Step2.soma.v: v at somatic[0](0.5)\n",
"\n",
"Step1:\n",
" stimuli:\n",
" Square pulse amp 0.458000 delay 700.000000 duration 2000.000000 totdur 3000.000000 at somatic[0](0.5)\n",
" Square pulse amp -0.126000 delay 0.000000 duration 3000.000000 totdur 3000.000000 at somatic[0](0.5)\n",
" recordings:\n",
" Step1.soma.v: v at somatic[0](0.5)\n",
"\n"
]
}
],
"source": [
"import l5pc_evaluator\n",
"fitness_protocols = l5pc_evaluator.define_protocols()\n",
"print('\\n'.join('%s' % protocol for protocol in fitness_protocols.values()))"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"## eFeatures"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"For every protocol we need to define which eFeatures will be used as objectives of the optimisation algorithm."
]
},
{
"cell_type": "code",
"execution_count": 12,
"metadata": {
"collapsed": false
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"{ u'Step1': { u'soma': { u'AHP_depth_abs': [-60.3636, 2.3018],\n",
" u'AHP_depth_abs_slow': [-61.1513, 2.3385],\n",
" u'AHP_slow_time': [0.1599, 0.0483],\n",
" u'AP_height': [25.0141, 3.1463],\n",
" u'AP_width': [3.5312, 0.8592],\n",
" u'ISI_CV': [0.109, 0.1217],\n",
" u'adaptation_index2': [0.0047, 0.0514],\n",
" u'doublet_ISI': [62.75, 9.6667],\n",
" u'mean_frequency': [6, 1.2222],\n",
" u'time_to_first_spike': [27.25, 5.7222]}},\n",
" u'Step2': { u'soma': { u'AHP_depth_abs': [-59.9055, 1.8329],\n",
" u'AHP_depth_abs_slow': [-60.2471, 1.8972],\n",
" u'AHP_slow_time': [0.1676, 0.0339],\n",
" u'AP_height': [27.1003, 3.1463],\n",
" u'AP_width': [2.7917, 0.7499],\n",
" u'ISI_CV': [0.0674, 0.075],\n",
" u'adaptation_index2': [0.005, 0.0067],\n",
" u'doublet_ISI': [44.0, 7.1327],\n",
" u'mean_frequency': [8.5, 0.9796],\n",
" u'time_to_first_spike': [19.75, 2.8776]}},\n",
" u'Step3': { u'soma': { u'AHP_depth_abs': [-57.0905, 2.3427],\n",
" u'AHP_depth_abs_slow': [-61.1513, 2.3385],\n",
" u'AHP_slow_time': [0.1968, 0.0112],\n",
" u'AP_height': [19.7207, 3.7204],\n",
" u'AP_width': [3.5347, 0.8788],\n",
" u'ISI_CV': [0.0737, 0.0292],\n",
" u'adaptation_index2': [0.0055, 0.0015],\n",
" u'doublet_ISI': [22.75, 4.14],\n",
" u'mean_frequency': [17.5, 0.8],\n",
" u'time_to_first_spike': [10.5, 1.36]}},\n",
" u'bAP': { u'dend1': { u'AP_amplitude_from_voltagebase': [45, 10]},\n",
" u'dend2': { u'AP_amplitude_from_voltagebase': [36, 9.33]},\n",
" u'soma': { u'AP_height': [25.0, 5.0],\n",
" u'AP_width': [2.0, 0.5],\n",
" u'Spikecount': [1.0, 0.01]}}}\n"
]
}
],
"source": [
"feature_configs = json.load(open('config/features.json'))\n",
"pp.pprint(feature_configs)"
]
},
{
"cell_type": "code",
"execution_count": 13,
"metadata": {
"collapsed": false
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"objectives:\n",
" ( AP_height for {'': u'Step1.soma.v'} with stim start 700 and end 2700, exp mean 25.0141 and std 3.1463 and AP threshold override -20 )\n",
" ( AHP_slow_time for {'': u'Step1.soma.v'} with stim start 700 and end 2700, exp mean 0.1599 and std 0.0483 and AP threshold override -20 )\n",
" ( ISI_CV for {'': u'Step1.soma.v'} with stim start 700 and end 2700, exp mean 0.109 and std 0.1217 and AP threshold override -20 )\n",
" ( doublet_ISI for {'': u'Step1.soma.v'} with stim start 700 and end 2700, exp mean 62.75 and std 9.6667 and AP threshold override -20 )\n",
" ( AHP_depth_abs_slow for {'': u'Step1.soma.v'} with stim start 700 and end 2700, exp mean -61.1513 and std 2.3385 and AP threshold override -20 )\n",
" ( AP_width for {'': u'Step1.soma.v'} with stim start 700 and end 2700, exp mean 3.5312 and std 0.8592 and AP threshold override -20 )\n",
" ( time_to_first_spike for {'': u'Step1.soma.v'} with stim start 700 and end 2700, exp mean 27.25 and std 5.7222 and AP threshold override -20 )\n",
" ( AHP_depth_abs for {'': u'Step1.soma.v'} with stim start 700 and end 2700, exp mean -60.3636 and std 2.3018 and AP threshold override -20 )\n",
" ( adaptation_index2 for {'': u'Step1.soma.v'} with stim start 700 and end 2700, exp mean 0.0047 and std 0.0514 and AP threshold override -20 )\n",
" ( mean_frequency for {'': u'Step1.soma.v'} with stim start 700 and end 2700, exp mean 6 and std 1.2222 and AP threshold override -20 )\n",
" ( AP_height for {'': u'Step3.soma.v'} with stim start 700 and end 2700, exp mean 19.7207 and std 3.7204 and AP threshold override -20 )\n",
" ( AHP_slow_time for {'': u'Step3.soma.v'} with stim start 700 and end 2700, exp mean 0.1968 and std 0.0112 and AP threshold override -20 )\n",
" ( ISI_CV for {'': u'Step3.soma.v'} with stim start 700 and end 2700, exp mean 0.0737 and std 0.0292 and AP threshold override -20 )\n",
" ( doublet_ISI for {'': u'Step3.soma.v'} with stim start 700 and end 2700, exp mean 22.75 and std 4.14 and AP threshold override -20 )\n",
" ( AHP_depth_abs_slow for {'': u'Step3.soma.v'} with stim start 700 and end 2700, exp mean -61.1513 and std 2.3385 and AP threshold override -20 )\n",
" ( AP_width for {'': u'Step3.soma.v'} with stim start 700 and end 2700, exp mean 3.5347 and std 0.8788 and AP threshold override -20 )\n",
" ( time_to_first_spike for {'': u'Step3.soma.v'} with stim start 700 and end 2700, exp mean 10.5 and std 1.36 and AP threshold override -20 )\n",
" ( AHP_depth_abs for {'': u'Step3.soma.v'} with stim start 700 and end 2700, exp mean -57.0905 and std 2.3427 and AP threshold override -20 )\n",
" ( adaptation_index2 for {'': u'Step3.soma.v'} with stim start 700 and end 2700, exp mean 0.0055 and std 0.0015 and AP threshold override -20 )\n",
" ( mean_frequency for {'': u'Step3.soma.v'} with stim start 700 and end 2700, exp mean 17.5 and std 0.8 and AP threshold override -20 )\n",
" ( AP_height for {'': u'Step2.soma.v'} with stim start 700 and end 2700, exp mean 27.1003 and std 3.1463 and AP threshold override -20 )\n",
" ( AHP_slow_time for {'': u'Step2.soma.v'} with stim start 700 and end 2700, exp mean 0.1676 and std 0.0339 and AP threshold override -20 )\n",
" ( ISI_CV for {'': u'Step2.soma.v'} with stim start 700 and end 2700, exp mean 0.0674 and std 0.075 and AP threshold override -20 )\n",
" ( doublet_ISI for {'': u'Step2.soma.v'} with stim start 700 and end 2700, exp mean 44.0 and std 7.1327 and AP threshold override -20 )\n",
" ( AHP_depth_abs_slow for {'': u'Step2.soma.v'} with stim start 700 and end 2700, exp mean -60.2471 and std 1.8972 and AP threshold override -20 )\n",
" ( AP_width for {'': u'Step2.soma.v'} with stim start 700 and end 2700, exp mean 2.7917 and std 0.7499 and AP threshold override -20 )\n",
" ( time_to_first_spike for {'': u'Step2.soma.v'} with stim start 700 and end 2700, exp mean 19.75 and std 2.8776 and AP threshold override -20 )\n",
" ( AHP_depth_abs for {'': u'Step2.soma.v'} with stim start 700 and end 2700, exp mean -59.9055 and std 1.8329 and AP threshold override -20 )\n",
" ( adaptation_index2 for {'': u'Step2.soma.v'} with stim start 700 and end 2700, exp mean 0.005 and std 0.0067 and AP threshold override -20 )\n",
" ( mean_frequency for {'': u'Step2.soma.v'} with stim start 700 and end 2700, exp mean 8.5 and std 0.9796 and AP threshold override -20 )\n",
" ( AP_width for {'': u'bAP.soma.v'} with stim start 295 and end 600, exp mean 2.0 and std 0.5 and AP threshold override -20 )\n",
" ( AP_height for {'': u'bAP.soma.v'} with stim start 295 and end 600, exp mean 25.0 and std 5.0 and AP threshold override -20 )\n",
" ( Spikecount for {'': u'bAP.soma.v'} with stim start 295 and end 600, exp mean 1.0 and std 0.01 and AP threshold override -20 )\n",
" ( AP_amplitude_from_voltagebase for {'': u'bAP.dend1.v'} with stim start 295 and end 600, exp mean 45 and std 10 and AP threshold override -55 )\n",
" ( AP_amplitude_from_voltagebase for {'': u'bAP.dend2.v'} with stim start 295 and end 600, exp mean 36 and std 9.33 and AP threshold override -55 )\n"
]
}
],
"source": [
"fitness_calculator = l5pc_evaluator.define_fitness_calculator(fitness_protocols)\n",
"print(fitness_calculator)"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"## Simulator"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"We need to define which simulator we will use. In this case it will be Neuron, i.e. the NrnSimulator class"
]
},
{
"cell_type": "code",
"execution_count": 14,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"sim = ephys.simulators.NrnSimulator()"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"## Evaluator"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"With all the components defined above we can build a cell evaluator"
]
},
{
"cell_type": "code",
"execution_count": 15,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"evaluator = ephys.evaluators.CellEvaluator( \n",
" cell_model=l5pc_cell, \n",
" param_names=param_names, \n",
" fitness_protocols=fitness_protocols, \n",
" fitness_calculator=fitness_calculator, \n",
" sim=sim) "
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"This evaluator can be used to run the protocols. The original parameter values for the Markram et al. 2015 L5PC model are:"
]
},
{
"cell_type": "code",
"execution_count": 16,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"release_params = {\n",
" 'gNaTs2_tbar_NaTs2_t.apical': 0.026145,\n",
" 'gSKv3_1bar_SKv3_1.apical': 0.004226,\n",
" 'gImbar_Im.apical': 0.000143,\n",
" 'gNaTa_tbar_NaTa_t.axonal': 3.137968,\n",
" 'gK_Tstbar_K_Tst.axonal': 0.089259,\n",
" 'gamma_CaDynamics_E2.axonal': 0.002910,\n",
" 'gNap_Et2bar_Nap_Et2.axonal': 0.006827,\n",
" 'gSK_E2bar_SK_E2.axonal': 0.007104,\n",
" 'gCa_HVAbar_Ca_HVA.axonal': 0.000990,\n",
" 'gK_Pstbar_K_Pst.axonal': 0.973538,\n",
" 'gSKv3_1bar_SKv3_1.axonal': 1.021945,\n",
" 'decay_CaDynamics_E2.axonal': 287.198731,\n",
" 'gCa_LVAstbar_Ca_LVAst.axonal': 0.008752,\n",
" 'gamma_CaDynamics_E2.somatic': 0.000609,\n",
" 'gSKv3_1bar_SKv3_1.somatic': 0.303472,\n",
" 'gSK_E2bar_SK_E2.somatic': 0.008407,\n",
" 'gCa_HVAbar_Ca_HVA.somatic': 0.000994,\n",
" 'gNaTs2_tbar_NaTs2_t.somatic': 0.983955,\n",
" 'decay_CaDynamics_E2.somatic': 210.485284,\n",
" 'gCa_LVAstbar_Ca_LVAst.somatic': 0.000333\n",
"}\n"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"Running the responses is as easy as passing the protocols and parameters to the evaluator. (The line below will take some time to execute)"
]
},
{
"cell_type": "code",
"execution_count": 17,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"release_responses = evaluator.run_protocols(protocols=fitness_protocols.values(), param_values=release_params)"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"We can now plot all the responses"
]
},
{
"cell_type": "code",
"execution_count": 18,
"metadata": {
"collapsed": false
},
"outputs": [
{
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');\n titlebar.append(titletext)\n this.root.append(titlebar);\n this.header = titletext[0];\n}\n\n\n\nmpl.figure.prototype._canvas_extra_style = function(canvas_div) {\n\n}\n\n\nmpl.figure.prototype._root_extra_style = function(canvas_div) {\n\n}\n\nmpl.figure.prototype._init_canvas = function() {\n var fig = this;\n\n var canvas_div = $('
');\n\n canvas_div.attr('style', 'position: relative; clear: both; outline: 0');\n\n function canvas_keyboard_event(event) {\n return fig.key_event(event, event['data']);\n }\n\n canvas_div.keydown('key_press', canvas_keyboard_event);\n canvas_div.keyup('key_release', canvas_keyboard_event);\n this.canvas_div = canvas_div\n this._canvas_extra_style(canvas_div)\n this.root.append(canvas_div);\n\n var canvas = $(' ');\n canvas.addClass('mpl-canvas');\n canvas.attr('style', \"left: 0; top: 0; z-index: 0; outline: 0\")\n\n this.canvas = canvas[0];\n this.context = canvas[0].getContext(\"2d\");\n\n var rubberband = $(' ');\n rubberband.attr('style', \"position: absolute; left: 0; top: 0; z-index: 1;\")\n\n var pass_mouse_events = true;\n\n canvas_div.resizable({\n start: function(event, ui) {\n pass_mouse_events = false;\n },\n resize: function(event, ui) {\n fig.request_resize(ui.size.width, ui.size.height);\n },\n stop: function(event, ui) {\n pass_mouse_events = true;\n fig.request_resize(ui.size.width, ui.size.height);\n },\n });\n\n function mouse_event_fn(event) {\n if (pass_mouse_events)\n return fig.mouse_event(event, event['data']);\n }\n\n rubberband.mousedown('button_press', mouse_event_fn);\n rubberband.mouseup('button_release', mouse_event_fn);\n // Throttle sequential mouse events to 1 every 20ms.\n rubberband.mousemove('motion_notify', mouse_event_fn);\n\n rubberband.mouseenter('figure_enter', mouse_event_fn);\n rubberband.mouseleave('figure_leave', mouse_event_fn);\n\n canvas_div.on(\"wheel\", function (event) {\n event = event.originalEvent;\n event['data'] = 'scroll'\n if (event.deltaY < 0) {\n event.step = 1;\n } else {\n event.step = -1;\n }\n mouse_event_fn(event);\n });\n\n canvas_div.append(canvas);\n canvas_div.append(rubberband);\n\n this.rubberband = rubberband;\n this.rubberband_canvas = rubberband[0];\n this.rubberband_context = rubberband[0].getContext(\"2d\");\n this.rubberband_context.strokeStyle = \"#000000\";\n\n this._resize_canvas = function(width, height) {\n // Keep the size of the canvas, canvas container, and rubber band\n // canvas in synch.\n canvas_div.css('width', width)\n canvas_div.css('height', height)\n\n canvas.attr('width', width);\n canvas.attr('height', height);\n\n rubberband.attr('width', width);\n rubberband.attr('height', height);\n }\n\n // Set the figure to an initial 600x600px, this will subsequently be updated\n // upon first draw.\n this._resize_canvas(600, 600);\n\n // Disable right mouse context menu.\n $(this.rubberband_canvas).bind(\"contextmenu\",function(e){\n return false;\n });\n\n function set_focus () {\n canvas.focus();\n canvas_div.focus();\n }\n\n window.setTimeout(set_focus, 100);\n}\n\nmpl.figure.prototype._init_toolbar = function() {\n var fig = this;\n\n var nav_element = $('
')\n nav_element.attr('style', 'width: 100%');\n this.root.append(nav_element);\n\n // Define a callback function for later on.\n function toolbar_event(event) {\n return fig.toolbar_button_onclick(event['data']);\n }\n function toolbar_mouse_event(event) {\n return fig.toolbar_button_onmouseover(event['data']);\n }\n\n for(var toolbar_ind in mpl.toolbar_items) {\n var name = mpl.toolbar_items[toolbar_ind][0];\n var tooltip = mpl.toolbar_items[toolbar_ind][1];\n var image = mpl.toolbar_items[toolbar_ind][2];\n var method_name = mpl.toolbar_items[toolbar_ind][3];\n\n if (!name) {\n // put a spacer in here.\n continue;\n }\n var button = $(' ');\n button.addClass('ui-button ui-widget ui-state-default ui-corner-all ' +\n 'ui-button-icon-only');\n button.attr('role', 'button');\n button.attr('aria-disabled', 'false');\n button.click(method_name, toolbar_event);\n button.mouseover(tooltip, toolbar_mouse_event);\n\n var icon_img = $(' ');\n icon_img.addClass('ui-button-icon-primary ui-icon');\n icon_img.addClass(image);\n icon_img.addClass('ui-corner-all');\n\n var tooltip_span = $(' ');\n tooltip_span.addClass('ui-button-text');\n tooltip_span.html(tooltip);\n\n button.append(icon_img);\n button.append(tooltip_span);\n\n nav_element.append(button);\n }\n\n var fmt_picker_span = $(' ');\n\n var fmt_picker = $(' ');\n fmt_picker.addClass('mpl-toolbar-option ui-widget ui-widget-content');\n fmt_picker_span.append(fmt_picker);\n nav_element.append(fmt_picker_span);\n this.format_dropdown = fmt_picker[0];\n\n for (var ind in mpl.extensions) {\n var fmt = mpl.extensions[ind];\n var option = $(\n ' ', {selected: fmt === mpl.default_extension}).html(fmt);\n fmt_picker.append(option)\n }\n\n // Add hover states to the ui-buttons\n $( \".ui-button\" ).hover(\n function() { $(this).addClass(\"ui-state-hover\");},\n function() { $(this).removeClass(\"ui-state-hover\");}\n );\n\n var status_bar = $('');\n nav_element.append(status_bar);\n this.message = status_bar[0];\n}\n\nmpl.figure.prototype.request_resize = function(x_pixels, y_pixels) {\n // Request matplotlib to resize the figure. Matplotlib will then trigger a resize in the client,\n // which will in turn request a refresh of the image.\n this.send_message('resize', {'width': x_pixels, 'height': y_pixels});\n}\n\nmpl.figure.prototype.send_message = function(type, properties) {\n properties['type'] = type;\n properties['figure_id'] = this.id;\n this.ws.send(JSON.stringify(properties));\n}\n\nmpl.figure.prototype.send_draw_message = function() {\n if (!this.waiting) {\n this.waiting = true;\n this.ws.send(JSON.stringify({type: \"draw\", figure_id: this.id}));\n }\n}\n\n\nmpl.figure.prototype.handle_save = function(fig, msg) {\n var format_dropdown = fig.format_dropdown;\n var format = format_dropdown.options[format_dropdown.selectedIndex].value;\n fig.ondownload(fig, format);\n}\n\n\nmpl.figure.prototype.handle_resize = function(fig, msg) {\n var size = msg['size'];\n if (size[0] != fig.canvas.width || size[1] != fig.canvas.height) {\n fig._resize_canvas(size[0], size[1]);\n fig.send_message(\"refresh\", {});\n };\n}\n\nmpl.figure.prototype.handle_rubberband = function(fig, msg) {\n var x0 = msg['x0'];\n var y0 = fig.canvas.height - msg['y0'];\n var x1 = msg['x1'];\n var y1 = fig.canvas.height - msg['y1'];\n x0 = Math.floor(x0) + 0.5;\n y0 = Math.floor(y0) + 0.5;\n x1 = Math.floor(x1) + 0.5;\n y1 = Math.floor(y1) + 0.5;\n var min_x = Math.min(x0, x1);\n var min_y = Math.min(y0, y1);\n var width = Math.abs(x1 - x0);\n var height = Math.abs(y1 - y0);\n\n fig.rubberband_context.clearRect(\n 0, 0, fig.canvas.width, fig.canvas.height);\n\n fig.rubberband_context.strokeRect(min_x, min_y, width, height);\n}\n\nmpl.figure.prototype.handle_figure_label = function(fig, msg) {\n // Updates the figure title.\n fig.header.textContent = msg['label'];\n}\n\nmpl.figure.prototype.handle_cursor = function(fig, msg) {\n var cursor = msg['cursor'];\n switch(cursor)\n {\n case 0:\n cursor = 'pointer';\n break;\n case 1:\n cursor = 'default';\n break;\n case 2:\n cursor = 'crosshair';\n break;\n case 3:\n cursor = 'move';\n break;\n }\n fig.rubberband_canvas.style.cursor = cursor;\n}\n\nmpl.figure.prototype.handle_message = function(fig, msg) {\n fig.message.textContent = msg['message'];\n}\n\nmpl.figure.prototype.handle_draw = function(fig, msg) {\n // Request the server to send over a new figure.\n fig.send_draw_message();\n}\n\nmpl.figure.prototype.handle_image_mode = function(fig, msg) {\n fig.image_mode = msg['mode'];\n}\n\nmpl.figure.prototype.updated_canvas_event = function() {\n // Called whenever the canvas gets updated.\n this.send_message(\"ack\", {});\n}\n\n// A function to construct a web socket function for onmessage handling.\n// Called in the figure constructor.\nmpl.figure.prototype._make_on_message_function = function(fig) {\n return function socket_on_message(evt) {\n if (evt.data instanceof Blob) {\n /* FIXME: We get \"Resource interpreted as Image but\n * transferred with MIME type text/plain:\" errors on\n * Chrome. But how to set the MIME type? It doesn't seem\n * to be part of the websocket stream */\n evt.data.type = \"image/png\";\n\n /* Free the memory for the previous frames */\n if (fig.imageObj.src) {\n (window.URL || window.webkitURL).revokeObjectURL(\n fig.imageObj.src);\n }\n\n fig.imageObj.src = (window.URL || window.webkitURL).createObjectURL(\n evt.data);\n fig.updated_canvas_event();\n fig.waiting = false;\n return;\n }\n else if (typeof evt.data === 'string' && evt.data.slice(0, 21) == \"data:image/png;base64\") {\n fig.imageObj.src = evt.data;\n fig.updated_canvas_event();\n fig.waiting = false;\n return;\n }\n\n var msg = JSON.parse(evt.data);\n var msg_type = msg['type'];\n\n // Call the \"handle_{type}\" callback, which takes\n // the figure and JSON message as its only arguments.\n try {\n var callback = fig[\"handle_\" + msg_type];\n } catch (e) {\n console.log(\"No handler for the '\" + msg_type + \"' message type: \", msg);\n return;\n }\n\n if (callback) {\n try {\n // console.log(\"Handling '\" + msg_type + \"' message: \", msg);\n callback(fig, msg);\n } catch (e) {\n console.log(\"Exception inside the 'handler_\" + msg_type + \"' callback:\", e, e.stack, msg);\n }\n }\n };\n}\n\n// from http://stackoverflow.com/questions/1114465/getting-mouse-location-in-canvas\nmpl.findpos = function(e) {\n //this section is from http://www.quirksmode.org/js/events_properties.html\n var targ;\n if (!e)\n e = window.event;\n if (e.target)\n targ = e.target;\n else if (e.srcElement)\n targ = e.srcElement;\n if (targ.nodeType == 3) // defeat Safari bug\n targ = targ.parentNode;\n\n // jQuery normalizes the pageX and pageY\n // pageX,Y are the mouse positions relative to the document\n // offset() returns the position of the element relative to the document\n var x = e.pageX - $(targ).offset().left;\n var y = e.pageY - $(targ).offset().top;\n\n return {\"x\": x, \"y\": y};\n};\n\n/*\n * return a copy of an object with only non-object keys\n * we need this to avoid circular references\n * http://stackoverflow.com/a/24161582/3208463\n */\nfunction simpleKeys (original) {\n return Object.keys(original).reduce(function (obj, key) {\n if (typeof original[key] !== 'object')\n obj[key] = original[key]\n return obj;\n }, {});\n}\n\nmpl.figure.prototype.mouse_event = function(event, name) {\n var canvas_pos = mpl.findpos(event)\n\n if (name === 'button_press')\n {\n this.canvas.focus();\n this.canvas_div.focus();\n }\n\n var x = canvas_pos.x;\n var y = canvas_pos.y;\n\n this.send_message(name, {x: x, y: y, button: event.button,\n step: event.step,\n guiEvent: simpleKeys(event)});\n\n /* This prevents the web browser from automatically changing to\n * the text insertion cursor when the button is pressed. We want\n * to control all of the cursor setting manually through the\n * 'cursor' event from matplotlib */\n event.preventDefault();\n return false;\n}\n\nmpl.figure.prototype._key_event_extra = function(event, name) {\n // Handle any extra behaviour associated with a key event\n}\n\nmpl.figure.prototype.key_event = function(event, name) {\n\n // Prevent repeat events\n if (name == 'key_press')\n {\n if (event.which === this._key)\n return;\n else\n this._key = event.which;\n }\n if (name == 'key_release')\n this._key = null;\n\n var value = '';\n if (event.ctrlKey && event.which != 17)\n value += \"ctrl+\";\n if (event.altKey && event.which != 18)\n value += \"alt+\";\n if (event.shiftKey && event.which != 16)\n value += \"shift+\";\n\n value += 'k';\n value += event.which.toString();\n\n this._key_event_extra(event, name);\n\n this.send_message(name, {key: value,\n guiEvent: simpleKeys(event)});\n return false;\n}\n\nmpl.figure.prototype.toolbar_button_onclick = function(name) {\n if (name == 'download') {\n this.handle_save(this, null);\n } else {\n this.send_message(\"toolbar_button\", {name: name});\n }\n};\n\nmpl.figure.prototype.toolbar_button_onmouseover = function(tooltip) {\n this.message.textContent = tooltip;\n};\nmpl.toolbar_items = [[\"Home\", \"Reset original view\", \"fa fa-home icon-home\", \"home\"], [\"Back\", \"Back to previous view\", \"fa fa-arrow-left icon-arrow-left\", \"back\"], [\"Forward\", \"Forward to next view\", \"fa fa-arrow-right icon-arrow-right\", \"forward\"], [\"\", \"\", \"\", \"\"], [\"Pan\", \"Pan axes with left mouse, zoom with right\", \"fa fa-arrows icon-move\", \"pan\"], [\"Zoom\", \"Zoom to rectangle\", \"fa fa-square-o icon-check-empty\", \"zoom\"], [\"\", \"\", \"\", \"\"], [\"Download\", \"Download plot\", \"fa fa-floppy-o icon-save\", \"download\"]];\n\nmpl.extensions = [\"eps\", \"pdf\", \"png\", \"ps\", \"raw\", \"svg\"];\n\nmpl.default_extension = \"png\";var comm_websocket_adapter = function(comm) {\n // Create a \"websocket\"-like object which calls the given IPython comm\n // object with the appropriate methods. Currently this is a non binary\n // socket, so there is still some room for performance tuning.\n var ws = {};\n\n ws.close = function() {\n comm.close()\n };\n ws.send = function(m) {\n //console.log('sending', m);\n comm.send(m);\n };\n // Register the callback with on_msg.\n comm.on_msg(function(msg) {\n //console.log('receiving', msg['content']['data'], msg);\n // Pass the mpl event to the overriden (by mpl) onmessage function.\n ws.onmessage(msg['content']['data'])\n });\n return ws;\n}\n\nmpl.mpl_figure_comm = function(comm, msg) {\n // This is the function which gets called when the mpl process\n // starts-up an IPython Comm through the \"matplotlib\" channel.\n\n var id = msg.content.data.id;\n // Get hold of the div created by the display call when the Comm\n // socket was opened in Python.\n var element = $(\"#\" + id);\n var ws_proxy = comm_websocket_adapter(comm)\n\n function ondownload(figure, format) {\n window.open(figure.imageObj.src);\n }\n\n var fig = new mpl.figure(id, ws_proxy,\n ondownload,\n element.get(0));\n\n // Call onopen now - mpl needs it, as it is assuming we've passed it a real\n // web socket which is closed, not our websocket->open comm proxy.\n ws_proxy.onopen();\n\n fig.parent_element = element.get(0);\n fig.cell_info = mpl.find_output_cell(\"
\");\n if (!fig.cell_info) {\n console.error(\"Failed to find cell for figure\", id, fig);\n return;\n }\n\n var output_index = fig.cell_info[2]\n var cell = fig.cell_info[0];\n\n};\n\nmpl.figure.prototype.handle_close = function(fig, msg) {\n fig.root.unbind('remove')\n\n // Update the output cell to use the data from the current canvas.\n fig.push_to_output();\n var dataURL = fig.canvas.toDataURL();\n // Re-enable the keyboard manager in IPython - without this line, in FF,\n // the notebook keyboard shortcuts fail.\n IPython.keyboard_manager.enable()\n $(fig.parent_element).html(' ');\n fig.close_ws(fig, msg);\n}\n\nmpl.figure.prototype.close_ws = function(fig, msg){\n fig.send_message('closing', msg);\n // fig.ws.close()\n}\n\nmpl.figure.prototype.push_to_output = function(remove_interactive) {\n // Turn the data on the canvas into data in the output cell.\n var dataURL = this.canvas.toDataURL();\n this.cell_info[1]['text/html'] = ' ';\n}\n\nmpl.figure.prototype.updated_canvas_event = function() {\n // Tell IPython that the notebook contents must change.\n IPython.notebook.set_dirty(true);\n this.send_message(\"ack\", {});\n var fig = this;\n // Wait a second, then push the new image to the DOM so\n // that it is saved nicely (might be nice to debounce this).\n setTimeout(function () { fig.push_to_output() }, 1000);\n}\n\nmpl.figure.prototype._init_toolbar = function() {\n var fig = this;\n\n var nav_element = $('
')\n nav_element.attr('style', 'width: 100%');\n this.root.append(nav_element);\n\n // Define a callback function for later on.\n function toolbar_event(event) {\n return fig.toolbar_button_onclick(event['data']);\n }\n function toolbar_mouse_event(event) {\n return fig.toolbar_button_onmouseover(event['data']);\n }\n\n for(var toolbar_ind in mpl.toolbar_items){\n var name = mpl.toolbar_items[toolbar_ind][0];\n var tooltip = mpl.toolbar_items[toolbar_ind][1];\n var image = mpl.toolbar_items[toolbar_ind][2];\n var method_name = mpl.toolbar_items[toolbar_ind][3];\n\n if (!name) { continue; };\n\n var button = $(' ');\n button.click(method_name, toolbar_event);\n button.mouseover(tooltip, toolbar_mouse_event);\n nav_element.append(button);\n }\n\n // Add the status bar.\n var status_bar = $(' ');\n nav_element.append(status_bar);\n this.message = status_bar[0];\n\n // Add the close button to the window.\n var buttongrp = $('
');\n var button = $(' ');\n button.click(function (evt) { fig.handle_close(fig, {}); } );\n button.mouseover('Stop Interaction', toolbar_mouse_event);\n buttongrp.append(button);\n var titlebar = this.root.find($('.ui-dialog-titlebar'));\n titlebar.prepend(buttongrp);\n}\n\nmpl.figure.prototype._root_extra_style = function(el){\n var fig = this\n el.on(\"remove\", function(){\n\tfig.close_ws(fig, {});\n });\n}\n\nmpl.figure.prototype._canvas_extra_style = function(el){\n // this is important to make the div 'focusable\n el.attr('tabindex', 0)\n // reach out to IPython and tell the keyboard manager to turn it's self\n // off when our div gets focus\n\n // location in version 3\n if (IPython.notebook.keyboard_manager) {\n IPython.notebook.keyboard_manager.register_events(el);\n }\n else {\n // location in version 2\n IPython.keyboard_manager.register_events(el);\n }\n\n}\n\nmpl.figure.prototype._key_event_extra = function(event, name) {\n var manager = IPython.notebook.keyboard_manager;\n if (!manager)\n manager = IPython.keyboard_manager;\n\n // Check for shift+enter\n if (event.shiftKey && event.which == 13) {\n this.canvas_div.blur();\n // select the cell after this one\n var index = IPython.notebook.find_cell_index(this.cell_info[0]);\n IPython.notebook.select(index + 1);\n }\n}\n\nmpl.figure.prototype.handle_save = function(fig, msg) {\n fig.ondownload(fig, null);\n}\n\n\nmpl.find_output_cell = function(html_output) {\n // Return the cell and output element which can be found *uniquely* in the notebook.\n // Note - this is a bit hacky, but it is done because the \"notebook_saving.Notebook\"\n // IPython event is triggered only after the cells have been serialised, which for\n // our purposes (turning an active figure into a static one), is too late.\n var cells = IPython.notebook.get_cells();\n var ncells = cells.length;\n for (var i=0; i= 3 moved mimebundle to data attribute of output\n data = data.data;\n }\n if (data['text/html'] == html_output) {\n return [cell, data, j];\n }\n }\n }\n }\n}\n\n// Register the function which deals with the matplotlib target/channel.\n// The kernel may be null if the page has been refreshed.\nif (IPython.notebook.kernel != null) {\n IPython.notebook.kernel.comm_manager.register_target('matplotlib', mpl.mpl_figure_comm);\n}\n",
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"text": [
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:52: DeprecationWarning: Comm._comm_id_default is deprecated: use @default decorator instead.\n",
" def _comm_id_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:29: DeprecationWarning: Comm._iopub_socket_default is deprecated: use @default decorator instead.\n",
" def _iopub_socket_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:24: DeprecationWarning: Comm._kernel_default is deprecated: use @default decorator instead.\n",
" def _kernel_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:32: DeprecationWarning: Comm._session_default is deprecated: use @default decorator instead.\n",
" def _session_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:41: DeprecationWarning: Comm._topic_default is deprecated: use @default decorator instead.\n",
" def _topic_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:24: DeprecationWarning: Comm._kernel_default is deprecated: use @default decorator instead.\n",
" def _kernel_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:52: DeprecationWarning: Comm._comm_id_default is deprecated: use @default decorator instead.\n",
" def _comm_id_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:32: DeprecationWarning: Comm._session_default is deprecated: use @default decorator instead.\n",
" def _session_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:41: DeprecationWarning: Comm._topic_default is deprecated: use @default decorator instead.\n",
" def _topic_default(self):\n"
]
}
],
"source": [
"def plot_responses(responses):\n",
" fig, axes = plt.subplots(len(responses), figsize=(10,10))\n",
" for index, (resp_name, response) in enumerate(sorted(responses.items())):\n",
" axes[index].plot(response['time'], response['voltage'], label=resp_name)\n",
" axes[index].set_title(resp_name)\n",
" fig.tight_layout()\n",
" fig.show()\n",
"plot_responses(release_responses)"
]
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"source": [
"Running an optimisation of the parameters now has become very easy. \n",
"Of course running the L5PC optimisation will require quite some computing resources. \n",
"\n",
"To show a proof-of-concept, we will only run 2 generations, with 2 offspring individuals per generations.\n",
"If you want to run all full optimisation, you should run for 100 generations with an offspring size of 100 individuals. "
]
},
{
"cell_type": "code",
"execution_count": 19,
"metadata": {
"collapsed": false
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"outputs": [],
"source": [
"opt = bpopt.optimisations.DEAPOptimisation( \n",
" evaluator=evaluator, \n",
" offspring_size=2) \n",
"final_pop, halloffame, log, hist = opt.run(max_ngen=2, cp_filename='checkpoints/checkpoint.pkl')"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"The first individual in the hall of fame will contain the best solution found."
]
},
{
"cell_type": "code",
"execution_count": 20,
"metadata": {
"collapsed": false
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"outputs": [
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"name": "stdout",
"output_type": "stream",
"text": [
"[0.0007314357233762349, 0.03367469445915072, 0.0009391491627785106, 1.5248169507528497, 1.1187461922146316, 0.3599561642296192, 0.0029040787574867947, 0.022169166627303505, 0.8757751873011441, 0.00048095122076782077, 0.008079463408928685, 0.016843185951228554, 234.40541659093483, 0.19334802048394228, 0.3527777415382436, 0.0005121897764114314, 0.00022936710285097395, 0.007891413026508394, 0.03254436076094874, 150.32985893616308]\n"
]
}
],
"source": [
"print(halloffame[0])"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"These are the raw parameter values. \n",
"The evaluator object can convert this in a dictionary, so that we can see the parameter names corresponding to these values."
]
},
{
"cell_type": "code",
"execution_count": 21,
"metadata": {
"collapsed": false
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"{ u'decay_CaDynamics_E2.axonal': 234.40541659093483,\n",
" u'decay_CaDynamics_E2.somatic': 150.32985893616308,\n",
" u'gCa_HVAbar_Ca_HVA.axonal': 0.00048095122076782077,\n",
" u'gCa_HVAbar_Ca_HVA.somatic': 0.00022936710285097395,\n",
" u'gCa_LVAstbar_Ca_LVAst.axonal': 0.008079463408928685,\n",
" u'gCa_LVAstbar_Ca_LVAst.somatic': 0.007891413026508394,\n",
" u'gImbar_Im.apical': 0.0009391491627785106,\n",
" u'gK_Pstbar_K_Pst.axonal': 0.3599561642296192,\n",
" u'gK_Tstbar_K_Tst.axonal': 0.0029040787574867947,\n",
" u'gNaTa_tbar_NaTa_t.axonal': 1.5248169507528497,\n",
" u'gNaTs2_tbar_NaTs2_t.apical': 0.0007314357233762349,\n",
" u'gNaTs2_tbar_NaTs2_t.somatic': 0.19334802048394228,\n",
" u'gNap_Et2bar_Nap_Et2.axonal': 1.1187461922146316,\n",
" u'gSK_E2bar_SK_E2.axonal': 0.022169166627303505,\n",
" u'gSK_E2bar_SK_E2.somatic': 0.0005121897764114314,\n",
" u'gSKv3_1bar_SKv3_1.apical': 0.03367469445915072,\n",
" u'gSKv3_1bar_SKv3_1.axonal': 0.8757751873011441,\n",
" u'gSKv3_1bar_SKv3_1.somatic': 0.3527777415382436,\n",
" u'gamma_CaDynamics_E2.axonal': 0.016843185951228554,\n",
" u'gamma_CaDynamics_E2.somatic': 0.03254436076094874}\n",
"None\n"
]
}
],
"source": [
"best_params = evaluator.param_dict(halloffame[0])\n",
"print(pp.pprint(best_params))"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"Then we can run the fitness protocols on the model with these parameter values"
]
},
{
"cell_type": "code",
"execution_count": 22,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"best_responses = evaluator.run_protocols(protocols=fitness_protocols.values(), param_values=best_params)"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"And then we can also plot these responses. \n",
"\n",
"When you ran the above optimisation with only 2 individuals and 2 generations, this 'best' model will of course be very low quality."
]
},
{
"cell_type": "code",
"execution_count": 23,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"application/javascript": "/* Put everything inside the global mpl namespace */\nwindow.mpl = {};\n\nmpl.get_websocket_type = function() {\n if (typeof(WebSocket) !== 'undefined') {\n return WebSocket;\n } else if (typeof(MozWebSocket) !== 'undefined') {\n return MozWebSocket;\n } else {\n alert('Your browser does not have WebSocket support.' +\n 'Please try Chrome, Safari or Firefox ≥ 6. ' +\n 'Firefox 4 and 5 are also supported but you ' +\n 'have to enable WebSockets in about:config.');\n };\n}\n\nmpl.figure = function(figure_id, websocket, ondownload, parent_element) {\n this.id = figure_id;\n\n this.ws = websocket;\n\n this.supports_binary = (this.ws.binaryType != undefined);\n\n if (!this.supports_binary) {\n var warnings = document.getElementById(\"mpl-warnings\");\n if (warnings) {\n warnings.style.display = 'block';\n warnings.textContent = (\n \"This browser does not support binary websocket messages. \" +\n \"Performance may be slow.\");\n }\n }\n\n this.imageObj = new Image();\n\n this.context = undefined;\n this.message = undefined;\n this.canvas = undefined;\n this.rubberband_canvas = undefined;\n this.rubberband_context = undefined;\n this.format_dropdown = undefined;\n\n this.image_mode = 'full';\n\n this.root = $('
');\n this._root_extra_style(this.root)\n this.root.attr('style', 'display: inline-block');\n\n $(parent_element).append(this.root);\n\n this._init_header(this);\n this._init_canvas(this);\n this._init_toolbar(this);\n\n var fig = this;\n\n this.waiting = false;\n\n this.ws.onopen = function () {\n fig.send_message(\"supports_binary\", {value: fig.supports_binary});\n fig.send_message(\"send_image_mode\", {});\n fig.send_message(\"refresh\", {});\n }\n\n this.imageObj.onload = function() {\n if (fig.image_mode == 'full') {\n // Full images could contain transparency (where diff images\n // almost always do), so we need to clear the canvas so that\n // there is no ghosting.\n fig.context.clearRect(0, 0, fig.canvas.width, fig.canvas.height);\n }\n fig.context.drawImage(fig.imageObj, 0, 0);\n };\n\n this.imageObj.onunload = function() {\n this.ws.close();\n }\n\n this.ws.onmessage = this._make_on_message_function(this);\n\n this.ondownload = ondownload;\n}\n\nmpl.figure.prototype._init_header = function() {\n var titlebar = $(\n '
');\n var titletext = $(\n '
');\n titlebar.append(titletext)\n this.root.append(titlebar);\n this.header = titletext[0];\n}\n\n\n\nmpl.figure.prototype._canvas_extra_style = function(canvas_div) {\n\n}\n\n\nmpl.figure.prototype._root_extra_style = function(canvas_div) {\n\n}\n\nmpl.figure.prototype._init_canvas = function() {\n var fig = this;\n\n var canvas_div = $('
');\n\n canvas_div.attr('style', 'position: relative; clear: both; outline: 0');\n\n function canvas_keyboard_event(event) {\n return fig.key_event(event, event['data']);\n }\n\n canvas_div.keydown('key_press', canvas_keyboard_event);\n canvas_div.keyup('key_release', canvas_keyboard_event);\n this.canvas_div = canvas_div\n this._canvas_extra_style(canvas_div)\n this.root.append(canvas_div);\n\n var canvas = $(' ');\n canvas.addClass('mpl-canvas');\n canvas.attr('style', \"left: 0; top: 0; z-index: 0; outline: 0\")\n\n this.canvas = canvas[0];\n this.context = canvas[0].getContext(\"2d\");\n\n var rubberband = $(' ');\n rubberband.attr('style', \"position: absolute; left: 0; top: 0; z-index: 1;\")\n\n var pass_mouse_events = true;\n\n canvas_div.resizable({\n start: function(event, ui) {\n pass_mouse_events = false;\n },\n resize: function(event, ui) {\n fig.request_resize(ui.size.width, ui.size.height);\n },\n stop: function(event, ui) {\n pass_mouse_events = true;\n fig.request_resize(ui.size.width, ui.size.height);\n },\n });\n\n function mouse_event_fn(event) {\n if (pass_mouse_events)\n return fig.mouse_event(event, event['data']);\n }\n\n rubberband.mousedown('button_press', mouse_event_fn);\n rubberband.mouseup('button_release', mouse_event_fn);\n // Throttle sequential mouse events to 1 every 20ms.\n rubberband.mousemove('motion_notify', mouse_event_fn);\n\n rubberband.mouseenter('figure_enter', mouse_event_fn);\n rubberband.mouseleave('figure_leave', mouse_event_fn);\n\n canvas_div.on(\"wheel\", function (event) {\n event = event.originalEvent;\n event['data'] = 'scroll'\n if (event.deltaY < 0) {\n event.step = 1;\n } else {\n event.step = -1;\n }\n mouse_event_fn(event);\n });\n\n canvas_div.append(canvas);\n canvas_div.append(rubberband);\n\n this.rubberband = rubberband;\n this.rubberband_canvas = rubberband[0];\n this.rubberband_context = rubberband[0].getContext(\"2d\");\n this.rubberband_context.strokeStyle = \"#000000\";\n\n this._resize_canvas = function(width, height) {\n // Keep the size of the canvas, canvas container, and rubber band\n // canvas in synch.\n canvas_div.css('width', width)\n canvas_div.css('height', height)\n\n canvas.attr('width', width);\n canvas.attr('height', height);\n\n rubberband.attr('width', width);\n rubberband.attr('height', height);\n }\n\n // Set the figure to an initial 600x600px, this will subsequently be updated\n // upon first draw.\n this._resize_canvas(600, 600);\n\n // Disable right mouse context menu.\n $(this.rubberband_canvas).bind(\"contextmenu\",function(e){\n return false;\n });\n\n function set_focus () {\n canvas.focus();\n canvas_div.focus();\n }\n\n window.setTimeout(set_focus, 100);\n}\n\nmpl.figure.prototype._init_toolbar = function() {\n var fig = this;\n\n var nav_element = $('
')\n nav_element.attr('style', 'width: 100%');\n this.root.append(nav_element);\n\n // Define a callback function for later on.\n function toolbar_event(event) {\n return fig.toolbar_button_onclick(event['data']);\n }\n function toolbar_mouse_event(event) {\n return fig.toolbar_button_onmouseover(event['data']);\n }\n\n for(var toolbar_ind in mpl.toolbar_items) {\n var name = mpl.toolbar_items[toolbar_ind][0];\n var tooltip = mpl.toolbar_items[toolbar_ind][1];\n var image = mpl.toolbar_items[toolbar_ind][2];\n var method_name = mpl.toolbar_items[toolbar_ind][3];\n\n if (!name) {\n // put a spacer in here.\n continue;\n }\n var button = $(' ');\n button.addClass('ui-button ui-widget ui-state-default ui-corner-all ' +\n 'ui-button-icon-only');\n button.attr('role', 'button');\n button.attr('aria-disabled', 'false');\n button.click(method_name, toolbar_event);\n button.mouseover(tooltip, toolbar_mouse_event);\n\n var icon_img = $(' ');\n icon_img.addClass('ui-button-icon-primary ui-icon');\n icon_img.addClass(image);\n icon_img.addClass('ui-corner-all');\n\n var tooltip_span = $(' ');\n tooltip_span.addClass('ui-button-text');\n tooltip_span.html(tooltip);\n\n button.append(icon_img);\n button.append(tooltip_span);\n\n nav_element.append(button);\n }\n\n var fmt_picker_span = $(' ');\n\n var fmt_picker = $(' ');\n fmt_picker.addClass('mpl-toolbar-option ui-widget ui-widget-content');\n fmt_picker_span.append(fmt_picker);\n nav_element.append(fmt_picker_span);\n this.format_dropdown = fmt_picker[0];\n\n for (var ind in mpl.extensions) {\n var fmt = mpl.extensions[ind];\n var option = $(\n ' ', {selected: fmt === mpl.default_extension}).html(fmt);\n fmt_picker.append(option)\n }\n\n // Add hover states to the ui-buttons\n $( \".ui-button\" ).hover(\n function() { $(this).addClass(\"ui-state-hover\");},\n function() { $(this).removeClass(\"ui-state-hover\");}\n );\n\n var status_bar = $('');\n nav_element.append(status_bar);\n this.message = status_bar[0];\n}\n\nmpl.figure.prototype.request_resize = function(x_pixels, y_pixels) {\n // Request matplotlib to resize the figure. Matplotlib will then trigger a resize in the client,\n // which will in turn request a refresh of the image.\n this.send_message('resize', {'width': x_pixels, 'height': y_pixels});\n}\n\nmpl.figure.prototype.send_message = function(type, properties) {\n properties['type'] = type;\n properties['figure_id'] = this.id;\n this.ws.send(JSON.stringify(properties));\n}\n\nmpl.figure.prototype.send_draw_message = function() {\n if (!this.waiting) {\n this.waiting = true;\n this.ws.send(JSON.stringify({type: \"draw\", figure_id: this.id}));\n }\n}\n\n\nmpl.figure.prototype.handle_save = function(fig, msg) {\n var format_dropdown = fig.format_dropdown;\n var format = format_dropdown.options[format_dropdown.selectedIndex].value;\n fig.ondownload(fig, format);\n}\n\n\nmpl.figure.prototype.handle_resize = function(fig, msg) {\n var size = msg['size'];\n if (size[0] != fig.canvas.width || size[1] != fig.canvas.height) {\n fig._resize_canvas(size[0], size[1]);\n fig.send_message(\"refresh\", {});\n };\n}\n\nmpl.figure.prototype.handle_rubberband = function(fig, msg) {\n var x0 = msg['x0'];\n var y0 = fig.canvas.height - msg['y0'];\n var x1 = msg['x1'];\n var y1 = fig.canvas.height - msg['y1'];\n x0 = Math.floor(x0) + 0.5;\n y0 = Math.floor(y0) + 0.5;\n x1 = Math.floor(x1) + 0.5;\n y1 = Math.floor(y1) + 0.5;\n var min_x = Math.min(x0, x1);\n var min_y = Math.min(y0, y1);\n var width = Math.abs(x1 - x0);\n var height = Math.abs(y1 - y0);\n\n fig.rubberband_context.clearRect(\n 0, 0, fig.canvas.width, fig.canvas.height);\n\n fig.rubberband_context.strokeRect(min_x, min_y, width, height);\n}\n\nmpl.figure.prototype.handle_figure_label = function(fig, msg) {\n // Updates the figure title.\n fig.header.textContent = msg['label'];\n}\n\nmpl.figure.prototype.handle_cursor = function(fig, msg) {\n var cursor = msg['cursor'];\n switch(cursor)\n {\n case 0:\n cursor = 'pointer';\n break;\n case 1:\n cursor = 'default';\n break;\n case 2:\n cursor = 'crosshair';\n break;\n case 3:\n cursor = 'move';\n break;\n }\n fig.rubberband_canvas.style.cursor = cursor;\n}\n\nmpl.figure.prototype.handle_message = function(fig, msg) {\n fig.message.textContent = msg['message'];\n}\n\nmpl.figure.prototype.handle_draw = function(fig, msg) {\n // Request the server to send over a new figure.\n fig.send_draw_message();\n}\n\nmpl.figure.prototype.handle_image_mode = function(fig, msg) {\n fig.image_mode = msg['mode'];\n}\n\nmpl.figure.prototype.updated_canvas_event = function() {\n // Called whenever the canvas gets updated.\n this.send_message(\"ack\", {});\n}\n\n// A function to construct a web socket function for onmessage handling.\n// Called in the figure constructor.\nmpl.figure.prototype._make_on_message_function = function(fig) {\n return function socket_on_message(evt) {\n if (evt.data instanceof Blob) {\n /* FIXME: We get \"Resource interpreted as Image but\n * transferred with MIME type text/plain:\" errors on\n * Chrome. But how to set the MIME type? It doesn't seem\n * to be part of the websocket stream */\n evt.data.type = \"image/png\";\n\n /* Free the memory for the previous frames */\n if (fig.imageObj.src) {\n (window.URL || window.webkitURL).revokeObjectURL(\n fig.imageObj.src);\n }\n\n fig.imageObj.src = (window.URL || window.webkitURL).createObjectURL(\n evt.data);\n fig.updated_canvas_event();\n fig.waiting = false;\n return;\n }\n else if (typeof evt.data === 'string' && evt.data.slice(0, 21) == \"data:image/png;base64\") {\n fig.imageObj.src = evt.data;\n fig.updated_canvas_event();\n fig.waiting = false;\n return;\n }\n\n var msg = JSON.parse(evt.data);\n var msg_type = msg['type'];\n\n // Call the \"handle_{type}\" callback, which takes\n // the figure and JSON message as its only arguments.\n try {\n var callback = fig[\"handle_\" + msg_type];\n } catch (e) {\n console.log(\"No handler for the '\" + msg_type + \"' message type: \", msg);\n return;\n }\n\n if (callback) {\n try {\n // console.log(\"Handling '\" + msg_type + \"' message: \", msg);\n callback(fig, msg);\n } catch (e) {\n console.log(\"Exception inside the 'handler_\" + msg_type + \"' callback:\", e, e.stack, msg);\n }\n }\n };\n}\n\n// from http://stackoverflow.com/questions/1114465/getting-mouse-location-in-canvas\nmpl.findpos = function(e) {\n //this section is from http://www.quirksmode.org/js/events_properties.html\n var targ;\n if (!e)\n e = window.event;\n if (e.target)\n targ = e.target;\n else if (e.srcElement)\n targ = e.srcElement;\n if (targ.nodeType == 3) // defeat Safari bug\n targ = targ.parentNode;\n\n // jQuery normalizes the pageX and pageY\n // pageX,Y are the mouse positions relative to the document\n // offset() returns the position of the element relative to the document\n var x = e.pageX - $(targ).offset().left;\n var y = e.pageY - $(targ).offset().top;\n\n return {\"x\": x, \"y\": y};\n};\n\n/*\n * return a copy of an object with only non-object keys\n * we need this to avoid circular references\n * http://stackoverflow.com/a/24161582/3208463\n */\nfunction simpleKeys (original) {\n return Object.keys(original).reduce(function (obj, key) {\n if (typeof original[key] !== 'object')\n obj[key] = original[key]\n return obj;\n }, {});\n}\n\nmpl.figure.prototype.mouse_event = function(event, name) {\n var canvas_pos = mpl.findpos(event)\n\n if (name === 'button_press')\n {\n this.canvas.focus();\n this.canvas_div.focus();\n }\n\n var x = canvas_pos.x;\n var y = canvas_pos.y;\n\n this.send_message(name, {x: x, y: y, button: event.button,\n step: event.step,\n guiEvent: simpleKeys(event)});\n\n /* This prevents the web browser from automatically changing to\n * the text insertion cursor when the button is pressed. We want\n * to control all of the cursor setting manually through the\n * 'cursor' event from matplotlib */\n event.preventDefault();\n return false;\n}\n\nmpl.figure.prototype._key_event_extra = function(event, name) {\n // Handle any extra behaviour associated with a key event\n}\n\nmpl.figure.prototype.key_event = function(event, name) {\n\n // Prevent repeat events\n if (name == 'key_press')\n {\n if (event.which === this._key)\n return;\n else\n this._key = event.which;\n }\n if (name == 'key_release')\n this._key = null;\n\n var value = '';\n if (event.ctrlKey && event.which != 17)\n value += \"ctrl+\";\n if (event.altKey && event.which != 18)\n value += \"alt+\";\n if (event.shiftKey && event.which != 16)\n value += \"shift+\";\n\n value += 'k';\n value += event.which.toString();\n\n this._key_event_extra(event, name);\n\n this.send_message(name, {key: value,\n guiEvent: simpleKeys(event)});\n return false;\n}\n\nmpl.figure.prototype.toolbar_button_onclick = function(name) {\n if (name == 'download') {\n this.handle_save(this, null);\n } else {\n this.send_message(\"toolbar_button\", {name: name});\n }\n};\n\nmpl.figure.prototype.toolbar_button_onmouseover = function(tooltip) {\n this.message.textContent = tooltip;\n};\nmpl.toolbar_items = [[\"Home\", \"Reset original view\", \"fa fa-home icon-home\", \"home\"], [\"Back\", \"Back to previous view\", \"fa fa-arrow-left icon-arrow-left\", \"back\"], [\"Forward\", \"Forward to next view\", \"fa fa-arrow-right icon-arrow-right\", \"forward\"], [\"\", \"\", \"\", \"\"], [\"Pan\", \"Pan axes with left mouse, zoom with right\", \"fa fa-arrows icon-move\", \"pan\"], [\"Zoom\", \"Zoom to rectangle\", \"fa fa-square-o icon-check-empty\", \"zoom\"], [\"\", \"\", \"\", \"\"], [\"Download\", \"Download plot\", \"fa fa-floppy-o icon-save\", \"download\"]];\n\nmpl.extensions = [\"eps\", \"pdf\", \"png\", \"ps\", \"raw\", \"svg\"];\n\nmpl.default_extension = \"png\";var comm_websocket_adapter = function(comm) {\n // Create a \"websocket\"-like object which calls the given IPython comm\n // object with the appropriate methods. Currently this is a non binary\n // socket, so there is still some room for performance tuning.\n var ws = {};\n\n ws.close = function() {\n comm.close()\n };\n ws.send = function(m) {\n //console.log('sending', m);\n comm.send(m);\n };\n // Register the callback with on_msg.\n comm.on_msg(function(msg) {\n //console.log('receiving', msg['content']['data'], msg);\n // Pass the mpl event to the overriden (by mpl) onmessage function.\n ws.onmessage(msg['content']['data'])\n });\n return ws;\n}\n\nmpl.mpl_figure_comm = function(comm, msg) {\n // This is the function which gets called when the mpl process\n // starts-up an IPython Comm through the \"matplotlib\" channel.\n\n var id = msg.content.data.id;\n // Get hold of the div created by the display call when the Comm\n // socket was opened in Python.\n var element = $(\"#\" + id);\n var ws_proxy = comm_websocket_adapter(comm)\n\n function ondownload(figure, format) {\n window.open(figure.imageObj.src);\n }\n\n var fig = new mpl.figure(id, ws_proxy,\n ondownload,\n element.get(0));\n\n // Call onopen now - mpl needs it, as it is assuming we've passed it a real\n // web socket which is closed, not our websocket->open comm proxy.\n ws_proxy.onopen();\n\n fig.parent_element = element.get(0);\n fig.cell_info = mpl.find_output_cell(\"
\");\n if (!fig.cell_info) {\n console.error(\"Failed to find cell for figure\", id, fig);\n return;\n }\n\n var output_index = fig.cell_info[2]\n var cell = fig.cell_info[0];\n\n};\n\nmpl.figure.prototype.handle_close = function(fig, msg) {\n fig.root.unbind('remove')\n\n // Update the output cell to use the data from the current canvas.\n fig.push_to_output();\n var dataURL = fig.canvas.toDataURL();\n // Re-enable the keyboard manager in IPython - without this line, in FF,\n // the notebook keyboard shortcuts fail.\n IPython.keyboard_manager.enable()\n $(fig.parent_element).html(' ');\n fig.close_ws(fig, msg);\n}\n\nmpl.figure.prototype.close_ws = function(fig, msg){\n fig.send_message('closing', msg);\n // fig.ws.close()\n}\n\nmpl.figure.prototype.push_to_output = function(remove_interactive) {\n // Turn the data on the canvas into data in the output cell.\n var dataURL = this.canvas.toDataURL();\n this.cell_info[1]['text/html'] = ' ';\n}\n\nmpl.figure.prototype.updated_canvas_event = function() {\n // Tell IPython that the notebook contents must change.\n IPython.notebook.set_dirty(true);\n this.send_message(\"ack\", {});\n var fig = this;\n // Wait a second, then push the new image to the DOM so\n // that it is saved nicely (might be nice to debounce this).\n setTimeout(function () { fig.push_to_output() }, 1000);\n}\n\nmpl.figure.prototype._init_toolbar = function() {\n var fig = this;\n\n var nav_element = $('
')\n nav_element.attr('style', 'width: 100%');\n this.root.append(nav_element);\n\n // Define a callback function for later on.\n function toolbar_event(event) {\n return fig.toolbar_button_onclick(event['data']);\n }\n function toolbar_mouse_event(event) {\n return fig.toolbar_button_onmouseover(event['data']);\n }\n\n for(var toolbar_ind in mpl.toolbar_items){\n var name = mpl.toolbar_items[toolbar_ind][0];\n var tooltip = mpl.toolbar_items[toolbar_ind][1];\n var image = mpl.toolbar_items[toolbar_ind][2];\n var method_name = mpl.toolbar_items[toolbar_ind][3];\n\n if (!name) { continue; };\n\n var button = $(' ');\n button.click(method_name, toolbar_event);\n button.mouseover(tooltip, toolbar_mouse_event);\n nav_element.append(button);\n }\n\n // Add the status bar.\n var status_bar = $(' ');\n nav_element.append(status_bar);\n this.message = status_bar[0];\n\n // Add the close button to the window.\n var buttongrp = $('
');\n var button = $(' ');\n button.click(function (evt) { fig.handle_close(fig, {}); } );\n button.mouseover('Stop Interaction', toolbar_mouse_event);\n buttongrp.append(button);\n var titlebar = this.root.find($('.ui-dialog-titlebar'));\n titlebar.prepend(buttongrp);\n}\n\nmpl.figure.prototype._root_extra_style = function(el){\n var fig = this\n el.on(\"remove\", function(){\n\tfig.close_ws(fig, {});\n });\n}\n\nmpl.figure.prototype._canvas_extra_style = function(el){\n // this is important to make the div 'focusable\n el.attr('tabindex', 0)\n // reach out to IPython and tell the keyboard manager to turn it's self\n // off when our div gets focus\n\n // location in version 3\n if (IPython.notebook.keyboard_manager) {\n IPython.notebook.keyboard_manager.register_events(el);\n }\n else {\n // location in version 2\n IPython.keyboard_manager.register_events(el);\n }\n\n}\n\nmpl.figure.prototype._key_event_extra = function(event, name) {\n var manager = IPython.notebook.keyboard_manager;\n if (!manager)\n manager = IPython.keyboard_manager;\n\n // Check for shift+enter\n if (event.shiftKey && event.which == 13) {\n this.canvas_div.blur();\n // select the cell after this one\n var index = IPython.notebook.find_cell_index(this.cell_info[0]);\n IPython.notebook.select(index + 1);\n }\n}\n\nmpl.figure.prototype.handle_save = function(fig, msg) {\n fig.ondownload(fig, null);\n}\n\n\nmpl.find_output_cell = function(html_output) {\n // Return the cell and output element which can be found *uniquely* in the notebook.\n // Note - this is a bit hacky, but it is done because the \"notebook_saving.Notebook\"\n // IPython event is triggered only after the cells have been serialised, which for\n // our purposes (turning an active figure into a static one), is too late.\n var cells = IPython.notebook.get_cells();\n var ncells = cells.length;\n for (var i=0; i= 3 moved mimebundle to data attribute of output\n data = data.data;\n }\n if (data['text/html'] == html_output) {\n return [cell, data, j];\n }\n }\n }\n }\n}\n\n// Register the function which deals with the matplotlib target/channel.\n// The kernel may be null if the page has been refreshed.\nif (IPython.notebook.kernel != null) {\n IPython.notebook.kernel.comm_manager.register_target('matplotlib', mpl.mpl_figure_comm);\n}\n",
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"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:52: DeprecationWarning: Comm._comm_id_default is deprecated: use @default decorator instead.\n",
" def _comm_id_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:29: DeprecationWarning: Comm._iopub_socket_default is deprecated: use @default decorator instead.\n",
" def _iopub_socket_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:24: DeprecationWarning: Comm._kernel_default is deprecated: use @default decorator instead.\n",
" def _kernel_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:32: DeprecationWarning: Comm._session_default is deprecated: use @default decorator instead.\n",
" def _session_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:41: DeprecationWarning: Comm._topic_default is deprecated: use @default decorator instead.\n",
" def _topic_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:24: DeprecationWarning: Comm._kernel_default is deprecated: use @default decorator instead.\n",
" def _kernel_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:52: DeprecationWarning: Comm._comm_id_default is deprecated: use @default decorator instead.\n",
" def _comm_id_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:32: DeprecationWarning: Comm._session_default is deprecated: use @default decorator instead.\n",
" def _session_default(self):\n",
"/usr/local/lib/python2.7/site-packages/ipykernel/comm/comm.py:41: DeprecationWarning: Comm._topic_default is deprecated: use @default decorator instead.\n",
" def _topic_default(self):\n"
]
}
],
"source": [
"plot_responses(best_responses)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": []
}
],
"metadata": {
"kernelspec": {
"display_name": "Python 2",
"language": "python",
"name": "python2"
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"name": "ipython",
"version": 2
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"file_extension": ".py",
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================================================
FILE: examples/l5pc/L5PC_arbor.ipynb
================================================
{
"cells": [
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"# Optimisation of a Neocortical Layer 5 Pyramidal Cell in Arbor"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"This notebook shows you how to optimise the maximal conductance of Neocortical Layer 5 Pyramidal Cell as used in Markram et al. 2015 using Arbor as the simulator.\n",
"\n",
"Author of this script: Werner Van Geit @ Blue Brain Project\n",
"\n",
"Choice of parameters, protocols and other settings was done by Etay Hay @ HUJI\n",
"\n",
"What's described here is a more advanced use of BluePyOpt. We suggest to first go through the introductary example here: https://github.com/BlueBrain/BluePyOpt/blob/master/examples/simplecell/simplecell.ipynb\n",
"\n",
"**If you use the methods in this notebook, we ask you to cite the following publications when publishing your research:**\n",
"\n",
"Van Geit, W., M. Gevaert, G. Chindemi, C. Rössert, J.-D. Courcol, E. Muller, F. Schürmann, I. Segev, and H. Markram (2016, March). BluePyOpt: Leveraging open source software and cloud infrastructure to optimise model parameters in neuroscience. ArXiv e-prints.\n",
"http://arxiv.org/abs/1603.00500\n",
"\n",
"Markram, H., E. Muller, S. Ramaswamy, M. W. Reimann, M. Abdellah, C. A. Sanchez, A. Ailamaki, L. Alonso-Nanclares, N. Antille, S. Arsever, et al. (2015). Reconstruction and simulation of neocortical microcircuitry. Cell 163(2), 456–492.\n",
"http://www.cell.com/abstract/S0092-8674%2815%2901191-5\n",
"\n",
"Some of the modules loaded in this script are located in the L5PC example folder: https://github.com/BlueBrain/BluePyOpt/tree/master/examples/l5pc "
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"We first load the bluepyopt python module, the ephys submodule and some helper functionality"
]
},
{
"cell_type": "code",
"execution_count": 1,
"metadata": {
"collapsed": false,
"jupyter": {
"outputs_hidden": false
}
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"/home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc\n",
"Mod files: \"mechanisms/CaDynamics_E2.mod\" \"mechanisms/Ca_HVA.mod\" \"mechanisms/Ca_LVAst.mod\" \"mechanisms/Ih.mod\" \"mechanisms/Im.mod\" \"mechanisms/K_Pst.mod\" \"mechanisms/K_Tst.mod\" \"mechanisms/Nap_Et2.mod\" \"mechanisms/NaTa_t.mod\" \"mechanisms/NaTs2_t.mod\" \"mechanisms/SK_E2.mod\" \"mechanisms/SKv3_1.mod\"\n",
"\n",
"Creating x86_64 directory for .o files.\n",
"\n",
"COBJS=''\n",
" -> \u001b[32mCompiling\u001b[0m mod_func.c\n",
" -> \u001b[32mNMODL\u001b[0m ../mechanisms/CaDynamics_E2.mod\n",
"x86_64-linux-gnu-gcc -O2 -I. -I/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/include -I/nrnwheel/openmpi/include -fPIC -c mod_func.c -o mod_func.o\n",
"(cd \"../mechanisms\"; MODLUNIT=/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/share/nrn/lib/nrnunits.lib /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/bin/nocmodl CaDynamics_E2.mod -o \"/home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc/x86_64\")\n",
" -> \u001b[32mNMODL\u001b[0m ../mechanisms/Ca_HVA.mod\n",
"(cd \"../mechanisms\"; MODLUNIT=/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/share/nrn/lib/nrnunits.lib /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/bin/nocmodl Ca_HVA.mod -o \"/home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc/x86_64\")\n",
" -> \u001b[32mNMODL\u001b[0m ../mechanisms/Ca_LVAst.mod\n",
"(cd \"../mechanisms\"; MODLUNIT=/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/share/nrn/lib/nrnunits.lib /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/bin/nocmodl Ca_LVAst.mod -o \"/home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc/x86_64\")\n",
"Translating CaDynamics_E2.mod into /home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc/x86_64/CaDynamics_E2.c\n",
"Translating Ca_HVA.mod into /home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc/x86_64/Ca_HVA.c\n",
"Translating Ca_LVAst.mod into /home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc/x86_64/Ca_LVAst.c\n",
"Thread Safe\n",
"Thread Safe\n",
"Thread Safe\n",
" -> \u001b[32mNMODL\u001b[0m ../mechanisms/Ih.mod\n",
"(cd \"../mechanisms\"; MODLUNIT=/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/share/nrn/lib/nrnunits.lib /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/bin/nocmodl Ih.mod -o \"/home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc/x86_64\")\n",
"Translating Ih.mod into /home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc/x86_64/Ih.c\n",
"Thread Safe\n",
" -> \u001b[32mNMODL\u001b[0m ../mechanisms/Im.mod\n",
"(cd \"../mechanisms\"; MODLUNIT=/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/share/nrn/lib/nrnunits.lib /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/bin/nocmodl Im.mod -o \"/home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc/x86_64\")\n",
"Translating Im.mod into /home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc/x86_64/Im.c\n",
"Thread Safe\n",
" -> \u001b[32mNMODL\u001b[0m ../mechanisms/K_Pst.mod\n",
"(cd \"../mechanisms\"; MODLUNIT=/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/share/nrn/lib/nrnunits.lib /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/bin/nocmodl K_Pst.mod -o \"/home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc/x86_64\")\n",
" -> \u001b[32mNMODL\u001b[0m ../mechanisms/K_Tst.mod\n",
"(cd \"../mechanisms\"; MODLUNIT=/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/share/nrn/lib/nrnunits.lib /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/bin/nocmodl K_Tst.mod -o \"/home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc/x86_64\")\n",
" -> \u001b[32mNMODL\u001b[0m ../mechanisms/Nap_Et2.mod\n",
"Translating K_Pst.mod into /home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc/x86_64/K_Pst.c\n",
"Thread Safe\n",
"(cd \"../mechanisms\"; MODLUNIT=/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/share/nrn/lib/nrnunits.lib /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/bin/nocmodl Nap_Et2.mod -o \"/home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc/x86_64\")\n",
"Translating K_Tst.mod into /home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc/x86_64/K_Tst.c\n",
"Thread Safe\n",
"Translating Nap_Et2.mod into /home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc/x86_64/Nap_Et2.c\n",
"Thread Safe\n",
" -> \u001b[32mNMODL\u001b[0m ../mechanisms/NaTa_t.mod\n",
"(cd \"../mechanisms\"; MODLUNIT=/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/share/nrn/lib/nrnunits.lib /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/bin/nocmodl NaTa_t.mod -o \"/home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc/x86_64\")\n",
" -> \u001b[32mNMODL\u001b[0m ../mechanisms/NaTs2_t.mod\n",
" -> \u001b[32mNMODL\u001b[0m ../mechanisms/SK_E2.mod\n",
"(cd \"../mechanisms\"; MODLUNIT=/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/share/nrn/lib/nrnunits.lib /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/bin/nocmodl NaTs2_t.mod -o \"/home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc/x86_64\")\n",
"(cd \"../mechanisms\"; MODLUNIT=/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/share/nrn/lib/nrnunits.lib /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/bin/nocmodl SK_E2.mod -o \"/home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc/x86_64\")\n",
"Translating NaTa_t.mod into /home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc/x86_64/NaTa_t.c\n",
"Translating NaTs2_t.mod into /home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc/x86_64/NaTs2_t.c\n",
"Thread Safe\n",
"Thread Safe\n",
" -> \u001b[32mNMODL\u001b[0m ../mechanisms/SKv3_1.mod\n",
"(cd \"../mechanisms\"; MODLUNIT=/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/share/nrn/lib/nrnunits.lib /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/bin/nocmodl SKv3_1.mod -o \"/home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc/x86_64\")\n",
"Translating SK_E2.mod into /home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc/x86_64/SK_E2.c\n",
"Thread Safe\n",
"Translating SKv3_1.mod into /home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc/x86_64/SKv3_1.c\n",
" -> \u001b[32mCompiling\u001b[0m CaDynamics_E2.c\n",
"x86_64-linux-gnu-gcc -O2 -I\"../mechanisms\" -I. -I/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/include -I/nrnwheel/openmpi/include -fPIC -c CaDynamics_E2.c -o CaDynamics_E2.o\n",
" -> \u001b[32mCompiling\u001b[0m Ca_HVA.c\n",
"x86_64-linux-gnu-gcc -O2 -I\"../mechanisms\" -I. -I/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/include -I/nrnwheel/openmpi/include -fPIC -c Ca_HVA.c -o Ca_HVA.o\n",
"Thread Safe\n",
" -> \u001b[32mCompiling\u001b[0m Ca_LVAst.c\n",
"x86_64-linux-gnu-gcc -O2 -I\"../mechanisms\" -I. -I/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/include -I/nrnwheel/openmpi/include -fPIC -c Ca_LVAst.c -o Ca_LVAst.o\n",
" -> \u001b[32mCompiling\u001b[0m Ih.c\n",
"x86_64-linux-gnu-gcc -O2 -I\"../mechanisms\" -I. -I/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/include -I/nrnwheel/openmpi/include -fPIC -c Ih.c -o Ih.o\n",
" -> \u001b[32mCompiling\u001b[0m Im.c\n",
"x86_64-linux-gnu-gcc -O2 -I\"../mechanisms\" -I. -I/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/include -I/nrnwheel/openmpi/include -fPIC -c Im.c -o Im.o\n",
" -> \u001b[32mCompiling\u001b[0m K_Pst.c\n",
"x86_64-linux-gnu-gcc -O2 -I\"../mechanisms\" -I. -I/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/include -I/nrnwheel/openmpi/include -fPIC -c K_Pst.c -o K_Pst.o\n",
" -> \u001b[32mCompiling\u001b[0m K_Tst.c\n",
"x86_64-linux-gnu-gcc -O2 -I\"../mechanisms\" -I. -I/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/include -I/nrnwheel/openmpi/include -fPIC -c K_Tst.c -o K_Tst.o\n",
" -> \u001b[32mCompiling\u001b[0m Nap_Et2.c\n",
"x86_64-linux-gnu-gcc -O2 -I\"../mechanisms\" -I. -I/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/include -I/nrnwheel/openmpi/include -fPIC -c Nap_Et2.c -o Nap_Et2.o\n",
" -> \u001b[32mCompiling\u001b[0m NaTa_t.c\n",
"x86_64-linux-gnu-gcc -O2 -I\"../mechanisms\" -I. -I/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/include -I/nrnwheel/openmpi/include -fPIC -c NaTa_t.c -o NaTa_t.o\n",
" -> \u001b[32mCompiling\u001b[0m NaTs2_t.c\n",
"x86_64-linux-gnu-gcc -O2 -I\"../mechanisms\" -I. -I/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/include -I/nrnwheel/openmpi/include -fPIC -c NaTs2_t.c -o NaTs2_t.o\n",
" -> \u001b[32mCompiling\u001b[0m SK_E2.c\n",
"x86_64-linux-gnu-gcc -O2 -I\"../mechanisms\" -I. -I/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/include -I/nrnwheel/openmpi/include -fPIC -c SK_E2.c -o SK_E2.o\n",
" -> \u001b[32mCompiling\u001b[0m SKv3_1.c\n",
"x86_64-linux-gnu-gcc -O2 -I\"../mechanisms\" -I. -I/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/include -I/nrnwheel/openmpi/include -fPIC -c SKv3_1.c -o SKv3_1.o\n",
" => \u001b[32mLINKING\u001b[0m shared library ./libnrnmech.so\n",
"x86_64-linux-gnu-g++ -O2 -DVERSION_INFO='8.0.2' -std=c++11 -shared -fPIC -I /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/include -o ./libnrnmech.so -Wl,-soname,libnrnmech.so \\\n",
" ./mod_func.o ./CaDynamics_E2.o ./Ca_HVA.o ./Ca_LVAst.o ./Ih.o ./Im.o ./K_Pst.o ./K_Tst.o ./Nap_Et2.o ./NaTa_t.o ./NaTs2_t.o ./SK_E2.o ./SKv3_1.o -L/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/lib -lnrniv -Wl,-rpath,/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/lib \n",
"rm -f ./.libs/libnrnmech.so ; mkdir -p ./.libs ; cp ./libnrnmech.so ./.libs/libnrnmech.so\n",
"Successfully created x86_64/special\n"
]
}
],
"source": [
"%load_ext autoreload\n",
"%autoreload\n",
"\n",
"!nrnivmodl mechanisms\n",
"import bluepyopt as bpopt\n",
"import bluepyopt.ephys as ephys\n",
"\n",
"import pprint\n",
"pp = pprint.PrettyPrinter(indent=2)\n",
"\n",
"%matplotlib inline\n",
"import matplotlib.pyplot as plt"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"Enable the code below to enable debug level logging"
]
},
{
"cell_type": "code",
"execution_count": 2,
"metadata": {},
"outputs": [],
"source": [
"# import logging \n",
"# logging.basicConfig() \n",
"# logger = logging.getLogger() \n",
"# logger.setLevel(logging.DEBUG) "
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"## Model description"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"### Morphology"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"We're using a complex reconstructed morphology of an L5PC cell. Let's visualise this with the BlueBrain NeuroM software. Alternatively, the cell model can be exported to JSON/ACC by running\n",
"\n",
"```shell\n",
"./generate_acc.py --replace-axon --output \n",
"```\n",
"\n",
"The output can be visualized with the Arbor GUI (graphical user interface) as shown in the [documentation](https://docs.arbor-sim.org/en/latest/tutorial/single_cell_bluepyopt.html)."
]
},
{
"cell_type": "code",
"execution_count": 3,
"metadata": {
"collapsed": false,
"jupyter": {
"outputs_hidden": false
}
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Requirement already satisfied: neurom in /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages (3.2.2)\n",
"Requirement already satisfied: morphio>=3.1.1 in /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages (from neurom) (3.3.3)\n",
"Requirement already satisfied: numpy>=1.8.0 in /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages (from neurom) (1.22.3)\n",
"Requirement already satisfied: scipy>=1.2.0 in /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages (from neurom) (1.8.0)\n",
"Requirement already satisfied: matplotlib>=3.2.1 in /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages (from neurom) (3.5.1)\n",
"Requirement already satisfied: pandas>=1.0.5 in /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages (from neurom) (1.4.1)\n",
"Requirement already satisfied: tqdm>=4.8.4 in /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages (from neurom) (4.63.1)\n",
"Requirement already satisfied: click>=7.0 in /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages (from neurom) (8.1.3)\n",
"Requirement already satisfied: pyyaml>=3.10 in /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages (from neurom) (6.0)\n",
"Requirement already satisfied: pillow>=6.2.0 in /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages (from matplotlib>=3.2.1->neurom) (9.0.1)\n",
"Requirement already satisfied: packaging>=20.0 in /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages (from matplotlib>=3.2.1->neurom) (21.3)\n",
"Requirement already satisfied: pyparsing>=2.2.1 in /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages (from matplotlib>=3.2.1->neurom) (3.0.7)\n",
"Requirement already satisfied: python-dateutil>=2.7 in /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages (from matplotlib>=3.2.1->neurom) (2.8.2)\n",
"Requirement already satisfied: fonttools>=4.22.0 in /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages (from matplotlib>=3.2.1->neurom) (4.31.2)\n",
"Requirement already satisfied: cycler>=0.10 in /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages (from matplotlib>=3.2.1->neurom) (0.11.0)\n",
"Requirement already satisfied: kiwisolver>=1.0.1 in /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages (from matplotlib>=3.2.1->neurom) (1.4.2)\n",
"Requirement already satisfied: pytz>=2020.1 in /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages (from pandas>=1.0.5->neurom) (2022.1)\n",
"Requirement already satisfied: six>=1.5 in /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages (from python-dateutil>=2.7->matplotlib>=3.2.1->neurom) (1.16.0)\n",
"\n",
"\u001b[1m[\u001b[0m\u001b[34;49mnotice\u001b[0m\u001b[1;39;49m]\u001b[0m\u001b[39;49m A new release of pip available: \u001b[0m\u001b[31;49m22.2.2\u001b[0m\u001b[39;49m -> \u001b[0m\u001b[32;49m22.3\u001b[0m\n",
"\u001b[1m[\u001b[0m\u001b[34;49mnotice\u001b[0m\u001b[1;39;49m]\u001b[0m\u001b[39;49m To update, run: \u001b[0m\u001b[32;49mpip install --upgrade pip\u001b[0m\n"
]
},
{
"name": "stderr",
"output_type": "stream",
"text": [
"/tmp/ipykernel_466037/1031438697.py:3: NeuroMDeprecationWarning: `neurom.io.utils.load_neuron` is deprecated in favor of `neurom.io.utils.load_morphology`\n",
" neurom.viewer.draw(neurom.load_neuron('morphology/C060114A7.asc'));\n"
]
},
{
"data": {
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",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
}
],
"source": [
"!pip install neurom --upgrade\n",
"import neurom.viewer\n",
"neurom.viewer.draw(neurom.load_neuron('morphology/C060114A7.asc'));"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"To load the morphology we create a NrnFileMorphology object. We set 'do_replace_axon' to True to replace the axon with a AIS."
]
},
{
"cell_type": "code",
"execution_count": 4,
"metadata": {
"collapsed": false,
"jupyter": {
"outputs_hidden": false
}
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"morphology/C060114A7.asc\n"
]
}
],
"source": [
"morphology = ephys.morphologies.NrnFileMorphology('morphology/C060114A7.asc', do_replace_axon=True)\n",
"print(str(morphology))"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"### Parameters"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"Since we have many parameters in this model, they are stored in a json file: https://github.com/BlueBrain/BluePyOpt/blob/master/examples/l5pc/config/parameters.json"
]
},
{
"cell_type": "code",
"execution_count": 5,
"metadata": {
"collapsed": false,
"jupyter": {
"outputs_hidden": false
}
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"['g_pas', 'e_pas', 'cm', 'Ra', 'v_init', 'celsius', 'ena', 'ek', 'cm', 'ena', 'ek', 'cm', 'ena', 'ek', 'gIhbar_Ih', 'gNaTs2_tbar_NaTs2_t', 'gSKv3_1bar_SKv3_1', 'gImbar_Im', 'gIhbar_Ih', 'gNaTa_tbar_NaTa_t', 'gNap_Et2bar_Nap_Et2', 'gK_Pstbar_K_Pst', 'gK_Tstbar_K_Tst', 'gSK_E2bar_SK_E2', 'gSKv3_1bar_SKv3_1', 'gCa_HVAbar_Ca_HVA', 'gCa_LVAstbar_Ca_LVAst', 'gamma_CaDynamics_E2', 'decay_CaDynamics_E2', 'gNaTs2_tbar_NaTs2_t', 'gSKv3_1bar_SKv3_1', 'gSK_E2bar_SK_E2', 'gCa_HVAbar_Ca_HVA', 'gCa_LVAstbar_Ca_LVAst', 'gamma_CaDynamics_E2', 'decay_CaDynamics_E2', 'gIhbar_Ih']\n"
]
}
],
"source": [
"import json\n",
"param_configs = json.load(open('config/parameters.json'))\n",
"print([param_config['param_name'] for param_config in param_configs])"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"The directory that contains this notebook has a module that will load all the parameters in BluePyOpt Parameter objects"
]
},
{
"cell_type": "code",
"execution_count": 6,
"metadata": {
"collapsed": false,
"jupyter": {
"outputs_hidden": false
}
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"g_pas.all: ['all'] g_pas = 3e-05\n",
"e_pas.all: ['all'] e_pas = -75\n",
"cm.all: ['all'] cm = 1\n",
"Ra.all: ['all'] Ra = 100\n",
"v_init: v_init = -65\n",
"celsius: celsius = 34\n",
"ena.apical: ['apical'] ena = 50\n",
"ek.apical: ['apical'] ek = -85\n",
"cm.apical: ['apical'] cm = 2\n",
"ena.somatic: ['somatic'] ena = 50\n",
"ek.somatic: ['somatic'] ek = -85\n",
"cm.basal: ['basal'] cm = 2\n",
"ena.axonal: ['axonal'] ena = 50\n",
"ek.axonal: ['axonal'] ek = -85\n",
"gIhbar_Ih.basal: ['basal'] gIhbar_Ih = 8e-05\n",
"gNaTs2_tbar_NaTs2_t.apical: ['apical'] gNaTs2_tbar_NaTs2_t = [0, 0.04]\n",
"gSKv3_1bar_SKv3_1.apical: ['apical'] gSKv3_1bar_SKv3_1 = [0, 0.04]\n",
"gImbar_Im.apical: ['apical'] gImbar_Im = [0, 0.001]\n",
"gIhbar_Ih.apical: ['apical'] gIhbar_Ih = 8e-05\n",
"gNaTa_tbar_NaTa_t.axonal: ['axonal'] gNaTa_tbar_NaTa_t = [0, 4]\n",
"gNap_Et2bar_Nap_Et2.axonal: ['axonal'] gNap_Et2bar_Nap_Et2 = [0, 4]\n",
"gK_Pstbar_K_Pst.axonal: ['axonal'] gK_Pstbar_K_Pst = [0, 1]\n",
"gK_Tstbar_K_Tst.axonal: ['axonal'] gK_Tstbar_K_Tst = [0, 0.1]\n",
"gSK_E2bar_SK_E2.axonal: ['axonal'] gSK_E2bar_SK_E2 = [0, 0.1]\n",
"gSKv3_1bar_SKv3_1.axonal: ['axonal'] gSKv3_1bar_SKv3_1 = [0, 2]\n",
"gCa_HVAbar_Ca_HVA.axonal: ['axonal'] gCa_HVAbar_Ca_HVA = [0, 0.001]\n",
"gCa_LVAstbar_Ca_LVAst.axonal: ['axonal'] gCa_LVAstbar_Ca_LVAst = [0, 0.01]\n",
"gamma_CaDynamics_E2.axonal: ['axonal'] gamma_CaDynamics_E2 = [0.0005, 0.05]\n",
"decay_CaDynamics_E2.axonal: ['axonal'] decay_CaDynamics_E2 = [20, 1000]\n",
"gNaTs2_tbar_NaTs2_t.somatic: ['somatic'] gNaTs2_tbar_NaTs2_t = [0, 1]\n",
"gSKv3_1bar_SKv3_1.somatic: ['somatic'] gSKv3_1bar_SKv3_1 = [0, 1]\n",
"gSK_E2bar_SK_E2.somatic: ['somatic'] gSK_E2bar_SK_E2 = [0, 0.1]\n",
"gCa_HVAbar_Ca_HVA.somatic: ['somatic'] gCa_HVAbar_Ca_HVA = [0, 0.001]\n",
"gCa_LVAstbar_Ca_LVAst.somatic: ['somatic'] gCa_LVAstbar_Ca_LVAst = [0, 0.01]\n",
"gamma_CaDynamics_E2.somatic: ['somatic'] gamma_CaDynamics_E2 = [0.0005, 0.05]\n",
"decay_CaDynamics_E2.somatic: ['somatic'] decay_CaDynamics_E2 = [20, 1000]\n",
"gIhbar_Ih.somatic: ['somatic'] gIhbar_Ih = 8e-05\n"
]
}
],
"source": [
"import l5pc_model\n",
"parameters = l5pc_model.define_parameters()\n",
"print('\\n'.join('%s' % param for param in parameters))"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"As you can see there are two types of parameters, parameters with a fixed value and parameters with bounds. The latter will be optimised by the algorithm."
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"### Mechanism"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"We also need to add all the necessary mechanisms, like ion channels to the model. \n",
"The configuration of the mechanisms is also stored in a json file, and can be loaded in a similar way."
]
},
{
"cell_type": "code",
"execution_count": 7,
"metadata": {
"collapsed": false,
"jupyter": {
"outputs_hidden": false
}
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Ih.basal: Ih at ['basal']\n",
"pas.all: pas at ['all']\n",
"Ih.apical: Ih at ['apical']\n",
"Im.apical: Im at ['apical']\n",
"SKv3_1.apical: SKv3_1 at ['apical']\n",
"NaTs2_t.apical: NaTs2_t at ['apical']\n",
"Ca_LVAst.axonal: Ca_LVAst at ['axonal']\n",
"Ca_HVA.axonal: Ca_HVA at ['axonal']\n",
"CaDynamics_E2.axonal: CaDynamics_E2 at ['axonal']\n",
"SKv3_1.axonal: SKv3_1 at ['axonal']\n",
"SK_E2.axonal: SK_E2 at ['axonal']\n",
"K_Tst.axonal: K_Tst at ['axonal']\n",
"K_Pst.axonal: K_Pst at ['axonal']\n",
"Nap_Et2.axonal: Nap_Et2 at ['axonal']\n",
"NaTa_t.axonal: NaTa_t at ['axonal']\n",
"NaTs2_t.somatic: NaTs2_t at ['somatic']\n",
"SKv3_1.somatic: SKv3_1 at ['somatic']\n",
"SK_E2.somatic: SK_E2 at ['somatic']\n",
"CaDynamics_E2.somatic: CaDynamics_E2 at ['somatic']\n",
"Ca_HVA.somatic: Ca_HVA at ['somatic']\n",
"Ca_LVAst.somatic: Ca_LVAst at ['somatic']\n",
"Ih.somatic: Ih at ['somatic']\n"
]
}
],
"source": [
"mechanisms = l5pc_model.define_mechanisms()\n",
"print('\\n'.join('%s' % mech for mech in mechanisms))"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"# Cell model"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"With the morphology, mechanisms and parameters we can build the cell model. If we use axon-replacement, we must 3d-instantiate the morphology first in the Neuron simulator to obtain a faithful representation in Arbor.\n",
"\n",
"Note that before `l5pc_cell` can subsequently be used in a Neuron protocol, `l5pc_cell.destroy(sim=nrn_sim)` must be invoked. "
]
},
{
"cell_type": "code",
"execution_count": 8,
"metadata": {
"collapsed": false,
"jupyter": {
"outputs_hidden": false
}
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"l5pc:\n",
" morphology:\n",
" morphology/C060114A7.asc\n",
" mechanisms:\n",
" Ih.basal: Ih at ['basal']\n",
" pas.all: pas at ['all']\n",
" Ih.apical: Ih at ['apical']\n",
" Im.apical: Im at ['apical']\n",
" SKv3_1.apical: SKv3_1 at ['apical']\n",
" NaTs2_t.apical: NaTs2_t at ['apical']\n",
" Ca_LVAst.axonal: Ca_LVAst at ['axonal']\n",
" Ca_HVA.axonal: Ca_HVA at ['axonal']\n",
" CaDynamics_E2.axonal: CaDynamics_E2 at ['axonal']\n",
" SKv3_1.axonal: SKv3_1 at ['axonal']\n",
" SK_E2.axonal: SK_E2 at ['axonal']\n",
" K_Tst.axonal: K_Tst at ['axonal']\n",
" K_Pst.axonal: K_Pst at ['axonal']\n",
" Nap_Et2.axonal: Nap_Et2 at ['axonal']\n",
" NaTa_t.axonal: NaTa_t at ['axonal']\n",
" NaTs2_t.somatic: NaTs2_t at ['somatic']\n",
" SKv3_1.somatic: SKv3_1 at ['somatic']\n",
" SK_E2.somatic: SK_E2 at ['somatic']\n",
" CaDynamics_E2.somatic: CaDynamics_E2 at ['somatic']\n",
" Ca_HVA.somatic: Ca_HVA at ['somatic']\n",
" Ca_LVAst.somatic: Ca_LVAst at ['somatic']\n",
" Ih.somatic: Ih at ['somatic']\n",
" params:\n",
" g_pas.all: ['all'] g_pas = 3e-05\n",
" e_pas.all: ['all'] e_pas = -75\n",
" cm.all: ['all'] cm = 1\n",
" Ra.all: ['all'] Ra = 100\n",
" v_init: v_init = -65\n",
" celsius: celsius = 34\n",
" ena.apical: ['apical'] ena = 50\n",
" ek.apical: ['apical'] ek = -85\n",
" cm.apical: ['apical'] cm = 2\n",
" ena.somatic: ['somatic'] ena = 50\n",
" ek.somatic: ['somatic'] ek = -85\n",
" cm.basal: ['basal'] cm = 2\n",
" ena.axonal: ['axonal'] ena = 50\n",
" ek.axonal: ['axonal'] ek = -85\n",
" gIhbar_Ih.basal: ['basal'] gIhbar_Ih = 8e-05\n",
" gNaTs2_tbar_NaTs2_t.apical: ['apical'] gNaTs2_tbar_NaTs2_t = [0, 0.04]\n",
" gSKv3_1bar_SKv3_1.apical: ['apical'] gSKv3_1bar_SKv3_1 = [0, 0.04]\n",
" gImbar_Im.apical: ['apical'] gImbar_Im = [0, 0.001]\n",
" gIhbar_Ih.apical: ['apical'] gIhbar_Ih = 8e-05\n",
" gNaTa_tbar_NaTa_t.axonal: ['axonal'] gNaTa_tbar_NaTa_t = [0, 4]\n",
" gNap_Et2bar_Nap_Et2.axonal: ['axonal'] gNap_Et2bar_Nap_Et2 = [0, 4]\n",
" gK_Pstbar_K_Pst.axonal: ['axonal'] gK_Pstbar_K_Pst = [0, 1]\n",
" gK_Tstbar_K_Tst.axonal: ['axonal'] gK_Tstbar_K_Tst = [0, 0.1]\n",
" gSK_E2bar_SK_E2.axonal: ['axonal'] gSK_E2bar_SK_E2 = [0, 0.1]\n",
" gSKv3_1bar_SKv3_1.axonal: ['axonal'] gSKv3_1bar_SKv3_1 = [0, 2]\n",
" gCa_HVAbar_Ca_HVA.axonal: ['axonal'] gCa_HVAbar_Ca_HVA = [0, 0.001]\n",
" gCa_LVAstbar_Ca_LVAst.axonal: ['axonal'] gCa_LVAstbar_Ca_LVAst = [0, 0.01]\n",
" gamma_CaDynamics_E2.axonal: ['axonal'] gamma_CaDynamics_E2 = [0.0005, 0.05]\n",
" decay_CaDynamics_E2.axonal: ['axonal'] decay_CaDynamics_E2 = [20, 1000]\n",
" gNaTs2_tbar_NaTs2_t.somatic: ['somatic'] gNaTs2_tbar_NaTs2_t = [0, 1]\n",
" gSKv3_1bar_SKv3_1.somatic: ['somatic'] gSKv3_1bar_SKv3_1 = [0, 1]\n",
" gSK_E2bar_SK_E2.somatic: ['somatic'] gSK_E2bar_SK_E2 = [0, 0.1]\n",
" gCa_HVAbar_Ca_HVA.somatic: ['somatic'] gCa_HVAbar_Ca_HVA = [0, 0.001]\n",
" gCa_LVAstbar_Ca_LVAst.somatic: ['somatic'] gCa_LVAstbar_Ca_LVAst = [0, 0.01]\n",
" gamma_CaDynamics_E2.somatic: ['somatic'] gamma_CaDynamics_E2 = [0.0005, 0.05]\n",
" decay_CaDynamics_E2.somatic: ['somatic'] decay_CaDynamics_E2 = [20, 1000]\n",
" gIhbar_Ih.somatic: ['somatic'] gIhbar_Ih = 8e-05\n",
"\n"
]
}
],
"source": [
"l5pc_cell = ephys.models.CellModel('l5pc', morph=morphology, mechs=mechanisms, params=parameters)\n",
"\n",
"if morphology.do_replace_axon:\n",
" nrn_sim = ephys.simulators.NrnSimulator()\n",
" # invoke this before exporting an axon-replaced morphology to JSON/ACC-format\n",
" l5pc_cell.instantiate_morphology_3d(nrn_sim)\n",
"\n",
"print(l5pc_cell)"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"For use in the cell evaluator later, we need to make a list of the name of the parameters we are going to optimise.\n",
"These are the parameters that are not frozen."
]
},
{
"cell_type": "code",
"execution_count": 9,
"metadata": {},
"outputs": [],
"source": [
"param_names = [param.name for param in l5pc_cell.params.values() if not param.frozen] "
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"## Protocols"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"Now that we have a cell model, we can apply protocols to it. The protocols are also stored in a json file."
]
},
{
"cell_type": "code",
"execution_count": 10,
"metadata": {
"collapsed": false,
"jupyter": {
"outputs_hidden": false
}
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'bAP': {'stimuli': [{'delay': 295, 'amp': 1.9, 'duration': 5, 'totduration': 600}], 'extra_recordings': [{'var': 'v', 'somadistance': 660, 'type': 'somadistance', 'name': 'dend1', 'seclist_name': 'apical', 'arbor_branch_index': 251, 'arbor_branch_index_with_replaced_axon': 123}, {'var': 'v', 'somadistance': 800, 'type': 'somadistance', 'name': 'dend2', 'seclist_name': 'apical', 'arbor_branch_index': 251, 'arbor_branch_index_with_replaced_axon': 123}]}, 'Step3': {'stimuli': [{'delay': 700, 'amp': 0.95, 'duration': 2000, 'totduration': 3000}, {'delay': 0, 'amp': -0.126, 'duration': 3000, 'totduration': 3000}]}, 'Step2': {'stimuli': [{'delay': 700, 'amp': 0.562, 'duration': 2000, 'totduration': 3000}, {'delay': 0, 'amp': -0.126, 'duration': 3000, 'totduration': 3000}]}, 'Step1': {'stimuli': [{'delay': 700, 'amp': 0.458, 'duration': 2000, 'totduration': 3000}, {'delay': 0, 'amp': -0.126, 'duration': 3000, 'totduration': 3000}]}}\n"
]
}
],
"source": [
"proto_configs = json.load(open('config/protocols.json'))\n",
"print(proto_configs)"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"And they can be automatically loaded"
]
},
{
"cell_type": "code",
"execution_count": 11,
"metadata": {
"collapsed": false,
"jupyter": {
"outputs_hidden": false
}
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"bAP:\n",
" stimuli:\n",
" Square pulse amp 1.900000 delay 295.000000 duration 5.000000 totdur 600.000000 at ArbBranchRelLocation '(locset-def \"soma\" (location 0 0.5))'\n",
" recordings:\n",
" bAP.soma.v: v at ArbBranchRelLocation '(locset-def \"soma\" (location 0 0.5))'\n",
" bAP.dend1.v: v at ArbLocsetLocation (locset-def \"dend1\" (restrict (distal-translate (proximal (region \"apic\")) 660) (proximal-interval (distal (branch 123)))))\n",
" bAP.dend2.v: v at ArbLocsetLocation (locset-def \"dend2\" (restrict (distal-translate (proximal (region \"apic\")) 800) (proximal-interval (distal (branch 123)))))\n",
"\n",
"Step3:\n",
" stimuli:\n",
" Square pulse amp 0.950000 delay 700.000000 duration 2000.000000 totdur 3000.000000 at ArbBranchRelLocation '(locset-def \"soma\" (location 0 0.5))'\n",
" Square pulse amp -0.126000 delay 0.000000 duration 3000.000000 totdur 3000.000000 at ArbBranchRelLocation '(locset-def \"soma\" (location 0 0.5))'\n",
" recordings:\n",
" Step3.soma.v: v at ArbBranchRelLocation '(locset-def \"soma\" (location 0 0.5))'\n",
"\n",
"Step2:\n",
" stimuli:\n",
" Square pulse amp 0.562000 delay 700.000000 duration 2000.000000 totdur 3000.000000 at ArbBranchRelLocation '(locset-def \"soma\" (location 0 0.5))'\n",
" Square pulse amp -0.126000 delay 0.000000 duration 3000.000000 totdur 3000.000000 at ArbBranchRelLocation '(locset-def \"soma\" (location 0 0.5))'\n",
" recordings:\n",
" Step2.soma.v: v at ArbBranchRelLocation '(locset-def \"soma\" (location 0 0.5))'\n",
"\n",
"Step1:\n",
" stimuli:\n",
" Square pulse amp 0.458000 delay 700.000000 duration 2000.000000 totdur 3000.000000 at ArbBranchRelLocation '(locset-def \"soma\" (location 0 0.5))'\n",
" Square pulse amp -0.126000 delay 0.000000 duration 3000.000000 totdur 3000.000000 at ArbBranchRelLocation '(locset-def \"soma\" (location 0 0.5))'\n",
" recordings:\n",
" Step1.soma.v: v at ArbBranchRelLocation '(locset-def \"soma\" (location 0 0.5))'\n",
"\n"
]
}
],
"source": [
"import l5pc_evaluator\n",
"fitness_protocols = l5pc_evaluator.define_protocols(do_replace_axon=morphology.do_replace_axon, sim='arb')\n",
"print('\\n'.join('%s' % protocol for protocol in fitness_protocols.values()))"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"## eFeatures"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"For every protocol we need to define which eFeatures will be used as objectives of the optimisation algorithm."
]
},
{
"cell_type": "code",
"execution_count": 12,
"metadata": {
"collapsed": false,
"jupyter": {
"outputs_hidden": false
}
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"{ 'Step1': { 'soma': { 'AHP_depth_abs': [-60.3636, 2.3018],\n",
" 'AHP_depth_abs_slow': [-61.1513, 2.3385],\n",
" 'AHP_slow_time': [0.1599, 0.0483],\n",
" 'AP_height': [25.0141, 3.1463],\n",
" 'AP_width': [3.5312, 0.8592],\n",
" 'ISI_CV': [0.109, 0.1217],\n",
" 'adaptation_index2': [0.0047, 0.0514],\n",
" 'doublet_ISI': [62.75, 9.6667],\n",
" 'mean_frequency': [6, 1.2222],\n",
" 'time_to_first_spike': [27.25, 5.7222]}},\n",
" 'Step2': { 'soma': { 'AHP_depth_abs': [-59.9055, 1.8329],\n",
" 'AHP_depth_abs_slow': [-60.2471, 1.8972],\n",
" 'AHP_slow_time': [0.1676, 0.0339],\n",
" 'AP_height': [27.1003, 3.1463],\n",
" 'AP_width': [2.7917, 0.7499],\n",
" 'ISI_CV': [0.0674, 0.075],\n",
" 'adaptation_index2': [0.005, 0.0067],\n",
" 'doublet_ISI': [44.0, 7.1327],\n",
" 'mean_frequency': [8.5, 0.9796],\n",
" 'time_to_first_spike': [19.75, 2.8776]}},\n",
" 'Step3': { 'soma': { 'AHP_depth_abs': [-57.0905, 2.3427],\n",
" 'AHP_depth_abs_slow': [-61.1513, 2.3385],\n",
" 'AHP_slow_time': [0.1968, 0.0112],\n",
" 'AP_height': [19.7207, 3.7204],\n",
" 'AP_width': [3.5347, 0.8788],\n",
" 'ISI_CV': [0.0737, 0.0292],\n",
" 'adaptation_index2': [0.0055, 0.0015],\n",
" 'doublet_ISI': [22.75, 4.14],\n",
" 'mean_frequency': [17.5, 0.8],\n",
" 'time_to_first_spike': [10.5, 1.36]}},\n",
" 'bAP': { 'dend1': {'AP_amplitude_from_voltagebase': [45, 10]},\n",
" 'dend2': {'AP_amplitude_from_voltagebase': [36, 9.33]},\n",
" 'soma': { 'AP_height': [25.0, 5.0],\n",
" 'AP_width': [2.0, 0.5],\n",
" 'Spikecount': [1.0, 0.01]}}}\n"
]
}
],
"source": [
"feature_configs = json.load(open('config/features.json'))\n",
"pp.pprint(feature_configs)"
]
},
{
"cell_type": "code",
"execution_count": 13,
"metadata": {
"collapsed": false,
"jupyter": {
"outputs_hidden": false
}
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"objectives:\n",
" ( AP_width for {'': 'bAP.soma.v'} with stim start 295 and end 600, exp mean 2.0 and std 0.5 and AP threshold override -20 )\n",
" ( AP_height for {'': 'bAP.soma.v'} with stim start 295 and end 600, exp mean 25.0 and std 5.0 and AP threshold override -20 )\n",
" ( Spikecount for {'': 'bAP.soma.v'} with stim start 295 and end 600, exp mean 1.0 and std 0.01 and AP threshold override -20 )\n",
" ( AP_amplitude_from_voltagebase for {'': 'bAP.dend1.v'} with stim start 295 and end 600, exp mean 45 and std 10 and AP threshold override -55 )\n",
" ( AP_amplitude_from_voltagebase for {'': 'bAP.dend2.v'} with stim start 295 and end 600, exp mean 36 and std 9.33 and AP threshold override -55 )\n",
" ( AP_height for {'': 'Step3.soma.v'} with stim start 700 and end 2700, exp mean 19.7207 and std 3.7204 and AP threshold override -20 )\n",
" ( AHP_slow_time for {'': 'Step3.soma.v'} with stim start 700 and end 2700, exp mean 0.1968 and std 0.0112 and AP threshold override -20 )\n",
" ( ISI_CV for {'': 'Step3.soma.v'} with stim start 700 and end 2700, exp mean 0.0737 and std 0.0292 and AP threshold override -20 )\n",
" ( doublet_ISI for {'': 'Step3.soma.v'} with stim start 700 and end 2700, exp mean 22.75 and std 4.14 and AP threshold override -20 )\n",
" ( adaptation_index2 for {'': 'Step3.soma.v'} with stim start 700 and end 2700, exp mean 0.0055 and std 0.0015 and AP threshold override -20 )\n",
" ( mean_frequency for {'': 'Step3.soma.v'} with stim start 700 and end 2700, exp mean 17.5 and std 0.8 and AP threshold override -20 )\n",
" ( AHP_depth_abs_slow for {'': 'Step3.soma.v'} with stim start 700 and end 2700, exp mean -61.1513 and std 2.3385 and AP threshold override -20 )\n",
" ( AP_width for {'': 'Step3.soma.v'} with stim start 700 and end 2700, exp mean 3.5347 and std 0.8788 and AP threshold override -20 )\n",
" ( time_to_first_spike for {'': 'Step3.soma.v'} with stim start 700 and end 2700, exp mean 10.5 and std 1.36 and AP threshold override -20 )\n",
" ( AHP_depth_abs for {'': 'Step3.soma.v'} with stim start 700 and end 2700, exp mean -57.0905 and std 2.3427 and AP threshold override -20 )\n",
" ( AP_height for {'': 'Step2.soma.v'} with stim start 700 and end 2700, exp mean 27.1003 and std 3.1463 and AP threshold override -20 )\n",
" ( AHP_slow_time for {'': 'Step2.soma.v'} with stim start 700 and end 2700, exp mean 0.1676 and std 0.0339 and AP threshold override -20 )\n",
" ( ISI_CV for {'': 'Step2.soma.v'} with stim start 700 and end 2700, exp mean 0.0674 and std 0.075 and AP threshold override -20 )\n",
" ( doublet_ISI for {'': 'Step2.soma.v'} with stim start 700 and end 2700, exp mean 44.0 and std 7.1327 and AP threshold override -20 )\n",
" ( adaptation_index2 for {'': 'Step2.soma.v'} with stim start 700 and end 2700, exp mean 0.005 and std 0.0067 and AP threshold override -20 )\n",
" ( mean_frequency for {'': 'Step2.soma.v'} with stim start 700 and end 2700, exp mean 8.5 and std 0.9796 and AP threshold override -20 )\n",
" ( AHP_depth_abs_slow for {'': 'Step2.soma.v'} with stim start 700 and end 2700, exp mean -60.2471 and std 1.8972 and AP threshold override -20 )\n",
" ( AP_width for {'': 'Step2.soma.v'} with stim start 700 and end 2700, exp mean 2.7917 and std 0.7499 and AP threshold override -20 )\n",
" ( time_to_first_spike for {'': 'Step2.soma.v'} with stim start 700 and end 2700, exp mean 19.75 and std 2.8776 and AP threshold override -20 )\n",
" ( AHP_depth_abs for {'': 'Step2.soma.v'} with stim start 700 and end 2700, exp mean -59.9055 and std 1.8329 and AP threshold override -20 )\n",
" ( AP_height for {'': 'Step1.soma.v'} with stim start 700 and end 2700, exp mean 25.0141 and std 3.1463 and AP threshold override -20 )\n",
" ( AHP_slow_time for {'': 'Step1.soma.v'} with stim start 700 and end 2700, exp mean 0.1599 and std 0.0483 and AP threshold override -20 )\n",
" ( ISI_CV for {'': 'Step1.soma.v'} with stim start 700 and end 2700, exp mean 0.109 and std 0.1217 and AP threshold override -20 )\n",
" ( doublet_ISI for {'': 'Step1.soma.v'} with stim start 700 and end 2700, exp mean 62.75 and std 9.6667 and AP threshold override -20 )\n",
" ( adaptation_index2 for {'': 'Step1.soma.v'} with stim start 700 and end 2700, exp mean 0.0047 and std 0.0514 and AP threshold override -20 )\n",
" ( mean_frequency for {'': 'Step1.soma.v'} with stim start 700 and end 2700, exp mean 6 and std 1.2222 and AP threshold override -20 )\n",
" ( AHP_depth_abs_slow for {'': 'Step1.soma.v'} with stim start 700 and end 2700, exp mean -61.1513 and std 2.3385 and AP threshold override -20 )\n",
" ( AP_width for {'': 'Step1.soma.v'} with stim start 700 and end 2700, exp mean 3.5312 and std 0.8592 and AP threshold override -20 )\n",
" ( time_to_first_spike for {'': 'Step1.soma.v'} with stim start 700 and end 2700, exp mean 27.25 and std 5.7222 and AP threshold override -20 )\n",
" ( AHP_depth_abs for {'': 'Step1.soma.v'} with stim start 700 and end 2700, exp mean -60.3636 and std 2.3018 and AP threshold override -20 )\n"
]
}
],
"source": [
"fitness_calculator = l5pc_evaluator.define_fitness_calculator(fitness_protocols)\n",
"print(fitness_calculator)"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"## Simulator"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"We need to define which simulator we will use. In this case it will be Arbor, i.e. the ArbSimulator class"
]
},
{
"cell_type": "code",
"execution_count": 14,
"metadata": {
"collapsed": false,
"jupyter": {
"outputs_hidden": false
}
},
"outputs": [],
"source": [
"sim = ephys.simulators.ArbSimulator()"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"## Evaluator"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"With all the components defined above we can build a cell evaluator"
]
},
{
"cell_type": "code",
"execution_count": 15,
"metadata": {
"collapsed": false,
"jupyter": {
"outputs_hidden": false
}
},
"outputs": [],
"source": [
"evaluator = ephys.evaluators.CellEvaluator( \n",
" cell_model=l5pc_cell, \n",
" param_names=param_names, \n",
" fitness_protocols=fitness_protocols, \n",
" fitness_calculator=fitness_calculator, \n",
" sim=sim) "
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"This evaluator can be used to run the protocols. The original parameter values for the Markram et al. 2015 L5PC model are:"
]
},
{
"cell_type": "code",
"execution_count": 16,
"metadata": {},
"outputs": [],
"source": [
"release_params = {\n",
" 'gNaTs2_tbar_NaTs2_t.apical': 0.026145,\n",
" 'gSKv3_1bar_SKv3_1.apical': 0.004226,\n",
" 'gImbar_Im.apical': 0.000143,\n",
" 'gNaTa_tbar_NaTa_t.axonal': 3.137968,\n",
" 'gK_Tstbar_K_Tst.axonal': 0.089259,\n",
" 'gamma_CaDynamics_E2.axonal': 0.002910,\n",
" 'gNap_Et2bar_Nap_Et2.axonal': 0.006827,\n",
" 'gSK_E2bar_SK_E2.axonal': 0.007104,\n",
" 'gCa_HVAbar_Ca_HVA.axonal': 0.000990,\n",
" 'gK_Pstbar_K_Pst.axonal': 0.973538,\n",
" 'gSKv3_1bar_SKv3_1.axonal': 1.021945,\n",
" 'decay_CaDynamics_E2.axonal': 287.198731,\n",
" 'gCa_LVAstbar_Ca_LVAst.axonal': 0.008752,\n",
" 'gamma_CaDynamics_E2.somatic': 0.000609,\n",
" 'gSKv3_1bar_SKv3_1.somatic': 0.303472,\n",
" 'gSK_E2bar_SK_E2.somatic': 0.008407,\n",
" 'gCa_HVAbar_Ca_HVA.somatic': 0.000994,\n",
" 'gNaTs2_tbar_NaTs2_t.somatic': 0.983955,\n",
" 'decay_CaDynamics_E2.somatic': 210.485284,\n",
" 'gCa_LVAstbar_Ca_LVAst.somatic': 0.000333\n",
"}\n"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"Running the responses is as easy as passing the protocols and parameters to the evaluator. (The line below will take some time to execute)"
]
},
{
"cell_type": "code",
"execution_count": 17,
"metadata": {
"collapsed": false,
"jupyter": {
"outputs_hidden": false
}
},
"outputs": [],
"source": [
"release_responses = evaluator.run_protocols(protocols=fitness_protocols.values(), param_values=release_params)"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"We can now plot all the responses"
]
},
{
"cell_type": "code",
"execution_count": 18,
"metadata": {
"collapsed": false,
"jupyter": {
"outputs_hidden": false
}
},
"outputs": [
{
"data": {
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",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
}
],
"source": [
"def plot_responses(responses):\n",
" fig, axes = plt.subplots(len(responses), figsize=(10,10))\n",
" for index, (resp_name, response) in enumerate(sorted(responses.items())):\n",
" axes[index].plot(response['time'], response['voltage'], label=resp_name)\n",
" axes[index].set_title(resp_name)\n",
" fig.tight_layout()\n",
"plot_responses(release_responses)"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"Running an optimisation of the parameters now has become very easy. \n",
"Of course running the L5PC optimisation will require quite some computing resources. \n",
"\n",
"To show a proof-of-concept, we will only run 2 generations, with 2 offspring individuals per generations.\n",
"If you want to run all full optimisation, you should run for 100 generations with an offspring size of 100 individuals. "
]
},
{
"cell_type": "code",
"execution_count": 19,
"metadata": {
"collapsed": false,
"jupyter": {
"outputs_hidden": false
}
},
"outputs": [],
"source": [
"opt = bpopt.optimisations.DEAPOptimisation( \n",
" evaluator=evaluator, \n",
" offspring_size=2) \n",
"final_pop, halloffame, log, hist = opt.run(max_ngen=2, cp_filename='checkpoints/checkpoint.pkl')"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"The first individual in the hall of fame will contain the best solution found."
]
},
{
"cell_type": "code",
"execution_count": 20,
"metadata": {
"collapsed": false,
"jupyter": {
"outputs_hidden": false
}
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"[0.001017834439738432, 0.021656498911739864, 0.0009391491627785106, 1.5248169507528497, 0.8663975885224535, 0.4221165755827173, 0.0029040787574867947, 0.022169166627303505, 0.8757751873011441, 0.0004958122413818507, 0.002330844502575726, 0.011927893806278723, 234.40541659093483, 0.4596034657377336, 0.28978161459048557, 0.0021489705265908877, 0.0008375779756625729, 0.005564543226524335, 0.03229357096515606, 202.18814057682334]\n"
]
}
],
"source": [
"print(halloffame[0])"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"These are the raw parameter values. \n",
"The evaluator object can convert this in a dictionary, so that we can see the parameter names corresponding to these values."
]
},
{
"cell_type": "code",
"execution_count": 21,
"metadata": {
"collapsed": false,
"jupyter": {
"outputs_hidden": false
}
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"{ 'decay_CaDynamics_E2.axonal': 234.40541659093483,\n",
" 'decay_CaDynamics_E2.somatic': 202.18814057682334,\n",
" 'gCa_HVAbar_Ca_HVA.axonal': 0.0004958122413818507,\n",
" 'gCa_HVAbar_Ca_HVA.somatic': 0.0008375779756625729,\n",
" 'gCa_LVAstbar_Ca_LVAst.axonal': 0.002330844502575726,\n",
" 'gCa_LVAstbar_Ca_LVAst.somatic': 0.005564543226524335,\n",
" 'gImbar_Im.apical': 0.0009391491627785106,\n",
" 'gK_Pstbar_K_Pst.axonal': 0.4221165755827173,\n",
" 'gK_Tstbar_K_Tst.axonal': 0.0029040787574867947,\n",
" 'gNaTa_tbar_NaTa_t.axonal': 1.5248169507528497,\n",
" 'gNaTs2_tbar_NaTs2_t.apical': 0.001017834439738432,\n",
" 'gNaTs2_tbar_NaTs2_t.somatic': 0.4596034657377336,\n",
" 'gNap_Et2bar_Nap_Et2.axonal': 0.8663975885224535,\n",
" 'gSK_E2bar_SK_E2.axonal': 0.022169166627303505,\n",
" 'gSK_E2bar_SK_E2.somatic': 0.0021489705265908877,\n",
" 'gSKv3_1bar_SKv3_1.apical': 0.021656498911739864,\n",
" 'gSKv3_1bar_SKv3_1.axonal': 0.8757751873011441,\n",
" 'gSKv3_1bar_SKv3_1.somatic': 0.28978161459048557,\n",
" 'gamma_CaDynamics_E2.axonal': 0.011927893806278723,\n",
" 'gamma_CaDynamics_E2.somatic': 0.03229357096515606}\n",
"None\n"
]
}
],
"source": [
"best_params = evaluator.param_dict(halloffame[0])\n",
"print(pp.pprint(best_params))"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"Then we can run the fitness protocols on the model with these parameter values"
]
},
{
"cell_type": "code",
"execution_count": 22,
"metadata": {
"collapsed": false,
"jupyter": {
"outputs_hidden": false
}
},
"outputs": [],
"source": [
"best_responses = evaluator.run_protocols(protocols=fitness_protocols.values(), param_values=best_params)"
]
},
{
"attachments": {},
"cell_type": "markdown",
"metadata": {},
"source": [
"And then we can also plot these responses. \n",
"\n",
"When you ran the above optimisation with only 2 individuals and 2 generations, this 'best' model will of course be very low quality."
]
},
{
"cell_type": "code",
"execution_count": 23,
"metadata": {
"collapsed": false,
"jupyter": {
"outputs_hidden": false
}
},
"outputs": [
{
"data": {
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",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
}
],
"source": [
"plot_responses(best_responses)"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": []
}
],
"metadata": {
"kernelspec": {
"display_name": "Python 3 (ipykernel)",
"language": "python",
"name": "python3"
},
"language_info": {
"codemirror_mode": {
"name": "ipython",
"version": 3
},
"file_extension": ".py",
"mimetype": "text/x-python",
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython3",
"version": "3.8.10"
},
"vscode": {
"interpreter": {
"hash": "581988038cf9ce8838e7faf3da7c29f4ff88d898cd43cb17e0086e389d8deda2"
}
}
},
"nbformat": 4,
"nbformat_minor": 4
}
================================================
FILE: examples/l5pc/benchmark/get_stats.py
================================================
import datetime
from ipyparallel import Client
rc = Client()
# rc.get_result('77cdf201-5925-4199-bdd8-0eae0d833d2a')
# incomplete = rc.db_query({'completed' : None}, keys=['msg_id', 'started'])
completed = rc.db_query(
{'completed': {'$ne': None}}, keys=['msg_id', 'started', 'completed',
'engine_uuid'])
total_time = datetime.timedelta()
for task in completed:
# print task['started'], task['completed'] - task['started']
total_time += task['completed'] - task['started']
print(total_time, total_time / len(completed))
print(len(set(task['engine_uuid'] for task in completed)), len(completed))
================================================
FILE: examples/l5pc/benchmark/l5pc_benchmark.sbatch
================================================
#!/bin/bash
#SBATCH --ntasks=50
#SBATCH --partition=prod
#SBATCH --job-name=l5pc_benchmark
#SBATCH --time=1-00:00:00
#SBATCH --error=logs/l5pc_benchmark.stdout
#SBATCH --output=logs/l5pc_benchmark.stdout
set -e
set -x
./start.sh
================================================
FILE: examples/l5pc/benchmark/logs/.gitignore
================================================
*
!.gitignore
================================================
FILE: examples/l5pc/benchmark/run_benchmark.sh
================================================
#!/bin/bash
# Script to run a benchmark optimisation on CSCS viz cluster
LOGFILENAME=logs/l5pc_benchmark.stdout
rm -rf ${LOGFILENAME}
sbatch -A proj37 l5pc_benchmark.sbatch
tail -f --retry ${LOGFILENAME}
================================================
FILE: examples/l5pc/benchmark/start.sh
================================================
#!/bin/bash
set -e
set -x
PWD=$(pwd)
LOGS=$PWD/logs
mkdir -p $LOGS
cd ..
OFFSPRING_SIZE=100
MAX_NGEN=100
export IPYTHONDIR=${PWD}/.ipython
export IPYTHON_PROFILE=benchmark.${SLURM_JOBID}
ipcontroller --init --ip='*' --sqlitedb --ping=30000 --profile=${IPYTHON_PROFILE} &
sleep 10
srun --output="${LOGS}/engine_%j_%2t.out" ipengine --timeout=300 --profile=${IPYTHON_PROFILE} &
sleep 10
CHECKPOINTS_DIR="checkpoints/run.${SLURM_JOBID}"
mkdir -p ${CHECKPOINTS_DIR}
pids=""
for seed in {1..4}; do
python opt_l5pc.py \
-vv \
--offspring_size=${OFFSPRING_SIZE} \
--max_ngen=${MAX_NGEN} \
--seed=${seed} \
--ipyparallel \
--start \
--checkpoint "${CHECKPOINTS_DIR}/seed${seed}.pkl" &
pids+="$! "
done
wait $pids
================================================
FILE: examples/l5pc/benchmark/task_stats.py
================================================
import sqlite3
import collections
from datetime import datetime, timedelta
import numpy as np
import matplotlib.pyplot as plt
plt.style.use('ggplot')
def get_engine_data():
"""Main"""
conn = sqlite3.connect('tasks.db')
cursor = conn.cursor()
tasks = collections.defaultdict(list)
SQL = 'SELECT started, completed, engine_uuid FROM "ipython-tasks";'
TIME_FORMAT = '%Y-%m-%d %H:%M:%S.%f'
for started, completed, engine_uuid in cursor.execute(SQL).fetchall():
# TODO hardcoded 2016 for the moment, sometimes started contains strange
# character (and is empty for the rest)
if started and '2016' in started and completed:
started = datetime.strptime(started, TIME_FORMAT)
completed = datetime.strptime(completed, TIME_FORMAT)
duration = (
completed -
started).total_seconds() if completed else None
task = {'started': started,
'completed': completed,
'duration': duration,
'engine_uuid': engine_uuid,
}
tasks[engine_uuid].append(task)
# drop engines that only resolved a few tasks
# TODO: figure out why there are 'ghost' engines that only exist at the
# start
for engine_uuid in tasks.keys():
if len(tasks[engine_uuid]) < 10:
del tasks[engine_uuid]
engine_number_map = dict(zip(tasks.keys(), range(len(tasks.keys()))))
return tasks, engine_number_map
def plot_usage(tasks, engine_number_map):
fig, ax = plt.subplots(1, 1, facecolor='white')
for engine_uuid, task_list in tasks.items():
engine_number = engine_number_map[engine_uuid]
number_list = [engine_number for _ in task_list]
start_list = [task['started'] for task in task_list]
completed_list = [task['completed'] for task in task_list]
ax.plot(
[number_list, number_list],
[start_list, completed_list], linewidth=10,
solid_capstyle="butt")
ax.set_xlim(min(engine_number_map.values()) - 1,
max(engine_number_map.values()) + 1)
ax.set_xlabel('Compute engine number')
ax.set_ylabel('Compute time')
plt.show()
def plot_duration_histogram(tasks):
durations = np.fromiter((t['duration']
for task_list in tasks.values()
for t in task_list),
dtype=np.float64)
plt.hist(durations, 100, range=(1, 160))
plt.xlabel('Duration (s)')
plt.ylabel('Count')
plt.title('Histogram of task execution')
plt.grid(True)
plt.show()
def filter_start_time(start_time, tasks):
ret = collections.defaultdict(list)
for engine_uuid, task_list in tasks.items():
for task in task_list:
if task['started'] > start_time:
ret[engine_uuid].append(task)
return ret
def calculate_unused_compute(tasks):
start_time, end_time = datetime.max, datetime.min
total_time = timedelta()
for task_lists in tasks.values():
for task in task_lists:
start_time = min(start_time, task['started'])
end_time = max(end_time, task['completed'])
total_time += timedelta(seconds=task['duration'])
engines = len(tasks.keys())
return engines * (end_time - start_time) - total_time
def main():
tasks, engine_number_map = get_engine_data()
plot_usage(tasks, engine_number_map)
print('Unused compute total:', calculate_unused_compute(tasks))
plot_duration_histogram(tasks)
filtered_tasks = filter_start_time(datetime(2016, 4, 13, 13), tasks)
plot_usage(filtered_tasks, engine_number_map)
print('Unused compute last 30 minutes:', calculate_unused_compute(
filtered_tasks))
if __name__ == '__main__':
main()
================================================
FILE: examples/l5pc/cADpyr_76.hoc
================================================
//runL5PC.run91.dend3-0.3
{load_file("Cell.hoc")}
{load_file("TDistFunc.hoc")}
begintemplate CCell
public init, printInfo, delete_axon, getCell, init_biophys, insertChannel
public gid, CellRef, getThreshold, geom_nseg, gmechdistribute, biophys
objref this, CellRef, gmechdistribute
proc init() { local ind localobj strMorphName, strTmp, sf
strMorphName = new String("C060114A7.asc")
strTmp = new String()
sf = new StringFunctions()
if(numarg() == 2){
sscanf($s2, "%s", strTmp.s)
ind = sf.substr(strTmp.s, ".asc")
if((ind>0) && (ind == (sf.len(strTmp.s)-4))){
CellRef = new Cell($1, $s2)
}else{
sprint(strMorphName.s, "%s/%s", $s2, strMorphName.s)
CellRef = new Cell($1, strMorphName.s)
}
}
gmechdistribute = new TDistFunc()
CellRef.setCCell(this)
gid = CellRef.gid
geom_nseg() //This function is called to have count of actual axon sections
delete_axon()
insertChannel()
init_biophys()
biophys()
}
func getThreshold() { return 0.0 }
proc geom_nseg() {
CellRef.geom_nseg_fixed(40)
CellRef.geom_nsec() //To count all sections
}
obfunc getCell(){
return CellRef
}
proc delete_axon(){
CellRef.delete_axon()
}
proc init_biophys() {
forsec CellRef.all { cm = 1.0 }
forsec CellRef.all { Ra = 100.0 }
CellRef.soma[0] distance()
}
proc insertChannel() {
}
proc biophys() {
CellRef.insertChannel("axonal","NaTa_t")
CellRef.insertChannel("axonal","Nap_Et2")
CellRef.insertChannel("axonal","K_Pst")
CellRef.insertChannel("axonal","K_Tst")
CellRef.insertChannel("axonal","SK_E2")
CellRef.insertChannel("axonal","SKv3_1")
CellRef.insertChannel("axonal","CaDynamics_E2")
CellRef.insertChannel("axonal","Ca_HVA")
CellRef.insertChannel("axonal","Ca_LVAst")
CellRef.insertChannel("somatic","NaTs2_t")
CellRef.insertChannel("somatic","SKv3_1")
CellRef.insertChannel("somatic","SK_E2")
CellRef.insertChannel("somatic","CaDynamics_E2")
CellRef.insertChannel("somatic","Ca_HVA")
CellRef.insertChannel("somatic","Ca_LVAst")
CellRef.insertChannel("apical","NaTs2_t")
CellRef.insertChannel("apical","SKv3_1")
CellRef.insertChannel("apical","Im")
CellRef.insertChannel("apical","Ih")
CellRef.insertChannel("basal","Ih")
CellRef.insertChannel("apical","Ih")
CellRef.insertChannel("somatic","Ih")
CellRef.insertChannel("all","pas")
{ CellRef.soma[0] distance() }
{ forsec CellRef.all { e_pas = -75 } }
{ forsec CellRef.all { g_pas = 3e-5 } }
{ forsec CellRef.all { cm = 1 } }
{ forsec CellRef.all { Ra = 100 } }
{ forsec CellRef.somatic { ek = -85 } }
{ forsec CellRef.somatic { ena = 50 } }
{ forsec CellRef.axonal { ek = -85 } }
{ forsec CellRef.axonal { ena = 50 } }
{ forsec CellRef.apical { ek = -85 } }
{ forsec CellRef.apical { ena = 50 } }
{ forsec CellRef.apical { cm = 2 } }
{ forsec CellRef.basal { cm = 2 } }
{ forsec CellRef.apical { cm = 2 } }
gmechdistribute.distribute(CellRef.axonal,"gNaTa_tbar_NaTa_t","( 0.000000 * %g + 1.000000 ) * 3.137968",1)
gmechdistribute.distribute(CellRef.axonal,"gNap_Et2bar_Nap_Et2","( 0.000000 * %g + 1.000000 ) * 0.006827",1)
gmechdistribute.distribute(CellRef.axonal,"gK_Pstbar_K_Pst","( 0.000000 * %g + 1.000000 ) * 0.973538",1)
gmechdistribute.distribute(CellRef.axonal,"gK_Tstbar_K_Tst","( 0.000000 * %g + 1.000000 ) * 0.089259",1)
gmechdistribute.distribute(CellRef.axonal,"gSK_E2bar_SK_E2","( 0.000000 * %g + 1.000000 ) * 0.007104",1)
gmechdistribute.distribute(CellRef.axonal,"gSKv3_1bar_SKv3_1","( 0.000000 * %g + 1.000000 ) * 1.021945",1)
gmechdistribute.distribute(CellRef.axonal,"gCa_HVAbar_Ca_HVA","( 0.000000 * %g + 1.000000 ) * 0.000990",1)
gmechdistribute.distribute(CellRef.axonal,"gCa_LVAstbar_Ca_LVAst","( 0.000000 * %g + 1.000000 ) * 0.008752",1)
gmechdistribute.distribute(CellRef.axonal,"gamma_CaDynamics_E2","( 0.000000 * %g + 1.000000 ) * 0.002910",1)
gmechdistribute.distribute(CellRef.axonal,"decay_CaDynamics_E2","( 0.000000 * %g + 1.000000 ) * 287.198731",1)
gmechdistribute.distribute(CellRef.somatic,"gNaTs2_tbar_NaTs2_t","( 0.000000 * %g + 1.000000 ) * 0.983955",1)
gmechdistribute.distribute(CellRef.somatic,"gSKv3_1bar_SKv3_1","( 0.000000 * %g + 1.000000 ) * 0.303472",1)
gmechdistribute.distribute(CellRef.somatic,"gSK_E2bar_SK_E2","( 0.000000 * %g + 1.000000 ) * 0.008407",1)
gmechdistribute.distribute(CellRef.somatic,"gCa_HVAbar_Ca_HVA","( 0.000000 * %g + 1.000000 ) * 0.000994",1)
gmechdistribute.distribute(CellRef.somatic,"gCa_LVAstbar_Ca_LVAst","( 0.000000 * %g + 1.000000 ) * 0.000333",1)
gmechdistribute.distribute(CellRef.somatic,"gamma_CaDynamics_E2","( 0.000000 * %g + 1.000000 ) * 0.000609",1)
gmechdistribute.distribute(CellRef.somatic,"decay_CaDynamics_E2","( 0.000000 * %g + 1.000000 ) * 210.485284",1)
gmechdistribute.distribute(CellRef.apical,"gNaTs2_tbar_NaTs2_t","( 0.000000 * %g + 1.000000 ) * 0.026145",1)
gmechdistribute.distribute(CellRef.apical,"gSKv3_1bar_SKv3_1","( 0.000000 * %g + 1.000000 ) * 0.004226",1)
gmechdistribute.distribute(CellRef.apical,"gImbar_Im","( 0.000000 * %g + 1.000000 ) * 0.000143",1)
gmechdistribute.distribute(CellRef.apical,"gIhbar_Ih","(-0.869600 + 2.087000*exp((%g - 0.000000) * 0.003100)) * 0.000080",1)
gmechdistribute.distribute(CellRef.somatic,"gIhbar_Ih","( 0.000000 * %g + 1.000000 ) * 0.000080",1)
gmechdistribute.distribute(CellRef.basal,"gIhbar_Ih","( 0.000000 * %g + 1.000000 ) * 0.000080",1)
}
endtemplate CCell
================================================
FILE: examples/l5pc/checkpoints/.gitignore
================================================
/*
!.gitignore
================================================
FILE: examples/l5pc/config/features.json
================================================
{
"bAP": {
"soma": {
"AP_width": [
2.0,
0.5
],
"AP_height": [
25.0,
5.0
],
"Spikecount": [
1.0,
0.01
]
},
"dend1": {
"AP_amplitude_from_voltagebase": [
45,
10
]
},
"dend2": {
"AP_amplitude_from_voltagebase": [
36,
9.33
]
}
},
"Step3": {
"soma": {
"AP_height": [
19.7207,
3.7204
],
"AHP_slow_time": [
0.1968,
0.0112
],
"ISI_CV": [
0.0737,
0.0292
],
"doublet_ISI": [
22.75,
4.14
],
"adaptation_index2": [
0.0055,
0.0015
],
"mean_frequency": [
17.5,
0.8
],
"AHP_depth_abs_slow": [
-61.1513,
2.3385
],
"AP_width": [
3.5347,
0.8788
],
"time_to_first_spike": [
10.5,
1.36
],
"AHP_depth_abs": [
-57.0905,
2.3427
]
}
},
"Step2": {
"soma": {
"AP_height": [
27.1003,
3.1463
],
"AHP_slow_time": [
0.1676,
0.0339
],
"ISI_CV": [
0.0674,
0.075
],
"doublet_ISI": [
44.0,
7.1327
],
"adaptation_index2": [
0.005,
0.0067
],
"mean_frequency": [
8.5,
0.9796
],
"AHP_depth_abs_slow": [
-60.2471,
1.8972
],
"AP_width": [
2.7917,
0.7499
],
"time_to_first_spike": [
19.75,
2.8776
],
"AHP_depth_abs": [
-59.9055,
1.8329
]
}
},
"Step1": {
"soma": {
"AP_height": [
25.0141,
3.1463
],
"AHP_slow_time": [
0.1599,
0.0483
],
"ISI_CV": [
0.109,
0.1217
],
"doublet_ISI": [
62.75,
9.6667
],
"adaptation_index2": [
0.0047,
0.0514
],
"mean_frequency": [
6,
1.2222
],
"AHP_depth_abs_slow": [
-61.1513,
2.3385
],
"AP_width": [
3.5312,
0.8592
],
"time_to_first_spike": [
27.25,
5.7222
],
"AHP_depth_abs": [
-60.3636,
2.3018
]
}
}
}
================================================
FILE: examples/l5pc/config/fixed_params.json
================================================
{
"global": [
[
"v_init",
-65
],
[
"celsius",
34
]
],
"all": [
[
"g_pas",
3e-05,
"uniform"
],
[
"e_pas",
-75,
"uniform"
],
[
"cm",
1,
"uniform"
],
[
"Ra",
100,
"uniform"
]
],
"apical": [
[
"ena",
50,
"uniform"
],
[
"ek",
-85,
"uniform"
],
[
"cm",
2,
"uniform"
]
],
"somatic": [
[
"ena",
50,
"uniform"
],
[
"ek",
-85,
"uniform"
]
],
"basal": [
[
"cm",
2,
"uniform"
]
],
"axonal": [
[
"ena",
50,
"uniform"
],
[
"ek",
-85,
"uniform"
]
]
}
================================================
FILE: examples/l5pc/config/mechanisms.json
================================================
{
"basal": [
"Ih"
],
"all": [
"pas"
],
"apical": [
"Ih",
"Im",
"SKv3_1",
"NaTs2_t"
],
"axonal": [
"Ca_LVAst",
"Ca_HVA",
"CaDynamics_E2",
"SKv3_1",
"SK_E2",
"K_Tst",
"K_Pst",
"Nap_Et2",
"NaTa_t"
],
"somatic": [
"NaTs2_t",
"SKv3_1",
"SK_E2",
"CaDynamics_E2",
"Ca_HVA",
"Ca_LVAst",
"Ih"
]
}
================================================
FILE: examples/l5pc/config/parameters.json
================================================
[
{
"param_name": "g_pas",
"sectionlist": "all",
"type": "section",
"dist_type": "uniform",
"value": 3e-05
},
{
"param_name": "e_pas",
"sectionlist": "all",
"type": "section",
"dist_type": "uniform",
"value": -75
},
{
"param_name": "cm",
"sectionlist": "all",
"type": "section",
"dist_type": "uniform",
"value": 1
},
{
"param_name": "Ra",
"sectionlist": "all",
"type": "section",
"dist_type": "uniform",
"value": 100
},
{
"param_name": "v_init",
"type": "global",
"value": -65
},
{
"param_name": "celsius",
"type": "global",
"value": 34
},
{
"param_name": "ena",
"sectionlist": "apical",
"type": "section",
"dist_type": "uniform",
"value": 50
},
{
"param_name": "ek",
"sectionlist": "apical",
"type": "section",
"dist_type": "uniform",
"value": -85
},
{
"param_name": "cm",
"sectionlist": "apical",
"type": "section",
"dist_type": "uniform",
"value": 2
},
{
"param_name": "ena",
"sectionlist": "somatic",
"type": "section",
"dist_type": "uniform",
"value": 50
},
{
"param_name": "ek",
"sectionlist": "somatic",
"type": "section",
"dist_type": "uniform",
"value": -85
},
{
"param_name": "cm",
"sectionlist": "basal",
"type": "section",
"dist_type": "uniform",
"value": 2
},
{
"param_name": "ena",
"sectionlist": "axonal",
"type": "section",
"dist_type": "uniform",
"value": 50
},
{
"param_name": "ek",
"sectionlist": "axonal",
"type": "section",
"dist_type": "uniform",
"value": -85
},
{
"param_name": "gIhbar_Ih",
"mech": "Ih",
"dist_type": "uniform",
"mech_param": "gIhbar",
"value": 8e-05,
"type": "range",
"sectionlist": "basal"
},
{
"param_name": "gNaTs2_tbar_NaTs2_t",
"mech": "NaTs2_t",
"bounds": [
0,
0.04
],
"dist_type": "uniform",
"mech_param": "gNaTs2_tbar",
"type": "range",
"sectionlist": "apical"
},
{
"param_name": "gSKv3_1bar_SKv3_1",
"mech": "SKv3_1",
"bounds": [
0,
0.04
],
"dist_type": "uniform",
"mech_param": "gSKv3_1bar",
"type": "range",
"sectionlist": "apical"
},
{
"param_name": "gImbar_Im",
"mech": "Im",
"bounds": [
0,
0.001
],
"dist_type": "uniform",
"mech_param": "gImbar",
"type": "range",
"sectionlist": "apical"
},
{
"param_name": "gIhbar_Ih",
"mech": "Ih",
"dist": "(-0.8696 + 2.087*math.exp(({distance})*0.0031))*{value}",
"dist_type": "exp",
"mech_param": "gIhbar",
"value": 8e-05,
"type": "range",
"sectionlist": "apical"
},
{
"param_name": "gNaTa_tbar_NaTa_t",
"mech": "NaTa_t",
"bounds": [
0,
4
],
"dist_type": "uniform",
"mech_param": "gNaTa_tbar",
"type": "range",
"sectionlist": "axonal"
},
{
"param_name": "gNap_Et2bar_Nap_Et2",
"mech": "Nap_Et2",
"bounds": [
0,
4
],
"dist_type": "uniform",
"mech_param": "gNap_Et2bar",
"type": "range",
"sectionlist": "axonal"
},
{
"param_name": "gK_Pstbar_K_Pst",
"mech": "K_Pst",
"bounds": [
0,
1
],
"dist_type": "uniform",
"mech_param": "gK_Pstbar",
"type": "range",
"sectionlist": "axonal"
},
{
"param_name": "gK_Tstbar_K_Tst",
"mech": "K_Tst",
"bounds": [
0,
0.1
],
"dist_type": "uniform",
"mech_param": "gK_Tstbar",
"type": "range",
"sectionlist": "axonal"
},
{
"param_name": "gSK_E2bar_SK_E2",
"mech": "SK_E2",
"bounds": [
0,
0.1
],
"dist_type": "uniform",
"mech_param": "gSK_E2bar",
"type": "range",
"sectionlist": "axonal"
},
{
"param_name": "gSKv3_1bar_SKv3_1",
"mech": "SKv3_1",
"bounds": [
0,
2
],
"dist_type": "uniform",
"mech_param": "gSKv3_1bar",
"type": "range",
"sectionlist": "axonal"
},
{
"param_name": "gCa_HVAbar_Ca_HVA",
"mech": "Ca_HVA",
"bounds": [
0,
0.001
],
"dist_type": "uniform",
"mech_param": "gCa_HVAbar",
"type": "range",
"sectionlist": "axonal"
},
{
"param_name": "gCa_LVAstbar_Ca_LVAst",
"mech": "Ca_LVAst",
"bounds": [
0,
0.01
],
"dist_type": "uniform",
"mech_param": "gCa_LVAstbar",
"type": "range",
"sectionlist": "axonal"
},
{
"param_name": "gamma_CaDynamics_E2",
"mech": "CaDynamics_E2",
"bounds": [
0.0005,
0.05
],
"dist_type": "uniform",
"mech_param": "gamma",
"type": "range",
"sectionlist": "axonal"
},
{
"param_name": "decay_CaDynamics_E2",
"mech": "CaDynamics_E2",
"bounds": [
20,
1000
],
"dist_type": "uniform",
"mech_param": "decay",
"type": "range",
"sectionlist": "axonal"
},
{
"param_name": "gNaTs2_tbar_NaTs2_t",
"mech": "NaTs2_t",
"bounds": [
0,
1
],
"dist_type": "uniform",
"mech_param": "gNaTs2_tbar",
"type": "range",
"sectionlist": "somatic"
},
{
"param_name": "gSKv3_1bar_SKv3_1",
"mech": "SKv3_1",
"bounds": [
0,
1
],
"dist_type": "uniform",
"mech_param": "gSKv3_1bar",
"type": "range",
"sectionlist": "somatic"
},
{
"param_name": "gSK_E2bar_SK_E2",
"mech": "SK_E2",
"bounds": [
0,
0.1
],
"dist_type": "uniform",
"mech_param": "gSK_E2bar",
"type": "range",
"sectionlist": "somatic"
},
{
"param_name": "gCa_HVAbar_Ca_HVA",
"mech": "Ca_HVA",
"bounds": [
0,
0.001
],
"dist_type": "uniform",
"mech_param": "gCa_HVAbar",
"type": "range",
"sectionlist": "somatic"
},
{
"param_name": "gCa_LVAstbar_Ca_LVAst",
"mech": "Ca_LVAst",
"bounds": [
0,
0.01
],
"dist_type": "uniform",
"mech_param": "gCa_LVAstbar",
"type": "range",
"sectionlist": "somatic"
},
{
"param_name": "gamma_CaDynamics_E2",
"mech": "CaDynamics_E2",
"bounds": [
0.0005,
0.05
],
"dist_type": "uniform",
"mech_param": "gamma",
"type": "range",
"sectionlist": "somatic"
},
{
"param_name": "decay_CaDynamics_E2",
"mech": "CaDynamics_E2",
"bounds": [
20,
1000
],
"dist_type": "uniform",
"mech_param": "decay",
"type": "range",
"sectionlist": "somatic"
},
{
"param_name": "gIhbar_Ih",
"mech": "Ih",
"dist_type": "uniform",
"mech_param": "gIhbar",
"value": 8e-05,
"type": "range",
"sectionlist": "somatic"
}
]
================================================
FILE: examples/l5pc/config/params.json
================================================
{
"basal": [
[
"Ih",
"gIhbar",
7.999e-05,
8.001e-05,
"uniform"
]
],
"apical": [
[
"NaTs2_t",
"gNaTs2_tbar",
0,
0.04,
"uniform"
],
[
"SKv3_1",
"gSKv3_1bar",
0,
0.04,
"uniform"
],
[
"Im",
"gImbar",
0,
0.001,
"uniform"
],
[
"Ih",
"gIhbar",
7.999e-05,
8.001e-05,
"exp"
]
],
"axonal": [
[
"NaTa_t",
"gNaTa_tbar",
0,
4,
"uniform"
],
[
"Nap_Et2",
"gNap_Et2bar",
0,
4,
"uniform"
],
[
"K_Pst",
"gK_Pstbar",
0,
1,
"uniform"
],
[
"K_Tst",
"gK_Tstbar",
0,
0.1,
"uniform"
],
[
"SK_E2",
"gSK_E2bar",
0,
0.1,
"uniform"
],
[
"SKv3_1",
"gSKv3_1bar",
0,
2,
"uniform"
],
[
"Ca_HVA",
"gCa_HVAbar",
0,
0.001,
"uniform"
],
[
"Ca_LVAst",
"gCa_LVAstbar",
0,
0.01,
"uniform"
],
[
"CaDynamics_E2",
"gamma",
0.0005,
0.05,
"uniform"
],
[
"CaDynamics_E2",
"decay",
20,
1000,
"uniform"
]
],
"somatic": [
[
"NaTs2_t",
"gNaTs2_tbar",
0,
1,
"uniform"
],
[
"SKv3_1",
"gSKv3_1bar",
0,
1,
"uniform"
],
[
"SK_E2",
"gSK_E2bar",
0,
0.1,
"uniform"
],
[
"Ca_HVA",
"gCa_HVAbar",
0,
0.001,
"uniform"
],
[
"Ca_LVAst",
"gCa_LVAstbar",
0,
0.01,
"uniform"
],
[
"CaDynamics_E2",
"gamma",
0.0005,
0.05,
"uniform"
],
[
"CaDynamics_E2",
"decay",
20,
1000,
"uniform"
],
[
"Ih",
"gIhbar",
7.999e-05,
8.001e-05,
"uniform"
]
]
}
================================================
FILE: examples/l5pc/config/protocols.json
================================================
{
"bAP": {
"stimuli": [
{
"delay": 295,
"amp": 1.9,
"duration": 5,
"totduration": 600
}
],
"extra_recordings": [
{
"var": "v",
"somadistance": 660,
"type": "somadistance",
"name": "dend1",
"seclist_name": "apical",
"arbor_branch_index": 251,
"arbor_branch_index_with_replaced_axon": 123
},
{
"var": "v",
"somadistance": 800,
"type": "somadistance",
"name": "dend2",
"seclist_name": "apical",
"arbor_branch_index": 251,
"arbor_branch_index_with_replaced_axon": 123
}
]
},
"Step3": {
"stimuli": [
{
"delay": 700,
"amp": 0.95,
"duration": 2000,
"totduration": 3000
},
{
"delay": 0,
"amp": -0.126,
"duration": 3000,
"totduration": 3000
}
]
},
"Step2": {
"stimuli": [
{
"delay": 700,
"amp": 0.562,
"duration": 2000,
"totduration": 3000
},
{
"delay": 0,
"amp": -0.126,
"duration": 3000,
"totduration": 3000
}
]
},
"Step1": {
"stimuli": [
{
"delay": 700,
"amp": 0.458,
"duration": 2000,
"totduration": 3000
},
{
"delay": 0,
"amp": -0.126,
"duration": 3000,
"totduration": 3000
}
]
}
}
================================================
FILE: examples/l5pc/convert_noise_exp.py
================================================
"""Read exp data for validation"""
import igorpy
import numpy
voltages = []
# import matplotlib.pyplot as plt
# fig, axes = plt.subplots(11)
for i in range(436, 447):
# header, voltage = igorpy.read('exp_data/X_NoiseSpiking_ch1_%d.ibw' % i)
header, current = igorpy.read('exp_data/X_NoiseSpiking_ch0_%d.ibw' % i)
# axes[i - 436].plot(voltage)
# header, voltage = igorpy.read('exp_data/X_APThreshold_ch1_262.ibw')
# header, current = igorpy.read('exp_data/X_APThreshold_ch0_262.ibw')
# plt.show()
# voltage *= 1000
# voltage -= 14.0
current *= 1e9
time = numpy.arange(len(current)) * header.dx * 1000
numpy.savetxt('exp_data/noise_i.txt', numpy.vstack((time, current)).T)
# import matplotlib.pyplot as plt
# fig, ax = plt.subplots(2)
# ax[0].plot(time, current)
# ax[1].plot(time, voltage)
# plt.show()
================================================
FILE: examples/l5pc/convert_params.py
================================================
"""Convert params.json and fixed_params.json to parameters.json format"""
import json
def main():
"""Main"""
fixed_params = json.load(open('fixed_params.json'))
params = json.load(open('params.json'))
parameters = []
for sectionlist in fixed_params:
if sectionlist == 'global':
for param_name, value in fixed_params[sectionlist]:
param = {
'value': value,
'param_name': param_name,
'type': 'global'}
parameters.append(param)
else:
for param_name, value, dist_type in fixed_params[sectionlist]:
param = {
'value': value,
'param_name': param_name,
'type': 'section',
'dist_type': dist_type,
'sectionlist': sectionlist
}
parameters.append(param)
for sectionlist in params:
for mech, param_name, min_bound, max_bound, dist_type in \
params[sectionlist]:
param = {
'bounds': [min_bound, max_bound],
'mech': mech,
'mech_param': param_name,
'param_name': '%s_%s' % (param_name, mech),
'type': 'range',
'dist_type': dist_type,
'sectionlist': sectionlist
}
if mech == 'Ih':
del param['bounds']
param['value'] = 8e-5
if dist_type == 'exp':
param['dist'] = \
'(-0.8696 + 2.087*math.exp(({distance})*0.0031))*{value}'
parameters.append(param)
json.dump(parameters, open('parameters.json', 'w'),
indent=4,
separators=(',', ': '))
if __name__ == '__main__':
main()
================================================
FILE: examples/l5pc/create_tables.py
================================================
"""Create tables for BluePyOpt paper"""
import json
def load_json(filename):
"""Load struct from json"""
return json.load(open(filename))
def create_feature_fields():
"""Create fields for param.json"""
features = json.load(open('features.json'))
fields_content = ''
print(features)
fields_content += \
'\t\tStimulus & Location & eFeature & Mean & Std \\\\ \n'
fields_content += '\t\t\\midrule\n'
for stimulus, loc_list in sorted(features.items()):
stim_field = stimulus
for location, features in sorted(loc_list.items()):
loc_field = location
for feature_name, (mean, std) in sorted(features.items()):
feature_name = feature_name.replace('_', '{\\_}')
fields_content += '\t\t%s \\\\\n' % ' & '.join([stim_field,
loc_field,
feature_name,
str(mean),
str(std)])
if loc_field != '':
loc_field = ''
if stim_field != '':
stim_field = ''
fields_content += '\t\t\\botrule\n'
return fields_content, 6
def create_param_fields_list():
"""Create fields for param.json"""
import collections
param_configs = json.load(open('parameters.json'))
fields_list = []
for param_config in param_configs:
fields = collections.OrderedDict(
(('location', ''),
('mech', ''),
('param', ''),
('dist', ''),
('units', ''),
('lbound', ''),
('ubound', ''),
('value', '')))
if 'value' in param_config:
fields['value'] = str(param_config['value'])
elif 'bounds' in param_config:
fields['lbound'] = str(param_config['bounds'][0])
fields['ubound'] = str(param_config['bounds'][1])
if param_config['type'] == 'global':
fields['param'] = param_config['param_name']
fields['location'] = 'global'
elif param_config['type'] in ['section', 'range']:
fields['dist'] = param_config['dist_type']
fields['location'] = param_config['sectionlist']
if param_config['type'] == 'range':
fields['mech'] = param_config['mech']
fields['param'] = param_config['mech_param']
elif param_config['type'] == 'section':
fields['param'] = param_config['param_name']
if 'bar' in fields['param'] or fields['param'] == 'g_pas':
fields['units'] = '\\SI{}{\\siemens\\per\\cm\\squared}'
elif fields['param'] == 'gamma':
fields['units'] = ''
elif fields['param'] == 'decay':
fields['units'] = ' \\SI{}{\\milli\\second}'
elif 'celsius' == fields['param']:
fields['units'] = ' \\SI{}{\\celsius}'
elif fields['param'] in ['v_init', 'e_pas', 'ek', 'ena']:
fields['units'] = ' \\SI{}{\\milli\\volt}'
elif 'Ra' == fields['param']:
fields['units'] = ' \\SI{}{\\ohm\\cm}'
elif 'cm' == fields['param']:
fields['units'] = ' \\SI{}{\\micro\\farad\\per\\cm\\squared}'
for key in fields:
fields[key] = fields[key].replace('_', '{\\_}')
fields_list.append(fields)
return fields_list
def create_param_fields_string():
"""Create parameter fields string"""
fields_list = create_param_fields_list()
fields_content = ''
fields_content += \
'\t\tLocation & Mechanism & Parameter name & ' \
'Distribution & Units & Lower bound & Upper bound \\\\\n'
fields_content += '\t\t\\midrule\n'
opt_fields = [field for field in fields_list if field['value'] == '']
fixed_fields = [field for field in fields_list if field['value'] != '']
global_fixed_fields = [
field
for field in fixed_fields if field['location'] == 'global']
nonglobal_fixed_fields = [
field
for field in
fixed_fields if field['location'] != 'global']
for fields in opt_fields:
del fields['value']
fields_content += '\t\t%s \\\\\n' % ' & '.join(fields.values())
fields_content += '\t\t\\midrule\n'
fields_content += \
'\t\tLocation & Mechanism & Parameter name & ' \
'Distribution & Units & Value & \\\\\n'
fields_content += '\t\t\\midrule\n'
for fields in global_fixed_fields + nonglobal_fixed_fields:
del fields['lbound']
del fields['ubound']
fields_content += '\t\t%s \\\\\n' % ' & '.join(
fields.values() + [' '])
fields_content += '\t\t\\botrule\n'
return fields_content, 7
def create_table(field_content, n_of_cols):
"""Surround fiels with table creation"""
table_content = '\\begin{tabular}{%s}\n\t\\toprule\n' % \
('l' * n_of_cols)
table_content += field_content
table_content += '\n\\end{tabular}'
return table_content
def main():
"""Main"""
param_fields, n_of_cols = create_param_fields_string()
param_content = create_table(param_fields, n_of_cols)
open('tables/params.tex', 'w').write(param_content)
print(param_content)
feature_fields, n_of_cols = create_feature_fields()
feature_content = create_table(feature_fields, n_of_cols)
open('tables/features.tex', 'w').write(feature_content)
print(feature_content)
if __name__ == '__main__':
main()
================================================
FILE: examples/l5pc/exp_data/.gitignore
================================================
/*.ibw
================================================
FILE: examples/l5pc/exp_data/noise_i.txt
================================================
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4.994500000000000000e+03 -1.162500008940696716e-01
4.994750000000000000e+03 -1.128125041723251343e-01
4.995000000000000000e+03 -1.165624931454658508e-01
4.995250000000000000e+03 -1.106249988079071045e-01
4.995500000000000000e+03 -1.143750026822090149e-01
4.995750000000000000e+03 -1.078125014901161194e-01
4.996000000000000000e+03 -1.115625053644180298e-01
4.996250000000000000e+03 -1.099999994039535522e-01
4.996500000000000000e+03 -9.875000268220901489e-02
4.996750000000000909e+03 -1.053125038743019104e-01
4.997000000000000000e+03 -1.168749928474426270e-01
4.997250000000000000e+03 -1.156250014901161194e-01
4.997500000000000909e+03 -1.218749955296516418e-01
4.997750000000000000e+03 -1.081250011920928955e-01
4.998000000000000000e+03 -1.099999994039535522e-01
4.998250000000000909e+03 -1.146875023841857910e-01
4.998500000000000000e+03 -1.165624931454658508e-01
4.998750000000000000e+03 -1.021874994039535522e-01
4.999000000000000000e+03 -1.128125041723251343e-01
4.999250000000000000e+03 -1.106249988079071045e-01
4.999500000000000000e+03 -1.134375035762786865e-01
4.999750000000000000e+03 -1.131250038743019104e-01
================================================
FILE: examples/l5pc/figures/.gitignore
================================================
/*.eps
================================================
FILE: examples/l5pc/generate_acc.py
================================================
#!/usr/bin/env python
'''Example for generating a mixed JSON/ACC Arbor cable cell description (with optional axon-replacement)
$ python generate_acc.py --output-dir test_acc/ --replace-axon
Will save 'l5pc.json', 'l5pc_label_dict.acc' and 'l5pc_decor.acc'
into the folder 'test_acc' that can be loaded in Arbor with:
'cell_json, morpho, decor, labels = \
ephys.create_acc.read_acc("test_acc/l5pc_cell.json")'
An Arbor cable cell can then be created with
'cell = arbor.cable_cell(morphology=morpho, decor=decor, labels=labels)'
The resulting cable cell can be output to ACC for visual inspection
and e.g. validating/deriving custom Arbor locset/region/iexpr
expressions in the Arbor GUI (File > Cable cell > Load) using
'arbor.write_component(cell, "l5pc_cable_cell.acc")'
'''
import argparse
from bluepyopt import ephys
import l5pc_model
from generate_hoc import param_values
def main():
'''main'''
parser = argparse.ArgumentParser(
formatter_class=argparse.RawDescriptionHelpFormatter,
description=__doc__)
parser.add_argument('-o', '--output-dir', dest='output_dir',
help='Output directory for JSON/ACC files')
parser.add_argument('-ra', '--replace-axon', action='store_true',
help='Replace axon with Neuron-dependent policy')
args = parser.parse_args()
cell = l5pc_model.create(do_replace_axon=args.replace_axon)
if args.replace_axon:
nrn_sim = ephys.simulators.NrnSimulator()
cell.instantiate_morphology_3d(nrn_sim)
# Add modcc-compiled external mechanisms catalogues here
# ext_catalogues = {'cat-name': 'path/to/nmodl-dir', ...}
if args.output_dir is not None:
cell.write_acc(args.output_dir,
param_values,
# ext_catalogues=ext_catalogues,
create_mod_morph=True)
else:
output = cell.create_acc(
param_values,
template='acc/*_template.jinja2',
# ext_catalogues=ext_catalogues,
create_mod_morph=True)
for el, val in output.items():
print("%s:\n%s\n" % (el, val))
if __name__ == '__main__':
main()
================================================
FILE: examples/l5pc/generate_hoc.py
================================================
#!/usr/bin/env python
'''Example for generating a hoc template
$ python generate_hoc.py > test.hoc
Will save 'test.hoc' file, which can be loaded in neuron with:
'load_file("test.hoc")'
Then the hoc template needs to be instantiated with a morphology
CCell("ignored", "path/to/morphology.asc")
'''
import sys
import l5pc_model
param_values = {
'gNaTs2_tbar_NaTs2_t.apical': 0.026145,
'gSKv3_1bar_SKv3_1.apical': 0.004226,
'gImbar_Im.apical': 0.000143,
'gNaTa_tbar_NaTa_t.axonal': 3.137968,
'gK_Tstbar_K_Tst.axonal': 0.089259,
'gamma_CaDynamics_E2.axonal': 0.002910,
'gNap_Et2bar_Nap_Et2.axonal': 0.006827,
'gSK_E2bar_SK_E2.axonal': 0.007104,
'gCa_HVAbar_Ca_HVA.axonal': 0.000990,
'gK_Pstbar_K_Pst.axonal': 0.973538,
'gSKv3_1bar_SKv3_1.axonal': 1.021945,
'decay_CaDynamics_E2.axonal': 287.198731,
'gCa_LVAstbar_Ca_LVAst.axonal': 0.008752,
'gamma_CaDynamics_E2.somatic': 0.000609,
'gSKv3_1bar_SKv3_1.somatic': 0.303472,
'gSK_E2bar_SK_E2.somatic': 0.008407,
'gCa_HVAbar_Ca_HVA.somatic': 0.000994,
'gNaTs2_tbar_NaTs2_t.somatic': 0.983955,
'decay_CaDynamics_E2.somatic': 210.485284,
'gCa_LVAstbar_Ca_LVAst.somatic': 0.000333,
}
def main():
'''main'''
cell = l5pc_model.create()
print(cell.create_hoc(param_values))
if __name__ == '__main__':
if '-h' in sys.argv or '--help' in sys.argv:
print(__doc__)
else:
main()
================================================
FILE: examples/l5pc/hocmodel.py
================================================
#from bluepyopt.ephys.models import CellModel
import bglibpy
from bglibpy.importer import neuron
import collections
import logging
logger = logging.getLogger(__name__)
class HocModel(object):
"""Neurodamus model class"""
def __init__(
self,
morphname=None,
template=None):
"""Constructor"""
self.name = None
# morphology
self.morphology = morphname
self.template = template
self.mechanisms = None
self.params = None
# Cell instantiation in simulator
self.icell = None
self.param_values = None
def instantiate(self):
"""Instantiate model in simulator"""
self.cell = bglibpy.Cell(self.template, self.morphology)
self.name = self.cell.cellname
#self.sim = bglibpy.Simulation()
#self.sim.add_cell(cell)
self.icell = self.cell.cell.getCell()
def run_protocol(self, protocol):
"""Run protocol"""
self.instantiate()
protocol.instantiate(self)
neuron.h.tstop = protocol.total_duration
neuron.h.cvode_active(1)
logger.debug(
'Running protocol %s for %.6g ms',
protocol.name,
protocol.total_duration)
neuron.h.run()
responses = protocol.responses
protocol.destroy()
self.destroy()
logger.debug('Protocol finished, returning responses')
return responses
def destroy(self):
"""Destroy instantiated model in simulator"""
self.icell = None
def run_protocols(self, protocols, param_values=None):
"""Run stimulus protocols"""
# TODO Put all of this in a decorator ?
import traceback
import sys
try:
responses = {}
for protocol in protocols.itervalues():
protocol_responses = self.run_protocol(protocol)
for response_name, response in protocol_responses.items():
if response_name in responses:
raise Exception(
'CellModel: response name used twice: %s' %
response.name)
responses[response_name] = response
except:
raise Exception(
"".join(
traceback.format_exception(
*
sys.exc_info())))
return responses
def __str__(self):
"""Return string representation"""
content = '%s:\n' % self.name
content += ' morphology:\n'
content += ' %s\n' % self.morphology
content += ' template:\n'
content += ' %s\n' % self.template
return content
================================================
FILE: examples/l5pc/l5pc_analysis.py
================================================
"""Run simple cell optimisation"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint: disable=R0914, W0633
import os
import pickle
import numpy as np
import bluepyopt.ephys as ephys
# Parameters in release circuit model
release_params = {
'gNaTs2_tbar_NaTs2_t.apical': 0.026145,
'gSKv3_1bar_SKv3_1.apical': 0.004226,
'gImbar_Im.apical': 0.000143,
'gNaTa_tbar_NaTa_t.axonal': 3.137968,
'gK_Tstbar_K_Tst.axonal': 0.089259,
'gamma_CaDynamics_E2.axonal': 0.002910,
'gNap_Et2bar_Nap_Et2.axonal': 0.006827,
'gSK_E2bar_SK_E2.axonal': 0.007104,
'gCa_HVAbar_Ca_HVA.axonal': 0.000990,
'gK_Pstbar_K_Pst.axonal': 0.973538,
'gSKv3_1bar_SKv3_1.axonal': 1.021945,
'decay_CaDynamics_E2.axonal': 287.198731,
'gCa_LVAstbar_Ca_LVAst.axonal': 0.008752,
'gamma_CaDynamics_E2.somatic': 0.000609,
'gSKv3_1bar_SKv3_1.somatic': 0.303472,
'gSK_E2bar_SK_E2.somatic': 0.008407,
'gCa_HVAbar_Ca_HVA.somatic': 0.000994,
'gNaTs2_tbar_NaTs2_t.somatic': 0.983955,
'decay_CaDynamics_E2.somatic': 210.485284,
'gCa_LVAstbar_Ca_LVAst.somatic': 0.000333
}
def set_rcoptions(func):
'''decorator to apply custom matplotlib rc params to function,undo after'''
import matplotlib
def wrap(*args, **kwargs):
"""Wrap"""
options = {'axes.linewidth': 2, }
with matplotlib.rc_context(rc=options):
func(*args, **kwargs)
return wrap
def get_responses(cell_evaluator, individuals, filename):
responses = []
if filename and os.path.exists(filename):
with open(filename, 'rb') as fd:
return pickle.load(fd)
for individual in individuals:
individual_dict = cell_evaluator.param_dict(individual)
responses.append(
cell_evaluator.run_protocols(
cell_evaluator.fitness_protocols.values(),
param_values=individual_dict))
if filename:
with open(filename, 'wb') as fd:
pickle.dump(responses, fd)
return responses
@set_rcoptions
def analyse_cp(opt, cp_filename, responses_filename, figs, sim='nrn'):
"""Analyse optimisation results"""
(model_fig, model_box), (objectives_fig, objectives_box), (
evol_fig, evol_box) = figs
cp = pickle.load(open(cp_filename, "rb"))
hof = cp['halloffame']
responses = get_responses(opt.evaluator, hof, responses_filename)
plot_multiple_responses(responses, fig=model_fig)
# objectives
parameter_values = opt.evaluator.param_dict(hof[0])
fitness_protocols = opt.evaluator.fitness_protocols
responses = {}
if sim == 'nrn':
simulator = ephys.simulators.NrnSimulator()
elif sim == 'arb':
simulator = ephys.simulators.ArbSimulator()
else:
raise ValueError('sim must be either \'nrn\' or \'arb\'.')
for protocol in fitness_protocols.values():
response = protocol.run(
cell_model=opt.evaluator.cell_model,
param_values=parameter_values,
sim=simulator)
responses.update(response)
objectives = opt.evaluator.fitness_calculator.calculate_scores(responses)
plot_objectives(objectives, fig=objectives_fig, box=objectives_box)
# objectives
plot_log(cp['logbook'], fig=evol_fig, box=evol_box)
def plot_log(log, fig=None, box=None):
"""Plot logbook"""
gen_numbers = log.select('gen')
mean = np.array(log.select('avg'))
std = np.array(log.select('std'))
minimum = np.array(log.select('min'))
left_margin = box['width'] * 0.1
right_margin = box['width'] * 0.05
top_margin = box['height'] * 0.05
bottom_margin = box['height'] * 0.1
axes = fig.add_axes(
(box['left'] + left_margin,
box['bottom'] + bottom_margin,
box['width'] - left_margin - right_margin,
box['height'] - bottom_margin - top_margin))
stdminus = mean - std
stdplus = mean + std
axes.plot(
gen_numbers,
mean,
color='black',
linewidth=2,
label='population average')
axes.fill_between(
gen_numbers,
stdminus,
stdplus,
color='lightgray',
linewidth=2,
label=r'population standard deviation')
axes.plot(
gen_numbers,
minimum,
color='red',
linewidth=2,
label='population minimum')
axes.set_xlim(min(gen_numbers) - 1, max(gen_numbers) + 1)
axes.set_xlabel('Generation #')
axes.set_ylabel('Sum of objectives')
axes.set_ylim([0, max(stdplus)])
axes.legend()
def plot_history(history):
"""Plot the history of the individuals"""
import networkx
import matplotlib.pyplot as plt
plt.figure()
graph = networkx.DiGraph(history.genealogy_tree)
graph = graph.reverse() # Make the grah top-down
# colors = [\
# toolbox.evaluate(history.genealogy_history[i])[0] for i in graph]
positions = networkx.graphviz_layout(graph, prog="dot")
networkx.draw(graph, positions)
def plot_objectives(objectives, fig=None, box=None):
"""Plot objectives of the cell model"""
import collections
objectives = collections.OrderedDict(sorted(objectives.items()))
left_margin = box['width'] * 0.4
right_margin = box['width'] * 0.05
top_margin = box['height'] * 0.05
bottom_margin = box['height'] * 0.1
axes = fig.add_axes(
(box['left'] + left_margin,
box['bottom'] + bottom_margin,
box['width'] - left_margin - right_margin,
box['height'] - bottom_margin - top_margin))
ytick_pos = [x + 0.5 for x in range(len(objectives.keys()))]
axes.barh(ytick_pos,
objectives.values(),
height=0.5,
align='center',
color='#779ECB')
axes.set_yticks(ytick_pos)
axes.set_yticklabels(objectives.keys(), size='x-small')
axes.set_ylim(-0.5, len(objectives.values()) + 0.5)
axes.set_xlabel('Objective value (# std)')
axes.set_ylabel('Objectives')
def plot_responses(responses, fig=None, box=None):
"""Plot responses of the cell model"""
rec_rect = {}
rec_rect['left'] = box['left']
rec_rect['width'] = box['width']
rec_rect['height'] = float(box['height']) / len(responses)
rec_rect['bottom'] = box['bottom'] + \
box['height'] - rec_rect['height']
last = len(responses) - 1
for i, (_, recording) in enumerate(sorted(responses.items())):
plot_recording(recording, fig=fig, box=rec_rect, xlabel=(last == i))
rec_rect['bottom'] -= rec_rect['height']
def get_slice(start, end, data):
return slice(np.searchsorted(data, start),
np.searchsorted(data, end))
def plot_multiple_responses(responses, fig):
'''creates 6 subplots for step{1,2,3} / dAP traces, plots the responses'''
traces = ('Step1.soma.v', 'Step2.soma.v', 'Step3.soma.v',
'bAP.dend1.v', 'bAP.dend2.v', 'bAP.soma.v', )
plot_count = len(traces)
ax = [fig.add_subplot(plot_count, 1, i + 1) for i in range(plot_count)]
overlay_count = len(responses)
for i, response in enumerate(reversed(responses[:overlay_count])):
color = 'lightblue'
if i == overlay_count - 1:
color = 'blue'
for i, name in enumerate(traces):
sl = get_slice(0, 3000, response[name]['time'])
ax[i].plot(
response[name]['time'][sl],
response[name]['voltage'][sl],
color=color,
linewidth=1)
ax[i].set_ylabel(name + '\nVoltage (mV)')
ax[i].set_autoscaley_on(True)
ax[i].set_autoscalex_on(True)
ax[i].set_ylim((-85, 50))
ax[-1].set_xlabel('Time (ms)')
def plot_recording(recording, fig=None, box=None, xlabel=False):
"""Plot responses of the cell model"""
import matplotlib.pyplot as plt
left_margin = box['width'] * 0.25
right_margin = box['width'] * 0.05
top_margin = box['height'] * 0.1
bottom_margin = box['height'] * 0.25
axes = fig.add_axes(
(box['left'] + left_margin,
box['bottom'] + bottom_margin,
box['width'] - left_margin - right_margin,
box['height'] - bottom_margin - top_margin))
recording.plot(axes)
axes.set_ylim(-100, 40)
axes.spines['top'].set_visible(False)
axes.spines['right'].set_visible(False)
axes.tick_params(
axis='both',
bottom='on',
top='off',
left='on',
right='off')
name = recording.name
if name.endswith('.v'):
name = name[:-2]
axes.set_ylabel(name + '\n(mV)', labelpad=25)
yloc = plt.MaxNLocator(2)
axes.yaxis.set_major_locator(yloc)
if xlabel:
axes.set_xlabel('Time (ms)')
def plot_validation(opt, parameters):
"""Plot validation"""
soma_loc = ephys.locations.NrnSeclistCompLocation(
name='soma',
seclist_name='somatic',
sec_index=0,
comp_x=0.5)
validation_recording = ephys.recordings.CompRecording(
name='validation.soma.v',
location=soma_loc,
variable='v')
validation_i_data = np.loadtxt('exp_data/noise_i.txt')
# validation_v_data = np.loadtxt('exp_data/noise_v.txt')
validation_time = validation_i_data[:, 0] + 200.0
validation_current = validation_i_data[:, 1]
# validation_voltage = validation_v_data[:, 1]
validation_stimulus = ephys.stimuli.NrnCurrentPlayStimulus(
current_points=validation_current,
time_points=validation_time,
location=soma_loc)
hypamp_stimulus = ephys.stimuli.NrnSquarePulse(
step_amplitude=-0.126,
step_delay=0,
step_duration=max(validation_time),
location=soma_loc,
total_duration=max(validation_time))
validation_protocol = ephys.protocols.SweepProtocol(
'validation',
[validation_stimulus, hypamp_stimulus],
[validation_recording])
validation_responses = {}
write_pickle = False
paramsets = {}
paramsets['release'] = release_params
for index, param_values in enumerate(parameters):
paramsets['model%d' % index] = param_values
if write_pickle:
for paramset_name, paramset in paramsets.items():
validation_responses[paramset_name] = opt.evaluator.run_protocols(
[validation_protocol],
param_values=paramset)
pickle.dump(validation_responses, open('validation_response.pkl', 'wb'))
else:
validation_responses = pickle.load(open('validation_response.pkl', 'rb'))
# print validation_responses['validation.soma.v']['time']
peaktimes = {}
import efel
for index, model_name in enumerate(validation_responses.keys()):
trace = {}
trace['T'] = validation_responses[
model_name]['validation.soma.v']['time']
trace['V'] = validation_responses[model_name][
'validation.soma.v']['voltage']
trace['stim_start'] = [500]
trace['stim_end'] = [max(validation_time)]
peaktimes[model_name] = efel.getFeatureValues(
[trace],
['peak_time'])[0]['peak_time']
import matplotlib.pyplot as plt
fig, ax = plt.subplots(3, figsize=(10, 7), facecolor='white', sharex=True)
ax[0].plot(validation_time, validation_current, 'k')
ax[0].spines['top'].set_visible(False)
ax[0].spines['right'].set_visible(False)
ax[0].spines['bottom'].set_visible(False)
ax[0].tick_params(
axis='both',
bottom='off',
top='off',
left='on',
right='off')
ax[0].set_ylabel('Current\n (nA)', rotation=0, labelpad=25)
for index, (model_name, peak_time) in enumerate(sorted(peaktimes.items())):
print(model_name)
if model_name == 'release':
color = 'red'
print(color, peak_time)
elif model_name == 'model0':
color = 'darkblue'
else:
color = 'lightblue'
ax[1].scatter(
peak_time,
np.array(
[100] *
len(peak_time)) +
10 *
index,
color=color,
s=10)
ax[1].spines['top'].set_visible(False)
ax[1].spines['right'].set_visible(False)
ax[1].spines['bottom'].set_visible(False)
ax[1].spines['left'].set_visible(False)
ax[1].tick_params(
bottom='off',
top='off',
left='off',
right='off')
ax[1].set_yticks([])
ax[2].plot(
validation_responses['release']['validation.soma.v']['time'],
validation_responses['release']['validation.soma.v']['voltage'], 'r',
linewidth=1)
ax[2].plot(
validation_responses[
'model0']['validation.soma.v']['time'],
validation_responses[
'model0']['validation.soma.v']['voltage'],
color='darkblue',
linewidth=1)
ax[2].spines['top'].set_visible(False)
ax[2].spines['right'].set_visible(False)
ax[2].tick_params(
axis='both',
bottom='on',
top='off',
left='on',
right='off')
ax[2].set_yticks([-100, 0.0])
ax[2].set_ylabel('Voltage\n (mV)', rotation=0, labelpad=25)
ax[2].set_xlabel('Time (ms)')
ax[2].set_xlim(min(validation_time), max(validation_time))
fig.tight_layout()
fig.savefig('figures/l5pc_valid.eps')
@set_rcoptions
def analyse_releasecircuit_model(opt, figs, box=None, sim='nrn'):
"""Analyse L5PC model from release circuit"""
(release_responses_fig, response_box), (
release_objectives_fig, objectives_box) = figs
fitness_protocols = opt.evaluator.fitness_protocols
if sim == 'nrn':
simulator = ephys.simulators.NrnSimulator()
elif sim == 'arb':
simulator = ephys.simulators.ArbSimulator()
else:
raise ValueError('sim must be either \'nrn\' or \'arb\'.')
responses = {}
for protocol in fitness_protocols.values():
response = protocol.run(
cell_model=opt.evaluator.cell_model,
param_values=release_params,
sim=simulator)
responses.update(response)
plot_multiple_responses([responses], fig=release_responses_fig)
objectives = opt.evaluator.fitness_calculator.calculate_scores(responses)
plot_objectives(objectives, fig=release_objectives_fig, box=objectives_box)
def analyse_releasecircuit_hocmodel(opt, fig=None, box=None):
"""Analyse L5PC model from release circuit from .hoc template"""
fitness_protocols = opt.evaluator.fitness_protocols
from hocmodel import HocModel # NOQA
template_model = HocModel(morphname="./morphology/C060114A7.asc",
template="./cADpyr_76.hoc")
responses = template_model.run_protocols(
fitness_protocols)
objectives = opt.evaluator.fitness_calculator.calculate_scores(
responses)
# template_model.instantiate()
# for section in template_model.icell.axonal:
# print section.L, section.diam, section.nseg
plot_responses(responses, fig=fig,
box={
'left': box['left'],
'bottom': box['bottom'] + float(box['height']) / 2.0,
'width': box['width'],
'height': float(box['height']) / 2.0})
plot_objectives(objectives, fig=fig,
box={
'left': box['left'],
'bottom': box['bottom'],
'width': box['width'],
'height': float(box['height']) / 2.0})
FITNESS_CUT_OFF = 5
def plot_individual_params(
opt,
ax,
params,
marker,
color,
markersize=40,
plot_bounds=False,
fitness_cut_off=FITNESS_CUT_OFF):
'''plot the individual parameter values'''
observations_count = len(params)
param_count = len(params[0])
results = np.zeros((observations_count, param_count))
good_fitness = 0
for i, param in enumerate(params):
if fitness_cut_off < max(param.fitness.values):
continue
results[good_fitness] = param
good_fitness += 1
results = results
for c in range(good_fitness):
x = np.arange(param_count)
y = results[c, :]
ax.scatter(x=x, y=y, s=float(markersize), marker=marker, color=color)
if plot_bounds:
def plot_tick(column, y):
col_width = 0.25
x = [column - col_width,
column + col_width]
y = [y, y]
ax.plot(x, y, color='black')
# plot min and max
for i, parameter in enumerate(opt.evaluator.params):
min_value = parameter.lower_bound
max_value = parameter.upper_bound
plot_tick(i, min_value)
plot_tick(i, max_value)
def plot_diversity(opt, checkpoint_file, fig, param_names):
'''plot the whole history, the hall of fame, and the best individual
from a unpickled checkpoint
'''
import matplotlib.pyplot as plt
checkpoint = pickle.load(open(checkpoint_file, "rb"))
ax = fig.add_subplot(1, 1, 1)
import copy
release_individual = copy.deepcopy(checkpoint['halloffame'][0])
for index, param_name in enumerate(opt.evaluator.param_names):
release_individual[index] = release_params[param_name]
plot_individual_params(
opt,
ax,
checkpoint['history'].genealogy_history.values(),
marker='.',
color='grey',
plot_bounds=True)
plot_individual_params(opt, ax, checkpoint['halloffame'],
marker='o', color='black')
plot_individual_params(opt,
ax,
[checkpoint['halloffame'][0]],
markersize=150,
marker='x',
color='blue')
plot_individual_params(opt, ax, [release_individual], markersize=150,
marker='x', color='red')
labels = [name.replace('.', '\n') for name in param_names]
param_count = len(checkpoint['halloffame'][0])
x = range(param_count)
for xline in x:
ax.axvline(xline, linewidth=1, color='grey', linestyle=':')
plt.xticks(x, labels, rotation=80, ha='center', size='small')
ax.set_xlabel('Parameter names')
ax.set_ylabel('Parameter values')
ax.set_yscale('log')
ax.set_ylim(bottom=1e-7)
plt.tight_layout()
plt.plot()
ax.set_autoscalex_on(True)
================================================
FILE: examples/l5pc/l5pc_evaluator.py
================================================
"""Run simple cell optimisation"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint: disable=R0914
import os
import json
import l5pc_model # NOQA
import bluepyopt.ephys as ephys
script_dir = os.path.dirname(__file__)
config_dir = os.path.join(script_dir, 'config')
# TODO store definition dicts in json
# TODO rename 'score' into 'objective'
# TODO add functionality to read settings of every object from config format
def define_protocols(do_replace_axon=True, sim='nrn'):
"""Define protocols"""
protocol_definitions = load_protocols()
return create_protocols(protocol_definitions, do_replace_axon, sim=sim)
def load_protocols():
return json.load(
open(
os.path.join(
config_dir,
'protocols.json')))
def create_protocols(protocol_definitions, do_replace_axon=None, sim='nrn'):
protocols = {}
if sim == 'nrn':
soma_loc = ephys.locations.NrnSeclistCompLocation(
name='soma',
seclist_name='somatic',
sec_index=0,
comp_x=0.5)
elif sim == 'arb':
soma_loc = ephys.locations.ArbBranchRelLocation(
name='soma',
branch=0,
pos=0.5)
else:
raise ValueError('Simulator must be either nrn or arb, not %s' % sim)
for protocol_name, protocol_definition in protocol_definitions.items():
# By default include somatic recording
somav_recording = ephys.recordings.CompRecording(
name='%s.soma.v' %
protocol_name,
location=soma_loc,
variable='v')
recordings = [somav_recording]
if 'extra_recordings' in protocol_definition:
for recording_definition in protocol_definition['extra_recordings']:
if recording_definition['type'] == 'somadistance':
if sim == 'nrn':
location = ephys.locations.NrnSomaDistanceCompLocation(
name=recording_definition['name'],
soma_distance=recording_definition['somadistance'],
seclist_name=recording_definition['seclist_name'])
else:
# L5PC has disconnected topology
location = ephys.locations.ArbLocsetLocation(
name=recording_definition['name'],
locset='(restrict (distal-translate (proximal %s) %s) (proximal-interval (distal (branch %s))))' %
(ephys.morphologies.ArbFileMorphology.region_labels[recording_definition['seclist_name']].ref,
recording_definition['somadistance'],
recording_definition['arbor_branch_index_with_replaced_axon'] if do_replace_axon else
recording_definition['arbor_branch_index']))
var = recording_definition['var']
recording = ephys.recordings.CompRecording(
name='%s.%s.%s' % (protocol_name, location.name, var),
location=location,
variable=recording_definition['var'])
recordings.append(recording)
else:
raise Exception(
'Recording type %s not supported' %
recording_definition['type'])
stimuli = []
for stimulus_definition in protocol_definition['stimuli']:
stimuli.append(ephys.stimuli.NrnSquarePulse(
step_amplitude=stimulus_definition['amp'],
step_delay=stimulus_definition['delay'],
step_duration=stimulus_definition['duration'],
location=soma_loc,
total_duration=stimulus_definition['totduration']))
if sim == 'nrn':
protocols[protocol_name] = ephys.protocols.SweepProtocol(
protocol_name,
stimuli,
recordings)
else:
protocols[protocol_name] = ephys.protocols.ArbSweepProtocol(
protocol_name,
stimuli,
recordings)
return protocols
def define_fitness_calculator(protocols):
"""Define fitness calculator"""
feature_definitions = json.load(
open(
os.path.join(
config_dir,
'features.json')))
# TODO: add bAP stimulus
objectives = []
for protocol_name, locations in feature_definitions.items():
for location, features in locations.items():
for efel_feature_name, meanstd in features.items():
feature_name = '%s.%s.%s' % (
protocol_name, location, efel_feature_name)
recording_names = {'': '%s.%s.v' % (protocol_name, location)}
stimulus = protocols[protocol_name].stimuli[0]
stim_start = stimulus.step_delay
if location == 'soma':
threshold = -20
elif 'dend' in location:
threshold = -55
if protocol_name == 'bAP':
stim_end = stimulus.total_duration
else:
stim_end = stimulus.step_delay + stimulus.step_duration
feature = ephys.efeatures.eFELFeature(
feature_name,
efel_feature_name=efel_feature_name,
recording_names=recording_names,
stim_start=stim_start,
stim_end=stim_end,
exp_mean=meanstd[0],
exp_std=meanstd[1],
threshold=threshold)
objective = ephys.objectives.SingletonObjective(
feature_name,
feature)
objectives.append(objective)
fitcalc = ephys.objectivescalculators.ObjectivesCalculator(objectives)
return fitcalc
def create(do_replace_axon=True, sim='nrn'):
"""Setup"""
l5pc_cell = l5pc_model.create(do_replace_axon=do_replace_axon)
fitness_protocols = define_protocols(
do_replace_axon=do_replace_axon, sim=sim)
fitness_calculator = define_fitness_calculator(fitness_protocols)
param_names = [param.name
for param in l5pc_cell.params.values()
if not param.frozen]
if sim == 'nrn':
simulator = ephys.simulators.NrnSimulator()
elif sim == 'arb':
simulator = ephys.simulators.ArbSimulator()
if do_replace_axon:
nrn_sim = ephys.simulators.NrnSimulator()
l5pc_cell.instantiate_morphology_3d(nrn_sim)
else:
raise ValueError('Simulator must be either \'nrn\' or \'arb\'.')
return ephys.evaluators.CellEvaluator(
cell_model=l5pc_cell,
param_names=param_names,
fitness_protocols=fitness_protocols,
fitness_calculator=fitness_calculator,
sim=simulator)
================================================
FILE: examples/l5pc/l5pc_model.py
================================================
"""Run simple cell optimisation"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint: disable=R0914
import os
import json
import bluepyopt.ephys as ephys
script_dir = os.path.dirname(__file__)
config_dir = os.path.join(script_dir, 'config')
# TODO store definition dicts in json
# TODO rename 'score' into 'objective'
# TODO add functionality to read settings of every object from config format
def define_mechanisms():
"""Define mechanisms"""
mech_definitions = load_mechanisms()
return create_mechanisms(mech_definitions)
def load_mechanisms():
return json.load(
open(
os.path.join(
config_dir,
'mechanisms.json')))
def create_mechanisms(mech_definitions):
mechanisms = []
for sectionlist, channels in mech_definitions.items():
seclist_loc = ephys.locations.NrnSeclistLocation(
sectionlist,
seclist_name=sectionlist)
for channel in channels:
mechanisms.append(ephys.mechanisms.NrnMODMechanism(
name='%s.%s' % (channel, sectionlist),
mod_path=None,
suffix=channel,
locations=[seclist_loc],
preloaded=True))
return mechanisms
def define_parameters():
"""Define parameters"""
param_configs = load_parameters()
return create_parameters(param_configs)
def load_parameters():
return json.load(open(os.path.join(config_dir, 'parameters.json')))
def create_parameters(param_configs):
parameters = []
for param_config in param_configs:
if 'value' in param_config:
frozen = True
value = param_config['value']
bounds = None
elif 'bounds' in param_config:
frozen = False
bounds = param_config['bounds']
value = None
else:
raise Exception(
'Parameter config has to have bounds or value: %s'
% param_config)
if param_config['type'] == 'global':
parameters.append(
ephys.parameters.NrnGlobalParameter(
name=param_config['param_name'],
param_name=param_config['param_name'],
frozen=frozen,
bounds=bounds,
value=value))
elif param_config['type'] in ['section', 'range']:
if param_config['dist_type'] == 'uniform':
scaler = ephys.parameterscalers.NrnSegmentLinearScaler()
elif param_config['dist_type'] == 'exp':
scaler = ephys.parameterscalers.NrnSegmentSomaDistanceScaler(
distribution=param_config['dist'])
seclist_loc = ephys.locations.NrnSeclistLocation(
param_config['sectionlist'],
seclist_name=param_config['sectionlist'])
name = '%s.%s' % (param_config['param_name'],
param_config['sectionlist'])
if param_config['type'] == 'section':
parameters.append(
ephys.parameters.NrnSectionParameter(
name=name,
param_name=param_config['param_name'],
value_scaler=scaler,
value=value,
frozen=frozen,
bounds=bounds,
locations=[seclist_loc]))
elif param_config['type'] == 'range':
parameters.append(
ephys.parameters.NrnRangeParameter(
name=name,
param_name=param_config['param_name'],
value_scaler=scaler,
value=value,
frozen=frozen,
bounds=bounds,
locations=[seclist_loc]))
else:
raise Exception(
'Param config type has to be global, section or range: %s' %
param_config)
return parameters
def define_morphology(do_replace_axon):
"""Define morphology"""
return ephys.morphologies.NrnFileMorphology(
os.path.join(
script_dir,
'morphology/C060114A7.asc'),
do_replace_axon=do_replace_axon)
def create(do_replace_axon=True):
"""Create cell model"""
cell = ephys.models.CellModel(
'l5pc',
morph=define_morphology(do_replace_axon),
mechs=define_mechanisms(),
params=define_parameters())
return cell
================================================
FILE: examples/l5pc/l5pc_validate_neuron_arbor.ipynb
================================================
{
"cells": [
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"# Simulating optimized cell models in Arbor and cross-validation with Neuron\n",
"\n",
"This notebook demonstrates how to run a simulation of a simple single compartmental cell with fixed/optimized parameters in Arbor. We follow the standard BluePyOpt flow of setting up an electrophysiological experiment and export the cell model to a mixed JSON/ACC-format. We then cross-validate voltage traces obtained with Arbor with those from a Neuron simulation."
]
},
{
"cell_type": "code",
"execution_count": 1,
"metadata": {
"tags": [
"parameters"
]
},
"outputs": [],
"source": [
"# Choose subset of L5PC mechanisms to run (all regional mechs get re-mapped to soma)\n",
"mechanism_defs = dict(\n",
" all=['pas'],\n",
" somatic=['hh'])\n",
"\n",
"extra_params = dict(\n",
" v_init='global',\n",
" # celsius='global',\n",
" cm=['all'],\n",
" Ra=['all'],\n",
" g_pas=['all'], # add 'pas' to mechs on all above\n",
" e_pas=['all'], # add 'pas' to mechs on all above\n",
")\n",
"\n",
"param_values_json = None\n",
"\n",
"default_dt = 0.025\n",
"\n",
"fine_dt = 0.001\n",
"\n",
"voltage_residual_rel_l1_tolerance = 5e-2\n",
"\n",
"run_spike_time_analysis = True\n",
"\n",
"run_fine_dt = True"
]
},
{
"cell_type": "code",
"execution_count": 2,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [],
"source": [
"%matplotlib inline\n",
"import matplotlib.pyplot as plt\n",
"%load_ext autoreload\n",
"%autoreload"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"First we need to compile the L5PC mechanisms and import the module that contains all the functionality to create electrical cell models"
]
},
{
"cell_type": "code",
"execution_count": 3,
"metadata": {
"pycharm": {
"name": "#%%\n"
},
"tags": []
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"/home/lukasd/src/arbor/dev/BluePyOpt/examples/l5pc\n",
"Mod files: \"mechanisms/CaDynamics_E2.mod\" \"mechanisms/Ca_HVA.mod\" \"mechanisms/Ca_LVAst.mod\" \"mechanisms/Ih.mod\" \"mechanisms/Im.mod\" \"mechanisms/K_Pst.mod\" \"mechanisms/K_Tst.mod\" \"mechanisms/Nap_Et2.mod\" \"mechanisms/NaTa_t.mod\" \"mechanisms/NaTs2_t.mod\" \"mechanisms/SK_E2.mod\" \"mechanisms/SKv3_1.mod\"\n",
"\n",
"COBJS=''\n",
" -> \u001b[32mCompiling\u001b[0m mod_func.c\n",
"x86_64-linux-gnu-gcc -O2 -I. -I/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/include -I/nrnwheel/openmpi/include -fPIC -c mod_func.c -o mod_func.o\n",
" => \u001b[32mLINKING\u001b[0m shared library ./libnrnmech.so\n",
"x86_64-linux-gnu-g++ -O2 -DVERSION_INFO='8.0.2' -std=c++11 -shared -fPIC -I /home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/include -o ./libnrnmech.so -Wl,-soname,libnrnmech.so \\\n",
" ./mod_func.o ./CaDynamics_E2.o ./Ca_HVA.o ./Ca_LVAst.o ./Ih.o ./Im.o ./K_Pst.o ./K_Tst.o ./Nap_Et2.o ./NaTa_t.o ./NaTs2_t.o ./SK_E2.o ./SKv3_1.o -L/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/lib -lnrniv -Wl,-rpath,/home/lukasd/src/arbor/dev/venv/lib/python3.8/site-packages/neuron/.data/lib \n",
"rm -f ./.libs/libnrnmech.so ; mkdir -p ./.libs ; cp ./libnrnmech.so ./.libs/libnrnmech.so\n",
"Successfully created x86_64/special\n"
]
}
],
"source": [
"!nrnivmodl mechanisms\n",
"import bluepyopt as bpop\n",
"import bluepyopt.ephys as ephys"
]
},
{
"cell_type": "code",
"execution_count": 4,
"metadata": {},
"outputs": [],
"source": [
"import os\n",
"import sys\n",
"import tempfile\n",
"from dataclasses import dataclass\n",
"import typing\n",
"import warnings\n",
"import multiprocessing\n",
"\n",
"import numpy\n",
"import pandas\n",
"import scipy.integrate\n",
"import scipy.interpolate\n",
"\n",
"import arbor\n",
"\n",
"from IPython.display import display"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"If you want to see a lot of information about the internals, \n",
"the verbose level can be set to 'debug' by commenting out\n",
"the following lines"
]
},
{
"cell_type": "code",
"execution_count": 5,
"metadata": {
"pycharm": {
"name": "#%%\n"
},
"tags": []
},
"outputs": [],
"source": [
"# import logging\n",
"# logger = logging.getLogger()\n",
"# logger.setLevel(logging.DEBUG)"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"## Setting up the cell model\n",
"\n",
"We use a single-compartimental cell model with the same morphology as in the `simplecell` example, but mechanisms from the `l5pc` model. They are instantiated with different options for axon replacement policy and (by default randomly sampled) mechanism parameter values."
]
},
{
"cell_type": "code",
"execution_count": 6,
"metadata": {
"collapsed": false,
"jupyter": {
"outputs_hidden": false
},
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [],
"source": [
"# parameter randomization\n",
"import json\n",
"import random\n",
"\n",
"# os.chdir('../../../BluePyOpt/examples/l5pc')\n",
"import l5pc_model"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"## Creating locations for Arbor\n",
"\n",
"A protocol consists of a set of stimuli and recordings. These responses will later be used to compare voltage traces from simulations between Arbor and Neuron for different parameter values and axon replacement configurations.\n",
"\n",
"For the protocols, we apply stimuli centrally at the soma and probe the membrane voltage at a slightly displaced location. For this purpose, we introduce locations in Arbor, which are specified by a relative position `pos` on a `branch` of the morphology."
]
},
{
"cell_type": "code",
"execution_count": 7,
"metadata": {},
"outputs": [],
"source": [
"# Define locations on branch 0 of the morphology (soma)\n",
"arb_locations = dict(\n",
" stim_loc=ephys.locations.ArbBranchRelLocation(\n",
" name='stim_loc',\n",
" branch=0,\n",
" pos=0.5\n",
" ),\n",
" probe_loc=ephys.locations.ArbBranchRelLocation(\n",
" name='probe_loc',\n",
" branch=0,\n",
" pos=0.75\n",
" )\n",
")"
]
},
{
"cell_type": "code",
"execution_count": 8,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [],
"source": [
"nrn_locations = dict(\n",
" stim_loc=ephys.locations.NrnSeclistCompLocation(\n",
" name='soma',\n",
" seclist_name='somatic',\n",
" sec_index=0,\n",
" comp_x=0.5),\n",
" probe_loc=ephys.locations.NrnSeclistCompLocation(\n",
" name='probe',\n",
" seclist_name='somatic',\n",
" sec_index=0,\n",
" comp_x=0.75)\n",
")"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"We use a modified version of the L5PC protocols with shortened stimulus duration and reduced amplitudes."
]
},
{
"cell_type": "code",
"execution_count": 9,
"metadata": {},
"outputs": [],
"source": [
"# Protocol prots configuration\n",
"protocol_steps = []\n",
"for name, amplitude, duration in [('bAP', 0.19, 5), ('Step1', 0.0458, 50), ('Step3', 0.095, 50)]:\n",
" protocol_steps.append(\n",
" dict(name=name,\n",
" total_duration=120,\n",
" stimuli=[\n",
" dict(name='%s.iclamp' % name,\n",
" location='stim_loc',\n",
" amplitude=amplitude,\n",
" delay=40,\n",
" duration=duration)],\n",
" recordings=[\n",
" dict(name='%s.soma.v' % name,\n",
" location='probe_loc')]))"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## Defining protocols to run with Arbor\n",
"\n",
"To define a protocol in Arbor, we perform the same steps as for Neuron. That is we create stimuli and recordings and initialize an `ArbSweepProtocol` with it as a basic building block (analogous to `SweepProtocol` for Neuron). Note that we use location objects specific to Arbor, where the corresponding ones for Neuron are not well-defined on an Arbor morphology. The sweep protocol can then be assembled into other protocols as usual.\n",
"\n",
"The protocols defined in the following are analogous to those of the L5PC model."
]
},
{
"cell_type": "code",
"execution_count": 10,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [],
"source": [
"nrn_sweep_protocols = []\n",
"arb_sweep_protocols = []\n",
"\n",
"for prot_def in protocol_steps:\n",
" nrn_stims = []\n",
" arb_stims = []\n",
" for stim in prot_def['stimuli']:\n",
" stim_args = dict(step_amplitude=stim['amplitude'],\n",
" step_delay=stim['delay'],\n",
" step_duration=stim['duration'],\n",
" total_duration=prot_def['total_duration'])\n",
"\n",
" nrn_stims.append(ephys.stimuli.NrnSquarePulse(location=nrn_locations[stim['location']],\n",
" **stim_args))\n",
"\n",
" arb_stims.append(ephys.stimuli.NrnSquarePulse(location=arb_locations[stim['location']],\n",
" **stim_args))\n",
"\n",
" nrn_recs = []\n",
" arb_recs = []\n",
" for rec in prot_def['recordings']:\n",
" rec_args = dict(name=rec['name'],\n",
" variable='v')\n",
"\n",
" nrn_recs.append(ephys.recordings.CompRecording(location=nrn_locations[rec['location']],\n",
" **rec_args))\n",
"\n",
" arb_recs.append(ephys.recordings.CompRecording(location=arb_locations[rec['location']],\n",
" **rec_args))\n",
"\n",
" nrn_protocol = ephys.protocols.SweepProtocol(prot_def['name'], nrn_stims, nrn_recs)\n",
" nrn_sweep_protocols.append(nrn_protocol)\n",
"\n",
" arb_protocol = ephys.protocols.ArbSweepProtocol(prot_def['name'], arb_stims, arb_recs)\n",
" arb_sweep_protocols.append(arb_protocol)\n",
"\n",
"nrn_protocol = ephys.protocols.SequenceProtocol('multistep', protocols=nrn_sweep_protocols)\n",
"arb_protocol = ephys.protocols.SequenceProtocol('multistep', protocols=arb_sweep_protocols)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## Mechanisms and parameters for cross-validation of Arbor and Neuron\n",
"\n",
"To validate Arbor's simulation output with that of Neuron, we run the protocols over a set of parameter values, either loaded from a JSON-file or randomly sampled from the parameter bounds (using `random.uniform(*bounds)`) and both with and without axon replacement.\n",
"\n",
"First, we gather L5PC mechanisms and parameters according to `mechanism_defs` and `extra_params` in the top cell of this notebook."
]
},
{
"cell_type": "code",
"execution_count": 11,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"['g_pas.all',\n",
" 'e_pas.all',\n",
" 'cm.all',\n",
" 'Ra.all',\n",
" 'v_init',\n",
" 'gnabar_hh.somatic',\n",
" 'gkbar_hh.somatic']"
]
},
"execution_count": 11,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"mechanisms = l5pc_model.create_mechanisms(\n",
" dict(all=mechanism_defs['all'],\n",
" somatic=[mech for loc, mechs in mechanism_defs.items() \n",
" if loc != 'all' for mech in mechs]))\n",
"\n",
"l5pc_param_configs = l5pc_model.load_parameters()\n",
"l5pc_param_names = []\n",
"for p in l5pc_param_configs:\n",
" if 'mech' in p and p['mech'] in mechanism_defs.get(p['sectionlist'], []):\n",
" l5pc_param_names.append(p['param_name'] + '.' + p['sectionlist'])\n",
"\n",
"param_configs = []\n",
"for p in l5pc_param_configs:\n",
" if 'mech' not in p:\n",
" if p['param_name'] in extra_params and (p['type'] == 'global' or \\\n",
" p['sectionlist'] in extra_params[p['param_name']]):\n",
" if p['type'] != 'global' and p['sectionlist'] != 'all':\n",
" p['sectionlist'] = 'somatic' # remap to soma\n",
" param_configs.append(p)\n",
"\n",
" elif p['mech'] in mechanism_defs.get(p['sectionlist'], []):\n",
" p['sectionlist'] = 'somatic' # remap to soma\n",
" param_configs.append(p)\n",
"\n",
"if 'somatic' in mechanism_defs and 'hh' in mechanism_defs['somatic']:\n",
" for param_name, bounds in [('gnabar', (0.05, 0.125)),\n",
" ('gkbar', (0.01, 0.075))]:\n",
" param_configs.append({\n",
" \"param_name\": param_name + \"_hh\",\n",
" \"mech\": \"hh\",\n",
" \"bounds\": bounds,\n",
" \"dist_type\": \"uniform\",\n",
" \"type\": \"range\",\n",
" \"sectionlist\": \"somatic\"\n",
" })\n",
"\n",
"parameters = l5pc_model.create_parameters(param_configs)\n",
"\n",
"# Print the names of all parameters\n",
"[p.name for p in parameters]"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"We either randomly sample or read the values of non-frozen parameters from a file."
]
},
{
"cell_type": "code",
"execution_count": 12,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"[{'gnabar_hh.somatic': 0.11973877406449063,\n",
" 'gkbar_hh.somatic': 0.04055126228540966},\n",
" {'gnabar_hh.somatic': 0.05919475965492274,\n",
" 'gkbar_hh.somatic': 0.029459071503543953},\n",
" {'gnabar_hh.somatic': 0.07691598000952081,\n",
" 'gkbar_hh.somatic': 0.06899888218472573},\n",
" {'gnabar_hh.somatic': 0.09502944351022523,\n",
" 'gkbar_hh.somatic': 0.06782567113386834},\n",
" {'gnabar_hh.somatic': 0.05531450463602975,\n",
" 'gkbar_hh.somatic': 0.021221419554995388},\n",
" {'gnabar_hh.somatic': 0.07993122992703557,\n",
" 'gkbar_hh.somatic': 0.01889628263996689},\n",
" {'gnabar_hh.somatic': 0.05622552264031967,\n",
" 'gkbar_hh.somatic': 0.012782122091769259},\n",
" {'gnabar_hh.somatic': 0.05885834962722003,\n",
" 'gkbar_hh.somatic': 0.0664357042663082},\n",
" {'gnabar_hh.somatic': 0.07084270624040735,\n",
" 'gkbar_hh.somatic': 0.02674180928477552},\n",
" {'gnabar_hh.somatic': 0.07305000390848138,\n",
" 'gkbar_hh.somatic': 0.07406120832799508}]"
]
},
"execution_count": 12,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"if not hasattr(arbor.segment_tree, 'tag_roots'): # skip axon replacement if not yet supported\n",
" replace_axon = [False]\n",
"else:\n",
" replace_axon = [False, True]\n",
"\n",
"non_frozen_parameters = [param for param in parameters if not param.frozen]\n",
"param_names = [param.name for param in non_frozen_parameters]\n",
"\n",
"if param_values_json is not None:\n",
" with open(param_values_json) as f:\n",
" params = []\n",
" for param_sample in json.load(f):\n",
" ps = dict()\n",
" for p_name, p_value in param_sample.items():\n",
" if p_name in l5pc_param_names:\n",
" ps[p_name.split('.')[0] + '.somatic'] = p_value\n",
" params.append(ps)\n",
"else:\n",
" params = [{param.name: random.uniform(*param.bounds)\n",
" for param in non_frozen_parameters}\n",
" for i in range(10)]\n",
"params"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## Running an Arbor protocol\n",
"\n",
"The interface of an Arbor protocol is the same as that for Neuron with the only difference that an instance of `ArbSimulator` must be supplied to the `run` method. In addition, if axon-replacement is used, the morphology must be instantiated on the cell model.\n",
"\n",
"Upon invoking the `protocol.run` method, the cell model is exported to a mixed JSON/ACC-format (cf. [generate_acc.py](generate_acc.py)) and an Arbor cable cell is assembled. Protocol stimuli and recordings are instantiated on this cell and an Arbor simulation is run.\n",
"\n",
"To create cell models with different configurations for the cross-validation, we use a factory in the following. This enables us to run both Arbor and Neuron simulations for the defined sequence protocols and each combination of axon replacement and parameter values..."
]
},
{
"cell_type": "code",
"execution_count": 13,
"metadata": {},
"outputs": [],
"source": [
"@dataclass\n",
"class CellModelFactory:\n",
" mechanisms: typing.List[ephys.mechanisms.NrnMODMechanism]\n",
" parameters: typing.List[ephys.parameters.NrnParameter]\n",
"\n",
" def create_cell_model(self, do_replace_axon):\n",
"\n",
" morphology = ephys.morphologies.NrnFileMorphology(\n",
" '../simplecell/simple.swc', do_replace_axon=do_replace_axon)\n",
"\n",
" return ephys.models.CellModel(\n",
" 'simple_cell',\n",
" morph=morphology,\n",
" mechs=self.mechanisms,\n",
" params=self.parameters)\n",
"\n",
"@dataclass\n",
"class SimulationRunner:\n",
" cell_factory: CellModelFactory\n",
" arb_protocol: ephys.protocols.SequenceProtocol\n",
" nrn_protocol: ephys.protocols.SequenceProtocol\n",
"\n",
" def run_all(self, replace_axon_policies, param_list, dt=0.025):\n",
" arb_resp = dict()\n",
" nrn_resp = dict()\n",
"\n",
" nrn_sim = ephys.simulators.NrnSimulator(dt=dt)\n",
" arb_sim = ephys.simulators.ArbSimulator(dt=dt)\n",
"\n",
" for do_replace_axon in replace_axon_policies:\n",
" for param_i in range(len(param_list)):\n",
"\n",
" cell_model = self.cell_factory.create_cell_model(do_replace_axon=do_replace_axon)\n",
"\n",
" # calculate morphology with axon-replacement in Neuron\n",
" cell_model.instantiate_morphology_3d(nrn_sim)\n",
"\n",
" key = (do_replace_axon, param_i)\n",
" arb_resp[key] = self.arb_protocol.run(cell_model, param_list[param_i], arb_sim)\n",
"\n",
" # need to destroy instantiated cell model first to avoid Hoc serialization error\n",
" cell_model.destroy(sim=nrn_sim)\n",
"\n",
" nrn_resp[key] = self.nrn_protocol.run(cell_model, param_list[param_i], nrn_sim)\n",
" return arb_resp, nrn_resp\n",
"\n",
"\n",
"cell_factory = CellModelFactory(mechanisms, parameters)\n",
"simulation_runner = SimulationRunner(cell_factory, arb_protocol, nrn_protocol)\n",
"arb_responses, nrn_responses = simulation_runner.run_all(replace_axon, params, default_dt)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"...and to plot the responses for visual validation."
]
},
{
"cell_type": "code",
"execution_count": 14,
"metadata": {},
"outputs": [],
"source": [
"def plot_response_comparison(arb_resp, nrn_resp, title):\n",
" num_protocols = len(protocol_steps)\n",
" num_recs = max([len(step['recordings']) for step in protocol_steps])\n",
" assert num_recs == 1 # add j as a second index with multiple recordings\n",
" fig, ax = plt.subplots(num_protocols, num_recs, figsize=(12,7))\n",
" for i, step in enumerate(protocol_steps):\n",
" for j, rec in enumerate(step['recordings']):\n",
" rec_name = rec['name']\n",
" ax[i].plot(nrn_resp[rec_name]['time'], nrn_resp[rec_name]['voltage'], label='Neuron ' + rec_name)\n",
" ax[i].plot(arb_resp[rec_name]['time'], arb_resp[rec_name]['voltage'], label='Arbor ' + rec_name)\n",
" ax[i].set_title(title)\n",
" ax[i].legend(loc='upper left')\n",
" plt.tight_layout()\n",
" plt.show()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"### The cross-validation metric\n",
"\n",
"To analyze the responses, we compare the difference of voltage traces between Arbor and Neuron in the L1-norm. "
]
},
{
"cell_type": "code",
"execution_count": 15,
"metadata": {},
"outputs": [
{
"data": {
"text/html": [
"\n",
"\n",
"
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" \n",
" \n",
" \n",
" replace_axon \n",
" param_i \n",
" gnabar_hh.somatic \n",
" gkbar_hh.somatic \n",
" protocol \n",
" residual_rel_l1_norm \n",
" residual_rel_l1_error \n",
" \n",
" \n",
" \n",
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" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"2 False 0 0.12 0.0406 Step3.soma.v \n",
"25 False 8 0.0708 0.0267 Step1.soma.v \n",
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"26 False 8 0.0708 0.0267 Step3.soma.v \n",
"\n",
" residual_rel_l1_norm residual_rel_l1_error \n",
"2 0.107 6.9e-07 \n",
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"17 0.0923 7.65e-07 \n",
"19 0.0866 1.42e-06 \n",
"26 0.0863 5.83e-07 "
]
},
"execution_count": 15,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"def voltage_trace_residual_l1_norm(int_resp, ref_resp):\n",
" int_resp_func = scipy.interpolate.interp1d(int_resp['time'], int_resp['voltage'], kind='cubic')\n",
" ref_resp_func = scipy.interpolate.interp1d(ref_resp['time'], ref_resp['voltage'], kind='cubic')\n",
" abs_diff = lambda t: abs(int_resp_func(t)-ref_resp_func(t))\n",
" with warnings.catch_warnings():\n",
" warnings.filterwarnings(\"ignore\", category=scipy.integrate.IntegrationWarning)\n",
" if isinstance(ref_resp, pandas.DataFrame):\n",
" time_start, time_end = (ref_resp['time'].iloc[0], ref_resp['time'].iloc[-1])\n",
" else:\n",
" time_start, time_end = (ref_resp['time'][0], ref_resp['time'][-1])\n",
" return scipy.integrate.quad(abs_diff, time_start, time_end, limit=400)\n",
"\n",
"\n",
"def voltage_trace_residual_l1_norm_sweep_protocol(args):\n",
" arb_resp = args['arb_resp'].response\n",
" nrn_resp = args['nrn_resp'].response\n",
"\n",
" residual_l1_norm, residual_error = voltage_trace_residual_l1_norm(\n",
" nrn_resp, arb_resp)\n",
"\n",
" nrn_to_min_l1_norm, nrn_to_min_error = \\\n",
" voltage_trace_residual_l1_norm(\n",
" nrn_resp,\n",
" dict(time=nrn_resp['time'].values,\n",
" voltage=numpy.full(nrn_resp['voltage'].shape,\n",
" numpy.min(nrn_resp['voltage']))))\n",
" return dict(\n",
" residual_rel_l1_norm=residual_l1_norm/nrn_to_min_l1_norm,\n",
" residual_rel_l1_error=residual_error/residual_l1_norm + \\\n",
" nrn_to_min_error/nrn_to_min_l1_norm\n",
" )\n",
"\n",
"\n",
"def analyze_voltage_traces_l1(arb_resp, nrn_resp):\n",
" indices = [(key,step) for key in arb_resp for step in arb_resp[key]]\n",
"\n",
" # test_l5pc: insert if True:\n",
" with multiprocessing.Pool(multiprocessing.cpu_count()) as pool:\n",
" l1_task_results = pool.map(voltage_trace_residual_l1_norm_sweep_protocol,\n",
" [dict(arb_resp=arb_resp[key][step],\n",
" nrn_resp=nrn_resp[key][step])\n",
" for key, step in indices])\n",
"\n",
" l1_results = []\n",
" for l1_task_result, (key, step) in zip(l1_task_results, indices):\n",
" l1_results.append(\n",
" dict(replace_axon=key[0],\n",
" param_i=key[1],\n",
" **params[key[1]],\n",
" protocol=step,\n",
" **l1_task_result))\n",
"\n",
" return pandas.DataFrame(l1_results)\n",
"\n",
"\n",
"l1_results = analyze_voltage_traces_l1(arb_responses, nrn_responses)\n",
"pandas.options.display.float_format = '{:,.3g}'.format\n",
"l1_results.sort_values(by='residual_rel_l1_norm', ascending=False).head(5)"
]
},
{
"cell_type": "code",
"execution_count": 16,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Default dt (0.025): test_l5pc OK! The mean relative Arbor-Neuron L1-deviation and error (tol in brackets) are 0.0292 (0.05), 2.42e-06 (0.0005).\n"
]
}
],
"source": [
"def print_voltage_trace_l1_results(config_str, l1_results):\n",
" voltage_residual_rel_l1_error_tolerance = 1e-2 * voltage_residual_rel_l1_tolerance\n",
"\n",
" mean_rel_l1_norm = l1_results['residual_rel_l1_norm'].mean()\n",
" mean_rel_l1_error = l1_results['residual_rel_l1_error'].mean()\n",
" # max_l1_norm_record = l1_results.loc[l1_results['residual_rel_l1_norm'].idxmax()]\n",
"\n",
" message = '{}: test_l5pc %s! The mean relative Arbor-Neuron L1-deviation and error (tol in brackets) are {:,.3g} ({:,.3g}), {:,.3g} ({:,.3g}).'.format(\n",
" config_str, mean_rel_l1_norm, voltage_residual_rel_l1_tolerance, mean_rel_l1_error, voltage_residual_rel_l1_error_tolerance)\n",
" if mean_rel_l1_norm < voltage_residual_rel_l1_tolerance and mean_rel_l1_error < voltage_residual_rel_l1_error_tolerance:\n",
" print(message % 'OK')\n",
" else:\n",
" print(message % 'ERROR')\n",
"\n",
"\n",
"print_voltage_trace_l1_results('Default dt ({:,.3g})'.format(default_dt), l1_results)"
]
},
{
"cell_type": "code",
"execution_count": 17,
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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\n",
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" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
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"1 False 0 0.12 0.0406 Step1.soma.v \n",
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\n",
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" \n",
" replace_axon \n",
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"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"30 True 0 0.12 0.0406 bAP.soma.v \n",
"31 True 0 0.12 0.0406 Step1.soma.v \n",
"32 True 0 0.12 0.0406 Step3.soma.v \n",
"\n",
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"30 0.00663 8.57e-06 \n",
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ur7zyCo899hh33nknr776arPiTElJ2SHmlJQUamtr+fzzz7ntttt477336N69O9OmTWvwWVannnoqN9xwAxs3bmTu3Lkce+yxTbYrkkjuTrpXURvJIrX7AFgL0U0rifTYN9mhiYiISDuSiB6sWuBqdx8JTAK+bWYjw223u/u48KtFyVVb0KNHD8466yzuu+++unXHH388v/vd7+pez58/H4DBgwczb948AObNm8fnn39OQyZPnszMmTOJRqMUFRXxxhtvMHHixN2Ka1uvz+zZs+nWrRvdunVjxowZvPDCC3X3fc2dO7fR+7DilZWVUVJSwle+8hVuv/12PvjgAwC+9KUv1e3/8MMPM3ny5GbHV1paSpcuXejWrRvr1q3j+eefb7Bc165dmTBhAt/73vc4+eSTiUQizW5DpKVqok4WVURTs8gsGATAlvVfJDkqERERaW9a3IPl7muANeHyFjNbDPRvab1t1dVXX82dd95Z9/qOO+6ouz+rtraWI488krvvvpszzjiDv/71r4waNYpDDz2UYcOGNVjf6aefzltvvcWBBx6ImXHLLbfQp08fPv7442bHlJmZyUEHHURNTQ1//vOfKSws5IsvvthhevYhQ4bQrVs33nnnnQbr+MpXvsKf/vQnzIwpU6ZQWVmJu/PrX/8agN/97ndcdNFF3HrrrRQUFPCXv/yl2fEdeOCBHHTQQRxwwAEMHDiQww8/vG7bjTfeyPjx4zn11FOBYJjgmWeeyaxZs5pdv0giVNVGybYqYqk9yAkTrIoNheQlNywRERFpZ6yxmen2qDKzwcAbwGjg+8A0oBSYQ9DLtamBfS4FLgXYZ599Dvniix3/Yrx48WJGjBiRsBil/dPPhLSGDWVVrL9lAjm9h1B6+l/p+8eRlA39KvtccE+yQxMREZE2yMzmuvv4+usTNsmFmXUFHgeudPdS4A/AUGAcQQ/Xrxraz93vcffx7j5+20x2IiJ7W1VtjCwqiaVl0bdbFqu9J6ZJLkRERGQ3JSTBMrM0guTqYXd/AsDd17l71N1jwL3A7t1YJCKyF1XVRMmyajw1m+7Zaawln4zyNckOS0RERNqZFidYFkxhdx+w2N1/Hbe+b1yx04GF9fcVEWkrqmpjZFMFadmYGSXpvelatTbZYYmIiEg7k4gHDR8OnA98aGbzw3U3AOeY2TiCqdsLgf+XgLZERFpFMESwCtKDZ79VZPUle0s5VJZCZm6SoxMREZH2IhGzCM4GrIFN7X5adhHpPKqrKkmzKBYmWNGcfrAFKF2tBEtERESaLWGTXIiItGc1leUApKQHDwJP6RY8bcJLVyctJhEREWl/lGA101NPPYWZNfl8qsLCQkaPHp2wNqdNm8Zjjz3W6PYrr7yS/v37E4vF6tbdf//9FBQUMG7cOEaOHMm9996bsHhEOrJo1bYEK+jBysofCEB50fKkxSQiIiLtjxKsZpoxYwZHHHEEM2bMaHB7bW1ti9uIRqPNLhuLxXjyyScZOHAgr7/++g7bpk6dyvz585k1axY33HAD69ata3FsIh1dbdVWAFIyggQrpyBMsDYowRIREZHmU4LVDGVlZcyePZv77ruPRx55pG79rFmzmDx5MqeeeiojR44EgkTr3HPPZcSIEXz9619n69bgQ9srr7zCQQcdxJgxY7j44oupqqoCYPDgwfzgBz/g4IMP5u9///tObb/88suMHz+eYcOG8c9//nOHtkeNGsXll1/eaNLXq1cvhg4dSvzDm++44w5GjhzJ2LFjOfvsswHYuHEjp512GmPHjmXSpEksWLAAgOnTp3PhhRcyefJkBg0axBNPPMF1113HmDFjOPHEE6mpqQHgZz/7GRMmTGD06NFceuml1H94dSwWY/DgwWzevLlu3f7776/ET9qUaE0lAKnpmQD07tGNDZ5LzaaVyQxLRERE2plEzCK49zx/Paz9MLF19hkDJ/2iySJPP/00J554IsOGDSM/P5+5c+dyyCGHADBv3jwWLlzIkCFDKCws5JNPPuG+++7j8MMP5+KLL+b3v/89V1xxBdOmTeOVV15h2LBhXHDBBfzhD3/gyiuvBCA/P5958+Y12HZhYSHvvvsun332GccccwxLly4lMzOTGTNmcM455zBlyhRuuOEGampqSEtL22HfZcuWsWzZMvbbb7+6db/4xS/4/PPPycjIqEt4brrpJg466CCeeuopXn31VS644ALmz58PwGeffcZrr73GRx99xGGHHcbjjz/OLbfcwumnn86zzz7LaaedxhVXXMGNN94IwPnnn88///lPTjnllLo2U1JSmDJlCk8++SQXXXQR77zzDoMGDaJ3797NvkwirS1avWOC1bdbJmu9B3lbdA+WiIiINJ96sJphxowZdb09Z5999g49RhMnTmTIkCF1rwcOHMjhhx8OwHnnncfs2bP55JNPGDJkCMOGDQPgwgsv5I033qjbZ+rUqY22fdZZZ5GSksL+++/Pvvvuy8cff0x1dTXPPfccp512Grm5uRx66KH861//qttn5syZjBs3jnPOOYc//vGP9OjRo27b2LFjOffcc3nooYdITQ3y69mzZ3P++ecDcOyxx1JcXExpaSkAJ510EmlpaYwZM4ZoNMqJJ54IwJgxYygsLATgtdde49BDD2XMmDG8+uqrLFq0aKfjmDp1KjNnzgTgkUceafKYRZIhWl0BQGp6FgA9u2awlh6k62HDIiIishvaVw/WLnqaWsPGjRt59dVX+fDDDzEzotEoZsatt94KQJcuXXYoHzx3ufHXDalfx67q+9e//sXmzZsZM2YMAFu3biUrK4uTTz4ZCJKZO++8s8H6nn32Wd544w3+8Y9/cPPNN/Phh033CGZkZABBL1RaWlpdPCkpKdTW1lJZWcm3vvUt5syZw8CBA5k+fTqVlZU71XPYYYexdOlSioqKeOqpp/jxj3/cZLsie1usJhi2m5YRJFiRFKM0tYAuVUuTGZaIiIi0M+rB2oXHHnuM888/ny+++ILCwkJWrFjBkCFDePPNNxssv3z5ct566y0A/va3v3HEEUcwfPhwCgsLWbo0+KD24IMPctRRRzWr/b///e/EYjE+++wzli1bxvDhw5kxYwZ/+tOfKCwspLCwkM8//5yXXnqp7n6vxsRiMVasWMExxxzDL3/5S0pKSigrK2Py5Mk8/PDDQHBvV8+ePcnNbd5zf7YlUz179qSsrKzRWQ/NjNNPP53vf//7jBgxgvz8/GbVL7K3xOrdgwWwNasPXaKlUN30e0tERERkGyVYuzBjxgxOP/30HdadccYZjU4sMXz4cO666y5GjBjBpk2buPzyy8nMzOQvf/kLZ555JmPGjCElJYXLLrusWe3vs88+TJw4kZNOOom7776bWCzGCy+8wFe/+tW6Ml26dOGII47gH//4R4N1XHLJJcyZM4doNMp5553HmDFjOOigg/jud79LXl4e06dPZ+7cuYwdO5brr7+eBx54oJlnB/Ly8vjmN7/J6NGjOeGEE5gwYULdtrvvvpu777677vXUqVN56KGHNDxQ2iSvS7Cy6tZFu/YNFrZomKCIiIg0j9Wf8S2Zxo8f73PmzNlh3eLFixkxYkSSIpK2SD8T0hqe+Otv+dqyG+Hb70LBcAD++vBfuWDJd/ALnsH2bV6vs4iIiHQOZjbX3cfXX68eLBERgLAHi9SMulWZPYNnYVUUa6p2ERERaR4lWCIiANFgkgtSt9+Dte1hw2VFXzS0h4iIiMhO2kWC1ZaGMUpy6WdBWk1tmGBF0utW9crPZ7N3oXrjiiQFJSIiIu1Nm0+wMjMzKS4u1gdrwd0pLi4mMzNz14VFdlftzj1Y/fIyWeM98FI9bFhERESap80/B2vAgAGsXLmSoqKiZIcibUBmZiYDBgxIdhjSAaXUDRHcfg9Wr5xMPiGf7uVrkxSViIiItDetnmCZ2YnAb4EI8Cd3362nBaelpTFkyJBWiU1EZBuLVlFLhNSUSN26SIpRklpAduXcJEYmIiIi7UmrDhE0swhwF3ASMBI4x8xGtmabIiJ7IiVWTY2l77S+Iqs3udGNUFudhKhERESkvWnte7AmAkvdfZm7VwOPAFNauU0Rkd0WiVZR20CCVdu1T7Cghw2LiIhIM7R2gtUfiJ9+a2W4TkSkTbFYNbWWttP6SLfgV5aXrtrbIYmIiEg7lPRZBM3sUjObY2ZzNJGFiCRLJFZNbUrGTuszemx7FtbyvR2SiIiItEOtnWCtAgbGvR4Qrqvj7ve4+3h3H19QUNDK4YiINCwSqyaasvMQwdzegwAlWCIiItI8rZ1gvQfsb2ZDzCwdOBt4ppXbFBHZbaleTayBBKsgv4Ayz6S6WAmWiIiI7FqrTtPu7rVmdgXwL4Jp2v/s7otas00RkT2RFqsmFtk5weqbl8VKL6BLyYoG9hIRERHZUas/B8vdnwOea+12RET2lLuTQRXRSPedtvXsmsFCChhVtjIJkYmIiEh7k/RJLkREkq2qNkYm1cRSs3balpJibM7oS27VGnBPQnQiIiLSnijBEpFOr6omSLA8NbPB7ZXZ/cmKlUPl5r0bmIiIiLQ7SrBEpNOrrI2SZVV4Az1YALG8YCZBNmuiCxEREWmaEiwR6fSqamJkUY2nNZxgpeUHCVZl0ed7MywRERFph5RgiUinV1kbJZNqrJEEK7fvUABK1362N8MSERGRdkgJloh0epXVNWRZ4wlW71592OJZVKkHS0RERHZBCZaIdHo1VRUAWHp2g9sH9MhmpffUPVgiIiKyS0qwRKTTq64sByAlveEerIKuGaymF+l6FpaIiIjsghIsEen0aiu3AhBppAfLzCjJ6EtupZ6FJSIiIk1TgiUinV5tVdCDFcno0miZyq4DyPKtULFpb4UlIiIi7ZASLBHp9Gqrgh6s1IyGe7AAvNvAYGHzF3sjJBEREWmnlGCJSKcX3ZZgZTbeg5VZMASA8vWaSVBEREQapwRLRDq92nCSi8zsro2W6d5/GAAlqz7dKzGJiIhI+6QES0Q6vW1DBDOzGu/BGti3D8WeQ/X6pXsrLBEREWmHlGCJSKdXW1UGgKU1fg/WwB7ZFHofIpuX7a2wREREpB1SgiUinZ5VbQkWMnIaLZOZFmF9an9yyjXJhYiIiDSuRQmWmd1qZh+b2QIze9LM8sL1g82swszmh193JyRaEZFWkFIdJliZuU2WK+s6iLzaDVC9dS9EJSIiIu1RS3uwXgJGu/tY4FPgh3HbPnP3ceHXZS1sR0Sk1USqtxAlBdIbn+QCIJq3b7CwUcMERUREpGEtSrDc/UV3rw1fvg0MaHlIIiJ7V2rNFiotG8yaLJfRe38AylZ/sjfCEhERkXYokfdgXQw8H/d6iJm9b2avm9nkxnYys0vNbI6ZzSkqKkpgOCIizZNeW0ZFpPEZBLfJG3AAACWrPm7tkERERKSdSt1VATN7GejTwKYfufvTYZkfAbXAw+G2NcA+7l5sZocAT5nZKHcvrV+Ju98D3AMwfvx437PDEBHZcxmxMqpSmx4eCDCwb2+KvBs1RZqqXURERBq2ywTL3b/c1HYzmwacDBzn7h7uUwVUhctzzewzYBgwp6UBi4gkWla0nJrMXSdY+/TI5gPvQ9/Nn++FqERERKQ9auksgicC1wGnuvvWuPUFZhYJl/cF9gd0V7iItEnZvpWatF0nWOmpKaxP01TtIiIi0riW3oN1J5ADvFRvOvYjgQVmNh94DLjM3Te2sC0RkYSrqI7S1cvx9KanaN+mvOsgukU3wrZnZ4mIiIjE2eUQwaa4+36NrH8ceLwldYuI7A0bt1aTYxVUZTUvwfLu+0IJePFnWL9xrRuciIiItDuJnEVQRKTd2VRWSQ5biWR3b1b59N7DAChb/WlrhiUiIiLtlBIsEenUSjeuJ9ViRHJ6Nat894HBVO2lqz5qzbBERESknWrREEERkfaucvNaADK6NfQ0ip0N6lPASu9JdP2S1gxLRERE2in1YIlIp1ZVsg6A7O7NS7AGdM+i0PuQvlkTo4qIiMjOlGCJSKcW3bIegC49+jarfFokhaKMfcir+AJcz0YXERGRHSnBEpFOLVa+AaDZ92ABlHcdQlasHMrWt1ZYIiIi0k4pwRKRzq2siCgpkNW8WQQBLD94QoVv0EyCIiIisiMlWCLSqaVVFFGWkgspkWbvk9VvOAClqz5urbBERESknVKCJSKdWm71Osoyeu/WPr0G7E+lp1G+WgmWiIiI7EgJloh0WpU1UXrGNlCZ3bwJLrYZXNCVz70PXqSp2kVERGRHSrBEpNNaW1JJPysmltt/t/br1y2LL+hL5pbPWykyERERaa+UYIlIp7W+aD05VkFq94G7tV9KirExaxDdKldBtKaVohMREZH2SAmWiHRapesKAcjuuc9u71vVbV9SicKmwsQGJSIiIu2aEiwR6bQqNiwHoFufIbu9b0rP/QGIFmmqdhEREdlOCZaIdFqxzSsAyMzf/R6snAEHALBFU7WLiIhInBYlWGY23cxWmdn88Osrcdt+aGZLzewTMzuh5aGKiCRWZMvq4CHDXfvs9r79+/Rjg+dSsUYJloiIiGyXmoA6bnf32+JXmNlI4GxgFNAPeNnMhrl7NAHtiYgkRGbFGjZH8smP7P6vwiE9u7DM+zKoeGkrRCYiIiLtVWsNEZwCPOLuVe7+ObAUmNhKbYmI7JFu1evZkrH7vVcABTkZrLB+dCkrTGxQIiIi0q4lIsG6wswWmNmfzax7uK4/sCKuzMpw3U7M7FIzm2Nmc4qKihIQjojIrlXWRCmIFVGdvWcJlplRkj2IrrUbobIkwdGJiIhIe7XLBMvMXjazhQ18TQH+AAwFxgFrgF/tbgDufo+7j3f38QUFBbu7u4jIHllfUklf20gsd8Ae11HTfWiwsEHDBEVERCSwyxsP3P3LzanIzO4F/hm+XAXEP7lzQLhORKRNWL9uJftYDWk9du8hw/Eyeg2D1VBb9CmpAw5JYHQiIiLSXrV0FsG+cS9PBxaGy88AZ5tZhpkNAfYH3m1JWyIiibRl3ecAZPcctMd15A0cRq2nULpycaLCEhERkXaupbMI3mJm4wAHCoH/B+Dui8zsUeAjoBb4tmYQFJG2pLI4eMhwXt/Be1zHkF49WOEFZK37JEFRiYiISHvXogTL3c9vYtvNwM0tqV9EpLXENgejlrN6Dt7jOgb37MIc78eBmz5LUFQiIiLS3rXWNO0iIm1apGw1VaRDdv4e19EtK421qf3J3bocYrEERiciIiLtlRIsEemUsivWsDm1J5i1qJ7ynCGkexWUah4fERERUYIlIp1Ut+p1lO3hQ4bjeY/9g4XiJS2uS0RERNo/JVgi0ulU1kQp8A1Ud+nX4rqy+w0HoGLtpy2uS0RERNo/JVgi0ums21xGbzZBt/4trqv/wMFs8SxKli/cdWERERHp8JRgiUinU7xqGRFzUvMHt7iuMQO6s8gHk7Lm/WaVX7lpKxvLq1vcroiIiLRNSrBEpNOpCJ9b1aXvsBbXVZCTwWdpw+m+5ROorWq0XHVtjL89/gQbbj+cd+77fovbFRERkbappQ8aFhFpd6JFwXOrug8ckZD6ynsdRNqap2DVXBj0pZ22Lyxcx+IZ1zO18kkiKU7epsYTMREREWnflGA1YfE7/6JkzmNgKbgZFn7HUsBSMDMgBQ9fE5bBDCyy/XUc36mVcI3vvKWhdTut8YaevbNjKdvWxA7rvaFg2oA2GRQtm8hb2pqeq9+knEy6dG/5JBcA2QccR9Xqn1P5/lN0i0uwKmuiPPHUY0xaeBNn2hpWDZ3KivIUJq59hFhFKSlZuQlpv6Opralha+kmyss2s7W8jOqqcmorK4hVlxOtriBWvZVYdQVeU4HXVBKL1uLRGohFMa8Nv0chVot5lBSPYrFa8Fjwe9Djfr1avfe3Bf9Y/VU7lQ2XzHAMM4LvdQWt3k4W/D+yw5GmbK/QUvCwVid+32DZ4/b0uLbrXtd73EBQJq4eCP7/amh7Cx9VIIllbfT/QZFkWpczilGTT2f/3jnJDqVZlGA1YcvKjxhZ9E9S3EkhRvDfqJNS9z2GASmmX4Yi7c38rEmMS9AHy+PG7cd/XhnD+IWPwVduwtOymTXnQypfuJFvRF9jY3ofyr72BP1HHMcnTz9AyroZFC+bR/6ooxPSflvl7pSWlrJ5wyrKitdQsWkNtSVriZWth63FpFSVkF6zhYzoFrKiZWTHyunq5XS1CnKBPU0/az2FKBGipFBLhKgFy9t+e8P21KP5v713Lmk4FmZqFpbY9v9EfBs0sG5buW1J1fbt28s1tI5mltP/SyLSkfyl9gQ+GfZlJVgdwcQzroIzrtplOY/FcHdisSixWIxYLIbHYsRiUaKx6E69H2Y7/rWx/tIOn/nMdvpb6k6fCePriv9TK3F/h7UG6qb+X1PbiDb719S2GpfsiQMjkYTV1bdbFs8Mv5RjllxO4R1fobAqly9Vv4WZs3LkpQyYchNkdAUge/B4eB9KP3+vXSdY7s7GzZspXrWMkrXLqCr+At+8grSy1XSpWENebRHdfTPdrJJuDey/hWzKrCsVka5URnIoTR/IxvQcomm5eGY3yMwlkplDWkY2qZldSEnPJpKRTWpGFmkZXUjN6EJ6VjZpGdlkpKeTnpZGSiQNUiKkmnWq/9y8WaMdnB1HTATLHvO4PXbvd9yepnDuHo4AkUbp/LQhuhZtwQUNjApryzrT/0GtxlJSgr8YJvADm4i0L1NP/zr3/+ljTin+C+NSjC8GfY19T/kBAwqG7lBu/6H7sd7zqFnRvFkHk8ndKSreyJrPF7Fl1cdEi5aQVvI53Su+oHftGvJtC/lx5Ws9heKUfDan92ZD9ijWZhfgXQpIzelNRl4fsnv0JadnP/J69iMnPZP28XfItq9ZyUojZUz/bYmIJJwSLBGRBMjLTmfad3+G+08xM/IaKZffNYP/RIYyeFPbeW5WLOasWr2SNUvmUbFiAZHij8kp/4I+NSvpbZvoFVd2vfWkOHMfCnscx7JuA0nPH0TXXoPp0W8o3XoNpHckjd5JOxIREZHkU4IlIpJAzelNKM4/mC8V3Ut080oieQP2QlQBd2fdxs2sWjKfLV98gK1fRE7pUgZUf85A28TAsFwJXVmfsQ+rux3G6h77kdlnON33GUGvfQ6gV0aXHRIuERER2ZESLBGRvazrgafBy/ey4j9/Z/BXdn2f554or6iicOkiipfNp3bNQrI3fUKfqs8Y6GvpE06AUEk6a9L2YU3Pw1jdayQ5+4yl7/4H0y1/AN10D4iIiMgeUYIlIrKXTZwwiUUvDaHg/T/BCd+ByJ7/Kg6G961gzafz2LpyAalFi8kvX8Kg6HJGWfC8rZgba1P7sanb/izseSpZA8bQa79DyOs/nCEpuglHREQkkVqUYJnZTGB4+DIP2Ozu48xsMLAY+CTc9ra7X9aStkREOoouGal8MvxyRn16Hcv+fgP7Tv3lLmcNi8acNatXsa5wIeWrF8P6T8gp/ZT+Vct2GN63mVzWZg3lk+5fI73fGHoOPYheQw+kX3oXEvPULxEREWlKixIsd5+6bdnMfgWUxG3+zN3HtaR+EZGO6itnXsKLt73M8R//kSW/ep/KYSdjeYNwYGv5Fqo3r4HSVUTK1tBt63L61a5kgG1h2x1b1aSyKnUQq/MnsarXKHIGj6PfsIPJ696PPA3vExERSZqEDBG04K7us4BjE1GfiEhHl5kWYdKVD/H8Azdy0JpH2X/ejTuVibqxKaU7xRkDKOxxLIX5+9Ol/wgKBo8ir99+DImkJSFyERERaYo19IDC3a7E7Ejg1+4+Pnw9GFgEfAqUAj929zcb2fdS4FKAffbZ55AvvviixfGIiLQnFVW1rPhsIdGSNbilkNO1C3m9BtI1vx+mJEpERKRNMrO52/KfHdbvKsEys5eBPg1s+pG7Px2W+QOw1N1/Fb7OALq6e7GZHQI8BYxy99Km2ho/frzPmTOnOccjIiIiIiKSNI0lWLscIujuX95FxanA14BD4vapAqrC5blm9hkwDFD2JCIiIiIiHVZKAur4MvCxu6/ctsLMCswsEi7vC+wPLEtAWyIiIiIiIm1WIia5OBuYUW/dkcDPzKwGiAGXufvGBLQlIiIiIiLSZiVkkotEMbMioK3NctET2JDsIGSv0fXuPHStOw9d685F17vz0LXuXNri9R7k7gX1V7apBKstMrM5Dd28Jh2TrnfnoWvdeehady663p2HrnXn0p6udyLuwRIRERERERGUYImIiIiIiCSMEqxduyfZAchepevdeehadx661p2LrnfnoWvdubSb6617sERERERERBJEPVgiIiIiIiIJogRLREREREQkQZRgNcHMTjSzT8xsqZldn+x4JHHMbKCZvWZmH5nZIjP7Xri+h5m9ZGZLwu/dkx2rJIaZRczsfTP7Z/h6iJm9E76/Z5pZerJjlMQwszwze8zMPjazxWZ2mN7bHZOZXRX+Dl9oZjPMLFPv7Y7DzP5sZuvNbGHcugbfyxa4I7zuC8zs4ORFLrurkWt9a/h7fIGZPWlmeXHbfhhe60/M7ISkBN0EJViNMLMIcBdwEjASOMfMRiY3KkmgWuBqdx8JTAK+HV7f64FX3H1/4JXwtXQM3wMWx73+JXC7u+8HbAL+OylRSWv4LfCCux8AHEhw3fXe7mDMrD/wXWC8u48GIsDZ6L3dkdwPnFhvXWPv5ZOA/cOvS4E/7KUYJTHuZ+dr/RIw2t3HAp8CPwQIP6+dDYwK9/l9+Lm9zVCC1biJwFJ3X+bu1cAjwJQkxyQJ4u5r3H1euLyF4ANYf4Jr/EBY7AHgtKQEKAllZgOArwJ/Cl8bcCzwWFhE17qDMLNuwJHAfQDuXu3um9F7u6NKBbLMLBXIBtag93aH4e5vABvrrW7svTwF+KsH3gbyzKzvXglUWqyha+3uL7p7bfjybWBAuDwFeMTdq9z9c2Apwef2NkMJVuP6AyviXq8M10kHY2aDgYOAd4De7r4m3LQW6J2suCShfgNcB8TC1/nA5rhf3Hp/dxxDgCLgL+GQ0D+ZWRf03u5w3H0VcBuwnCCxKgHmovd2R9fYe1mf2zq2i4Hnw+U2f62VYEmnZmZdgceBK929NH6bB88w0HMM2jkzOxlY7+5zkx2L7BWpwMHAH9z9IKCcesMB9d7uGMJ7b6YQJNX9gC7sPMRIOjC9lzsHM/sRwa0dDyc7luZSgtW4VcDAuNcDwnXSQZhZGkFy9bC7PxGuXrdtSEH4fX2y4pOEORw41cwKCYb6Hktwj05eOKwI9P7uSFYCK939nfD1YwQJl97bHc+Xgc/dvcjda4AnCN7vem93bI29l/W5rQMys2nAycC5vv3hvW3+WivBatx7wP7hbETpBDfTPZPkmCRBwntw7gMWu/uv4zY9A1wYLl8IPL23Y5PEcvcfuvsAdx9M8D5+1d3PBV4Dvh4W07XuINx9LbDCzIaHq44DPkLv7Y5oOTDJzLLD3+nbrrXe2x1bY+/lZ4ALwtkEJwElcUMJpR0ysxMJhvef6u5b4zY9A5xtZhlmNoRgYpN3kxFjY2x7Mij1mdlXCO7diAB/dvebkxuRJIqZHQG8CXzI9vtybiC4D+tRYB/gC+Asd69/g620U2Z2NHCNu59sZvsS9Gj1AN4HznP3qiSGJwliZuMIJjRJB5YBFxH8QVHv7Q7GzH4KTCUYPvQ+cAnBvRh6b3cAZjYDOBroCawDbgKeooH3cphk30kwTHQrcJG7z0lC2LIHGrnWPwQygOKw2NvufllY/kcE92XVEtzm8Xz9OpNJCZaIiIiIiEiCaIigiIiIiIhIgijBEhERERERSRAlWCIiIiIiIgmiBEtERERERCRBlGCJiIiIiIgkiBIsERERERGRBFGCJSIiIiIikiBKsERERERERBJECZaIiIiIiEiCKMESERERERFJECVYIiIiIiIiCaIES0REREREJEGUYImItBFmNtjM3MxSkx1LR2dm08xsdrLjaGvMbLKZfZLsOERE2jMlWCIi0q6Z2XQzqzGzsriv65IdV3vk7m+6+/BE12tm95jZJ2YWM7Npia5fRKQt0V9JRUQSxMxS3b022XF0UjPd/bxkB9FaOsDP1gfATOCXyQ5ERKS1qQdLRKQFzKzQzH5gZguAcjNLNbNJZvYfM9tsZh+Y2dFx5WeZ2f+Z2btmVmpmT5tZj0bqvsjMFpvZFjNbZmb/r972KWY2P6znMzM7MVzfzczuM7M1ZrbKzP7HzCK7OI6hZvaqmRWb2QYze9jM8uK2bTSzg8PX/cysaNtxmdmpZrYoPN5ZZjai3vm5xswWmFmJmc00s8zdP9O7z8yuD8/LFjP7yMxOb6ScmdntZrY+PJcfmtnocFuGmd1mZsvNbJ2Z3W1mWc1s//6w/EthDK+b2aC47b81sxVhm3PNbHLctulm9piZPWRmpcA0M5toZm+F53mNmd1pZulx+7iZfcvMloTt/Ty8dv8J23g0vnwjMR9tZiubc3y7w93vcvdXgMpE1y0i0tYowRIRablzgK8CeUBv4Fngf4AewDXA42ZWEFf+AuBioC9QC9zRSL3rgZOBXOAi4Pa4JGci8Ffg2rDdI4HCcL/7w3r3Aw4Cjgcu2cUxGPB/QD9gBDAQmA7g7p8BPwAeMrNs4C/AA+4+y8yGATOAK4EC4DngH/U+yJ8FnAgMAcYC0xoMwOyIMHlo7OuIXRxDfZ8Bk4FuwE/D+Ps2UO54gvM3LCx7FlAcbvtFuH4cwfnsD9y4GzGcC/wc6AnMBx6O2/ZeWG8P4G/A3+sln1OAxwiu78NAFLgqrOsw4DjgW/XaOwE4BJgEXAfcA5xHcD1HE/ys7rEwUW7s+vy+JXWLiHQUSrBERFruDndf4e4VBB9mn3P359w95u4vAXOAr8SVf9DdF7p7OfAT4KyGepjc/Vl3/8wDrwMvEiQMAP8N/NndXwrbWeXuH5tZ77CtK9293N3XA7cDZzd1AO6+NKyryt2LgF8DR8VtvxdYCrxDkBj+KNw0FXg23LcGuA3IAr5U7/ysdveNwD8IkoqGYpjt7nlNfDU1KcVZ9T7s93P3v4ftxtx9JrAEmNjAvjVADnAAYO6+2N3XmJkBlwJXuftGd98C/O+uzmU9z7r7G+5eRXDODjOzgeHxPuTuxe5e6+6/AjKA+Puf3nL3p8L4K9x9rru/HZYvBP5I3DUK3eLupe6+CFgIvOjuy9y9BHieIOHeY+4+tonrUz/ZExHplHQPlohIy62IWx4EnGlmp8StSwNea6T8F+H2nvUrNbOTgJsIelBSgGzgw3DzQILeovoGhfWtCfIDCPdd0UDZ+LZ6A78lSOBywn021St2L/AMcGmYMEDQ4/XFtgLuHjOzFQQ9PdusjVveGu6TaI/WvwfLzC4Avg8MDld1pYHz7O6vmtmdwF3AIDN7gqDnMZPgnM+NO5cGNDncsp668+7uZWa2keD4V5jZNQSJcj/ACXoqeza0b3g8wwgS3/FhXKnA3HrtrYtbrmjgdZ/diF1ERPaAerBERFrO45ZXEPRQxf9lv4u7/yKuzMC45X0IelA2xFdoZhnA4wQ9Qr3dPY8godr2SX8FMLSBWFYAVUDPuPZz3X3ULo7hf8PjGOPuuQQ9cduzCrOuwG+A+4Dptv2+sdUESd22chYe36pdtLcTC6YIL2via/Kua6mraxBBQngFkB+ev4XxxxTP3e9w90OAkQQJ7bUE16QCGBV3Lru5e9fdOKy6ax2ewx7A6vBYriMYjtg9jK+kXnzxP1cAfwA+BvYPr9ENjR1Pa7HgXrvGrs/dezMWEZG2SgmWiEhiPQScYmYnmFnEzDLDiQMGxJU5z8xGhvcz/Qx4zN2j9epJJxgyVgTUhr1Zx8dtvw+4yMyOM7MUM+tvZge4+xqCoYS/MrPccNtQM6s/lKy+HKAMKDGz/gQJRrzfAnPc/RKCe8y2fZh+FPhqGEcacDVBgvefXZ2o+sIpwrs28fXmblTXhSBBKYJgwhCCe5B2YmYTzOzQMP5ygokYYu4eI0jSbjezXmHZ/mZ2Qty+bnGTmDTgK+G9ZekE92K97e4rCM53bRhfqpndSNCD1ZQcoBQoM7MDgMt3UT7h3H1UE9fnssb2M7P08P4yA9LC94U+g4hIh6RfbiIiCRR+eJ5C0LtQRNCjdC07/r59kGAiirUEw9C+20A9W8L1jxIM1fsGwfC8bdvfJZz4gqDn43W29yRdQJCgfRTu+xjBfVNN+SlwcFjXs8AT2zaY2RSCSSq2faD/PnCwmZ3r7p8Q9Hb9jqDH5xTgFHev3kV7rcrdPwJ+BbxFMExuDPDvRornEiRSmwiGOxYDt4bbfkBw79nbFszm9zLhfVLhvVRb2D5ssyF/IxjmuZFg8oltwxj/BbwAfBq2WckuhnESDFv8RtjmvQTTnrcXLxL0Bn6JYOKNCoKJRUREOhxzrz8CQUREWouZzQIecvc/JTsWaRkzO49g+OAPG9l+P7DS3X+8VwMTEZGk0iQXIiIie8DdH0p2DCIi0vZoiKCISCdhwUNvNTlBJ2dmNzTyc/B8smMTEekINERQREREREQkQdSDJSIiIiIikiBt6h6snj17+uDBg5MdhoiIiIiISJPmzp27wd0L6q9vUwnW4MGDmTNnTrLDEBERERERaZKZfdHQeg0RFBERERERSRAlWCIiIiIiIgmiBEtEpBlqojEefW8FWyprkh2KiIiItGFt6h6shtTU1LBy5UoqKyuTHYq0M5mZmQwYMIC0tLRkhyIdwKxPirjp8XdZVdiNq878crLDERERkTaqzSdYK1euJCcnh8GDB2NmyQ5H2gl3p7i4mJUrVzJkyJBkhyMdwKLCtczPuJTURTE4dQVkdE12SCIiItIGtfkhgpWVleTn5yu5kt1iZuTn56vnUxKmsng5GVZLhBixdR8lOxwRERFpo9p8ggUouZI9op8bSSQvL6pb3lz4fhIjERERkbasXSRYIiLJZhXFdctVqz5MYiQiIiLSlinBagYz4+qrr657fdtttzF9+vTkBRTn7bff5tBDD2XcuHGMGDGiLq5Zs2bxn//8p0V1n3jiieTl5XHyyScnIFKR9i2tchMAGzwXNhYmNxgRERFps5RgNUNGRgZPPPEEGzZsSGi97k4sFmtRHRdeeCH33HMP8+fPZ+HChZx11llAYhKsa6+9lgcffLBFdYh0FOnVQYL1UWwQaeWrkxyNiIiItFVtfhbBeD/9xyI+Wl2a0DpH9svlplNGNVkmNTWVSy+9lNtvv52bb755h21FRUVcdtllLF++HIDf/OY3HH744UyfPp2uXbtyzTXXADB69Gj++c9/AnDCCSdw6KGHMnfuXJ577jnuvPNOnn/+ecyMH//4x0ydOpVZs2Yxffp0evbsycKFCznkkEN46KGHdrqvaP369fTt2xeASCTCyJEjKSws5O677yYSifDQQw/xu9/9jgMOOKDROD/77DOWLl3Khg0buO666/jmN78JwHHHHcesWbOaPDd///vf+elPf0okEqFbt2688cYbVFZWcvnllzNnzhxSU1P59a9/zTHHHMP999/PU089RXl5OUuWLOGaa66hurqaBx98kIyMDJ577jl69OjBvffeyz333EN1dTX77bcfDz74INnZ2Tu0O2nSJO677z5GjQqu3dFHH81tt93G+PHjm4xXZE91qS2hOi2LtSn9GV85O9nhiIiISBulHqxm+va3v83DDz9MSUnJDuu/973vcdVVV/Hee+/x+OOPc8kll+yyriVLlvCtb32LRYsWMWfOHObPn88HH3zAyy+/zLXXXsuaNWsAeP/99/nNb37DRx99xLJly/j3v/+9U11XXXUVw4cP5/TTT+ePf/wjlZWVDB48mMsuu4yrrrqK+fPnM3ny5CbjXLBgAa+++ipvvfUWP/vZz1i9uvl/nf/Zz37Gv/71Lz744AOeeeYZAO666y7MjA8//JAZM2Zw4YUX1s3mt3DhQp544gnee+89fvSjH5Gdnc3777/PYYcdxl//+lcAvva1r/Hee+/xwQcfMGLECO67776d2p06dSqPPvooAGvWrGHNmjVKrqTVRGNON0qoSOtOVVYfsmNlUFWW7LBERESkDWpxD5aZDQT+CvQGHLjH3X9rZj2AmcBgoBA4y903taStXfU0tabc3FwuuOAC7rjjDrKysurWv/zyy3z00fYpm0tLSykra/qD16BBg5g0aRIAs2fP5pxzziESidC7d2+OOuoo3nvvPXJzc5k4cSIDBgwAYNy4cRQWFnLEEUfsUNeNN97Iueeey4svvsjf/vY3ZsyY0WCvU1NxTpkyhaysLLKysjjmmGN49913Oe2005p1Xg4//HCmTZvGWWedxde+9rW6Y/rOd74DwAEHHMCgQYP49NNPATjmmGPIyckhJyeHbt26ccoppwAwZswYFixYAARJ2I9//GM2b95MWVkZJ5xwwk7tnnXWWRx//PH89Kc/5dFHH+XrX/96s+IV2RPVtTG6U0Z1Wi7Rrv2gHChdBQXDkx2aiIiItDGJGCJYC1zt7vPMLAeYa2YvAdOAV9z9F2Z2PXA98IMEtJc0V155JQcffDAXXXRR3bpYLMbbb79NZmbmDmVTU1N3uL8q/nlMXbp0aVZ7GRkZdcuRSITa2toGyw0dOpTLL7+cb37zmxQUFFBcXLxTmcbihJ2nM9+d6c3vvvtu3nnnHZ599lkOOeQQ5s6d22T5+GNKSUmpe52SklJ3fNOmTeOpp57iwAMP5P77728wYezfvz/5+fksWLCAmTNncvfddzc7ZpHdVVkTJYtqoqnZpOQNgLXgJaswJVgiIiJST4uHCLr7GnefFy5vARYD/YEpwANhsQeA01raVrL16NGDs846a4cha8cffzy/+93v6l7Pnz8fgMGDBzNv3jwA5s2bx+eff95gnZMnT2bmzJlEo1GKiop44403mDhxYrNjevbZZ3F3IBh6GIlEyMvLIycnhy1btuwyToCnn36ayspKiouLmTVrFhMmTGh2+5999hmHHnooP/vZzygoKGDFihVMnjyZhx9+GIBPP/2U5cuXM3x48z+Ibtmyhb59+1JTU1NXT0OmTp3KLbfcQklJCWPHjm12/SK7q7I2SqZV46mZpPfYB4CK4uVJjkpERETaooTeg2Vmg4GDgHeA3u6+Jty0lmAIYUP7XGpmc8xsTlFRUUNF2pSrr756h9kE77jjDubMmcPYsWMZOXJkXU/KGWecwcaNGxk1ahR33nknw4YNa7C+008/nbFjx3LggQdy7LHHcsstt9CnT59mx/Pggw8yfPhwxo0bx/nnn8/DDz9MJBLhlFNO4cknn2TcuHG8+eabjcYJMHbsWI455hgmTZrET37yE/r16wcEyd+ZZ57JK6+8woABA/jXv/4FBMMSt91vde211zJmzBhGjx7Nl770JQ488EC+9a1vEYvFGDNmDFOnTuX+++/foedqV37+859z6KGHcvjhh3PAAQfUrX/mmWe48cYb615//etf55FHHqmbOVGktVTVxMgkSLC69hwIQEXRF0mOSkRERNoi29b70eKKzLoCrwM3u/sTZrbZ3fPitm9y9+5N1TF+/HifM2fODusWL17MiBEjEhKj7Kz+bIcdjX5+JBE+XltK+u8nkLnPwaw49k72feAgovudQJ/z7012aCIiIpIkZjbX3XeaZS0hPVhmlgY8Djzs7k+Eq9eZWd9we19gfSLaEhHZ2yprYmRaNaRl0Ts3k9WeH0xyISIiIlJPImYRNOA+YLG7/zpu0zPAhcAvwu9Pt7QtSbzp06cnOwSRNq+qJkom1VSlZdErN4OPPZ+B5Wt2vaOIiIh0OonowTocOB841szmh19fIUis/svMlgBfDl+LiLQ7lbUxMqnB0jLJTk9lYySfrCp1youIiMjOWtyD5e6zgcbm9T6upfWLiCRbZXUtmVRTlp4NwNaMXmRVlUF1OaQ377ELIiIi0jkkdBZBEZGOqKa6ihRzIunBQ8Zrs8NJUbesTWJUIiIi0hYpwRIR2YWaqnIAUsIEy3P6BhtKVycrJBEREWmjlGA101NPPYWZ8fHHHzdaprCwkNGjRyeszU8++YSjjz6acePGMWLECC699FIgeEjwc88916K6L774Ynr16pXQeEU6qmjVVgBSM4Ihgmndg2fFxUo10YWIiIjsSAlWM82YMYMjjjiCGTNmNLi9tra2xW1Eo9EdXn/3u9/lqquuYv78+SxevJjvfOc7QGISrGnTpvHCCy+0qA6RzqK2qgLYnmBl9RgAQEXxiqTFJCIiIm1Tiye52Kuevx7WfpjYOvuMgZOanuCwrKyM2bNn89prr3HKKafw05/+FIBZs2bxk5/8hO7du/Pxxx/z4osvUltby7nnnsu8efMYNWoUf/3rX8nOzuaVV17hmmuuoba2lgkTJvCHP/yBjIwMBg8ezNSpU3nppZe47rrrOPvss+vaXbNmDQMGDKh7PWbMGKqrq7nxxhupqKhg9uzZ/PCHP+Tkk0/mO9/5DgsXLqSmpobp06czZcoU7r//fp588klKSkpYtWoV5513HjfddBMARx55JIWFhU0e9+uvv873vvc9AMyMN954g65du3Ldddfx/PPPY2b8+Mc/ZurUqcyaNYubbrqJvLw8PvzwQ8466yzGjBnDb3/7WyoqKnjqqacYOnQo//jHP/if//kfqquryc/P5+GHH6Z37947tHv22Wdz/vnn89WvfhUIksGTTz6Zr3/96827piIJFqsOerDSwgSrR4+elHkmVRtXoSkuREREJJ56sJrh6aef5sQTT2TYsGHk5+czd+7cum3z5s3jt7/9LZ9++ikQDOv71re+xeLFi8nNzeX3v/89lZWVTJs2jZkzZ/Lhhx9SW1vLH/7wh7o68vPzmTdv3g7JFcBVV13Fsccey0knncTtt9/O5s2bSU9P52c/+xlTp05l/vz5TJ06lZtvvpljjz2Wd999l9dee41rr72W8vLgnpF3332Xxx9/nAULFvD3v/+dOXPmNPu4b7vtNu666y7mz5/Pm2++SVZWFk888QTz58/ngw8+4OWXX+baa69lzZpgmNQHH3zA3XffzeLFi3nwwQf59NNPeffdd7nkkkv43e9+B8ARRxzB22+/zfvvv8/ZZ5/NLbfcslO7U6dO5dFHHwWgurqaV155pS7ZEkmGaHXQg7VtkoteuZms8+5ES3QPloiIiOyoffVg7aKnqbXMmDGjrifn7LPPZsaMGRxyyCEATJw4kSFDhtSVHThwIIcffjgA5513HnfccQf/9V//xZAhQxg2bBgAF154IXfddRdXXnklECQUDbnooos44YQTeOGFF3j66af54x//yAcffLBTuRdffJFnnnmG2267DYDKykqWL18OwH/913+Rn58PwNe+9jVmz57N+PHjm3Xchx9+ON///vc599xz+drXvsaAAQOYPXs255xzDpFIhN69e3PUUUfx3nvvkZuby4QJE+jbN7j5f+jQoRx//PFA0PP22muvAbBy5UqmTp3KmjVrqK6u3uHcbXPSSSfxve99j6qqKl544QWOPPJIsrKymhWzSGuIhQmWpQU/h71zM1ju3ckt0yyCIiIisiP1YO3Cxo0befXVV7nkkksYPHgwt956K48++ijuDkCXLjsOEDKzJl83pH4d8fr168fFF1/M008/TWpqKgsXLtypjLvz+OOPM3/+fObPn8/y5csZMWLEHsezzfXXX8+f/vQnKioqOPzww5uc4AMgIyOjbjklJaXudUpKSt09at/5zne44oor+PDDD/njH/9IZWXlTvVkZmZy9NFH869//YuZM2c2moCK7C1eEyRYhAlWQU4G6+hO+tZ1SYxKRERE2iIlWLvw2GOPcf755/PFF19QWFjIihUrGDJkCG+++WaD5ZcvX85bb70FwN/+9jeOOOIIhg8fTmFhIUuXLgXgwQcf5Kijjtpl2y+88AI1NTUArF27luLiYvr3709OTg5btmypK3fCCSfwu9/9ri7pe//99+u2vfTSS2zcuLHuPqhtvWvN8dlnnzFmzBh+8IMfMGHCBD7++GMmT57MzJkziUajFBUV8cYbbzBx4sRm11lSUkL//v0BeOCBBxotN3XqVP7yl7/w5ptvcuKJJza7fpFWsS3BSs0EICM1QklqT7pUF0H4vhMREREBJVi7NGPGDE4//fQd1p1xxhmNziY4fPhw7rrrLkaMGMGmTZu4/PLLyczM5C9/+QtnnnkmY8aMISUlhcsuu2yXbb/44ouMHj2aAw88kBNOOIFbb72VPn36cMwxx/DRRx8xbtw4Zs6cyU9+8hNqamoYO3Yso0aN4ic/+UldHRMnTuSMM85g7NixnHHGGXXDA8855xwOO+wwPvnkEwYMGMB9990HwN13383dd98NwG9+8xtGjx7N2LFjSUtL46STTuL0009n7NixHHjggRx77LHccsst9OnTp9nnc/r06Zx55pkccsgh9OzZs279nDlzuOSSS+peH3/88bz++ut8+ctfJj09vdn1i7QGrw17WtO2D1WtyOxFqtfA1o1JikpERETaIvM29NfX8ePHe/1JGBYvXlw33E12z/3338+cOXO48847kx1K0ujnRxLh/rv+h2lFt8L3FkD3QQDceedtXLHh53DZ7GA2UhEREelUzGyuu+80uYF6sEREdsEa6MGKdAsmdGGLJroQERGR7Vo9wTKzE83sEzNbambXt3Z7st20adM6de+VSKLUJVip2ydySe8ePKOudvOqZIQkIiIibVSrJlhmFgHuAk4CRgLnmNnI3a2nLQ1jlPZDPzeSKCnRbQnW9h6snJ5BglVevDIZIYmIiEgb1do9WBOBpe6+zN2rgUeAKbtTQWZmJsXFxfqwLLvF3SkuLiYzMzPZoUgHEIlWEiMFIml163p1z2GD51K9UQmWiIiIbNfaDxruD6yIe70SODS+gJldClwKsM8+++xUwYABA1i5ciVFRUWtGKZ0RJmZmQwYMCDZYUgHEIlWUWPpZMQ9R65Pt0zWe3fyS9ckMTIRERFpa1o7wdold78HuAeCWQTrb09LS2PIkCF7PS4RkW1SY1XUpGSQEbeub24Wc707vco1yYWIiIhs19pDBFcBA+NeDwjXiYi0G5FYFbUpOw43zc1KZYP1ILNifZKiEhERkbaotROs94D9zWyImaUDZwPPtHKbIiIJlRarIhrJ2GGdmbE1o4Ds2k0QrUlSZCIiItLWtGqC5e61wBXAv4DFwKPuvqg12xQRSSR3J82riaZk7LStOrsPKbiehSUiIiJ1Wv0eLHd/DniutdsREWkN1dEYGVQTizQwI2VOHyghSLDyBu68XURERDqdVn/QsIhIe1ZZHSPTqoml7pxgRfL6A+ClurVUREREAkqwRESaUFkbJZNqvIEEq0t+8BiArcVKsERERCSgBEtEpAmVNY0nWHk9+1DtEbYWr2hgTxEREemMlGCJiDShsiZGJtWQmrXTtj55XVhPd2o3r05CZCIiItIWKcESEWlCZU2UTKvB0nbuweqTm8k6746VrUlCZCIiItIWKcESEWnCtiGClrZzD1bPrums9+6kbdXDhkVERCSgBEtEpAmVtTGyqMLSs3falhpJoTStgC5V68A9CdGJiIhIW6MES0SkCZWVFaRZlJT0Lg1u35rVh8xYBVSW7OXIREREpC1SgiUi0oRoZRkAkayuDW6vzQmehUWJZhIUERERJVgiIk2q3ZZgZTScYEXy9gHANy/fazGJiIhI26UES0SkCdGqrQCkZjY8RDC71xAAytcX7q2QREREpA1TgiUi0oRY1RYA0jIb7sHK7z2ASk9j6/rP92ZYIiIi0ka1KMEys1vN7GMzW2BmT5pZXty2H5rZUjP7xMxOaHGkIiJJEAt7sNKychrc3r97Nqu8J9FNugdLREREWt6D9RIw2t3HAp8CPwQws5HA2cAo4ETg92YWaWFbIiJ7X3U5AJGMhocI9u+exWrPJ7Jl5d6MSkRERNqoFiVY7v6iu9eGL98GBoTLU4BH3L3K3T8HlgITW9KWiEgyRKuCBIu0nZ+DBdAtK431kV5kbV29F6MSERGRtiqR92BdDDwfLvcH4sfLrAzX7cTMLjWzOWY2p6ioKIHhiIi0XCzswaKR52ABlGf2Jad2I9RU7qWoREREpK3aZYJlZi+b2cIGvqbElfkRUAs8vLsBuPs97j7e3ccXFBTs7u4iIq2rGQlWTdew87501V4ISERERNqy1F0VcPcvN7XdzKYBJwPHubuHq1cBA+OKDQjXiYi0K1bT9BBBgJTu+8CG4FlYlj90L0UmIiIibVFLZxE8EbgOONXdt8ZtegY428wyzGwIsD/wbkvaEhFJBqupCBaaSLCyeg4CoKKocC9EJCIiIm3ZLnuwduFOIAN4ycwA3nb3y9x9kZk9CnxEMHTw2+4ebWFbIiJ7XUrtVqotg/SUxv8elddnEFE3ytZ/TuNpmIiIiHQGLUqw3H2/JrbdDNzckvpFRJIto7aMqkgX0pso0y8/l3V0x4uX77W4REREpG1K5CyCIiIdTlZsC5WRhh8yvE3/vCxWeU9SSvWwYRERkc5OCZaISCPcna6xMqrTuzVZrkeXdNZSQGa5noUlIiLS2SnBEhFpREVNlBzKqU3PbbKcmVGa2Y/c6nUQrW2yrIiIiHRsSrBERBpRVlVLN8qJZuTtsmxV1wFEiMKWNa0fmIiIiLRZSrBERBqxeWsN3awcy8rbdeG8fcKdNNGFiIhIZ6YES0SkEcVbKsmhgtTs7rssm95zCABVRctaOywRERFpw5RgiYg0YktJMSnmpHXtscuy3XoPJubGlnVKsERERDqzlj5oWESkw9paUgxAVm7+Lsv265nHOrpDcWErRyUiIiJtmXqwREQaUV26HoDsvIJdlh3QPYuV3hMr0bOwREREOjMlWCIijYiFMwKmdeu3y7IFXTNYTS8yy1e2dlgiIiLShinBEhFpRKRsXbCQ03eXZVNSjJKMvuRU6VlYIiIinZkSLBGRRkTK1xIlBbr0bFb5qq79iRCDLatbOTIRERFpqxKWYJnZ1WbmZtYzfG1mdoeZLTWzBWZ2cKLaEhHZGzIqiihN7QEpkWaV9256FpaIiEhnl5AEy8wGAscD8Z8qTgL2D78uBf6QiLZERPaGWMzJqdlARUavZu+Tnh88C6taMwmKiIh0WonqwboduA7wuHVTgL964G0gz8x2fSODiEgbUFxeTR82UNuld7P32fYsrHI9C0tERKTTanGCZWZTgFXu/kG9Tf2B+PmKV4br6u9/qZnNMbM5RUVFLQ1HRCQhVm0sY5CtI9p9aLP36duzG+voTvWGwtYLTERERNq0Zj1o2MxeBvo0sOlHwA0EwwP3iLvfA9wDMH78eN9FcRGRvWLt8iWMs1qy+x7Q7H365wXPwtpH92CJiIh0Ws1KsNz9yw2tN7MxwBDgAzMDGADMM7OJwCpgYFzxAeE6EZE2r2TlxwDkDxrR7H36dMtkrhcwrFxDBEVERDqrFg0RdPcP3b2Xuw9298EEwwAPdve1wDPABeFsgpOAEndf0/KQRURanxcFCVZqwfBm75MWSWFzel+6Vq3Xs7BEREQ6qdZ8DtZzwDJgKXAv8K1WbEtEJKF6lHzEptSe0LVgt/ar6DKACFE9C0tERKSTatYQweYKe7G2LTvw7UTWLyKyN2wsr2ZozadsKhhF993dOW8glAKbvoC8fVohOhEREWnLWrMHS0SkXVqwpJChKWtIH3jIbu+b1mMQANFNK3ZRUkRERDoiJVgiIvUUL3wZgIKxDc7v06Tc3kGCVbbhi4TGJCIiIu1DQocIioh0BOlfvE6FZZE1aOJu79urRx7FnkN0g6ZqFxER6YzUgyUiEufz9SVMqv4P6woOh0jabu/fLy+L1Z6Pl2iIoIiISGekBEtEJM6i2c9QYKV0nfCNPdq/b7dM1ng+qWV6KoWIiEhnpARLRCTk7qR/9Bjl1oWeB528R3XkZKaxIaWALpVrExydiIiItAdKsEREQvM++oTJNf9h3cCTIDVjj+spz+pDZrQMKksTGJ2IiIi0B0qwRERCRS/+inSrod9J17Wontqu/YKF0lUJiEpERETaEyVYIiLAx58t48jNT7Ok4EQy+w5vUV3WbUCwUKIES0REpLNRgiUiAhT+81Yyqab/qT9pcV0ZPfYBoGaTpmoXERHpbPQcLBHp9JYULueIjU/wac8vc8DAUS2uL7fXQKJulK//gryWh9fmVVbXUrRuJWXFq6nYtJaqkiJiWzfi0WosWkMqtVhKhFhqNqlZOWR3zSW7e19ye+1Dt977EMnokuxDEBERSRglWCLS6S195hb2t0r6JaD3CqBv966sozupGztWD1Z5ZTWfffohG5e8S2ztIrK2FJJftZJ+sTUMtMo9rreULmxKLaA0sx/VXQdgefuQUTCE3L5DKRiwP5k5+WCWwCPZPTXRGFsrq4lWlhGt3kptbQ2xaJRotJZoNEo0FiPFo6TgpBCDlFQskkpK+J1IKpFIGpHUNFJT04ikppKamh68jqSQkpK8YxMRkcRrcYJlZt8Bvg1EgWfd/bpw/Q+B/w7Xf9fd/9XStkREEm3ZilUcXvwYH+cfywGDDkxInX3zsljj+Qxsx5NcxGLOkuUrWf7+q6Ss+Dc9Sxayb+0yxloFALWksD7Sh5LsgSzJPRTrMYTUvL5kdutDlx696ZJXQEZmFimRNKKWSm1tLbUVZWzZUsrmkk1UbFxNzaZVxEpXk1K2hszyNeSVr2LIlnl0XVsJH2+PpYxsiiK92ZLZl6quA7C8gaR27UkkM4fUrBzSsrtBJB3McAfHwZ1obQ21leXUVm0lWrWVaFU5seqtRKu3QnU5Vr0Vqy3HaipIjW4lUltBWrSC9FgF6V5JhleS5VVkU0k3q2md8+xGNSlEiRALv0dtx9cxSyFGhJiFX0RwwHDAMXeIf123fvu6lB22AeG27fuwfVvc6+3rtr/eti7+e3NSRG9yW+M1NK/2eJaw9uqXarhOa/Llrtme7RanOLWAtHNnMmTwkBbUIiKJ0qIEy8yOAaYAB7p7lZn1CtePBM4GRgH9gJfNbJi7R1sasIhIIn369K3saxX4KYnpvYLgYcMLPZ+hZe0nwXJ3lq1ez/I5z+PLXqdfyTyG+RcMN6eaVFZm7M+yXieTNuAg+gw/lB6Dx9IvNZ1+zag7bdtC1xzyCvoysImy0WiMNUVr2bhqKWVrP6N6QyEppSvIKl9Ft4pV7Fs2j67r9ry3LF61p1JhmVRZBlWWRXVKFjWRTGrSe1AZySaWlkUsNRvSsyGtC56eTSyShUVSsZRUUlJSsEiEFIsQM8OJEAM8FsNitRCrBY9CNFj2WC0eLhOrhWgN7lGIxbav8yjEosH+4XKK14IHdZpHSdn2X6kFqY0BbkFKBFa3HtueJm1bZody1KVIO5SNW7fjdnasH8C238rdVNJiTaY72ypoqEwz9mt2Xbuub1ucXq9oXUK7LYGvX1v9HRoIY8etXm/fxqvxnZZ9hw2Gc9iWF5nz1I8ZcuXDDRyViOxtLe3Buhz4hbtXAbj7+nD9FOCRcP3nZrYUmAi81cL2REQSpnD1Wg4rmsknPY5i+JCDE1ZvZlqETam96FI1L/iElcThbU2picaYv+AD1s15mvzVszg4tpChVkMl6azIHs3igV+l15jjKBj+JfZNy9orMUUiKfTt04++ffoBR+60PRaNUbRhHWWlxVSVlVBdsYXailIsWl13mutSgUgqaZldSc3sQkZWF9Iyu5KR1ZXsLjlkZHclPZJG+l45KpHW9c5d/8349U9StPwTCvZp2SyoItJyLU2whgGTzexmoBK4xt3fA/oDb8eVWxmu24mZXQpcCrDPPvu0MBwRkeZb+PRvONm2Ev3qjxJe99asPqRtrYatxdClZ8Lr31MV1VHenTuHLXMfZf8NLzGBLwBYl9afz/ufTfdxJ9Nr1NHsn5aZ5EgblhJJoaB3Xwp69012KCJtxsBTbiB239N88dTPKfjuQ8kOR6TT22WCZWYvA30a2PSjcP8ewCRgAvCome27OwG4+z3APQDjx4/fw7EAIiK7Z0XRZsavfYRluePZd79DE15/NKc/bAVKViQ9wYrGnLkfLmLtvx9i33X/4ihbBsDnWaP5eNgPGXzY1+jdZxi9kxqliOypfvsM5e1eUxi//glWfDyHgQeMT3ZIIp3aLhMsd/9yY9vM7HLgCXd34F0ziwE9gVWwwzD7AeE6EZE2Yd6z9zLFNlH85atbpf5I3gBYR/Cw4X4HtUobu/LJ6s28P+tx+i6ZweGxuaRajBXZIygc+UMGHH4OQ3oMSkpcIpJ4+5/1P5Td+QLlT16F/+B1LEWPOhVJlpYOEXwKOAZ4zcyGAenABuAZ4G9m9muCSS72B95tYVsiIglRXlnNqM/vZ1XmUPqPPalV2sjsOQg+gaqNy8lolRYaVlkT5eV3F1Dy1l84svQ5zk4pojQlj8Lh/83A4/4fA3vvvxejEZG9Jb+gL2+OuJLJH/8P85/6FeO+dm2yQxLptFqaYP0Z+LOZLQSqgQvD3qxFZvYo8BFQC3y7Pc4guOjfz1I295FgliRLAQzftmwpOyxjKdgO6wyzyE7zrjpgOw2EjJ+RKJyzyb3elqCqnXfdeX6hnV82MvKy0VmWWlezZpNqlrZWj7QbpauZZCv5/LA7Wm0Ciu49+1LlaWwtKtwrCdbSdaW8/fIT9F7yN07wOaRZlFX5Eyk74n/JPfA0clM1nYNIR/elM7/PvF++wKgPfskXw45g0OjDkh1SwkWjUcq2lLC1vIzqyjJqK8qpqSrf8VEMVVvxmgpitdVEa2vwaA0ercViNRCrwWJRzGuDmTnD2TndY+AefjTa8fEEwfe417b9c9qOn/O2z+y5rZbts3xu+xwXPyPn9v2Cb/GVNbBc//8r2/ZP/fUWX6CZ7cStq79/3DHEr9/x05M1Ua7l/8+uyRnDyKPOZHifnBbXtTe0KMFy92rgvEa23Qzc3JL6k618/TKGbnwDC58hYsSC7x4jQmyn9Sk4KTtnT9KAmCfmQ23iUqy2OcubtJ73sw5l3JEN/vpKiH7ds1ntPeiycWWrtVFVG+W1eR9R/OZfOLzkn5yXso6ylFzWHzCNfsdeTv+e6q0S6UwikQj9L3qAzX88kq6PnU1RzgsUDBqR7LAaVbl1C5vWr6KseDUVm9ZQXbKO6JYivGITVJYQqS4ls7aUzGgZ2bFyunoZOWylmzndWtButUeoJZVaIkQtwrbHhAd2Th68XqLg9dZvs+Nz47bvXX97w+nJzuUg/o/yjSd9O+7TUAw7PreuvobabrjuhrfTQN1Wr3xD23fnM9wD0RNYMuLEdpNgmSepF6Mh48eP9zlz5iQ7jBbxWAx3JxaLEovFiMWi1P8xDB43Ev8gwx3/+rD9DwcNPXzQMKtfX/19bedtbXSaaJGOauWmrXz+6/9iZA8n/6r/JLTuFcXlzH75SXp8/DDHxN4h3aKs6nYwOYd/k9yDvgZtdAZAEdk7PlrwHn0fP52YRdj6tQcYOPbovdp+LBqjuGgVxauXUb6ukKqNK6BkBRnlq+lSXUTX2k10j22mizX8TLutnkFZSlcqUrpSGelKVWoONWm5RNNziWXkYpm5RDK6kJKeHXxlBN9TM7qQmtWV1IwupGdkkZ6RSXpGOulp6aSnZZCSmgYpkb16LqRjM7O57r7TrDItHSIo9VhKCgakRPQGFunMeudm8i8fyKQtr0Is2uL/1KMxZ/aCT1j9+p+ZWPwM56SsoTylK+uHn0e/4y6nf++2+1dqEdm7Ro6dwKf2JNmPn0vfx0/n/Xe/wbAzfkKX7g1NCr37Kiu2sn7lUjavWUZlUSHRTSuIbFlFdsUa8mrWURDbQIHVUBC3T4WnUxQpYEtaT9Z1HcnKrJ54lwIiOb1J79abrO79yMnvS15BP7Kzu5CdkEhFkkMJlohIK0iLpLChy36kVT0Pmwohf+ge1bNhSwWzX3qKrIV/4+joW2RYDau6jWXTYT+k+4Sz6LKXHgAsIu3LsDETKOr9Om89eBWTVz5E5W9nsjD3MCqHfJnewybSa/AIMrK77TDCxWMxtpaVULJhDWUb17B10xoqilfim1eQXraKrpVr6Fm7lp5sZh9g29NLY25ssO5sSuvF+q4HsKprP6zbADJ6DiKn9xB69tuXnO692EczG0onoQRLRKS19B4Fy4E1H+xWghWNOe8sWMSG2X/hwKJ/cJqto9y6sGbomfT/8rfo329M68UsIh1GQa++FFz9CIs+eJdNs+5iv41v0OeDN+CDYHuNR9hqwR9p0qgh3WvoYjG61Kun2lMpSunJ5vQ+fJ5zOEtzBpDaYx+yew0hr+9QCvoPpld6Jr327uGJtFlKsEREWkn+vgdT+kU2qR+/RPbor+2y/NKV6/lw1kzyP3uKL8XmkWoxCnMOYu2hN9Bn0lT1VonIHhl14EQ4cCLRaIzCJfNZs+R9fOMyYhVbiNRswcyIRdLxSDqRrDwspxfpub3p0r0P+X32oUfvAfRPidA/2Qci0k4owRIRaSVHjejHG6+M4dglL0JtNTQwVfpnq4v4aPbTdF3yDBOr32Y/q2JzpAdf7P/fDDzumwzuPTwJkYtIRxSJpDD4gIMZfMDByQ5FpENTgiUi0kr269WVB7udyMllP6Xyjd+Secw1lFdWs3DBXDYsepXuq2YxrnYBQ62KUstl+YBT6Hv4ueQdcBR5mulKRESkXdI07SIireg/S4rY8uA5nJDyHqV0JdVryLYqANZH+lDc72j6jJ9C99H/BZG0JEcrIiIizaVp2kVEkuBL+xfw/sV/46mX/0hB2RKysrPpMuggBh94FL16D6eXnlEnIiLSoSjBEhFpZQcN7sVBl/wk2WGIiIjIXqAHEoiIiIiIiCSIEiwREREREZEEUYIlIiIiIiKSIG1qFkEzKwK+SHYc9fQENiQ7CNlrdL07D13rzkPXunPR9e48dK07l7Z4vQe5e0H9lW0qwWqLzGxOQ9MvSsek69156Fp3HrrWnYuud+eha925tKfrrSGCIiIiIiIiCaIES0REREREJEGUYO3aPckOQPYqXe/OQ9e689C17lx0vTsPXevOpd1cb92DJSIiIiIikiDqwRIREREREUkQJVgiIiIiIiIJogSrCWZ2opl9YmZLzez6ZMcjiWNmA83sNTP7yMwWmdn3wvU9zOwlM1sSfu+e7FglMcwsYmbvm9k/w9dDzOyd8P0908zSkx2jJIaZ5ZnZY2b2sZktNrPD9N7umMzsqvB3+EIzm2FmmXpvdxxm9mczW29mC+PWNfhetsAd4XVfYGYHJy9y2V2NXOtbw9/jC8zsSTPLi9v2w/Baf2JmJyQl6CYowWqEmUWAu4CTgJHAOWY2MrlRSQLVAle7+0hgEvDt8PpeD7zi7vsDr4SvpWP4HrA47vUvgdvdfT9gE/DfSYlKWsNvgRfc/QDgQILrrvd2B2Nm/YHvAuPdfTQQAc5G7+2O5H7gxHrrGnsvnwTsH35dCvxhL8UoiXE/O1/rl4DR7j4W+BT4IUD4ee1sYFS4z+/Dz+1thhKsxk0Elrr7MnevBh4BpiQ5JkkQd1/j7vPC5S0EH8D6E1zjB8JiDwCnJSVASSgzGwB8FfhT+NqAY4HHwiK61h2EmXUDjgTuA3D3anffjN7bHVUqkGVmqUA2sAa9tzsMd38D2FhvdWPv5SnAXz3wNpBnZn33SqDSYg1da3d/0d1rw5dvAwPC5SnAI+5e5e6fA0sJPre3GUqwGtcfWBH3emW4TjoYMxsMHAS8A/R29zXhprVA72TFJQn1G+A6IBa+zgc2x/3i1vu74xgCFAF/CYeE/snMuqD3dofj7quA24DlBIlVCTAXvbc7usbey/rc1rFdDDwfLrf5a60ESzo1M+sKPA5c6e6l8ds8eIaBnmPQzpnZycB6d5+b7Fhkr0gFDgb+4O4HAeXUGw6o93bHEN57M4Ugqe4HdGHnIUbSgem93DmY2Y8Ibu14ONmxNJcSrMatAgbGvR4QrpMOwszSCJKrh939iXD1um1DCsLv65MVnyTM4cCpZlZIMNT3WIJ7dPLCYUWg93dHshJY6e7vhK8fI0i49N7ueL4MfO7uRe5eAzxB8H7Xe7tja+y9rM9tHZCZTQNOBs717Q/vbfPXWglW494D9g9nI0onuJnumSTHJAkS3oNzH7DY3X8dt+kZ4MJw+ULg6b0dmySWu//Q3Qe4+2CC9/Gr7n4u8Brw9bCYrnUH4e5rgRVmNjxcdRzwEXpvd0TLgUlmlh3+Tt92rfXe7tgaey8/A1wQziY4CSiJG0oo7ZCZnUgwvP9Ud98at+kZ4GwzyzCzIQQTm7ybjBgbY9uTQanPzL5CcO9GBPizu9+c3IgkUczsCOBN4EO235dzA8F9WI8C+wBfAGe5e/0bbKWdMrOjgWvc/WQz25egR6sH8D5wnrtXJTE8SRAzG0cwoUk6sAy4iOAPinpvdzBm9lNgKsHwofeBSwjuxdB7uwMwsxnA0UBPYB1wE/AUDbyXwyT7ToJholuBi9x9ThLClj3QyLX+IZABFIfF3nb3y8LyPyK4L6uW4DaP5+vXmUxKsERERERERBJEQwRFREREREQSRAmWiIiIiIhIgijBEhERERERSRAlWCIiIiIiIgmiBEtERERERCRBlGCJiIiIiIgkiBIsERERERGRBFGCJSIiIiIikiBKsERERERERBJECZaIiIiIiEiCKMESERERERFJECVYIiIiIiIiCaIES0SkjTCzwWbmZpaa7Fg6OjObZmazkx1HW2Nmk83sk2THISLSninBEhGRds3MpptZjZmVxX1dl+y42iN3f9Pdhye6XjO7x8w+MbOYmU1LdP0iIm2J/koqIpIgZpbq7rXJjqOTmunu5yU7iNbSAX62PgBmAr9MdiAiIq1NPVgiIi1gZoVm9gMzWwCUm1mqmU0ys/+Y2WYz+8DMjo4rP8vM/s/M3jWzUjN72sx6NFL3RWa22My2mNkyM/t/9bZPMbP5YT2fmdmJ4fpuZnafma0xs1Vm9j9mFtnFcQw1s1fNrNjMNpjZw2aWF7dto5kdHL7uZ2ZF247LzE41s0Xh8c4ysxH1zs81ZrbAzErMbKaZZe7+md59ZnZ9eF62mNlHZnZ6I+XMzG43s/XhufzQzEaH2zLM7DYzW25m68zsbjPLamb794flXwpjeN3MBsVt/62ZrQjbnGtmk+O2TTezx8zsITMrBaaZ2UQzeys8z2vM7E4zS4/bx83sW2a2JGzv5+G1+0/YxqPx5RuJ+WgzW9mc49sd7n6Xu78CVCa6bhGRtkYJlohIy50DfBXIA3oDzwL/A/QArgEeN7OCuPIXABcDfYFa4I5G6l0PnAzkAhcBt8clOROBvwLXhu0eCRSG+90f1rsfcBBwPHDJLo7BgP8D+gEjgIHAdAB3/wz4AfCQmWUDfwEecPdZZjYMmAFcCRQAzwH/qPdB/izgRGAIMBaY1mAAZkeEyUNjX0fs4hjq+wyYDHQDfhrG37eBcscTnL9hYdmzgOJw2y/C9eMIzmd/4MbdiOFc4OdAT2A+8HDctvfCensAfwP+Xi/5nAI8RnB9HwaiwFVhXYcBxwHfqtfeCcAhwCTgOuAe4DyC6zma4Gd1j4WJcmPX5/ctqVtEpKNQgiUi0nJ3uPsKd68g+DD7nLs/5+4xd38JmAN8Ja78g+6+0N3LgZ8AZzXUw+Tuz7r7Zx54HXiRIGEA+G/gz+7+UtjOKnf/2Mx6h21d6e7l7r4euB04u6kDcPelYV1V7l4E/Bo4Km77vcBS4B2CxPBH4aapwLPhvjXAbUAW8KV652e1u28E/kGQVDQUw2x3z2viq6lJKc6q92G/n7v/PWw35u4zgSXAxAb2rQFygAMAc/fF7r7GzAy4FLjK3Te6+xbgf3d1Lut51t3fcPcqgnN2mJkNDI/3IXcvdvdad/8VkAHE3//0lrs/FcZf4e5z3f3tsHwh8EfirlHoFncvdfdFwELgRXdf5u4lwPMECfcec/exTVyf+smeiEinpHuwRERabkXc8iDgTDM7JW5dGvBaI+W/CLf3rF+pmZ0E3ETQg5ICZAMfhpsHEvQW1TcorG9NkB9AuO+KBsrGt9Ub+C1BApcT7rOpXrF7gWeAS8OEAYIery+2FXD3mJmtIOjp2WZt3PLWcJ9Ee7T+PVhmdgHwfWBwuKorDZxnd3/VzO4E7gIGmdkTBD2PmQTnfG7cuTSgyeGW9dSdd3cvM7ONBMe/wsyuIUiU+wFO0FPZs6F9w+MZRpD4jg/jSgXm1mtvXdxyRQOv++xG7CIisgfUgyUi0nIet7yCoIcq/i/7Xdz9F3FlBsYt70PQg7IhvkIzywAeJ+gR6u3ueQQJ1bZP+iuAoQ3EsgKoAnrGtZ/r7qN2cQz/Gx7HGHfPJeiJ255VmHUFfgPcB0y37feNrSZI6raVs/D4Vu2ivZ1YMEV4WRNfk3ddS11dgwgSwiuA/PD8LYw/pnjufoe7HwKMJEhoryW4JhXAqLhz2c3du+7GYdVd6/Ac9gBWh8dyHcFwxO5hfCX14ov/uQL4A/AxsH94jW5o7HhaiwX32jV2fe7em7GIiLRVSrBERBLrIeAUMzvBzCJmlhlOHDAgrsx5ZjYyvJ/pZ8Bj7h6tV086wZCxIqA27M06Pm77fcBFZnacmaWYWX8zO8Dd1xAMJfyVmeWG24aaWf2hZPXlAGVAiZn1J0gw4v0WmOPulxDcY7btw/SjwFfDONKAqwkSvP/s6kTVF04R3rWJrzd3o7ouBAlKEQQThhDcg7QTM5tgZoeG8ZcTTMQQc/cYQZJ2u5n1Csv2N7MT4vZ1i5vEpAFfCe8tSye4F+ttd19BcL5rw/hSzexGgh6spuQApUCZmR0AXL6L8gnn7qOauD6XNbafmaWH95cZkBa+L/QZREQ6JP1yExFJoPDD8xSC3oUigh6la9nx9+2DBBNRrCUYhvbdBurZEq5/lGCo3jcIhudt2/4u4cQXBD0fr7O9J+kCggTto3Dfxwjum2rKT4GDw7qeBZ7YtsHMphBMUrHtA/33gYPN7Fx3/4Sgt+t3BD0+pwCnuHv1LtprVe7+EfAr4C2CYXJjgH83UjyXIJHaRDDcsRi4Ndz2A4J7z962YDa/lwnvkwrvpdrC9mGbDfkbwTDPjQSTT2wbxvgv4AXg07DNSnYxjJNg2OI3wjbvJZj2vL14kaA38EsEE29UEEwsIiLS4Zh7/REIIiLSWsxsFvCQu/8p2bFIy5jZeQTDB3/YyPb7gZXu/uO9GpiIiCSVJrkQERHZA+7+ULJjEBGRtkdDBEVEOgkLHnqryQk6OTO7oZGfg+eTHZuISEegIYIiIiIiIiIJoh4sERERERGRBGlT92D17NnTBw8enOwwREREREREmjR37twN7l5Qf32bSrAGDx7MnDlzkh2GiIiIiIhIk8zsi4bWa4igiIiIiIhIgijBEhERERERSRAlWCIijYjGNMuqiIiI7J42dQ9WQ2pqali5ciWVlZXJDkXamczMTAYMGEBaWlqyQ5F26PaXPuXpOZ/zj6uOJSdTP0MiIiLSPG0+wVq5ciU5OTkMHjwYM0t2ONJOuDvFxcWsXLmSIUOGJDscaYc+ee1hZqX/hvdm/4kJXz4z2eGIiIhIO9HmhwhWVlaSn5+v5Ep2i5mRn5+vnk/ZI+7O2JRlAPRf8LskRyMiIiLtSZtPsAAlV7JH9HMje6qkooZulAPQtXx5kqMRERGR9qRdJFgiInvTlspaetlmAHKjm2DrxuQGJCIiIu2GEqxmMDOuvvrqute33XYb06dPT15Acd5++20OPfRQxo0bx4gRI+rimjVrFv/5z3/2uN4vvviCgw8+mHHjxjFq1CjuvvvuBEUs0vaVVtZQECZYAF70SfKCERERkXZFCVYzZGRk8MQTT7Bhw4aE1uvuxGKxFtVx4YUXcs899zB//nwWLlzIWWedBbQ8werbty9vvfUW8+fP55133uEXv/gFq1evblGsIu1FWWUtBbaZJRmjAChfuzTJEYmIiEh7oQSrGVJTU7n00ku5/fbbd9pWVFTEGWecwYQJE5gwYQL//ve/AZg+fTq33XZbXbnRo0dTWFhIYWEhw4cP54ILLmD06NGsWLGCa6+9ltGjRzNmzBhmzpwJBAnS0Ucfzde//nUOOOAAzj33XNx3fibP+vXr6du3LwCRSISRI0dSWFjI3Xffze233864ceN48803m4zz/PPP57DDDmP//ffn3nvvBSA9PZ2MjAwAqqqqGk0E77jjDkaOHMnYsWM5++yzAdi4cSOnnXYaY8eOZdKkSSxYsKCurQsvvJDJkyczaNAgnnjiCa677jrGjBnDiSeeSE1NDQA/+9nPmDBhAqNHj+bSSy/d6bhjsRiDBw9m8+bNdev2339/1q1b19RlFGm2LRU1FLCZku5hglWk+7BERESkedr8NO3xfvqPRXy0ujShdY7sl8tNp4zaZblvf/vbjB07luuuu26H9d/73ve46qqrOOKII1i+fDknnHACixcvbrKuJUuW8MADDzBp0iQef/xx5s+fzwcffMCGDRuYMGECRx55JADvv/8+ixYtol+/fhx++OH8+9//5ogjjtihrquuuorhw4dz9NFHc+KJJ3LhhRcyePBgLrvsMrp27co111wDwDe+8Y1G41ywYAFvv/025eXlHHTQQXz1q1+lX79+rFixgq9+9assXbqUW2+9lX79+u10LL/4xS/4/PPPycjIqEt4brrpJg466CCeeuopXn31VS644ALmz58PwGeffcZrr73GRx99xGGHHcbjjz/OLbfcwumnn86zzz7LaaedxhVXXMGNN94IwPnnn88///lPTjnllLo2U1JSmDJlCk8++SQXXXQR77zzDoMGDaJ37967vI4izbF1aynpFiWzx0A2rulK9aYVyQ5JRERE2gn1YDVTbm4uF1xwAXfccccO619++WWuuOIKxo0bx6mnnkppaSllZWVN1jVo0CAmTZoEwOzZsznnnHOIRCL07t2bo446ivfeew+AiRMnMmDAAFJSUhg3bhyFhYU71XXjjTcyZ84cjj/+eP72t79x4oknNthmU3FOmTKFrKwsevbsyTHHHMO7774LwMCBA1mwYAFLly7lgQceaLCHaOzYsZx77rk89NBDpKam1h3T+eefD8Cxxx5LcXExpaVBYnzSSSeRlpbGmDFjiEajdfGOGTOm7vhee+01Dj30UMaMGcOrr77KokWLdmp36tSpdb19jzzyCFOnTm3ynIvsjsqKYAbB/O55rPF8KF2V5IhERESkvWhXPVjN6WlqTVdeeSUHH3wwF110Ud26WCzG22+/TWZm5g5lU1NTdxhWF/88pi5dujSrvW1D9CAY/ldbW9tguaFDh3L55ZfzzW9+k4KCAoqLi3cq01icsPN05vVf9+vXj9GjR/Pmm2/y9a9/fYdtzz77LG+88Qb/+Mc/uPnmm/nwww+bdUwpKSmkpaXVtZWSkkJtbS2VlZV861vfYs6cOQwcOJDp06c3+Cyrww47jKVLl1JUVMRTTz3Fj3/84ybbFdkdscogweqWk8ti8ulZvibJEYmIiEh7oR6s3dCjRw/OOuss7rvvvrp1xx9/PL/73fYHkW4bCjd48GDmzZsHwLx58/j8888brHPy5MnMnDmTaDRKUVERb7zxBhMnTmx2TM8++2zdPUpLliwhEomQl5dHTk4OW7Zs2WWcAE8//TSVlZUUFxcza9YsJkyYwMqVK6moqABg06ZNzJ49m+HDh+/QdiwWY8WKFRxzzDH88pe/pKSkhLKyMiZPnszDDz8MBPeS9ezZk9zc3GYdz7ZkqmfPnpSVlfHYY481WM7MOP300/n+97/PiBEjyM/Pb1b9Is0RrQl+9tOysilJ70WXKt3fJyIiIs3T4gTLzAaa2Wtm9pGZLTKz74Xre5jZS2a2JPzeveXhJt/VV1+9w2yCd9xxB3PmzGHs2LGMHDmybjrzM844g40bNzJq1CjuvPNOhg0b1mB9p59+OmPHjuXAAw/k2GOP5ZZbbqFPnz7NjufBBx9k+PDhjBs3jvPPP5+HH36YSCTCKaecwpNPPlk3yUVjcUIwzO+YY45h0qRJ/OQnP6Ffv34sXryYQw89lAMPPJCjjjqKa665hjFjxgBwySWXMGfOHKLRKOeddx5jxozhoIMO4rvf/S55eXlMnz6duXPnMnbsWK6//noeeOCBZh9PXl4e3/zmNxk9ejQnnHACEyZMqNt299137xD31KlTeeihhzQ8UBLOq7YCkJqeTWVWH7pGS6F6a5KjEhERkfbAGpqZbrcqMOsL9HX3eWaWA8wFTgOmARvd/Rdmdj3Q3d1/0FRd48eP9zlz5uywbvHixYwYMaJFMUrjpk+fvsNkGB2Nfn5kTzw4cwbnL74Mzn+Sh19+l3PX/B98Zx7kD012aCIiItJGmNlcdx9ff32Le7DcfY27zwuXtwCLgf7AFGBb18UDBEmXiEib5zXhfX9p2Vi3/9/enUfXVd13/39/76BZlmRJlmTJgzyDZxA2wUBswEAIjZnNb4UE47Y0hAzQPk1LaGhDn3Ql5WnatBD4QSAuWYQxCfhX5kBI4jxMxgZjPGGDbMuWZM2yNdxx//6410KyJU+60tXwea0ldM8+++zzvT4crfu9e5+9ywCINlclMSIREREZLhI6yYWZTQYWAm8DRc65w0+G1wC9zqFtZjcDNwNMnDgxkeHICfinf/qnZIcgMvSE4sMBfWmk5U8AoK1+N9nqwBIREZHjSNgkF2aWBfwKuM0512OxKhcbh9jrWETn3IPOuQrnXEVhYWGiwhEROWUWn+QCfwZZhbEvftrrtBaWiIiIHF9CEiwz8xNLrh5zzv06Xlwbfz7r8HNaBxJxLhGRgWbhw0ME0ynKz6PJZRHSYsMiIiJyAhIxi6ABDwNbnXM/7rZrLXBj/PWNwHP9PZeIyGCwyOEerHSKc9KocXm4gzXJDUpERESGhUT0YC0BvgJcYGbvx38uA34ILDezj4GL4tsiIkOep1sPVkFWKnXk4W9TgiUiIiLHl4hZBNc558w5N885tyD+84JzrsE5d6Fzbrpz7iLnXGMiAk6WZ599FjNj27ZtfdaprKxkzpw5CTvn9u3bWbp0KQsWLOC0007j5ptvBmKLBL/wwgun3G5nZyeLFi1i/vz5zJ49m3/8x39MVMgiI4I3Ek+wfOl4PUarr4D0QF1ygxIREZFhIWGTXIx0jz/+OOeeey6PP/54r/vD4XC/zxGJRHpsf+tb3+L222/n/fffZ+vWrXzzm98E+p9gpaam8vrrr/PBBx/w/vvv89JLL/HWW2/1K3aRkcQb6SCIHzyxP5HtaePIDjdCNHKcI0VERGS0U4J1Ag4dOsS6det4+OGHeeKJJ7rK33jjDc477zy+9KUvcfrppwOxROvLX/4yp512Gtdccw3t7bHpnl977TUWLlzI3LlzWb16NYFAAIDJkyfzd3/3d5xxxhk8/fTTPc5bXV1NWVlZ1/bcuXMJBoPcddddPPnkkyxYsIAnn3yStrY2Vq9ezaJFi1i4cCHPPRd73G3NmjWsWLGCpUuXMn36dL7//e8DYGZkZWUBEAqFCIVCxB6l6+npp59mzpw5zJ8/n/PPPx+I9X7ddNNNzJ07l4ULF/K73/2u61xXXHEFy5cvZ/Lkydx77738+Mc/ZuHChZx99tk0NsY6MB966CHOOuss5s+fz9VXX93179Pd2WefzUcffdS1vXTpUo5cgFpkIPkiAUKetK7tSGYRHqLQpl4sERERObaEroM14F78e6j5MLFtFs+FLxz78bDnnnuOSy+9lBkzZpCfn897773HmWeeCcCGDRvYvHkz5eXlVFZWsn37dh5++GGWLFnC6tWr+elPf8o3vvENVq1axWuvvcaMGTP46le/yv33389tt90GQH5+Phs2bDjqvLfffjsXXHAB55xzDhdffDE33XQTubm53H333axfv557770XgO9+97tccMEFPPLIIzQ3N7No0SIuuugiAN555x02b95MRkYGZ511Fl/84hepqKggEolw5plnsnPnTm699VYWL1581PnvvvtuXn75ZUpLS2lubgbgvvvuw8z48MMP2bZtGxdffDE7duwAYPPmzWzcuJHOzk6mTZvGj370IzZu3Mjtt9/Oo48+ym233cZVV13FX/7lXwLwD//wDzz88MNdPXOHrVy5kqeeeorvf//7VFdXU11dTUXFUYtkiwwYX7STkCe1a9vGlEAd0LofsouTF5iIiIgMeerBOgGPP/44119/PQDXX399j2GCixYtory8vGt7woQJLFmyBIAbbriBdevWsX37dsrLy5kxYwYAN954I3/4wx+6jlm5cmWv573pppvYunUr1157LW+88QZnn312V89Xd6+88go//OEPWbBgAUuXLqWzs5M9e/YAsHz5cvLz80lPT+eqq65i3bp1AHi9Xt5//32qqqq6krAjLVmyhFWrVvHQQw91DV9ct24dN9xwAwCzZs1i0qRJXQnWsmXLyM7OprCwkJycHP7sz/4MiPW8VVZWArEk7LzzzmPu3Lk89thjPXqqDrvuuut45plnAHjqqae45pprev33ERkovmiAcLcEy58b60lub6xKVkgiIiIyTAyvHqzj9DQNhMbGRl5//XU+/PBDzIxIJIKZcc899wCQmZnZo/6RQ+16G3p3pCPb6G78+PGsXr2a1atXM2fOnF4TIeccv/rVr5g5c2aP8rfffvu48eTm5rJs2TJeeumloyboeOCBB3j77bd5/vnnOfPMM3nvvfeO+T5SUz/7QOrxeLq2PR5P1zNqq1at4tlnn2X+/PmsWbOGN95446h2SktLyc/PZ9OmTTz55JM88MADxzyvSKL5osEeCVZWQSzBOlRXRUayghIREZFhQT1Yx/HMM8/wla98hd27d1NZWcnevXspLy/nj3/8Y6/19+zZw5tvvgnAL3/5S84991xmzpxJZWUlO3fuBOAXv/gFn//854977pdeeolQKARATU0NDQ0NlJaWkp2dzcGDB7vqXXLJJfzXf/0XzjkANm7c2LXv1VdfpbGxkY6ODp599lmWLFlCXV1d15C/jo4OXn31VWbNmnXU+Xft2sXixYu5++67KSwsZO/evZx33nk89thjAOzYsYM9e/Ycldgdy8GDBykpKSEUCnW105uVK1fyr//6r7S0tDBv3rwTbl8kEfwuSLRbgpVbOJ6IMzrVgyUiIiLHoQTrOB5//HGuvPLKHmVXX311n7MJzpw5k/vuu4/TTjuNpqYmbrnlFtLS0vj5z3/Otddey9y5c/F4PHzta1877rlfeeWVrkkmLrnkEu655x6Ki4tZtmwZW7Zs6Zrk4nvf+x6hUIh58+Yxe/Zsvve973W1sWjRIq6++mrmzZvH1VdfTUVFBdXV1Sxbtox58+Zx1llnsXz5ci6//HIA7rrrLtauXQvA3/7t3zJ37lzmzJnDOeecw/z58/n6179ONBpl7ty5rFy5kjVr1vTouTqef/7nf2bx4sUsWbKkR1K3du1a7rrrrq7ta665hieeeILrrrvuhNsWSRSfCxLxpnRtl+RlU0cukZb9SYxKREREhgM73OsxFFRUVLgjZ4vbunUrp512WpIiGt7WrFnTYzKM0Uj//8jJikQdG/9pEePycpl4+6sAdIYibP/nCnLzi5n07ReTHKGIiIgMBWb2nnPuqJnY1IMlItJNMBwllSDO91kPVprfS5NnLCkdtUmMTERERIaD4TXJhZyUVatWsWrVqmSHITKsBMIRUgjjvGk9yg+ljiMruCNJUYmIiMhwMSx6sIbSMEYZPvT/jZyKQDhKKiGcr+ezhcH0cWRHWyF89FIJIiIiIocN+QQrLS2NhoYGfViWk+Kco6GhgbS0tONXFukmEIqSaiHw9fx/J5oVX2D4YE0SohIREZHhYsCHCJrZpcBPAC/wM+fcSS1mVVZWRlVVFXV1dQMSn4xcaWlplJWVJTsMGWYC4QhZBAl0ewYLwJdbClUQbK4iJW9SkqITERGRoW5AEywz8wL3AcuBKuBdM1vrnNtyom34/X7Ky8sHKkQRkR4C4SgphLEjerDS80oBaD1QRYH+JImIiEgfBnqI4CJgp3PuE+dcEHgCWDHA5xQROWWBcIRUQpi/Z4KVPW4CAO0NWmxYRERE+jbQCVYpsLfbdlW8rIuZ3Wxm681svYYBikiydQaC+C1yVIJVUFhMwPkJNinBEhERkb4lfZIL59yDzrkK51xFYWFhssMRkVEuFOwAwHNEglWcm06ty8W1apILERER6dtAJ1j7gAndtsviZSIiQ1K4M5ZgeVPSe5Rnp/qos7H42rXYsIiIiPRtoBOsd4HpZlZuZinA9cDaAT6niMgpCwdj61x5/T3XwTIzWv0FpHceSEZYIiIiMkwMaILlnAsD3wBeBrYCTznnPhrIc4qI9Ec41A6A74geLICO1HHkhOsHOyQREREZRgZ8HSzn3AvACwN9HhGRRIgEO4HeE6xwZjHpbR3Q2QJpOYMdmoiIiAwDSZ/kQkRkKOlKsNKOTrBcTmzh6mizZhIUERGR3inBEhHpJhqKJVj+Xnqw/GMnAtBa++mgxiQiIiLDhxIsEZFuDvdgHTnJBUBm4SQA2g5UDmZIIiIiMowowRIR6S4+yYWlZBy1K69oAkHnJdCwZ7CjEhERkWFCCZaISHeh2DpY+I9OsIpzM6hxY6Fl7yAHJSIiIsOFEiwRke6OkWAVZKZSTQH+Q/sHOSgREREZLpRgiYh04wnHhgj2lmB5PEajr4jMzppBjkpERESGCyVYIiLdeMKHe7COnkUQ4FBaETmhAxCNDGJUIiIiMlwowRIR6cYTic0i2FeCFcoqxUsUDqoXS0RERI6mBEtEpBtvpIMgfvB4e93vxsQWG3aa6EJERER6oQRLRKQbb7iTgKX1uT8lP7bYcEd95SBFJCIiIsOJEiwRkW58kQ5Cnr4TrIzCyYAWGxYREZHe9SvBMrN7zGybmW0ys9+YWW63fXeY2U4z225ml/Q7UhGRQeCNdBL29p1gFRXk0+wytdiwiIiI9Kq/PVivAnOcc/OAHcAdAGZ2OnA9MBu4FPipmfX+QIOIyBDij3YQPkYP1oSxGex3BdCsZ7BERETkaP1KsJxzrzjnwvHNt4Cy+OsVwBPOuYBz7lNgJ7CoP+cSERkM/miAiK/vBKswK5UaCkg5tG8QoxIREZHhIpHPYK0GXoy/LgW6f71bFS87ipndbGbrzWx9XV1dAsMRETk5kagjxQWIenufoh1iiw23pBaTHagB5wYxOhERERkOjptgmdlvzWxzLz8rutW5EwgDj51sAM65B51zFc65isLCwpM9XEQkYdqDYTII4PwZx6zXmVVGerQNOpoGKTIREREZLnzHq+Ccu+hY+81sFXA5cKFzXV/n7gMmdKtWFi8TERmy2oMR0gj0ucjwYS5nEjQBzbshY+zgBCciIiLDQn9nEbwU+A7wJedce7dda4HrzSzVzMqB6cA7/TmXiMhAawuEybROSMk8Zr3Uwimx+rWfDEZYIiIiMoz09xmse4Fs4FUze9/MHgBwzn0EPAVsAV4CbnXORfp5LhGRAdUejDCGdkjLOWa9nPFTAThY/fFghCUiIiLDyHGHCB6Lc27aMfb9APhBf9oXERlM7e3tpFsQO06CVTyuiCaXRbDu00GKTERERIaLRM4iKCIyrAXamgHwZuQes97E/Az2ukKsZffAByUiIiLDihIsEZG4UFtsVkBfxrF7sMak+anxFJHWVjUYYYmIiMgwogRLRCQuHO/B8mfmHbfuwbTx5AZqIBod4KhERERkOFGCJSISF4z3YKWPyT9+3ewJ+AnBoZqBDktERESGESVYIiJxoXgPVnr28XuwLK8cgGiDJroQERGRzyjBEhGJi3Y0Axx3FkGAtKLYWlitNbsGMiQREREZZpRgiYjERTtaYi9OIMHKK5lC1BlttUqwRERE5DNKsERE4nyBJsJ4ISXruHUnFOZRSx5hDREUERGRbpRgiYjEpQcbaPWOBbPj1i3NS6fKFeJt2TMIkYmIiMhwoQRLRCQuO9xAe8rxZxAESPV5OeArIatda2GJiIjIZ5RgiYgA0agjL9JEZ2rBCR/Tnl7KmHA9hAMDGJmIiIgMJwlLsMzsb8zMmVlBfNvM7D/NbKeZbTKzMxJ1LhGRRKs/FKDAWnBZRSd8TChnIh4ctKgXS0RERGISkmCZ2QTgYqD7wwhfAKbHf24G7k/EuUREBsK+xkPk04J3TPEJH+MbOxmAYP0nAxSViIiIDDeJ6sH6d+A7gOtWtgJ41MW8BeSaWUmCziciklCNB/bhNUda3on/mcosngpAa7WmahcREZGYfidYZrYC2Oec++CIXaXA3m7bVfEyEZEhp+1ArBdqTHH5CR9TWDKZoPPSrrWwREREJM53IpXM7LdAb+Nm7gS+S2x44Ckxs5uJDSFk4sSJp9qMiEi/ROPrWWUWTz/hY0rzs6hyhfiaKgcoKhERERluTijBcs5d1Fu5mc0FyoEPLLZuTBmwwcwWAfuACd2ql8XLjmz7QeBBgIqKCnfkfhGRweBt2U0Uw5M76YSPKcpO5f8yjhkH9x6/soiIiIwK/Roi6Jz70Dk3zjk32Tk3mdgwwDOcczXAWuCr8dkEzwZanHPV/Q9ZRCTx0g7uodlbAP60Ez7G5/XQ6C8mq3P/AEYmIiIiw8lAroP1AvAJsBN4CPj6AJ5LROSUhSNRCgJ7OZQx4fiVj9CWXkZWpAU6WwcgMhERERluTmiI4ImK92Idfu2AWxPZvojIQNjTcIjptpea/KtO+tjQmAlwCGjeDcVzEx+ciIiIDCsD2YMlIjIsVFVuJ8s6SS09+QTJmz8ZgEhjZWKDEhERkWFJCZaIjHpNn2wEoHDqwpM+Nm1cbC2sNk3VLiIiIijBEhGBfRsI4yWtbP5JH1pYWMxBl05HfB0tERERGd0S+gyWiMhwE4k6ils3UZsxjdKUjJM+vjQvgypXSF7j7gGIbujoDEWoqq2nac8WDjXV4A13kJoxhsLSSUyesQCPz5/sEEVERIYEJVgiMqrtrGlmDjupKb76lI4vzUtnnStk3AhbCysYjrJxyzaqN75Izv4/MqlzG1OowWNHL1d4iHQ+zV/KxMv+mpypi5IQrYiIyNChBEtERrVPtrzLTAuQPe2cUzo+I8XHAW8x2Z0fgXMQW3R9WGppD/Lu238k9OFvmNLwBxZbrFeuxZND7dgF7Ci6Cn/JHMYUlmH+DA4ebKZ+7w6CO//A3PrfM+YXL/LJuOWUf+VeLLs4ye9GREQkOZRgicio1rHrTQAKTzv3lNs4lFFGSnsntNVB1rhEhTYoOoNh1r+zjpb3nua0xte4yKqJ4GF31jw+nnItZWd9kZyyBeR4jn5ktwAoP+Mi4OvsqtrPa8/8kMtqf8nBf1+MZ+WjZM38/KC/nxPlnCMcdfg8hg3jpFhERIYeJVgiMqpl12+k2TuW3LzJp9xGKHsCtANNu4dFghWJOjZ8uJm6Pz3KrNrnOdf2EcHDnjEL2TP3Vso+t5Ip2Sf3PqaWjWfKt3/Cb175EvP/7zeZ9PiVNC393+QtHfw15qNRx566FvZu30Bb1SY8TZWkH9pDbmA/OdEmMlwH2bTjI0wnfkLmp8MyaUoZRyizFF9+OVnlZ1I0czEpYycO615JEREZfEqwRGTUamkPMT2whYZx88ntx4doz9jJUAuuqRKbcFbiAkywnVUH2Pz6YxR/+hsWRTfhMccnmfPYOftrlJ9/PeUnmVQdycy46pKLWD/pBaqeWM3n37iD+vpdFFz1r+DxJuhdHC0UifLRtm3UvP8ynn3rKW7bxkx2M9lCAEQxGjwFNKeOpyV1NvX+MYT9WZjXTyQcIBzoxBdoJitQS17DBkoaXsH7sYNXoNXGcCBrFpGSM8ibvpjCmZ/DxpQMyPvoDIapq6+j5UAVbQ1VBJqribRW4zlUizfQjC/Sjj8aICXagT8awOdCRM0L5gEznPkIetKJ+DNxKVm4lGw8adl408fgz8zFnzmWtKw80rPzSB+TR1rWWCw9F3yp/YrbOUcgHCUQDBHobCcU6CAY6CDY2UE42EEo0Ek4GHsdCXVi4SCeaBBvJBBvwXAW7yH1ePB4vHg8ntiP14t5/Xi8vli51495fXh9fjxeL974Pq/Xj8fnw+eLb/v8eH3x314fzrw4jxdn3njM4FwU59xnPzhc1EHXduy90VUPHFGIOqLOxV47erRBvB5EcdF4m/G2iTrg8E88iNi7j/+mqzfVAMzo2jLrkecffu0wnIOUjBwKxxX16zqKSOIowRKRUWvzxztZ4qmlcsKqfrWTWTQFtkJn3SekJya0hGkPhvnTH1+D9Y+wuP33XGEd1PuK2DXrFiYu+3OmjJuW8HNWzCrn47/6DU/97Otct/ln1DXvofCr/w2nMEtjb5xz7Nq7n8r1L8Onb1De+i4LbD8AbZZBbfZMPin8MpmTKyiaUUFq4RQKfakUnkDb4UiUypp69m1fT/vuDfgPbGJ86zamtz6Ib8cD8Dw0egtpzJ1DtGQB6cWzyC6aTOa4yfgzx4IvpUecHYEgLa2tHGysoaO5lvamagLNB4geqsXbdoC0zjoyg/XkRhvJd81MsCATjoipkxRaPTkELY2gJ5WQJ52QL4eQxxv7UB+NgotiLkxKuJXUQA1proMM104Wnb1OTNJdAD9tlkm7ZRLwpOHwEDUPUbw48xBxhsdF8LogPhfG50J4XQg/IVJcGD8hUgmRY5GTvJKSKAHn54Prfs/82bOTHYqIoARLREaxuq3rACiafX6/2inKH0udG4PvwNBJsHbuq+P9l3/O9N1Psdw+ppMU9pRcjDt/NQWzllHQyzNViTS9JJcx336E++//Hn+19yEa7ltO/p8/DWPGn1J7NQ0tbF//OoEdr1Pc+Bazox8zzRwdpLJ3zAK2ld9A6RmXkT1xPlP68d58Xg9TS8cxtfQy4DIglnTt2HeAqi1v0VH5Ltn1m5hSv4XJDb+DzT2PD+GlkxQ8zpFCiAyLkAH01ud1kEyavWNpSy2gMW0BdZnj8GQX488tISO/jJzC2E9aeg5pp9DDGok6WtqDtLa2cKi1gbbWRgIHGwm3NxPtaMF1tGCBFjyBVnyhg6SGD+KPBjAieFwUcxGMKF5zRL2pBD1ZdHpScB4/UU8KeFPA68d5U8GXBr5UzJ+G+VLxpqTj8afi9afjTUnDl5KGLzUdX0o65kvF+VLBm4rDMBcl1hUUJeqiRCJRotEI4XAEFwkTiUaIRsJEIyFcJEw0HCYaDeMiIaKRCC4aJhoJ4yJhXDT+EwnjorHjiYbxEMXjInhcJN77E//3NAO6PYcX3+4qP1zWrTxW1RPbjP0Hw4M73PsU740zs/hpPJjFepusWzuxHrLPzum68uAoHN4X791ynxXgAPusMv5gCwu2/Rv1G/8HlGCJDAnm3LG/2RpMFRUVbv369ckOQ0RGif/v327mCwefwXfnPvCfemq0qaqZyIMXMrG4gPyvv5zACE9ONOp4c8MGmn7/AOe0vsBYO0RtykQ6F6xi4rLVWHreoMd0sDPEQz+7j6/V/Qt4/UQu/D7ZZ68C77G/3zvY3sGWDeto3fI6ubVvMju8hQwLEMbD3rRZtJedS+H8Sxh32nn9HuJ2Kg52hti7v5r6qo8JN+3F21pFtKMVb6SDFNeJMy9Rbwr+lAz8aen4sgrwjykiK7+E3ILxZOYVYQnq0ZNRzjlq755OVdoMzvy7F5IdjcioYmbvOecqjizvdw+WmX0TuBWIAM87574TL78D+PN4+becc8n71CEicoRo1FF88EOq02cwoR/JFUBpbjrr3DimHUzOYsPtwTCvvv4qme/ex9Lwn8Bgd+FSvBfcStFpFyZ1kobsND/f+Nq3ePR/ZrNgw51UvPo3NL5xDy3TriBtyufIyC8lQArNDXU0VX9CYN8m0hu2MCu0hcXWAcA+30Q+mXAlY06/iLIFyynPyE3a+zksO83P6VMmwpSJyQ5FRjszPs07h7mNLxMNBfD4B/8LBxHpqV8JlpktA1YA851zATMbFy8/HbgemA2MB35rZjOccxqgLSJDwq7aZma7XewrvrbfbY3NTKHaxpHZ8TZEwsftnUmU1o4gr7/4DEWbHmAFH9Bu6VROX8Wky25n6tih88E/xefhL65Yzq5zzubna/+bWXufYNGW/xfv1ge66hyeXiPkvNT4J/Bp8aWkTv88kysuoTR3PKXJCV1kWAhPuZDMxufYs+l3TDzz0mSHIzLq9fdTwC3AD51zAQDn3IF4+QrgiXj5p2a2E1gEvNnP84mIJETllneY3o8FhrszM9rSS/EEItC6D/ImJSDCvjW2BXn1+WeYteXHXMHHNHvy2LvgO0xYfivT0nMH9Nz9MXVcNlP/4ht0hm5h46f7OFS5kUhbAxkWJHVMAYUlEymZMpcJqelHTfQgIn2buugygu/eTtMHLyjBEhkC+ptgzQDOM7MfAJ3A/3LOvQuUAm91q1cVLzuKmd0M3AwwceLQ+cZVREa2zk9i3/eM68cCw92FcibCAaCpcsASrIOdIZ598SUmv/9/WGnv0+QtYN/ZP6B06V+Q608bkHMOhDS/l4oZE2GG/uaLJELJuEI2+mZTsP/3yQ5FRDiBBMvMfgsU97LrzvjxY4GzgbOAp8xsyskE4Jx7EHgQYpNcnMyxIiKnKqtuI02eseTlJeZDvidvcizBak78c1iBcITnXv8T2W/+iK+4dbR5s6lbdCeFF36TvH4+PyYiI0NDyfksrLqXjvrdpBcMbC+6iBzbcRMs59xFfe0zs1uAX7vYVITvmFkUKAD2QY8RHmXxMhGRpOsMRZga2MKB/HnkJWgCiOxxk4hsM6L1lfgT0mJsmu0X33yfwOs/5Mrwq0Q9Pmrn30rRpd8hcwgPBRSRwVew8HKoupeP//Qb5q24LdnhiIxq/V0I5VlgGYCZzQBSgHpgLXC9maWaWTkwHXinn+cSEUmIj3d9zEQ7gCtbnLA2x+ePYb8roKNuV7/bcs7xxgc7efJHN3PBK5dwReQV6mesJPWvN1F05b+AkisROcLcBYupooiUrb9Jdigio15/n8F6BHjEzDYDQeDGeG/WR2b2FLAFCAO3DscZBFua6jnYUIN5vJjHg8fjif+ObZvFXns8Hoj/9nTb7/F48Rzx7Xi3JQNjr1zPF65rn+u5/6iNw0Xd2jp8rOvl2G4t93ZsvwyhtdROSj/jHqbvWoCmDc8BUDjv4oS1ObUwi72ukKyGyn61s2FXNZuf/Tf+rPVxltoh9k34AiUr/jclhdMSE6iIjEher4ft46/kwv0P0Lx3C7kTTk92SEOai0YIBAIEAp1EQwFcJEg0EgbncNHYotfRaDS2AHY0gouXx35HcFFH1MW3uz7rdVtMGgPPZ6/Nc7hOvG/D4nXNYotQd1v8+nAbrscC1z3P4XqU99yP57PPnl3t0vuKHd3LDte14+zvXm49Kxy7bo92ex898lndI9r1+EnPyCLF19++ocHRrwTLORcEbuhj3w+AH/Sn/WTb9srDLN76L8kOQ0QS7HygkRzyp5yRsDanFmaxlnHMP/jhKR2/q7aZdc/8F8sPPMIZ1sj+gnPIuvJfKC1bmLAYRWRkK1/+V4TWPETlS/ey4C9/muxwEiYSidLa0khLYy3tzfUEDzUQPtRAtL0R19FCNHAIgm14Qm14w+34I+2kRDtIiXaQFu3A54L4XBg/IXyE8bswfouQBgyf6YFGt5+HL6Hwuv/g8nnjkx3KCRmcxVqGqZKFl7A+fUz8G4so5mK/XfwbjcM/zvXcpqu+I9Zxd0SWbvQoO5ylu6OS+b6+arDj1TrG1xQncOwQ4wZ0kdTh8C8gAyF32mLGehL3TVh6ipeW1PFkht6AwEFIzT6h4w60dPDKr3/G4sr7udH2UTNmNh2XP8z4mRckLDYRGR2mlE/hzczzmLfvV7Q33knG2KG9glwwEKChppKWA3tpa9hHqGk/0YPVeNtqSe+sIytUT260iTHuEHkWJa+PdkLOS7ul02lpdFo6AU86QU86Lb5C6r3pRLxpOK8fPCngTQGfH483FfP5MW8K+FJwHj/OvGCe+CglA/OAeeMfn2Ijl4iPYLIevUfERsU4R2x8i8O6ve4aMeO6jVI6on7X/iOOizUdBcC61TMcrtvvw/v7Gp3kjnrR10icXkZZHVmjl8b6HNXTNUKrr929tNFLjEXZs5hVMqavsww5SrCOYeKMBUycsSDZYYjIMHEofx7U/hKq1sPUZces29Ie5LdrH2PW1p9wg31KXdokWi95mOKFV/f+BYmIyAnIuvQu/L9azo4n72DOLY8mNZZoJELN/krq93xM24FdRBo+xde6l8yO/eSHqily9ZSYo6TbMSHnpdFyafXl05peRkPafKLp+XjS8/BljcWfXUBKVj6pYwrJyMknK6eAtPR0cszISdo7FelJCZaISILkzTyHSI3R+fE6MvtIsJrbg7zy/K+Ytvnfudq2U59SQv3nf0LhOV8Bj3eQIxaRkWbuvDP57etXc1HtU+z+09NMWnLtgJ8z0NlG9SdbaNy9mUDNNvyNO8lt/5SScBXjLUD3QV11NpZGfwk1uQvZmz0By51Aal4ZWQVl5BVNILeghCKvl6IBj1pk4FjCJjpIgIqKCrd+/fpkhyEicko2VTUTffACJud6yb39nR49UQda2/nT879g8raHWWjbafbm0/65v2b80pvBl5LEqEVkpGlsbqH6JxdQ7qpoWvEopQsvSUi7rU0HqNn5AS17PyJSt4P05p0UdO6mOFqL1z77PFlNIXVpk2gfMxVPwTSyiqeSVzqdwrJp+FIzEhKLyFBgZu855yqOLFcPlohIgswZn8N/pF/MX7feT3jbi3hmfoEPtu1g9xtrmFv7LFfafur9xdQuvpuipTeTq0WCRWQAjM3NofGGJ6j9xQomPHs9H37wVaatuIP0vOLjHhsKh6neu4um3ZvprN6K1e8g++AnFAV3M5ZWDj8FE3B+9nnHU5M5kz25l+MrmknexNmMnzqHkqycHsP+REYb9WCJiCTQC+/tYspzK5jm2UcdYymhHoCqjNmknHsr4xavBK++2xKRgbf/QB0fr7mF89p+iwM+TZ1FS9ZUotklOG8KRMJYoBXrbCK9o4acYA2F0XpSLdzVRovLZL9/Iq1ZU4iMnU5aySwKyucyftJMfP5ELasuMjz11YOlBEtEJMF+++5mon/6TwpdA6njZzNpyUoyy2YnOywRGYWcc3zw/rs0vvUYBfXvMj5SRQEtXfvbXCqHLItGXyFt6SVEssvw5U8ms/R0CsrnkV84HkvgjKsiI4kSLBERERGhIxAmEg7g9/vx+/x4PJq5VORU6BksERERESE91Qep+ggoMlDU5ysiIiIiIpIgSrBEREREREQSRAmWiIiIiIhIggypSS7MrA7Ynew4jlAA8XmWZTTQ9R49dK1HD13r0UXXe/TQtR5dhuL1nuScKzyycEglWEORma3vbXYQGZl0vUcPXevRQ9d6dNH1Hj10rUeX4XS9NURQREREREQkQZRgiYiIiIiIJIgSrON7MNkByKDS9R49dK1HD13r0UXXe/TQtR5dhs311jNYIiIiIiIiCaIeLBERERERkQRRgiUiIiIiIpIgSrCOwcwuNbPtZrbTzP4+2fFI4pjZBDP7nZltMbOPzOzb8fKxZvaqmX0c/52X7FglMczMa2Ybzex/4tvlZvZ2/P5+0sxSkh2jJIaZ5ZrZM2a2zcy2mtnndG+PTGZ2e/xv+GYze9zM0nRvjxxm9oiZHTCzzd3Ker2XLeY/49d9k5mdkbzI5WT1ca3vif8d32RmvzGz3G777ohf6+1mdklSgj4GJVh9MDMvcB/wBeB04P8xs9OTG5UkUBj4G+fc6cDZwK3x6/v3wGvOuenAa/FtGRm+DWzttv0j4N+dc9OAJuDPkxKVDISfAC8552YB84ldd93bI4yZlQLfAiqcc3MAL3A9urdHkjXApUeU9XUvfwGYHv+5Gbh/kGKUxFjD0df6VWCOc24esAO4AyD+ee16YHb8mJ/GP7cPGUqw+rYI2Omc+8Q5FwSeAFYkOSZJEOdctXNuQ/z1QWIfwEqJXeP/jlf7b+CKpAQoCWVmZcAXgZ/Ftw24AHgmXkXXeoQwsxzgfOBhAOdc0DnXjO7tkcoHpJuZD8gAqtG9PWI45/4ANB5R3Ne9vAJ41MW8BeSaWcmgBCr91tu1ds694pwLxzffAsrir1cATzjnAs65T4GdxD63DxlKsPpWCuzttl0VL5MRxswmAwuBt4Ei51x1fFcNUJSsuCSh/gP4DhCNb+cDzd3+cOv+HjnKgTrg5/EhoT8zs0x0b484zrl9wP8B9hBLrFqA99C9PdL1dS/rc9vIthp4Mf56yF9rJVgyqplZFvAr4DbnXGv3fS62hoHWMRjmzOxy4IBz7r1kxyKDwgecAdzvnFsItHHEcEDd2yND/NmbFcSS6vFAJkcPMZIRTPfy6GBmdxJ7tOOxZMdyopRg9W0fMKHbdlm8TEYIM/MTS64ec879Ol5ce3hIQfz3gWTFJwmzBPiSmVUSG+p7AbFndHLjw4pA9/dIUgVUOefejm8/Qyzh0r098lwEfOqcq3POhYBfE7vfdW+PbH3dy/rcNgKZ2SrgcuDL7rPFe4f8tVaC1bd3genx2YhSiD1MtzbJMUmCxJ/BeRjY6pz7cbdda4Eb469vBJ4b7NgksZxzdzjnypxzk4ndx687574M/A64Jl5N13qEcM7VAHvNbGa86EJgC7q3R6I9wNlmlhH/m374WuveHtn6upfXAl+NzyZ4NtDSbSihDENmdimx4f1fcs61d9u1FrjezFLNrJzYxCbvJCPGvthnyaAcycwuI/bshhd4xDn3g+RGJIliZucCfwQ+5LPncr5L7Dmsp4CJwG7gOufckQ/YyjBlZkuB/+Wcu9zMphDr0RoLbARucM4FkhieJIiZLSA2oUkK8AlwE7EvFHVvjzBm9n1gJbHhQxuBvyD2LIbu7RHAzB4HlgIFQC3wj8Cz9HIvx5Pse4kNE20HbnLOrU9C2HIK+rjWdwCpQEO82lvOua/F699J7LmsMLHHPF48ss1kUoIlIiIiIiKSIBoiKCIiIiIikiBKsERERERERBJECZaIiIiIiEiCKMESERERERFJECVYIiIiIiIiCaIES0REREREJEGUYImIiIiIiCTI/w+DOV4C7or1tAAAAABJRU5ErkJggg==\n",
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" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
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"4 False 1 0.0592 0.0295 Step1.soma.v \n",
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\n",
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" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"33 True 1 0.0592 0.0295 bAP.soma.v \n",
"34 True 1 0.0592 0.0295 Step1.soma.v \n",
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\n",
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" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"6 False 2 0.0769 0.069 bAP.soma.v \n",
"7 False 2 0.0769 0.069 Step1.soma.v \n",
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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"data": {
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"\n",
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\n",
" \n",
" \n",
" \n",
" replace_axon \n",
" param_i \n",
" gnabar_hh.somatic \n",
" gkbar_hh.somatic \n",
" protocol \n",
" residual_rel_l1_norm \n",
" residual_rel_l1_error \n",
" \n",
" \n",
" \n",
" \n",
" 36 \n",
" True \n",
" 2 \n",
" 0.0769 \n",
" 0.069 \n",
" bAP.soma.v \n",
" 0.00774 \n",
" 6.1e-08 \n",
" \n",
" \n",
" 37 \n",
" True \n",
" 2 \n",
" 0.0769 \n",
" 0.069 \n",
" Step1.soma.v \n",
" 0.00953 \n",
" 4.58e-06 \n",
" \n",
" \n",
" 38 \n",
" True \n",
" 2 \n",
" 0.0769 \n",
" 0.069 \n",
" Step3.soma.v \n",
" 0.00778 \n",
" 6.73e-06 \n",
" \n",
" \n",
"
\n",
"
"
],
"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"36 True 2 0.0769 0.069 bAP.soma.v \n",
"37 True 2 0.0769 0.069 Step1.soma.v \n",
"38 True 2 0.0769 0.069 Step3.soma.v \n",
"\n",
" residual_rel_l1_norm residual_rel_l1_error \n",
"36 0.00774 6.1e-08 \n",
"37 0.00953 4.58e-06 \n",
"38 0.00778 6.73e-06 "
]
},
"metadata": {},
"output_type": "display_data"
},
{
"data": {
"image/png": 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\n"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" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"9 False 3 0.095 0.0678 bAP.soma.v \n",
"10 False 3 0.095 0.0678 Step1.soma.v \n",
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"9 0.00976 2.33e-07 \n",
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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"data": {
"text/html": [
"\n",
"\n",
"
\n",
" \n",
" \n",
" \n",
" replace_axon \n",
" param_i \n",
" gnabar_hh.somatic \n",
" gkbar_hh.somatic \n",
" protocol \n",
" residual_rel_l1_norm \n",
" residual_rel_l1_error \n",
" \n",
" \n",
" \n",
" \n",
" 39 \n",
" True \n",
" 3 \n",
" 0.095 \n",
" 0.0678 \n",
" bAP.soma.v \n",
" 0.00768 \n",
" 1.12e-06 \n",
" \n",
" \n",
" 40 \n",
" True \n",
" 3 \n",
" 0.095 \n",
" 0.0678 \n",
" Step1.soma.v \n",
" 0.00896 \n",
" 2e-06 \n",
" \n",
" \n",
" 41 \n",
" True \n",
" 3 \n",
" 0.095 \n",
" 0.0678 \n",
" Step3.soma.v \n",
" 0.00766 \n",
" 1.95e-06 \n",
" \n",
" \n",
"
\n",
"
"
],
"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"39 True 3 0.095 0.0678 bAP.soma.v \n",
"40 True 3 0.095 0.0678 Step1.soma.v \n",
"41 True 3 0.095 0.0678 Step3.soma.v \n",
"\n",
" residual_rel_l1_norm residual_rel_l1_error \n",
"39 0.00768 1.12e-06 \n",
"40 0.00896 2e-06 \n",
"41 0.00766 1.95e-06 "
]
},
"metadata": {},
"output_type": "display_data"
},
{
"data": {
"image/png": 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\n",
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" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"12 False 4 0.0553 0.0212 bAP.soma.v \n",
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\n",
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" \n",
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" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"42 True 4 0.0553 0.0212 bAP.soma.v \n",
"43 True 4 0.0553 0.0212 Step1.soma.v \n",
"44 True 4 0.0553 0.0212 Step3.soma.v \n",
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" residual_rel_l1_norm residual_rel_l1_error \n",
"42 0.00575 1.63e-06 \n",
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2Wce6aDTK+++/j8ez76/cLpdrn3FNne/d5PV6+3W85OTkjudOp5NwONxtua5Tl4sIjzzyCPX19R035G1qamLRokXceOONgDUGq737X9e4P/zwQ15//XUee+wx7rzzTt54441+xelwOPaJ2eFwEA6H2bp1K7fccgsfffQR2dnZLFy4sNt7WZ1zzjn8/Oc/p66ujuXLl3Pqqaf2elylYikSbAPAlZxK0rgi2A4tFatIGzu7jz2VUkoppfbSFqwDkJOTw/nnn899993Xse60007jjjvu6FhesWIFAKWlpXz88ccAfPzxx2zdurXbOk844QQWL15MJBKhurqat99+m3nz5h1QXO2tPkuXLiUzM5PMzEwWLVrESy+91DHua/ny5T2Ow+qspaWFxsZGvvSlL3Hbbbfx6afWTGqf+9znOvZ/6KGHOOGEE/odX1NTE16vl8zMTHbv3s2LL77Ybbm0tDSOOuoofvCDH3DWWWfhdDr7fQylBsqErKTflZxK3oQZBI2T5opVcY5KKaWUUiPNiGrBGg6uvfZa7rzzzo7l22+/vWN8Vjgc5sQTT+Tuu+/mvPPO45///CeHHnooRx99NFOnTu22vnPPPZf33nuPww47DBHhpptuYsyYMaxfv77fMXk8Hg4//HBCoRB/+9vfKC8vZ9u2bftMz15WVkZmZiYffPBBt3V86Utf4t5770VEmD9/Pn6/H2MMt956KwB33HEHl112GTfffDP5+fn8/e9/73d8hx12GIcffjiHHHIIxcXFHHfccR3brr/+eubOncs555wDWN0Ev/71r7NkyZJ+169ULJhgKwDOJA9l2ZlUmAKSqjfFOSqllFJKjTTS08x08TB37lzT9Z5O69atY/r06XGKSA1H+plQg+GhRf/gog3fh4UvEJnwOd6+4RRmpLVQ+OOe7zOnlFJKqcQlIsuNMXO7rh9wF0ERKRaRN0VkrYisEZEf2OtvEJEdIrLCfnxpoMdSSqlBY3cRxO3B6RDqPUVktlXAMPoRSimllFLDXyy6CIaBa40xH4tIOrBcRF61t91mjLmll32VUmp4CNsJlsuasCaYUYqnxg8teyC9MI6BKaWUUmokGXALljGmyhjzsf28GVgHjB9ovUopNaS6JFiOvMnW6prP4hWRUkoppUagmM4iKCKlwOFA+0wK3xWRlSLyNxHJ7mGfK0RkmYgsq66ujmU4SinVb9KeYLlTAPCOmQJAY6XeC0sppZRS/RezBEtE0oDHgauNMU3An4FJwBygCvh9d/sZY+4xxsw1xszNz8+PVThKKXVAHJF9W7Dyi6cQMk5admmCpZRSSqn+i0mCJSJurOTqIWPMEwDGmN3GmIgxJgr8FTiwmzsppdQQkkjAemInWKUFGVSaPEzN5jhGpZRSSqmRJhazCApwH7DOGHNrp/VjOxU7F1g90GPF01NPPYWI9Hp/qvLycmbOnBmzYy5cuJDHHnusx+1XX30148ePJxqNdqy7//77yc/PZ86cOcyYMYO//vWvMYtHqdHMGd43wcpPS6ZSxpLcVB6/oJRSSik14sSiBes44GLg1C5Tst8kIqtEZCVwCnBNDI4VN4sWLeL4449n0aJF3W4Ph8MDPkYkEul32Wg0ypNPPklxcTFvvfXWPtsWLFjAihUrWLJkCT//+c/ZvXv3gGNTarRzRgOEcIPD+rMoItR7isnyV+pU7UoppZTqt1jMIrjUGCPGmNnGmDn24wVjzMXGmFn2+nOMMVWxCDgeWlpaWLp0Kffddx8PP/xwx/olS5ZwwgkncM455zBjxgzASrQuuugipk+fzte+9jVaW1sBeP311zn88MOZNWsWl19+OYGA9Wt5aWkpP/nJTzjiiCN49NFH9zv2a6+9xty5c5k6dSrPPffcPsc+9NBDueqqq3pM+goKCpg0aRLbtm3rWHf77bczY8YMZs+ezQUXXABAXV0dX/nKV5g9ezbHHHMMK1euBOCGG27g0ksv5YQTTqCkpIQnnniCH//4x8yaNYszzjiDUCgEwG9/+1uOOuooZs6cyRVXXEHXm1dHo1FKS0tpaGjoWDdlyhRN/NSw4oz6CUnSPusCGSWkmFbw1cQpKqWUUkqNNLG4D9bQefGnsGtVbOscMwvO/F2vRZ5++mnOOOMMpk6dSm5uLsuXL+fII48E4OOPP2b16tWUlZVRXl7Ohg0buO+++zjuuOO4/PLL+dOf/sR3v/tdFi5cyOuvv87UqVO55JJL+POf/8zVV18NQG5uLh9//HG3xy4vL+fDDz9k8+bNnHLKKWzatAmPx8OiRYu48MILmT9/Pj//+c8JhUK43e599t2yZQtbtmxh8uTJHet+97vfsXXrVpKTkzsSnl//+tccfvjhPPXUU7zxxhtccsklrFixAoDNmzfz5ptvsnbtWo499lgef/xxbrrpJs4991yef/55vvKVr/Dd736X66+/HoCLL76Y5557jrPPPrvjmA6Hg/nz5/Pkk09y2WWX8cEHH1BSUkJhod5bSA0frkiAkCN5n3WO3ElQbU3V7krTSXiUUkop1beYTtM+Wi1atKijteeCCy7Yp8Vo3rx5lJWVdSwXFxdz3HHHAfCNb3yDpUuXsmHDBsrKypg6dSoAl156KW+//XbHPgsWLOjx2Oeffz4Oh4MpU6YwceJE1q9fTzAY5IUXXuArX/kKGRkZHH300bz88ssd+yxevJg5c+Zw4YUX8pe//IWcnJyObbNnz+aiiy7iwQcfxOWy8uulS5dy8cUXA3DqqadSW1tLU1MTAGeeeSZut5tZs2YRiUQ444wzAJg1axbl5eUAvPnmmxx99NHMmjWLN954gzVr1uz3OhYsWMDixYsBePjhh3t9zUrFg9MECTv2bcHyjrW+s/UVPY+9VEoppZTqbGS1YPXR0jQY6urqeOONN1i1ahUiQiQSQUS4+eabAfB6vfuUt+b86Hm5O13r6Ku+l19+mYaGBmbNmgVAa2srKSkpnHXWWYCVzNx5553d1vf888/z9ttv8+yzz3LjjTeyalXvLYLJydYv+g6HA7fb3RGPw+EgHA7j9/v59re/zbJlyyguLuaGG27A7/fvV8+xxx7Lpk2bqK6u5qmnnuKXv/xlr8dVaqi5owHC7n1bsAqKJxMxgq/qM7T9SimllFL9oS1YfXjssce4+OKL2bZtG+Xl5VRUVFBWVsY777zTbfnt27fz3nvvAfCvf/2L448/nmnTplFeXs6mTZsAeOCBBzjppJP6dfxHH32UaDTK5s2b2bJlC9OmTWPRokXce++9lJeXU15eztatW3n11Vc7xnv1JBqNUlFRwSmnnML//d//0djYSEtLCyeccAIPPfQQYI3tysvLIyMjo1/xtSdTeXl5tLS09DjroYhw7rnn8sMf/pDp06eTm5vbr/qVGiouEyTcpYtgSUE2lSafaO2WOEWllFJKqZFGE6w+LFq0iHPPPXefdeedd16PE0tMmzaNu+66i+nTp1NfX89VV12Fx+Ph73//O1//+teZNWsWDoeDK6+8sl/HnzBhAvPmzePMM8/k7rvvJhqN8tJLL/HlL3+5o4zX6+X444/n2Wef7baOb37zmyxbtoxIJMI3vvENZs2axeGHH873v/99srKyuOGGG1i+fDmzZ8/mpz/9Kf/4xz/6eXYgKyuLb33rW8ycOZPTTz+do446qmPb3Xffzd13392xvGDBAh588EHtHqiGJVc0RNSx7zjGHG8SlY6xJDeXxycopZRSSo040nXGt3iaO3euWbZs2T7r1q1bx/Tp0+MUkRqO9DOhBsOHvz6GwgwPJdcu2Wf987/7D04OLMF7/Q7oR5dfpZRSSiUGEVlujJnbdb22YCmlEp4xBrcJYZxJ+20LpJfiNT5orYtDZEoppZQaaTTBUkolvFDEkEQI49g/wXLkTbTKVG8a6rCUUkopNQKNiARrOHVjVPGlnwU1GIKRKEmEMc7k/baljZ0CQK1O1a6UUkqpfhj2CZbH46G2tlYvrBXGGGpra/F4PPEORY0ywXCUZILddhHMK55G1AitVRvjEJlSSimlRpphfx+soqIiKisrqa6ujncoahjweDwUFRXFOww1ygTCEZIkTMi1fwtWaWEOO8klWqdTtSullFKqb8M+wXK73ZSVlcU7DKXUKBYMR0knhK+bFqys1CTWy1jGN22NQ2RKKaWUGmmGfRdBpZQabMGwNQZLumnBAmjwFJHlrxziqJRSSik1EmmCpZRKeIFwlCRC4O5+fF8go5T0aLNO1a6UUkqpPmmCpZRKeIFQmCSJ9NiCJbmTrHLVm4cyLKWUUkqNQIOeYInIGSKyQUQ2ichPB/t4Sil1oELBAACOHhKs9qna63SqdqWUUkr1YVATLBFxAncBZwIzgAtFZMZgHlMppQ5UOOgHwOHuPsHKKz4EgBadql0ppZRSfRjsFqx5wCZjzBZjTBB4GJg/yMdUSqkDsjfB6n4MVsmYXHaaHEyNdhFUSimlVO8GO8EaD1R0Wq6013UQkStEZJmILNN7XSml4iFiJ1jOHlqwMlPc7JCxJDdvG8qwlFJKKTUCxX2SC2PMPcaYucaYufn5+fEORymVgMLBNgCcPbRgAdR7isnyV/S4XSmllFIKBj/B2gEUd1oustcppdSwEQlZk1w4k7pvwQIIZJSQGW0Ef+NQhaWUUkqpEWiwE6yPgCkiUiYiScAFwDODfEyllDog0bCVYLmSem7BctpTtfv36DgspZRSSvVsUBMsY0wY+C7wMrAOeMQYs2Ywj6mUUgcqGrLHYPWSYKWOnQpAzfZ1QxKTUkoppUYm12AfwBjzAvDCYB9HKaUOVtSe5MLdyxis/AnWVO2tOzcMSUxKKaWUGpniPsmFUkrFW3+6CJaMzafS5EGNJlhKKaWU6pkmWEqphGfsSS56utEwQFqyi+2OIrxNOgZLKaWUUj3TBEsppcLWNO24vb0Wq0spJc+/HaLRIQhKKaWUUiORJlhKqYTn6EiwUnot58+cTDIBaNT7YSmllFKqe5pgKaUSnnQkWKm9lnMUWhNdtFXpTIJKKaWU6p4mWEqphNfRgpXUe4KVXnQoAA3bVg92SEoppZQaoTTBUkolPGd7guXqeRZBgPHjiqgxGYR2awuWUkoppbqnCZZSKuE5wm34SQaRXsuV5XnZbMbhqvtsiCJTSiml1EijCZZSKuE5wn6Cjt5brwBSkpzsSioho2UrGDMEkSmllFJqpNEESymV8JzRNoLS8z2wOmvLnERatAl8NYMclVJKKaVGIk2wlFIJzxXxE+5HCxaAy55JMLhr7WCGpJRSSqkRShMspVTCc0f9hJy93wOrXcaEwwCo3fLpYIaklFJKqRFKEyylVMJLivqJOPvXglVaOpE6k0Zgx8pBjkoppZRSI5EmWEqphJcU9RN19a8Fqyw/jQ1mAu4a7SKolFJKqf0NKMESkZtFZL2IrBSRJ0Uky15fKiJtIrLCftwdk2iVUirGwpEoyQT7nWC5nQ52eSaT17oZotFBjk4ppZRSI81AW7BeBWYaY2YDG4Gfddq22Rgzx35cOcDjKKXUoGgNRUghgOlnggXQlnMIycYP9VsHMTKllFJKjUQDSrCMMa8YY8L24vtA0cBDUkqpodMWjJAiQXD3P8FyjZtl7Vup47CUUkopta9YjsG6HHix03KZiHwiIm+JyAk97SQiV4jIMhFZVl1dHcNwlFKqb63BCGm0YZLT+71PXulsIkao3/rJIEamlFJKqZHI1VcBEXkNGNPNpl8YY562y/wCCAMP2duqgAnGmFoRORJ4SkQONcY0da3EGHMPcA/A3LlzzcG9DKWUOjitra2kSgDxZPZ7n2kTCik3Y3BXrR7EyJRSSik1EvWZYBljvtDbdhFZCJwFfN4YY+x9AkDAfr5cRDYDU4FlAw1YKaViqbWpFgCXN7vf+4zL9PCqo5Qj69cNVlhKKaWUGqEGOovgGcCPgXOMMa2d1ueLiNN+PhGYAmwZyLGUUmow+JutBMvtzen3PiJCQ/pUcoM7IdA8WKEppZRSagQa6BisO4F04NUu07GfCKwUkRXAY8CVxpi6AR5LKaViLtBcD4Anvf8JFgBjDgUgXLUq1iEppZRSagTrs4tgb4wxk3tY/zjw+EDqVkqpoRButRKslIwDS7DSy46Ez6B20zIKSz83GKEppZRSagSK5SyCSik14kR8doKVnntA+02aOJUak4F/+8eDEZZSSimlRihNsJRSCc34GwFwpPZ/kguAiflprDNlJFfrTIJKKaWU2ksTLKVUQovaXQQ5gGnaAVxOB7u808hr2wLhwCBEppRSSqmRSBMspVRCM631BEkCt+eA9w3mz8RFBLN77SBEppRSSqmRSBMspVRCSw7U0uw+wBkEbamlRwLQsOWjWIaklFJKqRFMEyylVMKKRg1p4VoCyXkHtX/JpBk0mVSay3WiC6WUUkpZNMFSSiWsGl+APBoJp+Yf1P7Tx2ayxpTi3q33wlJKKaWURRMspVTC2tXoJ18akLTCg9o/JcnJjuTJ5Po2QiQc4+iUUkopNRJpgqWUSli765vJlWaSssYedB2tuTNJMkGo2RjDyJRSSik1UmmCpZRKWI01OwFIyRl30HUkTzgCAN82HYellFJKKU2wlFIJrLW2EoC03KKDrmPcpFm0mSQatyyLVVhKKaWUGsE0wVJKJaxoQwUAjuzig65jxvhs1pkJyK5PYxWWUkoppUYwTbCUUgnL1bTDepJ58C1YuWnJbHFNJqtpA0SjMYpMKaWUUiOVJlhKqYTlaasiIB7wZA2onubsQ0mJ+qB+a2wCU0oppdSINaAES0RuEJEdIrLCfnyp07aficgmEdkgIqcPPFSllIodYwwZwd00JY8BkQHV5Ro/B4Bg5ScxiEwppZRSI1ksWrBuM8bMsR8vAIjIDOAC4FDgDOBPIuKMwbGUUiommgNhCk0N/tSDn0GwXcHkwwgaJ/Wbl8cgMqWUUkqNZIPVRXA+8LAxJmCM2QpsAuYN0rGUUuqA7W70M05qiaYPPMGaUZTPRlNMdOeKgQemlFJKqREtFgnWd0VkpYj8TUSy7XXjgYpOZSrtdUopNSzsqmskXxpx5hz8DILtirJT2OCYSEb9WjAmBtEppZRSaqTqM8ESkddEZHU3j/nAn4FJwBygCvj9gQYgIleIyDIRWVZdXX2guyul1EFp3rMNgJS80gHXJSI0ZEzHG2mA9pkJlVJKKZWQXH0VMMZ8oT8VichfgefsxR1A55+Fi+x13dV/D3APwNy5c/WnX6XUkPDXbAcgvaAkJvXJ2MOgCSI7P8U5gGnflVJKKTWyDXQWwbGdFs8FVtvPnwEuEJFkESkDpgAfDuRYSikVSxH7JsNJORNiUl/2xMOJGKFx80cxqU8ppZRSI1OfLVh9uElE5gAGKAf+C8AYs0ZEHgHWAmHgO8aYyACPpZRSMeNqthvVM2IzPPSQCWPYbMaRXrkiJvUppZRSamQaUIJljLm4l203AjcOpH6llBosntYqGh1ZZLo9MalvckEaL1DGKbVrYlKfUkoppUamwZqmXSmlhrXM4G6ak8fErD6300FtxnQyQnugeXfM6lVKKaXUyKIJllIq4QTCEfKj1fhTx/Zd+ABIsXW7v9C292Jar1JKKaVGDk2wlFIJZ0+jn7FSSzRG46/ajZt+NG0mibp1b8W0XqWUUkqNHJpgKaUSTs2eHaSJH0d2aUzrPbyskI+jU3Bt1QRLKaWUSlQDnUVQDUAoHKGlsY625jrafE0EW5sItLYQamsh4m8mEvCBiYCJYqJRjDHWMiBOF7g8iNuDuDy4klPxpKSS7M3Ek56DNzOftMwcPMlJcX6VSg0/vp0bAEgZOy2m9Rake3g241iO890L9dsge/97bDW0BhERMlPcMT22UkoppYYHTbAGgb/Nx+7KLdRXbaWtZjumsRKnbzcufx3JwXpSww2kRxvJMs1kS4TsQYylyaTSLGm0OtPxuzIIJmURTs6G1Fwc3lzcabl4MvLxZheQnlNIRnYBDk86iAxiVErFV6T6MwAyiqfHvO7kmWfBB/fS9OFDZJz+8471xhheXPoBKa/8mNbcmXz56j/F/Nhqr0jUEAqHCQVaCQf8hINthPytRMJBwuEI4UiESCSMmChgwEQR+wctwWDEiREniBOHw4XD5cTlcuF0unG6XLhcLlxOF063G5fLjcudhNudhDjd4HDp31CllEpgmmAdBGMMdTW72LVlNU07NhCt2YSnaSuZ/kpywnvIoYkSoPNv1414aXRk0erMpCmliDrPbLam5EJqLpKShcuTjsuTRlJqOsmp6Xi86SR70nC6knA4BXE4cTqciEMAIRwOWRcLwTZCgTYCbT78rT78rU1EfHVEWusxbQ2IvwFnoAFXsJHkUCNZLbtJb24iw/hwiOn29QVx0SwZ+JwZ+N1ZBJOyCCVbiVnEk414snB6vLiTU0nypJLk8eJMTkXcKTiTUnA4XThdLpxOp3UB4rJidzidGBxEEKKRMCYSxUTDRKMRotEIJhIhGg1jolGikQjY66OREBH7YsjaL0w0EiIaiXQ8NxGrHiIhq45IBBO1yppoGKIR+98wJhqBaBgi9r/G/jcati6u7PIOs3dZTNi6+IpGcZgwQvfnrsfPDNbFVreXXNK5XNdS0rG/yN569q6nY710Oo6Rvcud13fULfvGtfdiUPZdv992ei8vve9nerjoFHMg59PQ/enff6Vg6K7qsU3rCBoXafllB3Dc/jlh3jzeeW8Wc5bdByd9BzyZVFQ38P5Dv+VL9Q/idQaoqq+I+XFHE2MMTc3NNNVW4avfhb9hN4GmGkKtDUTampBAM85gE+5wC0n2IyXqwxNtxU2QZBMkiRAeCRObSfgPXMg4iYiTME4iWM8juIiIi6hY66Lish9Oog63ldQ5rHU4XNZze33U4cKI/XC4iDpc0Pm5vYzYf51MtPMJ7fh2GHu587b29Xu/L9a/grWfdNTV/t0z9vNOtRpDx3ewfX2nGKTbMmafY4pdv2n/i9JR3nSpo32VVb/Yr0/oVL6jzvb1g8PQ/d+0/uhpz57qPNicvb8xHkj17WdUDvT1D+HvDgN5b4asTv0hpt+qPJPJPvnbnDQ1P96h9IsmWH3wt7awbf3H1G9ZhqlaTWbTesaFtpFLC7l2mbBxsNtRQG1SEbUZMzDp43DnTCCtoISsMWVkjyklM8VLZgzjSh7g/sFgiIb6PTTV7sFXvxt/UzXB5hqiLbWYtjqc/nqSg/V4go142zYxxjSTRTMuifZd+QgTNg7rAggHEWl/7iSKw74Isp7vvShyHtAf2faSff0Xv/cioPPFROf/j0wP5brf3jVpkQPev4f19F5vj/Xts37/89fT+en5XA+sjlWZp3CkM/Z/AktyvTw96Tt8bstVVN7xJTYlH8qU2tf5utSwreBk1rvHceTOf+Gv34kne1zMjz+c+YMhanfvoGH3NlprthOsq4SmHThba0gK1JIabiAt0kC2aSRTAj3+zQziwkcqbQ4vbQ4vAaeXxuQial1pGLvrNC4PUZcHnMng8tjrk3G4kqwfgRxOHA6xkhQREAcGB0asocnS0aIVwUQjRCNhopHI3h957B+HOn7EiYQgEsJEw0gkjImGIBpGIqGOH3A6fqyJhnFEw/aPONZzZySMwwRxmFbrL4+J4CSM00RwEcFFGCdRXITtZet5kkSG7g3sRdS0pzd7f3TZ+xdg7w9Cpn250488nbfvW777Orqrk677yP519Fd/07EBJW497Bq7y+3BSypjnbD2VF/3/1PEz1C9btW9akcz2+ta4x1Gv4k5oF+OB9fcuXPNsmXL4h1Ghw8euYW5a/4Hp32l6cNDhXsijRlTIGcyqeOmkV8ynYLiaTjcA015hr9wOIKvpYFAUw1tra0E/S3423yE2loxoTYIWw/rgiNqXXxEI0SjUUw0golGcUoUBwbECeIAh9N6iAPEiTisLjnYFz44HDgcThxOF+J0IQ7rX4fThcPpttc7cTjcOFwuHC4XTocLh8uN02mtc9rlXS53x79O++FwOBCHzvWiYqslEOZf9/6ec/fcSQ7NbM04iuzPX03unC/zzmtPc8LSS9hx5v2MP/rceIcaU742P7sqPqO+8jPa9myGunKSWipJC+wmO1JDnqnbLyEIGicNjixanFm0ubMJJucSScnBpObiSCvAnVGAJ7OAtKwCMrJz8GbkIO6UOL3C4cMYQyRqiEaN3dIftJJAY6cbIh2tCyIg4tjnx/J9tjukY5/2Non2ffZplZa9iYxdYGherFJKDVMistwYM3e/9Zpg9eyzT96mZvmTeIoOo3DqPMaWTrMSAKWU6odQOIIDg9O1t6Vs9dYdTL//ULbM+DZTFvxvHKM7OK1+PxWb11O3bSXBXRtxNpaT1lpBXqiKMaZ6n1bukHGyx1lAU1Ih/pRCImnjcGSMIym3iLT8ErLHlJCRO1b/riqllBqRekqwtItgL6YcfiJTDj8x3mEopUYot2v/xGFK8Rg2Mx5H1YqhD+gA1DU2sWPTSpq2ryG8Zz2exk3ktZVTFN3JNAl3lGsggxr3WGozZ7IrsxRXbhlpYyeTV3wImQXFjHe6iO3dxpRSSqnhTRMspZQaQskuJ5WeQziy6SNrwH6cu1lFoobtldvZteFD/BUrSK5ZR2HrRkrMDnLs1qiIEXY7x1CXWsrq7JNwFx5C9oSZFE46jKy0bLLi+gqUUkqp4UUTLKWUGmIt444lc+tr+Mo/xFt29JAdty0QYuvGldRuXk5k50rSGtZTHNhEmdTTPp9iteSxJ20qK/NOJ3ncTHJLZ1FQeijjklJIrCk5lFJKqYOjCZZSSg2xCcd8lfCWG9n57iKmDFKCVVNfT8W6ZTSVf4xjzxpymjdQGt7KDAkAEMbBDtcEduUeTdWYWWSVHc7YaUeRn1HAyJgEVymllBqeNMFSSqkhdtjUMt5yHc3czY9gWn+NpB787cbDkSgVFVvZteEjApWf4qldS2HrZ0wwO8mzZ0BtIZUdnslsLPgKrvGHkT/5SAonHUaJO2Wf+/UppZRSauAGlGCJyGJgmr2YBTQYY+aISCmwDthgb3vfGHPlQI6llFKjhYgQOO5aPG+dz+b7LmPytx+DPu7JZYyhuqaaXZtX0VixhsjudWQ0rmdCcDNl0tjRxW+3o4A96VP5NO8sUiccxrhp88gYO5lpOqW2UkopNSQGlGAZYxa0PxeR3wONnTZvNsbMGUj9Sik1Wp12yhd4av1VnLvnLir+7yjqJp+Hs+AQcLrx+/3463cSbarC2bKTdN82xgQrKJB6Cuz9Q7iodJeyI+94doydRVbZEYydehSF6TkUxvWVKaWUUoktJl0Exbo74fnAqbGoTymlRjsR4ez/+h9eeryYsrV3c9jam2Ht/uUaSKcmaTw7co+lMncKKeOmk182i9yiqZS5koY+cKWUUkr1KiY3GhaRE4Fb22+0ZXcRXANsBJqAXxpj3ulh3yuAKwAmTJhw5LZt2wYcj1JKjSThSJTKii207dmKiUZITkomq2A82QXFOJJS4h2eUkoppbrR042G+0ywROQ1YEw3m35hjHnaLvNnYJMx5vf2cjKQZoypFZEjgaeAQ40xTb0da+7cuWbZsmX9eT1KKaWUUkopFTc9JVh9dhE0xnyhj4pdwFeBIzvtEwAC9vPlIrIZmApo9qSUUkoppZQatRwxqOMLwHpjTGX7ChHJFxGn/XwiMAXYEoNjKaWUUkoppdSwFYtJLi4AFnVZdyLwWxEJAVHgSmNMXQyOpZRSSimllFLDVkwmuYgVEakGhtssF3lATbyDUENG3+/Eoe91YtH3O3Hoe5049L1OLMPx/S4xxuR3XTmsEqzhSESWdTd4TY1O+n4nDn2vE4u+34lD3+vEoe91YhlJ73csxmAppZRSSimllEITLKWUUkoppZSKGU2w+nZPvANQQ0rf78Sh73Vi0fc7ceh7nTj0vU4sI+b91jFYSimllFJKKRUj2oKllFJKKaWUUjGiCZZSSimllFJKxYgmWL0QkTNEZIOIbBKRn8Y7HhU7IlIsIm+KyFoRWSMiP7DX54jIqyLymf1vdrxjVbEhIk4R+UREnrOXy0TkA/v7vVhEkuIdo4oNEckSkcdEZL2IrBORY/W7PTqJyDX23/DVIrJIRDz63R49RORvIrJHRFZ3Wtftd1kst9vv+0oROSJ+kasD1cN7fbP9d3yliDwpIlmdtv3Mfq83iMjpcQm6F5pg9UBEnMBdwJnADOBCEZkR36hUDIWBa40xM4BjgO/Y7+9PgdeNMVOA1+1lNTr8AFjXafn/gNuMMZOBeuA/4xKVGgx/BF4yxhwCHIb1vut3e5QRkfHA94G5xpiZgBO4AP1ujyb3A2d0WdfTd/lMYIr9uAL48xDFqGLjfvZ/r18FZhpjZgMbgZ8B2NdrFwCH2vv8yb5uHzY0werZPGCTMWaLMSYIPAzMj3NMKkaMMVXGmI/t581YF2Djsd7jf9jF/gF8JS4BqpgSkSLgy8C99rIApwKP2UX0vR4lRCQTOBG4D8AYEzTGNKDf7dHKBaSIiAtIBarQ7/aoYYx5G6jrsrqn7/J84J/G8j6QJSJjhyRQNWDdvdfGmFeMMWF78X2gyH4+H3jYGBMwxmwFNmFdtw8bmmD1bDxQ0Wm50l6nRhkRKQUOBz4ACo0xVfamXUBhvOJSMfUH4MdA1F7OBRo6/eHW7/foUQZUA3+3u4TeKyJe9Ls96hhjdgC3ANuxEqtGYDn63R7tevou63Xb6HY58KL9fNi/15pgqYQmImnA48DVxpimztuMdQ8DvY/BCCciZwF7jDHL4x2LGhIu4Ajgz8aYwwEfXboD6nd7dLDH3szHSqrHAV7272KkRjH9LicGEfkF1tCOh+IdS39pgtWzHUBxp+Uie50aJUTEjZVcPWSMecJevbu9S4H97554xadi5jjgHBEpx+rqeyrWGJ0su1sR6Pd7NKkEKo0xH9jLj2ElXPrdHn2+AGw1xlQbY0LAE1jfd/1uj249fZf1um0UEpGFwFnARWbvzXuH/XutCVbPPgKm2LMRJWENpnsmzjGpGLHH4NwHrDPG3Npp0zPApfbzS4Gnhzo2FVvGmJ8ZY4qMMaVY3+M3jDEXAW8CX7OL6Xs9ShhjdgEVIjLNXvV5YC363R6NtgPHiEiq/Te9/b3W7/bo1tN3+RngEns2wWOAxk5dCdUIJCJnYHXvP8cY09pp0zPABSKSLCJlWBObfBiPGHsie5NB1ZWIfAlr7IYT+Jsx5sb4RqRiRUSOB94BVrF3XM7PscZhPQJMALYB5xtjug6wVSOUiJwM/MgYc5aITMRq0coBPgG+YYwJxDE8FSMiMgdrQpMkYAtwGdYPivrdHmVE5DfAAqzuQ58A38Qai6Hf7VFARBYBJwN5wG7g18BTdPNdtpPsO7G6ibYClxljlsUhbHUQenivfwYkA7V2sfeNMVfa5X+BNS4rjDXM48WudcaTJlhKKaWUUkopFSPaRVAppZRSSimlYkQTLKWUUkoppZSKEU2wlFJKKaWUUipGNMFSSimllFJKqRjRBEsppZRSSimlYkQTLKWUUkoppZSKEU2wlFJKKaWUUipGNMFSSimllFJKqRjRBEsppZRSSimlYkQTLKWUUkoppZSKEU2wlFJKKaWUUipGNMFSSimllFJKqRjRBEsppYYJESkVESMirnjHMtqJyEIRWRrvOIYbETlBRDbEOw6llBrJNMFSSik1oonIDSISEpGWTo8fxzuukcgY844xZlqs67V/OPB1en/ujfUxlFJquNBfSZVSKkZExGWMCcc7jgS12BjzjXgHMVhGyWfrMGPMpngHoZRSg01bsJRSagBEpFxEfiIiKwGfiLhE5BgR+beINIjIpyJycqfyS0Tk/4nIhyLSJCJPi0hOD3VfJiLrRKRZRLaIyH912T5fRFbY9WwWkTPs9Zkicp+IVInIDhH5HxFx9vE6JonIGyJSKyI1IvKQiGR12lYnIkfYy+NEpLr9dYnIOSKyxn69S0Rkepfz8yMRWSkijSKyWEQ8B36mD5yI/NQ+L80islZEzu2hnIjIbSKyxz6Xq0Rkpr0tWURuEZHtIrJbRO4WkZR+Hv9+u/yrdgxviUhJp+1/FJEK+5jLReSETttuEJHHRORBEWkCForIPBF5zz7PVSJyp4gkddrHiMi3ReQz+3j/bb93/7aP8Ujn8j3EfLKIVPbn9SmllOqeJlhKKTVwFwJfBrKAQuB54H+AHOBHwOMikt+p/CXA5cBYIAzc3kO9e4CzgAzgMuC2TknOPOCfwHX2cU8Eyu397rfrnQwcDpwGfLOP1yDA/wPGAdOBYuAGAGPMZuAnwIMikgr8HfiHMWaJiEwFFgFXA/nAC8CzXS7kzwfOAMqA2cDCbgMQOd5OHnp6HN/Ha+hqM3ACkAn8xo5/bDflTsM6f1PtsucDtfa239nr52Cdz/HA9QcQw0XAfwN5wArgoU7bPrLrzQH+BTzaJfmcDzyG9f4+BESAa+y6jgU+D3y7y/FOB44EjgF+DNwDfAPr/ZyJ9Vk9aHai3NP786c+dn9bRHaJyBMiUjqQOJRSajjTBEsppQbudmNMhTGmDeti9gVjzAvGmKgx5lVgGfClTuUfMMasNsb4gF8B53fXwmSMed4Ys9lY3gJewUoYAP4T+Jsx5lX7ODuMMetFpNA+1tXGGJ8xZg9wG3BBby/AGLPJritgjKkGbgVO6rT9r8Am4AOsxPAX9qYFwPP2viHgFiAF+FyX87PTGFMHPIuVVHQXw1JjTFYvj94mpTi/y8X+OGPMo/Zxo8aYxcBnwLxu9g0B6cAhgBhj1hljqkREgCuAa4wxdcaYZuB/+zqXXTxvjHnbGBPAOmfHikix/XofNMbUGmPCxpjfA8lA5/FP7xljnrLjbzPGLDfGvG+XLwf+Qqf3yHaTMabJGLMGWA28YozZYoxpBF7ESrgPmjFmdi/vT9dkr7OTgFKsc7wTeE50Mhel1Cilf9yUUmrgKjo9LwG+LiJnd1rnBt7sofw2e3te10pF5Ezg11gtKA4gFVhlby7Gai3qqsSur8rKD8Det6Kbsp2PVQj8ESuBS7f3qe9S7K/AM8AVdsIAVovXtvYCxpioiFRgtfS029Xpeau9T6w90nUMlohcAvwQ68IeII1uzrMx5g0RuRO4CygRkSewWh49WOd8eadzKUCv3S276DjvxpgWEanDev0VIvIjrER5HGCwWirzutvXfj1TsRLfuXZcLmB5l+Pt7vS8rZvlMQcQe8wYY962nwZF5AdAE1ZL6aqe91JKqZFJW7CUUmrgTKfnFVgtVJ1/2fcaY37XqUxxp+cTsFpQajpXKCLJwONYLUKFxpgsrISq/Uq/ApjUTSwVQADI63T8DGPMoX28hv+1X8csY0wGVkvc3qxCJA34A3AfcIPsHTe2Eyupay8n9uvb0cfx9iPWFOEtvTxO6LuWjrpKsBLC7wK59vlb3fk1dWaMud0YcyQwAyuhvQ7rPWkDDu10LjONMWkH8LI63mv7HOYAO+3X8mOs7ojZdnyNXeLr/LkC+DOwHphiv0c/7+n1DBaxxtr19P7cfQBVGYY4dqWUGiqaYCmlVGw9CJwtIqeLiFNEPPbEAUWdynxDRGbY45l+CzxmjIl0qScJq8tYNRC2W7NO67T9PuAyEfm8iDhEZLyIHGKMqcLqSvh7Ecmwt00Ska5dybpKB1qARhEZj5VgdPZHYJkx5ptYY8zaL6YfAb5sx+EGrsVK8P7d14nqyp4iPK2XxzsHUJ0X6yK+GqwJQ7DGIO1HRI4SkaPt+H2AH4gaY6JYSdptIlJglx0vIqd32tdIp0lMuvEle2xZEtZYrPeNMRVY5ztsx+cSkeuxWrB6k47V8tMiIocAV/VRPuaMMYf28v5c2d0+InKoiMyxvw9pwO+xEvB1Qxq8UkoNEU2wlFIqhuyL5/lYrQvVWC1K17Hv39sHsCai2IXVDe373dTTbK9/BKur3n9gdc9r3/4h9sQXWC0fb7G3JekSrARtrb3vY1jjpnrzG+AIu67ngSfaN4jIfKxJKtov6H8IHCEiFxljNmC1dt2B1eJzNnC2MSbYx/EGlTFmLdaF/HtY3eRmAe/2UDwDK5Gqx+ruWAvcbG/7CdbYs/fFms3vNexxUvZYqmZ67+b2L6xunnVYk0+0d2N8GXgJ2Ggf008f3Tixui3+h33MvwKL+yg/XBRixdoEbMHqsnmWPWZPKaVGHTGmaw8EpZRSg0VElgAPGmP0RqsjnIh8A6v74M962H4/UGmM+eWQBqaUUiqudJILpZRS6iAYYx6MdwxKKaWGH+0iqJRSCUKsm94OdHICNcKJyM97+By8GO/YlFJqNNAugkoppZRSSikVI9qCpZRSSimllFIxMqzGYOXl5ZnS0tJ4h6GUUkoppZRSvVq+fHmNMSa/6/phlWCVlpaybNmyeIehlFJKKaWUUr0SkW3drdcugkoppZRSSikVI5pgKaWUUkoppVSMaIKllFK98IciPPFxJW3BSLxDUUoppdQIMKzGYHUnFApRWVmJ3++PdyhqhPF4PBQVFeF2u+MdihrB7lu6lVlvLGTtinkcefmt8Q5HKaWUUsPcsE+wKisrSU9Pp7S0FBGJdzhqhDDGUFtbS2VlJWVlZfEOR41g2yoq+I5zFWxfBf5fgycz3iEppZRSahgb9l0E/X4/ubm5mlypAyIi5ObmasunGrDU6k86noc2vx3HSJRSSik1Egz7BAvQ5EodFP3cqFgY37ax43ntZx/EMRKllFJKjQTDvougUkrFU0q4kTZJZWskn8zK5fEORymllFLD3IhowYo3EeHaa6/tWL7lllu44YYb4hdQJ++//z5HH300c+bMYfr06R1xLVmyhH//+98DqvuMM84gKyuLs846KwaRKjXyGGNwR1oJu7xskDLSGzbEOySllFJKDXOaYPVDcnIyTzzxBDU1NTGt1xhDNBodUB2XXnop99xzDytWrGD16tWcf/75QGwSrOuuu44HHnhgQHUoNZL5ghG8+Im4vTSnlZIRrgV/U7zDUkoppdQwNqK6CP7m2TWs3Rnbi5sZ4zL49dmH9lrG5XJxxRVXcNttt3HjjTfus626uporr7yS7du3A/CHP/yB4447jhtuuIG0tDR+9KMfATBz5kyee+45AE4//XSOPvpoli9fzgsvvMCdd97Jiy++iIjwy1/+kgULFrBkyRJuuOEG8vLyWL16NUceeSQPPvjgfuOK9uzZw9ixYwFwOp3MmDGD8vJy7r77bpxOJw8++CB33HEHhxxySI9xbt68mU2bNlFTU8OPf/xjvvWtbwHw+c9/niVLlvR6bh599FF+85vf4HQ6yczM5O2338bv93PVVVexbNkyXC4Xt956K6eccgr3338/Tz31FD6fj88++4wf/ehHBINBHnjgAZKTk3nhhRfIycnhr3/9K/fccw/BYJDJkyfzwAMPkJqaus9xjznmGO677z4OPdR6704++WRuueUW5s6d22u8Sh2IprYQXtqIuL1E0ieDD6j9DMYfGe/QlFJKKTVMaQtWP33nO9/hoYceorGxcZ/1P/jBD7jmmmv46KOPePzxx/nmN7/ZZ12fffYZ3/72t1mzZg3Lli1jxYoVfPrpp7z22mtcd911VFVVAfDJJ5/whz/8gbVr17Jlyxbefffd/eq65pprmDZtGueeey5/+ctf8Pv9lJaWcuWVV3LNNdewYsUKTjjhhF7jXLlyJW+88Qbvvfcev/3tb9m5c2e/z8tvf/tbXn75ZT799FOeeeYZAO666y5EhFWrVrFo0SIuvfTSjtn8Vq9ezRNPPMFHH33EL37xC1JTU/nkk0849thj+ec//wnAV7/6VT766CM+/fRTpk+fzn333bffcRcsWMAjjzwCQFVVFVVVVZpcqZhr9ofxih+TlIZn7CEAtFWtj3NUSimllBrORlQLVl8tTYMpIyODSy65hNtvv52UlJSO9a+99hpr167tWG5qaqKlpaXXukpKSjjmmGMAWLp0KRdeeCFOp5PCwkJOOukkPvroIzIyMpg3bx5FRUUAzJkzh/Lyco4//vh96rr++uu56KKLeOWVV/jXv/7FokWLum116i3O+fPnk5KSQkpKCqeccgoffvghX/nKV/p1Xo477jgWLlzI+eefz1e/+tWO1/S9730PgEMOOYSSkhI2brRmYjvllFNIT08nPT2dzMxMzj77bABmzZrFypUrASsJ++Uvf0lDQwMtLS2cfvrp+x33/PPP57TTTuM3v/kNjzzyCF/72tf6Fa9SB8IfipCGlWAVTDiE8IcOGirWkaK5vFJKKaV6MOAES0SKgX8ChYAB7jHG/FFEbgC+BVTbRX9ujHlhoMeLp6uvvpojjjiCyy67rGNdNBrl/fffx+Px7FPW5XLtM76q8/2YvF5vv46XnJzc8dzpdBIOh7stN2nSJK666iq+9a1vkZ+fT21t7X5leooT9p/O/ECmN7/77rv54IMPeP755znyyCNZvrz3WdY6vyaHw9Gx7HA4Ol7fwoULeeqppzjssMO4//77u00Yx48fT25uLitXrmTx4sXcfffd/Y5Zqf4KhKNk4se4vZSOyabC5OOu3tj3jkoppZRKWLHoIhgGrjXGzACOAb4jIjPsbbcZY+bYjxGdXAHk5ORw/vnn79Nl7bTTTuOOO+7oWF6xYgUApaWlfPzxxwB8/PHHbN26tds6TzjhBBYvXkwkEqG6upq3336befPm9Tum559/HmMMYHU9dDqdZGVlkZ6eTnNzc59xAjz99NP4/X5qa2tZsmQJRx11VL+Pv3nzZo4++mh++9vfkp+fT0VFBSeccAIPPfQQABs3bmT79u1Mmzat33U2NzczduxYQqFQRz3dWbBgATfddBONjY3Mnj273/Ur1V+BcASvtEFSGkXZKWwx40hu2BzvsJRSSik1jA04wTLGVBljPrafNwPrgPEDrXe4uvbaa/eZTfD2229n2bJlzJ49mxkzZnS0pJx33nnU1dVx6KGHcueddzJ16tRu6zv33HOZPXs2hx12GKeeeio33XQTY8aM6Xc8DzzwANOmTWPOnDlcfPHFPPTQQzidTs4++2yefPJJ5syZwzvvvNNjnACzZ8/mlFNO4ZhjjuFXv/oV48aNA6zk7+tf/zqvv/46RUVFvPzyy4DVLbF9vNV1113HrFmzmDlzJp/73Oc47LDD+Pa3v000GmXWrFksWLCA+++/f5+Wq77893//N0cffTTHHXcchxxySMf6Z555huuvv75j+Wtf+xoPP/xwx8yJSsVaMBwlDT+SnEayy8nupAlktm2HAc7+qZRSSqnRS9pbP2JSmUgp8DYwE/ghsBBoApZhtXLV97b/3LlzzbJly/ZZt27dOqZPnx6zGNW+us52ONro50cNxIufVnDmkzOpmXsteWddz19vu55vNf4Rrl4FWRPiHZ5SSiml4khElhtj9huZHbNZBEUkDXgcuNoY0wT8GZgEzAGqgN/3sN8VIrJMRJZVV1d3V0QppeIiErC62Yon3VqRU2b9W9d9l99Ede87W3h2uXadVEoppSBGCZaIuLGSq4eMMU8AGGN2G2Mixpgo8Feg24FFxph7jDFzjTFz8/PzYxGOOgA33HDDqG29Umqgon5rpk2nnWAlF04GwF+tyUS7qsY27n7+fc5+9ghC7+lkM+027Grmm//4iM92N/ddOEEYY7jppfU88lEFxLD3zEj3wZZafv7kKvyhiJ4XpUaJASdYYk05dx+wzhhza6f1YzsVOxdYPdBjKaXUUIoEWwFwJlszf+aMLSVonLTs1JkE232yvYFTnJ8A4H75J3qBaHvw/W3UrV9Kzr3zYOUj8Q5nWNi4u4U/LdnMv554AvN/pVDxUbxDGhZ+9uQq/vXBdjY/+T9w82Sw/+4opUauWLRgHQdcDJwqIivsx5eAm0RklYisBE4BronBsZRSashEg9btFVxJ1r3vSnIzqDAFhGu0BatdZX0rJzpW7l3RtCN+wQwja6uaONG5ktzQTnjtN/EOZ1hYtaMRgBvc/0D8DbCi51liE0U4EqWyvo1kghy69lZorYHNr8c7LKXUAA34PljGmKVAdzdOGvHTsiulElsk2AaAK9lKsCbkprLcFDK7cVs8wxpWdjcFmOeopY1kUgjArtWQWRTvsOKusr6VSbLTWmiqBF8teHPjG1Scbav1ATBe7PHWW5bEL5hhYndzgGA4ymTZs3flxpdg+tnxC0opNWAxm+RCKaVGGxNqb8GybtCdmeJml3Ms6a3btSucbVeTnwJHM+s9c6wVu1fFNZ7hIBo11LYEmZm0myaTaq2s1O5wtb4gY71CvjQRkiSo3wr+pniHFVe1LQEAjsyx/tYYZzLs0u+QUiOdJlj99NRTTyEirF+/vscy5eXlzJw5M2bH3LBhAyeffDJz5sxh+vTpXHHFFYB1k+AXXhhYA+Hll19OQUFBTONVarQxYeviR9wpHet83gkkR9vAV9PTbgmlsTVEFo0EM0qoMAWY3WvjHVLcNbaFCEejFEV38nzkaGtldc//dyQKXyBMSZKVUH2SdKS1snpDHCOKv9qWIADH5IUAaCk+0Ton0Ug8w1JKDZAmWP20aNEijj/+eBYtWtTt9nA4POBjRCL7/kH9/ve/zzXXXMOKFStYt24d3/ve94DYJFgLFy7kpZdeGlAdSo127S1YOJM61kWySq0n9TpVO4C/zUeqaSM5s4Ct0UJCOj6NmpYAHoK4TYAdjjG0uLKhTs9Liz9MsasBgNeCh1orq9fFL6BhoNZnJViHpFndJyuyj4WwH+rL4xiVUmqgRlaC9eJP4e9fju3jxZ/2ediWlhaWLl3Kfffdx8MPP9yxfsmSJZxwwgmcc845zJgxA7ASrYsuuojp06fzta99jdZWazag119/ncMPP5xZs2Zx+eWXEwhYv4yXlpbyk5/8hCOOOIJHH310n+NWVVVRVLR3LMOsWbMIBoNcf/31LF68mDlz5rB48WJ8Ph+XX3458+bN4/DDD+fpp58G4P7772f+/PmcfPLJTJkyhd/8Zu9A6xNPPJGcnJxeX/dbb73FnDlzmDNnDocffjjNzc0YY7juuuuYOXMms2bNYvHixR3n4qSTTmL+/PlMnDiRn/70pzz00EPMmzePWbNmsXmzdXHx7LPPcvTRR3P44YfzhS98gd27d+933AsuuIDnn3++Y3nhwoU89thjfbxLSsWeCdsJlsvTsS4pfxIA4ZpN8Qhp2HH6awHwZo9hmynEoReG1LQESccav5fszaLKOQ5qt8Q5qvhrDoQpctYD8JZ/Msbl0RYsu4tgsauBRpPKBof194UanalUqZFsZCVYcfL0009zxhlnMHXqVHJzc1m+fHnHto8//pg//vGPbNxo/THcsGED3/72t1m3bh0ZGRn86U9/wu/3s3DhQhYvXsyqVasIh8P8+c9/7qgjNzeXjz/+mAsuuGCf415zzTWceuqpnHnmmdx22200NDSQlJTEb3/7WxYsWMCKFStYsGABN954I6eeeioffvghb775Jtdddx0+n/Vr2Icffsjjjz/OypUrefTRR1m2bFm/X/ctt9zCXXfdxYoVK3jnnXdISUnhiSeeYMWKFXz66ae89tprXHfddVRVVQHw6aefcvfdd7Nu3ToeeOABNm7cyIcffsg3v/lN7rjjDgCOP/543n//fT755BMuuOACbrrppv2Ou2DBAh55xJrWOBgM8vrrr/PlL3+533ErFTMdCVZyx6qMsZOJGsFXpQkWgDtgXTBn5o1lmynEFWyE1ro4RxVfzf4QaWIlWN70bDZHCrUFC6sFq9BhzSS4y+TgTytO+JaaWl8Qj9uBN1hNrWSzxm9PhJLg50WpkW7AswgOqTN/F5fDLlq0iB/84AeA1bqyaNEijjzS6j8+b948ysrKOsoWFxdz3HHHAfCNb3yD22+/nS9+8YuUlZUxdepUAC699FLuuusurr76asBKKLpz2WWXcfrpp/PSSy/x9NNP85e//IVPP/10v3KvvPIKzzzzDLfccgsAfr+f7du3A/DFL36R3FzrD/ZXv/pVli5dyty5c/v1uo877jh++MMfctFFF/HVr36VoqIili5dyoUXXojT6aSwsJCTTjqJjz76iIyMDI466ijGjrVufzZp0iROO+00wGp5e/PNNwGorKxkwYIFVFVVEQwG9zl37c4880x+8IMfEAgEeOmllzjxxBNJSUnZr5xSg84eg9W5BasoP4ud5OLes4nMOIU1nHgCdeCEnPyxVDDGWlm/FVJ7byEfzXzBMGl2C1ZGVg5rq/I4I1wFQR8keeMcXfz4gmEyU6zz0kwq9UnjSKlP7Bk5G1tDZHjcSGs9re5s1ta7ICkd6rQLslIjmbZg9aGuro433niDb37zm5SWlnLzzTfzyCOPYOwZxLzeff+ztO673PNyd7rW0dm4ceO4/PLLefrpp3G5XKxevf/9mo0xPP7446xYsYIVK1awfft2pk+fftDxtPvpT3/KvffeS1tbG8cdd1yvE3wAJCfv/ZXf4XB0LDscjo4xat/73vf47ne/y6pVq/jLX/6C3+/frx6Px8PJJ5/Myy+/zOLFi3tMQJUabBJpT7D2frZLclPZHi3A0aAXQKFIlNRIMwCutDza0outDQl+cdgSiHS0YOXk5LA5YieedYndTbDFHyZN/Bh3KoiDXY5Cq6UmgWfk9AXDpCW7INAESelsq2uDnFId46nUCKcJVh8ee+wxLr74YrZt20Z5eTkVFRWUlZXxzjvvdFt++/btvPfeewD861//4vjjj2fatGmUl5ezaZPVpeiBBx7gpJNO6vPYL730EqGQNbPQrl27qK2tZfz48aSnp9Pc3NxR7vTTT+eOO+7oSPo++eSTjm2vvvoqdXV1tLW18dRTT3W0rvXH5s2bmTVrFj/5yU846qijWL9+PSeccAKLFy8mEolQXV3N22+/zbx58/pdZ2NjI+PHjwfgH//4R4/lFixYwN///nfeeecdzjjjjH7Xr1Qs7U2w9rZgFaZ7qJAxpLZUxCmq4aPFH8ZrJxIkpeHMsVukEzzBag2ESccaf5ufm0+5KbQ21CZ2N8HmgNWyJ8npjMtKoTySD8HmhO5S6guE8Sa7INCMKzWDnY1tRDJLtIugUiOcJlh9WLRoEeeee+4+684777weZxOcNm0ad911F9OnT6e+vp6rrroKj8fD3//+d77+9a8za9YsHA4HV155ZZ/HfuWVV5g5cyaHHXYYp59+OjfffDNjxozhlFNOYe3atR2TXPzqV78iFAoxe/ZsDj30UH71q1911DFv3jzOO+88Zs+ezXnnndfRPfDCCy/k2GOPZcOGDRQVFXHfffcBcPfdd3P33XcD8Ic//IGZM2cye/Zs3G43Z555Jueeey6zZ8/msMMO49RTT+Wmm25izJgx/T6fN9xwA1//+tc58sgjycvL61i/bNkyvvnNb3Ysn3baabz11lt84QtfICkpqbuqlBp0jvD+LVgOh9DkKcIbrk/4e/i0BMKkYrdCJ3kZk5dLNdkJ/+u7LxAm3U48CwvyKTftLViJm2AFw1GC4She2iApjdJcL+sCOt7IF4jgTXZCoJkkbxbGQFNKEdRvg2g03uEppQ7SyBqDFQftY4c6+/73v9/x/OSTT+54Xlpa2mM3us9//vP7tCy1Ky8v7/HYt956K7feeut+63Nycvjoo31vWvmXv/yl2zqKiop46qmn9lvfU4LYOfFrn5iiq5tvvpmbb755n3Unn3zyPudiyZIl3W6bP38+8+fP36/OuXPncu+993Ysu91u6uoS91dNNTw4ogHCuHA5nPusD2aUQA1WIjH2sPgENww0+UOkdSRYaUzISWVLtJDsms0J/Z+LLxghx2VNv52Xk0fI5aXFnUNaAncR9AWsbuIpphWS05mQm8onO+xRjA3lUHRk/IKLI18wzJgMDwSaSE3PBmCPayzZkQA0V0Hm+DhHqJQ6GNqCpZRSPXBGAoRk/xZUR+5EAEyCd4Vr8YdJFT8RZzI4XUzIscanmQROJMBKJrKdVuLpSMmgODuF3c4xVqtEgmqxEyxP1EqwSnJSWdtmJRSJ3YIVJtMdhUiQtEzrfGxr71Ka4C3BSo1kmmCNYgsXLuTOO++MdxhKjViOaJCwY/8EyzvWmhG0bXdiT9Xe7A+Thh/jTgPsCUBMAe7WPRBqi3N08dPSnmA5k8CVbCee+QmdYDX7rQQrOWInWLmptOIhnJKX2AlWMEKO20rGvenZeNwONrZ3nUzwH3CUGslGRIJlEniGIXXw9HOjBsoVDRDupgVrbEE+NSaDtl2fxSGq4cMXtFqwjD31eHGOlWAB0LA9jpHFV2swQrojAMnpAJTketkYyMU0VUIkFOfo4sMXtBIsd8RndRHMsT4zzSnjEzvBCoTJdlhjPcWTyYScVFb7MkCcCX1elBrphn2C5fF4qK2t1YtldUCMMdTW1uLxePourFQPXNEgkW5asEpyU9lmCokm+C/MvkAEL35IslqwMlPc1CWNszYm8MVhSyBMhqOtI8EqzkllUzgPMVFoTMzZJ1vsFixX2GeN18tNBaDalbhdJ6NRQ2swQqbdndRKPFMprw9aY68aEvO8KDUaDPtxyEVFRVRWVlJdXR3vUNQI4/F4KCoqincYagRzmSARR/J+64uzU3nRFDKlObG7CLYGw3jx40hO27syuxTqSdiLZrDOSzp7E6wJOam82t6yV78NcibGMbr4aLbHYLmCLZCcTlqyi7y0JCpNIVMbX7Na9pzuOEc5tFpDEQAyHXZ32uR0inNS+ffmWsykUiSBf6RQaqQb9ARLRM4A/gg4gXuNMb87kP3dbjdlZWWDEptSSvXGbYLWBA5dpCQ5qXaPJy3wLoQD+0zjnkh8gQhe8ePw7L1VQ3ruWNrqk0lJ4ItDq2WvDZIzgL03pwYStmWvxR8miRASDYKdkE/ISWVjMJdTTQQaKyEnsf6vb7WTzvYp/UnOYEJOKq3BCIG0YjxbXo1jdEqpgRjULoIi4gTuAs4EZgAXisiMwTymUkrFissEiTq7vw+bP20CDkxit9SEwqSJH7HHYAEU53qpMPmYBJ4BrSUQxkvr3i6C2ansIoeIuBI2wfIFwlbSCZ0STy+rfPZMggnYHa59ZsU09rZgTcixuk7WJo0D3x4I+uIVnlJqAAZ7DNY8YJMxZosxJgg8DOx/EySllBpmwpEoyYSIdtNFELC6wgEk8JTkrYEIXtk7mQNYrRLbogWEaxM3wWoNhEmJ7k2wUpKc5KanUO8uTMhEAqwugmmyN5EA67PyaYt9L6wEHM/oC1hdBFPbE6ykNIrtBKtKdLIYpUaywU6wxgOdR/RW2uuUUmpYC4StBMv00P3PM2YKAOHazUMZ1rDiC9qtEp1asCbkpFJhCnA0bIMEnJwoGjX4ghGSOyVYACU5qeyQwoRtwWrxhylwWzdfbp8UpSQ3lZ0mF+NwJ+R5aZ9Z0Ws6jcHKthKsreF8a10CnhelRoO4zyIoIleIyDIRWaYTWSilhouOBMvZ/UyU+QXjaDYptFQl7kQXrf4wqZ1mEQQrwdpuCnCGW8FXE8fo4qPNnrggOeLb77xsCeUlbJdSXyBMXpKdYHVMX59KFAdt3sScqt1ndxFMjraCOMCdQkqSk/z0ZNb622/CnJifF6VGusFOsHYAxZ2Wi+x1HYwx9xhj5hpj5ubn5w9yOEop1T/BcJRkgj22YJXkedluCojUJG4LVijkx0VknxascVkpVJK4Ezr4AmHchHFFAx1jjcCaqn1DMBfa6sDfGMcI46MlECbXvW+C1X4vrLqk8ZCAY/Z8QSsZ90RbISkdRAArGV/XmARub0J+h5QaDQY7wfoImCIiZSKSBFwAPDPIx1RKqQELhCMkS6jHGQKLc1IpN4W4GsuHNrBhJOpvtp506grndjoIpNm/qyXgxWHLPpM5dOoimGuNTQMSslWiORAmx7VvgpWXloQ3ycnOBO062d6ClRRp3W8cY0W9H7JLEnbMnlIj3aAmWMaYMPBd4GVgHfCIMWbNYB5TKaViIWh3EcTVQxfBtGR2yljS2nZANDLE0Q0PJtBiPenUggXgzCm1njSUD2k8w0FrMLLfZA7QPjbN7qWRgBfNLf4QWZ1uqAsgIkzI9bIlUmC16rXWxTHCodeeYLnDvo6p68H68WZnYxvRrJKETDyVGg0GfQyWMeYFY8xUY8wkY8yNg308pZSKhfYxWNJDgiUi+LzFOE3YuodPApJQe4KVts/6wtwcashKyIvDloB9k2HYN8HKtcamAQl5XnyByN4Eq9PnpSQnlbVt7eONyoc+sDhqn0XQGd5/vJ4x0Jwy3mrtTMDJYpQa6eI+yYVSSg1HgVDESrDc3SdYAKHMUutJAo4fAXC036OnS4I1ITeV8mgBkdryoQ8qznyB8D73NWqXn5ZM0J1BmzM9IbsItgTCZEjAWuicYOWm8klLlrWQYN8jXzBMssuBI9iyTwtW+72wql1jIeSD1tp4haiUOkiaYCmlVDeCQT8OMYi7h/tgAUn5kwAwCXgPHwBHyE6wkvdNsIrtmQSjCXhefPt0Edw7yYWIMCEnlT3OxBxv1OwPkS6tVnLl2HvpMSE3lc0JOiV5SyBMWrILAs37dScF9nYpTbDzotRooAmWUkp1IxS0LpId7pQey2SPKSFgXLTu+myowho2olGDK9JqLXQZg9V+LyxXy04IB+MQXfz4eugiCNasedtNQcKNwTLGujeYV/z7nZOSHC+teAh6chMukfAFwniTXRBssWYRtBWkJ5PkcvBZMM9akWDnRanRQBMspZTqRiRgjRdx9NJFsCQ/gwpTQGBP4t0Lyx+OkGr2H1MD9r2wogUIBhorutl79PIFwni7meQCrPPyWTAXU78NotE4RBcf/lCUSNSQatr2T7ByrdaaJk8RJFiLZ0eCFWjepxXY4RCKs1NY7cu0VmiCpdSIowmWUkp1I2y3YDmTem7BmpjnZZspRBLwAqg1GNmbSHRJsLJT3dS4x1gLCTauptnf/RgsgAk5KWwJ5yGRALTsikN08dEcCAGQEvXt91kZm+nB5RB2u8Ym3Ni0lkCYtCSH1YLV5bNSnJPKpgYD3sRr8VRqNNAESymluhEJWq0zrqSeW7DGZaVQKYV4fdsTbqav1kAEL/akBV3GYIkI0axSayHBks+WQJgcVwCQ/bpOluR6O80kmDgXzS1+azpyj2ndL5FwOR0UZadY9whrqkyoLqWtwQhZSVGIhrttBa6oa8Vk61TtSo1EmmAppVQ3InYLlquXFiynQ2hJnUBStA181UMV2rDgC1pd4QyObu8V5s0dTxBXQiUSYCUT2U6/NcGFyD7biu2xaUBCXTS3T0fe9Ya67SbkelkfyAUTTagupS3d3Hy53YScVJoDYYLpExLuO6TUaKAJllJKdSMa6jvBAjDtLTUJNn6kNRjBi5+IO3W/RAKgKCeNSlOASaBEAqAlGCbTsf9kDgBF2SnsJA+DJFS3r/YugtYNdfc/LyU5qazw2ffCSqDvkS8QJtu1/9T1YCXjAA3J46ykM4Fa9pQaDTTBUkqpbnR0EUzuPcFKLpxsla/ZPOgxDSetwTDp0kYkKaPb7RNyU9kWzSdcmzgXzGC1YPWUYHncTnIy0mlw5SdUItHeRdAVbtkvkQBroov1/lxrIYHG7PkCEbJd9kQx3bRgAex0jbda9hIoIVdqNNAESymlutHeRTDJ03uClTNuMhEjNFdtHIqwhg1fIEI6rZik/RMJgFJ7vJHUb02o8WktASvx7C7BAqtlYodjLNRtGeLI4scXDAMGZzeTOYCVTOwhi6gzOWG6TlpT14fJdHQ/jrG9BWtz1J4spjbxZipVaiTTBEsppboRtluwpJvxRZ2Vjsmmilz8exKwBYtW8HTfglWW56XcjMEVagFfzRBHFz8t/jBeek6wSnJS2RguTKgL5sbWEMmEEBPp9ryU5nkBoSW1KGESrNZgBGMgoz3B6vJDRVqyi1xvEmv99s2GE+jzotRooAmWUkp1o30MVncTOHRWlpfGtmghjgTq2gTQ1BYiXVpxeDK73T4+K4UKxzhroTZxbsTcEgiTalr3a5FoNyEnlTWBfGirg9a6IY4uPpr8Pd98GfZ2h6txj0uYrpO+gNVtMt3RfRdBsFqx1je6ICUHahPrBxylRjpNsJRSqhvGbsHCldxruRxvElXOsXh9iTP7Gey9aHaldp9gORxCKMsan0ZN4iRYzf4Q3mgL9JB4TshNZasZay0kSKtEY1uIvKTuZ8sDa2xaYUYyFWJ3nUyAmzD7gtbMil7Taq3oJiEvy/OytcYHuZMT5rOi1GihCZZSSnVDQi3Wkx66enXm8xbjjTSAv3FwgxpGGttCZEgrjpTuEwkAb0GpNVV7grRgWeNqIqREmiElu9syE3JS2ZKACVZhsp1gdTPJBUBJjpf1oTEQbrPuhzXKNfutmRW92D/kdHNeJuZ5qWr0E86eqC1YSo0wmmAppVQ3nO0JVg8XhJ1FsydaTxKkexNAY2vQnsyh+zFYAGUFGWyLFhKtSYxEwh+K4ooGcJkgeLK6LTMhJ5VKk09UXAnTstfYFqIwyUooevrBYkJuKp+05lkLCXBe6lut85EmvSRY+da62uRiaN4JgZYhi08pNTCaYCmlVDdcIR9hXH12EQTwjJkKgH934swk2Nbqw024x0kuwBqfttmMI7wnMc5LcyBEJj5rISWr2zI53iQ8yR7qksYmTAtWU1uIvCR7MocePi8lOaksb0mcBKuh1WrR89IKbi849r8cm5jvBWB7+1jGBJp5UqmRbkAJlojcLCLrRWSliDwpIln2+lIRaRORFfbj7phEq5RSQ8Qd8eF3pHR7E92ucooOIWKEpoo1QxDZ8BBqbbCe9NKCNTHfyxYzFlfjNoiEhiawOGr2h8kUO8HqoQVLRJiU72W7jE+YBKuxLUSh0259ScnptsyE3FSqybTuq5YAXUrrfVaC5Qk39didtCzPiwhsCBZYK+q0m6BSI8VAW7BeBWYaY2YDG4Gfddq22Rgzx35cOcDjKKXUkEqO+Ag4UvtVtmxsLhWmgODuDYMc1fAR9TdZT3qYzAGsMSRbzFgcJgwN24cosvip8wXJpD2RyOqx3KT8NNYFC6xxNQkwoUNTW4hcp514puZ2W6Yk156qPa00IVqw2rsIJgUbILX7pNPjdjIuM4UVPnt7giTkSo0GA0qwjDGvGGPC9uL7QNHAQ1JKqfhLirQSdHr7VbYkN5UtZhxJ9YlzAeTw11tPemipAchKTaImudhaSICL5tqWYJ8tWACTCtJYHciHSCAhJnRobAuRTQs4kyCp++9UiT1V+56k4oT4rNS3BslMceNoq+sx6QSrFXh9XQTSx+lEF0qNILEcg3U58GKn5TIR+URE3hKRE3raSUSuEJFlIrKsuro6huEopdTB85g2Qq7+JVjJLid7kieQ1bYtIVokAJICdoLlzeu9YO4U698E6PZV5wuS1TEGq/tuX2C1YG2J2uNqRnkyEYpE8QUjZNJsJRI9dLnNSnWT7nGxjfEJMaFDfWuI7FQ3tNb22IIF1mdla7UPkztp1H9WlBpN+kywROQ1EVndzWN+pzK/AMLAQ/aqKmCCMeZw4IfAv0Sk2476xph7jDFzjTFz8/PzB/6KlFJqgKJRQ0rUR8TdvwQLoC1zEkkmCI2j/35Y4UiU1HD/Eqz8grE0kJ4Q3ZvqfIG9LVi9dBGcXOBlixljLYzyVolmv9XJJSPa2OP4K7DGppXkprI23H5eRvfnpaE1SFZqknWz6T5asHzBCG0ZE61zYswQRqmUOlh9JljGmC8YY2Z283gaQEQWAmcBFxljffONMQFjTK39fDmwGZg6aK9CKaViqDkQxosfk9T3PbDaOfKtP3GR6tE/Y16zP0wuzdZCau8J1sT8NDZFxybETIK1viCFrhZwuCC557FpJble6h3ZBJypUDO6z0tjmzXWKDXS1GtLDUBprpflLXayMcpba+pbg+SlOsHf0HuClWdN1b47qdgq66sZmgCVUgMy0FkEzwB+DJxjTPvtyEFE8kXEaT+fCEwBdH5RpdSI0NQWwit+SO77Hljt0otmWPsmwEyCDW0hcqSJsDMFknqfCGRivpct0bGYUX7BDFYXwSJXI3gLup12u53b6WBCrpedruJR33WyfTrylHBjnwnWpPw03m/MxCCj/rzU+0KMS26zFnpp2ZtUYLWibzbtXUpHd0Ku1Ggx0DFYdwLpwKtdpmM/EVgpIiuAx4ArjTF1AzyWUkoNica2EGm04fT0vwWraHwxdSaN1p1rBzGy4WFPk59caSLs6fmX93aT8tPYZMbhbquGtvohiC5+6nxBCp1NkFbQZ9nJ+Wlsio4b9S011c3W/a+Sg/W9ttSANflHwCQRSi8e9YlEfWuQsW77d+leEs8xGR5Sk5ys8hdaK0b5eVFqtHANZGdjzOQe1j8OPD6QupVSKl4afX68+GlM6bmbV1eT8r1sNuMoGuVjRwB2NwfIpQm8fSdYJbmplDPeWqj5DIrnDXJ08VPbEqSAekif0mfZSQVprNxYwBdDb0KgGZL7n8yPJHuaAyQTxOWvs2bC68Uk+8a6DamlFNSM3u9RIByhNRhhnLPBWpE+pseyIsLEfC8rmtzgShn1Y9OUGi1iOYugUkqNCm2N1TjE4MrouyWiXY43iQpHEekto7839O5GqwXLmd73+XE7HbRm2b/FjfJf3+t8QbKi9f1uwdoYHWstjOKL5urmAIVit1xm9J5gleVZCdaO9q6To3RGzjr7JsMF1lB1yBjfa/lJ+Wlsqm6F3Mmj/juk1GihCZZSSnURbNoNQPIBJFgiQnNaGWnhemtmsFFsd5Of8VKLK6u4X+W9BRMJ4oLq0Xsj5mjU0ODzkxZugLSeWyTaTSpI6zSuZvR2E9zTHGBqij0hSsbYXsumJrkYn5XChshYCPtH7YycOxv8ABRiJ1jpvZ+XSflp7GhoI5yjCZZSI4UmWEop1UW4eQ8AKdl9Xyh3Fs1pv+fT6G2RAKhvbCBbmpF+JlhlBZlsNWOJjuIZFmtaAmRG6nAQhfTCPstPyvey3RQSxTmqL5p3NrQxLbXJWuijpQasSVE+abVv2TJKE8+qRmtyi+xwtTULp9vTa/mJdtfJupQSqN8GIf+gx6iUGhhNsJRSqotos3XT8+TMvi+UO0seewgArTvXxTym4SRab7csZPYvwZpcYE3VHtkzeluwKurbKBGr5ZPs0j7Lp3vcZGekUZM0dlQnWJX1rUxMshOsPlpqwGqtebfBnvShZnR+XnY2WAlWWnA3ZPaddE7Kt2YzrXAUAQbqRn83ZKVGOk2wlFKqi4idYIm3/10EAQqKpxIwLporR/dU7Y4mO8HqZwtW+wQgrqZtEA4MYmTxU1nfSomjPcEq69c+k/LTrAlARmlLjTGGHQ1tlDqrwZMFnow+95mU76UymErUkz1qE88d9W2kJ7twN1VCRlGf5cvyvIjA+vabMI/S86LUaKIJllJKdSGtNURxQEr2Ae03sTCTcjOGyCi+qa4/FMHj22EtZPZ9cQjtNxsej5go1G4exOjip7K+jQmyByNOyJrQr30mF6SxOlCIqd0E0cggRzj0djcF8IeijA9XQF7fMytCe2uN0JI+cdQmnltqfEzM9VgtUf04Lx63k/FZKXzsS4ybMCs1GmiCpZRSXST7q2lxZvZ6s9juFOekspVxJDeOziQCYGuNj8myg7Aztc9pt9tlpripSy21Fkbpr++b9rQwLakGySwCp7tf+0zM87IuPAaJBKFh2yBHOPTW77K6Bub4t0Pe1H7tM6nA6g63O2nCqP2sbK3xMTezCSLB/p+X/DTW10asbrmj9LwoNZpogqWUUl1kh3bRnNz3eJGu3E4HNZ4SsvyVEA4OQmTxt7m6halSSShnygEloM72X+pH6cXhxt3NzHBWQv4h/d5nYn4am6OjdybBDbuaSaOVpLY9/W7BKkhPJi3ZxRYzDnzVo25GztZgmB0Nbcz22N1JDyDB2lLtw+ROsaawV0oNa5pgKaVUJ03+EOPMHtrS+je+qKtA5iScRKF+a4wjGx427WlhqqMS99hDD2i/osI8dpKHGYUJViRqqNhTx7hQBYyd3e/9Jtpj04BRmXhu2N3McWlV1kL+9H7t035j3dVBe4KZUZZ4rt7RhDEw01Vprehv18kCL22hCL6MMuucGDOIUSqlBkoTLKWU6mTbnibGSw2SXXJQ+7sKrRaM8CidMa9862bypRHX2JkHtN+k/DQ+i4wjsnv9IEUWPxt2NVMWKcdBBMb0P8Eal5mC35VBi2t0TuiwYVczJ6fZE6KMP7Lf+03KT+P9pvbxRqPrvKyosG66XOxbY7VepWT1a7+JeVbXySpXMQRboLlqsEJUSsWAJlhKKdVJVcVm3BLBO2byQe2fWTwDgKaK0TeTYCRqcO74wFooPuaA9m2/sa7UbYJodBCii59PKuo50mG3tBxAIuFwCGV5XnY4i0ddS02TP8T6Xc0c4dxkTfqRlt/vfSfle1nelIlxJo26BOvTikaKsjwk7foYio7q936TCqx7YY3mFk+lRhNNsJRSqpOWHdY9rHKK+z+WprMJYwuoMjn4q0ZfS836XU3MDK8l7PQcUFc4sC6aN5nxOMNt0FQ5SBHGx/tb6jg5aS0mZ1K/7mvU2cR8Lxsjo+9eWB9sqcNEI0xs+QQmfO6A9p2Un0YUB4H27nCjRDRqWLatjjMKG6C1BoqP7ve++WnJpHtcrPTbt44YRedFqdFIEyyllOrEsXslAEnjDyyBaDcpL43N0bE46zbFMqxh4YPNtZziWEG46Nh+z5TXblxmCpUOe1r3UZRMRKKGDzbuYJ6sRcpOPOD9J+al8am/AFprwVc7CBHGx9LPqjnKXY47UA9TvnhA+060b6xbm1Iyqj4rn1Q0sLspwFe8q60VB3BeRIRJ+WmsqPdAUpomWEoNc5pgKaVUJ2n166hxjTnge2C1y0x1s9NVTIZv66gbiL720w8odezGM/OsA97X4RDCue0zCY6ei8N/b65hTmAZnmgbTD/7gPcvy/OyKWrPWDlKZoeLRg2vrN3Nt7KWgzMJJp16QPuX5KbiEKhwFFmTxYySm1O/uKoKt1OYXv8mjD0MMvp3m4N2E/O9bK7xWRNjjKLEU6nRSBMspZSy7WnyMzm8iZbsGQOqpyV9IilRH7TsjlFk8VdZ38q0Xc8SEScccuCJBEBewXiaSIPq0TMByGPLK7kw6R1Mah6UnXTA+0/M97JplI2reWdTDXWNTZzof91KOlNzDmh/j9tJcU4q68NjwEStG/KOcJGo4YVVVVxQ0oKz6hOYfcEB1zEpP43dTQFC2ZNH1Y8USo1GA0qwROQGEdkhIivsx5c6bfuZiGwSkQ0icvrAQ1VKqcG1bsM6Sh27cZYd2JiRrswovOfTw0vX8jXnWwQnnQHphQdVx6SCdDZGxxGtHh3npaKuldUrP+ZkliNHLgSn64DrmJiXxk6TR9iRPCo+L8YY/vjaRi5O+4ikUBMcedlB1TMpP41lLfbEGKPgvLy0ehc7G/38l/sFcKXA7AUHXMek9q6TnhJrHGPQF+swlVIxEosWrNuMMXPsxwsAIjIDuAA4FDgD+JOIOGNwLKWUGjTVq14HoGDWgY0Z6SplrHXPH589YcZIt6fZj/ujv5AtLaScfO1B1zMx38vm6Diio6QF64+vf8Z1rocx7hQ4+r8Oqo7MVDfZXg/VSUWjolXi7c9qWLt9N1e7nrS6wZUef1D1TMzz8m6D3U13hCdYoUiUW1/dwKk5NYzf/jQcuRC8uQdcz6R8aybBbQ57IpXa0TfOU6nRYrC6CM4HHjbGBIwxW4FNwLxBOpZSSg2YMYbsytdpdGaTfJATXLQrGFeGzyTj27k2RtHF158ee5Er5Cl8k74MRf2fhryrsjwvW80YXG014G+MYYRD780Ne/B/8ihnOD7EccK1kFZw0HVNzPeylfEjPpFoDYb5zbNruNG7mDT/Tjj9f0HkoOqaVJBGfTiJcNq4EZ94/vG1z6iobuAPyX9BPJlw0o8Pqp4Juak4HcK64BhrxQg/L0qNZrFIsL4rIitF5G8i0j4qfDxQ0alMpb1uPyJyhYgsE5Fl1dXVMQhHKaUO3Nptuzg68jE1478AjoH9aSzJ81JuxhCtHfljRx55bwMXbP0VJKXinX/LgOqyEqz2CR02xyC6+NjR0MafH32B/03+O9FxR8BxVw+ovol5aawOFEJ9+Yid0CEaNfzsiVXMqHud8yIvwTHfOejWK9jbHa4prWxEj9lbsmEPdy35jPvHPUlG/RqYf9cBj0lrl+xyMiEnlY9bskEcIz4hV2o06/MqQkReE5HV3TzmA38GJgFzgCrg9wcagDHmHmPMXGPM3Pz8/t+IUCmlYmn76/eQJn7yj1844LqKc1IpN4UkNW0beGBx9NrKcsa9+J9MdVSS9PV7D3jWs668yS6aUidYCyN04oI9TX5+cs9T3B7+LameFBxf+9tBjb3qrCzfayVYJjoiE89o1PCbZ9fQvPI5/pj0J5hwLHz++gHVWZZndYfb5S62usKNwBk5/725hqseXM7/ZjzF5+qegmO/C4d8eUB1luV52VgbgqwSbcFSahjr838FY8wX+lORiPwVeM5e3AEUd9pcZK9TSqlhxx8IcFjFA2zyzGLy1IP/1b2dx+2kxl1ERtvHEI2AY+QNQX30rY8pff1KjnRsJPDlO0iZOrBxae1c+ROJVgmOETh+ZGVlA3ff/w9uD91MuseF69KnIadswPWW5Xl5tqNlbxMUDmwWy6HUEgjzk0c/pWDd37k36SFkzGy48GFwewZUb15aEunJLraYscwItlgzcqaPiVHUg8sYw6IPK/i/Z5fz55T7ODnwDhxxKXzxvwdcd1mel39vrsEcMhXRBEupYWtAP7uJyFhjTJW9eC5g3z2PZ4B/icitwDhgCvDhQI6llFKD5ZOX7udYqllz9P/ErM629GJcjWForITskpjVO9ga20I88tC9nFPxO7KcbQTO+Ssph389ZvUXF+SyuyqXsSOopSYUifK3JeuQt/4fdzqeI5RVhvuSxyB3Ukzqn2h3KQVG1MQF72+p5ZbHlvDd5j9ysvtTzLQzka/eC8lpA65bRCjL97ImUMBZYLXWjIAEq7o5wP88v5aKT5fwgvdvjAtVwBdusLqRHuR4tM7K8rz4Q1F86aWkbX0botEBd2lWSsXewPo1wE0iMgcwQDnwXwDGmDUi8giwFggD3zHGRAZ4LKWUirlIJErep39mu6OYGSfFLpEw2ROhEasr3AhIsKJRw8vvLYPXf8u3om9T452E6xt/xznusJgeZ2Kel02RMeRXfzbg/4CGwnubanjjyXu5uPleJjiq8c++GM+XfxeTJKLdhNxUWiWFFnceaSMg8dzT5OfWF1eSs/Je/ul+Gk+SgdNvQY76ZkySiHZleV4+3GqPV6r9DMpOiFndseYPRbhv6VYeefMjrjSP8ofkNyB1PDL/iQO+0XJvJnZ0nZzA5HAbNFaMiL8vSiWaAf3/Zoy5uJdtNwI3DqR+pZQabB++8TjHRrfy6RE3MiGGXflSxkyBcghWbyJp0ikxqzfWjDF8tHYz2577P85ufRKHwO4536PwrF+BKznmx2uf6OLYug+scTUxvCCPpZXba3nj6fs5vvphfuHYSHPWFPjKvXgmnhzzYyW7nBRlp7DLjGdy3fBNsOp9Qf72xkoCH/2D78kLjHfXEJn6ZRyn/3fMWvM6K8vz8uynXow3BakZni17kajhuZU7uefFDzjT9xSvuF8mScLIUVfCqb+A5PSYHq/Mnqp9sxnHZLAST02wlBp2RsIPiEopNSiMMXg+uIMayWHmGd+Mad25Y0rwGze+qo0c+B1vBp8xhvdWrqPm5Vv4vO855kmA7UVnUfS1/0dh9oRBO25Znpd3zRhcwSZorQVv3qAd60BFo4Z31mxh22t/5aT6x7nasYfm1HGETv496UctHPBkFr0py0tj8+4xTK79eNCOcbAq61t5/PX3yFx1H9/iDTIcbfjHHgVf/BvOiScN2nHL8rxEjYNgZinJw6zrZFswwmPLK3jj7Tc5o/kpnnS9S5IrBIeeB6f+EnImDspxC9M9pLidrPIXcDpYXScn92uovFJqCGmCpZRKWB/9+w3mhT9l5fRryUsa2KD8rkry0thmCsmqHl4tEv5QhNfeWUr0vT9zevA1XBJh27gzGH/Wz5kwftagH784J5VtdJqqfRgkWL5AmBffXUb4vbv5UvBlTpJWqrIOo+3U/yN99vwhmaRkYp6X1dvyOV2qoa0BUrIG/Zh9WVXZyCuvPMshW//Jdx0fgjjwTT4LTvkBnvEHfz+0/pqYZ3XDrEspYWzt8JiSvLYlwD//vZUt7z/N+aFn+LtzNZFkD3L4JXDMVZA3ZVCP73AIpXle1jS4wZOlMwkqNUxpgqWUSkjGGAJv/4EWUpl+1vdiXn9JjpcPTCH5jeUxr/tg7Gls4+2XH6Vw7d85i48J4aKyZD7jzvoZEwsG96KwM7fTQSCzDFqxJnSYcPSQHburHQ1tvPrKCxSuvZevmPcRgaqi00k9/YeMnTBvSGMpy/OyNFQASUDdZhiCBKY7kajhtdWVrHnjX5xc9wjXOjbhT0qjdc63ST/x22RkFg1ZLKV5qQDscBYxtv5VCAfBlTRkx+9s4+5mHnxnHY5PF3GxvMgkRxXB9DGYY3+N88iFB31vq4MxMc/Lmp2NVjKn98JSaljSBGuYi0YNwXCEQDBMNBrGJVHcTgfOJA8upxMZpuMXlBruVqxcwef877Bu4kJmerP73uEAZaa6qXKOI711VVxn+lq7fTerX7yHOTsf5mtSSaMzm4qZV1P0hW9Tll4Yl5hS88sIb3PiitN4o4/La1j28kMcvuMhFjo20ObwUjP9cgq/8H2K4jSepSzPywMdMwkOfYLV2BriiffX0Pzvv/PV0HOcLjU0eotoO/53pMy9GE8MJ/Xor3SPm7y0ZDZFxjDXRKB+K+RPG7LjR6OGNzfs4am3lzG94mF+6HydLKcPf/5hcMJ/k3ToV8DpHrJ42k3M9/LSml1EJk3BufXNIT++UqpvmmANgdaWBmqrttFQXUVrw24izXswrbU4W2txB+pwhZpwhX0kRdpINm2kmjZSjJ8kQjiJ4hFDd52XQsZJADch3ITETZuk0uZMw+9KJ+RKJ5SUgUnKgJQsXGm5JKXnkZKVT3pWIZm5BXiz8pE4/Oeg1HBQ++qtRMTJ5LN/NGjH8Hkn4PYFobkKMscP2nG6ikQN736yipo37+Lk5ueYIS1UpU6h+rg/kn/MhWQOwuQVB2JCfiaV5fmU1HzGUP1EFIpEeeWTzex886+c1vwkVzj20OAZS8MxvyXruMtJifFkBAeqLM/LdlNIVJw4hrBVYtOeFp5+813y1tzP1+RN0qWNuvy5RE75A5nTvxT3e7hNzPPyaVs+F4DVHW4IEqxmf4hHl1XywdJX+ZLvSW5zfoDDZQhP/RIc/z08xUfHdXKWsjwvkaihIbWE3OYq8DeBJyNu8Sil9qcJ1gAZY6ivq2XPtjU079hAsHYbjuYdeFqryAjsJi+6h0x8pLLvnZcBWkihUTJodaYTcnrxJxXS4vKy25VCxOXFOJNxOJ04HC4cTheIEDEOosYgkSASCSCRII5oEMJ+HCEf7lATaeEGUoKVpLb4SDctuCTaY/xNeGlxZNDmyiTgziLsyYKUHBzeXNxpuSRnFpCamU9yRh6ezDyS0vKQpNTBPKWDKxrFRENEI2HC4SCRcJhIONTxbzQcIhKxtkfCnf6NRq2HMUQi1r/W3Qn2EtNl2d4uHeVM9xeTsm/Lxt7/t6XTsnQstxcQ+3lP5aVL+X32lb3lreXujyWOTsdi77EMjn2qbq9J9mmlkU7bO5XvFE/nM9L17O2/bu++1qne93XtV7a9XrP/lpo9VRzf/CKbxn6ZGTmD1+Upml0GPqyp2ocgwfIFwrzx+kskL7+HU8JLcUqUbfknk/TFqxk79aRhM2NfWb6Xz6LjGb97PYP9E09Da5Bn3v4Ix0f3cE74FTKklT05c2g75f/ImjU046v6Y1xWCriSqUsuIm/32kE9VjRqeGvjHt558wXm7vwXVzs+AoeD5snnwKk/IGfc4YN6/ANRlufl3+vsFuZBnuiivMbHP9/dRP3HT3GReY7LHRsJJXuRI/8LxzH/RVJ26aAev7/K7KnaK51F1gQ6tZtg/BFxjWkkM8bQGoxQ7wvg8zURaG4g1FpP0NdEpK2BaFsTxt+ECbRgQq1EQwEckQCuqB9HJIgzGsAVDeAyQRzRMJgoQhSMwUEUweDAIETtfw0RnETFSRQHUXFiuj4cLhAHxuGyHuLCONzWensdDrfVgupw2f9ay+J0I06n9QO6MwlH+zqXG4fTeogrCYfLjdNe73Il4XAl4XS5cbrdOF3JOFxu3G5rncvpxOUUXA7pseeUMQZjrP+3jTH2v2Cw10cNhigmGrXLRq1H1FjXZtjPMUSjdjmi9jaDkSS8WbmkJY+M1GVkRDkMGGOorqqgasNHtO5YhaN2E96W8v/f3n3H11XXjx9/ve/K3nu1SUe6dwtlL1nKEEFAARlfRRxfFfdEwJ9+VVQUUXGgDJG9h+xZoIWW7r3SJG2aPW+SOz+/P85JmrZJmzY3vbnp+/loHrlnf05OTnre5/P5vD/kBarIoYW+ra/bSKLRmUtbfB4NiXMIpxTiSi8iKTOflMwCkjPzScnMIzkukWFvdGEM3d5WWpvqaG+uw9tcS3dbA8GOBsLeJuhqxt3dhCfQSmJnPZkdW0mnnWTpHnCXXcTRSgqdjiRCDg9hRxwhh5ugw0NQ4ux5bhAHYt+MIg6sUEPsPzdgjABhHOEQYoKICSEmjMP+7DAhe96ez32/O7C+O/t+Zs+0k7A1TQiXsaYdYj3SO+0vdXQaA3QSR/FFtwzrcTw5E6Aagg1bcA3jGD47m9pZ/MJ9lG25l/PZSKckUDXxCsaccyNl2cOTzWwoyrKTWGpK+FjzsxDoBndkE4wAbK3v4OVXXmDMhn/xWbH6V9WPOYfkM79J7pgFET/eUDkdQmlWItuDpWTXDU+A5fUFeXJpBdveeZDzO5/iJscWuuNS8M39XxJPuIH0I1jLOlhlOUk8vNRFOCsXxzAkdDDG8O6WRh56ZzX52x7lOudLFEsDvtQSOOGXuGdfMeJqh3oCrI3BAmYB1G/QAGsfXl+Q2tYuGupr6Kivwt+6m1B7PXQ24OxqxONrIt7fTFKohdRwKxm0U0AnThnoVd0eYQQ/bnx4CIgHv3gI4CEgbkLixojDepnlcBDGiUEI2GFWz/OPw1jPJw4Twm0C9rNNuM+zTdh6jjEhnARxEcJlrO9OQtb0AV6eR0Of18DD4qXQfCo+9je+eErkh4QYDhpgHcDWVe9St+RREhrXUtS9mVyaybWXNZNKnbuYyszj2ZE5AU9eOenFk8ktmUhqcjoj5s+xCPHJ6cQnp5M3pvygq/e8yalsbaelqQ5vcx3dbfUYbyPS1YyjuwmXrwW3rwV3sN2qQQv5cAW7iTftuI0fj/HjJmDX6JiecAoxIGJ9dth1F9afkJ5wyEFI7LDIfrPT+5ZHnBhxEMCFETdhp8ue5+p94xMWJzjs+Q4XiAvjcIK4wOHEOF0gTustj8NaV5zW2yBxOK03P/a8Pd/dOJwOxOHC6RAcIjgdYgWPff6SmN4al966HAx9x/gR67XOPm9++tauiP2Wx9pP74e+U2DCfWb3+Y/A/twz3+wzf79t+ywSwn2m96xv+uxT+tmnweyz/z1l3+tc9qpBMv0OfdS3/kn2WR/s9feZ37uPPrOt/ez/J76/F26pZfOZmFe2/4IIyigcR8dH8YQqV5EW4Wd6YwwrNu1g+yt3cUz9o1wsDTS4C6iaexMlp32BcSPsobCvcdnJ/Ds8BjEh6+GwcHZE9muMYdGmWla8+h+OrX2ILzk20uVKonX658k6/X/JTx++9PORMDE3hVUVBSzwvg2+jogNZlzV1MnD76yG5fdxuXmRK6WBjpQxBE/6NfFzrojooMmRVp5nla0tbTLpNSsjtt8uf4gnl+/kpXfe49SWJ/iV6y2SXN34ixbCib8nblL0m0cOJD3RQ3ayhw/bM7jUnQg1K2H2Z6NdrCPG6wtS2eilpraGzt1bCTZVQNsu3N4aErrrSAs0kGMaKJIWxklgv+2DOGl3pOJ1pdMdl0FXXAnehEwcCRlIfCqOhFRciem4EtPwJKbhSU4nMSWDuMQ0HJ5EHE438SL9dt04ksKhEMFggGDARzAYIBzwEwz6CQf9BANBTMhPKOjvbZ0TDgYIh/yYns/hACZkfSZkfe75oucrHIRwkFDYYIwhbCBsPw/0ebrZu2XNnsk9LW16Ct0TfCL2Z7tFjNjT2DVk9nrGnocInsRiTpqYcwR+spGhAdYBNG1ZyoLqe6lyjmFH2jFU5M8gpXQeBeVzycjKJ/Ld4qNPREiKc5GUm8GY3AzgyHUoVmq0mVyQzkZTQumuVRHbpy8Y4s13F+N//8+c3vUKc8THjtQ5NJ5yG9lzR06TtwPJS42jwm2/haxZOeQAqzsQ4vkP1tPwzt2c0/kcJznqaE0opOP4/0fywmui3r9qsGaVpPHO2hL+x2Ng13IYQq2nMYYl25t44Y23GV/xH25wvE2ydNNesBBz6h0kl58btcQrh2JGUToA2z3lzNnxLwh0gTvhsPe3q6WL+96rYNOHL3FZ8Fn+5VwGbidm2qfg+C/jGUHNIw9kVnE6y6vboWCW9bsyioTDhtr2birr22ncuZmu2i2EGrfjbq8ktWsneaHdjJE6pkjnXtv58NDqzqYzJQ9f0nx2pOTjTi8iIXsMyZlFJGbk4UjOxhWfToZIzD/DOZxOPE4nnrhoh3qqPxpgHcD0s68jeO7nKUtIYnjfcyulRqPy/GQeM2OZ3vI+/VbdHYK61k7eeekxctbfw5nhjwiKk6rij1N49o2MHRNbzYNEhOwxU2ipTiO9cjHMu/qw9lPT2sWLr79Byqp/8vHw2ySKj4bsuQRO+zVp0y6IiWCzr9klGfwpbKfMr1pyWAFWdyDEMyuqWfPW45zR+iS3OlcRdLnxT74QTvpfUiJUW3ik5KTEUZgWz1L/WOaYkBWQj1l4SPswxrBsRzMPvLOexI1PcKXjZaY4KgkkpCPHfBM55guQWjBMZzA85oxJ57UNdfjKZxK34j4I+iDKyWsOVSAUZkejl627GmjasRZ/7QbcTVvI6NxOGTuZLTXESbB3fT9uWuIK6UoqpjH9BDpyxpFcMIHkvPE40oqIS8ggd4T0M1VKA6wDSEiKjbeeSqmRKc7lpDZlGnGdr0Ldesibesj7WL1lB1te/iuzax/nYtlNmyOd6plfpeSsrzI+JX8YSn1kHDsui8UV5Zy5fRHOQwg+w2HDu5trWf36Q8yueYRrHWvxi4eWCReScMZXyY6xAKKv6UWpdDhSaEgoI7tiEZw8+AyX2xu8PPHeWszyf3NJ6EUuddTSmZhLYOEPcS+4Fldy7sF3MkLNGZPBIxUlfF4cyNbXBx1gdfiCPLNiF2+8/z7HNjzJLa63SHV14s+eBsf9AfeMSyFGkzbNGWPVv2xKnMOM4F+hcjGMOyXKpRpYfbuPtTtbqNy+ia7K5SQ0rqGoezPlVHGmNOCw+z6FcdCSUEBn6njqss8hoWAy6SWTcWWNw5OcT24M1LoqBRpgKaXUsDJlJ8PaPxDY8gbuQQZYrV4/77z9Cu7l/+Jk31vMED+VyTOpP/7H5Bx7Kakx9qa6PwvHZfLEqzM4p+1DqF0D+TMOuH6z189L735A94f38zH/q5wkDbTG59My/0ekn/h5co/gQK/DJdHjYt6YDF5rnstlFU9DZ9MBB7ANhMK8unY3H77zXybXPM2XnItJFB9tefMwJ/8fiVMviMo4TZF2+uRcnl9dQ+eY2SRtehFO++EB11+zs5WHF2+hfeVzfNK8xt+dKwm7XYQnXwDHfRFPlNOsR8LcMRkkepw82lDGDIcbNr04IgIsYwxVTV2s3dnE7q2r8VevIKl5HWWBrcxy7OBU6QCsQKopaQzdmfOpz5tM2pjpxBdMwZE5nkx3PLF/N6ujnQZYSik1jObOmMnW1QVkrXyK9BO+MuB64bBh2Zp17HrnXqbWPc95Uk03cVSWnE/xWf/LmDGx0TdksGYVp/ODxJMIBu7F9dH98PFf77eOPxjmrTUVVLz3GFN3P82lshYEGvKOJ3Dyb0mbch44R9d/Y+fOyOf+5+ZwWdzjsOIBOP5/91pujGHtrjZeXbIc55pH+XjwNc511OCPSyQ05WI4/oukxnAtXn9On5yLyyG86T6ZT+z8PVQvheL5e61T3+7j+ZU7WbX0bWY2PM83ne+R4ejAn5iHWfB9HPOvxRHDNb77SvA4OWdaPk+uq+WmSWfjWvkgnHHTkPqnHapgKMzWei/rq+po2Lac8K6VpLWupzy8nVOlkgTxAxAQDy0ZE/DnnUdX2VwSSubiyJtKtifpiJVVqSNtdP3PpJRSI8xx47P4q/N0vl73AOxcBkXzepeFw4bVGzdRtfhxsitfYkF4JQvEUJk8g51zvkzRCVdQnpAevcIPI5fTwXkLZ/D4Gyfx6aX/xDHtkzD2eLy+IB+sWsuuFS+Tv/NlTjQrOFP8tMTn0zjzm+SceC256fuOKjh6XDyvmN+9Us4KzxxmvXUbUnYywdwZrKxsZO2KxXSvf4VjuhfxDcdWAFpy5xE+/sd4pl8Eo/SBNSPJw6fnl/CjZV2clZyB+9lvYK58nApfMks2VLJ15SKya97kTMdSrnHsJujxEC7/OMy7Cs/402KuL95gXbFwDE8s38k//WdyfddzsOZxmHPlsByrOxBifU0bm3bspHX7RzhqV5HdvoHJVHCe7OxNGd7tSKI1cwodBafgHDcPT/Fs3Nnl5IyCmlSlDoX0NwhntMyfP98sXbo02sVQSqmIuvuV5Xxi0UUkeDzsnP5FWvwO/DVryW5ewXRjje1T7yqgadyFlJ7xP8TlHXxIhdGgOxDimjv/yy+av0Wpo5YaycMd7iZXWgBodWXRXnYuBQsvw1l2YkxkvYuE51bt4tcPvsRjnlvIlWYaTBrJdBJvp5xuTJ1K0uxPET/rU5AVG2PCDFVDh49L/vIepc3v8VfP7TgJ0WqSyKADhxhC4qK7+ASSZn0Spl0ECbGeI25w/u+F9fz17a28kfgD8jNSSfjqoiE3f2zs8LGxpo3K7RvpqFyJu34NeZ2bmSI7GOuo612v3Z2NN3Mq7qLZpI+bh7NwFmSUxnzzS6UOhYgsM8bM32/+UAIsEXmYPXm804EWY8xsESkF1gMb7WWLjTE3HGx/GmAppUajUNjw5/88xic2/Zhxjt0AdONhV/xEukpPZ+zxnya5ZOZR+WDS1h3g0XdWkbH2fsYEthOflEzSmNmUzDwVV/G8oyao2tfyymZe+nAtU3c9QYmjkdS0dAomH0fihBNgFNfgHUhLp59/L95Be9VajvW+RlFcF7kFY0kfNw8pPQHi06JdxCPOGMN/1+xm2eO/4Sf8g+DVz+MqO3FQ23YHQmyp62BL9W6adqwhuHsdKS3rKQ1sZ6qjgjQ7DXoYoSW+BF/2VBJK5pA2bh5SMAtiOHGKUpEyLAHWPgf4LdBqjLnVDrCeM8ZMP5R9aICllBrN6tq6aNy5lexEF1mF43C4PdEuklJqFHhu6SYWPHsmDnc8jWf9kYJpp+J0OfD6gjR0+GhobKBh5zY66yoIN20nuWMb+f5KxkkNBdLUux+fxNOSMpFQ7nRSS+eQPHYu5E4Z0YNRKxVNwxpgiYgAlcDpxpjNGmAppZRSSh05z77wLMct+QrZ0kqzSabJpBAnAVLxkipde63b5UiiJbGMYOYEEgqnkFEyDWfeZMgcN2r7rCk1HAYKsCKV5OIkoNYYuzOBpUxElgNtwI+NMe8MULDrgesBxowZE6HiKKWUUkodPc7/+Pm0HHccq999BFfNUjyBdnyueJoTU2lLLyEtv5TknLFIZhkJyXkkHIVNkpU6Ug5agyUirwL95Tb9kTHmaXudvwBbjDG/tafjgGRjTKOIzAOeAqYZY9oOdCytwVJKKaWUUkrFgsOuwTLGfOwgO3YBnwJ6cw8bY3yAz/68TES2AuWARk9KKaWUUkqpUSsS6Zk+BmwwxlT3zBCRHBFx2p/HAROBbRE4llJKKaWUUkqNWJHog3U58OA+804GbhWRABAGbjDGNO23pVJKKaWUUkqNIiNqoGERqQd2RLsc+8gGGqJdCHXE6PU+eui1Prro9T566LU+eui1PrqMxOs91hiTs+/MERVgjUQisrS/zmtqdNLrffTQa3100et99NBrffTQa310iaXrHYk+WEoppZRSSiml0ABLKaWUUkoppSJGA6yD+1u0C6COKL3eRw+91kcXvd5HD73WRw+91keXmLne2gdLKaWUUkoppSJEa7CUUkoppZRSKkI0wFJKKaWUUkqpCNEA6wBE5BwR2SgiW0Tk+9Euj4ocESkRkTdEZJ2IrBWRr9vzM0XkFRHZbH/PiHZZVWSIiFNElovIc/Z0mYgsse/vh0XEE+0yqsgQkXQReUxENojIehE5Tu/t0UlEbrT/hq8RkQdFJF7v7dFDRP4pInUisqbPvH7vZbHcYV/3VSIyN3olV4dqgGt9m/13fJWIPCki6X2W/cC+1htF5OyoFPoANMAagIg4gT8B5wJTgc+IyNTolkpFUBD4ljFmKrAQ+Ip9fb8PvGaMmQi8Zk+r0eHrwPo+078CbjfGTACagf+JSqnUcPgD8KIxZjIwC+u66709yohIEfA1YL4xZjrgBC5H7+3R5B7gnH3mDXQvnwtMtL+uB/5yhMqoIuMe9r/WrwDTjTEzgU3ADwDs57XLgWn2Nn+2n9tHDA2wBnYMsMUYs80Y4wceAi6McplUhBhjaowxH9mf27EewIqwrvG99mr3Ap+MSgFVRIlIMfAJ4B/2tACnA4/Zq+i1HiVEJA04GbgbwBjjN8a0oPf2aOUCEkTEBSQCNei9PWoYY94GmvaZPdC9fCFwn7EsBtJFpOCIFFQNWX/X2hjzsjEmaE8uBortzxcCDxljfMaY7cAWrOf2EUMDrIEVAVV9pqvteWqUEZFSYA6wBMgzxtTYi3YDedEql4qo3wPfBcL2dBbQ0ucPt97fo0cZUA/8y24S+g8RSULv7VHHGLMT+A1QiRVYtQLL0Ht7tBvoXtbnttHtOuC/9ucRf601wFJHNRFJBh4HvmGMaeu7zFhjGOg4BjFORM4D6owxy6JdFnVEuIC5wF+MMXMAL/s0B9R7e3Sw+95ciBVUFwJJ7N/ESI1iei8fHUTkR1hdOx6IdlkGSwOsge0ESvpMF9vz1CghIm6s4OoBY8wT9uzaniYF9ve6aJVPRcwJwAUiUoHV1Pd0rD466XazItD7ezSpBqqNMUvs6cewAi69t0efjwHbjTH1xpgA8ATW/a739ug20L2sz22jkIhcA5wHXGH2DN474q+1BlgD+xCYaGcj8mB1pnsmymVSEWL3wbkbWG+M+V2fRc8AV9ufrwaePtJlU5FljPmBMabYGFOKdR+/boy5AngDuMReTa/1KGGM2Q1Uicgke9YZwDr03h6NKoGFIpJo/03vudZ6b49uA93LzwCfs7MJLgRa+zQlVDFIRM7Bat5/gTGms8+iZ4DLRSRORMqwEpt8EI0yDkT2BINqXyLycay+G07gn8aYn0e3RCpSRORE4B1gNXv65fwQqx/WI8AYYAdwqTFm3w62KkaJyKnAt40x54nIOKwarUxgOXClMcYXxeKpCBGR2VgJTTzANuBarBeKem+PMiJyC3AZVvOh5cDnsfpi6L09CojIg8CpQDZQC/wUeIp+7mU7yL4Tq5loJ3CtMWZpFIqtDsMA1/oHQBzQaK+22Bhzg73+j7D6ZQWxunn8d999RpMGWEoppZRSSikVIdpEUCmllFJKKaUiRAMspZRSSimllIoQDbCUUkoppZRSKkI0wFJKKaWUUkqpCNEASymllFJKKaUiRAMspZRSSimllIoQDbCUUkoppZRSKkI0wFJKKaWUUkqpCNEASymllFJKKaUiRAMspZRSSimllIoQDbCUUkoppZRSKkI0wFJKKaWUUkqpCNEASymlRggRKRURIyKuaJdltBORa0RkUbTLMdKIyEkisjHa5VBKqVimAZZSSqmYJiI3i0hARDr6fH032uWKRcaYd4wxkyK9X/vFgbfP9flHpI+hlFIjhb4lVUqpCBERlzEmGO1yHKUeNsZcGe1CDJdR8rs1yxizJdqFUEqp4aY1WEopNQQiUiEi3xORVYBXRFwislBE3hORFhFZKSKn9ln/TRH5PxH5QETaRORpEckcYN/Xish6EWkXkW0i8sV9ll8oIivs/WwVkXPs+WkicreI1IjIThH5fyLiPMh5jBeR10WkUUQaROQBEUnvs6xJROba04UiUt9zXiJygYistc/3TRGZss/P59siskpEWkXkYRGJP/Sf9KETke/bP5d2EVknIhcNsJ6IyO0iUmf/LFeLyHR7WZyI/EZEKkWkVkTuEpGEQR7/Hnv9V+wyvCUiY/ss/4OIVNnHXCYiJ/VZdrOIPCYi/xaRNuAaETlGRN63f841InKniHj6bGNE5Msistk+3s/sa/eefYxH+q4/QJlPFZHqwZyfUkqp/mmApZRSQ/cZ4BNAOpAHPA/8PyAT+DbwuIjk9Fn/c8B1QAEQBO4YYL91wHlAKnAtcHufIOcY4D7gO/ZxTwYq7O3usfc7AZgDnAV8/iDnIMD/AYXAFKAEuBnAGLMV+B7wbxFJBP4F3GuMeVNEyoEHgW8AOcALwLP7PMhfCpwDlAEzgWv6LYDIiXbwMNDXiQc5h31tBU4C0oBb7PIX9LPeWVg/v3J73UuBRnvZL+35s7F+nkXATYdQhiuAnwHZwArggT7LPrT3mwn8B3h0n+DzQuAxrOv7ABACbrT3dRxwBvDlfY53NjAPWAh8F/gbcCXW9ZyO9bt62OxAeaDr8+eDbP62iOwWkSdEpHQo5VBKqZFMAyyllBq6O4wxVcaYLqyH2ReMMS8YY8LGmFeApcDH+6x/vzFmjTHGC/wEuLS/GiZjzPPGmK3G8hbwMlbAAPA/wD+NMa/Yx9lpjNkgInn2sb5hjPEaY+qA24HLD3QCxpgt9r58xph64HfAKX2W/x3YAizBCgx/ZC+6DHje3jYA/AZIAI7f5+ezyxjTBDyLFVT0V4ZFxpj0A3wdKCnFpfs87BcaYx61jxs2xjwMbAaO6WfbAJACTAbEGLPeGFMjIgJcD9xojGkyxrQDvzjYz3Ifzxtj3jbG+LB+ZseJSIl9vv82xjQaY4LGmN8CcUDf/k/vG2OessvfZYxZZoxZbK9fAfyVPtfI9mtjTJsxZi2wBnjZGLPNGNMK/Bcr4D5sxpiZB7g++wZ7fZ0ClGL9jHcBz4kmc1FKjVL6x00ppYauqs/nscCnReT8PvPcwBsDrL/DXp69705F5Fzgp1g1KA4gEVhtLy7Bqi3a11h7fzVWfAD2tlX9rNv3WHnAH7ACuBR7m+Z9Vvs78AxwvR0wgFXjtaNnBWNMWESqsGp6euzu87nT3ibSHtm3D5aIfA74JtaDPUAy/fycjTGvi8idwJ+AsSLyBFbNYzzWz3xZn5+lAAdsbrmP3p+7MaZDRJqwzr9KRL6NFSgXAgarpjK7v23t8ynHCnzn2+VyAcv2OV5tn89d/UznH0LZI8YY87b90S8iXwfasGpKVw+8lVJKxSatwVJKqaEzfT5XYdVQ9X2zn2SM+WWfdUr6fB6DVYPS0HeHIhIHPI5VI5RnjEnHCqh6nvSrgPH9lKUK8AHZfY6faoyZdpBz+IV9HjOMMalYNXF7ogqRZOD3wN3AzbKn39gurKCuZz2xz2/nQY63H7FShHcc4Oukg++ld19jsQLCrwJZ9s9vTd9z6ssYc4cxZh4wFSug/Q7WNekCpvX5WaYZY5IP4bR6r7X9M8wEdtnn8l2s5ogZdvla9ylf398rgL8AG4CJ9jX64UDnM1zE6ms30PW56xB2ZTjCZVdKqSNFAyyllIqsfwPni8jZIuIUkXg7cUBxn3WuFJGpdn+mW4HHjDGhffbjwWoyVg8E7dqss/osvxu4VkTOEBGHiBSJyGRjTA1WU8LfikiqvWy8iOzblGxfKUAH0CoiRVgBRl9/AJYaYz6P1ces52H6EeATdjncwLewArz3DvaD2pedIjz5AF/vHMLukrAe4uvBShiC1QdpPyKyQESOtcvvBbqBsDEmjBWk3S4iufa6RSJydp9tjfRJYtKPj9t9yzxYfbEWG2OqsH7eQbt8LhG5CasG60BSsGp+OkRkMvClg6wfccaYaQe4Pjf0t42ITBOR2fb9kAz8FisAX39EC6+UUkeIBlhKKRVB9sPzhVi1C/VYNUrfYe+/t/djJaLYjdUM7Wv97Kfdnv8IVlO9z2I1z+tZ/gF24gusmo+32FOT9DmsAG2dve1jWP2mDuQWYK69r+eBJ3oWiMiFWEkqeh7ovwnMFZErjDEbsWq7/ohV43M+cL4xxn+Q4w0rY8w6rAf597Gayc0A3h1g9VSsQKoZq7ljI3Cbvex7WH3PFouVze9V7H5Sdl+qdg7czO0/WM08m7CST/Q0Y3wJeBHYZB+zm4M048RqtvhZ+5h/Bx4+yPojRR5WWduAbVhNNs+z++wppdSoI8bs2wJBKaXUcBGRN4F/G2N0oNUYJyJXYjUf/MEAy+8Bqo0xPz6iBVNKKRVVmuRCKaWUOgzGmH9HuwxKKaVGHm0iqJRSRwmxBr0danICFeNE5IcD/B78N9plU0qp0UCbCCqllFJKKaVUhGgNllJKKaWUUkpFyIjqg5WdnW1KS0ujXQyllFJKKaWUOqBly5Y1GGNy9p0/ogKs0tJSli5dGu1iKKWUUkoppdQBiciO/uZrE0GllFJKKaWUihANsJRSSimllFIqQjTAUkqpfmiGVaWUUkodjhHVB6s/gUCA6upquru7o10UFWPi4+MpLi7G7XZHuygqxtz3fgUbXvoHX/3cZykcNzXaxVFKKaVUDBnxAVZ1dTUpKSmUlpYiItEujooRxhgaGxuprq6mrKws2sVRMealt9/jAf5IyyNPwvfXRrs4SimllIohI76JYHd3N1lZWRpcqUMiImRlZWnNpzosJ/veBCC9uxr83ugWRimllFIxZcQHWIAGV+qw6O+NOhyBUJi8QHXvdKj6oyiWRimllFKxJiYCLKWUOlKavH6S6KLJkQlAy9YPo1wipZRSSsUSDbAGQUT41re+1Tv9m9/8hptvvjl6Bepj8eLFHHvsscyePZspU6b0luvNN9/kvffeO+z97tixg7lz5zJ79mymTZvGXXfdFaESKzWydflDpEon7Ylj2G0y6K7UGiyllFJKDd6IT3IxEsTFxfHEE0/wgx/8gOzs7Ijt1xiDMQaH4/Dj3KuvvppHHnmEWbNmEQqF2LhxI2AFWMnJyRx//PGHtd+CggLef/994uLi6OjoYPr06VxwwQUUFhYedlmVigW+YJgUuvAk5bO+DaY1ro92kZRSSikVQ7QGaxBcLhfXX389t99++37L6uvrufjii1mwYAELFizg3XffBeDmm2/mN7/5Te9606dPp6KigoqKCiZNmsTnPvc5pk+fTlVVFd/5zneYPn06M2bM4OGHHwasAOnUU0/lkksuYfLkyVxxxRX9jstTV1dHQUEBAE6nk6lTp1JRUcFdd93F7bffzuzZs3nnnXcOWM6rrrqK4447jokTJ/L3v/8dAI/HQ1xcHAA+n49wONzvz+aOO+5g6tSpzJw5k8svvxyApqYmPvnJTzJz5kwWLlzIqlWreo919dVXc9JJJzF27FieeOIJvvvd7zJjxgzOOeccAoEAALfeeisLFixg+vTpXH/99fuddzgcprS0lJaWlt55EydOpLa29kCXUalB8QVDpNAJ8ak0xo8lrasKBvj9V0oppZTaV0zVYN3y7FrW7WqL6D6nFqby0/OnHXS9r3zlK8ycOZPvfve7e83/+te/zo033siJJ55IZWUlZ599NuvXH/iN9+bNm7n33ntZuHAhjz/+OCtWrGDlypU0NDSwYMECTj75ZACWL1/O2rVrKSws5IQTTuDdd9/lxBNP3GtfN954I5MmTeLUU0/lnHPO4eqrr6a0tJQbbriB5ORkvv3tbwPw2c9+dsByrlq1isWLF+P1epkzZw6f+MQnKCwspKqqik984hNs2bKF2267rd/aq1/+8pds376duLi43oDnpz/9KXPmzOGpp57i9ddf53Of+xwrVqwAYOvWrbzxxhusW7eO4447jscff5xf//rXXHTRRTz//PN88pOf5Ktf/So33XQTAFdddRXPPfcc559/fu8xHQ4HF154IU8++STXXnstS5YsYezYseTl5R30Oip1ML5gmBTppDMuFV9aLnH1PmirhvQx0S6aUkoppWKA1mANUmpqKp/73Oe444479pr/6quv8tWvfpXZs2dzwQUX0NbWRkdHxwH3NXbsWBYuXAjAokWL+MxnPoPT6SQvL49TTjmFDz+0OtUfc8wxFBcX43A4mD17NhUVFfvt66abbmLp0qWcddZZ/Oc//+Gcc87p95gHKueFF15IQkIC2dnZnHbaaXzwwQcAlJSUsGrVKrZs2cK9997bbw3RzJkzueKKK/j3v/+Ny+XqPaerrroKgNNPP53Gxkba2qzA+Nxzz8XtdjNjxgxCoVBveWfMmNF7fm+88QbHHnssM2bM4PXXX2ft2v3HIbrssst6a/seeughLrvssgP+zJUaLJ8/RDJdEJeKI2ciAKG6jVEulVJKKaViRUzVYA2mpmk4feMb32Du3Llce+21vfPC4TCLFy8mPj5+r3VdLtdezer6jseUlJQ0qOP1NNEDq/lfMBjsd73x48fzpS99iS984Qvk5OTQ2Ni43zoDlRP2T2e+73RhYSHTp0/nnXfe4ZJLLtlr2fPPP8/bb7/Ns88+y89//nNWr149qHNyOBy43e7eYzkcDoLBIN3d3Xz5y19m6dKllJSUcPPNN/c7ltVxxx3Hli1bqK+v56mnnuLHP/7xAY+r1GCFfO24JAzxaSSlTYF10FK1jqzyM6NdNKWUUkrFAK3BOgSZmZlceuml3H333b3zzjrrLP74xz/2Tvc0hSstLeWjj6zsYx999BHbt2/vd58nnXQSDz/8MKFQiPr6et5++22OOeaYQZfp+eef7+2jtHnzZpxOJ+np6aSkpNDe3n7QcgI8/fTTdHd309jYyJtvvsmCBQuorq6mq6sLgObmZhYtWsSkSZP2OnY4HKaqqorTTjuNX/3qV7S2ttLR0cFJJ53EAw88AFh9ybKzs0lNTR3U+fQEU9nZ2XR0dPDYY4/1u56IcNFFF/HNb36TKVOmkJWVNaj9K3UwoS6rtlXiUykqHkObSaSrRmuwlFJKKTU4Qw6wRKRERN4QkXUislZEvm7Pv1lEdorICvvr40MvbvR961vfoqGhoXf6jjvuYOnSpcycOZOpU6f2pjO/+OKLaWpqYtq0adx5552Ul5f3u7+LLrqImTNnMmvWLE4//XR+/etfk5+fP+jy3H///UyaNInZs2dz1VVX8cADD+B0Ojn//PN58skne5NcDFROsJr5nXbaaSxcuJCf/OQnFBYWsn79eo499lhmzZrFKaecwre//W1mzJgBwOc//3mWLl1KKBTiyiuvZMaMGcyZM4evfe1rpKenc/PNN7Ns2TJmzpzJ97//fe69995Bn096ejpf+MIXmD59OmeffTYLFizoXXbXXXftVe7LLruMf//739o8UEVUuNsKsBwJaZTlpLDNFCBNW6JcKqWUUkrFCukvM90h7UCkACgwxnwkIinAMuCTwKVAhzHmNwfavq/58+ebpUuX7jVv/fr1TJkyZUhlVAO7+eab90qGMdro7486VK+8/BxnvncFDRfeT9bs83nulgs42b2BtB9tjnbRlFJKKTWCiMgyY8z8fecPuQbLGFNjjPnI/twOrAeKhrpfpZSKhnDAaqbqjktCRGhNLCUtUAf+ziiXTCmllFKxIKJJLkSkFJgDLAFOAL4qIp8DlgLfMsY097PN9cD1AGPGaBrkI+3mm2+OdhGUGlHCfivAcnmshDCh9LHQCTRXQN7U6BVMKaWUUjEhYkkuRCQZeBz4hjGmDfgLMB6YDdQAv+1vO2PM34wx840x83NyciJVHKWUOiwmaAVYnrhEAFzZ4wEINGg/LKWUUkodXEQCLBFxYwVXDxhjngAwxtQaY0LGmDDwd2DwqfGUUipKepoIuuKsGqzUQitBTevOTVErk1JKKaViRySyCApwN7DeGPO7PvML+qx2EbBmqMdSSqnhZoI+AMRljdlWWFBAi0nCV7c1msVSSimlVIyIRB+sE4CrgNUissKe90PgMyIyGzBABfDFCBxLKaWGl91EEJdVgzUmM4kdJo/s5v7HslNKKaWU6isSWQQXGWPEGDPTGDPb/nrBGHOVMWaGPf8CY0xNJAocLU899RQiwoYNGwZcp6KigunTp0fsmBs3buTUU09l9uzZTJkyheuvvx6wBgl+4YUXDnu/3d3dHHPMMcyaNYtp06bx05/+NFJFVirm9dRg9QRY2ckedkoeCe07olgqpZRSSsWKiCW5GO0efPBBTjzxRB588MF+lweDwSEfIxQK7TX9ta99jRtvvJEVK1awfv16/vd//xcYeoAVFxfH66+/zsqVK1mxYgUvvvgiixcvHlLZlRotpCfAcnqsaRFaE8aQ5t8NoUAUS6aUUkqpWKAB1iB0dHSwaNEi7r77bh566KHe+W+++SYnnXQSF1xwAVOnWumbg8EgV1xxBVOmTOGSSy6hs9MaO+e1115jzpw5zJgxg+uuuw6fz3qIKy0t5Xvf+x5z587l0Ucf3eu4NTU1FBcX907PmDEDv9/PTTfdxMMPP8zs2bN5+OGH8Xq9XHfddRxzzDHMmTOHp59+GoB77rmHCy+8kFNPPZWJEydyyy23ANYDY3JyMgCBQIBAIIDVlW5vjz76KNOnT2fWrFmcfPLJgFX7de211zJjxgzmzJnDG2+80XusT37yk5x55pmUlpZy55138rvf/Y45c+awcOFCmpqaAPj73//OggULmDVrFhdffHHvz6evhQsXsnbt2t7pU089lX0HoFZq2OxTgwUQSB2DkzC0VkWpUEoppZSKFREdB2vY/ff7sHt1ZPeZPwPO/eUBV3n66ac555xzKC8vJysri2XLljFv3jwAPvroI9asWUNZWRkVFRVs3LiRu+++mxNOOIHrrruOP//5z3z1q1/lmmuu4bXXXqO8vJzPfe5z/OUvf+Eb3/gGAFlZWXz00Uf7HffGG2/k9NNP5/jjj+ess87i2muvJT09nVtvvZWlS5dy5513AvDDH/6Q008/nX/+85+0tLRwzDHH8LGPfQyADz74gDVr1pCYmMiCBQv4xCc+wfz58wmFQsybN48tW7bwla98hWOPPXa/499666289NJLFBUV0dLSAsCf/vQnRITVq1ezYcMGzjrrLDZtsrKrrVmzhuXLl9Pd3c2ECRP41a9+xfLly7nxxhu57777+MY3vsGnPvUpvvCFLwDw4x//mLvvvru3Zq7HZZddxiOPPMItt9xCTU0NNTU1zJ+/3yDZSg0LCfkJ4cDp3PPn0ZE1Duog1LANZ+a4KJZOKaWUUiOd1mANwoMPPsjll18OwOWXX75XM8FjjjmGsrKy3umSkhJOOOEEAK688koWLVrExo0bKSsro7zcSvd89dVX8/bbb/duc9lll/V73GuvvZb169fz6U9/mjfffJOFCxf21nz19fLLL/PLX/6S2bNnc+qpp9Ld3U1lZSUAZ555JllZWSQkJPCpT32KRYsWAeB0OlmxYgXV1dW9Qdi+TjjhBK655hr+/ve/9zZfXLRoEVdeeSUAkydPZuzYsb0B1mmnnUZKSgo5OTmkpaVx/vnnA1bNW0VFBWAFYSeddBIzZszggQce2Kumqsell17KY489BsAjjzzCJZdc0u/PR6nh4Aj7CODea15ywUQA2nZpqnallFJKHVhs1WAdpKZpODQ1NfH666+zevVqRIRQKISIcNtttwGQlJS01/r7NrXrr+ndvvbdR1+FhYVcd911XHfddUyfPr3fQMgYw+OPP86kSZP2mr9kyZKDlic9PZ3TTjuNF198cb8EHXfddRdLlizh+eefZ968eSxbtuyA5xEXF9f72eFw9E47HI7ePmrXXHMNTz31FLNmzeKee+7hzTff3G8/RUVFZGVlsWrVKh5++GHuuuuuAx5XqUhyhHwExEN8n3m5BWPpMh66areQEbWSKaWUUioWaA3WQTz22GNcddVV7Nixg4qKCqqqqigrK+Odd97pd/3Kykref/99AP7zn/9w4oknMmnSJCoqKtiyZQsA999/P6eccspBj/3iiy8SCFid6nfv3k1jYyNFRUWkpKTQ3t7eu97ZZ5/NH//4R4wxACxfvrx32SuvvEJTUxNdXV089dRTnHDCCdTX1/c2+evq6uKVV15h8uTJ+x1/69atHHvssdx6663k5ORQVVXFSSedxAMPPADApk2bqKys3C+wO5D29nYKCgoIBAK9++nPZZddxq9//WtaW1uZOXPmoPev1FA5wn4CDs9e88ZkJ1Npcgk1botSqZRSSikVKzTAOogHH3yQiy66aK95F1988YDZBCdNmsSf/vQnpkyZQnNzM1/60peIj4/nX//6F5/+9KeZMWMGDoeDG2644aDHfvnll3uTTJx99tncdttt5Ofnc9ppp7Fu3breJBc/+clPCAQCzJw5k2nTpvGTn/ykdx/HHHMMF198MTNnzuTiiy9m/vz51NTUcNpppzFz5kwWLFjAmWeeyXnnnQfATTfdxDPPPAPAd77zHWbMmMH06dM5/vjjmTVrFl/+8pcJh8PMmDGDyy67jHvuuWevmquD+dnPfsaxxx7LCSecsFdQ98wzz3DTTTf1Tl9yySU89NBDXHrppYPet1KR4Az5CMneAVZBWgJV5BE/ClO1dwdC/OSpNby5YXe0i6KUUkqNCtJT6zESzJ8/3+ybLW79+vVMmTIlSiWKbffcc89eyTCORvr7ow7VWz87l3LnTgp+uGqv+Y/+/CouDL6E56ZaGETT31jx9IqdvPDI3/mt5y4SP3s/jvIzo10kpZRSKiaIyDJjzH6Z2LQGSyml+nCaAKF9mggCdKeMxWN80D66ano+2N7E111PkEwX3vf+Fu3iRJzXN/QxCpVSSqlDoQHWKHbNNdcc1bVXSh0Ol/ET7ifAItPKFmqaRlc/rIr6dsY5agBIqHwLgv4olyhy3tvawJybn+edR26H7rZoFyeiXl67m/+uroFw6OArx5D6dh8PLNmBPxiOdlEiyhjDMyt3UdW0/9iPSqnRJyYCrJHUjFHFDv29UYfDbfyEHPv3K0zMmwBAe83mI12kYRVuqSIeP0vMNFxhHzSMnlT0jy2r5lxZzEnrboYHL492cSKm2evn+vuX8eCD/yL8i0LYuf84irHq1ufW8aMn17DswVvhb6ftGfg7xr21qZ6vPbicq//xHrxyE7z842gXSSk1jEZ8gBUfH09jY6M+LKtDYoyhsbGR+Pj4g6+sVB8u4yfs3L8GK6toAkHjwFszegIQYwzJ7VsBWJZ6hjUz0oO5R9G6XW2c4/zQmtjx7qipxfqwogmAb7kexRHshtduiXKJIsMYw5JtjSTRxXFbb4ddH8Hy+6NdrIh4e1MDAGNbFsO7f4D3/gitO6NcKqXUcBnx42AVFxdTXV1NfX19tIuiYkx8fDzFxcXRLoaKIcYYPCaAce5fg1WSk8ZOk42jYfQ0EWzuDJATbgAntBaeTNfGu0jYvQr4TLSLNmTGGCqbOjnWvY2aUCYF0gRVH8DEj0W7aEO2vqYdtwSZ5qiwZlQutpp2uvpp2hpDdrZ0Udfu47S4yj0zN70MCz4fvUJFyJpdrSTHuZge3L5n5vpnYOGXolcopdSwGfEBltvtpqysLNrFUEodBXzBMB4ChPsJsIozEviAPCa2VRz5gg2TmtYu0rHG1MsvGsO29QVMrN1IbD+mW+o7fAT93WQ6Gvlb+Hw+73wBR9XiURFgVTZ1MjulHZc/zHuOuRwf/AhqV0PRvGgXbUi21XsBuKTMBxXQVnA8qdUfgjExn7mzqqmTM6fmMWNdFY1xxWTFAdVLD7qdUio2jfgmgkopdaT4Q2HiJIBx7R9gxbmcNLgLSemsjkLJhkdLZ4AM6SDkSmRcfibbTQHhhi3RLlZEVDZ2UiCNALQnj6POVQD1G6JcqsioaupkdlIzAA92H2/NrF4WxRJFRl271d9qVmIjPuNifeYZ0NUEMZ5YxhcMsbutmzGZiUxzVbNZSqFgFtSsjHbRlFLDZNgDLBE5R0Q2isgWEfn+cB9PKaUOly8QJo4A9FODBdCZPIakcDt0NR/hkg2PngArHJ/BuOwktpl8PB3VoyKTYG2bj2Kxmpa7skrZbAqhfnT0n6tr76bcXQfA4vAUgp4UaNgY5VINXZPXCrDyAjupJo8V/hJrQYwHxrtbuzEGitPjyQ3Xs7E7A1MwCxq3gK892sVTSg2DYQ2wRMQJ/Ak4F5gKfEZEpg7nMZVS6nD5giErwOqnBgsgnG43V27a3u/yWNPaFbCaCCZmUpieQLUU4jAhaNkR7aINWVOnnyKxEguk5o9jtS/fSrEfCkS5ZEPX5PVTRB1hVwL1pNOaWDYqsj82eQO4nYKrvYrmuEI+9GZbC2L83Bq91guL/Hg/buOnMpBKa8pEwEDD6MpKqpSyDHcN1jHAFmPMNmOMH3gIuHCYj6mUUoelpw+WuPvPPhmfOx6AztrR8VDU0uUnQzpwJGXidAjdqaXWgsatUS1XJDR7/eRj1TTml5SxNVyIhAPQXBHdgg1RIBSmrTtIhmlFknNxORzscpWMigf1Jq+PzCQP4m0glJDNukYgOT/mz63ZDrByjJX9sc5ksJ18a+EouNeUUvsb7gCrCKjqM11tz1NKqRHH5w8RLwFkgBqs9KKJALTviu0Hvh6tXQEypQNnYhYArhxrrC8aY78fVnOnn3xXB8SlUZaXwRZTaC2oj+2mdC2dVg1cargVScxiTFYiW8IF0F4T82nom7x+MhM94G3AmZLDrtZuQlkTY74Gq8kOsDKNFfDXmQw2+nJBHNA4Ov6WKKX2FvUkFyJyvYgsFZGlmopdKRVNfn8XAA5X/zVYRbk51Jp0fPWj461zq90Hi8RMAPLyi2g2yYRjvMYArFqDXJcXkrIozUpia0+AFeN9lXoe1pNCLZCUzbjsZFZ251oLY/xhvcnrpygxAOEACel5ALQllVoBVgyPhdncaV2z1KCVdKXZmcG2lgCkj4n52jmlVP+GO8DaCZT0mS625/UyxvzNGDPfGDM/JydnmIujlFIDC/q6AQZsIjg2K5EdJg9nS8URLNXwafX6SMELCVaAVZadxHaTj68u9muwmjoDZDvaITGLeLeTtPQsWlw5MZ/ooifASgi0QGI243OTeL+1p69SbD+sN3n9lMRZLznSsqwmdLvcJdDdCt7YfQHb5A3gcTqI67ISk8RnFLK9wQtZE2M+KFZK9W+4A6wPgYkiUiYiHuBy4JlhPqZSSh2WgN8KsJye/psIJsW5qHUWkOyt7Hd5rAl0NuMk3FuDNc4OsKQp9gOsZq+fTNrAbv5Ylp3EDimK+eZmPbUhbl8TJGUxPjuZraFsjMMV880fG71+ijzWWFjZuVZvgq3hnprH2L1uTV4fGUlupLMBXAnk5eRQ0eCF7IlWH6xwONpFVEpF2LAGWMaYIPBV4CVgPfCIMWbtcB5TKaUOV9BnvT13uhMGXMebWEJasAECXUeqWMPGdFqd7knIAKwgpCKcT3zn7pg/vyavn1TTDolW7U5ZdhIbArmYpq0x3dysyesngW4cwW5IzGJcThJBXHQmjYnpIMQfDNPeHSTP2QFAfHouealxrOy2mgrG8rk1eQNkJHqgswkSs6xgv6mTcOZ4CHRC+65oF1EpFWHD3gfLGPOCMabcGDPeGPPz4T6eUkodrqAdVDg8/TcRBAikl1ofYjwbHYCjqyfAsmqwMpM81LntGoMYT0Xf3OkjOdTaWztXlp3EpkAu0t1qPejGqGavnyyxx05KzKY0OwmAxriSmB6Qt8Wumcty7Dm3suwkVrQkgCs+prPtNXf6yUzyQGcjJGZSmpWEPximMX6MtUKMN+1USu0v6kkulFJqpOjpg+U6QIDlybFStftHQT8ll6/F+mAHISJCMH2cNa8pdh9ouwMhxO/FZfy9TQTH5SSxzRRYK8RwlsRGr5/iOKsZHUnZZCV5SIlzUSUFVoAVo83NesaKysTOhJiUTVl2MtubuiFzXGwHWN6+AVYWpdmJAFTQ8zIjds9NKdU/DbCUUsoW8vcEWAM3EUwpLAegdVfsNlkCq0lWQrDVmrCbCALE5dqp2mO6NiRARk8tT5LVRHBcdjIVxh57KIYfaJs7/YyJ67QmErMREcpyktgUzIVgd8w2N+tJ3pEabrVqrNyJlGUn0uT1E0gri+lr1tS5T4CVZdU6bvQmgzsxpoNHpVT/NMBSSilbKHDwAKsgr4BWk0h3bezWgoA1BlaGWP1demqwAAry8mk0KQTrY/f8mrx+MulpambVYBVlJLDbkUsYZ0zXYDV5/RR67P5xSda5lWYlscJrfY7Vc+sJsJKDLVa/ORHKspOtZQljrCar4VAUS3h4gqGwda8l7gmw8lPjiXM5qGjshMzxGmApNQppgKWUUrZwT4AVN3ATwdLsZHaYvJjvg9XaFSBdOjA4IC6td35ZThIVJh9fbez2C2nu9JMpewdYTodQlJVGvTs/ZoMQsM6twNUTGNsBVnYSH7bbQXKMPqz3BFjxgebewLHMbkq301EA4QC0xF72ztauAMZAVoJY6eYTs3A4hNKsJCoavZA1LqZ/H5VS/dMASymlbGE7yUVcXOKA66QnutnlyCexY8eRKtawaO3yk0E7gbg0cOz5r6CnKZ2jJXaTXDT1pGiH3iAE7CyJpgAaY7f5Y7M3QI6jHRxuiEsFrECkxmQQdsbFbNPORq8fETv9vJ35sSQzEYfA5qCdSTAGmwn2BI55brvW0a4tLs1OZFuDF7ImQMsOCAWiVUSl1DDQAEsppWw9TQQPlEVQRGhLKCHNvxtCwSNVtIhr6bRqsMLxmXvNL81OpCKcR0LXbvB3Rql0Q9Pc6d/TB6tPgDUuO4l1/pyYTtXe6PVZtXNJVjM6gLLsZAwOvEljY7gGy0d6ghvxNvb2m4tzOSnKSGB1lz2QcgwGxj0BVo5j79/Hsuxkqpo6CWWMg3AwJmvnlFID0wBLKaVsJuCzPjj7H2i4hz91LC5C0Fp1BEo1PFo6A2TQAYkZe81P9LhoSbDTRzfHZi1Wk9dqImgcLojv0/wxO4mtoXwk0AntNVEs4eHp8ofoDoRJN629tTwAZXbShIa4ophtbtbsDdiJIBr2OrfSrCRWNseBJzkma7B6BobOxE4ok5QDWMF+IGSo9xRb82M0MFZK9U8DLKWUshk7iyCuAwdYziwrlXkoBt+o92ixk1w4+9Tw9Ahn9KRqj83za/b6yXd1IIlZvbU8YAVY23syCcZgINJkP6wnh1p6+ykBpCW6yUh0s4NCq29gDNasNnp95CeGrYF3k/audaxo7MRkxmZfpSav1fQvzfQEWPbA1zlWULwlZDd/jMFzU0oNTAMspZSyhYN2DZZr4CaCAMn5EwFo3Rm7qdpbO/2kSzuu5P0DrLg8K1W7idG36k2dAXKd3r2aB4KdwCMcuwFWs93cLDHQsv+5ZSex0Z9jJYOIwZrVJq+fkriefkp9arCyk2j3BfGllsVkLU9PDVZysMWaYddgldkDRG9qi7NqWWOwdk4pNTANsJRSqkewpwbLc8DVcotK6TZuOms2HoFCDY+eGixJzNxvWVF+Pg0mFV9dbGYSbPb6yXJ07BeE5CTH0RaXR1A8Mfmw3jMYr8ffvFcQAlYgsrwnVXsMPqw3eQMUeew+f0l9mj/agUhTfInVTynGkkE0dvhJ9DhxdzeCOHrHnMtK8pAS72J7Y6eV6CIGA36l1MA0wFJKKZsjaD/guQfOIggwLjeVraYQ0xC7NVjejg4S8O81BlaPcdlWqvZAXWw+9DV5/WTQtl+AJSKUZqdQ4yqMyQCryevDTRBXoH2vIASsfljLOmIzVXs4bOz0815rRuL+AVaVowBMCJpjK3tnk9dHVrIHvA2QkAkOJ2D9Lo7LTmJ7g9ceCys2m+MqpfqnAZZSStlcoU78uMHpPuB62ckedjhKSG6LrQfZvoLeRutDQsZ+y8qyk9hh8nDGaKr25k4/qeH9Ayywzm1bOC8ma3kaO6zU+kC/zR/rSSfkToq5AKutO0AobMhx7n9uRekJuBzCpkBs9lVq9PrJSooDb31v88AeZT0BVtYEq1mnncVUKRX7NMBSSimbK9iFz3Hg2iuw3j63Jo0jI7AbfB1HoGTDoLMnwNq/Bqs4I4EdJp/E7tqYS9VujKHZ201iaOAAa50vF9O0PeaSQTR6/eT1BCH71GCVZiUBQkfS2JgLHhs6rL6PWWKPXdYnyYXL6WBMViIrO2Oz+WNjh5/sZI91v+1b65idzM6WLvzpZYCJ2aydSqn9aYCllFK2uHAnPkfCoNYNZZdbH2K0maCju8n60E8Q4nI66Egea03E2ENfpz9EYrANwez3QAswLsfKJCjhALTG1thDjR0+xibYAe8+163UbkpX5469VO317VbfsnTTBg4XxKfvtbwsK4k1zfb8GKuda/T6rPTz3vr9Ayw7k+BOZ6G9cmxdN6XUwDTAUkopmyfUScA5uAArrmAqAO3Va4ezSMPG091sfUjO7X+FzPHW94bYSnTR5O1/kOEe47KT2R4usCZirN/LQJn2AJLjXOSmxLHD5FvJIIL+KJTw8PTUYKWEWqxr1ie1Pli1jhWNXkzm+JgKQowxNHb4yUqOs/pg7dNEcJwdFG/pbf4YW8GjUmpgQwqwROQ2EdkgIqtE5EkRSbfnl4pIl4issL/uikhplVJqGMWFuwg4D95EECCvdAp+46S9as0wlyryQmFDYrCnBmv/Wh6AhILJAITrYytTYnOnn8zefkr7N38szU5ku+kJsGLnYR2gocNPodtukrrPwzpYtVjr/blgwjFV89hoB1gJ/iZI2j/gL81OojsQpivGUrW3dQUJhg05CQLdLf1mfgTY1CrWecfY76NSamBDrcF6BZhujJkJbAJ+0GfZVmPMbPvrhiEeRymlhl2c6SY4yABrfH4G200BoboNw1yqyGvy+smkjTCOfpNcABTnZVMVzqF71/ojXLqhafL69/Tl6Sd4TIl3I8k5dDsSY64/T5PXT4GjBRzufoPHsqwklnTYgVcMBcYNHX6cDsHdVQcpefst76npqY8fC23V4Gs/0kU8LI1eK3AsdO+ffh721DpaiS7Gx1TwqJQ6sCEFWMaYl40xPb2EFwPFQy+SUkodecYYEkwXoYOkaO9RmBZPhRSR2Bp7b53r231k0UogLhMc/f83UJadxBZTSDjGAsgmr59csZs/phT0u05ZTjI7HbHXV6mxw0cOLZCct18zOoDxuUks67RrgGIqwLL6KUlHLSTn77d8Qm4yAFt7HjFipN9jz7hlua7+E5OA1SdwS10HZJdD/QYw5kgWUSk1TCLZB+s64L99pstEZLmIvCUiJ0XwOEopFXGd/hCJdGPcSYNaX0RoShxHhm9XzKVXrmvvJkvaCfXTR6nHuJwkNptiEtq2Qjh0BEs3NHXtPvKkGeNw9dsHC6wakc2hvJjqX9YdCOH1h8gwTf3W8gBMzEuhi3h8ycXWw3qMaOjwkZvkgo7+a7ByUuJIjXexstteFiNBf0/Tx0xarRn9NOucmJvC1roOTM5k6Gqy+moppWLeQQMsEXlVRNb083Vhn3V+BASBB+xZNcAYY8wc4JvAf0QkdYD9Xy8iS0VkaX19/dDPSCmlDkOHL0iSdCOe5EFvE8gsx0E45mpC6tp9ZEkbjn76u/TISY6j2lmCM+yHltgZ3LW2rZsiZyuSnH/A2rlV/kJr7KHutiNcwsOzu9UK4tOCTf3W8gBMtGt6GhLKYqoGq77DT2litzWQcD/nJiJMzEthSUsaOONiJnisb7cCrAwzcIBVnpdMuy9IU+I4e6PYapKrlOrfQQMsY8zHjDHT+/l6GkBErgHOA64wxqrbNsb4jDGN9udlwFagfID9/80YM98YMz8nZ/8/PkopdSS0dwdJohuJH3yA5SmYAkDXrtjKJFjfbjU1c6UOHGCJCJ1pE+wNYudhvbatm2JXK6T0H4SAFWBtNnZzsxg5t50tVvbARH/DgDVYRekJJHmcVEiJ1YwuRmoeG9p9lMbZzegGOLfyvGQ21XdB9sSYuWa7WrtxO4UUX501I7Vwv3Um5qUAsDFcZM2Ikdo5pdSBDTWL4DnAd4ELjDGdfebniIjT/jwOmAjEVj5cpdRRpaOrm3gJ4IwbfICVNWYaISO0VMZWJsGGti4KpAlXxoG7zTpzJ1kfYqTGAKC2zWoieKAAa1xOEhtNiTURIzUGO5u78BDA7WsesAZLRJiQl8Iafz6EfNBccWQLeRiCoTC727oZF2fX8gzQb25CbgpNXj++jIkx8/u4q6WL/LR4HG3VVjIZz/7Nj8vtAGtdeyLEpcXMuSmlDmyofbDuBFKAV/ZJx34ysEpEVgCPATcYY5qGeCyllBo2nR3WA57zEGqwJhRmscPkEdwdGw/pPTpb6vBIEFKLDrhefl4+tSadUF1s1BiA1ZQuM9x0wACrJDORneQQcMRBXWxcu+qWLooddv+c9DEDrjcxN5n322Mnk2BNazehsGGso9GaMcC5ledZ92VtXKk1zpffe4RKePh2tXRRmJYAbTshtf+XGZlJHrKTPWyq64DcyRpgKTVKDDWL4ARjTMm+6diNMY8bY6bZ8+YaY56NTHGVUmp4+Nutd0Cu5IETP+xrTGYi2ygmPtYyCbZVW98PEmCNy0lic7iIwO51R6BQQxcKG7raG0kKt0P62AHXi3M5GZuVwi73WKiLjXPb1dLF9ES7lucAAVZ5XjJLvT0B1sgPHqubraaP+aYOXPFWhsR+TMy1anq2UwyYmMgkuKulm8L0BGithrSBa4sn5qawqbYDciZbAb9mElQq5kUyi6BSSsUsX5uVZCc+bfB9QZ0OoSGxjIyuSggFhqtoEeds32V9SDtIgJWdzGZTjKtpc0w89O1q6aIgbPd3ySg94LrleSmsDxXHTJ+Xnc1dTE2w089nDBw8TsxLoYNEfEmFMVGDVdVs9S7ICOyGtJJ+088D5KXGkRLnYqXfrpkc4ecWCht2t3VTmB5vJVM5wL1WnpfMlroOTM4kO5OgJvxSKtZpgKWUUoDfDrCSMvp/gz7gdukTcRGKmUFCg6EwcZ011sRBarBKsxPZagpxBTutt/AjXEWjlxLpCbAGDkIAyvNT+Kg7Hzp2Q+fIb8G+s6WLce5Ga5DhAfopwZ5Mgo0JpTHR3Ky6qROHQIJ35wFr5qxMgslWJkGHa8SfW1273fQxwQfdrZBRNuC6E/JS6PAFaUwcb80Y4eemlDo4DbCUUgoI2ePPxKUcWjZTT+FUALpjJJNgTWs3Y9hNwJnQb9rovlLi3dTF2+mjY6Cv0vYGL2Ok1po4SA3WpLwUNobtRBcj/NzCYUNNaxcl1FpNzRzOAdftySS4w1EC9ZsgHD6CJT10Vc1dFKTG42jedtBrNjE3hY313ZA1YcTXPG6ts/qITXbvtmZkTRhw3XI7KN6kmQSVGjU0wFJKKQCv3cn+AIPv9idzzHTCRmjZsXoYChV5Oxo7KZPd+NLGDdgcqy/JtwJI6kZ+ALm9wcsEVx0mIRPi0w647qT8ZDaFe1K1j+wAa3dbN4GQocBfYfXTOYCeTIKrA0UQ7ILm7UemkIepqqmTaWldVi3PQc5tYl4yDR1+fJmTRnzfuU21Vtr5UuzmuNkTB1y3J5Pg2raeTIIj+/dRKXVwGmAppRTg7G4ihOOgD+b7Gl+UQ6XJjZlEEDuavJRJDY4DPPD1VVJQSI3JJFw78s+vosHLDFc1kjv1oOuOzUqi0ZlNtzNpxNdgbdzdjosgqZ2VVqa5gyjPTWZRm93UdQQHIsYYNtd1cEyS3ecoZ9IB15+cnwpAbfw4a/BrX/twF/Gwba5rJz3RTUpHhdWs8wBJVzKSPGQnx9mZBKeM+N9HpdTBaYCllFKA299MuyNtULU6fY3NTGQrxcS3bB6mkkXWtpomiqWehPx+x37fT3l+ChvCJQR2jfyxvrbXd1AWroS8gwdYbqeDcTnJVLlKR3yTrA272xkrtTjCgYPW8gBMyk/hA28uBoHakVvzWNvmo7UrwMw4u0/gQc6tPN9qSrcRO1gZwYHIptoOynNTkNo1kF0OTtcB1y/PS7YCrLxpULsuJpLKKKUGpgGWUkoBCf5mutzph7ydy+mgISF2Mgl6q1fjFIMMIggBu6+SGYO7afOIPr/WrgDB5kriTZdVCzAIk/JTWBcstGp5RvAD7cbdbZyYZCcZyZt20PUn5afQTRzdKWNGdIC1fncbAGWBLVZ/wOTcA66fkxxHZpKHZV12ko8Rem7GGDbVtjMxNwl2rYDC2QfdZlJ+Cptr2wnnTgVfa0wklVFKDUwDLKXUUS8UNmQE6+mKP7QMgj26MybiIghN2yJcssgyxpDYYPcVK5g9qG0m5iWz0ZTgMAFoHLnjfa2qbmG22OUrnDuobcrzUljeXWClxu6oG8bSDc3K6lZOTtwB7iTIOXjwOCnf6tNTGz9+RDcRXFXVighktqyCovkHrT0WESblpbC4KQk8ySP23KqaumjvDjI3sws6GwZ1r03OT6HTH6Iuwc4kOEKDR6XU4GiApZQ66tW3+yiUBkIpAw8GeiCeAqtWwTfCMwlWNnUyIbgFnzv1oBnbeiR6XLSm2P21RvBD34rKFuY5NmHciZA3fVDbWLVzPZkER+bDekOHj+0NXmaYzVA456BNzWBPTc8WxlhBf6DrCJT00C3d0cS8HMHZuBmK5w1qm0n5KWyq82JyplhN6UagDyqstP8LXfZgyIM4t0l2/7K1IftvUAwklVFKDUwDLKXUUW9XQxPZ0oYzs+Swts8cMy0mMgl+WNHMAsdGgvlzDqmvWVzBZCsByAgNQgCWVTZzkmcTUjRvUEEIWA/re1K1j8xzW1rRTCpecjrWw9jjBrVNT03PUl8hmPCIHFcpEAqzvLKFizLsWt+xJwxqu56aHm96uRWEjMCmnR9ubyI13kVh01IrK2D+rINuU56XjAisaQDSRnbTTqXUwWmApZQ66jXXWKmsE3JKD2v78UU5VJmcEZ9JcN3GjUx07CRh0hmHtN34/Cy2hgsI7R6ZD31eX5CtWzczIbwdJgz+3IrSE+j2ZNDuyhqxD7RvbqzjjLj1iAnD+MGf2+SCFN5qscc5G4E1PUsrmunwBTnZuQo8KVC8YFDb9TR/rPKMg65maN89nMU8ZMYY3tpUz3HjMpFtr0PpCYMK+BM9LsZkJrKxts1K0jICr5lSavA0wFJKHfU666wAKy1/3GFtPzYriS0U42keuZkEw2FDeMtrADjGn3pI25bnW03pRmqA9famek4yy6yJCWcOejuHQ5iYl8J2ZynUjrwsieGw4fUNdXwmdRXEp0Px/EFvOzk/hY3+HMKu+BFZO/fS2t0kOA1FtW/A+NPA6R7Udj1jRq0L2k3pRlhgvGZnG7vburmkqAlaKmHSxwe97aS8FDbsbrcSmTRsgqBvGEuqlBpOGmAppY56oXqrr0Ri/oHH4RmI2+mgPqGMzK4dIzbT3vKqZk4OvIs3sQjyZx7StpPzU9gQHoOnvWpEjj304trdfMr9HiZr4qCy7PU1KS+ZFf4iK1V7KDhMJTw872xpoKO9lbmd78HUCwcdhIDVpyeMg/aU8SMuCPEFQzy1YidfLt2Fw1sH0y8e9LZJcVZNz+LOfGvGCOur9NSKnbidwoldb4LDdUgB1uT8FCoavPizJoMJWUGWUiomaYCllDrqeZq34JXkg6aJPhBfermdSXB7BEsWOS8vWclJjtW4Z37qkMf6Ks1KYov09FUaWWMPNXb42LhmGfNZj8y6/JDPrTwvheW+Igj5RlwWyIc+qOTahHdwhTphzlWHtG1Pn56dnnEjLsB6ZV0tLZ0BLne8CgkZUH72IW0/KT+F5fUCKQUjqildlz/Ek8t3cu6kNBLWPgSTPwFJWYPeflJ+KmEDO1xl1owRdt2UUoOnAZZS6qgWDhuyu7bTmFh2yA/nfbnyrfTZ/hHYjK61M0Dq2n/jlhCeBdce8vYel4OuDHsQ2BH20PfAkkqu4xnCzjiYe/Uhbz8pP4UNZow1MYKaCW6r7+D1dTu53v2ClQCiZHB9lHr09OlZFyoGbx14G4appIfGGMPdi7ZzUmod2dWvwLxrwZ1wSPuYnJ/C9gYv4ZwpI6oG6773K2jy+vlO5ttW6v9jbzik7Xv6l63qyganZ8Tda0qpwdMASyl1VNvZ3MkEKvFnlg9pP+ljphM2QusIzCT4wFuruIL/0jb2TMgaf1j7SC8YTycjqz9PY4ePt99+nUtcb+NY8HlIzjnkfUzKS2GrKSQszhH1QHv7q5u50vUGaf5aOOEbh7WPSXkpLPHaTelGyLm9sq6W5ZUt/CrtMSQuBY7/30Pex6T8FEJhQ1PyRKjfNCKadnb4gvz17W2cNT6BkrV/hQkfg7HHH9I+SrMS8bgcbKjrgpxJI+peU0odmiEFWCJys4jsFJEV9tfH+yz7gYhsEZGNInJo9f9KKXWEVG5ZS6Z04C4Z3Dg8AyktyGanyca/e2SlxN7d2k3G+/9HqnSRes5Nh72fSQVpbAgXj6hEF796YS3fM3dj4tPhlO8e1j5yUuJITEykPm7kpMZ+Y2MdS1eu5nuuh2DcqTBx8Ik7+pqc3yeT4Ah4WG/vDnDzM2u5NmMVhfWL4KRvQ2LmIe9nsl3Ts91Zajft3Brhkh66X/13A82dfv4v6UHoboXTf3LI+3A5HUzMTbYSXeROGzG/j0qpQxeJGqzbjTGz7a8XAERkKnA5MA04B/iziDgjcCyllIqots2LAMiZevKQ9lOWncRWU4i7eUskihURxhjufuABLpNX6Zj9P1BwaMkt+irPS2FDuARTOzLGHnpm5S4KV/2RBY6NOM/5BSSkH9Z+RITyvBQ2MXZEPNDWtnXzw0eX8dekv+B2GDjv94fddHVSfip1Jo1gfGbUzy0UNnzrkZU426r4UejPUDj3kJvQ9RiblYTH6WCVv8iaEeWmna+sq+X+xTv4zZStZG16BE68EQpnH9a+JuWnsLEnk2B7DXQ2RbawSqkjYriaCF4IPGSM8RljtgNbgGOG6VhKKXXY3DXL8JJIYuGhZZ/bV6LHxW7PGNI7KyAcjkzhhuhf/13E9bW30JFUQuq5Px3SviblpbDRjMHla4n62EPvb23kjUf/wtdcTxKacTnM/uyQ9jcpL4Vl3YXQWmnVPkRJW3eAz9+zhO8G/sLM0Drkgj9CZtlh78/q0yNWU7oo12D96sUNfLhuM89m3I5LBC75J7g8h7Uvt9PB+Nxk3mvLAnFGNdHF6upWvvHQci7Lq+ZTO/4fFB8Dp3z/sPc3OT+FunYf7Wl2k+UREPQrpQ5dJAKsr4rIKhH5p4hk2POKgKo+61Tb8/YjIteLyFIRWVpfXx+B4iil1OCEwobijtXUpEwDx9D/HHamjsNjfNBadfCVh9mjb33EiYu/SIozQMo1j0BcypD2V5yRwHbHWGsiiokFVlS18Ph9d3Cb60+EixfivOD3Q95neX6Klaodovaw3toZ4H/+uZjPNfyOi+QtOPUHMPPTQ9pnT5+eCudYKw19FAJ/Ywy3vbSBp99eyn/TbyPdvxs++9CQAkewApG1tT7Ijl7wuGxHM1fevYQz49fxf523IGnF8JmHDjtwBJicnwqwJ/HKCGjaqZQ6dAd9ohCRV0VkTT9fFwJ/AcYDs4Ea4LeHWgBjzN+MMfONMfNzcg69g7JSSh2urdU1TKSSQMHgB3A9oBxrHC0T5fFrHn11EbNfu5Kxzgacn30IyZ0y5H06HGJlbYOoBSEvrNrFy3//Ib+R3xMqnI/rykcOOQNdfyblWeN8AVFpblbZ2MnVf3mZr+3+IZ92vAknfxdO+d6Q9+tyOijPS7aa0gW80FIx5H0eCl8wxHcfW8Vrb77BSym3kheuswKQQ0z+0J9J+Snsbuu2xoyKQi3PMyt38Zm/L+Yy9yJuD/4CR0YpXPP8IaVl709P/7I1rfGQkBn15o9KqcPjOtgKxpiPDWZHIvJ34Dl7cidQ0mdxsT1PKaVGjOo1iygXQ8akkyKyv6SiqbAJ2qvXknqYiQmGwh8Mc//D/+GTm75PvAv47GO4Jwytb1lfhYVF1DdlkHOE36oHQmHuenEZ4xb/kO86P8A36ZPEXfJXcMdHZP/lecnsJpNuVyrxR/hh/cU1u7n/scf4A3+kxNUI5/0R5n4uYvuflJfKoo15fB6sQCRzXMT2fSCVjZ185YFlzKh9kucS/o0zLgO54oUh9QPsqyeleW38eEpanrIGwB5iLe1g+IIh/u+FDTz43ib+nPEwH+v6L5SeBJf9+7D7AfaVkxJHRqKbjbUdVj+sETTOl1Jq8A4aYB2IiBQYY2rsyYuAnlctzwD/EZHfAYXAROCDoRxLKaUiLbB9MQB5U4f+Rh2guKiEJpOMf+d6UiOyx8HbXtfK4nt+wDXe/9ASX0z855/EmTMxoscoz0th/cpiMmrWDO0/j0NQ0eDlr/ffz1dabqPA2Uzg9JuJO/HrEWnS2SM90UNeajzVrnFMOEIBVmtXgJ89s5KS1Xdyn+tpTEoBjkuehbHHRfQ4k/NT+N1HuZh4QWrXwZTzI7r/fYXDhvver+CfLy3hJsfdfMz9AZSdDhf9dUgDee+rp6Zns4yx3ubWbTjkscIO1fqaNr71yEoSd3/Au2n3kN1VCSd+E077ETgjc0eIiDU22+52GDcNPrrfatoZwd93pdTwG+pfhF+LyGzAABXAFwGMMWtF5BFgHRAEvmKMCQ3xWEopFVHpTSvY6R5LUULGwVcehPE5yWwxRYxtPHJNBENhw+OvvMn4977HZ2Qj1WMvpPizd0J85EO8SfkprDdjOLHhFWvsoQg9VPbHHwxz3+srSF30M/7P8Tre5BKcn3kYZ3GEmnPuozwvhfX1JUyoe2PYH2hfWVfLg08+yTd9dzHdtZ3wzM/g/PivID4t4sealJ9CF/F0p5SQMMx957bUtfO9x1YxYeeT/NfzIImOAJx2Cxz/tYj/PPNT40mNd7Gsq4DTweoXOEwBVncgxJ/f3Mo9b6zhR3GPcGnci0hCCVz6FIw/LeLHm5yfyiNLqwgvnIqjp2nnEap5VEpFxpD+dzTGXHWAZT8Hfj6U/Sul1HBp8XYzKbiBnQVn9p+B5zDkpcaxSIqY1v5RhPZ4YNtrm1l83018quNBQg4Pref8ieJjrxy2403KS+GpcAmOsB+atkHO0AZnHsiiTfW88cRfuKHrH2Q62umYdwPJZ98EnqRhOR7Yg/LuKOB8R4eVTTCjNOLHqGrq5DdPvc+CbX/iH67XCSXnwHn345h6QcSP1aOnpqcufjxjh6m5mS8Y4m9vbeO519/m5+5/MN+9DjPmBOT8OyB7wrAcU0SYnJ/KkqYQeFKGrR/W6xtqufnptUxufZs3kx4kI1CLHPtFa5yruORhOeak/BQ6/SHq4ieQD0e0aadSKjKOVCsPpZQaUTau+YhjxUtj2cKI7VNEaEkaR1Ln69b4NYcxiOpgdAdCPPXMk8xd9VM+I9VUFZ1D8eW/JzG1YFiO1yMnJY5dcWVWm4W6tREPsHa3dnPXky9z6tbf8BPnStqyZuD89J9ILpgV0eP0pzw/hQcCxRCH9UAbwQDLFwzxj7e3svPNu/mpPEC6uxNzzA24T/vhsNQ09tXTp2eLjGFs01sQ6IpIYpAeb2yo47Znl3JB6wM8734RR1wSnHUHMueqYW/WNik/haeW78SUTLGaP0ZQVVMntzy7lm0bVvC7xAeY71kO6VPg/HthTOT+ZvSnp3/Z2mAB+YjVD2uYm3YqpSJLAyyl1FGpedO7ABTOiFwSCIBQ5gToBOo3Rrw/DcBbKzbQ8txPuDTwCi3uHJrPu5+S2cNXA9KXiODMm0xotwNn7TqYdlFE9hsIhfn3W+sIvvVrfsjzGE8cgdN/QepxN4DjyIxRPzk/hU2mGIMgtWth8icist93Ntdz75PP88WOP7HAsQl/wQIcF94O+TMisv+D6enTs6yjkDNM2Pq9PMxBcPva0ejlZ8+uJXnTk9wX9yDZrmaYcyWccTMkH5mMwJPyU2j3BelMn0TS1uesAbAPc1DmHt2BEHe9tZX73lzDV5xP8Nf4/+JwJcCZv4QFnwenO0KlH1h5nhVgrWsIcUZmmWYSVCoGaYCllDoqeWqW0iFJJOcPPYV5X3EFU6Aa/LUb8EQwwKpqaOfNB3/DeQ3/IFU62T31Wgo/+bNha6Y0kHEF2eyoyaesbi1De5S1LNnawOuP/YVrOv9JgTTRMflSkj/x/yAlLwJ7H7zJ+amEXIk0xxWRGYEH2srGTn73zGJmb/0Ld7leJZyQBmffiWf2FUc8YcHk/FTeWJrHdx1AzYohBVid/iB/fmMr77zzGj913sNcz0bCBXPh449D8bxIFXlQepo/VseNY1JXszX+XPqYw97fa+trueWZtcxpfYU3Eh4mLdQIs66Ej/00ogk6DiY5zkVJZgIbatutTII6FpZSMUcDrBHGGIPP78fX2U7A14k/ECAQCBIIBgmHg7gFXA5wuOJxeuwvdzyJiYnEe4b/zZpSo0EwFGaMdw01aTOZGOGH3ZziiXR/4MZbtZasY4a+v+5AiGeee5qpK27lKtnOzoz5JF92B4UF04a+88NQnpfC+nAxY2rWDuk/kNq2bu578nlO3vprfuDYQGvmNMxFD5E85tiIlfVQeFwOphWmsrl1LMcOoT9Ppz/IXW9sonnR3fzU8TBpLi9m3jV4zvjJsDUZPZhJ+Snc488hlJ6Bs3opzLvmkPdhjOGF1bv543NLuLLzPp50vW6N03TmnTiiEDSC1awTYBUTmQRQvfSwAqyt9R387Ll11G5ayp2J9zPTsw7y5sDHH4FhSqpyMJPyUtlQ0wbzZ8L656CrJSJp4JVSR4YGWMOss6OVhl3baavdQUdzLYG2OhydDTi7mvD4mogPNhMf7CA+3Em86SKRbuIlwOGM7uI1cXRIEl5HCl2OZPyuZALuVIJxaUh8Oo7kbFzJ2cSnZZOckUtqRh6pWXk445KH3KxCqViyeft2pkg164s+FfF9j8tNYZspJKtu45D39e7K9bQ++yMuDb5Giyub5rPvomjB5VG9Xyfnp/B2eAwfb/0QfB2HXIPmC4b49xsriF/0K77Jy/g8qfjPvJ20BVcfseaAA5ldks7i3YUc43sPOcQHWmMMz62q4bnnnuBrvr8xzbkDf9FxOM6/7Yg1BxyIVdMjNKVNJ2fnskPeflNtOzc/tYpxlY/yiOcxUtydyDFfhFN/ENWH/tR4N2OzEnm9KYFPu+KtAGv64O/p9u4Af3x9C0+8u5pvux7l0rhXkbgMOOMOOAJ9yA5kamEqr2+opSN3HskY69wmDmpYUqXUCKAB1hC1d3RQs309bdXr8NdtgdZq4rtqSPXVkh2uI50O9n2fFjJCq6TQ7kijw5VOa0IRze5k8CQRdicTdidi3EmIKx6ny4XT6cLpdILDScgIYRPGBAMQ7IaQH4I+woFujK8dp78Nl78NT6Cd1GADCb4KUtrbSaFzwHPw46JdUulwpuJzpxOISyccn4EkZuJKzsadko0rKQt3SjZxaTkkpOWQkJKJRPlhqF/GQDiECQcIBgOEgkGCwQDhQIBQKEAoGCAUChIOBgiHgoRCAcLBIOGQNR0OBTChoD0viAlb06FwmLCBcDhM2BhM2GD19Kf3uxiz57nX7FkmPct71+8h+3xn7wdn6fkmGJE9a9nr9D8tfRY4ehebvdZ37H106T2QfTS75Pvtt+eT7FPUvtP7n4sgPUVhn5Jbxxng/A3S+yM2ewUUgtnrZykDfO7Zz977BWha+yZTgMxZH99v/aEqy07iZVNIUcvWw95HVUMb7z70Kz5e/08SxE/V1OspufCnR7w5YH8mF6TyJ8Zbv89VS2DCGYPazhjDq2trWPnMHVznu5906aRjxtWknvvTqNXs7Gt2STr/eW8yX48zUPk+TDp3UNut29XGHU+9ybk1f+GvzvfwpRTCuf/CM+2iEfHyalphGgluJ6scUzij5m/gbYCk7INu19oV4PevbmLt4pe41X0vk90VmDEnIh+/DfKmHoGSH9yxZZm8tLYWUzIX2bFoUNuEw4bHP6rmtv+u42PdL/FW/GMkhtuRBV+A034AERq2YSiOH5/FHa9tZom/lDPECZXvaYA1BMYYfMEwbZ3deNua6WpvprujGV9HC8HOFkKdrYi/DfF3IIFOCHYjQR+OUDeOUDeusA9X2I877MNlAkAYMdaXg54v0/vZ+l9KCOMkLHvWCIu1FtLz2YkRJ2FxYhwu+7Or97P13ZrG4bS/93y5MQ4nYk+L0w1OlzXtdOOwP4vTjTit747e79Znh8uNw+XC6fRYn50uHE43TpebsDjsZxmDsZ9pTLjnf19j/7OXGWu+sdfveQYyxmDs9awNDSYcBsJ7nqPCBkMYEw5b62OsoTJMeM++TZiAJ43ccTMpTI9ckp7hpAHWIHV1etmxYSkt25ZB7XoS2reR1V1FgamjXPY87LWRRJMzh7b4PDYlziKcUowzo5jErBLScwrJyCkgITWbTKeLI/lIEQoGaG2qo62plvbmOrpb6/G3NxDqaMR0NuLsbsHjbybe10pS12ZSTTsZdOCScP/7M4KXBALiIShuAuK2v1vTQfEQFieIA+kJDkTsG7BP2GHAQQiHsb6EcO9nZ898QjhNz+dw77STPl8mjJNQb3kFcNtfSvWnlixyyyPQhm8f8W4nu+MnkOZ7/5AzCXp9QZ555lHmrPkFl0sllZnHEn/ZHyiJcD+xoUiOc9FVcAzBBieuincGFWBtqWvnP489yid338G3HdtpzV2A4+LbSY1yzc6+5o7J4LtmPEFHHK5tbx00wGr2+rnjpdUkfXQXt7uexuM2hE/4DnEn3TisKeUPlcflYH5pBk81TeIMgG1vwoxLBlw/GArz4AeVPPTKe1wfuJ+fut8jnFIIZ/8LGSFBY4+F47J4ZGk1dbknkLf0NuioP2CSjeWVzdz87DoSdr7Hg4kPMd69BYpPgHN/DfnTj2DJD2zumAwS3E7equjijOIFsPkVOOOmaBdrRAmEwjS0d9PQUEd73Q46G3cSbK8HbwPOrgbcvibi/c0kBVtIDbeQQRu50jWofXfjwYcHv8QREOt70OEhIHH4HYkY+/kGcWD2CqCsoMpgvXR1EOoNwsR+hsHsCc7EhJBwAKfp6n3m6f1uQjgJ4sR+vjF9PhPCLUfX8LIvh+ax5GN/54unjI92UQZFA6wDWPfeC3iX/Ivs9o2UhKqYbD+8d5o4alzF1KVOoybjAjx55aQUTSG3dBqpaZkMb9Ldw+N0ucnMLSIzd3Aj/viDYRq9PpqaG/A21xPsaCDsbSTc2YR0NuHsbkb87ZiAD0I+HGEfznAAZ9iP2/hxh/04wyH7rUXPGw3sCharzqKnwmPPGx7rLU7AEdf7OSw9b3Ec1lsccWLEBQ4HxuG2gjiHC8QFzp5l1ryetzo4e97u9Myz3viIy4U4et7oWMsc9psdcbpwuFw4nFYNosPhwOEQXA7B4XDi6K2t6an96alVkT4PH9Z3s8961jyb2ROc7/WWqO/8np9fn9V768f61JRhvynqO9/Yoeye1Uz/2/e8Weqd3yewNma/8u4pXt9ps3d56Ammw72zZM+vwV7rHexzb71an5+L9aPsM9132T61hf09DmaWlA9bLay/cAHsuB9TtQQZRC1IOGx45Z338Lx5C58xS2hy59F8zj8ZM+9TI+phtse8icV8VDeReRtexPmxmwdcr6XTzwMvvMH4Vb/hJscHeBNyCX7876TN/PSIPK+SzERK87JY0TWL+eufgbN/0W8zse5AiPve28a2N+7lK+YhSlz1+Ms/gfPcXwzL+FmRcEp5Dr94Po/fZ2ThXPd0vwGWMYY3N9bz++eXcm7zf3jS9SIujwNO+A6OE0dW0NjjxAnZOARe9s/kKoANz8H8a/dbr6qpk9++vJHVKz/kpvhHOMXzISaxGM68G6ZfPOJ+Hz0uB8eOy+TtTfWYhecgr90MLZX79THzBUPc994O/vNBJb/59CzmjY1+7VskhMOG3W3d7Kytp61mM776bQRbduJs30V8dx1pgTqyQo3kSxMF4t9v+yBO2hxpeF3pdCdm0BE3lpaETIhPx5GQhjMhDXdSOp6kdOKTM0hMySAuOQN3YiriTiBe5LC6ahwpxhiCoTDBUIhg0E8o0NNCx/5ut9oJBwO9LXVCQT8mZLXiMXaLnXDQaqVjQgHC4SCEAoRDAQhZL7f3tIqxnmOsFi+yp2WMADj2bsHS56W6xdH7UQSMOACHtZ5I74t4azsHxiGIvU7vfHGQm5DFtImFR+gnPHQaYB1AZ8MOSls/pCZhIkuzziC+ZDZ5k44hr6Sc8c4R2DwugjwuB3lpCeSllUBpSbSLo1RMySo/Fn+Fk66Nb5F2kADro43bqH7qFs7pfJaQw8Ouud+m8JxvgSfxCJX20J09LZ9H317IMQ33wO7V+/Ux6vKHePDNj/C891uuNy8TdnnwHvd9kk752oh8SO/r/FkF3PfqAub7P4Btr8OEPc2ywmHDU8ureefFR/iC716ud+ygO2c6fPwfeMadGr1CD8InZhbw8xfWszz9TOZvfBzaa/fK1LiyqoU/vLiKMRWPcq/7KdJdbZhZlyOn3wRpkRqKO/JyU+M5YUI2d23s4Mrcqciye6wkHvYTXZPXz52vb+GVxcv5ovMpfhf3GuJOgJN+iiz8UkTHBIu0c6bl8/0nVrM6/Qxmyq2w9J9gv9AIhQ3PrtzFb17eSGbLGi5wrODZpV9i3tgF0S30IQiGwtS0dLGrejstOzfir9sKLTtI7KgiM7CLYmpZIG17bRPARYsrG29CDr7EGVSkFOJMKyQus4SUnGJSsgpwp+Tiik8jU+SIthQ6kkQEl8uJy+WEOE+0i6P6IXu9KY+y+fPnm6VLl0a7GL3CoRCOUR5IKaUib1t9B9V3nMOs5BbSvru637fj63bUsPrJ33F28wOkSBeVYz/F2It/jiM1PwolPjTGGC77/Qvc03odceWn4/zMf0CEDl+Q595ZSui9O/lk6GUSJEDr1M+Sce5NRzzt+uHa1dLF2b99hTfjvkVmVg7yP6/QLfE8u3wHa954hPO9jzPfsYnupGLiz77Zqv2IYjKEQ/Glfy+jYtNqXnB9G5lyHuFP3c3i7c38542PKK54nC+4/0sWrYTHnojj7J9HZLysI+Gltbv54v3LuGfWBk7deCucdztV4y7nX+9WsPTDd/mMeZ5PuxbhJIzMvxZO+f4RG6trKLy+ICf9+g3KspN4JPOvOLe8TOfVr/D0rlT+8eYmxra8z5cT32B+0Epc8lvXF/jmj27b0692hPAFQ2zZ3Urltg20Va5GGjaR2rGNfH8l42QnqX2a7YVw0OTKoyOxiFDaWJxZZSTmjietqJz4rLGQmBUz95s6OojIMmPMfulGNcBSSqlh8IfbfsLXvXcQvuppHONP7Z2/rmIXm567nRPrHyJb2qjMPI7cT91GfPHI6o90MG9urGPxfT/h++6HqMg7i03hQuLqVnEcK3GKoXncBWSf8wPInRztoh6yu97aypKXHuRuz29ocuawLZjDRHaQIR14E4tJOOXrOOZdDa64aBf1kFQ0eDn/j4v4guMpvmb+QyUFeMNuJjqqcREmWHY6rlO+BWNPGHFN5g7EGMMX71/Gq+tqeCr1t8z0L2d1uJR08VIi9YSdcTjmXgXHfw0yxka7uIfk6RU7+fpDK5id3sm9/m/hCXWx3oxhgrOWVNOOScpFFt5A09LHaGpuofW6d5lXGr16m/p2H5u3V9C0dRnBXatIaVlPoW8b46SGOAn0rtfqzKQlqYxAxkRceZNJK55CelE5kl5yRAZzVipSNMBSSqkj6IkPtrDw+TOJT0im4+zbqaypp3vtsxzT8Tqp0sX2tGPJOe+nJE88IdpFPWz3v7edjpd+xtU8R6L4aHAXEp58Hrmnf2XE9kUaDGMM975Xwab3n+VTvqfIcgdIzJ9I7jEXI+XnRD2d/FBsqm3njlc3Ma7mec4Ov0NmahLZ4+binnWxNahtjPIFQ/zpja0s2VTFpb6nOMa5keycfBLGnwjTLoqJGquBvLR2Nw9/WIWno5r/MU9S7q4ntWACUn4WlJ8DTjfdS/9N/HNf4S9jfseXrvufYS9TIBRma10blVvW0rFjBc661WS2b2JCeDsF0tS7XpMzm+aUckz2ZFJKppFVOh1X7qQRkalRqUjQAEsppY6gcNjw+3/eyxeqvk+K3QTGh4eKvLMoOvOrJE84LsoljAx/MExzRyfZiS6cnpHcLVypUSzQjfdXk1jkm0Dxl55gWmFaxHbd5PWzobqeui0f4a9eSWLTOgq6NjNJKkmWbsBq2lcXNxZvxlRcRTPJGj+flLFzICkrYuVQaiTSAEsppY6wcNiwdMNW2PEeWdm5jJtxPBI/EvOMKqViXdd/b8Kz5I98PeH/+OmXryUn5dCasAZCYSoavGyuqqF52zKoWUla63rGB7cxQXb2pgXvkkTqk8sJ5kwjccwcsibMx503Bdz6gkUdfTTAUkoppZQarbpb8d15PB3tbdzi/gbHnnkJ504vIDNpT5Y5YwwtnQF2tnSxs7GFhh0b6KpZj6dpE9mdW5hCBWWO2t7125yZtKZNhoJZpI2bT2rZXEgv1UQTStmGJcASkYeBSfZkOtBijJktIqXAemCjvWyxMeaGg+1PAyyllFJKqcPUsAXf/Z8mrnUbK8Lj+DA8mXZXBh6ng7hwF+mhRrJNEyVSz1ip3Wuw2pa4QryZ03AXzSZjwnzcRbMhZeRnNVUqmgYKsIY0DpYx5rI+B/gt0Npn8VZjzOyh7F8ppZRSSg1S9gTivvo+5oO/MXHFE0xvfA1X2AchCOPAG5dJd3wO4ZSpNOd+itSSacQXTIXsiaR7kkiPdvmVGiUiMtCwWIMuXAqcHon9KaWUUkqpw+COR074GkknfA2MAb8XRHA440hxukiJdvmUOgpEqhHtSUCtMWZzn3llIrJcRN4SkZMG2lBErheRpSKytL6+PkLFUUoppZQ6yolAXDJ4ksAZkXfqSqlBOOjdJiKvAv01wv2RMeZp+/NngAf7LKsBxhhjGkVkHvCUiEwzxrTtuxNjzN+Av4HVB+tQT0AppZRSSimlRoqDBljGmI8daLmIuIBPAfP6bOMDfPbnZSKyFSgHNIOFUkoppZRSatSKRBPBjwEbjDHVPTNEJEdEnPbnccBEYFsEjqWUUkoppZRSI1YkGuRezt7NAwFOBm4VkQAQBm4wxjQdbEfLli1rEJEdEShTJGUDDdEuhDpi9HofPfRaH130eh899FofPfRaH11G4vUe29/METXQ8EgkIkv7y2+vRie93kcPvdZHF73eRw+91kcPvdZHl1i63joUt1JKKaWUUkpFiAZYSimllFJKKRUhGmAd3N+iXQB1ROn1PnrotT666PU+eui1PnrotT66xMz11j5YSimllFJKKRUhWoOllFJKKaWUUhGiAZZSSimllFJKRYgGWAcgIueIyEYR2SIi3492eVTkiEiJiLwhIutEZK2IfN2enykir4jIZvt7RrTLqiJDRJwislxEnrOny0RkiX1/PywinmiXUUWGiKSLyGMiskFE1ovIcXpvj04icqP9N3yNiDwoIvF6b48eIvJPEakTkTV95vV7L4vlDvu6rxKRudEruTpUA1zr2+y/46tE5EkRSe+z7Af2td4oImdHpdAHoAHWAETECfwJOBeYCnxGRKZGt1QqgoLAt4wxU4GFwFfs6/t94DVjzETgNXtajQ5fB9b3mf4VcLsxZgLQDPxPVEqlhsMfgBeNMZOBWVjXXe/tUUZEioCvAfONMdMBJ3A5em+PJvcA5+wzb6B7+Vxgov11PfCXI1RGFRn3sP+1fgWYboyZCWwCfgBgP69dDkyzt/mz/dw+YmiANbBjgC3GmG3GGD/wEHBhlMukIsQYU2OM+cj+3I71AFaEdY3vtVe7F/hkVAqoIkpEioFPAP+wpwU4HXjMXkWv9SghImnAycDdAMYYvzGmBb23RysXkCAiLiARqEHv7VHDGPM20LTP7IHu5QuB+4xlMZAuIgVHpKBqyPq71saYl40xQXtyMVBsf74QeMgY4zPGbAe2YD23jxgaYA2sCKjqM11tz1OjjIiUAnOAJUCeMabGXrQbyItWuVRE/R74LhC2p7OAlj5/uPX+Hj3KgHrgX3aT0H+ISBJ6b486xpidwG+ASqzAqhVYht7bo91A97I+t41u1wH/tT+P+GutAZY6qolIMvA48A1jTFvfZcYaw0DHMYhxInIeUGeMWRbtsqgjwgXMBf5ijJkDeNmnOaDe26OD3ffmQqyguhBIYv8mRmoU03v56CAiP8Lq2vFAtMsyWBpgDWwnUNJnutiep0YJEXFjBVcPGGOesGfX9jQpsL/XRat8KmJOAC4QkQqspr6nY/XRSbebFYHe36NJNVBtjFliTz+GFXDpvT36fAzYboypN8YEgCew7ne9t0e3ge5lfW4bhUTkGuA84AqzZ/DeEX+tNcAa2IfARDsbkQerM90zUS6TihC7D87dwHpjzO/6LHoGuNr+fDXw9JEum4osY8wPjDHFxphSrPv4dWPMFcAbwCX2anqtRwljzG6gSkQm2bPOANah9/ZoVAksFJFE+296z7XWe3t0G+hefgb4nJ1NcCHQ2qcpoYpBInIOVvP+C4wxnX0WPQNcLiJxIlKGldjkg2iUcSCyJxhU+xKRj2P13XAC/zTG/Dy6JVKRIiInAu8Aq9nTL+eHWP2wHgHGADuAS40x+3awVTFKRE4Fvm2MOU9ExmHVaGUCy4ErjTG+KBZPRYiIzMZKaOIBtgHXYr1Q1Ht7lBGRW4DLsJoPLQc+j9UXQ+/tUUBEHgROBbKBWuCnwFP0cy/bQfadWM1EO4FrjTFLo1BsdRgGuNY/AOKARnu1xcaYG+z1f4TVLyuI1c3jv/vuM5o0wFJKKaWUUkqpCNEmgkoppZRSSikVIRpgKaWUUkoppVSEaICllFJKKaWUUhGiAZZSSimllFJKRYgGWEoppZRSSikVIRpgKaWUUkoppVSEaICllFJKKaWUUhHy/wGc4xfXfK5AiQAAAABJRU5ErkJggg==\n",
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"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"15 False 5 0.0799 0.0189 bAP.soma.v \n",
"16 False 5 0.0799 0.0189 Step1.soma.v \n",
"17 False 5 0.0799 0.0189 Step3.soma.v \n",
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" residual_rel_l1_norm residual_rel_l1_error \n",
"15 0.0072 1.35e-07 \n",
"16 0.0811 3.35e-07 \n",
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\n",
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" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
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\n",
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" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"18 False 6 0.0562 0.0128 bAP.soma.v \n",
"19 False 6 0.0562 0.0128 Step1.soma.v \n",
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"18 0.00694 2.58e-07 \n",
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\n",
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\n",
" \n",
" \n",
" \n",
" replace_axon \n",
" param_i \n",
" gnabar_hh.somatic \n",
" gkbar_hh.somatic \n",
" protocol \n",
" residual_rel_l1_norm \n",
" residual_rel_l1_error \n",
" \n",
" \n",
" \n",
" \n",
" 48 \n",
" True \n",
" 6 \n",
" 0.0562 \n",
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" bAP.soma.v \n",
" 0.00554 \n",
" 2.01e-07 \n",
" \n",
" \n",
" 49 \n",
" True \n",
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" Step1.soma.v \n",
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"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"48 True 6 0.0562 0.0128 bAP.soma.v \n",
"49 True 6 0.0562 0.0128 Step1.soma.v \n",
"50 True 6 0.0562 0.0128 Step3.soma.v \n",
"\n",
" residual_rel_l1_norm residual_rel_l1_error \n",
"48 0.00554 2.01e-07 \n",
"49 0.0844 1.03e-07 \n",
"50 0.0555 1.1e-06 "
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\n",
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" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"21 False 7 0.0589 0.0664 bAP.soma.v \n",
"22 False 7 0.0589 0.0664 Step1.soma.v \n",
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" residual_rel_l1_norm residual_rel_l1_error \n",
"21 0.00966 2.95e-08 \n",
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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"data": {
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" \n",
" \n",
" \n",
" replace_axon \n",
" param_i \n",
" gnabar_hh.somatic \n",
" gkbar_hh.somatic \n",
" protocol \n",
" residual_rel_l1_norm \n",
" residual_rel_l1_error \n",
" \n",
" \n",
" \n",
" \n",
" 51 \n",
" True \n",
" 7 \n",
" 0.0589 \n",
" 0.0664 \n",
" bAP.soma.v \n",
" 0.0075 \n",
" 9.92e-06 \n",
" \n",
" \n",
" 52 \n",
" True \n",
" 7 \n",
" 0.0589 \n",
" 0.0664 \n",
" Step1.soma.v \n",
" 0.0109 \n",
" 7.61e-07 \n",
" \n",
" \n",
" 53 \n",
" True \n",
" 7 \n",
" 0.0589 \n",
" 0.0664 \n",
" Step3.soma.v \n",
" 0.00785 \n",
" 1.24e-06 \n",
" \n",
" \n",
"
\n",
"
"
],
"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"51 True 7 0.0589 0.0664 bAP.soma.v \n",
"52 True 7 0.0589 0.0664 Step1.soma.v \n",
"53 True 7 0.0589 0.0664 Step3.soma.v \n",
"\n",
" residual_rel_l1_norm residual_rel_l1_error \n",
"51 0.0075 9.92e-06 \n",
"52 0.0109 7.61e-07 \n",
"53 0.00785 1.24e-06 "
]
},
"metadata": {},
"output_type": "display_data"
},
{
"data": {
"image/png": 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\n",
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""
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},
"metadata": {
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},
"output_type": "display_data"
},
{
"data": {
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" \n",
" \n",
" \n",
" replace_axon \n",
" param_i \n",
" gnabar_hh.somatic \n",
" gkbar_hh.somatic \n",
" protocol \n",
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" \n",
" \n",
" \n",
" \n",
" 24 \n",
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" 8 \n",
" 0.0708 \n",
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" bAP.soma.v \n",
" 0.00774 \n",
" 4.38e-07 \n",
" \n",
" \n",
" 25 \n",
" False \n",
" 8 \n",
" 0.0708 \n",
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" Step1.soma.v \n",
" 0.0947 \n",
" 1e-07 \n",
" \n",
" \n",
" 26 \n",
" False \n",
" 8 \n",
" 0.0708 \n",
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" Step3.soma.v \n",
" 0.0863 \n",
" 5.83e-07 \n",
" \n",
" \n",
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"
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"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"24 False 8 0.0708 0.0267 bAP.soma.v \n",
"25 False 8 0.0708 0.0267 Step1.soma.v \n",
"26 False 8 0.0708 0.0267 Step3.soma.v \n",
"\n",
" residual_rel_l1_norm residual_rel_l1_error \n",
"24 0.00774 4.38e-07 \n",
"25 0.0947 1e-07 \n",
"26 0.0863 5.83e-07 "
]
},
"metadata": {},
"output_type": "display_data"
},
{
"data": {
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\n",
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"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"54 True 8 0.0708 0.0267 bAP.soma.v \n",
"55 True 8 0.0708 0.0267 Step1.soma.v \n",
"56 True 8 0.0708 0.0267 Step3.soma.v \n",
"\n",
" residual_rel_l1_norm residual_rel_l1_error \n",
"54 0.00604 3.15e-07 \n",
"55 0.0244 9.16e-07 \n",
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\n",
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" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"27 False 9 0.0731 0.0741 bAP.soma.v \n",
"28 False 9 0.0731 0.0741 Step1.soma.v \n",
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" residual_rel_l1_norm residual_rel_l1_error \n",
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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"data": {
"text/html": [
"\n",
"\n",
"
\n",
" \n",
" \n",
" \n",
" replace_axon \n",
" param_i \n",
" gnabar_hh.somatic \n",
" gkbar_hh.somatic \n",
" protocol \n",
" residual_rel_l1_norm \n",
" residual_rel_l1_error \n",
" \n",
" \n",
" \n",
" \n",
" 57 \n",
" True \n",
" 9 \n",
" 0.0731 \n",
" 0.0741 \n",
" bAP.soma.v \n",
" 0.00788 \n",
" 3.73e-07 \n",
" \n",
" \n",
" 58 \n",
" True \n",
" 9 \n",
" 0.0731 \n",
" 0.0741 \n",
" Step1.soma.v \n",
" 0.0109 \n",
" 8.39e-08 \n",
" \n",
" \n",
" 59 \n",
" True \n",
" 9 \n",
" 0.0731 \n",
" 0.0741 \n",
" Step3.soma.v \n",
" 0.00791 \n",
" 1.39e-05 \n",
" \n",
" \n",
"
\n",
"
"
],
"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"57 True 9 0.0731 0.0741 bAP.soma.v \n",
"58 True 9 0.0731 0.0741 Step1.soma.v \n",
"59 True 9 0.0731 0.0741 Step3.soma.v \n",
"\n",
" residual_rel_l1_norm residual_rel_l1_error \n",
"57 0.00788 3.73e-07 \n",
"58 0.0109 8.39e-08 \n",
"59 0.00791 1.39e-05 "
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"def compare_responses(arb_resp, nrn_resp, l1_results, *key):\n",
" if key in arb_resp:\n",
" plot_response_comparison(arb_resp[key], nrn_resp[key], 'replace_axon = %s, param_i = %s ' % (key[0], key[1]))\n",
" display(l1_results[(l1_results['replace_axon'] == key[0]) & (l1_results['param_i'] == key[1])])\n",
"\n",
"\n",
"for param_i in range(len(params)): # test_l5pc: skip\n",
" for do_replace_axon in replace_axon: # test_l5pc: skip\n",
" compare_responses(arb_responses, nrn_responses, l1_results, do_replace_axon, param_i) # test_l5pc: skip"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"The voltage traces look mostly similar between Arbor and Neuron. Under certain conditions, we can perform spike time analysis to understand this quantitatively. "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"### Spike time cross-validation\n",
"\n",
"To compare Arbor and Neuron voltage traces further, we analyze the spike counts and times with the eFEL library. Note that in contrast to eFEL that measures the `peak_time`, Arbor's built-in spike detector measures the time when the voltage surpasses a given voltage threshold."
]
},
{
"cell_type": "code",
"execution_count": 18,
"metadata": {},
"outputs": [
{
"data": {
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" \n",
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" replace_axon \n",
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200 rows × 4 columns
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],
"text/plain": [
" Neuron \\\n",
"replace_axon protocol gnabar_hh.somatic gkbar_hh.somatic efel \n",
"False bAP 0.12 0.0406 Spikecount 1 \n",
" time_to_first_spike 0.9 \n",
" time_to_last_spike 0.9 \n",
" Step1 0.12 0.0406 Spikecount 4 \n",
" time_to_first_spike 1.8 \n",
"... ... \n",
"True Step1 0.0731 0.0741 time_to_first_spike 3.8 \n",
" time_to_last_spike 3.8 \n",
" Step3 0.0731 0.0741 Spikecount 1 \n",
" time_to_first_spike 2.1 \n",
" time_to_last_spike 2.1 \n",
"\n",
" Arbor \\\n",
"replace_axon protocol gnabar_hh.somatic gkbar_hh.somatic efel \n",
"False bAP 0.12 0.0406 Spikecount 1 \n",
" time_to_first_spike 1 \n",
" time_to_last_spike 1 \n",
" Step1 0.12 0.0406 Spikecount 4 \n",
" time_to_first_spike 1.9 \n",
"... ... \n",
"True Step1 0.0731 0.0741 time_to_first_spike 3.9 \n",
" time_to_last_spike 3.9 \n",
" Step3 0.0731 0.0741 Spikecount 1 \n",
" time_to_first_spike 2.1 \n",
" time_to_last_spike 2.1 \n",
"\n",
" abs_diff Arbor to Neuron \\\n",
"replace_axon protocol gnabar_hh.somatic gkbar_hh.somatic efel \n",
"False bAP 0.12 0.0406 Spikecount 0 \n",
" time_to_first_spike 0.1 \n",
" time_to_last_spike 0.1 \n",
" Step1 0.12 0.0406 Spikecount 0 \n",
" time_to_first_spike 0.1 \n",
"... ... \n",
"True Step1 0.0731 0.0741 time_to_first_spike 0.1 \n",
" time_to_last_spike 0.1 \n",
" Step3 0.0731 0.0741 Spikecount 0 \n",
" time_to_first_spike 0 \n",
" time_to_last_spike 0 \n",
"\n",
" rel_abs_diff Arbor to Neuron [%] \n",
"replace_axon protocol gnabar_hh.somatic gkbar_hh.somatic efel \n",
"False bAP 0.12 0.0406 Spikecount 0 \n",
" time_to_first_spike 11.1 \n",
" time_to_last_spike 11.1 \n",
" Step1 0.12 0.0406 Spikecount 0 \n",
" time_to_first_spike 5.56 \n",
"... ... \n",
"True Step1 0.0731 0.0741 time_to_first_spike 2.63 \n",
" time_to_last_spike 2.63 \n",
" Step3 0.0731 0.0741 Spikecount 0 \n",
" time_to_first_spike 0 \n",
" time_to_last_spike 0 \n",
"\n",
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]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"if run_spike_time_analysis:\n",
"\n",
" efel_features = ['Spikecount',\n",
" 'time_to_first_spike',\n",
" 'time_to_second_spike',\n",
" 'time_to_last_spike']\n",
"\n",
"\n",
" # Extract spike observables from protocol simulation responses\n",
" def get_spike_data(protocols, do_replace_axon, param_values,\n",
" arb_resp, nrn_resp):\n",
" spike_res = []\n",
"\n",
" for step in protocols:\n",
" recording_name = step['recordings'][0]['name'] # use only first recording\n",
" stim_start = min([stim['delay'] for stim in step['stimuli']])\n",
" stim_end = max([stim['delay'] + stim['duration'] for stim in step['stimuli']])\n",
"\n",
" for efel_feature_name in efel_features:\n",
" # Calculate spike observables with eFEL\n",
" feature_name = '%s.%s' % (step['name'], efel_feature_name)\n",
" feature = ephys.efeatures.eFELFeature(\n",
" feature_name,\n",
" efel_feature_name=efel_feature_name,\n",
" recording_names={'': recording_name},\n",
" stim_start=stim_start,\n",
" stim_end=stim_end)\n",
"\n",
" spike_res.append(dict(\n",
" replace_axon=do_replace_axon,\n",
" protocol=step['name'],\n",
" **param_values,\n",
" efel=efel_feature_name,\n",
" Neuron=feature.calculate_feature(nrn_resp),\n",
" Arbor=feature.calculate_feature(arb_resp)))\n",
" return spike_res\n",
"\n",
"\n",
" # Compare spike observables between Arbor and Neuron\n",
" def analyze_spikes(spike_res):\n",
" spike_res_df = pandas.DataFrame(spike_res)\n",
" spike_res_df.set_index(\n",
" ['replace_axon', 'protocol',\n",
" *param_names, 'efel'], inplace=True)\n",
" spike_res_df.dropna(how='all', inplace=True) # drop all-NaN rows\n",
"\n",
" # Arbor to Neuron cross-validation with eFEL\n",
" spike_res_df['abs_diff Arbor to Neuron'] = \\\n",
" spike_res_df.apply(\n",
" lambda r: abs(r['Arbor']-r['Neuron']), axis=1)\n",
" spike_res_df['rel_abs_diff Arbor to Neuron [%]'] = \\\n",
" spike_res_df.apply(\n",
" lambda r: 100.*abs(r['Arbor']-r['Neuron'])/r['Neuron']\n",
" if r['Neuron'] != 0 else numpy.nan, axis=1)\n",
"\n",
" return spike_res_df\n",
"\n",
"\n",
" # Aggregate all simulations into a single data frame \n",
" def joint_spike_analysis(arb_resp, nrn_resp, replace_axon_policies, param_list):\n",
" return pandas.concat(\n",
" [analyze_spikes(get_spike_data(protocol_steps,\n",
" replace_axon_policies[key[0]],\n",
" param_list[key[1]],\n",
" arb_resp[key],\n",
" nrn_resp[key]))\n",
" for key in arb_resp], axis=0)\n",
"\n",
"\n",
" pandas.options.display.float_format = '{:,.3g}'.format\n",
" # pandas.options.display.max_rows = None # uncomment for full view\n",
" spike_results = joint_spike_analysis(arb_responses, nrn_responses, replace_axon, params)\n",
" display(spike_results)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"To understand the deviations over the entire parameter set and different axon replacement policies, we explore the per eFEL-observable statistics. Compare the `Spikecount`s that are usually fully consistent between Arbor and Neuron, whereas `time_to_last_spike` are the least consistent of these variables."
]
},
{
"cell_type": "code",
"execution_count": 19,
"metadata": {},
"outputs": [
{
"data": {
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"text/plain": [
" abs_diff Arbor to Neuron \\\n",
" count mean std min 25% 50% 75% \n",
"efel \n",
"Spikecount 60 0.0167 0.129 0 0 0 0 \n",
"time_to_first_spike 60 0.0467 0.0503 0 0 0 0.1 \n",
"time_to_last_spike 60 0.307 1.31 0 0 0.1 0.3 \n",
"time_to_second_spike 20 0.115 0.0366 0.1 0.1 0.1 0.1 \n",
"\n",
" rel_abs_diff Arbor to Neuron [%] \\\n",
" max count mean std min \n",
"efel \n",
"Spikecount 1 60 0.417 3.23 0 \n",
"time_to_first_spike 0.1 60 2.92 3.54 0 \n",
"time_to_last_spike 10.2 60 2.91 4.92 0 \n",
"time_to_second_spike 0.2 20 0.812 0.246 0.521 \n",
"\n",
" \n",
" 25% 50% 75% max \n",
"efel \n",
"Spikecount 0 0 0 25 \n",
"time_to_first_spike 0 0 5.56 11.1 \n",
"time_to_last_spike 0 0.67 4.55 30.9 \n",
"time_to_second_spike 0.657 0.746 0.852 1.59 "
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"if run_spike_time_analysis:\n",
" display(spike_results[['abs_diff Arbor to Neuron',\n",
" 'rel_abs_diff Arbor to Neuron [%]']].groupby('efel').describe())"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"We can inspect the traces with highest difference in `time_to_last_spike` to identify outliers."
]
},
{
"cell_type": "code",
"execution_count": 20,
"metadata": {},
"outputs": [
{
"data": {
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"text/plain": [
" Neuron \\\n",
"replace_axon protocol gnabar_hh.somatic gkbar_hh.somatic efel \n",
"False Step3 0.0553 0.0212 time_to_last_spike 33 \n",
"True Step1 0.0562 0.0128 time_to_last_spike 51.7 \n",
"False Step1 0.0553 0.0212 time_to_last_spike 31.8 \n",
" 0.0708 0.0267 time_to_last_spike 46.7 \n",
"True Step3 0.0799 0.0189 time_to_last_spike 50.8 \n",
"\n",
" Arbor \\\n",
"replace_axon protocol gnabar_hh.somatic gkbar_hh.somatic efel \n",
"False Step3 0.0553 0.0212 time_to_last_spike 22.8 \n",
"True Step1 0.0562 0.0128 time_to_last_spike 52.4 \n",
"False Step1 0.0553 0.0212 time_to_last_spike 32.4 \n",
" 0.0708 0.0267 time_to_last_spike 47.3 \n",
"True Step3 0.0799 0.0189 time_to_last_spike 51.2 \n",
"\n",
" abs_diff Arbor to Neuron \\\n",
"replace_axon protocol gnabar_hh.somatic gkbar_hh.somatic efel \n",
"False Step3 0.0553 0.0212 time_to_last_spike 10.2 \n",
"True Step1 0.0562 0.0128 time_to_last_spike 0.7 \n",
"False Step1 0.0553 0.0212 time_to_last_spike 0.6 \n",
" 0.0708 0.0267 time_to_last_spike 0.6 \n",
"True Step3 0.0799 0.0189 time_to_last_spike 0.4 \n",
"\n",
" rel_abs_diff Arbor to Neuron [%] \n",
"replace_axon protocol gnabar_hh.somatic gkbar_hh.somatic efel \n",
"False Step3 0.0553 0.0212 time_to_last_spike 30.9 \n",
"True Step1 0.0562 0.0128 time_to_last_spike 1.35 \n",
"False Step1 0.0553 0.0212 time_to_last_spike 1.89 \n",
" 0.0708 0.0267 time_to_last_spike 1.28 \n",
"True Step3 0.0799 0.0189 time_to_last_spike 0.787 "
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"if run_spike_time_analysis:\n",
" display(spike_results[ [el[spike_results.index.names.index('efel')] == 'time_to_last_spike'\n",
" for el in spike_results.index] ].sort_values(\n",
" by='abs_diff Arbor to Neuron', ascending=False).head(5))"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## Running protocols with a finer time step\n",
"\n",
"To rule out the discretization as a possible source of the above error in `time_to_last_spike`, we can re-run the simulations at a smaller `dt` of 0.001 ms (default is 0.025 ms)."
]
},
{
"cell_type": "code",
"execution_count": 21,
"metadata": {},
"outputs": [
{
"data": {
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" 3.88e-06 \n",
" \n",
" \n",
" 16 \n",
" False \n",
" 5 \n",
" 0.0799 \n",
" 0.0189 \n",
" Step1.soma.v \n",
" 0.00924 \n",
" 1.05e-05 \n",
" \n",
" \n",
"
\n",
"
"
],
"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"25 False 8 0.0708 0.0267 Step1.soma.v \n",
"13 False 4 0.0553 0.0212 Step1.soma.v \n",
"2 False 0 0.12 0.0406 Step3.soma.v \n",
"1 False 0 0.12 0.0406 Step1.soma.v \n",
"16 False 5 0.0799 0.0189 Step1.soma.v \n",
"\n",
" residual_rel_l1_norm residual_rel_l1_error \n",
"25 0.0319 1.12e-06 \n",
"13 0.0279 4.75e-07 \n",
"2 0.0132 1.07e-05 \n",
"1 0.0109 3.88e-06 \n",
"16 0.00924 1.05e-05 "
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"if run_fine_dt:\n",
" arb_responses_fine_dt, nrn_responses_fine_dt = simulation_runner.run_all(replace_axon, params, dt=fine_dt)\n",
"\n",
" l1_results_fine_dt = analyze_voltage_traces_l1(arb_responses_fine_dt, nrn_responses_fine_dt)\n",
"\n",
" display(l1_results_fine_dt.sort_values(by='residual_rel_l1_norm', ascending=False).head(5))"
]
},
{
"cell_type": "code",
"execution_count": 22,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Fine dt (0.001): test_l5pc OK! The mean relative Arbor-Neuron L1-deviation and error (tol in brackets) are 0.00378 (0.05), 0.00015 (0.0005).\n"
]
}
],
"source": [
"if run_fine_dt:\n",
" print_voltage_trace_l1_results('Fine dt ({:,.3g})'.format(fine_dt), l1_results_fine_dt)"
]
},
{
"cell_type": "code",
"execution_count": 23,
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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QbQOBwCH9mtrP3ZSRkdGr46WkpLQ99/v9hMPhTrfrOHS5mfHQQw9x4MCBtgl5a2trWbJkCT/84Q8Brw9Wa/O/jnG/8cYb/POf/+Thhx/mzjvv5Pnnn+9VnD6f75CYfT4f4XCYrVu3ctttt/Hmm2+Sl5fHNddc0+lcVhdeeCHf+ta3qKqqYsWKFZx99tndHlcknpLDtdSRQXFWHnutiKSq9xIdkoiIiAxBqsHqg/z8fC677DLuvvvutmUf+tCH+PnPf972euXKlQBMnDiRt956C4C33nqLrVu3dlrmokWLePDBB4lEIpSXl/PSSy+xcOHCPsXVWuuzbNkycnJyyMnJYcmSJfz9739v6/e1YsWKLvthtVdfX09NTQ0f/vCHuf3223nnnXcAeN/73te2//3338+iRYt6HV9tbS0ZGRnk5OSwb98+nn766U63y8zMZMGCBXzpS1/i/PPPx+/39/oYIv3li7TQQjIA+1ImkN/U+e+siIiISHeUYPXRV7/61UMGhLjjjjtYvnw5c+fOZebMmdx1110AXHrppVRVVTFr1izuvPNOpk2b1ml5l1xyCXPnzuW4447j7LPP5tZbb2X06NF9iik1NZXjjz+e66+/nrvvvpuysjK2bdt2yPDskyZNIicnh9dff73TMj784Q+ze/du6urqOP/885k7dy6nnXYaP/nJTwD4+c9/zu9//3vmzp3Lvffey89+9rNex3fcccdx/PHHc+yxx/KJT3yCU089tW3dd7/73UOGiV+8eDH33XefmgfKUWfREGHzKvXrMycxJrwTuhhYRkRERKQr1tXIdIkwf/5813FOp3Xr1jFjxowERSSDkT4TMhA2/+hMahqbOeF7r/HK/f/FqRt/RO0N68guHJvo0ERERGQQMrMVzrn5HZf3uwbLzErN7AUzW2tma8zsS7Hlt5jZLjNbGXt8uL/HEhEZKL5oiIh5o1amFk0BYP929cMSERGRvonHIBdh4KvOubfMLAtYYWbPxtbd7py7rZt9RUQGBYuGiZo3ambuuGMAqN2zETgzcUGJiIjIkNPvBMs5twfYE3teZ2brgHH9LVdE5GjyuxDRWA3W6AnTAQiWb0lkSCIiIjIExXWQCzObCBwPtI6kcIOZrTKz35lZXjyPJSISTz4XJurzvnPKyMymglx81WWJDUpERESGnLglWGaWCTwCfNk5Vwv8EpgCzMOr4fpxF/tdZ2bLzWx5eXl5vMIREekTvwsR9SW1va5IGkt6464ERiQiIiJDUVwSLDNLwkuu7nfOPQrgnNvnnIs456LAb4BOJ3dyzv3aOTffOTe/qKgoHuGIiPSZLxrG2cFW0w1p4ygI7k5gRCIiIjIUxWMUQQPuBtY5537SbvmYdptdAqzu77ES6bHHHsPMWL9+fZfblJWVMXv27Lgd85prruHhhx/ucv2Xv/xlxo0bRzQabVt2zz33UFRUxLx585g5cya/+c1v4haPyHAWIHxIDVYoZzyjXAXNzc0JjEpERESGmnjUYJ0KXA2c3WFI9lvN7F0zWwWcBdwYh2MlzJIlSzjttNNYsmRJp+vD4XC/jxGJRHq9bTQa5S9/+QulpaW8+OKLh6xbvHgxK1euZOnSpXzrW99i3759/Y5NZLjzuzCuXYIVKJiE3xz7dm5KYFQiIiIy1PQ7wXLOLXPOmXNurnNuXuzxlHPuaufcnNjyC2OjDQ5J9fX1LFu2jLvvvpsHHnigbfnSpUtZtGgRF154ITNnzgS8ROvKK69kxowZfOxjH6OxsRGAf/7znxx//PHMmTOHa6+9lpaWFgAmTpzI17/+dU444QT+/Oc/H3bs5557jvnz5zNt2jT+9re/HXLsWbNm8bnPfa7LpG/UqFFMmTKFbdu2tS274447mDlzJnPnzuXyyy8HoKqqiosvvpi5c+dy8skns2rVKgBuueUWPvWpT7Fo0SImTJjAo48+ys0338ycOXM499xzCYVCAPzgBz9gwYIFzJ49m+uuu46Ok1dHo1EmTpxIdXV127KpU6cq8ZNBxe/COP/BBCtztDcX1oGdmgtLREREei8e82AdPU9/A/a+G98yR8+B8/6n200ef/xxzj33XKZNm0ZBQQErVqzgxBNPBOCtt95i9erVTJo0ibKyMjZs2MDdd9/NqaeeyrXXXsv//u//csMNN3DNNdfwz3/+k2nTpvHJT36SX/7yl3z5y18GoKCggLfeeqvTY5eVlfHGG2+wefNmzjrrLDZt2kRqaipLlizhiiuu4KKLLuJb3/oWoVCIpKSkQ/bdsmULW7Zs4Zhjjmlb9j//8z9s3bqVlJSUtoTne9/7HscffzyPPfYYzz//PJ/85CdZuXIlAJs3b+aFF15g7dq1nHLKKTzyyCPceuutXHLJJTz55JNcfPHF3HDDDXz3u98F4Oqrr+Zvf/sbF1xwQdsxfT4fF110EX/5y1/49Kc/zeuvv86ECRMoLi7u9WUSGWgBwtCuBquw1BuqvXn/5kSFJCIiIkNQXIdpH66WLFnSVttz+eWXH1JjtHDhQiZNmtT2urS0lFNPPRWAq666imXLlrFhwwYmTZrEtGnTAPjUpz7FSy+91LbP4sWLuzz2ZZddhs/nY+rUqUyePJn169cTDAZ56qmnuPjii8nOzuakk07iH//4R9s+Dz74IPPmzeOKK67gV7/6Ffn5+W3r5s6dy5VXXsl9991HIODl18uWLePqq68G4Oyzz6ayspLa2loAzjvvPJKSkpgzZw6RSIRzzz0XgDlz5lBWVgbACy+8wEknncScOXN4/vnnWbNmzWHvY/HixTz44IMAPPDAA92+Z5FECHBoDVbB6AkEXYBoVVnighIREZEhZ2jVYPVQ0zQQqqqqeP7553n33XcxMyKRCGbGj370IwAyMjIO2d4b86Pr153pWEZP5f3jH/+gurqaOXPmANDY2EhaWhrnn38+4CUzd955Z6flPfnkk7z00kv89a9/5Yc//CHvvtt9jWBKSgrg1UIlJSW1xePz+QiHwzQ3N/P5z3+e5cuXU1payi233NLpoACnnHIKmzZtory8nMcee4xvf/vb3R5X5KiKRgkQxXwH/ySaP8B+/yiS63YkMDAREREZalSD1YOHH36Yq6++mm3btlFWVsaOHTuYNGkSL7/8cqfbb9++nVdffRWAP/3pT5x22mlMnz6dsrIyNm3yOsvfe++9nHHGGb06/p///Gei0SibN29my5YtTJ8+nSVLlvDb3/6WsrIyysrK2Lp1K88++2xbf6+uRKNRduzYwVlnncX/+3//j5qaGurr61m0aBH3338/4PXtKiwsJDs7u1fxtSZThYWF1NfXdznqoZlxySWX8JWvfIUZM2ZQUFDQq/JFjoqo158Qf/Ihiw8kjyWneWcCAhIREZGhSglWD5YsWcIll1xyyLJLL720y4Elpk+fzi9+8QtmzJjBgQMH+NznPkdqaiq///3v+fjHP86cOXPw+Xxcf/31vTr++PHjWbhwIeeddx533XUX0WiUv//973zkIx9p2yYjI4PTTjuNv/71r52W8ZnPfIbly5cTiUS46qqrmDNnDscffzxf/OIXyc3N5ZZbbmHFihXMnTuXb3zjG/zhD3/o5dmB3NxcPvvZzzJ79mzOOeccFixY0Lburrvu4q677mp7vXjxYu677z41D5TBJ9KaYB3aj7E5s5RR4b2HDdwiIiIi0hUbTDcO8+fPd8uXLz9k2bp165gxY0aCIpLBSJ8JiTfXWIXdOokXJn6Fs675XtvyN+77Hgs3/ZQDX9hEXoEmQhcREZGDzGyFc25+x+WqwRKRES8UDAJggUNrsFJGeUO179++4ajHJCIiIkOTEiwRGfFCIW9eOgsc2gcrZ4w3xUHtHk02LCIiIr0zJBKswdSMURJLnwUZCKGgl2D5OvTBKhrvzYUVrNhy1GMSERGRoWnQJ1ipqalUVlbqxlpwzlFZWUlqamqiQ5FhJtxFDVZGTgG1ZOCr3paIsERERGQIGvTzYJWUlLBz507Ky8sTHYoMAqmpqZSUlCQ6DBlmwrE+WL4Ow7QDlAfGkNagodpFRESkdwZ9gpWUlMSkSZMSHYaIDGOtTQT9SYcnWLVp4yio33i0QxIREZEhatA3ERQRGWjhcKwGK3B4ghXOKqU4up9QOHy0wxIREZEhSAmWiIx4kW5qsHwFk0ixMPt2bT3aYYmIiMgQpARLREa81hosfyc1WOmxubAqd6qZoIiIiPRswBMsMzvXzDaY2SYz+8ZAH09EpK+iodYarJTD1uWVTAOgce/moxqTiIiIDE0DmmCZmR/4BXAeMBO4wsxmDuQxRUT6KhwOAZ03ESwaN4WoMyJVaiIoIiIiPRvoGqyFwCbn3BbnXBB4ALhogI8pItIn0VAzAIGkw+dY8yenUu4rIKl2+9EOS0RERIaggU6wxgE72r3eGVvWxsyuM7PlZrZcc12JSCK0NhFMSj68iSDAgeQxZDXtOpohiYiIyBCV8EEunHO/ds7Nd87NLyoqSnQ4IjIShb0aLH/y4TVYAI0ZpRSG9xzNiERERGSIGugEaxdQ2u51SWyZiMigcbAGK63z9TnjGcUBampqj2ZYIiIiMgQNdIL1JjDVzCaZWTJwOfDEAB9TRKRPXCSWYKV2nmAlFU4GYP+O945aTCIiIjI0DWiC5ZwLAzcA/wDWAQ8559YM5DFFRPos7CVYgS6aCGaOmQpAzW4lWCIiItK9wEAfwDn3FPDUQB9HROSIxSYaTknpPMEaNdGbXSK4X5MNi4iISPcSPsiFiEjCRVoIOj/Jgc6/c8rKK6aWDPwHthzlwERERGSoUYIlIhIOEiQJn886X2/G3sA4Muq3Hd24REREZMhRgiUiI55FWgiR1O02NWmlFAZ3HqWIREREZKhSgiUiEgkSsu4TrJacyYyKVhBuaTxKQYmIiMhQpARLREY8iwR7rMEKFB6Dzxz7t60/SlGJiIjIUKQES0RGPF80SLiHGqzskukAVG5fdzRCEhERkSFKCZaIjHi+SEuPCdboibMAaNqrubBERESka0qwRGTE80eDhH3dJ1h5BUVUkYVVbT5KUYmIiMhQpARLREY8XzRExJK73cbM2B8o0VDtIiIi0i0lWCIy4vldkEgPNVgAtRkTNFS7iIiIdEsJloiMeP5oiIgvpcftInmTGEUVDXU1RyEqERERGYqUYInIiBdwQaL+7psIAqQUeyMJ7tmyeqBDEhERkSFKCZaIjHgBF8L5ek6wcktnAlCzc+1AhyQiIiJDlBIsERnxklwI14sarLGTZxF1RmifhmoXERGRzvUrwTKzH5nZejNbZWZ/MbPc2PKJZtZkZitjj7viEq2IyABIoncJVmp6JvuskKRqDdUuIiIinetvDdazwGzn3FzgPeCb7dZtds7Niz2u7+dxREQGTJprJhLI6NW25akTyGkoG9iAREREZMjqV4LlnHvGOReOvXwNKOl/SCIiR08kHCLNgrjk3iVYjVmTGBPehYtGBzgyERERGYri2QfrWuDpdq8nmdnbZvaimS3qaiczu87MlpvZ8vLy8jiGIyLSs/q6au9JSnbvdiiYSoY1U7FHEw6LiIjI4XpMsMzsOTNb3cnjonbb/AcQBu6PLdoDjHfOHQ98BfiTmXV69+Kc+7Vzbr5zbn5RUVH/35GISB80xxIsf2pWr7bPGHcsAPu2vjtQIYmIiMgQFuhpA+fcB7pbb2bXAOcD73fOudg+LUBL7PkKM9sMTAOW9zdgEZF4aq6vBsCX1rsarMKJswFo2L0euHCAohIREZGhqr+jCJ4L3Axc6JxrbLe8yMz8seeTganAlv4cS0RkIDQ31gCQ1MsEq3jsJBpcClRsHMiwREREZIjqsQarB3cCKcCzZgbwWmzEwNOBH5hZCIgC1zvnqvp5LBGRuAs2xBKs9N4lWD6/jz2BEtJr9Z2RiIiIHK5fCZZz7pgulj8CPNKfskVEjoZwUy0AKRk5vd6nOn0C4+pXD1RIIiIiMoTFcxRBEZEhJ9xUD0BqRm6v9wnmHkNxtJyW2L4iIiIirZRgiciI5pq9Gqy0zN7XYCUXT8Nnjj1b1w5UWCIiIjJEKcESkREtEkuwMrJze71PTslMAA5sXzMQIYmIiMgQpgRLREY011xLs0siJSW11/uMmeIN1d6y972BCktERESGKCVYIjKiBZoqqfbl9mmfzKwc9lFA4MDmgQlKREREhiwlWCIyoqUEK6nz5/Z5v/3JpWQ3bI1/QCIiIjKkKcESkREtI3SAxqT8Pu/XkDWJ0eGduGh0AKISERGRoUoJloiMaNmRA7SkFPR5P1cwlWwaqSrfOQBRiYiIyFClBEtERiwXjZLraginFfZ53/SxxwKwf4smHBYREZGDlGCJyIhVfaCCZIvgzyzq875FE72RBOt3rYt3WCIiIjKEKcESkRGrYs92AFLzRvd53+LSY2hyyUQrNsY7LBERERnClGCJyIhVu38bABlFE/u8r9/vZ49/LKk1W+IclYiIiAxlSrBEZMRqqfQSrNyxk45o/6rUUvJadsUzJBERERnilGCJyIjlqncQcUb+qAlHtH8ws4RRkX0aql1ERETa9CvBMrNbzGyXma2MPT7cbt03zWyTmW0ws3P6H6qISHwl1e2iwleALyn5iPZ3uRNItRB1FarFEhEREU88arBud87Niz2eAjCzmcDlwCzgXOB/zcwfh2OJiMRNevNeDgRGHfH+KUVe08LynRroQkRERDwD1UTwIuAB51yLc24rsAlYOEDHEhE5InmhvTSkjTni/XPGTAGgfu/meIUkIiIiQ1w8EqwbzGyVmf3OzPJiy8YBO9ptszO27DBmdp2ZLTez5eXl5XEIR0SkZ9FIhKJoBcGMTv809UphyVQAQpVb4xWWiIiIDHE9Jlhm9pyZre7kcRHwS2AKMA/YA/y4rwE4537tnJvvnJtfVNT3yT5FRI5E1f6dJFsEX27JEZeRm5NDhcvBV7M9jpGJiIjIUBboaQPn3Ad6U5CZ/Qb4W+zlLqC03eqS2DIRkUGhavcWCoGUgiMbQRDAzNgfGE1qg/68iYiIiKe/owi277xwCbA69vwJ4HIzSzGzScBU4I3+HEtEJJ7q95cBkD36yObAalWXOpa8lt1xiEhERESGgx5rsHpwq5nNAxxQBvwfAOfcGjN7CFgLhIF/d85F+nksEZG4CcUmGS4oOaZf5bRkllDY8BJEI+DTYKkiIiIjXb8SLOfc1d2s+yHww/6ULyIyUFzNTupcGtk5+f0rKHcCSfsi1JZvJ7u4f7VhIiIiMvQN1DDtIiKDWmrDLir8ozCz/pUTmwurcsd78QhLREREhjglWCIyImW27KM2pbjf5eSM8YZqr9+nubBERERECZaIjFAFkf00p4/tdzmjSqcQdUaoQnNhiYiIiBIsERmBGutryKOOaPaRz4HVKjcrg/3k46vZ0fPGIiIiMuwpwRKREad8l1fblJQ/vt9lmRnlgdGkN+zsd1kiIiIy9CnBEpERp3bvFgAyRk2MS3l1aWPJC+6JS1kiIiIytCnBEpERp6nCmwMrb8zkuJQXyiqlIFqJC7fEpTwREREZuvo70fCwtvxvv2b0ip9Qm1RIU0oh4fRiyBqDZY4ikJFHSmYeaTn5ZGQXkJlTQHpGNuY7ejmri0aJRMJEIiEi4RCRcJhoOEQkEiIaCRONRIhGI7hIhHAkQjQSwbnIweXRCJGItz4abV0WxUUj4CLgouCimIuAc7i2Ax/8cXCZO7is44Y96myYbG9ZdyNoO7NO9zykhF4NwX34Nu13cz2s71hGV1G5wzftJJKuV7YOJ+66eE/9G2x84AzGuGz7q0ScUThmQlzKSyqYhG+PY8+OTYyZNCsuZcqhXDRKS0szwcY6WprqCDbWEWquI9RUR7ilhVC4hXCwhXAoiAuHsGgIoiGIhrFoCIuEcS6Kc67t75n3NHrI3y2L/aa2/pp5f0d83jMD8LVbaWC+dtu0LjPAYr+zhjNfbBdve6+og9sd/Nl+O8PayiR2nA5ld3Ks1uVmHY/lO3w9B597f+dayzvCa9Trv/kddzzC/Y7UERyv3xH2+d9FEWkvEkij4NhFlOanJzqUXlGC1Y2UnGL2Zc4grbmc4vr15Nf+i/R9XX9DHXFGkCRClkSo3c+wJRGxQNuf1a7++TIXxUcEv4u0/fQTwUcUP97zgIvgj70OWJQAuogiR2KHbyylSclxKatg/LGwGvZueqfHBGv7ptWkpWdRNDY+yd1QEw62UF2xm9rynTQe2EdzbQXB+kpc4wF8zdUEgtUkh2pIDdWSHq0jJdpEmmsijRZSLUpqot+AiIgcde9Fx/FU6K/8nzOmJDqUXtG9eTfmLLoIFl3U9tpFo9TUVlNfsZOmumqa66poqT9ApPEAkaZqrKUWwkEs0gKRIBYJ4osG8UWC+Akf8sVVx++wDHDmI+oL4MyPswDO5wfz41qX+QKx10ng84Mv0O5n+4cffH7MApjfh5n/4E+fH/P5MF8An88Xe+3H136533AWwMwX++a19efB+pX2X3J2TBit9RtTev4ytPMvEltrw7r5pq83XwJ28y1ld7Vs7Y9rna3vuKjdgm6O2NMG3b7fnmsFB+m3ooM0LICC0ulxK6t05kmEn/QR3P4m8IlOt9m1eTW7H7+FBbXP8m7KCRR984W4HX8wcNEotQfKqdy1mfp9m2mp3E64di/++n2ktJSTGaoiL1pFrquj0ByFnZRRRzp1lkWDL4vmQBb1qcVEkzJxSRlEk9IhKQOXnIElp2MpmfhTMvCnZOJPSSU5OZXk5BSSk1PwJyXhCyTj8ydj/iR8gSTvpz+Az8DvM+/vn4HfDF9bzVGsVssM11rLFXU4orioV2ff/rXDebX+4NWMRb0aMu/R7jlRiMb+rrXuH1tH+1o174CxfVy7bdofu3Xb9rVx3jpr3Scabdu/dT+ItjtGbP+2slrrr2LH6ufk20ekwzHjGUFnZXXVEqDbcvodlLX7v4j0RTSQxkXHjEt0GL2mBKsPzOcjJzefnNz8RIciIoNIemYO7/knkVX+1mHrdmxZz54nvs8JB/5OPgEwmNr8bgKi7L/Gxnr2bV1D9Y51tJRvgertpDTsJie4l+LIPnKsmZx22wednwO+PGr9BdSljqMy7Tgi6cVYVjFJOWNIyy0mM7+I3PxisnILyPInkZWwd+fRza+IiPSXEiwRkTioKDqZBXsfoHpvGTnFE9j49ovUvvAz5tUuZRR+3hx1KVM/+l3eevZuTt3yU+oP7Cczb1Siwz5MMBRh584yyreupnH3OvxVm8isL6M4uI0xrpxJdrBaspYMKvzF1KaVUJ5xEi6nlKSCCWSMmkzBuMkUFI6h2O+jOIHvR0RE5GhTgiUiEgejP3ADdt8S6n79YWowpkV3UufSeGvMYqZc+HVOGTsJgLIxM2AL7N64kmkLP5SweOsaGti1eQ0Htq8luG89SQc2kdu4jZLITiZbI63jKzaTzJ5AKfuz57ArdzL+4ulkjZtB8YQZ5OQVkJ2wdyAiIjI4KcESEYmDyVNn8vpJPyV3xc9pCeTw5pRPMv2cz7Iw59AmxRNnngSvQNWGZTDACZZzjvL9u9m3+V3qd60lWr6RtNrNFDZvZ6zbx7EWbdu2wvKpSJ3A5uwP4yuaSnbJLIonzyG9cDyTjuLoqCIiIkOduX4Mj2pmDwKtPcVzgWrn3DwzmwisAzbE1r3mnLu+p/Lmz5/vli9ffsTxiIgMBZt+MI9QIIMZ33olLuU1NzWwe+saDmxbR8u+9/Af2ER2wzZGh3aSZ3Vt27W4JPYExlKdPpFQ3jGkjJ5O/oTZFE+aRVJ6blxiERERGSnMbIVzbn7H5f2qwXLOLW53gB8DNe1Wb3bOzetP+SIiw1F56Tmcsu0utqx8icnzTu/VPrU1Vezf/h61e7fQXL4V/4EtpNdtpaBlB6Oj5Uxu1zeqgjzKU0rZknMW0cJpZIw9lsKJcygqOYaJfjVcEBERGUhx+ZfWvBkLLwPOjkd5IiLD2bEX3UzFHQ+Q/djVvL7us6SPmwUYkZYGgjX7iNTtwxrKSW3cQ1bLXooi+8im4ZD+Tg0uld2BEnZnzmFb3hSSR00jt/RYxkyeRWFWfqfDoIuIiMjAi9dXmYuAfc65je2WTTKzt4Fa4NvOuZc729HMrgOuAxg/fnycwhERGbzy8gvY/PGHsUc/y0kbfnSwMXU7daRT4SukJmUMFRnzcNklJBdNIrt4MkUlU8guHMdU9Y0SEREZdHrsg2VmzwGjO1n1H865x2Pb/BLY5Jz7cex1CpDpnKs0sxOBx4BZzrna7o6lPlgiMpK4aJQ9O7dSves9fD4f/uQ0sgrHklc0lpTU9ESHJyIiIt044j5YzrkP9FBwAPgocGK7fVqAltjzFWa2GZgGKHsSEYkxn4+x46cwdvyURIciIiIicRKP9iUfANY753a2LjCzIjPzx55PBqYCW+JwLBERERERkUErHn2wLgeWdFh2OvADMwsBUeB651xVHI4lIiIiIiIyaPU7wXLOXdPJskeAR/pbtoiIiIiIyFDSr4mG483MyoFtiY6jg0KgItFByFGj6z1y6FqPLLreI4eu9cihaz2yDMbrPcE5V9Rx4aBKsAYjM1ve2eggMjzpeo8cutYji673yKFrPXLoWo8sQ+l6axIVERERERGROFGCJSIiIiIiEidKsHr260QHIEeVrvfIoWs9suh6jxy61iOHrvXIMmSut/pgiYiIiIiIxIlqsEREREREROJECZaIiIiIiEicKMHqhpmda2YbzGyTmX0j0fFI/JhZqZm9YGZrzWyNmX0ptjzfzJ41s42xn3mJjlXiw8z8Zva2mf0t9nqSmb0e+/1+0MySEx2jxIeZ5ZrZw2a23szWmdkp+t0enszsxtjf8NVmtsTMUvW7PXyY2e/MbL+ZrW63rNPfZfPcEbvuq8zshMRFLn3VxbX+Uezv+Coz+4uZ5bZb983Ytd5gZuckJOhuKMHqgpn5gV8A5wEzgSvMbGZio5I4CgNfdc7NBE4G/j12fb8B/NM5NxX4Z+y1DA9fAta1e/3/gNudc8cAB4B/S0hUMhB+BvzdOXcscBzeddfv9jBjZuOALwLznXOzAT9wOfrdHk7uAc7tsKyr3+XzgKmxx3XAL49SjBIf93D4tX4WmO2cmwu8B3wTIHa/djkwK7bP/8bu2wcNJVhdWwhscs5tcc4FgQeAixIck8SJc26Pc+6t2PM6vBuwcXjX+A+xzf4AXJyQACWuzKwE+Ajw29hrA84GHo5toms9TJhZDnA6cDeAcy7onKtGv9vDVQBIM7MAkA7sQb/bw4Zz7iWgqsPirn6XLwL+6DyvAblmNuaoBCr91tm1ds4945wLx16+BpTEnl8EPOCca3HObQU24d23DxpKsLo2DtjR7vXO2DIZZsxsInA88DpQ7JzbE1u1FyhOVFwSVz8FbgaisdcFQHW7P9z6/R4+JgHlwO9jTUJ/a2YZ6Hd72HHO7QJuA7bjJVY1wAr0uz3cdfW7rPu24e1a4OnY80F/rZVgyYhmZpnAI8CXnXO17dc5bw4DzWMwxJnZ+cB+59yKRMciR0UAOAH4pXPueKCBDs0B9bs9PMT63lyEl1SPBTI4vImRDGP6XR4ZzOw/8Lp23J/oWHpLCVbXdgGl7V6XxJbJMGFmSXjJ1f3OuUdji/e1NimI/dyfqPgkbk4FLjSzMrymvmfj9dHJjTUrAv1+Dyc7gZ3Ouddjrx/GS7j0uz38fADY6pwrd86FgEfxft/1uz28dfW7rPu2YcjMrgHOB650ByfvHfTXWglW194EpsZGI0rG60z3RIJjkjiJ9cG5G1jnnPtJu1VPAJ+KPf8U8PjRjk3iyzn3TedciXNuIt7v8fPOuSuBF4CPxTbTtR4mnHN7gR1mNj226P3AWvS7PRxtB042s/TY3/TWa63f7eGtq9/lJ4BPxkYTPBmoadeUUIYgMzsXr3n/hc65xnarngAuN7MUM5uEN7DJG4mIsSt2MBmUjszsw3h9N/zA75xzP0xsRBIvZnYa8DLwLgf75XwLrx/WQ8B4YBtwmXOuYwdbGaLM7Ezga865881sMl6NVj7wNnCVc64lgeFJnJjZPLwBTZKBLcCn8b5Q1O/2MGNm3wcW4zUfehv4DF5fDP1uDwNmtgQ4EygE9gHfAx6jk9/lWJJ9J14z0Ubg08655QkIW45AF9f6m0AKUBnb7DXn3PWx7f8Dr19WGK+bx9Mdy0wkJVgiIiIiIiJxoiaCIiIiIiIicaIES0REREREJE6UYImIiIiIiMSJEiwREREREZE4UYIlIiIiIiISJ0qwRERERERE4kQJloiIiIiISJwowRIREREREYkTJVgiIiIiIiJxogRLREREREQkTpRgiYiIiIiIxIkSLBERERERkThRgiUiMkiY2UQzc2YWSHQsw52ZXWNmyxIdx2BjZovMbEOi4xARGcqUYImIyJBmZreYWcjM6ts9bk50XEORc+5l59z0eJdrZvPMbIWZNcZ+zov3MUREBgslWCIicaKap4R60DmX2e5xa6IDiqeh/Nkys2TgceA+IA/4A/B4bLmIyLCjBEtEpB/MrMzMvm5mq4AGMwuY2clm9i8zqzazd8zszHbbLzWz/2tmb5hZrZk9bmb5XZT9aTNbZ2Z1ZrbFzP5Ph/UXmdnKWDmbzezc2PIcM7vbzPaY2S4z+y8z8/fwPqaY2fNmVmlmFWZ2v5nltltXZWYnxF6PNbPy1vdlZhea2ZrY+11qZjM6nJ+vmdkqM6sxswfNLLXvZ7rvzOwbsfNSZ2ZrzeySLrYzM7vdzPbHzuW7ZjY7ti7FzG4zs+1mts/M7jKztF4e/57Y9s/GYnjRzCa0W/8zM9sRO+YKM1vUbt0tZvawmd1nZrXANWa20MxejZ3nPWZ2Z/skJda89PNmtjF2vP+MXbt/xY7xUE9JjZmdaWY7e/P++uBMIAD81DnX4py7AzDg7DgfR0RkUFCCJSLSf1cAHwFygWLgSeC/gHzga8AjZlbUbvtPAtcCY4AwcEcX5e4HzgeygU8Dt7dLchYCfwRuih33dKAstt89sXKPAY4HPgR8pof3YMD/BcYCM4BS4BYA59xm4OvAfWaWDvwe+INzbqmZTQOWAF8GioCngL92uJG/DDgXmATMBa7pNACz02LJQ1eP03p4Dx1tBhYBOcD3Y/GP6WS7D+Gdv2mxbS8DKmPr/ie2fB7e+RwHfLcPMVwJ/CdQCKwE7m+37s1YufnAn4A/d0g+LwIexru+9wMR4MZYWacA7wc+3+F45wAnAicDNwO/Bq7Cu56z8T6rRyyWKHd1ff63i91mAaucc67dslWx5SIiw44SLBGR/rvDObfDOdeEdzP7lHPuKedc1Dn3LLAc+HC77e91zq12zjUA3wEu66yGyTn3pHNus/O8CDyDlzAA/BvwO+fcs7Hj7HLOrTez4tixvuyca3DO7QduBy7v7g045zbFympxzpUDPwHOaLf+N8Am4HW8xPA/YqsWA0/G9g0BtwFpwPs6nJ/dzrkq4K94SUVnMSxzzuV28+huUIrLOtzsj3XO/Tl23Khz7kFgI7Cwk31DQBZwLGDOuXXOuT1mZsB1wI3OuSrnXB3w3z2dyw6edM695JxrwTtnp5hZaez93uecq3TOhZ1zPwZSgPb9n151zj0Wi7/JObfCOfdabPsy4Fe0u0Yxtzrnap1za4DVwDPOuS3OuRrgabyE+4g55+Z2c306JnutMoGaDstq8M65iMiwM2TbdIuIDCI72j2fAHzczC5otywJeKGL7bfF1hd2LNTMzgO+h1eD4gPSgXdjq0vxaos6mhArb4+XH0Bs3x2dbNv+WMXAz/ASuKzYPgc6bPYb4AnguljCAF6N17bWDZxzUTPbgVfT02pvu+eNsX3i7SHn3FXtF5jZJ4GvABNjizLp5Dw75543szuBXwATzOxRvJrHVLxzvqLduTSg2+aWHbSdd+dcvZlV4b3/HWb2NbxEeSzg8GoqCzvbN/Z+puElvvNjcQWAFR2Ot6/d86ZOXo/uQ+zxUo/33trLBuoSEIuIyIBTDZaISP+1b/q0A6+Gqv03+xnOuf9pt01pu+fj8WpQKtoXaGYpwCN4NULFzrlcvISq9U5/BzClk1h2AC1AYbvjZzvnemqO9d+x9zHHOZeNVxN3MKswywR+CtwN3GIH+43txkvqWrez2Pvb1cPxDmPeEOH13TwW9VxKW1kT8BLCG4CC2Plb3f49teecu8M5dyIwEy+hvQnvmjQBs9qdyxznXGYf3lbbtY6dw3xgd+y93IzXHDEvFl9Nh/jaf64AfgmsB6bGrtG3uno/A8W8vnZdXZ+7uthtDTDX2mWpeE1F1wx8xCIiR58SLBGR+LoPuMDMzjEzv5mlxgYOKGm3zVVmNjPWn+kHwMPOuUiHcpLxmoyVA+FYbdaH2q2/G/i0mb3fzHxmNs7MjnXO7cFrSvhjM8uOrZtiZh2bknWUhVfTUGNm4/ASjPZ+Bix3zn0Gr49Z6830Q8BHYnEkAV/FS/D+1dOJ6ig2RHhmN4+X+1BcBl6CUg7egCF4fZAOY2YLzOykWPwNQDMQdc5F8ZK0281sVGzbcWZ2Trt9nbUbxKQTH471LUvG64v1mnNuB975DsfiC5jZdzm8lqejLKAWqDezY4HP9bB93DnnZnVzfa7vYreleP3HvmjeoCE3xJY/f1SCFhE5ypRgiYjEUezm+SK82oVyvBqlmzj07+29eANR7MVrhvbFTsqpiy1/CK+p3ifwmue1rn+D2MAXeDUfL3KwJumTeAna2ti+D+P1m+rO94ETYmU9CTzausLMLsIbpKL1hv4rwAlmdqVzbgNebdfP8Wp8LgAucM4FezjegHLOrQV+DLyK10xuDvBKF5tn4yVSB/CaO1YCP4qt+zpe37PXzBvN7zli/aRifanqONhsszN/wmvmWYU3+ERrM8Z/AH8H3osds5kemnHiNVv8ROyYvwEe7GH7QSH2WbgY73NZjTfAy8WJ/oyIiAwUO3RQHxERGUhmthS4zzn320THIv1jZlfhNR/8Zhfr7wF2Oue+fVQDExGRhNIgFyIiIkfAOXdfomMQEZHBR00ERURGCPMmve3L4AQyDJnZt7r4HDyd6NhERIYDNREUERERERGJE9VgiYiIiIiIxMmg6oNVWFjoJk6cmOgwREREREREurVixYoK51xRx+WDKsGaOHEiy5cvT3QYIiIiIiIi3TKzbZ0tVxNBERERERGROFGCJSIiIiIiEidKsEREulFXV8PSV18nGtWIqyIiItKzQdUHqzOhUIidO3fS3Nyc6FBkiElNTaWkpISkpKREhyJD2Fv3fosz99/HS80PcPpZ5yU6HBERERnkBn2CtXPnTrKyspg4cSJmluhwZIhwzlFZWcnOnTuZNGlSosORISy5ficAWW/dBUqwREREpAeDvolgc3MzBQUFSq6kT8yMgoIC1XxKv7WEIgCMqVuT4EhERERkKBj0CRag5EqOiD43Eg/pkVoARlNOzf7tCY5GREREBrshkWCJiCRKRrSeRlIB2LX+zQRHIyIiIoOdEqxeMDO++tWvtr2+7bbbuOWWWxIXUDuvvfYaJ510EvPmzWPGjBltcS1dupR//etf/Sr73HPPJTc3l/PPPz8OkYoMTVmujp0ZcwCo2bEuwdGIiIjIYKcEqxdSUlJ49NFHqaioiGu5zjmi0Wi/yvjUpz7Fr3/9a1auXMnq1au57LLLgPgkWDfddBP33ntvv8oQGcpawhGyaaA5ZzK1ZOCr2pjokERERGSQG/SjCLb3/b+uYe3u2riWOXNsNt+7YFa32wQCAa677jpuv/12fvjDHx6yrry8nOuvv57t272+GT/96U859dRTueWWW8jMzORrX/saALNnz+Zvf/sbAOeccw4nnXQSK1as4KmnnuLOO+/k6aefxsz49re/zeLFi1m6dCm33HILhYWFrF69mhNPPJH77rvvsH5F+/fvZ8yYMQD4/X5mzpxJWVkZd911F36/n/vuu4+f//znHHvssV3GuXnzZjZt2kRFRQU333wzn/3sZwF4//vfz9KlS7s9N3/+85/5/ve/j9/vJycnh5deeonm5mY+97nPsXz5cgKBAD/5yU8466yzuOeee3jsscdoaGhg48aNfO1rXyMYDHLvvfeSkpLCU089RX5+Pr/5zW/49a9/TTAY5JhjjuHee+8lPT39kOOefPLJ3H333cya5V27M888k9tuu4358+d3G69IXzQ0BcmlkWhqDnsCJWTUlyU6JBERERnkVIPVS//+7//O/fffT01NzSHLv/SlL3HjjTfy5ptv8sgjj/CZz3ymx7I2btzI5z//edasWcPy5ctZuXIl77zzDs899xw33XQTe/bsAeDtt9/mpz/9KWvXrmXLli288sorh5V14403Mn36dC655BJ+9atf0dzczMSJE7n++uu58cYbWblyJYsWLeo2zlWrVvH888/z6quv8oMf/IDdu3f3+rz84Ac/4B//+AfvvPMOTzzxBAC/+MUvMDPeffddlixZwqc+9am20fxWr17No48+yptvvsl//Md/kJ6ezttvv80pp5zCH//4RwA++tGP8uabb/LOO+8wY8YM7r777sOOu3jxYh566CEA9uzZw549e5RcSdw1NxzAZ45oah61GRMZ1aJBLkRERKR7Q6oGq6eapoGUnZ3NJz/5Se644w7S0tLalj/33HOsXbu27XVtbS319fXdljVhwgROPvlkAJYtW8YVV1yB3++nuLiYM844gzfffJPs7GwWLlxISUkJAPPmzaOsrIzTTjvtkLK++93vcuWVV/LMM8/wpz/9iSVLlnRa69RdnBdddBFpaWmkpaVx1lln8cYbb3DxxRf36ryceuqpXHPNNVx22WV89KMfbXtPX/jCFwA49thjmTBhAu+99x4AZ511FllZWWRlZZGTk8MFF1wAwJw5c1i1ahXgJWHf/va3qa6upr6+nnPOOeew41522WV86EMf4vvf/z4PPfQQH/vYx3oVr0hfRBu9L1RcSjbh3CmMqvkHTfU1pGXmJDgyERERGayGVIKVaF/+8pc54YQT+PSnP922LBqN8tprr5GamnrItoFA4JD+Ve3nY8rIyOjV8VJSUtqe+/1+wuFwp9tNmTKFz33uc3z2s5+lqKiIysrKw7bpKk44fDjzvgxvftddd/H666/z5JNPcuKJJ7JixYput2//nnw+X9trn8/X9v6uueYaHnvsMY477jjuueeeThPGcePGUVBQwKpVq3jwwQe56667eh2zSG+Fg7Hf26RUkkZPh22wd8tqJs09NbGBiYiIyKClJoJ9kJ+fz2WXXXZIk7UPfehD/PznP297vXLlSgAmTpzIW2+9BcBbb73F1q1bOy1z0aJFPPjgg0QiEcrLy3nppZdYuHBhr2N68skncc4BXtNDv99Pbm4uWVlZ1NXV9RgnwOOPP05zczOVlZUsXbqUBQsW9Pr4mzdv5qSTTuIHP/gBRUVF7Nixg0WLFnH//fcD8N5777F9+3amT5/e6zLr6uoYM2YMoVCorZzOLF68mFtvvZWamhrmzp3b6/JFeisc8hIsXyCFnJIZANTsXNvdLiIiIjLC9TvBMrNSM3vBzNaa2Roz+1Js+S1mtsvMVsYeH+5/uIn31a9+9ZDRBO+44w6WL1/O3LlzmTlzZltNyqWXXkpVVRWzZs3izjvvZNq0aZ2Wd8kllzB37lyOO+44zj77bG699VZGjx7d63juvfdepk+fzrx587j66qu5//778fv9XHDBBfzlL39h3rx5vPzyy13GCTB37lzOOussTj75ZL7zne8wduxYwEv+Pv7xj/PPf/6TkpIS/vGPfwBes8TW/lY33XQTc+bMYfbs2bzvfe/juOOO4/Of/zzRaJQ5c+awePFi7rnnnkNqrnryn//5n5x00kmceuqpHHvssW3Ln3jiCb773e+2vf7Yxz7GAw880DZyoki8RUJBAPyBZMZOmglAcL9GEhwI3qiqLtFhiIiI9Ju11n4ccQFmY4Axzrm3zCwLWAFcDFwG1DvnbuttWfPnz3fLly8/ZNm6deuYMWNGv2KUrnUc7XC40edH+mPd688w4+mP8+7Zf2TO6RdRfstEtuW/j/lf/FOiQxt2vn3XEqbUL+ear/wI86lxRbyVVTQwPj8dn6/3TcCld1rCEcIRR0aKel2IjDRmtsI5d9goa/3+V8w5t8c591bseR2wDhjX33JFRBItEmsi6E9KBqAiUExaw65EhjQsNTU18V97r+fT9b+lbMPKRIcz7Ly6uZL6O97Hmt9+NtGhDEvf+c2jtPzfyYT2rE50KCIySMT1a0IzmwgcD7weW3SDma0ys9+ZWV4X+1xnZsvNbHl5eXk8w5FeuOWWW4Zt7ZVIf0VjTQR9sQSrPnUsecG9iQxpWNq16+Dw9/vWHT4dhfTPxpUvMdtXxpzdf4Z+tlqRQzUGw8zb9SfyqaHq5d8mOhwRGSTilmCZWSbwCPBl51wt8EtgCjAP2AP8uLP9nHO/ds7Nd87NLyoqilc4IiL9Fg17CVYgyetDGMwqpShajot0PqKnHJn66oNfrvl3dz8SqfRd1p5X256Hq7YlMJLhZ29NM8f7vH6Z4b0aAEdEPHFJsMwsCS+5ut859yiAc26fcy7inIsCvwF6PzSeiMggEA23AOBP8qY38OeNJ8kiVO7VTWo8NdceHDgos25zAiMZnqylpu151cbXEhjJ8LOvtoUcawAgv3qNaghFBIjPKIIG3A2sc879pN3yMe02uwRQ42QRGVJcW4LlNRFMK5oEQOXOTQmLaTgK1nlz95UFJpEf3J3gaIafQLCOYGzay9rd7yU4muGlvL6FdLy/E2nRemg6kOCIRGQwiEcN1qnA1cDZHYZkv9XM3jWzVcBZwI1xOJaIyFHTsYlgzpgpANTv25KwmIajcEMVADV5cyiKVtLc1JjgiIaXpFAd1YFRVLhswuX67MZTUzBMGi3sShrvLajqfM5LERlZ4jGK4DLnnDnn5jrn5sUeTznnrnbOzYktv9A5tyceASfKY489hpmxfv36LrcpKytj9uzZcTvmhg0bOPPMM5k3bx4zZszguuuuA7xJgp966ql+lX3ttdcyatSouMYrMty4WIKVlOw1ERxV6iVY4aqyRIU0PLV+6z92Hj5z7N6mWpZ4SonUE0nOYreNJqlWzVvjqbm5hRQLU5vtzXXZsFfz5IlInEcRHM6WLFnCaaedxpIlSzpdHw73v9N7JBI55PUXv/hFbrzxRlauXMm6dev4whe+AMQnwbrmmmv4+9//3q8yRIa71iaCgViClZ6RRQW5+Gp2JDKsYSfQUk2QAOmlcwGo3qUEK15awhHSXQPhpGyqUsaS07wz0SENK+EWr/+VFXsTkdfs3pDIcERkkBhas+I9/Q3Y+258yxw9B877n243qa+vZ9myZbzwwgtccMEFfP/73wdg6dKlfOc73yEvL4/169fzzDPPEA6HufLKK3nrrbeYNWsWf/zjH0lPT+ef//wnX/va1wiHwyxYsIBf/vKXpKSkMHHiRBYvXsyzzz7LzTffzOWXX9523D179lBSUtL2es6cOQSDQb773e/S1NTEsmXL+OY3v8n555/PF77wBVavXk0oFOKWW27hoosu4p577uEvf/kLNTU17Nq1i6uuuorvfe97AJx++umUlZV1+75ffPFFvvSlLwFgZrz00ktkZmZy88038/TTT2NmfPvb32bx4sUsXbqU733ve+Tm5vLuu+9y2WWXMWfOHH72s5/R1NTEY489xpQpU/jrX//Kf/3XfxEMBikoKOD++++nuLj4kONefvnlXH311XzkIx8BvGTw/PPP52Mf+1jvrqlIvERCAASSk9sWVQRGk96oubDiKSlYSy1Z5JVMByC4XwNdxEtDS4RsGommjKPRX0J+1YsQboFASqJDGxbCzfUA5BaMZq/LI1KhJpgiohqsXnn88cc599xzmTZtGgUFBaxYcXAY4bfeeouf/exnvPee943rhg0b+PznP8+6devIzs7mf//3f2lubuaaa67hwQcf5N133yUcDvPLX/6yrYyCggLeeuutQ5IrgBtvvJGzzz6b8847j9tvv53q6mqSk5P5wQ9+wOLFi1m5ciWLFy/mhz/8IWeffTZvvPEGL7zwAjfddBMNDd63am+88QaPPPIIq1at4s9//jPLly/v9fu+7bbb+MUvfsHKlSt5+eWXSUtL49FHH2XlypW88847PPfcc9x0003s2eO1/nznnXe46667WLduHffeey/vvfceb7zxBp/5zGf4+c9/DsBpp53Ga6+9xttvv83ll1/OrbfeethxFy9ezEMPPQRAMBjkn//8Z1uyJXI0ucihTQQB6tPGkqu5sOIqJVxLgy+DglElNLlkqC5LdEjDRnMoQpY1EknOJpI7ER+OqIZqj5tIrAYrNzePba6YQE1ZYgMSkUFhaNVg9VDTNFCWLFnSVpNz+eWXs2TJEk488UQAFi5cyKRJk9q2LS0t5dRTTwXgqquu4o477uCDH/wgkyZNYto0r432pz71KX7xi1/w5S9/GfASis58+tOf5pxzzuHvf/87jz/+OL/61a945513DtvumWee4YknnuC2224DoLm5me3bvYk7P/jBD1JQUADARz/6UZYtW8b8+fN79b5PPfVUvvKVr3DllVfy0Y9+lJKSEpYtW8YVV1yB3++nuLiYM844gzfffJPs7GwWLFjAmDHe4JFTpkzhQx/6EODVvL3wwgsA7Ny5k8WLF7Nnzx6CweAh567Veeedx5e+9CVaWlr4+9//zumnn05aWlqvYhaJJ2vtg5V08Nv+YGYJo2pfJBoO4wsMrT+hg5U/0kTQ0jCfj73+0aTWqwlmvDSFIoyikf0p2SQVTIYt3kiCuaOmJTq0YSEaS7BS07PY4xvDjIZVCY5IRAYD1WD1oKqqiueff57PfOYzTJw4kR/96Ec89NBDuNhcFxkZGYds741a3/XrznQso72xY8dy7bXX8vjjjxMIBFi9+vDR7p1zPPLII6xcuZKVK1eyfft2ZsyYccTxtPrGN77Bb3/7W5qamjj11FO7HeADICXl4E2oz+dre+3z+dr6qH3hC1/ghhtu4N133+VXv/oVzc3Nh5WTmprKmWeeyT/+8Q8efPDBLhNQkQEXCdLiAvj9B/9U+vImkGQRKjQXVtz4Iy2E/N7fi6rkceSqn1DcNDUHybImXEoOWWO9pKp2j/q4xU3QS7BISqc2rYTscOXBZSIyYinB6sHDDz/M1VdfzbZt2ygrK2PHjh1MmjSJl19+udPtt2/fzquvvgrAn/70J0477TSmT59OWVkZmzZ5c+fce++9nHHGGT0e++9//zuhkNcHZO/evVRWVjJu3DiysrKoq6tr2+6cc87h5z//eVvS9/bbb7ete/bZZ6mqqmrrB9Vau9YbmzdvZs6cOXz9619nwYIFrF+/nkWLFvHggw8SiUQoLy/npZdeYuHC3s8hXVNTw7hx4wD4wx/+0OV2ixcv5ve//z0vv/wy5557bq/LF4mraJBwh4r+tFFerWvVLo0WFi9J0WYiPi/BasosZVRknyZsjZNwU633JDWL4jGlNLoUQhUaSjxuWpOp5AxasmJDtVdvT1w8IjIoKMHqwZIlS7jkkksOWXbppZd2OZrg9OnT+cUvfsGMGTM4cOAAn/vc50hNTeX3v/89H//4x5kzZw4+n4/rr7++x2M/88wzzJ49m+OOO45zzjmHH/3oR4wePZqzzjqLtWvXMm/ePB588EG+853vEAqFmDt3LrNmzeI73/lOWxkLFy7k0ksvZe7cuVx66aVtzQOvuOIKTjnlFDZs2EBJSQl33303AHfddRd33XUXAD/96U+ZPXs2c+fOJSkpifPOO49LLrmEuXPnctxxx3H22Wdz6623Mnr06F6fz1tuuYWPf/zjnHjiiRQWFrYtX758OZ/5zGfaXn/oQx/ixRdf5AMf+ADJ7QYYEDmaLBIiZIcmWLltc2HpJjVekqItRPxePzeXU0o6zTTWlCc4quEh2OQlAP6UDMblZbDLFYJGwYyf0MEaLH/eBACcEiyREc/cIPqWcP78+a7jIAzr1q1ra+4mfXPPPfewfPly7rzzzkSHkjD6/Eh/vPnzq5hYuYyiW8raljU31pN66zhem3A9J3/6/yUuuGFk5/ePZV/WTE78yqO8/uQfOOnNL7LjY09ROrv3Ne7SuWWvv8FpT3+QHWf8lNKzPs0r3z+TiakNjPv6m4kObVj4xU//k3+vvg2+8BZLVlZwxcsfovED/4/003r+ElVEhj4zW+GcO2xwA9VgiYh0wSKhw5oIpqZnenNh1aoWIF6SXAtRvzeQTeboyQDU7NVw1/EQbmkEIJDind/alDFkt+xJZEjDii/c5D1JSidvVCktLkDDftVui4x0GgJrGLvmmmu45pprEh2GyJDli4YI2+F/Jis1F1ZcpbggLuA1ESwo8ZpgtpSXJTCi4aN1ItxAqjeYUkvmOLIq6qClHlIyExnasOBvTbCS0ynJh92ugNQqNREUGemGRA3WYGrGKEOHPjfSX75okJAd3gewPm0seUHVAsSDc45UWiDJS7CKCkdT79JwNbpJjYfWeZqS0mLJVK43EEP0gM5vPPgjXg0hSRmU5KWxyxXiV+22yIg36BOs1NRUKisrdbMsfeKco7KyktTU1J43FumCLxoi0kkNVjCrhKJoBZHY9ANy5ELhKKkWgqR0APx+H/t9RSTXq4YwHqJBr4YlOdU7vykF3kAMtXs3Jyym4SQQbiZsSeAPkJOWxH7fKNIadyc6LBFJsEHfRLCkpISdO3dSXq4RpaRvUlNTKSkpSXQYMoR1lWD58iaSvDvCvt1bKR4/NQGRDR9NTQ0kAwQOfhlSnTyavGbVEMZDNOjVsCTHmghmx/q41e7dSm6ighpGkqJNhAKpBPDmmaxLHUtWywsQam6rlRWRkWfQJ1hJSUlMmjQp0WGIyAjkdyEilnTY8rTiKbDGmwtLCVb/tDTVA2BJaW3LmjLGcUzVmkSFNKy4WA1WIMVLsIrGjKfFBWipLEtgVMODc47kaDMhfxqtn95Q1jhoAWp2QuExiQxPRBJo0DcRFBFJFG+Qi8P7YOWN85KqBjWz6rdgs9dHyJLT25ZFs0vJpoGW+gOJCmvYcKHWUe68FGBcXga7XQGmuZr6LRRxpNJMxH/wywFfrI8b6kMoMqINeIJlZuea2QYz22Rm3xjo44mIxIvfhYj6Dq/BGlUyhYgzIlVlRz+oYSbY5DVh8ycfvElNKpgIQPnOTYkIaVixcOsgDN75zUgJsN83iuQG9XHrr6ZghHRaiAQOfjmQUjTRW1dRlpigRGRQGNAEy8z8wC+A84CZwBVmNnMgjykiEi9+F+40wUpJSWW/FRCo1bfU/RWK1WD52tVgZRZ7zcJr92gurH4LHZynqVVNyhiym/cmKKDhoykUId1aiAYOfjmQVzyRsPPRoHncREa0ga7BWghscs5tcc4FgQeAiwb4mCIicRHoogYLoDJpLJmNO49yRMNP60S4/pSDCUD+OK/vSlO5blL7yxduIowf/Ac/x80Z48iNVnkDMcgRawpFSKOFaLvkdWxBFnvJJ1i1LYGRiUiiDXSCNQ5oPyHEztiyNmZ2nZktN7PlGilQRAYTL8E6vA8WQEP6OApCGumuv1oTrKTUg7UAo4rH0eSSiR7QfEL95Yu0EOzQj9DllHo/a3R++6O1iSBJGW3LWufC8tXoyxeRkSzhg1w4537tnJvvnJtfVFSU6HBERNoEXBjn63yw1VD2eAo5QDjWxE2OTDg2jHggJbNtWSDgZ7+viKR63aT2lz/SRNAOHS48uW0uLNUQ9kdTKEyatUC75q0FGcnsoYi0RvVxExnJBjrB2gWUtntdElsmIjLoJRHC+TuvwQrkezepGoihfyKtNVjtmggCHEgeTWaTJmztL3+kmaAv5ZBlmcXeXFg1SrD6pSkYJZ1mLPlgDZY3F9YYsoLlEAklMDoRSaSBTrDeBKaa2SQzSwYuB54Y4GOKiMRFgDCuiyaC6aO9fkLVu5Vg9YcLtjYRPDTBakofS354XyJCGlYCkWbCHRKswrHeQAwt5VsTFNXw0BTymgj62iVYAC2ZJfiIQq2+IBAZqQY0wXLOhYEbgH8A64CHnHOaPVJEhoQkF+6yBit/3DQAmvZrLqz+iMZGuUtOyzxkeSS7lHxqCTbWJSKsYSMQbSHsO7SJ4LjYQAyuWn2w+qMpGCTVQvhTDk2wLDfWcEdzjYmMWAPeB8s595Rzbppzbopz7ocDfTwRkbhwjhQLHTL6Wnujxoyn2SUR1VxY/dI6EW5K2qE3qW1NMHcpge2PZHfoRLgA2alJ7LUikuvVYr8/wk1e/0t/hy8HUmLzuLVUlh3liERksEj4IBciIoORa+0/0UUNVnKSnz2+YpLrVAvQL0EvwUrt0EQwc5Q3F1b1HiVY/ZEUDRLxpxy2vDp5DJnNGgWzP0JNXu1q+wFaAHJGe5/d+n1qgikyUinBEhHpRCjYAoAFDr85bXUgeQyZTaoF6JdwExFnBJIPbcbWNhfWft2kHinnHCmu+ZCJcFs1pY8lL1KhgRj6Idzi1WAldajBGluYwz6XS7CiLAFRichgoARLRKQTwViC1VUTQYCmjBKKwqoF6A8LNdFCMpgdsnzU2AkEnZ/oAfVjOVKhiCOVIK6TBMvllOIniqvVFwRHKtJSD0Ag9dDmrSV56exyhaB5xkRGLCVYIiKdCLd4Tde6aiIIQO4Esmikobri6AQ1DFmkmWY7vJYwEAiw31dEoE5zYR2pplCEVAviAqmHrQvE+gmpGduRc7EaLF/yoTVYRZkp7KGI1AaNIigyUinBEhHpRCjUcxPBlKIpAOzfvuGoxDQc+cLNBOn8HB9IGk2G5sI6Ys2hCGm0QNLhNVhtfdx2q4/bkYoGY5OMJx/af9DnM2pSxpDVshei0QREJiKJpgRLRKQT4bY+WF3XYOWOa50La+NRiWk48ibC7fwcN6aPIT+kubCOVHMoQipBLCn9sHUFY70Eq1n9hI5cbJJsOjm/LRnjCBCG+r1HOSgRGQyUYImIdCIcbAbAn9R1glU84VgAWjQX1hHzRVoI2uFN2AAiWaUUUUWo9UZW+qSpJUiKhbHkwxOAcYW57HV56uPWDy7UWoOVcfjK3PHeT82FJTIiKcESEelEOOzVYPk6GeK6VVZOPgfIxqrLjlJUw08g2kzY1/k59hVMBmD/9veOZkjDRktTax+hw5sI5qQlsZPRpNRtO9phDR+hrmuwUotjo2Du23Q0IxKRQUIJlohIJyLBIACW1HWCBbA/MJb0en1LfaSSukmwssZOA+DATvVxOxLBJm+UO38nNVhmRlXKWLKbNIjIkfIFYwlWJ+c3b+wUIs6o260vB0RGIiVYIiKdiMQGufD3kGDVp5dSGNRQ10cqEA0S9nfeRHBUrAlm0171cTsSoWavBsuf0kkTNqApczz5kQoINR3NsIYNC7fWYB1+fkuLctntCglVqPmwyEikBEtEpBORkNcHy9fNIBcA4ZyJjHIVNDepn9CRSIq2EOmiBquwaAy1Lh13QEOJH4lQbKqBQMrhNSwALs9rghmt1Pk9Ev5IExH80MnfiAkFGWxzo/Cr+bDIiKQES0SkE63DtCcld1+DFSiagt8ce7epKdCRSHbNnU6EC2A+H/sCY0hTP6EjEo7VYCWldl6DlTLKm2agepeaYB6JQLiJoK/zz25mSoD9gbFkNWqyYZGRSAmWiEgnIrFh2pNTOr+BapU1ZioAB3STekRSXQuuk3maWlWnlpLXoiaYRyLc0n2ClTvOa4JZo35CRyQp2kSoi+atAHXppWREaqCp+ugFJSKDghIsEZFOhGNNBFNSur6BAhg1YQag0cKORDQSJYNGXHJWl9sEsydQHNlHNBw6ipEND62jCKZldJ5glYwdQ7XLIFyufkJ9FY06kqNNRPydN78EiOR6c42hJq4iI06/Eiwz+5GZrTezVWb2FzPLjS2faGZNZrYy9rgrLtGKiBwlrTVYPSVYOYVjaCAVq9JNVF81NNaTbBFcSnaX2/gKJpNkESp2Kwnoq0hzHQApaZ2f37G5aWx3xfhryo5iVMNDczhCOi2EA10nWElFXh83DXQhMvL0twbrWWC2c24u8B7wzXbrNjvn5sUe1/fzOCIiR1U06H37n5zWde0KxPoJ+ceQqqHa+6yprhoAS+36HGeM9ppgVmxbfzRCGl6aa7yfqTmdrvb7jIrkcWSqn1CfNbREyLJGIt3UvmaP9T67tbs0CqbISNOvBMs594xzLhx7+RpQ0v+QREQSz1q8OYRSMrtPsABq0krJb9F8Qn3VVH8AAH9a5wkAQOF4r59Qo5pg9pm11HpPukiwABrSSykI7YWImmD2RWMwTDaNRJK7PrclxUWUuxxa9uuzKzLSxLMP1rXA0+1eTzKzt83sRTNbFMfjiIgMOAs2EHVGcje1K61C2RMYHd1HMKib1L5oqfdqWALdJFjF4ybS7JKIVqqZVV/5WmqJYpCc2eU2kbxJ+IniqlWL1RcNLRGyrQGX2nXz1vH5GZS5YqxazYdFRpoeEywze87MVnfyuKjdNv8BhIH7Y4v2AOOdc8cDXwH+ZGad/hUys+vMbLmZLS8vL+//OxIRiQML1dNIKubr+XsoX8EUUizM3l1bjkJkw0eowavBCmTkdrmN3+9nj38MybUaqr2vkkK1NFoGdPMZTi7yhmqv3a1RMPuiIVaDZd0kWIWZyey20WSo+bDIiNPjnYNz7gPOudmdPB4HMLNrgPOBK51zLrZPi3OuMvZ8BbAZmNZF+b92zs13zs0vKiqK09sSEekff7iBJut+gItWmbG+FpXb1U+oL4JNXhO2lIyua7AAqlPGkdusJph9lRSuo8nfde0VQPY477Nbs0tDtfdFbX0TmdaMPz2vy23MjNq0UrJD5RBqOorRiUii9XcUwXOBm4ELnXON7ZYXmZk/9nwyMBXQV7siMmQEwo00WfdzYLUqHD8dgMa96szeF5HGagBSMru+SQVoyppAcXgPLho9ClENHynheoI9JFhjxk2iySXTsl9NMPuivs6rfU3J6P6zG8ye6D05oBpYkZGkv32w7gSygGc7DMd+OrDKzFYCDwPXO+eq+nksEZGjJhBuoNnX9RDM7RWMnkTQBXBV+h6pL0KNXh+snJz8brez/EmkWZAD+9VPqC/SovUEk7rvQ1iSn8429RPqs+Y675YmJav7z26g0JsLK6I+hCIjSqA/Ozvnjuli+SPAI/0pW0QkkQLhBoK9TLDMH2CffzSpdepr0RfhWIKVldN9LUBa8VRYD+Xb1pM/esLRCG3Ii0YdGdEGwkndN71PCfjZHxjDVPUT6pNQbATM1KzuP7sZY6bCWqjbs5HcGUcjMhEZDOI5iqCIyLCRFGnqdhLRjqpTS8hRP6E+saYD3iTNgeRut8sr9Zpg1u9RP6HeqmkKkWWN3Q7R3qo2vZT84G5QE8xeC8Wat/rScrvdbnTxOGpdOs1qPiwyoijBEhHpRGq0kUhSRq+3b8kaz5jIHiIR3aT2VlJzJTW+7msAAEaPn0rY+QhXqAlmb1XUNZNPHZbefRM2gHDORFIIQv3eoxDZ8OAaY70eUnO73W58QQbb3CjcATXBFBlJlGCJiHQi1TUSTep+gID2rGAymdbM3j2qxeqt9GAltYGeE4CU5BT2+YpIqikb+KCGiQMHqki3FgLZo3vcNlA4GYAG1bL0mr9hn/cka0y3243NTWW7Kya1ToNciIwkSrBERDpwzpHmmiG59zVY6aO94a4rtq8bqLCGnaxIFU3JPSdYAFXJ48hsUvLaW/WVuwBIyR/X47aZsc9utYZq77WUpv2ECUAPNYQBv48DKSVkN++BSPgoRSciiaYES0Skg6bmJjKsBdeL/iutCtr6CakWoLdyowcIpvZu/sOGjFJGhXcPcETDR8sBL8FKL+g5wSoYN4Ww89G0TyPd9VZ6sIL6pAIw63Hb5qzx+IlA7a6jEJmIDAZKsEREOqiv9PqiuPTeT35eOG4qEWdEKtVPqDdCwWZyqSeaXtir7SO5E8mlnsbaygGObHiI1OwBIKugpMdtxxfmsNsVgPoJ9UpzKEJepJLm1FG92yHfG6pd51dk5FCCJSLSQV2seVVSTnGv9/Elp1LuKyK5tmyAohpe9u725rRKzum5jxBAUqyfUPn2DQMW03ASqfO+JPDldN9HCCAnPYldvtGkaJqBXtlf20KxHSCc0bsEK22U99lt2r9pIMMSkUFECZaISAf1Vd63/+l5vbv5b3UgZRzZ6ifUKxU7vP4+mcWTe7V91hivn1DtbvUT6g1/3S6aLRVSsnu1/YGUceRqmoFe2V7ZwGirIpDTc/NLgPwxkwg6P/W71XxYZKRQgiUi0kHLAe/b/+zC3t1AtWrKGs/o8G6iUTcQYQ0rjXu9RKlwQu9mXy0afywAwXL1E+qN/KbtVKaU9qqPEEBz5niyorXQXDPAkQ19+/fuINuaSBszrVfbjy/MYocbRVjNh0VGDCVYIiIdROq8IZjzR/UtwSJvEvlWx/6K/QMQ1fDiKjcTcn7yx07p1fYF+flUuBx8B8oGNrBhoDEYpiSyk4asib3ex+V520Yr1U+oJ427vZFCM8fN7NX24/PT2e5GkVSjodpFRgolWCIiHdXvp5EUUjN617yqVfKoYwCo2qF+Qj1JrS1jn3805k/q1fZmxv7AaNIadgxwZEPf1j2VlFgFFEzt9T4po7xEt2aP+gn1JLhvPQD+ot7VYGWlJrE/MIbMRjXBFBkplGCJiHSQ0rCbSl/vRrdrLyvWZEgTtvZsVNNmKtIm9mmf+pTRZLXsG5iAhpGd772Nzxx542f3ep/c0V5fuNq9qsHqjnOO9OqNtPjSILv3NdxN6WNJjTZAc+0ARicig4USLBGRDvKad1CVOr7P+xWUeglWRM2sulVTuY/xbjfNo+b1ab9Q5lgKouXg1MetOy1lrwFQOOPUXu8zdvQYGlwKwSqNJNidfbUtzIqsoypnNvj6cAvVmoxpLiyREUEJlohIO9FIhDGR3TRnT+rzvpnZeVSQQ1KNEqzulK16GYDMKSf3aT/LKSGVELVVewcirGEjc/9bVPkLsNwJvd5nXH46e1wB1KgZW3fefG87M2w7vgl9++wG8r0vbKIH1MRVZCRQgiUi0s7enZtJtRBW0LvBFzoq948mrWF3nKMaXhrXPUPQBTjm+DP6tF9qoZcw7N+pkQS7sruqnrnBt6kqXNDrEQQBUgJ+KvyjSNFnt1t7Vz5DwKIUzX5/n/ZLK/ASrPrysgGISkQGm34lWGZ2i5ntMrOVsceH2637ppltMrMNZnZO/0MVERl4u997C4C8CXOOaP/6lFFkBTWKYFcikSil5S+yLu14UjNy+rRvdvFEQP2EuvPOv/5OodWSMfeiPu9bl1Ksz243guEoo3c9Q6MvC9+k0/q0b86oUsLOR1O5RhIUGQniUYN1u3NuXuzxFICZzQQuB2YB5wL/a2b+OBxLRGRANZe9QcQZ42f3rQlQq1B6MbnRqjhHNXys+tfTlLi9uJkX93nfohKvVrGlUv2EOuOcI/mde2kkjTHzL+zz/s3pY8iLVkG4ZQCiG/r++fYG3u9eo3rSedDL0S9bjc7LZC/5hNVEUGREGKgmghcBDzjnWpxzW4FNwMIBOpaISNxkVaxke2AiKel9q105WMAYsmikqV4TtnbG/evn1JLBzA9e0+d9s/NH0+yScOon1KnXVqxgUfBldk64BFIy+7x/JMsbiMHVaCCGjqJRR+Xzd5BuLYx+/xf6vP+YnFT2uHz8dfrsiowE8UiwbjCzVWb2OzPLiy0bB7T/mmZnbNlhzOw6M1tuZsvLy8vjEI6IyJFpbmrkmOY1VOTNO+IykvO8P3UVe8riE9QwsvyFxzih6VXWT/oUyWl9TwDM56PcV6R+Qp1obAnB018nYgEmXfLtIyrDn1fqlVWhZmwdPfH8y3y08RF2jf0QvrFz+7x/fkYyeykkpVEDtIiMBD0mWGb2nJmt7uRxEfBLYAowD9gD/LivATjnfu2cm++cm19UVNTX3UVE4mbDm8+SYc2kzDj3iMtILygBoHqfmgK1t2f7Rsa/eCM7fWM5fvF/HHE5NcnFZDTrJrW9aNTx4q+/yimR5eydfxNJub2fn6m9tNggInX7yuIY3dC3csMWZr78OZwvibGLbz+iMsyM2uTYPG7RaJwjFJHBJtDTBs65D/SmIDP7DfC32MtdQGm71SWxZSIig1bz2w/T5JKZdvKHe964C9mjvNHCmirVFKjVvu0babnnYgpoov6jD5CU2vfaq1ZNaWOYUP1aHKMb2pqDIZb+6qucV/kH1o2+kBkf+doRl9U6iEizarDavL7yHbL+8kkm2D6Clz2E5ZQccVnN6aMJ1IahYT9kjY5jlCIy2PR3FMEx7V5eAqyOPX8CuNzMUsxsEjAVeKM/xxIRGUgNddXMrnqG1XnvJzUj+4jLKRzj1QKEa9SMDed455k/kvS7symIVLLr3N8xefZJ/SoykjWGAneAYDAYpyCHrndXrWDdre/n3Mo/sK74Ao797O/6NDR7R8X5OVS4bCLV+nKgpqGZJ3//f5n6lw8zwfbReMkfyJpxdr/KjGaN9Z5osmGRYa/HGqwe3Gpm8wAHlAH/B8A5t8bMHgLWAmHg351zkX4eS0RkwKx57o8stGayTrm2X+WkZubSQCrUjtwEyznH6tf/CUv/m+OaV7DFN5HA5X/g2Gnz+l12IGccfnPs27uDseOPbK6yoW7tu8upfuZHLKh9lhZLYf2C/2TGh7/Qr+QKoDg7lS0uj7T6kdsEs6aukVf/djcTN/yGj7CNssy5jLry1+SNndHvsgO542AXRGt24xt3YhyiFZHBql8JlnPu6m7W/RD4YX/KFxE5GiKRCPnv/o5tvlKmL+hVq+huVfkKSG4aefMJNdRVs+6f95K6+k/MCa+lhkxemXoTCy+7maSk5Lgco7WPW+XebSMqwaqsqmTdc38k770/Myu8hmaSeHfsxzj249/l2Pwjb7bWXmqSn0pfPlOa9sWlvKEiGIqw+q1l1Lx2H7OqnuFcq2ZPUik7Fv2ciYuu7nfi2iqj0Os50VCxg6y4lCgig1V/a7BERIa8FU/fw8LoVt6e/yMm+Po/uGpdUhEZLSMjwdpXWcn6V54gsOFvzKt/mfnWwk7fGN6acRMzz/8Cp/ZxMuGeZBV7fdwaKob/ICK7d25l+78eIXXLM8xoeovTLMQOXwlvHPMlZn34ek7IHxv3Y9YljyIjOPxb9FfUNvDuq88SWv80x1S9zAm2ixB+NuaeSvPJn2b8SRdDHP4WtJdTNNabbLhqlxIskWFOCZaIjGjhUIjiFT9hm288x53bv+aBrZpTR1FcszIuZQ02zjk2b9nEjtceJbPsWeYGV3KGhagjnQ1F55B84lXMXPhBSvwDM81i4eiJALRUDb9+LOFwhHUrX6Vy5V8Zved5jo28x1hgtxWzasylFJ18OROPO5PSONWodKYlrZismmqIhPo8me5g5pxj3dbtbH/9CdLKnuO45jc5yxoI46csax7rpn2WSWdcxcycgRvNeHROBvvJherh99kVkUMpwRKREW3F337NSW4n75zycyYE4vMnMZI5msLqKkLhCEkBf1zKTKRwOMLqla9y4K3HKd77PDOjmzgG2OsbzbqSj5F/wsWUHnc2JwTi0wywO2m5xYTw44ZJH7eqygo2vPpXou89wzG1rzGHKgA2JU3nzQn/TvGCj1I6/QTGxrk2pSvRzNH4ahzU7YXc0p53GMSaWsK8s+IVqlc9yah9LzM3up6ZFqXacthdfBa1cz5C6YKPcExqfGtZuzImJ5VdLp/RdXuOyvFEJHGUYInIiBVsaaFk1c/Y7J/C3A9cFbdy/dmjSbEwe8r3MmbMkc1JlGh19XWs+9fTtKx9kinVy5hHBQCbk49l5cQvUnLyRxk9aR6jB7A2pVM+Hwd8+QQahuZADC4aZevaN9mz4q9k73yRY4NrOMUi1JHO1uyF7Jv6QSafchHHFCYmufHnjIVdEKreRdIQTLB27d3Hxtf+im16jul1r3OyeQnr9pRjeK/0M4xZcDF5U08m13f0v/goyEzhbfIo1WTDIsOeEiwRGbHeeuJOTnb7ePe0H2JxrCFIzvOSqgP7dwypBGvf7u1s/tejJG9+hhmNy1loLTSRwqasBVRNO4fJ77uUKQWJfz91SYWkt5QnOoxea25qYOO/nqB57VOMr3yFyVQyGdjqn8TK0qvJP+4jTJp3JnPjNBBIf6TGBsyo2bedwoknJziankWjjvWrl7Nv+WPk7XqJWeE1jLMI9aSzPe8k6macy4SFFzI+L/791frK77NY/8y1iQ5FRAaYEiwRGZGam5uYsOZ/2ZB0LLPPuDSuZWcWejep9eU7gMF9k7pz4yp2vPIA+TufZXr4PYqBfVbI+lEfIWPu+Ryz4FzmpGYkOsxDtKSOIqdmU6LD6Fb5gVrWv/I4gfWPM7tuGXOsiXqXxoaM+Wyb8n4mn3wRk8ZNZlKiA+0ga9TBQUQKExxLV4LhKKveeZPqNx9i4r5nmOm2MxPYFpjEmomfZNQJ5zN29hnMHIR9yJrTikmrb4CWekg58gm3RWRwU4IlIiPSyr/+kpOpoGrRrXGtvQLIG+U1rWquGpz9hPZuXsmOZQ9QuP3vTIpspQR4LzCN1yd+jjELL6H02AUUH6U+P0cikjmGouo3qWsOkZU6eG6i91fX8s7Sxwisf5wTm/7FImuklkw2FJxN0pxLmX7KhzkxNS3RYXZr1KgxtLgkggcG12TDDS1h3lzxJvVv/ZmpFc8xn21EnbEpbQ4rp17N5NMWM6F4AhMSHWgPIpmjoR6o2wMpUxMdjogMECVY3aiu2EvtgX0UjJ5ARlZuosMRkTgJh4KUrr2LjYGpzDztkriXnz3Kq8GK1g6SzuzOUbl1JduXLaFg298ZH9nGKGesS5rJv6Z+jUmnf4JppUNnTil/zliydzWysaKKrJLihMZSXdfAypcehzV/4fiGZXzQGqkng+3F7yfjhI8xfv55zA+kJDTGvhiTl84+l4sbBJ/d5lCEV99czoHlDzG98jnOtDIAtqbPYcO0bzNh0eVMKxha/cT82WNhL7ja3VihEiyR4UoJVjc2PH8fJ639TwDqXBpV/gLqkwppTC4knJKDS8nB0vLwp+cRyMwjOS2LQHIa/pQ0klLSSEpOJSklnaSUNMy8b4PNgNhzzPufGbioIxIOEg2HCUdCRMNhIpEQ0XCIaCREJBwmGgkTjYSIRsK42CMaCXk/o2GIeNvgwrhIBBf1HrjW59FDXlvb+ihEw95PF4FoBJ+LYkS9ZR055/1ovwgwHLH/Ou7Q7Xnuvot892tdNx3sW9e4Lspo3bWz9e2XdBa9tduiuxh6x7p43vWi9lrjP8pDDfTeIAwsqWEf890+3jnpe3GvvQKw5AzqyMBXn9ib1AM717PtxXsp3PoEJeHt5DljdWAmZcfczORFlzNrwtBJqtpLjfUDq9pTBglIsOqbmnnnpceJvPsX5tS9zJlWTz3pbBt1JvULFjPuhPOYOYSSqvYyUwJs8BWQn6CBGEKRKMvfXkn5Gw8yed8znGVbANiROYuyGd+m5NTLmZQ3tJKq9lJifdyaKneSPjnBwQwDzU0NNNRV01hXQ1N9Nc0NtQQbagg310FLHQTrcaEmCLXgIkEIt0CkBYsE8UVD+KMh/C6I34Vj9zYOcwfvfcxFgSiGw5zDZ613BIbDcOY75CeHLfPFlpn33Nptawb4cOZt03ZT0na/aB3WdfhphsWO0/ocs9g9i7WLxyvX4ev6fsV1dqfTybJOtrNO75K6uO/rdP/2e8Wi72S7hqR80s/6KqdMKei87EFGCVY3Sud/mOWp6YSqd2N1e0lq3EtGSwXj6t8ls66eTNfY7pdt6As7H1F8RDj40/sjcPi2XSUtXd1Nd7191zr/pT201J7L6H7fnqLqLAbXw/reHb+T/TspqudzIEdqTcpxzDn78gErvyIwmoymo99EsHb/DjYvvZfsTY8xJbiBPGCVfybvTb6JSYsuZ+6kY456TPGWNdpLDBv3bwFOOirHbG5p4Z1lTxJ85xFm17zIqVZHA2lsLTyD2hM/zvgF5zMrKfWoxDLQDiSNZmLz0RuIIRp1rFz9LntffYDSPf/gFLz+dTvSZ1A245uUnnYFpfmDvfFf72QUTwSgYd9m0hMbyqDjnKOqupoD+7bTVLmTlgO7CNVW4BorsaYq/M1VpASrSY/UkBWtI8fVkmZBUoHe3HIHnZ+wBQiRRMiSCJFEOPYzYoFDEqPWJMZLXrxEyQHh2L/K3hfK7mDi5UKx51G8Ox6HEcXnvJ+t2/tak7XYtl7a1boPB8uM/dvvraPdslja5A5uY23Rte57cPvW57H0CsN1eT/W2fLO70A62663+3a1bc/3iFsYx+t7PqsEazgYO3kmYyfP7HJ9NBKhtq6K+gMVNNZUEGyqJxJqJhL0HtFQEy7UTDTUHPtQ0yF7d20vzcB8AfAnYb4A5g8c/HnI8yR8/gC+2E9r99wX8OPzJeHz+/H7A5jPj88fwO8PHFzm9+P3+wn4A4esM59fHwYZUWYNcPm1qWPIa9g+wEfx1FWXs3Hpn0hd/xemN63keHO8Z5NZOv4Gxp52FXOmHosd7eHUB1DeuGkARCs2D+hxgsEQq//1FE0rH+bYA0s5yWppIJXN+adTefylTD75ImYnD+4+VUeiPr2UvJoXvW/7B6gmzjnH+vfWs2PZEkbv/DsnuA0AbE+ZxnvTb2LCok9QWjT8qniK83PZ7fLxDfBndzCqq69n7/aN1O3dTLBiK656J/6GvaQ27ycrWE5+tIoCa+g0Waomk3pfNo2BHJrTRlObPIOy1DxIycVSs/CnZpGUnk1y7JGakUNSejYp6dmkpGeSkpJKss9P4sfplCM1O/YYKnRP3Q8+v5/s3CKycwdu5ncRGZpaMko4pu5NXDQ6IM0QmxrqWPviQ/jXPMLM+tc5wcLssDH8a9ynKTrlSqbPPpFpwyipai+QM5ZmkgnUbIt72eFQiHVvPEP9ij8ztep5TqCGRlLYmHsa5cddytRTL2FuyvCue4jmTsJX43AHyrCi6XEr1znHxk0b2b5sCaN2PM3c6DpmANuTp7D2mC8z6fQrGT96WtyONxiNz89gU3Q0kw9sTXQocReNOsoryinf+i4Ne9YTqdyKv2Y7mU07KQjtZZSrYmq7Vj9h56PS8qgNFFKbMZHK9JMgewyBnLEk540js3Ac2QVjyc4rIjeQRG7i3ppInynBEhEZANGcUjL2tVBduZfcovjMwVNfV836l/8C655gRu2/ONGaKSePFcWXkrPwCo49/gxK/YN39L+4MWNfYCwZjfGpIQy2tLDutadofOcxjqlayhyqaXQpbMh+H3vmfpTpp32U49JGzpDaaWOmwjavD19+HBKsrZvWUfbKgxRs/wezw+uYZo7tSZN495gbmHD6VYwvmRGHqIeGwsxklvlHM7vh7biUF4lE2Ljin1SvXcrED13P6LHj41Jud1pCIXaWbaZy27s07V6Pv2ojWfVbGRvaTrFV09orMuqMCl8+VUlj2J23gJ0540kqnET6qCnkjptKfvF4igMBEjtMjcjAUIIlIjIAkoqOgfegYuu7/UqwDlTu572XHyJ5w5PMaHyT+RbiANmsLfggaScuZsZJ53FKYOT9Ka9MncC4hnVHvH9zUwNrlz1BePVjTKtZxnHUe0lV1snsnHUxM07/GMdnZMcx4qGjYPxseA1qyt4h//iL+rx/JBJl3Zq3qXjzYcbseobp0U1MwpunavXU6xm/6ErGT5gT/8CHADOjLmsKWXXPQ90+yOp7elFdV8/aV58muvYJple/xLFUA/D6H95m1M1P4ovTlyw1dXXs3LSamh1rCO/bQHL1JvKayiiJ7GKKtdA6RE4tGexLnsDOwlPZXjCVlNHHkls6k+Lx0xiVksaouEQjMrSMvH+VRUSOgjEz3wevQM3m12DhOb3eLxIOs/mdl6l652ly97zMMcH1nGRR9lHAO8WXkH38JUxb8EEWBAbP/E+JUF90AmPqX6Rm3zZyinseAMFFo5S9t4o9K/5Gxo6lTGt6hxMsSC3pvJeziKTZFzL91Is5Pn3k1FR1ZfrEUt6LjiNp+6u93ufAgSo2vvE04Q3PML7qVWazD4DNSdNYMeVLTFx0ORPGd92neSRpHjMf6n5DqOxVkuZc3OP2oUiUdWtXUf72k2TvfJGZLSt5n7XQSCrvZZ/Mjunn46vazEmbf8lzd32Z06/7CclJvbu9i0ai7Nmzk/1bV9Gwez2u4j3Sa7cyqmU7Y90+ZrVr0rfXRlGVNoENOQvxjZpOduksRk+eQ3beGLKHaXNkkSPVrwTLzB4EWtsP5ALVzrl5ZjYRWAdsiK17zTl3fX+OJSIylIwZW8pOignsXt7tduFgC1vXvEblupdJ2vUGUxpWMI16os7YnHQMy0s/RdGJlzD5uEWDevLfo61g1pmw9Xa2vvk0884//J+XaCTKjk2r2Ld6Kex4ndLqN5lEOZOAHb5xrCq+mPSZ53Ds+85nfvLwGP0vXnLSk/hX+lzOqF4KoSZIOnwgj/KKcratXErz5mXklC9nemgdCy1CIylszjiRqmM+y8T3fYwpxZOO/hsY5CbPOZWmDclUr/oHYzpJsIKhCJvfW03F2qW4ba8xoe4t5po3bP5e32g2jrmArNnnMnHBR5gX6w/oohFW/3IHHyj/Axv/+0V2TPwY2RPmkZZbBC5KqLmeltoqglXbcDW7SKrfTW7TdsaEdzLOGhgXO3YzSewNlFCVPYP9+ReQPHoGBRNmMWriLEanZTH6KJ0jkaHOXKdj3x9BQWY/Bmqccz+IJVh/c871acCP+fPnu+XLu78ZEREZKl792dUcX/U0zde/Se6YSYSCzezc+A7lm94mtPtdcg+8w+SWDaRZEIB9Vsi27Pn4pr6fyQvPJ39UfPpuDUehUIg9/z0HMz/Ry/5INBqlquxdQrtXkVq5jvFNa8inDoADZLEtYy6hiWdTuvB8Rk84NsHRD35PPP4QF779Wd6b9EmST/o01ft3Ub/jHQL715Bfu44p0TL85og4Y1vSFA6Mfh9Zc85l8ryzCaQMv5EV46kxGOa5/76Ec3mNvRf8kUZfNpU7NxDZ/S5pVWuZ2LyOIqsBoI4MdmUdR2TyWZQuuIDscccenC+pI+dY88zd5LzxU0oiO7o8ftj5qPQVUJUylqbsyVAwlYxxMymePIfc0ZNBX+SI9JqZrXDOzT9seTwSLPPG/90OnO2c26gES0QENq5fxfglZxO0AA1kUOAOkGQRwJuTZVvSFCryjiNp4imMP+4sRpUMv2GpB9LyZ5Yw55UbSLFw27Kw87HDX0Jlzixc6ckUzz6T0mPmDshIjsNZUzDCv267lPcHXzhkeRXZ7E2bSlPxfLKmL2LC3EWkZOQmJsgh7KmXX+eE5xYz2g60LYs4Y3eghAM5s7DxJ1M8+wxGTZ53RAlPw74t7N66lmBtOfj8JKVmkpKZR/7YyWQVjAO/eoiIxMNAJ1inAz9pPUAswVoDvAfUAt92zr3cxb7XAdcBjB8//sRt2+I/7K6ISKKsXb6Uuld+g0XDuMzR+MfMYtSU4xl3zHH4kzQrS39t37iKvatfxJecRu646ZRMP4HUtIxEhzUsNAfDrHn1KaxuL+m5oxg77USyi0q6rkGRPinbsZP9q54lJclP4bgpjD7mePzDfAoAkeHmiBMsM3sOOm12+x/Oucdj2/wS2OSc+3HsdQqQ6ZyrNLMTgceAWc652u6OpRosEREREREZCrpKsHqsI3bOfaCHggPAR4ET2+3TArTEnq8ws83ANEDZk4iIiIiIDFvxaJT+AWC9c25n6wIzKzIzf+z5ZGAqsCUOxxIRERERERm04tHL8XJgSYdlpwM/MLMQEAWud85VxeFYIiIiIiIig1bchmmPBzMrBwbbKBeFQEWig5CjRtd75NC1Hll0vUcOXeuRQ9d6ZBmM13uCc66o48JBlWANRma2vLPOazI86XqPHLrWI4uu98ihaz1y6FqPLEPpemtiEBERERERkThRgiUiIiIiIhInSrB69utEByBHla73yKFrPbLoeo8cutYjh671yDJkrrf6YImIiIiIiMSJarBERERERETiRAmWiIiIiIhInCjB6oaZnWtmG8xsk5l9I9HxSPyYWamZvWBma81sjZl9KbY838yeNbP/3959h8dVXYvf/64pGvXeiy3ZuPeKwTa9lxACARI698Il5eZCArmphJCb90dCEhJCEm4IuZBAKAECBBISasAUg43BvVu2ZcvqXZq+3z/OSJbVLFkjjTSzPs+jxzPnnDlnzRwd+azZe6+9I/RvRqRjVeEhInYRWSciL4ael4nI6tD1/aSIxEU6RhUeIpIuIk+LyFYR2SIiJ+i1HZ1E5NbQ3/CNIvK4iMTrtR09ROT3IlItIhu7LevzWhbLfaHzvl5EFkYucjVU/Zzre0J/x9eLyF9EJL3bum+GzvU2ETk7IkEPQBOsfoiIHfgVcC4wE/iciMyMbFQqjPzA14wxM4FlwJdC5/cbwGvGmCnAa6HnKjr8F7Cl2/MfAfcaY44DGoB/i0hUaiT8AnjZGDMdmId13vXajjIiUgR8BVhsjJkN2IEr0Gs7mjwMnNNjWX/X8rnAlNDPTcBvRilGFR4P0/tcvwLMNsbMBbYD3wQI3a9dAcwKvebXofv2MUMTrP4tBXYaY3YbY7zAE8BFEY5JhYkxptIY81HocQvWDVgR1jl+JLTZI8CnIxKgCisRKQbOB34Xei7AacDToU30XEcJEUkDTgIeAjDGeI0xjei1Ha0cQIKIOIBEoBK9tqOGMeYtoL7H4v6u5YuAPxjL+0C6iBSMSqBq2Po618aYfxpj/KGn7wPFoccXAU8YYzzGmD3ATqz79jFDE6z+FQH7uz2vCC1TUUZESoEFwGogzxhTGVp1CMiLVFwqrH4OfB0Ihp5nAY3d/nDr9R09yoAa4P9CXUJ/JyJJ6LUddYwxB4CfAPuwEqsmYC16bUe7/q5lvW+LbjcAfw89HvPnWhMsFdNEJBl4BrjFGNPcfZ2x5jDQeQzGORG5AKg2xqyNdCxqVDiAhcBvjDELgDZ6dAfUazs6hMbeXISVVBcCSfTuYqSimF7LsUFEvo01tOOxSMcyWJpg9e8AUNLteXFomYoSIuLESq4eM8Y8G1pc1dmlIPRvdaTiU2GzHPiUiJRjdfU9DWuMTnqoWxHo9R1NKoAKY8zq0POnsRIuvbajzxnAHmNMjTHGBzyLdb3rtR3d+ruW9b4tConIdcAFwJXm8OS9Y/5ca4LVvw+BKaFqRHFYg+leiHBMKkxCY3AeArYYY37WbdULwLWhx9cCz492bCq8jDHfNMYUG2NKsa7j140xVwJvAJeGNtNzHSWMMYeA/SIyLbTodGAzem1Ho33AMhFJDP1N7zzXem1Ht/6u5ReAa0LVBJcBTd26EqpxSETOwere/yljTHu3VS8AV4iIS0TKsAqbfBCJGPsjh5NB1ZOInIc1dsMO/N4Y88PIRqTCRURWAG8DGzg8LudbWOOwngImAHuBy4wxPQfYqnFKRE4BbjPGXCAik7BatDKBdcBVxhhPBMNTYSIi87EKmsQBu4Hrsb5Q1Gs7yojI94HLsboPrQP+HWsshl7bUUBEHgdOAbKBKuB7wHP0cS2Hkuz7sbqJtgPXG2PWRCBsdQz6OdffBFxAXWiz940xN4e2/zbWuCw/1jCPv/fcZyRpgqWUUkoppZRSYaJdBJVSSimllFIqTDTBUkoppZRSSqkw0QRLKaWUUkoppcJEEyyllFJKKaWUChNNsJRSSimllFIqTDTBUkoppZRSSqkw0QRLKaWUUkoppcJEEyyllFJKKaWUChNNsJRSSimllFIqTDTBUkoppZRSSqkw0QRLKaWUUkoppcJEEyyllFJKKaWUChNNsJRSaowQkVIRMSLiiHQs0U5ErhORVZGOY6wRkZUisi3ScSil1HimCZZSSqlxTUTuFBGfiLR2+/l6pOMaj4wxbxtjpoV7vyIyX0TWikh76N/54T6GUkqNFZpgKaVUmGjLU0Q9aYxJ7vbz40gHFE7j+XdLROKA54FHgQzgEeD50HKllIo6mmAppdQwiEi5iPy3iKwH2kTEISLLRORdEWkUkU9E5JRu278pIv9PRD4QkWYReV5EMvvZ9/UiskVEWkRkt4j8R4/1F4nIx6H97BKRc0LL00TkIRGpFJEDIvI/ImI/yvuYLCKvi0idiNSKyGMikt5tXb2ILAw9LxSRms73JSKfEpFNoff7pojM6PH53CYi60WkSUSeFJH4oX/SQyci3wh9Li0isllELu5nOxGRe0WkOvRZbhCR2aF1LhH5iYjsE5EqEXlARBIGefyHQ9u/EorhXyIysdv6X4jI/tAx14rIym7r7hSRp0XkURFpBq4TkaUi8l7oc64Ukfu7Jymh7qVfFJEdoeP9IHTu3g0d46mjJTUicoqIVAzm/Q3BKYAD+LkxxmOMuQ8Q4LQwH0cppcYETbCUUmr4PgecD6QDecBLwP8AmcBtwDMiktNt+2uAG4ACwA/c189+q4ELgFTgeuDebknOUuAPwO2h454ElIde93Bov8cBC4CzgH8/ynsQ4P8BhcAMoAS4E8AYswv4b+BREUkE/g94xBjzpohMBR4HbgFygL8Bf+1xI38ZcA5QBswFruszAJEVoeShv58VR3kPPe0CVgJpwPdD8Rf0sd1ZWJ/f1NC2lwF1oXV3h5bPx/o8i4A7hhDDlcAPgGzgY+Cxbus+DO03E/gT8OceyedFwNNY5/cxIADcGtrXCcDpwBd7HO9sYBGwDPg68FvgKqzzORvrd/WYhRLl/s7Pr/t52SxgvTHGdFu2PrRcKaWijiZYSik1fPcZY/YbYzqwbmb/Zoz5mzEmaIx5BVgDnNdt+z8aYzYaY9qA7wKX9dXCZIx5yRizy1j+BfwTK2EA+Dfg98aYV0LHOWCM2SoieaFj3WKMaTPGVAP3AlcM9AaMMTtD+/IYY2qAnwEnd1v/ILATWI2VGH47tOpy4KXQa33AT4AE4MQen89BY0w98FespKKvGFYZY9IH+BmoKMVlPW72C40xfw4dN2iMeRLYASzt47U+IAWYDogxZosxplJEBLgJuNUYU2+MaQH+v6N9lj28ZIx5yxjjwfrMThCRktD7fdQYU2eM8Rtjfgq4gO7jn94zxjwXir/DGLPWGPN+aPty4H/pdo5CfmyMaTbGbAI2Av80xuw2xjQBf8dKuI+ZMWbuAOenZ7LXKRlo6rGsCeszV0qpqDNu+3QrpdQYsr/b44nAZ0Xkwm7LnMAb/Wy/N7Q+u+dOReRc4HtYLSg2IBHYEFpdgtVa1NPE0P4qrfwAQq/d38e23Y+VB/wCK4FLCb2mocdmDwIvADeFEgawWrz2dm5gjAmKyH6slp5Oh7o9bg+9JtyeMsZc1X2BiFwDfBUoDS1Kpo/P2RjzuojcD/wKmCgiz2K1PMZjfeZru32WAgzY3bKHrs/dGNMqIvVY73+/iNyGlSgXAgarpTK7r9eG3s9UrMR3cSguB7C2x/Gquj3u6ON5/hBiD5dWrPfWXSrQEoFYlFJqxGkLllJKDV/3rk/7sVqoun+zn2SMubvbNiXdHk/AakGp7b5DEXEBz2C1COUZY9KxEqrOO/39wOQ+YtkPeIDsbsdPNcYcrTvW/xd6H3OMMalYLXGHswqRZODnwEPAnXJ43NhBrKSuczsJvb8DRzleL2KVCG8d4Gfl0ffSta+JWAnhl4Gs0Oe3sft76s4Yc58xZhEwEyuhvR3rnHQAs7p9lmnGmOQhvK2ucx36DDOBg6H38nWs7ogZofiaesTX/fcK4DfAVmBK6Bx9q7/3M1LEGmvX3/l5oJ+XbQLmSrcsFaur6KaRj1gppUafJlhKKRVejwIXisjZImIXkfhQ4YDibttcJSIzQ+OZ7gKeNsYEeuwnDqvLWA3gD7VmndVt/UPA9SJyuojYRKRIRKYbYyqxuhL+VERSQ+smi0jPrmQ9pWC1NDSJSBFWgtHdL4A1xph/xxpj1nkz/RRwfigOJ/A1rATv3aN9UD2FSoQnD/Dz9hB2l4SVoNSAVTAEawxSLyKyRESOD8XfBriBoDEmiJWk3SsiuaFti0Tk7G6vNdKtiEkfzguNLYvDGov1vjFmP9bn7Q/F5xCRO+jdytNTCtAMtIrIdOALR9k+7IwxswY4Pzf387I3scaPfUWsoiFfDi1/fVSCVkqpUaYJllJKhVHo5vkirNaFGqwWpds58u/tH7EKURzC6ob2lT720xJa/hRWV73PY3XP61z/AaHCF1gtH//icEvSNVgJ2ubQa5/GGjc1kO8DC0P7egl4tnOFiFyEVaSi84b+q8BCEbnSGLMNq7Xrl1gtPhcCFxpjvEc53ogyxmwGfgq8h9VNbg7wTj+bp2IlUg1Y3R3rgHtC6/4ba+zZ+2JV83uV0Dip0FiqFg532+zLn7C6edZjFZ/o7Mb4D+BlYHvomG6O0o0Tq9vi50PHfBB48ijbjwmh34VPY/1eNmIVePl0pH9HlFJqpMiRRX2UUkqNJBF5E3jUGPO7SMeihkdErsLqPvjNftY/DFQYY74zqoEppZSKKC1yoZRSSh0DY8yjkY5BKaXU2KNdBJVSKkaINentUIoTqCgkIt/q5/fg75GOTSmlooF2EVRKKaWUUkqpMNEWLKWUUkoppZQKkzE1Bis7O9uUlpZGOgyllFJKKaWUGtDatWtrjTE5PZePqQSrtLSUNWvWRDoMpZRSSimllBqQiOzta7l2EVRKKaWUUkqpMNEESymllFJKKaXCRBMspZTqwRhDMKgVVpVSSik1dGNqDFZffD4fFRUVuN3uSIeixpn4+HiKi4txOp2RDkWNI8YY7v/5/zCPbZx0q84jq5RSSqmhGfMJVkVFBSkpKZSWliIikQ5HjRPGGOrq6qioqKCsrCzS4ahxpL7Vw382/QSAyoo9FBTr749SSimlBm/MdxF0u91kZWVpcqWGRETIysrSlk81ZDXlG7oeV6x5MYKRKKWUUmo8GvMJFqDJlTom+nujjkWgpebwk/0fRC4QpZRSSo1L4yLBUkqp0RL0dgDgNk7Sm7ZGOBqllFJKjTeaYA2CiPC1r32t6/lPfvIT7rzzzsgF1M3777/P8ccfz/z585kxY0ZXXG+++SbvvvvuMe937969LFy4kPnz5zNr1iweeOCBMEWs1NgW9FndSne6ZlDsKyfo90c4IqWUUkqNJ5pgDYLL5eLZZ5+ltrY2rPu1SkEHh7WPa6+9lt/+9rd8/PHHbNy4kcsuuwwYfoJVUFDAe++9x8cff8zq1au5++67OXjw4LBiVWo8MD6rBasxYw4J4qVq75YIR6SUUkqp8UQTrEFwOBzcdNNN3Hvvvb3W1dTUcMkll7BkyRKWLFnCO++8A8Cdd97JT37yk67tZs+eTXl5OeXl5UybNo1rrrmG2bNns3//fm6//XZmz57NnDlzePLJJwErQTrllFO49NJLmT59OldeeSXG9J6Xp7q6moKCAgDsdjszZ86kvLycBx54gHvvvZf58+fz9ttvDxjn1VdfzQknnMCUKVN48MEHAYiLi8PlcgHg8Xj6TQTvu+8+Zs6cydy5c7niiisAqK+v59Of/jRz585l2bJlrF+/vutY1157LStXrmTixIk8++yzfP3rX2fOnDmcc845+Hw+AO666y6WLFnC7Nmzuemmm3q972AwSGlpKY2NjV3LpkyZQlVV1UCnUalB6WzBsuXPAaB23+ZIhqOUUkqpcWbMl2nv7vt/3cTmg81h3efMwlS+d+Gso273pS99iblz5/L1r3/9iOX/9V//xa233sqKFSvYt28fZ599Nlu2DPyN944dO3jkkUdYtmwZzzzzDB9//DGffPIJtbW1LFmyhJNOOgmAdevWsWnTJgoLC1m+fDnvvPMOK1asOGJft956K9OmTeOUU07hnHPO4dprr6W0tJSbb76Z5ORkbrvtNgA+//nP9xvn+vXref/992lra2PBggWcf/75FBYWsn//fs4//3x27tzJPffcQ2FhYa/3cvfdd7Nnzx5cLldXwvO9732PBQsW8Nxzz/H6669zzTXX8PHHHwOwa9cu3njjDTZv3swJJ5zAM888w49//GMuvvhiXnrpJT796U/z5S9/mTvuuAOAq6++mhdffJELL7yw65g2m42LLrqIv/zlL1x//fWsXr2aiRMnkpeXd9TzqNTRGL+VYGWUzYdPoKNye2QDUkoppdS4oi1Yg5Samso111zDfffdd8TyV199lS9/+cvMnz+fT33qUzQ3N9Pa2jrgviZOnMiyZcsAWLVqFZ/73Oew2+3k5eVx8skn8+GHHwKwdOlSiouLsdlszJ8/n/Ly8l77uuOOO1izZg1nnXUWf/rTnzjnnHP6POZAcV500UUkJCSQnZ3NqaeeygcfWJXTSkpKWL9+PTt37uSRRx7ps4Vo7ty5XHnllTz66KM4HI6u93T11VcDcNppp1FXV0dzs5UYn3vuuTidTubMmUMgEOiKd86cOV3v74033uD4449nzpw5vP7662zatKnXcS+//PKu1r4nnniCyy+/fMDPXKlBC7VgZReW0WwSMfW7IxyQUkoppcaTcdWCNZiWppF0yy23sHDhQq6//vquZcFgkPfff5/4+PgjtnU4HEd0q+s+H1NSUtKgjtfZRQ+s7n/+fgbbT548mS984QvceOON5OTkUFdX12ub/uKE3uXMez4vLCxk9uzZvP3221x66aVHrHvppZd46623+Otf/8oPf/hDNmzYwEA635PNZsPpdHYdy2az4ff7cbvdfPGLX2TNmjWUlJRw55139jmX1QknnMDOnTupqanhueee4zvf+c6Ax1VqsDpbsJzxiVQ5i0hsKY9sQEoppZQaV7QFawgyMzO57LLLeOihh7qWnXXWWfzyl7/set7ZFa60tJSPPvoIgI8++og9e/b0uc+VK1fy5JNPEggEqKmp4a233mLp0qWDjumll17qGqO0Y8cO7HY76enppKSk0NLSctQ4AZ5//nncbjd1dXW8+eabLFmyhIqKCjo6rMH+DQ0NrFq1imnTph1x7GAwyP79+zn11FP50Y9+RFNTE62traxcuZLHHnsMsMaSZWdnk5qaOqj305lMZWdn09raytNPP93ndiLCxRdfzFe/+lVmzJhBVlbWoPav1NFIqAXLGZdAc+IEsjwVEY5IKaWUUuOJJlhD9LWvfe2IaoL33Xcfa9asYe7cucycObOrnPkll1xCfX09s2bN4v7772fq1Kl97u/iiy9m7ty5zJs3j9NOO40f//jH5OfnDzqeP/7xj0ybNo358+dz9dVX89hjj2G327nwwgv5y1/+0lXkor84wermd+qpp7Js2TK++93vUlhYyJYtWzj++OOZN28eJ598Mrfddhtz5liD/v/93/+dNWvWEAgEuOqqq5gzZw4LFizgK1/5Cunp6dx5552sXbuWuXPn8o1vfINHHnlk0O8nPT2dG2+8kdmzZ3P22WezZMmSrnUPPPDAEXFffvnlPProo9o9UIWVBNy4jZM4px1fWhl5pgaPuz3SYSmllFJqnJC+KtMNaQciJcAfgDzAAL81xvxCRO4EbgRqQpt+yxjzt4H2tXjxYrNmzZojlm3ZsoUZM2YMK0bVvzvvvPOIYhjRRn9/1FCte+BGyipfIu3OA3z4wgMsXfcN9n/uTUqmLYh0aEoppZQaQ0RkrTFmcc/l4WjB8gNfM8bMBJYBXxKRmaF19xpj5od+BkyulFJqLJCAGw9xiAhJBVbLc9OBrRGOSimllFLjxbCLXBhjKoHK0OMWEdkCFA13v2p03HnnnZEOQakxxRbw4sMJQNYEa9yhp3pXJENSSiml1DgS1jFYIlIKLABWhxZ9WUTWi8jvRSQjnMdSSqmRYAu48UgcADk5hbSaeEzD3ghHpZRSSqnxImwJlogkA88AtxhjmoHfAJOB+VgtXD/t53U3icgaEVlTU1PT1yZKKTVq7EEPvlCCZbfbqLLl4WrdH+GolFJKKTVehCXBEhEnVnL1mDHmWQBjTJUxJmCMCQIPAn3WHjfG/NYYs9gYszgnJycc4Sil1DGzB7xdCRZAY3whqe6DEYxIKaWUUuPJsBMssWaKfQjYYoz5WbflBd02uxjYONxjKaXUSLMH3Xi7JVgdSSXkBg7BMCuuKqWUUio2hKMFazlwNXCaiHwc+jkP+LGIbBCR9cCpwK1hOFbEPPfcc4gIW7f2X02svLyc2bNnh+2Y27Zt45RTTmH+/PnMmDGDm266CbAmCf7b3469KKPb7Wbp0qXMmzePWbNm8b3vfS9cISs17jmCXvw2V9dzkz6BBDy0NRyKYFRKKaWUGi/CUUVwFSB9rIqqsuyPP/44K1as4PHHH+f73/9+r/V+v3/YxwgEAtjt9q7nX/nKV7j11lu56KKLANiwYQNgJVhr1qzhvPPOO6bjuFwuXn/9dZKTk/H5fKxYsYJzzz2XZcuWDfs9KDXeOYyXQLcWrLjsSbATavdvIymzYIBXRr+Hn30Rr7udmz5/WaRDUUoppcassFYRjFatra2sWrWKhx56iCeeeKJr+ZtvvsnKlSv51Kc+xcyZ1tRffr+fK6+8khkzZnDppZfS3t4OwGuvvcaCBQuYM2cON9xwAx6PB4DS0lL++7//m4ULF/LnP//5iONWVlZSXFzc9XzOnDl4vV7uuOMOnnzySebPn8+TTz5JW1sbN9xwA0uXLmXBggU8//zzADz88MNcdNFFnHLKKUyZMqUrMRQRkpOTAfD5fPh8Pqyenkf685//zOzZs5k3bx4nnXQSYLV+XX/99cyZM4cFCxbwxhtvdB3r05/+NGeeeSalpaXcf//9/OxnP2PBggUsW7aM+vp6AB588EGWLFnCvHnzuOSSS7o+n+6WLVvGpk2bup6fcsop9JyAWqmRYgv6CNqcXc9TCyYD0FwZ26Xa3b4AF33yH9y0/Ub2f/JmpMOJuIr6Nox2G1VKKdWHYbdgjaq/fwMObQjvPvPnwLl3D7jJ888/zznnnMPUqVPJyspi7dq1LFq0CICPPvqIjRs3UlZWRnl5Odu2beOhhx5i+fLl3HDDDfz617/my1/+Mtdddx2vvfYaU6dO5ZprruE3v/kNt9xyCwBZWVl89NFHvY576623ctppp3HiiSdy1llncf3115Oens5dd93FmjVruP/++wH41re+xWmnncbvf/97GhsbWbp0KWeccQYAH3zwARs3biQxMZElS5Zw/vnns3jxYgKBAIsWLWLnzp186Utf4vjjj+91/Lvuuot//OMfFBUV0djYCMCvfvUrRIQNGzawdetWzjrrLLZv3w7Axo0bWbduHW63m+OOO44f/ehHrFu3jltvvZU//OEP3HLLLXzmM5/hxhtvBOA73/kODz30EP/5n/95xHEvv/xynnrqKb7//e9TWVlJZWUlixf3miRbqRFhN/4jEqyckikAeGt3RyqkMWFvdRPTpBWAmq2rKJl3SmQDiqC333uHRS9fzKolP2XlBVdHOpyIqW5285MH/pfPTnWy5NNfjHQ4EeMLBHnol3dximsH07/wWKTDUUqNAdqCNQiPP/44V1xxBQBXXHEFjz/+eNe6pUuXUlZW1vW8pKSE5cuXA3DVVVexatUqtm3bRllZGVOnTgXg2muv5a233up6zeWXX97nca+//nq2bNnCZz/7Wd58802WLVvW1fLV3T//+U/uvvtu5s+fzymnnILb7Wbfvn0AnHnmmWRlZZGQkMBnPvMZVq1aBYDdbufjjz+moqKiKwnrafny5Vx33XU8+OCDBAIBAFatWsVVV10FwPTp05k4cWJXgnXqqaeSkpJCTk4OaWlpXHjhhYDV8lZeXg5YSdjKlSuZM2cOjz322BEtVZ0uu+wynn76aQCeeuopLr300j4/H6VGgh0/xnb4u6esjExqTRrSuC+CUUVeXdXh9++s+iSCkURe9aa3SBQPJ6y5JdKhRNSadR/x4/Y7WPLxN8Hf+/+mWPHJ/kZubryX6VUvEqiN7ZZupZRlfLVgHaWlaSTU19fz+uuvs2HDBkSEQCCAiHDPPfcAkJSUdMT2Pbva9dX1rqee++iusLCQG264gRtuuIHZs2f3mQgZY3jmmWeYNm3aEctXr1591HjS09M59dRTefnll3sV6HjggQdYvXo1L730EosWLWLt2rUDvg+X63BhAJvN1vXcZrN1jVG77rrreO6555g3bx4PP/wwb775Zq/9FBUVkZWVxfr163nyySd54IEHBjyuUuHUswVLRKhx5JHQVhHBqCKvtcZKsHw4yGzuv9hPLJCGcgAc+DHuZiQ+NbIBRUjzvvVdj9v2riVp8okRjCZy9uzbS2cfi+oPnqHgvK9HNB6lVORpC9ZRPP3001x99dXs3buX8vJy9u/fT1lZGW+//Xaf2+/bt4/33nsPgD/96U+sWLGCadOmUV5ezs6dOwH44x//yMknn3zUY7/88sv4fD4ADh06RF1dHUVFRaSkpNDS0tK13dlnn80vf/nLrvEA69at61r3yiuvUF9fT0dHB8899xzLly+npqamq8tfR0cHr7zyCtOnT+91/F27dnH88cdz1113kZOTw/79+1m5ciWPPWZ1gdi+fTv79u3rldgNpKWlhYKCAnw+X9d++nL55Zfz4x//mKamJubOnTvo/Ss1XA7jh24JFkBzfBHpntieC8vWUgnA1oQF5PgPQjAY4YgiJ8O9t+tx7e6PIxdIhPmbD1fWrN3c9/+JscBUbe567D3wceQCUUqNGZpgHcXjjz/OxRdffMSySy655Ihugt1NmzaNX/3qV8yYMYOGhga+8IUvEB8fz//93//x2c9+ljlz5mCz2bj55puPeux//vOfXUUmzj77bO655x7y8/M59dRT2bx5c1eRi+9+97v4fD7mzp3LrFmz+O53v9u1j6VLl3LJJZcwd+5cLrnkEhYvXkxlZSWnnnoqc+fOZcmSJZx55plccMEFANxxxx288MILANx+++3MmTOH2bNnc+KJJzJv3jy++MUvEgwGmTNnDpdffjkPP/zwES1XR/ODH/yA448/nuXLlx+R1L3wwgvccccdXc8vvfRSnnjiCS67TKuVqdHlwI/pkWB5kovJDtZAYPjVQscrZ5uVYDXnLiEOP+11+yMcUeQUBirZbZsIQHP5uqNsHb0c7TUANJlEvIe2RDiayHE31wJQZTJwNeyIcDRKqbFAxlIVpMWLF5ue1eK2bNnCjBkzIhTR+Pbwww8fUQwjFunvjxoq/50ZvJVzJad96fB189bj93DStv+h+eaPSM2fHMHoIued//0Kxx/8I+tW/pYlq/6d3ec/xaQlZ0c6rIio/t5EdqYvZ17jq+wr/Swzrv9VpEOKiOf+53LOCL7LjkAeGakplH7tjUiHFBG/v+9Obqi/l7ccyzk+sAbXdw+BTb+/VioWiMhaY0yvSmz6F0AppToFgzgIIvYjW7DicyYBUFexPRJRjQnia6ND4kkrsor1tB6KzW/qPf4AKbQTn5xBBXnYmvYe/UVRKtlXT3tcFnVxxaS2x26LptPbBEBV+jxcxgNNsftZKKUsmmBFseuuuy6mW6+UGrKgNebR9EiwUgutUu1th2K3Qpj42umQBPJKpuA3NvwxWra+rd1NgnghPpW6uEKS2mLzZjoYNKSbRtyuLDqSJ5AeqAWfO9JhRUScrwkfToK51nyYgfryyAaklIq4cZFgjaVujGr80N8bNWQBK8Hq2YKVVzyZgBF8tXsiEdWYYPe345F40pITOSTZOJpjs2x9R0sDABKfSkdSMVm+SojBvzXtvgBZNOF1ZWEyyrBhYjaxSPA302FPITHXauluOrgzwhEppSJtzCdY8fHx1NXV6c2yGhJjDHV1dcTHx0c6FDWOmIDXemCPO2J5ekoih8jG3hSbSQWAw9+O15YAQLWjkOQYbblpb2kEwB6fSjB9Igl4CLRURzaoCGjz+EkWNyYuhfi84wCo3x+b5fsTAy10OFPJKpxEwAjt1bH7RYxSyjLm58EqLi6moqKCmpqaSIeixpn4+HiKi4sjHYYaR7xeDy7A1qMFS0SodeaT1H4gMoGNAc5gBz67lWC1JhQxqTU2y3J72hoBcCSl4yQNyqG+Yjs5M/MiGtdoa/P4ycNNkyvpiHF5ORGOKxKSgi14nWkUZaVSSRb+GG3JU0odNuYTLKfTSVlZWaTDUErFAL/PiwsQR1yvdS3xhZS0fTD6QY0RcYEOvM4sALyppaS3vIRxNyHxaRGObHR5QwmWMzGNlNRsABoP7iBn5soIRjX62tw+ksSDuFIoyC+m2STgr4m9MYq+QJA0WvE5J1CclsA6k01RS2y27iqlDhvzXQSVUmq0+LweoPcYLABvygQyTQPG2z7aYY0JLtNBwJEIgC3TmgOqqTL2bqj97VbFOFdSOrklVvETd03sFfxob2sGwB6fTEFGAvtMHo6m8sgGFQFtHj8ptBOMSyXOYaPWURDTLd1KKYsmWEopFeLzWmOwbI7ek2dLZikALVWxdzMNEG/cBEMJVlKeNZi/4UDsJViBjkYAXMkZ5GdncMhkIA3lEY0pEjydCVZCKk67jRpHAYntFRGOavS1evwkihvikgFoTygkzV8Lfk+EI1NKRdKIJ1gico6IbBORnSLyjZE+nlJKHauAz7opsjl6t2B1Vgirr4jN+Z8SjJtgXBIAGYVWUYP26thLsILuFgASU9Nx2m1U2/OIb4m94ifeDivBciakANCWWEiG9xAEg5EMa9S1eQIk40Zc1rXhS5uADQNNsZdsKqUOG9EES0TswK+Ac4GZwOdEZOZIHlMppY6Vz9fZgtV7DFZ6kZVUtFXFXlLh8QdIwA1O6yayoKCINuMiUB+Dk+y6rS6CickZADS5ikj1VEYyoojwtVuJpivRSrD8qROIwwdtsVVRsbWjA5f4kHjrc3CEus/66sojGJVSKtJGugVrKbDTGLPbGOMFngAuGuFjKqXUMfGHxmDZ+0iw8gtLcRsngRi8cWpv7yBOAl3f0qckxFEpuThicDC/8bThM3bscVZFRW9yMZnBWgj4IxzZ6PJ3dCZYqQA4Ql1oY208mieUaDpCCVZi3mQAmmNwfKJS6rCRTrCKgO7/A1eElnURkZtEZI2IrNFS7EqpSAr4rRYsu7N3gpWWGMdBycUegxPstrdZrTa2UBdBgHpnPkntByMVUsSIvx23uEDEep4xAQdB3HWx9XsRCHWVdCVZVSQ7E4tY60LrDV0bnQlWVv5EfMZOe3VsJZpKqSNFvMiFMea3xpjFxpjFOTmxOIOGUmqs8HeNweqdYAHUOgpI7oi9sRWeNutm2haf3LWsPbGQTN+hSIUUMeJtwy0JXc9dOdY0IjUV2yMVUkQEPa0A2EOJRWaRlWDF2iS7nS1YcaGWvOKsFCpNJsEYLHyilDpspBOsA0BJt+fFoWVKKTXmdLZgOZy9qwgCtCUWkeWNvaTC3aMbFEAgdQIptBFsb4hUWBFh97fjkfiu5+kF1ti8loOx1SXMeKzfCUKtmiW5WdSYNAIxNsmuP1TsIy40Fq0gLZ4KcnE0x94XMUqpw0Y6wfoQmCIiZSISB1wBvDDCx1RKqWMS6Cxy0UcXQbAG8ifThomxpMLbmWAlHE6wOsfcNFTGVlcoe6Adr/1wC1Z+yWQCRvDG2Ng88bZZD0IJVmZSHAfIxRljFRV9HUd2lXTYbdQ780nu0O+SlYplI5pgGWP8wJeBfwBbgKeMMZtG8phKKXWsgp0tWP10EbSHkoqmyp2jFdKY4Ov8lr5bF8HE/NBcWDE25sYZ6MBnT+x6npmaRBVZSFNsVVQUX2eCZf1OiAgNcQUkd8TWuLyg2+oqGdfty4e2xCLSAvXg64hUWEqpCBvxMVjGmL8ZY6YaYyYbY3440sdTSqlj1dmC5Yzru4tg50D+xgOxlVT4OqybyM6KcQBZobL17TFWNc4Z7CDQrQVLRKh15JPQFlstFjZfG16cYD88Z1x7YhGZ/moIBiIY2egKhrpKiuvwlw+B1AnWg8bYas1TSh0W8SIXSik1VphA5xisvluwMos7J9iNraQiECpo4Eo6/C19YX4hrSaeQH1s3UTGB90EnIlHLGtNCE2yG0Ps/nY8tiM/h2DaRBwEMDE0ya7xHtmSB+DItgqfeGtjq+CHUuowTbCUUiqkq4tgPy1YRfkFNJqkmBvI39kNKiHpcAtWfJyDQ5KLM8bmwoo3HRjHkYmFN2UCWcE6jM8doahGnzPQjseWcMSyuOxSAJoOxc4XEDavdW3QbQqD5HyrpbvpYGx1JVZKHaYJllJKhRi/DwBnXN8tWEkuB5WSR1yMzYXVWZI7vlsXQSDmxtx4/AES8BxxMw1gz5yATQz1lbHTYhEXaMdvPzLRTAklFo0HY6cL7eGxaId/J3LzJ+A2TjpirPusUuowTbCUUiqkswXL6Yzvd5smV0HsVQjztgNgcx2ZWLQnFZHlj52ucW2eAIm4j+gOBpCUZxX8qI+hsXlxwQ58PVrycoonEzSCO4a60Np9oYmnbfauZSVZSVSYHEyMtXQrpQ7TBEsppUKCoTFYLlffLVgA7uQSsgNVEAyOVlgRJ75WvDigR3XFYGoJKbTjb62PUGSjq629A5f4eyWaGYVTrPVVsZFYBIOGBNNOwHHk51CcnU4lmdAQOy28jkAb3h5dJXOSXRwgF1drbHWfVUodpgmWUkp18ltjaOLik/rfJmMiLnx0NMRO1zjxtdNBQq/lzqxSAGpjpFR7W6tVrt7uOrIFK794Ej5jxxcjc2F1+AIk4sH0KPaREGenypZHXGvsFLlw+jvw2o78e2GzCQ2uAlLdMdbSrZTqogmWUkqFiN+Nz9iRbqWne0rIsbqD1ezbPlphRZxVMa53t8mUUNe4xhgZzO9utxIsR8KRN9QJ8XFUSTaO5thosWjz+EnCTbBHV0mwutCmxVBiERdsw+fo/eVDR1IJicE26IitScmVUhZNsJRSKkT8bjzSf/dAgPSiqQA0xNBAfru/Ha/0vonMKrE+i46a2Cju4GltBMCekN5rXX1cPkntsZFYtHkDJEkHEte7pdeTVExGsA5C4xmjmTEGV7CDQI+xaAAmfaL1oCG2JqBWSlk0wVJKqRBbwI2HgROs/InWeJtYmuPGGejAa++dYOXn5tFiEjAN5aMfVAR425sAcCWl9VrXnlBMpi82Cn5YLVgexJXSa53JmIgNgy8GxmG5fUEScBN09m7JiwvNhRVrc+YppSyaYCmlVIjN78Z7lAQrLSWFajKRxtj5Zjou0I7P3vtbeofDzkFbAfEt0X8zDeAPdRGMS0rvtS6QVkI2DXg72kY5qtHX1tGBS3zY43snFvE5VmJRXxH9XWhbPD6ScWOcvVvyUgusScmbK2Oj+6xS6kiaYCmlVIg94MZr63uS4e7qnPkktsXOQP6EYCv+Pr6lB6h3FZPujo2xR/4OqwUrMSW91zpHZikANTFQ8MMTSjTt8b1bsNI6E4sYmGy41e0nUdzg6n1tFOTl02QS8cRQS7dS6jBNsJRSKsQe9OCToydYbQlFZHorRyGisSHRtBOI630zDdCeMpHcQBUE/KMc1egLdliJRUJyeq91yaFJdutjIcFqsxJNR2LvrpJ5xZPwGjveGBiX1xoq9iF9FPsoyUxgv8nF1lg++oEppSJOEyyllApxBDz4j1LkAsCfVkquqcUdA93BfIEgybQT7CfBIqMMBwHctdHfZTLothIsW3xqr3XZE6YD4K6O/i5h/rZGAJzJGb3W5acnUUk20hT9vw+tHT6ScPfZVTItwclBWx7xMVSyXil1mCZYSikV4gh68A2ii6Aj5zhsYqjau3UUooqsNrePZDrA1TupAIjLtbqE1e7fMpphRYR4WqwHfRR3yMkrps24oCH6W24C7VbpcVcfCZbdJtTa80iIgS60bR3tOCSIPaH374OI0BxfRLqnEoKBCESnlIokTbCUUirEYTwEBpFgpRZbrRWN+6M/wWptacYuBuljvA1ARon1WbQcjP6iBuJtpYN4sNl7rbPZbRyyFxDfEv0tN8GOzmqKmX2ub04oIsMT/RNxd5btj+sjwQLwpEzEiQ9aYqc7sVLKMqwES0TuEZGtIrJeRP4iIumh5aUi0iEiH4d+HghLtEopNYKcQQ9++9ETrLzSmQC4q6J/vE1Hq9VaYe+jWxxAUVEp7caFvyb6u8bZfa102HpXU+zU4CqKiUl2gx2NQN9jsADcqaWkmyYIdamMVr4269qIS8nuc70tqxSAQF30F/xQSh1puC1YrwCzjTFzge3AN7ut22WMmR/6uXmYx1FKqREXZ7yDasFKy8ylgRRsDbtGIarIcoe+pXckpve5Pj0pjv2Sj7OpfNRiihSnvxWPvXdJ7k4dyRPICxyCYHAUoxp9JtSCRXzfCZYtcxIAbYei+wuIQFs9AK6UvlvyEvOsOfNaYmhScqWUZVgJljHmn8aYztJR7wPFww9JKaUiI854CNrjB7VtlaOIxNbo7w7m7Sxo0MfkumCNNamLKyK1PfrnwnIFWvucD6xLZhkufDTXRHfZevGEEqx+xuUl5lnj8qJ9LizTbiVYzuS+W7CyCifjM3ZaozzRVEr1Fs4xWDcAf+/2vExE1onIv0RkZX8vEpGbRGSNiKypqakJYzhKKTU0TrzgHFyC1Zw4gWxP9A/k94QSLFdS74IGnVqTJpDtj/7B/EnBFjzO9H7Xx+dapdpro3xsnt3TTIckgt3R5/rM4mkAdER5F9rOYh8k9H1tTMhO5YDJJlgX/YVPlFJHOmqCJSKvisjGPn4u6rbNtwE/8FhoUSUwwRizAPgq8CcR6fOrLmPMb40xi40xi3Nycob/jpRS6hgYY3AZL+JMGNT2/vQy8qjD09EywpFFlq/daq1ISO67BQsgmF5GHH78DdHbcmOMIc004XP1n2imFk4FoC3KC344fc102PueeBqgKD+HGpNKMMrHHpmjJFgF6fHsJxdnc/S3dCuljnTUBMsYc4YxZnYfP88DiMh1wAXAlcYYE3qNxxhTF3q8FtgFTB2xd6GUUsPk8fqIk8CgEyxnjjW+oqo8usuT+1vqAEjNzO13G1duZ5ewbaMSUyS0evxk0Eogoe/xNgAFE6fgM3b8tdE9Ns/lb8Xr6D/BSktwckDyiYvyxELcoQSrn7FoTrvN6j7bEf0t3UqpIw23iuA5wNeBTxlj2rstzxERe+jxJGAKEN1fZSmlxrX29lYA7HEDjLHpJqXI6gbVEOXdwaTd6rrtTOk/wUotskq1Nx+I3gSrrqmFFOlAEvsebwOQmphApWRjj+JJdo0xpASb8MT135LXOS4vrSN6WzQBnN4m2m1JfZbt79SeVEJSsAU6GkYxMqVUpA13DNb9QArwSo9y7CcB60XkY+Bp4GZjTP0wj6WUUiOmo9UqKW1z9V8lrrv8slkAeKJ8nImto44WksAR1+82BSVluI0TbxSXam+qqwIgLnXgruw1ziJSojixaPMGyKYRX3z/iSZAe9IEMgK14PeMUmSjz+VrwuPov+ssQDCj1HrQUD7i8Silxo6+R6gOkjHmuH6WPwM8M5x9K6XUaHKHusLZ+ilH3lN6RhZ1pCEN0d04H+eup8WeTt9TqVry0xLZSR72xvLRCmvUtdRbCVZ82sAJVmtiCVObXh2NkCKivtVLtjRxMKn/Fk0Ak1mKrcEQqC/HnjttlKIbPW5fgNRgE15X+oDbuXImQzm0V+0ksXDBqMSmlIq8cFYRVEqpccvbajWy2xP77/rUU5WjiOQoL9We4GugzTHwZ2KzCTXOIpLbordUe0dTNQDJGXkDbudPKyWFtq45kqJNXUM9yeLGkTrw5xCfa41RbKyIzi60dW1ecqURX+LAn0NagfU9dHOUFz5RSh1JEyyllAJ8oQTLkdx/EYOeWpImkO09MFIhjQkpgUa8A1TO69SaGPosonSSXX+z1YKVkpU/4HZxOdYku7X7ojOxaKo5CIArvWDA7dKLrbpW0ZpY1LV6yJd6TPLAn0NhXi41JhVfjZZqVyqWaIKllFJAsL0RAFdy1qBf40+fRA71uNuaRyiqyAoGDemmEX/80T8Tf/pEXHgxrYdGIbLRZ2u2EgtnRsmA26UUWC03DVFaUbG9wfockrMKB9yuqLCEFpOAtyY6u9A2NDaTLm3Y0osG3G5CViL7TB62Rk2wlIolmmAppRTgb7dasBJTB9+CFReaWPZQlJZqr21qIYMWSBm4GxSAM8tquWk6EJ1FPxytB2iRZHANNBoNcidaFRXd1dFZ8MMTSrBSjpJgFaQlsI88HFGaWLTVWoVM4jOKB9wuNd7JIVs+iW3RW/hEKdWbJlhKKQUEQi1Y6ZmDn/A8rdC6mW6siM4Eq7piF3YxxGWVHnXbzkl2Gw5EZ5ewpI6DNDqPnmjmZ2VSZTKQKK0aZ+qthMmWWTrgdjabUOssJKk9OhOL5hprvGFa3sAtmgAtCcWk+aqjuqKiUupImmAppRRgOhppM/HEx8cP+jV5pTOB6C3V3lxptcKk5E8+6rY5JZMJGInKlhtjDOm+KtoTBh5vA1ZiUe0oIKE1Ogt+uFr20WpLgYT0o27bnlRClu8QBAMjH9goC9RbxW0cGROOuq0vrRQbBhqjM9lUSvWmCZZSSgHibqTVljyk16RlZFJDOvYoLdXuqbVaK7JLjl5muzg7jYNkR+V8Pw1tXgqpIZAy8HibTk3xxWR4oq/4iTGGDM8BmuKP3moD1hhFJ35MU/QlFvFNu/Bjh855rgZgzyoDIFC3a4SjUkqNFZpgKaUUEOdtpM028PiavlQ7i0hui9JS7Q178WMnPuvoN9Quh50qez4JLdHXcrN/7y5SpWPQ8zl5UyeSY+ow3vYRjmx01bR6KDaH8KZOHNT2nRUVG6Os26gxhvT2vdS7isHuPOr2yflW4ZNoHZ+olOpNEyyllAJSvDW0xA1+/FWn1sSJ5ERpqfbEpp1U2QvAZh/U9s3xxaR7Do5wVKOvdvc6ALImzR/U9p0tFg0Ho6u75N6DVRRLLeRMGdT2aUVWQhptCVZ1i4eSYAXu1LJBbZ9TMIF246KjWluwlIoVmmAppRSQGaihYxBjbHoKZJSRRSPutqYRiCpyAkFDsWcnDakzBv0ab+oE0k0jeFpGLrAI8BzcCEBW2fxBbZ8cKtVetz+65sI6tO1DbGLImLxkUNvnF0/CY5x4qqIr0dxeUU2ZHMKWN2tQ20/ITmKfycXUR2dXYqVUb5pgKaVinrujjUyaMSlDT7A6B7nXVETXzVN5RQVFUgv5swf9Glum9Y1+e3V0fRap9RuotWUjSYObIy2zxKou2X4ouhIL976PAEifvHRQ2xdlJrGfHGyN5SMY1eir2voeTgmQMe3EQW2fnxpPBXm4orD7rFKqb5pgKaViXtUBq5jD0SaR7UtSbikATYeia76fQ5tXAZA2yJtpgMT84wCo3Rc9LTetbh/T3Oupzlw06NcUFhTSYhII1kfX70RW/Uc0OHIgJX9Q2zvtNqodhSS2RtcYRf/e1QAkTVo2qO3tNqHBVUia+wAYM5KhKaXGCE2wlFIxr7HSuhFOyjl6yeWeMgqtgfzu2vJwhhRx3u1v4sVB4ZyTB/2azGJrLqy2KGq52fTJh+RIE3GTVgz6NS6ng4O2AlzN0ZNY7K5qZFHgE2rzlg/pdS2JJWR5D0ZNYuH2BShtfJ+q+DJIyh7861ImEGc80Fo1gtEppcYKTbCUUjGvc+6m9KKpQ35tdkEpfmMj0BA9paj9gSAl9e+wL3E2dlfSoF9XUlhIo0kiUBc9LTeNHz0LQPHxFw3tda4i0twVIxFSRHzy7sukSTtZ884b0uu8KRNJwA1tNSMU2eh6b9MuFrEVz6SzhvQ6k2F1n9VxWErFBk2wlFIxz1RtpcPEkVcyuOpo3cXFxVEjmThaoudmeuO69ziO/XimXDCk16XEOzkoecRFScuN2+tnctXLlCfMJD5rcKXJO3WkTCA3UBUVk+waY0jc8jQdkkDm/AuH9FoJjcuLlsm4D779B5wSoOCEK4b0uvhca7Lu9igr+KGU6tuwEiwRuVNEDojIx6Gf87qt+6aI7BSRbSJy9vBDVUqpkZHQtJODjhJs9sGVI++p3plHYkdlmKOKnLq3HsSHndKTrxrya+tdRaR0REfZ+vdefZbj2I9//rVDfm0wvRQnftx1479l88ON2zjZ8yYHi8+DuMQhvdaVZ43Lazw4/ku1769t4fiaZziUNA1nycIhvTajcDIBI7QcjI5EUyk1sHC0YN1rjJkf+vkbgIjMBK4AZgHnAL8WkWO7c1FKqRGW5ymnKXlwc9r0pS2+gHRfdIyt2LV7Jyc0/Y3tueeQlDn0qoqepCIyA9XjfsxNu8dL9of3UCdZTD5t6AlWXI7VYjHeS7V7/UEOvfg/OCVAyQVfH/Lr0/KtxKKzG+549vYzv+I420Fcp3xtyK8tyUmnkiz8UdR9VinVv5HqIngR8IQxxmOM2QPsBAZfikoppUZJXfUB8qnFlzP4cuQ9+VOKyA7WEfT7wxjZ6DPBINVP34YTP0Wf+u4x7UPSinHhw9tcHeboRte7j97FHLOd5hO/gTgThvz61EKru2lr5fhusXj6mcc53/0iBydfTlze9CG/viArjSoyCDaM7xLl76/7hLMP3s+B5NlkLPrskF8/ITORvcE8HFFWsl4p1bdwJFhfFpH1IvJ7EckILSsCuveLqAgt60VEbhKRNSKypqYmOgbBKqXGj30b3gEgZdKxfwck6SU4JUB99fi+iXznz/dyQvsbbDjuP0gvHvwEw93FZVqVGOsP7gpnaKNq1avPc9K+X7Mp7STKzrjxmPaRWzQZr7Hjqx2/LRZrPv6EszZ/g7r4CZRcds8x7SM/LZ6DJht7y8EwRzd6dlZUkfL8dcSLn+wrfwe2od86JcY5qHYUkNw+/ruMKqWO7qh/JUTkVRHZ2MfPRcBvgMnAfKAS+OlQAzDG/NYYs9gYszgnJ2eoL1dKqWFp2f0BQSNMmju4SUP70lkAoWEcJxWr//YISzf/kM3xC5n/uR8c834Sc60Eq7mqPEyRja5X//ZnFrx9I9WOIibf8HsQOab95KYlUkUW0jw+b6hXr/mAgr98BpcESL76T+BKOab9OO026h2543aM4pY9e2l76EKmU077Bb/BVXBsXzwAtCWVkBxoBE9L+AJUSo1JjqNtYIw5YzA7EpEHgRdDTw8A3WfsLA4tU0qpMSW1Zg37nKWUJmccfeN+JOdaCVZbzfi7mQ4Ggrz/+A9YsuMX7ImbQtkXn8XmOOp/Df3KKLDGHrlrx1clQa/Pz9uP/oCTy39JdVwRWV94mfi0Y//Sz2YTau25pLaNr//6AkHDK0//Lydu+j7G5sB/1QukFB9791mA1vh80tpXQzB4TK0/kWCM4ZV//JVZ732VXGng0Jm/pmjxxcPaZyBtArQCDXshf3ifqVJqbBtuFcHuI6AvBjaGHr8AXCEiLhEpA6YAHwznWEopFW5uj4cpns3UZS0a1n6yC0oB8DSMr1Lthyr2sO4n53Hizp+xKfkESr7yMgmpx55oAuTnFeI2TgKN4+ez2PzJanbcvZLT9/6cHaknkHvLWyRk9tmrfUha4gtI846f4idbtm3lg7vP45zN/01DfAm2m/9FxuTFw96vL7kQJ75xMxfW/gMHefmn13Pae9fidNhpueJ5ipZ/btj7jQu1dPuiaM48pVTfjv1rSsuPRWQ+YIBy4D8AjDGbROQpYDPgB75kjBn/k4EopaLKrvXvMks8OCetGNZ+0jNz8BgnpvlQmCIbWR2tTax5+ics2PMgs/GzdsZtLLzs20gYWhcSXA7KJQdHy9hvudmzexuVz32P45teplWS2LDkbuacd/MxdwvsyZtUREb7axDwgd0Zln2OhD3797H72R+wov4vGBE2zfwqMz/zTcQRF5b9S1oJVINp2o+k5IVlnyOhpr6BNc/cy7KKhziLNnaXXMJxV/4USUgPy/6Tc0sBq/ts1rH3NFRKjQPDSrCMMVcPsO6HwA+Hs3+llBpJDVv+BcCE+acPaz9is1Fry8TRNrYTrI7Gara9cA9lu//ESlrZlHQ8GZf+nEWTZob1OI3OHJI7xu5nsWvzGmr+8TMWNP6DImBd4RVMv+z7zMkI782/pBdjrwniqd+PK2dSWPcdDuU7t7D3bz9lUd1fmYCHzTnnUXrpD5iVPzmsx3FlTYAd0FJVTmrx8FvEwq284gDbX/w5iyqf4FxpZlfKQoIX/4Qpk4fXst1TVl4xPmOno2Z8dZ9VSg3dcFuwlFJq3EqsXM0BWwFFeROGva9mZw4J7rHZHaylag+7X7ibaQeeZT5eVrtOIPn025m1dHiJZX/aXAUUt42tXuEmGOSTt/8K793PfPcHFBknm/IupOyib7O4aMqIHNOVXQo7oPbALorGSIJljGHD6tdwv3Ufi9reoggb27JOp+hT32FO6bwROWZKnjXHXGv1HlJH5AhDZ4zh401bOPTKL1je+DxnSQdbU5bhOfPrTJ43MtdFUWYyh0wmgUbtIqhUtNMESykVk4KBIGUdG9iVsbLvOSSGqCM+l9yWzWHYU/g0lH/CwZfuZmrNP5hp4P3k00k743aOXzCy0xL6kgvJbGnA+L1h62Z2rNxuN+v+/nuyNzzI/OBu6klldenNTL/gFhZmD30i5aFILbCSqpZDkS/V7vP5WPvPx0hZ97/M9W+mhUTWFV/F5PO/yuzCkU3+cnPyaDXxeOsiP42BPxDk3bdfI/je/Sx3v808CbIj+3QC536T6ceNbOtaflo8n5BF4TjoPquUGh5NsJRSMWnPto+ZTAtMOCEs+/Mn5ZPd9DbBQBCbPbKV0g5seJOmV+5hZvMqXMbFWxmfpvjc21k5bXQGftjSi7EdMjTX7ic1zN3NBquuroZNf72PqeWPcQJ17LMV89G87zP73Js4Pj5xVGLIKbISF09d+agcry8tzY2sf/E3TNz+MMs4RKXk8tGM/2bm+V9kcXL6qMRQlJHIQZNFXFPkWm5aOzy8//dHyd7wO04ym2kjgZ2ln6PsvK8yLW90fkddDjt19lwmd4zvyaeVUkenCZZSKibVbHqTyUDBnJPDsj9baiHxlT5q6qrJyc0Pyz6HxBh2vPsXzNv3MtW9nkSTzKt51zP5wq9yesnwu0AOhSvLOl5D5e5RT7D27N7Ovr/9lEU1z3OSdLAlfh4NJ/yI6Ss/wwSbfVRjyc1Ip8akQdPoV1SsPriPHS/+jFkH/sxyaWW7czobln6LWad+ngLH6BbcSE90slFymNw2+pMNV9XUsv7F+5m+90+cQRXV9jy2zv4mU8++mRmJ6aMeT3tCHmnt746rkvVKqaHTBEspFZNsFatpIJXCSXPCsj9XhtXRsL5y76gmWEG/jw2vPELq2l8xxb+bQ2TxeumtzLnwPzkjK2vU4uguJa8UgNZRnGx407p3aXrtZyxpeZ0JBNmYcRqZZ9zGjNnHPoH0cNltQo09l7jW0esStnvrOqpe/ikLG17mBPysT1lB8qm3MHXRoKa0HBEiQrMrjxT3+6N2zJ3bN1Hx8s9ZVPdXzpQOdsXPZs+Jd1K2/DJy7ZG79fElF+Fo90NbNaRE4IsYpdSo0ARLKRWTCpo/YW/SHDLC9C1yUo41t3pLzV7g+LDscyDu9lbWv/gbirc8yDxTRbkU8fas77Pw/Js4LXF0usD1J7uza1z9yHYJCwaCfPTW89jeu5+F3jV04GJD4aWUXXA780aocMVQNbvyKfHsHtFjGGPY+N4/8L79Cxa0v0cRDjbknE/Rubcxf3J4vkAYLk9iISmNTeBth7iR+f00xvDRB2/h+de9LG37F6XAlszTyD3zq0yeuXxEjjlU9rRiqIZgw35smmApFbU0wVJKxZzayn2UmEoOFlwRtn1m5pcC4K4f2daKpvoaNr9wL1PLH2UpTWxzTOWDRd9h4Zmfp9QxNv6kZ2dk0miSRqxrnMfrYe3fHyb7k/9lcXAX9aTx0eQvMf1Tt7IwLWdEjnmsPImFZHWsBmPCNr9WJ7/Px0ev/ImUj37NHP9WGklmzcR/Y9qFX2VxTjhKt4SPSSuBRjBNFUjO1LDu2+cP8P5rfyHxw/tZ5F9HG/FsKPk8ky64jTn5ZWE91nC5ciZaJeur95A2YUmkw1FKjZCx8b/xGLX9o39Rt+4Fa2xFZhHJOSWk500gPbsQu310+/IrpcJn3yevkw2kT18Ztn2m5ZYQNEJwhJKKygPl7H7hHuYdeoYTpIP18YupXHErs048LywTBIeTzSbU2HJwhblrXFNTI+v/+ism73yYE6mmwlbEx/OtwhULXZFtteuPSSshvs6Lu6mK+PTwtFi0trbw8YsPMGHbQyw1lRyUPNbO/Cazzv8iS5PGSiH0I7myJsBeaKspJzlMCVZrh4fVLz1M4ab/ZaXZRb2ks376fzHtgltYkJwZlmOEW0qooEbboZ2khWmfPn+AjZs3MWfmLBwOvTcZMmMg6CcY8BMIBgj4/fgDQYJ+P/6An4AJEPQHMCaImAAC2ETAZkOwgc2GTQQRG2ITROwggths1jIRxCbYbHbg8HKbCGKzW+tD26vooQnWABp2fsDx+x7CJuaI5QEjNEoSrZJMuy0FjyMFrzOVoCORoN2Fcbgwdhc44hGHCxwukMMXjnT/FlMEEDBBTNAPwQAE/BD0WY9NaFnQD0E/EvRbF3jXv9Y2tm7LbATBBBBjQn8MgthCfxhsBBETtLbvXE4QW+ixjcM/doLAke9dejw/YlnvVUd97dEN/I2vOcoXwuZorz/q+r5J1/rh7n9432gP9/Wxaqpx48ZJ2ZzwdRsSZzw1tkxcLeHtFrd723qq/v5jFjX8nVwCfJJ2Kuln3s7cOZEbWzQYda5iJrjDU5780IF97Hzxp8w5+GdWShvb4maxadn3mXnK5RSPcuGKoYrLmgi7oa5iJ0XDTLBqqg6y9a/3MqviCVbQzC7HFNYv+TmzT7+KwlEuXDFUyaG5sJoO7iB55lnD2ldNfSMf//XXTNvzMKdTRaW9kK0L7mLa2TeR6UwIR7gjJj83hyqTjr9m+JUEWzo8vP+3P5K74bcsYBurdv2IFRffHIYoxy5jDO0dHTTWHqKjsQp3cw3etmb87Y0EOpoJeprB3YLN24LD30Kcvw1HwI096MVhvDiDHpzGixMvccaHCy/x4gPAFvqJ5JUUNNadkkEIYt0fdj7u/P/eIASl83n3dZ2vtXXto/sP0rnP3sT0fbfT99b938v1d583lPu//rbdJ4VsPutPXH1C6aD3FUmaYA3g+Mtux+f9CtVVFTRW7aW9tgJvwwGkrRpxN2L3NuP0NePyN5PWXkVc0ENc6KKNw0ucBIYdg9/YCGDHj/VvQOzWv6EUKCD2rn8Ntq5/g2LHiM260MSG3+YgKHbAhulc1+1fxAZix9hCy0OvM90Tw56P+uzuIl2rDNLr4jyWFKtfJjisl/d3EZvQH5r+UpfOV/X1+u5/o/pcP4jj97mzASNRx6RoMUtd8WHdZa2zkNSO4SdYJhhk8+p/4n7rPha0v0sxdtbnXEDR+V9nYdmsMEQ68lqTJ5Fb+y74PdaXTMdg+6aPqP3nT1nU+A9OxM+GlBUkn/ZVpi08LczRjpyUPGs8WtOhXRTNXnFM+9i5bQOH/vEzFta9xErxsDFxKXUn38KUpeeFvdvhSMkpnkybceGt3HLM+9hXcYCtL97LwsqnOFOaKHdNY/fyO5m04nIKxnii3WliViLrTQET6nce8z4q6xpY99cHmLHnEc6USqrs+TT6k3Du+DswPhMsv99PbdUBGg6V01qzD299BbaWg9g7anF6GkjwNZAcaCQt2ESKdJA0wL7cxkm7JNIuibhtiXhsCXjtiXTYMzB2F0F7HMYeTzD0OGhzgc0BNjvY7IjYrZYlm+3wv133SzaMESCIMQYxQQwGMQZjgtb/28aE7k9C/xoDBPtebui2zvR4jenjtVYyZB0zeMQ2Vgyhe4tu6w4/t9Kx/u9u+lgu/Syn7y94hQHuTPr9W9V7uUF6bd7iyGJC1kBnfmzRBOsonHEu8ksmk18y9FLDAb8fr6cDr7u966bdGHP4MSZ0fRnsItgdcdidThwOJ3aHE7vNgcNuwwEc2+2JUmo0tSQUM7np2Cul+XxeNrzyR5I/eoBZ/u00kczaCdcx5YKvsjhvdEutD5c9bxqO2iANFdvIKJ076NeZYJB17/6DwKr7WNTxHhNxsDH3fIrPu515ZbNHMOKRkVk6E7+xEazcOKTXBYOGte++QuCd+1jSvooJ2NiYdTb559zG7KmLRijakTM5N5WtppiMmqElWMYYNn7yIfVv3M/ixpc5SzxsSz0e7+m3UTrvzHGTYHZKjHNQHVfC7Lb3hzwub/uunex6+Vcsrn6G86SJffFTKT/xO5SuuIJ1v7qaaXX/oqOjg4SEsdeK5/EHOHDgAA37NtJeuQ1b3S5cbRUkuqvI8NeQZerJlwDd23h9xk6DpNFqT6PdmUF1YhGV8ZmYpGzsydnYk3NwJmfjSskgMSWDpJR0klIziI+LJx4Ym51EVazQBGsE2R0OEhwpJCSlRDoUpdQo8KVNJLvp77jbmohPGvwIi5pD+9n28gNMLn+ChdSyXwpYPeNbzLvgCywZo2NqjiZ9wmzYBFW71g0qwWpqamTjy78jb9ujLAzuoYlk1pX+G1Mu/CqLssdWwYahyM/MYAfFxNduGNT2LS3NrP/H/5G1+Q8sCe6klUTWT7iGSRd8jYV5E0c42pET77RT5SpjUuuaQSUWbo+XD155kuSPH2Khfx1eHGzLOZvC877GtEnjL8Hsri19Gsm1/4TGfZAx8Dn1+gJ8uOplzAcPsrT9LaZKgB1pyzCn38aEuWd0fY7xCz5L+mt/451XH2f5hTeMxtvoHas/yL7qeir3bKb1wFao20FC8x6y3PsoDh5gkrQe3tbYqbbl0hSXy8GkhexPzseWVoQrq4Tk3Alk5ZeRkpVPrs1ObkTejVLDowmWUkqFSULxXNgH+ze9z5SlZw+4rd/vZ9O7LxL44PfMblnFCgmwxTWX6sV3MfvUyykZIxUBj9WE6Ytp/Vs8vl1vwenX9rmNCQbZvv49at5+iLm1f2e5tLPHXsbaud9jzjk3sihx/H85ZbcJlYnTWND8Qb+Tyxpj2LhuNXWrfs/8uhdZLm3st5ewfu53mHHOjSyIwIS4I6E5ay6ph14lUL0Ne970XuuNMWzdupHKf/0fUw/9lZOopkay+GTqfzLl3C8xJ6MgAlGPgAknQu0vad72L1KXXdPnJhUHD7L51YeZsPsplrOHFhLZXHw5k879ClOKZ/TafvqJn6Lq9RwyPn4A/7nXjmixi5YOL/v27qJ27ybclduw1+8kpa2cAn8FZdRwXLdx6/W2TOoTJrA/9Sz2Zx9HQv50sibOJKPwOIrtTopHLEqlImt8/w+ulFJjSMHsk+FdaNmxCvpIsEwwyK5Nq6l65zFKD/2DeVTTSDJr8y6j+PT/YMa0BRGIemRkpSXzYdwcSg6t6pVYVOzdQfkbj1C47wWmBfcyydjZlHEaKStuZvKi0ykbZ92+jqaj5GTSt79C/ebXyZx9eMLf8vJd7P/XH8jf+zxzgnvwGTtb0k+idvl/cNyScyiJss8hY/4F8PLPOPD+00y46Dtdyw9VHWLz64+TufMZ5gc2MM0IOxLns33Jd5ly0hXkOOIiGHX4zVt0Ig1rk2n5+IUjEqz6pmY++dezxG/6Mwvd73OW+KlwlrFt/l0cd/oNzI/v/wsHsTuoXvAV5nz0Xd74872c+rnbhhWjMYaaujoO7tpAS8UW/DXbcTXtIdO9l5LgQWaJp2vbDuKpcRXTnj6PHdnHkVQ4g+zSWSTkTSUzPlW76qmYJOaoA+lHz+LFi82aNWsiHYZSSh0TYwzld83F50hk6rfeBxH8Pi/b175BwycvUVz1GhODFfiNjS2JiwjMvowZp1+JK378DNwditef/AWnbbmDT6Z8GVvxIpp2vEtu5ZtMDVgV1LY7p9M89RKmnXEtKRl5EY525OyvqiPt17OpcxXTOO9GWg9uJe/Qv5gasAod7HRMoWXaJUw74zoSo6WVpg9tHj9b/t8KpkoFOxd8i9a6A6QefJtZ3o04JUClvZDqyZdQdvq/kZo3tuavCidjDE/d/W981vMsm+Z8g4aOAK6Kd5jdsYYk8dAgaewtPJ/Ck68nd8qSQY/TMgE/235yJpPaP+G9qbex7LLbcTkHronX3t7KgT1bqd+/DU/1Duz1O0ltKyfXW0GeNHRtFzRCtT2PhoSJ+NIn4cybRlrxdHLLZuNILx53Y+GUChcRWWuMWdxr+XASLBF5EpgWepoONBpj5otIKbAF2BZa974x5qilbTTBUkqNd2/96W5O2v7/+CRpOSboZ1LHRlJpw29s7IifTdPkC5l+6lWk5xRGOtQR5/b62HzPWSz0fQRYN2k746bRWHI6pSddSW7p+KiIGA7/fPq3nLzhm7jET9AIO+Km0zrhNCas+Bw5ZXMiHd6oefvdd5j6jyu7bt4r7CVUF55G/vGXUjhrZczcqG/cuRcevZjZ7AKgVrLYn3sKmQsvYsKic5FjbLVztzSw+9eXMLNjLQfIZU/a8QRSCrE7XRi/D7u7DntHHQmeGnJ8B8kzdUdMRdNEMtVxE2hNnojJmkJiwXSyS2eRVTINGeMl8JWKhBFJsHoc4KdAkzHmrlCC9aIxZkglnzTBUkqNdz6flw8f+AJT616l2ZZGXeosbFPPYuqJF5KSnh3p8Eadz+9n6wevYCdI8bRFpGaFZ7Ld8aiqqpLWmgoKJxxHQmpGpMOJmKbmFur3byansIzkjNgtYdDu9nBw10ays3NIzy0JW3JpgkG2vf5H/Oseo6RtE2kcLi7RRjxNkk6bM5PmhGL86aW4co4jrXga+aUzSUiP3fOh1LEY0QRLrJlz9wGnGWN2aIKllFJKKRV5xtdBwO/H4XCCM7xz/ykV6/pLsHqXMzo2K4EqY0z3qcnLRGSdiPxLRFYOENhNIrJGRNbU1NSEKRyllFJKKSXOBBwJKZpcKTWKjlpFUEReBfrq0/FtY8zzocefAx7vtq4SmGCMqRORRcBzIjLLGNPccyfGmN8CvwWrBWuob0AppZRSSimlxoqjJljGmDMGWi8iDuAzQNfMf8YYD+AJPV4rIruAqYD2/1NKKaWUUkpFrXB0ETwD2GqMqehcICI5ImIPPZ4ETAF2h+FYSimllFJKKTVmhWOi4Ss4snsgwEnAXSLiA4LAzcaY+qPtaO3atbUisjcMMYVTNlAb6SDUqNHzHTv0XMcWPd+xQ8917NBzHVvG4vme2NfCMTXR8FgkImv6qg6iopOe79ih5zq26PmOHXquY4ee69gyns53uKoIKqWUUkoppVTM0wRLKaWUUkoppcJEE6yj+22kA1CjSs937NBzHVv0fMcOPdexQ891bBk351vHYCmllFJKKaVUmGgLllJKKaWUUkqFiSZYSimllFJKKRUmmmANQETOEZFtIrJTRL4R6XhU+IhIiYi8ISKbRWSTiPxXaHmmiLwiIjtC/2ZEOlYVHiJiF5F1IvJi6HmZiKwOXd9PikhcpGNU4SEi6SLytIhsFZEtInKCXtvRSURuDf0N3ygij4tIvF7b0UNEfi8i1SKysduyPq9lsdwXOu/rRWRh5CJXQ9XPub4n9Hd8vYj8RUTSu637ZuhcbxORsyMS9AA0weqHiNiBXwHnAjOBz4nIzMhGpcLID3zNGDMTWAZ8KXR+vwG8ZoyZArwWeq6iw38BW7o9/xFwrzHmOKAB+LeIRKVGwi+Al40x04F5WOddr+0oIyJFwFeAxcaY2YAduAK9tqPJw8A5PZb1dy2fC0wJ/dwE/GaUYlTh8TC9z/UrwGxjzFxgO/BNgND92hXArNBrfh26bx8zNMHq31JgpzFmtzHGCzwBXBThmFSYGGMqjTEfhR63YN2AFWGd40dCmz0CfDoiAaqwEpFi4Hzgd6HnApwGPB3aRM91lBCRNOAk4CEAY4zXGNOIXtvRygEkiIgDSAQq0Ws7ahhj3gLqeyzu71q+CPiDsbwPpItIwagEqoatr3NtjPmnMcYfevo+UBx6fBHwhDHGY4zZA+zEum8fMzTB6l8RsL/b84rQMhVlRKQUWACsBvKMMZWhVYeAvEjFpcLq58DXgWDoeRbQ2O0Pt17f0aMMqAH+L9Ql9HcikoRe21HHGHMA+AmwDyuxagLWotd2tOvvWtb7tuh2A/D30OMxf641wVIxTUSSgWeAW4wxzd3XGWsOA53HYJwTkQuAamPM2kjHokaFA1gI/MYYswBoo0d3QL22o0No7M1FWEl1IZBE7y5GKorptRwbROTbWEM7Hot0LIOlCVb/DgAl3Z4Xh5apKCEiTqzk6jFjzLOhxVWdXQpC/1ZHKj4VNsuBT4lIOVZX39Owxuikh7oVgV7f0aQCqDDGrA49fxor4dJrO/qcAewxxtQYY3zAs1jXu17b0a2/a1nv26KQiFwHXABcaQ5P3jvmz7UmWP37EJgSqkYUhzWY7oUIx6TCJDQG5yFgizHmZ91WvQBcG3p8LfD8aMemwssY801jTLExphTrOn7dGHMl8AZwaWgzPddRwhhzCNgvItNCi04HNqPXdjTaBywTkcTQ3/TOc63XdnTr71p+AbgmVE1wGdDUrSuhGodE5Bys7v2fMsa0d1v1AnCFiLhEpAyrsMkHkYixP3I4GVQ9ich5WGM37MDvjTE/jGxEKlxEZAXwNrCBw+NyvoU1DuspYAKwF7jMGNNzgK0ap0TkFOA2Y8wFIjIJq0UrE1gHXGWM8UQwPBUmIjIfq6BJHLAbuB7rC0W9tqOMiHwfuByr+9A64N+xxmLotR0FRORx4BQgG6gCvgc8Rx/XcijJvh+rm2g7cL0xZk0EwlbHoJ9z/U3ABdSFNnvfGHNzaPtvY43L8mMN8/h7z31GkiZYSimllFJKKRUm2kVQKaWUUkoppcJEEyyllFJKKaWUChNNsJRSSimllFIqTDTBUkoppZRSSqkw0QRLKaWUUkoppcJEEyyllFJKKaWUChNNsJRSSimllFIqTP5/gpShUukAwxwAAAAASUVORK5CYII=\n",
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" \n",
" \n",
" \n",
" replace_axon \n",
" param_i \n",
" gnabar_hh.somatic \n",
" gkbar_hh.somatic \n",
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"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"0 False 0 0.12 0.0406 bAP.soma.v \n",
"1 False 0 0.12 0.0406 Step1.soma.v \n",
"2 False 0 0.12 0.0406 Step3.soma.v \n",
"\n",
" residual_rel_l1_norm residual_rel_l1_error \n",
"0 0.000729 2.09e-05 \n",
"1 0.0109 3.88e-06 \n",
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\n",
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"\n",
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" \n",
" \n",
" \n",
" replace_axon \n",
" param_i \n",
" gnabar_hh.somatic \n",
" gkbar_hh.somatic \n",
" protocol \n",
" residual_rel_l1_norm \n",
" residual_rel_l1_error \n",
" \n",
" \n",
" \n",
" \n",
" 30 \n",
" True \n",
" 0 \n",
" 0.12 \n",
" 0.0406 \n",
" bAP.soma.v \n",
" 0.00164 \n",
" 2.03e-05 \n",
" \n",
" \n",
" 31 \n",
" True \n",
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" Step1.soma.v \n",
" 0.00922 \n",
" 3.45e-06 \n",
" \n",
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" 32 \n",
" True \n",
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" Step3.soma.v \n",
" 0.00295 \n",
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"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"30 True 0 0.12 0.0406 bAP.soma.v \n",
"31 True 0 0.12 0.0406 Step1.soma.v \n",
"32 True 0 0.12 0.0406 Step3.soma.v \n",
"\n",
" residual_rel_l1_norm residual_rel_l1_error \n",
"30 0.00164 2.03e-05 \n",
"31 0.00922 3.45e-06 \n",
"32 0.00295 0.000155 "
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""
]
},
"metadata": {
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},
"output_type": "display_data"
},
{
"data": {
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" \n",
" \n",
" \n",
" replace_axon \n",
" param_i \n",
" gnabar_hh.somatic \n",
" gkbar_hh.somatic \n",
" protocol \n",
" residual_rel_l1_norm \n",
" residual_rel_l1_error \n",
" \n",
" \n",
" \n",
" \n",
" 3 \n",
" False \n",
" 1 \n",
" 0.0592 \n",
" 0.0295 \n",
" bAP.soma.v \n",
" 0.00063 \n",
" 2.49e-05 \n",
" \n",
" \n",
" 4 \n",
" False \n",
" 1 \n",
" 0.0592 \n",
" 0.0295 \n",
" Step1.soma.v \n",
" 0.000959 \n",
" 1.5e-05 \n",
" \n",
" \n",
" 5 \n",
" False \n",
" 1 \n",
" 0.0592 \n",
" 0.0295 \n",
" Step3.soma.v \n",
" 0.00141 \n",
" 0.000209 \n",
" \n",
" \n",
"
\n",
"
"
],
"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"3 False 1 0.0592 0.0295 bAP.soma.v \n",
"4 False 1 0.0592 0.0295 Step1.soma.v \n",
"5 False 1 0.0592 0.0295 Step3.soma.v \n",
"\n",
" residual_rel_l1_norm residual_rel_l1_error \n",
"3 0.00063 2.49e-05 \n",
"4 0.000959 1.5e-05 \n",
"5 0.00141 0.000209 "
]
},
"metadata": {},
"output_type": "display_data"
},
{
"data": {
"image/png": 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\n",
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" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
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\n",
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"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"6 False 2 0.0769 0.069 bAP.soma.v \n",
"7 False 2 0.0769 0.069 Step1.soma.v \n",
"8 False 2 0.0769 0.069 Step3.soma.v \n",
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\n",
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},
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{
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"\n",
"\n",
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\n",
" \n",
" \n",
" \n",
" replace_axon \n",
" param_i \n",
" gnabar_hh.somatic \n",
" gkbar_hh.somatic \n",
" protocol \n",
" residual_rel_l1_norm \n",
" residual_rel_l1_error \n",
" \n",
" \n",
" \n",
" \n",
" 36 \n",
" True \n",
" 2 \n",
" 0.0769 \n",
" 0.069 \n",
" bAP.soma.v \n",
" 0.00178 \n",
" 6.03e-05 \n",
" \n",
" \n",
" 37 \n",
" True \n",
" 2 \n",
" 0.0769 \n",
" 0.069 \n",
" Step1.soma.v \n",
" 0.00159 \n",
" 5.43e-06 \n",
" \n",
" \n",
" 38 \n",
" True \n",
" 2 \n",
" 0.0769 \n",
" 0.069 \n",
" Step3.soma.v \n",
" 0.00176 \n",
" 1.68e-05 \n",
" \n",
" \n",
"
\n",
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"
],
"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"36 True 2 0.0769 0.069 bAP.soma.v \n",
"37 True 2 0.0769 0.069 Step1.soma.v \n",
"38 True 2 0.0769 0.069 Step3.soma.v \n",
"\n",
" residual_rel_l1_norm residual_rel_l1_error \n",
"36 0.00178 6.03e-05 \n",
"37 0.00159 5.43e-06 \n",
"38 0.00176 1.68e-05 "
]
},
"metadata": {},
"output_type": "display_data"
},
{
"data": {
"image/png": 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\n",
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" \n",
" replace_axon \n",
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" gnabar_hh.somatic \n",
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"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"9 False 3 0.095 0.0678 bAP.soma.v \n",
"10 False 3 0.095 0.0678 Step1.soma.v \n",
"11 False 3 0.095 0.0678 Step3.soma.v \n",
"\n",
" residual_rel_l1_norm residual_rel_l1_error \n",
"9 0.000701 7.94e-05 \n",
"10 0.000948 4.03e-05 \n",
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\n",
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},
"metadata": {
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"output_type": "display_data"
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{
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" \n",
" \n",
" \n",
" replace_axon \n",
" param_i \n",
" gnabar_hh.somatic \n",
" gkbar_hh.somatic \n",
" protocol \n",
" residual_rel_l1_norm \n",
" residual_rel_l1_error \n",
" \n",
" \n",
" \n",
" \n",
" 39 \n",
" True \n",
" 3 \n",
" 0.095 \n",
" 0.0678 \n",
" bAP.soma.v \n",
" 0.00177 \n",
" 0.000205 \n",
" \n",
" \n",
" 40 \n",
" True \n",
" 3 \n",
" 0.095 \n",
" 0.0678 \n",
" Step1.soma.v \n",
" 0.00166 \n",
" 6.4e-06 \n",
" \n",
" \n",
" 41 \n",
" True \n",
" 3 \n",
" 0.095 \n",
" 0.0678 \n",
" Step3.soma.v \n",
" 0.00177 \n",
" 3.01e-05 \n",
" \n",
" \n",
"
\n",
"
"
],
"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"39 True 3 0.095 0.0678 bAP.soma.v \n",
"40 True 3 0.095 0.0678 Step1.soma.v \n",
"41 True 3 0.095 0.0678 Step3.soma.v \n",
"\n",
" residual_rel_l1_norm residual_rel_l1_error \n",
"39 0.00177 0.000205 \n",
"40 0.00166 6.4e-06 \n",
"41 0.00177 3.01e-05 "
]
},
"metadata": {},
"output_type": "display_data"
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"data": {
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"\n",
"\n",
"
\n",
" \n",
" \n",
" \n",
" replace_axon \n",
" param_i \n",
" gnabar_hh.somatic \n",
" gkbar_hh.somatic \n",
" protocol \n",
" residual_rel_l1_norm \n",
" residual_rel_l1_error \n",
" \n",
" \n",
" \n",
" \n",
" 12 \n",
" False \n",
" 4 \n",
" 0.0553 \n",
" 0.0212 \n",
" bAP.soma.v \n",
" 0.00064 \n",
" 6.72e-05 \n",
" \n",
" \n",
" 13 \n",
" False \n",
" 4 \n",
" 0.0553 \n",
" 0.0212 \n",
" Step1.soma.v \n",
" 0.0279 \n",
" 4.75e-07 \n",
" \n",
" \n",
" 14 \n",
" False \n",
" 4 \n",
" 0.0553 \n",
" 0.0212 \n",
" Step3.soma.v \n",
" 0.00573 \n",
" 1.71e-05 \n",
" \n",
" \n",
"
\n",
"
"
],
"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"12 False 4 0.0553 0.0212 bAP.soma.v \n",
"13 False 4 0.0553 0.0212 Step1.soma.v \n",
"14 False 4 0.0553 0.0212 Step3.soma.v \n",
"\n",
" residual_rel_l1_norm residual_rel_l1_error \n",
"12 0.00064 6.72e-05 \n",
"13 0.0279 4.75e-07 \n",
"14 0.00573 1.71e-05 "
]
},
"metadata": {},
"output_type": "display_data"
},
{
"data": {
"image/png": 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" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"42 True 4 0.0553 0.0212 bAP.soma.v \n",
"43 True 4 0.0553 0.0212 Step1.soma.v \n",
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""
]
},
"metadata": {
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"output_type": "display_data"
},
{
"data": {
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\n",
" \n",
" \n",
" \n",
" replace_axon \n",
" param_i \n",
" gnabar_hh.somatic \n",
" gkbar_hh.somatic \n",
" protocol \n",
" residual_rel_l1_norm \n",
" residual_rel_l1_error \n",
" \n",
" \n",
" \n",
" \n",
" 15 \n",
" False \n",
" 5 \n",
" 0.0799 \n",
" 0.0189 \n",
" bAP.soma.v \n",
" 0.00084 \n",
" 8.6e-06 \n",
" \n",
" \n",
" 16 \n",
" False \n",
" 5 \n",
" 0.0799 \n",
" 0.0189 \n",
" Step1.soma.v \n",
" 0.00924 \n",
" 1.05e-05 \n",
" \n",
" \n",
" 17 \n",
" False \n",
" 5 \n",
" 0.0799 \n",
" 0.0189 \n",
" Step3.soma.v \n",
" 0.00782 \n",
" 3e-05 \n",
" \n",
" \n",
"
\n",
"
"
],
"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"15 False 5 0.0799 0.0189 bAP.soma.v \n",
"16 False 5 0.0799 0.0189 Step1.soma.v \n",
"17 False 5 0.0799 0.0189 Step3.soma.v \n",
"\n",
" residual_rel_l1_norm residual_rel_l1_error \n",
"15 0.00084 8.6e-06 \n",
"16 0.00924 1.05e-05 \n",
"17 0.00782 3e-05 "
]
},
"metadata": {},
"output_type": "display_data"
},
{
"data": {
"image/png": 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\n",
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" \n",
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" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"45 True 5 0.0799 0.0189 bAP.soma.v \n",
"46 True 5 0.0799 0.0189 Step1.soma.v \n",
"47 True 5 0.0799 0.0189 Step3.soma.v \n",
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" residual_rel_l1_norm residual_rel_l1_error \n",
"45 0.00174 1.1e-06 \n",
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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"data": {
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"\n",
"\n",
"
\n",
" \n",
" \n",
" \n",
" replace_axon \n",
" param_i \n",
" gnabar_hh.somatic \n",
" gkbar_hh.somatic \n",
" protocol \n",
" residual_rel_l1_norm \n",
" residual_rel_l1_error \n",
" \n",
" \n",
" \n",
" \n",
" 18 \n",
" False \n",
" 6 \n",
" 0.0562 \n",
" 0.0128 \n",
" bAP.soma.v \n",
" 0.00102 \n",
" 3.19e-05 \n",
" \n",
" \n",
" 19 \n",
" False \n",
" 6 \n",
" 0.0562 \n",
" 0.0128 \n",
" Step1.soma.v \n",
" 0.00923 \n",
" 1.11e-05 \n",
" \n",
" \n",
" 20 \n",
" False \n",
" 6 \n",
" 0.0562 \n",
" 0.0128 \n",
" Step3.soma.v \n",
" 0.00765 \n",
" 1.28e-05 \n",
" \n",
" \n",
"
\n",
"
"
],
"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"18 False 6 0.0562 0.0128 bAP.soma.v \n",
"19 False 6 0.0562 0.0128 Step1.soma.v \n",
"20 False 6 0.0562 0.0128 Step3.soma.v \n",
"\n",
" residual_rel_l1_norm residual_rel_l1_error \n",
"18 0.00102 3.19e-05 \n",
"19 0.00923 1.11e-05 \n",
"20 0.00765 1.28e-05 "
]
},
"metadata": {},
"output_type": "display_data"
},
{
"data": {
"image/png": 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\n",
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" \n",
" \n",
" replace_axon \n",
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" gnabar_hh.somatic \n",
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"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"48 True 6 0.0562 0.0128 bAP.soma.v \n",
"49 True 6 0.0562 0.0128 Step1.soma.v \n",
"50 True 6 0.0562 0.0128 Step3.soma.v \n",
"\n",
" residual_rel_l1_norm residual_rel_l1_error \n",
"48 0.00166 1.37e-06 \n",
"49 0.00312 2.16e-05 \n",
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\n",
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"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"21 False 7 0.0589 0.0664 bAP.soma.v \n",
"22 False 7 0.0589 0.0664 Step1.soma.v \n",
"23 False 7 0.0589 0.0664 Step3.soma.v \n",
"\n",
" residual_rel_l1_norm residual_rel_l1_error \n",
"21 0.00073 5.21e-06 \n",
"22 0.000964 1.84e-05 \n",
"23 0.000679 0.00121 "
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\n",
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},
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},
"output_type": "display_data"
},
{
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" \n",
" \n",
" replace_axon \n",
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" gnabar_hh.somatic \n",
" gkbar_hh.somatic \n",
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"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"51 True 7 0.0589 0.0664 bAP.soma.v \n",
"52 True 7 0.0589 0.0664 Step1.soma.v \n",
"53 True 7 0.0589 0.0664 Step3.soma.v \n",
"\n",
" residual_rel_l1_norm residual_rel_l1_error \n",
"51 0.00168 0.00105 \n",
"52 0.00105 0.000202 \n",
"53 0.00163 0.000394 "
]
},
"metadata": {},
"output_type": "display_data"
},
{
"data": {
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\n",
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" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"24 False 8 0.0708 0.0267 bAP.soma.v \n",
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" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"54 True 8 0.0708 0.0267 bAP.soma.v \n",
"55 True 8 0.0708 0.0267 Step1.soma.v \n",
"56 True 8 0.0708 0.0267 Step3.soma.v \n",
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"54 0.00158 3.19e-07 \n",
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\n",
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"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"27 False 9 0.0731 0.0741 bAP.soma.v \n",
"28 False 9 0.0731 0.0741 Step1.soma.v \n",
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" residual_rel_l1_norm residual_rel_l1_error \n",
"27 0.000788 5.35e-05 \n",
"28 0.000962 0.000178 \n",
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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"data": {
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"\n",
"\n",
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\n",
" \n",
" \n",
" \n",
" replace_axon \n",
" param_i \n",
" gnabar_hh.somatic \n",
" gkbar_hh.somatic \n",
" protocol \n",
" residual_rel_l1_norm \n",
" residual_rel_l1_error \n",
" \n",
" \n",
" \n",
" \n",
" 57 \n",
" True \n",
" 9 \n",
" 0.0731 \n",
" 0.0741 \n",
" bAP.soma.v \n",
" 0.00177 \n",
" 1.05e-06 \n",
" \n",
" \n",
" 58 \n",
" True \n",
" 9 \n",
" 0.0731 \n",
" 0.0741 \n",
" Step1.soma.v \n",
" 0.00091 \n",
" 2.8e-06 \n",
" \n",
" \n",
" 59 \n",
" True \n",
" 9 \n",
" 0.0731 \n",
" 0.0741 \n",
" Step3.soma.v \n",
" 0.00174 \n",
" 2.78e-05 \n",
" \n",
" \n",
"
\n",
"
"
],
"text/plain": [
" replace_axon param_i gnabar_hh.somatic gkbar_hh.somatic protocol \\\n",
"57 True 9 0.0731 0.0741 bAP.soma.v \n",
"58 True 9 0.0731 0.0741 Step1.soma.v \n",
"59 True 9 0.0731 0.0741 Step3.soma.v \n",
"\n",
" residual_rel_l1_norm residual_rel_l1_error \n",
"57 0.00177 1.05e-06 \n",
"58 0.00091 2.8e-06 \n",
"59 0.00174 2.78e-05 "
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"if run_fine_dt:\n",
" for param_i in range(len(params)):\n",
" for do_replace_axon in replace_axon:\n",
" compare_responses(arb_responses_fine_dt,\n",
" nrn_responses_fine_dt,\n",
" l1_results_fine_dt,\n",
" do_replace_axon, param_i)"
]
},
{
"cell_type": "code",
"execution_count": 24,
"metadata": {},
"outputs": [
{
"data": {
"text/html": [
"\n",
"\n",
"
\n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" Neuron \n",
" Arbor \n",
" abs_diff Arbor to Neuron \n",
" rel_abs_diff Arbor to Neuron [%] \n",
" \n",
" \n",
" replace_axon \n",
" protocol \n",
" gnabar_hh.somatic \n",
" gkbar_hh.somatic \n",
" efel \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" False \n",
" bAP \n",
" 0.12 \n",
" 0.0406 \n",
" Spikecount \n",
" 1 \n",
" 1 \n",
" 0 \n",
" 0 \n",
" \n",
" \n",
" time_to_first_spike \n",
" 0.9 \n",
" 0.9 \n",
" 0 \n",
" 0 \n",
" \n",
" \n",
" time_to_last_spike \n",
" 0.9 \n",
" 0.9 \n",
" 0 \n",
" 0 \n",
" \n",
" \n",
" Step1 \n",
" 0.12 \n",
" 0.0406 \n",
" Spikecount \n",
" 4 \n",
" 4 \n",
" 0 \n",
" 0 \n",
" \n",
" \n",
" time_to_first_spike \n",
" 1.8 \n",
" 1.8 \n",
" 0 \n",
" 0 \n",
" \n",
" \n",
" ... \n",
" ... \n",
" ... \n",
" ... \n",
" ... \n",
" ... \n",
" ... \n",
" ... \n",
" ... \n",
" \n",
" \n",
" True \n",
" Step1 \n",
" 0.0731 \n",
" 0.0741 \n",
" time_to_first_spike \n",
" 3.8 \n",
" 3.8 \n",
" 0 \n",
" 0 \n",
" \n",
" \n",
" time_to_last_spike \n",
" 3.8 \n",
" 3.8 \n",
" 0 \n",
" 0 \n",
" \n",
" \n",
" Step3 \n",
" 0.0731 \n",
" 0.0741 \n",
" Spikecount \n",
" 1 \n",
" 1 \n",
" 0 \n",
" 0 \n",
" \n",
" \n",
" time_to_first_spike \n",
" 2.1 \n",
" 2.1 \n",
" 0 \n",
" 0 \n",
" \n",
" \n",
" time_to_last_spike \n",
" 2.1 \n",
" 2.1 \n",
" 0 \n",
" 0 \n",
" \n",
" \n",
"
\n",
"
200 rows × 4 columns
\n",
"
"
],
"text/plain": [
" Neuron \\\n",
"replace_axon protocol gnabar_hh.somatic gkbar_hh.somatic efel \n",
"False bAP 0.12 0.0406 Spikecount 1 \n",
" time_to_first_spike 0.9 \n",
" time_to_last_spike 0.9 \n",
" Step1 0.12 0.0406 Spikecount 4 \n",
" time_to_first_spike 1.8 \n",
"... ... \n",
"True Step1 0.0731 0.0741 time_to_first_spike 3.8 \n",
" time_to_last_spike 3.8 \n",
" Step3 0.0731 0.0741 Spikecount 1 \n",
" time_to_first_spike 2.1 \n",
" time_to_last_spike 2.1 \n",
"\n",
" Arbor \\\n",
"replace_axon protocol gnabar_hh.somatic gkbar_hh.somatic efel \n",
"False bAP 0.12 0.0406 Spikecount 1 \n",
" time_to_first_spike 0.9 \n",
" time_to_last_spike 0.9 \n",
" Step1 0.12 0.0406 Spikecount 4 \n",
" time_to_first_spike 1.8 \n",
"... ... \n",
"True Step1 0.0731 0.0741 time_to_first_spike 3.8 \n",
" time_to_last_spike 3.8 \n",
" Step3 0.0731 0.0741 Spikecount 1 \n",
" time_to_first_spike 2.1 \n",
" time_to_last_spike 2.1 \n",
"\n",
" abs_diff Arbor to Neuron \\\n",
"replace_axon protocol gnabar_hh.somatic gkbar_hh.somatic efel \n",
"False bAP 0.12 0.0406 Spikecount 0 \n",
" time_to_first_spike 0 \n",
" time_to_last_spike 0 \n",
" Step1 0.12 0.0406 Spikecount 0 \n",
" time_to_first_spike 0 \n",
"... ... \n",
"True Step1 0.0731 0.0741 time_to_first_spike 0 \n",
" time_to_last_spike 0 \n",
" Step3 0.0731 0.0741 Spikecount 0 \n",
" time_to_first_spike 0 \n",
" time_to_last_spike 0 \n",
"\n",
" rel_abs_diff Arbor to Neuron [%] \n",
"replace_axon protocol gnabar_hh.somatic gkbar_hh.somatic efel \n",
"False bAP 0.12 0.0406 Spikecount 0 \n",
" time_to_first_spike 0 \n",
" time_to_last_spike 0 \n",
" Step1 0.12 0.0406 Spikecount 0 \n",
" time_to_first_spike 0 \n",
"... ... \n",
"True Step1 0.0731 0.0741 time_to_first_spike 0 \n",
" time_to_last_spike 0 \n",
" Step3 0.0731 0.0741 Spikecount 0 \n",
" time_to_first_spike 0 \n",
" time_to_last_spike 0 \n",
"\n",
"[200 rows x 4 columns]"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"if run_spike_time_analysis and run_fine_dt:\n",
" spike_results_fine_dt = joint_spike_analysis(arb_responses_fine_dt, nrn_responses_fine_dt, replace_axon, params)\n",
" display(spike_results_fine_dt)"
]
},
{
"cell_type": "code",
"execution_count": 25,
"metadata": {},
"outputs": [
{
"data": {
"text/html": [
"\n",
"\n",
"
\n",
" \n",
" \n",
" \n",
" abs_diff Arbor to Neuron \n",
" rel_abs_diff Arbor to Neuron [%] \n",
" \n",
" \n",
" \n",
" count \n",
" mean \n",
" std \n",
" min \n",
" 25% \n",
" 50% \n",
" 75% \n",
" max \n",
" count \n",
" mean \n",
" std \n",
" min \n",
" 25% \n",
" 50% \n",
" 75% \n",
" max \n",
" \n",
" \n",
" efel \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" Spikecount \n",
" 60 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 60 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" \n",
" \n",
" time_to_first_spike \n",
" 60 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 60 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" \n",
" \n",
" time_to_last_spike \n",
" 60 \n",
" 0.0117 \n",
" 0.0555 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 0.3 \n",
" 60 \n",
" 0.0302 \n",
" 0.148 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 0.943 \n",
" \n",
" \n",
" time_to_second_spike \n",
" 20 \n",
" 0.01 \n",
" 0.0308 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 0.1 \n",
" 20 \n",
" 0.0775 \n",
" 0.245 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 0 \n",
" 0.943 \n",
" \n",
" \n",
"
\n",
"
"
],
"text/plain": [
" abs_diff Arbor to Neuron \\\n",
" count mean std min 25% 50% 75% \n",
"efel \n",
"Spikecount 60 0 0 0 0 0 0 \n",
"time_to_first_spike 60 0 0 0 0 0 0 \n",
"time_to_last_spike 60 0.0117 0.0555 0 0 0 0 \n",
"time_to_second_spike 20 0.01 0.0308 0 0 0 0 \n",
"\n",
" rel_abs_diff Arbor to Neuron [%] \\\n",
" max count mean std min \n",
"efel \n",
"Spikecount 0 60 0 0 0 \n",
"time_to_first_spike 0 60 0 0 0 \n",
"time_to_last_spike 0.3 60 0.0302 0.148 0 \n",
"time_to_second_spike 0.1 20 0.0775 0.245 0 \n",
"\n",
" \n",
" 25% 50% 75% max \n",
"efel \n",
"Spikecount 0 0 0 0 \n",
"time_to_first_spike 0 0 0 0 \n",
"time_to_last_spike 0 0 0 0.943 \n",
"time_to_second_spike 0 0 0 0.943 "
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"if run_spike_time_analysis and run_fine_dt:\n",
" display(spike_results_fine_dt[['abs_diff Arbor to Neuron',\n",
" 'rel_abs_diff Arbor to Neuron [%]']].groupby('efel').describe())"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"The outlier in `time_to_last_spike` is gone now, both visually and quantitatively."
]
},
{
"cell_type": "code",
"execution_count": 26,
"metadata": {},
"outputs": [
{
"data": {
"text/html": [
"\n",
"\n",
"
\n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" Neuron \n",
" Arbor \n",
" abs_diff Arbor to Neuron \n",
" rel_abs_diff Arbor to Neuron [%] \n",
" \n",
" \n",
" replace_axon \n",
" protocol \n",
" gnabar_hh.somatic \n",
" gkbar_hh.somatic \n",
" efel \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" False \n",
" Step1 \n",
" 0.0708 \n",
" 0.0267 \n",
" time_to_last_spike \n",
" 46.7 \n",
" 47 \n",
" 0.3 \n",
" 0.642 \n",
" \n",
" \n",
" 0.0553 \n",
" 0.0212 \n",
" time_to_last_spike \n",
" 31.8 \n",
" 32.1 \n",
" 0.3 \n",
" 0.943 \n",
" \n",
" \n",
" 0.12 \n",
" 0.0406 \n",
" time_to_last_spike \n",
" 44.7 \n",
" 44.8 \n",
" 0.1 \n",
" 0.224 \n",
" \n",
" \n",
" True \n",
" bAP \n",
" 0.0799 \n",
" 0.0189 \n",
" time_to_last_spike \n",
" 1.3 \n",
" 1.3 \n",
" 0 \n",
" 0 \n",
" \n",
" \n",
" 0.0592 \n",
" 0.0295 \n",
" time_to_last_spike \n",
" 1.4 \n",
" 1.4 \n",
" 0 \n",
" 0 \n",
" \n",
" \n",
"
\n",
"
"
],
"text/plain": [
" Neuron \\\n",
"replace_axon protocol gnabar_hh.somatic gkbar_hh.somatic efel \n",
"False Step1 0.0708 0.0267 time_to_last_spike 46.7 \n",
" 0.0553 0.0212 time_to_last_spike 31.8 \n",
" 0.12 0.0406 time_to_last_spike 44.7 \n",
"True bAP 0.0799 0.0189 time_to_last_spike 1.3 \n",
" 0.0592 0.0295 time_to_last_spike 1.4 \n",
"\n",
" Arbor \\\n",
"replace_axon protocol gnabar_hh.somatic gkbar_hh.somatic efel \n",
"False Step1 0.0708 0.0267 time_to_last_spike 47 \n",
" 0.0553 0.0212 time_to_last_spike 32.1 \n",
" 0.12 0.0406 time_to_last_spike 44.8 \n",
"True bAP 0.0799 0.0189 time_to_last_spike 1.3 \n",
" 0.0592 0.0295 time_to_last_spike 1.4 \n",
"\n",
" abs_diff Arbor to Neuron \\\n",
"replace_axon protocol gnabar_hh.somatic gkbar_hh.somatic efel \n",
"False Step1 0.0708 0.0267 time_to_last_spike 0.3 \n",
" 0.0553 0.0212 time_to_last_spike 0.3 \n",
" 0.12 0.0406 time_to_last_spike 0.1 \n",
"True bAP 0.0799 0.0189 time_to_last_spike 0 \n",
" 0.0592 0.0295 time_to_last_spike 0 \n",
"\n",
" rel_abs_diff Arbor to Neuron [%] \n",
"replace_axon protocol gnabar_hh.somatic gkbar_hh.somatic efel \n",
"False Step1 0.0708 0.0267 time_to_last_spike 0.642 \n",
" 0.0553 0.0212 time_to_last_spike 0.943 \n",
" 0.12 0.0406 time_to_last_spike 0.224 \n",
"True bAP 0.0799 0.0189 time_to_last_spike 0 \n",
" 0.0592 0.0295 time_to_last_spike 0 "
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"if run_spike_time_analysis and run_fine_dt:\n",
" display(spike_results_fine_dt[ [el[spike_results_fine_dt.index.names.index('efel')] == 'time_to_last_spike'\n",
" for el in spike_results_fine_dt.index] ].sort_values(\n",
" by='abs_diff Arbor to Neuron', ascending=False).head(5))"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Furthermore, the mean deviation between Arbor and Neuron for eFEL spike times is significantly reduced."
]
},
{
"cell_type": "code",
"execution_count": 27,
"metadata": {},
"outputs": [
{
"data": {
"text/html": [
"\n",
"\n",
"
\n",
" \n",
" \n",
" \n",
" ratio of mean abs_diff Arbor to Neuron for fine dt vs. default dt \n",
" \n",
" \n",
" efel \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" Spikecount \n",
" 0 \n",
" \n",
" \n",
" time_to_first_spike \n",
" 0 \n",
" \n",
" \n",
" time_to_last_spike \n",
" 0.038 \n",
" \n",
" \n",
" time_to_second_spike \n",
" 0.087 \n",
" \n",
" \n",
"
\n",
"
"
],
"text/plain": [
" ratio of mean abs_diff Arbor to Neuron for fine dt vs. default dt\n",
"efel \n",
"Spikecount 0 \n",
"time_to_first_spike 0 \n",
"time_to_last_spike 0.038 \n",
"time_to_second_spike 0.087 "
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"if run_spike_time_analysis and run_fine_dt:\n",
" display((spike_results_fine_dt[['abs_diff Arbor to Neuron']].groupby('efel').mean()/\n",
" spike_results[['abs_diff Arbor to Neuron']].groupby('efel').mean()).rename(\n",
" columns={'abs_diff Arbor to Neuron': \n",
" 'ratio of mean abs_diff Arbor to Neuron for fine dt vs. default dt'}))\n"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": []
}
],
"metadata": {
"kernelspec": {
"display_name": "Python 3 (ipykernel)",
"language": "python",
"name": "python3"
},
"language_info": {
"codemirror_mode": {
"name": "ipython",
"version": 3
},
"file_extension": ".py",
"mimetype": "text/x-python",
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython3",
"version": "3.8.10"
},
"vscode": {
"interpreter": {
"hash": "581988038cf9ce8838e7faf3da7c29f4ff88d898cd43cb17e0086e389d8deda2"
}
}
},
"nbformat": 4,
"nbformat_minor": 4
}
================================================
FILE: examples/l5pc/l5pc_validate_neuron_arbor_pm.py
================================================
#!/usr/bin/env python
import os
import sys
import traceback
import json
import argparse
import random
import itertools
try:
import papermill
except ImportError:
raise ImportError('Please install papermill to batch-process'
' l5pc_validate_neuron_arbor notebook.')
import logging
logging.basicConfig(level=logging.INFO)
logger = logging.getLogger()
SCRIPT_DIR = os.path.dirname(os.path.abspath(__file__))
parser = argparse.ArgumentParser(description=
'Run l5pc_validate_neuron_arbor notebook with papermill using different options.')
parser.add_argument('--output-dir', type=str, default='.',
help='Output directory')
parser.add_argument('--regions', type=str, nargs='+',
help='L5PC mechanisms to use: region[:mech1,mech2,...].')
parser.add_argument('--powerset', type=int,
help='Process powerset of local mechs up to this size.')
parser.add_argument('--param-values', type=str,
help='JSON file with parameter values'
' (instead of using random sampling).')
parser.add_argument('--prepare-only', action='store_true',
help='Prepare notebooks only, do not run them.)')
parser.add_argument('--default-dt', type=float, default=0.025,
help='dt used for time-integration by default.')
parser.add_argument('--run-fine-dt', action='store_true',
help='Run time-integration with fine dt (0.001).')
parser.add_argument('--rel-l1-tolerance', type=float, default=0.05,
help='Tolerance for rel. Arbor-Neuron L1-difference.')
args = parser.parse_args()
output_dir = os.path.abspath(args.output_dir)
os.makedirs(output_dir, exist_ok=True)
output_dir = os.path.relpath(output_dir, start=SCRIPT_DIR)
param_values_json = args.param_values
if param_values_json is not None:
param_values_json = os.path.relpath(param_values_json, start=SCRIPT_DIR)
os.chdir(SCRIPT_DIR)
import l5pc_model
# load all mechs and params of L5PC
all_mechanisms = l5pc_model.load_mechanisms()
all_parameters = l5pc_model.load_parameters()
if param_values_json is None:
param_values_json = os.path.join(output_dir, 'param_values.json')
num_samples = 5
with open(param_values_json, 'w') as f:
param_values = [{param['param_name'] + '.' + param['sectionlist']:
random.uniform(*param['bounds'])
for param in all_parameters
if 'bounds' in param}
for i in range(num_samples)]
if 'hh' in all_mechanisms.get('somatic', []):
for i in range(len(param_values)):
param_values[i].update({
'gnabar_hh.somatic': random.uniform(0.05, 0.125),
'gkbar_hh.somatic': random.uniform(0.01, 0.075)})
json.dump(param_values, f, indent=4)
logger.info('Dumped parameter values to %s.' % param_values_json)
def powerset(mechs): # from itertools docs
mechs = list(mechs)
for count in range(len(mechs) + 1):
for mech_comb in itertools.combinations(mechs, count):
yield list(mech_comb)
def get_extra_params(loc, mechs):
extra_params = {
p['param_name']: p['type'] for p in all_parameters
if p['type'] == 'global'
}
for p in all_parameters:
if 'sectionlist' in p and \
p['sectionlist'] in ['all', loc] and \
'mech' not in p:
if p['param_name'] == 'ena' and \
not any([m[:2] in ['Na'] for m in mechs]):
continue
if p['param_name'] == 'ek' and \
not any([m[:2] in ['Im', 'K_', 'SK'] for m in mechs]):
continue
if p['param_name'] == 'eca' and \
not any([m[:2] in ['Ca'] for m in mechs]):
continue
if p['param_name'] not in extra_params:
extra_params[p['param_name']] = [p['sectionlist']]
else:
extra_params[p['param_name']].append(p['sectionlist'])
return extra_params
for loc, loc_mechs in all_mechanisms.items():
if args.regions is not None:
region = [r for r in args.regions if r.startswith(loc)]
if len(region) == 0:
continue
elif len(region) > 1:
raise ValueError('Multiple values supplied for region %s.' % loc)
else:
region = region[0]
if ':' in region: # filter for selected mechs
loc_mechs_subset = region.split(':')[1].split(',')
for mech in loc_mechs_subset:
if mech not in loc_mechs:
raise ValueError('Mechanism %s not in region %s.'
% (mech, loc))
logger.info('Reducing local mechs on %s from %s to %s.',
region, loc_mechs, loc_mechs_subset)
loc_mechs = loc_mechs_subset
# First test the entire region
mechanism_defs = {
'all': ['pas'],
loc: loc_mechs
}
extra_params = get_extra_params(loc, loc_mechs)
target_file = os.path.join(output_dir, 'l5pc_validate_neuron_arbor_%s.ipynb' % loc)
if os.path.exists(target_file):
raise FileExistsError('Invalid target file - exists already: ',
target_file)
logger.info('Outputting l5pc_validate_neuron_arbor notebook to %s '
'with all local mechs/params...\n'
'mechs = %s\nextra_params = %s',
target_file, mechanism_defs, extra_params)
try:
papermill.execute_notebook(
'l5pc_validate_neuron_arbor.ipynb',
target_file,
parameters=dict(mechanism_defs=mechanism_defs,
extra_params=extra_params,
param_values_json=param_values_json,
default_dt=args.default_dt,
run_spike_time_analysis=False,
run_fine_dt=args.run_fine_dt,
voltage_residual_rel_l1_tolerance=
args.rel_l1_tolerance),
prepare_only=args.prepare_only
)
except papermill.exceptions.PapermillException:
traceback.print_exception(*sys.exc_info())
# Test subsets of local mechanisms in ascending size
if args.powerset is not None:
for mechs in powerset(loc_mechs):
if len(mechs) < 1 or len(mechs) > args.powerset or \
len(mechs) == len(loc_mechs):
continue
mechanism_defs = {
'all': ['pas'],
loc: mechs
}
extra_params = get_extra_params(loc, mechs)
target_file = os.path.join(output_dir, 'l5pc_validate_neuron_arbor_%s_%s.ipynb' % \
(loc, '_'.join(mechs)))
if os.path.exists(target_file):
raise FileExistsError('Invalid target file - exists already: ',
target_file)
logger.info('Outputting l5pc_validate_neuron_arbor notebook to %s'
' with...\nmechs = %s\nextra_params = %s',
target_file, mechanism_defs, extra_params)
try:
papermill.execute_notebook(
'l5pc_validate_neuron_arbor.ipynb',
target_file,
parameters=dict(mechanism_defs=mechanism_defs,
extra_params=extra_params,
param_values_json=param_values_json,
default_dt=args.default_dt,
run_spike_time_analysis=False,
run_fine_dt=args.run_fine_dt,
voltage_residual_rel_l1_tolerance=
args.rel_l1_tolerance),
prepare_only=args.prepare_only
)
except papermill.exceptions.PapermillException:
traceback.print_exception(*sys.exc_info())
================================================
FILE: examples/l5pc/mechanisms/CaDynamics_E2.mod
================================================
: Dynamics that track inside calcium concentration
: modified from Destexhe et al. 1994
NEURON {
SUFFIX CaDynamics_E2
USEION ca READ ica WRITE cai
RANGE decay, gamma, minCai, depth
}
UNITS {
(mV) = (millivolt)
(mA) = (milliamp)
FARADAY = (faraday) (coulombs)
(molar) = (1/liter)
(mM) = (millimolar)
(um) = (micron)
}
PARAMETER {
gamma = 0.05 : percent of free calcium (not buffered)
decay = 80 (ms) : rate of removal of calcium
depth = 0.1 (um) : depth of shell
minCai = 1e-4 (mM)
}
ASSIGNED {ica (mA/cm2)}
STATE {
cai (mM)
}
BREAKPOINT { SOLVE states METHOD cnexp }
DERIVATIVE states {
cai' = -(10000)*(ica*gamma/(2*FARADAY*depth)) - (cai - minCai)/decay
}
================================================
FILE: examples/l5pc/mechanisms/Ca_HVA.mod
================================================
:Comment :
:Reference : : Reuveni, Friedman, Amitai, and Gutnick, J.Neurosci. 1993
NEURON {
SUFFIX Ca_HVA
USEION ca READ eca WRITE ica
RANGE gCa_HVAbar, gCa_HVA, ica
}
UNITS {
(S) = (siemens)
(mV) = (millivolt)
(mA) = (milliamp)
}
PARAMETER {
gCa_HVAbar = 0.00001 (S/cm2)
}
ASSIGNED {
v (mV)
eca (mV)
ica (mA/cm2)
gCa (S/cm2)
mInf
mTau
mAlpha
mBeta
hInf
hTau
hAlpha
hBeta
}
STATE {
m
h
}
BREAKPOINT {
SOLVE states METHOD cnexp
gCa = gCa_HVAbar*m*m*h
ica = gCa*(v-eca)
}
DERIVATIVE states {
rates()
m' = (mInf-m)/mTau
h' = (hInf-h)/hTau
}
INITIAL{
rates()
m = mInf
h = hInf
}
PROCEDURE rates(){
UNITSOFF
if((v == -27) ){
v = v+0.0001
}
mAlpha = (0.055*(-27-v))/(exp((-27-v)/3.8) - 1)
mBeta = (0.94*exp((-75-v)/17))
mInf = mAlpha/(mAlpha + mBeta)
mTau = 1/(mAlpha + mBeta)
hAlpha = (0.000457*exp((-13-v)/50))
hBeta = (0.0065/(exp((-v-15)/28)+1))
hInf = hAlpha/(hAlpha + hBeta)
hTau = 1/(hAlpha + hBeta)
UNITSON
}
================================================
FILE: examples/l5pc/mechanisms/Ca_LVAst.mod
================================================
:Comment : LVA ca channel. Note: mtau is an approximation from the plots
:Reference : : Avery and Johnston 1996, tau from Randall 1997
:Comment: shifted by -10 mv to correct for junction potential
:Comment: corrected rates using q10 = 2.3, target temperature 34, orginal 21
NEURON {
SUFFIX Ca_LVAst
USEION ca READ eca WRITE ica
RANGE gCa_LVAstbar, gCa_LVAst, ica
}
UNITS {
(S) = (siemens)
(mV) = (millivolt)
(mA) = (milliamp)
}
PARAMETER {
gCa_LVAstbar = 0.00001 (S/cm2)
}
ASSIGNED {
v (mV)
eca (mV)
ica (mA/cm2)
gCa_LVAst (S/cm2)
mInf
mTau
hInf
hTau
}
STATE {
m
h
}
BREAKPOINT {
SOLVE states METHOD cnexp
gCa_LVAst = gCa_LVAstbar*m*m*h
ica = gCa_LVAst*(v-eca)
}
DERIVATIVE states {
rates()
m' = (mInf-m)/mTau
h' = (hInf-h)/hTau
}
INITIAL{
rates()
m = mInf
h = hInf
}
PROCEDURE rates(){
LOCAL qt
qt = 2.3^((34-21)/10)
UNITSOFF
v = v + 10
mInf = 1.0000/(1+ exp((v - -30.000)/-6))
mTau = (5.0000 + 20.0000/(1+exp((v - -25.000)/5)))/qt
hInf = 1.0000/(1+ exp((v - -80.000)/6.4))
hTau = (20.0000 + 50.0000/(1+exp((v - -40.000)/7)))/qt
v = v - 10
UNITSON
}
================================================
FILE: examples/l5pc/mechanisms/Ih.mod
================================================
:Comment :
:Reference : : Kole,Hallermann,and Stuart, J. Neurosci. 2006
NEURON {
SUFFIX Ih
NONSPECIFIC_CURRENT ihcn
RANGE gIhbar, gIh, ihcn
}
UNITS {
(S) = (siemens)
(mV) = (millivolt)
(mA) = (milliamp)
}
PARAMETER {
gIhbar = 0.00001 (S/cm2)
ehcn = -45.0 (mV)
}
ASSIGNED {
v (mV)
ihcn (mA/cm2)
gIh (S/cm2)
mInf
mTau
mAlpha
mBeta
}
STATE {
m
}
BREAKPOINT {
SOLVE states METHOD cnexp
gIh = gIhbar*m
ihcn = gIh*(v-ehcn)
}
DERIVATIVE states {
rates()
m' = (mInf-m)/mTau
}
INITIAL{
rates()
m = mInf
}
PROCEDURE rates(){
UNITSOFF
if(v == -154.9){
v = v + 0.0001
}
mAlpha = 0.001*6.43*(v+154.9)/(exp((v+154.9)/11.9)-1)
mBeta = 0.001*193*exp(v/33.1)
mInf = mAlpha/(mAlpha + mBeta)
mTau = 1/(mAlpha + mBeta)
UNITSON
}
================================================
FILE: examples/l5pc/mechanisms/Im.mod
================================================
:Reference : : Adams et al. 1982 - M-currents and other potassium currents in bullfrog sympathetic neurones
:Comment: corrected rates using q10 = 2.3, target temperature 34, orginal 21
NEURON {
SUFFIX Im
USEION k READ ek WRITE ik
RANGE gImbar, gIm, ik
}
UNITS {
(S) = (siemens)
(mV) = (millivolt)
(mA) = (milliamp)
}
PARAMETER {
gImbar = 0.00001 (S/cm2)
}
ASSIGNED {
v (mV)
ek (mV)
ik (mA/cm2)
gIm (S/cm2)
mInf
mTau
mAlpha
mBeta
}
STATE {
m
}
BREAKPOINT {
SOLVE states METHOD cnexp
gIm = gImbar*m
ik = gIm*(v-ek)
}
DERIVATIVE states {
rates()
m' = (mInf-m)/mTau
}
INITIAL{
rates()
m = mInf
}
PROCEDURE rates(){
LOCAL qt
qt = 2.3^((34-21)/10)
UNITSOFF
mAlpha = 3.3e-3*exp(2.5*0.04*(v - -35))
mBeta = 3.3e-3*exp(-2.5*0.04*(v - -35))
mInf = mAlpha/(mAlpha + mBeta)
mTau = (1/(mAlpha + mBeta))/qt
UNITSON
}
================================================
FILE: examples/l5pc/mechanisms/K_Pst.mod
================================================
:Comment : The persistent component of the K current
:Reference : : Voltage-gated K+ channels in layer 5 neocortical pyramidal neurones from young rats:subtypes and gradients,Korngreen and Sakmann, J. Physiology, 2000
:Comment : shifted -10 mv to correct for junction potential
:Comment: corrected rates using q10 = 2.3, target temperature 34, orginal 21
NEURON {
SUFFIX K_Pst
USEION k READ ek WRITE ik
RANGE gK_Pstbar, gK_Pst, ik
}
UNITS {
(S) = (siemens)
(mV) = (millivolt)
(mA) = (milliamp)
}
PARAMETER {
gK_Pstbar = 0.00001 (S/cm2)
}
ASSIGNED {
v (mV)
ek (mV)
ik (mA/cm2)
gK_Pst (S/cm2)
mInf
mTau
hInf
hTau
}
STATE {
m
h
}
BREAKPOINT {
SOLVE states METHOD cnexp
gK_Pst = gK_Pstbar*m*m*h
ik = gK_Pst*(v-ek)
}
DERIVATIVE states {
rates()
m' = (mInf-m)/mTau
h' = (hInf-h)/hTau
}
INITIAL{
rates()
m = mInf
h = hInf
}
PROCEDURE rates(){
LOCAL qt
qt = 2.3^((34-21)/10)
UNITSOFF
v = v + 10
mInf = (1/(1 + exp(-(v+1)/12)))
if(v<-50){
mTau = (1.25+175.03*exp(-v * -0.026))/qt
}else{
mTau = ((1.25+13*exp(-v*0.026)))/qt
}
hInf = 1/(1 + exp(-(v+54)/-11))
hTau = (360+(1010+24*(v+55))*exp(-((v+75)/48)^2))/qt
v = v - 10
UNITSON
}
================================================
FILE: examples/l5pc/mechanisms/K_Tst.mod
================================================
:Comment : The transient component of the K current
:Reference : : Voltage-gated K+ channels in layer 5 neocortical pyramidal neurones from young rats:subtypes and gradients,Korngreen and Sakmann, J. Physiology, 2000
:Comment : shifted -10 mv to correct for junction potential
:Comment: corrected rates using q10 = 2.3, target temperature 34, orginal 21
NEURON {
SUFFIX K_Tst
USEION k READ ek WRITE ik
RANGE gK_Tstbar, gK_Tst, ik
}
UNITS {
(S) = (siemens)
(mV) = (millivolt)
(mA) = (milliamp)
}
PARAMETER {
gK_Tstbar = 0.00001 (S/cm2)
}
ASSIGNED {
v (mV)
ek (mV)
ik (mA/cm2)
gK_Tst (S/cm2)
mInf
mTau
hInf
hTau
}
STATE {
m
h
}
BREAKPOINT {
SOLVE states METHOD cnexp
gK_Tst = gK_Tstbar*(m^4)*h
ik = gK_Tst*(v-ek)
}
DERIVATIVE states {
rates()
m' = (mInf-m)/mTau
h' = (hInf-h)/hTau
}
INITIAL{
rates()
m = mInf
h = hInf
}
PROCEDURE rates(){
LOCAL qt
qt = 2.3^((34-21)/10)
UNITSOFF
v = v + 10
mInf = 1/(1 + exp(-(v+0)/19))
mTau = (0.34+0.92*exp(-((v+71)/59)^2))/qt
hInf = 1/(1 + exp(-(v+66)/-10))
hTau = (8+49*exp(-((v+73)/23)^2))/qt
v = v - 10
UNITSON
}
================================================
FILE: examples/l5pc/mechanisms/LICENSE
================================================
The CC-BY-NC-SA license applies, as indicated by headers in the
respective source files.
https://creativecommons.org/licenses/by-nc-sa/4.0/
The detailed text is available here
https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode
or in this tarball in the seperate file LICENSE_CC-BY-CA-SA-4.0
The HOC code, Python code, synapse MOD code and cell morphology are licensed with the above mentioned CC-BY-NC-SA license.
For models for which the original source is available on ModelDB, any
specific licenses on mentioned on ModelDB, or the generic License of ModelDB
apply:
1) Ih model
Author: Stefan Hallermann
Original URL: http://senselab.med.yale.edu/ModelDB/ShowModel.cshtml?model=144526&file=\HallermannEtAl2012\h.mod
2) StochKv model
Authors: Zach Mainen Adaptations: Kamran Diba, Mickey London, Peter N. Steinmetz, Werner Van Geit
Original URL: http://senselab.med.yale.edu/ModelDB/ShowModel.cshtml?model=125385&file=\Sbpap_code\mod\skm.mod
3) D-type K current model
Authors: Yuguo Yu
Original URL: https://senselab.med.yale.edu/ModelDB/ShowModel.cshtml?model=135898&file=\YuEtAlPNAS2007\kd.mod
4) Internal calcium concentration model
Author: Alain Destexhe
Original URL: http://senselab.med.yale.edu/ModelDB/ShowModel.cshtml?model=3670&file=\NTW_NEW\capump.mod
5) Ca_LVAst, Im, K_Tst, NaTa_t, SK_E2, Ca_HVA, Ih, K_Pst, Nap_Et2, NaTs2_t, SKv3_1
Author: Etay Hay, Shaul Druckmann, Srikanth Ramaswamy, James King, Werner Van Geit
Original URL: https://senselab.med.yale.edu/ModelDB/ShowModel.cshtml?model=139653&file=\L5bPCmodelsEH\mod\
================================================
FILE: examples/l5pc/mechanisms/NaTa_t.mod
================================================
:Reference :Colbert and Pan 2002
NEURON {
SUFFIX NaTa_t
USEION na READ ena WRITE ina
RANGE gNaTa_tbar, gNaTa_t, ina
}
UNITS {
(S) = (siemens)
(mV) = (millivolt)
(mA) = (milliamp)
}
PARAMETER {
gNaTa_tbar = 0.00001 (S/cm2)
}
ASSIGNED {
v (mV)
ena (mV)
ina (mA/cm2)
gNaTa_t (S/cm2)
mInf
mTau
mAlpha
mBeta
hInf
hTau
hAlpha
hBeta
}
STATE {
m
h
}
BREAKPOINT {
SOLVE states METHOD cnexp
gNaTa_t = gNaTa_tbar*m*m*m*h
ina = gNaTa_t*(v-ena)
}
DERIVATIVE states {
rates()
m' = (mInf-m)/mTau
h' = (hInf-h)/hTau
}
INITIAL{
rates()
m = mInf
h = hInf
}
PROCEDURE rates(){
LOCAL qt
qt = 2.3^((34-21)/10)
UNITSOFF
if(v == -38){
v = v+0.0001
}
mAlpha = (0.182 * (v- -38))/(1-(exp(-(v- -38)/6)))
mBeta = (0.124 * (-v -38))/(1-(exp(-(-v -38)/6)))
mTau = (1/(mAlpha + mBeta))/qt
mInf = mAlpha/(mAlpha + mBeta)
if(v == -66){
v = v + 0.0001
}
hAlpha = (-0.015 * (v- -66))/(1-(exp((v- -66)/6)))
hBeta = (-0.015 * (-v -66))/(1-(exp((-v -66)/6)))
hTau = (1/(hAlpha + hBeta))/qt
hInf = hAlpha/(hAlpha + hBeta)
UNITSON
}
================================================
FILE: examples/l5pc/mechanisms/NaTs2_t.mod
================================================
:Reference :Colbert and Pan 2002
:comment: took the NaTa and shifted both activation/inactivation by 6 mv
NEURON {
SUFFIX NaTs2_t
USEION na READ ena WRITE ina
RANGE gNaTs2_tbar, gNaTs2_t, ina
}
UNITS {
(S) = (siemens)
(mV) = (millivolt)
(mA) = (milliamp)
}
PARAMETER {
gNaTs2_tbar = 0.00001 (S/cm2)
}
ASSIGNED {
v (mV)
ena (mV)
ina (mA/cm2)
gNaTs2_t (S/cm2)
mInf
mTau
mAlpha
mBeta
hInf
hTau
hAlpha
hBeta
}
STATE {
m
h
}
BREAKPOINT {
SOLVE states METHOD cnexp
gNaTs2_t = gNaTs2_tbar*m*m*m*h
ina = gNaTs2_t*(v-ena)
}
DERIVATIVE states {
rates()
m' = (mInf-m)/mTau
h' = (hInf-h)/hTau
}
INITIAL{
rates()
m = mInf
h = hInf
}
PROCEDURE rates(){
LOCAL qt
qt = 2.3^((34-21)/10)
UNITSOFF
if(v == -32){
v = v+0.0001
}
mAlpha = (0.182 * (v- -32))/(1-(exp(-(v- -32)/6)))
mBeta = (0.124 * (-v -32))/(1-(exp(-(-v -32)/6)))
mInf = mAlpha/(mAlpha + mBeta)
mTau = (1/(mAlpha + mBeta))/qt
if(v == -60){
v = v + 0.0001
}
hAlpha = (-0.015 * (v- -60))/(1-(exp((v- -60)/6)))
hBeta = (-0.015 * (-v -60))/(1-(exp((-v -60)/6)))
hInf = hAlpha/(hAlpha + hBeta)
hTau = (1/(hAlpha + hBeta))/qt
UNITSON
}
================================================
FILE: examples/l5pc/mechanisms/Nap_Et2.mod
================================================
:Comment : mtau deduced from text (said to be 6 times faster than for NaTa)
:Comment : so I used the equations from NaT and multiplied by 6
:Reference : Modeled according to kinetics derived from Magistretti & Alonso 1999
:Comment: corrected rates using q10 = 2.3, target temperature 34, orginal 21
NEURON {
SUFFIX Nap_Et2
USEION na READ ena WRITE ina
RANGE gNap_Et2bar, gNap_Et2, ina
}
UNITS {
(S) = (siemens)
(mV) = (millivolt)
(mA) = (milliamp)
}
PARAMETER {
gNap_Et2bar = 0.00001 (S/cm2)
}
ASSIGNED {
v (mV)
ena (mV)
ina (mA/cm2)
gNap_Et2 (S/cm2)
mInf
mTau
mAlpha
mBeta
hInf
hTau
hAlpha
hBeta
}
STATE {
m
h
}
BREAKPOINT {
SOLVE states METHOD cnexp
gNap_Et2 = gNap_Et2bar*m*m*m*h
ina = gNap_Et2*(v-ena)
}
DERIVATIVE states {
rates()
m' = (mInf-m)/mTau
h' = (hInf-h)/hTau
}
INITIAL{
rates()
m = mInf
h = hInf
}
PROCEDURE rates(){
LOCAL qt
qt = 2.3^((34-21)/10)
UNITSOFF
mInf = 1.0/(1+exp((v- -52.6)/-4.6))
if(v == -38){
v = v+0.0001
}
mAlpha = (0.182 * (v- -38))/(1-(exp(-(v- -38)/6)))
mBeta = (0.124 * (-v -38))/(1-(exp(-(-v -38)/6)))
mTau = 6*(1/(mAlpha + mBeta))/qt
if(v == -17){
v = v + 0.0001
}
if(v == -64.4){
v = v+0.0001
}
hInf = 1.0/(1+exp((v- -48.8)/10))
hAlpha = -2.88e-6 * (v + 17) / (1 - exp((v + 17)/4.63))
hBeta = 6.94e-6 * (v + 64.4) / (1 - exp(-(v + 64.4)/2.63))
hTau = (1/(hAlpha + hBeta))/qt
UNITSON
}
================================================
FILE: examples/l5pc/mechanisms/SK_E2.mod
================================================
: SK-type calcium-activated potassium current
: Reference : Kohler et al. 1996
NEURON {
SUFFIX SK_E2
USEION k READ ek WRITE ik
USEION ca READ cai
RANGE gSK_E2bar, gSK_E2, ik
}
UNITS {
(mV) = (millivolt)
(mA) = (milliamp)
(mM) = (milli/liter)
}
PARAMETER {
v (mV)
gSK_E2bar = .000001 (mho/cm2)
zTau = 1 (ms)
ek (mV)
cai (mM)
}
ASSIGNED {
zInf
ik (mA/cm2)
gSK_E2 (S/cm2)
}
STATE {
z FROM 0 TO 1
}
BREAKPOINT {
SOLVE states METHOD cnexp
gSK_E2 = gSK_E2bar * z
ik = gSK_E2 * (v - ek)
}
DERIVATIVE states {
rates(cai)
z' = (zInf - z) / zTau
}
PROCEDURE rates(ca(mM)) {
if(ca < 1e-7){
ca = ca + 1e-07
}
zInf = 1/(1 + (0.00043 / ca)^4.8)
}
INITIAL {
rates(cai)
z = zInf
}
================================================
FILE: examples/l5pc/mechanisms/SKv3_1.mod
================================================
:Comment :
:Reference : : Characterization of a Shaw-related potassium channel family in rat brain, The EMBO Journal, vol.11, no.7,2473-2486 (1992)
NEURON {
SUFFIX SKv3_1
USEION k READ ek WRITE ik
RANGE gSKv3_1bar, gSKv3_1, ik
}
UNITS {
(S) = (siemens)
(mV) = (millivolt)
(mA) = (milliamp)
}
PARAMETER {
gSKv3_1bar = 0.00001 (S/cm2)
}
ASSIGNED {
v (mV)
ek (mV)
ik (mA/cm2)
gSKv3_1 (S/cm2)
mInf
mTau
}
STATE {
m
}
BREAKPOINT {
SOLVE states METHOD cnexp
gSKv3_1 = gSKv3_1bar*m
ik = gSKv3_1*(v-ek)
}
DERIVATIVE states {
rates()
m' = (mInf-m)/mTau
}
INITIAL{
rates()
m = mInf
}
PROCEDURE rates(){
UNITSOFF
mInf = 1/(1+exp(((v -(18.700))/(-9.700))))
mTau = 0.2*20.000/(1+exp(((v -(-46.560))/(-44.140))))
UNITSON
}
================================================
FILE: examples/l5pc/mechanisms/dummy.inc
================================================
================================================
FILE: examples/l5pc/morphology/C060114A7.asc
================================================
; V3 text file written for MicroBrightField products.
(ImageCoords)
("CellBody"
(Color RGB (255, 255, 128))
(CellBody)
( 255.82 28.81 -3.38 0.46) ; 1, 1
( 257.78 30.46 -3.38 0.46) ; 1, 2
( 260.32 31.66 -3.38 0.46) ; 1, 3
( 263.28 31.16 -3.38 0.46) ; 1, 4
( 266.17 28.84 -3.38 0.46) ; 1, 5
( 268.61 26.44 -3.38 0.46) ; 1, 6
( 270.67 25.72 -3.38 0.46) ; 1, 7
( 272.68 23.21 -3.38 0.46) ; 1, 8
( 273.91 19.92 -3.38 0.46) ; 1, 9
( 274.09 15.19 -3.38 0.46) ; 1, 10
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(OpenCircle
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(Dot
(Color Yellow)
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(OpenCircle
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(
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(OpenCircle
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) ; End of markers
Normal
|
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(OpenCircle
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Low
) ; End of split
|
( 297.10 -235.38 8.38 0.92) ; 1, R-1-2-2-2
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(
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(
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(Dot
(Color Yellow)
(Name "Marker 1")
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) ; End of markers
(OpenCircle
(Color Yellow)
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( 880.24 -284.06 -55.57 0.46) ; 21
) ; End of markers
Normal
|
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( 428.59 -238.23 24.95 0.46) ; 12
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( 490.35 -186.15 20.15 0.46) ; 24
( 492.18 -183.93 21.35 0.46) ; 25
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(Dot
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( 496.79 -177.48 25.45 0.46) ; 7
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(OpenCircle
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( 494.78 -180.93 22.38 0.46) ; 8
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Normal
|
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( 482.29 -236.99 30.23 0.46) ; 14
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( 489.71 -236.44 30.57 0.46) ; 16
( 495.33 -236.33 31.00 0.46) ; 17
( 498.99 -237.85 31.52 0.46) ; 18
( 501.80 -237.79 30.83 0.46) ; 19
( 506.09 -237.99 30.83 0.46) ; 20
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( 528.53 -239.29 30.30 0.46) ; 27
( 530.76 -238.77 31.30 0.46) ; 28
( 536.97 -239.11 32.50 0.46) ; 29
(Dot
(Color Yellow)
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(OpenCircle
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( 468.15 -236.13 28.17 0.46) ; 2
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( 505.64 -238.09 30.83 0.46) ; 4
( 522.46 -239.52 29.58 0.46) ; 5
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(
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( 537.38 -234.83 30.05 0.46) ; 2
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( 564.99 -181.78 26.32 0.46) ; 26
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( 570.01 -177.02 24.50 0.46) ; 30
( 572.74 -174.59 23.13 0.46) ; 31
( 574.08 -174.29 21.50 0.46) ; 32
(Dot
(Color Yellow)
(Name "Marker 1")
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) ; End of markers
(OpenCircle
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(
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( 613.73 -146.50 13.72 0.46) ; 21
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(Dot
(Color Yellow)
(Name "Marker 1")
( 583.80 -159.47 19.50 0.46) ; 1
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(OpenCircle
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( 590.28 -154.98 19.17 0.46) ; 3
( 599.85 -145.56 14.75 0.46) ; 4
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( 610.83 -144.18 13.72 0.46) ; 6
) ; End of markers
Normal
|
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(OpenCircle
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(
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( 575.62 -182.89 18.13 0.46) ; 2
( 576.33 -183.92 15.90 0.46) ; 3
( 577.48 -184.84 13.13 0.46) ; 4
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( 580.36 -182.98 11.50 0.46) ; 6
( 580.36 -182.98 11.42 0.46) ; 7
(Dot
(Color Yellow)
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( 580.30 -184.78 9.85 0.46) ; 1
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Normal
|
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( 690.72 -275.93 -52.17 0.46) ; 74
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( 702.66 -282.68 -58.60 0.46) ; 79
( 705.74 -283.75 -59.80 0.46) ; 80
( 707.91 -283.74 -60.60 0.46) ; 81
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( 715.39 -285.56 -64.07 0.46) ; 85
( 718.74 -287.77 -65.00 0.46) ; 86
( 718.74 -287.77 -65.03 0.46) ; 87
( 720.74 -290.29 -66.40 0.46) ; 88
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( 727.03 -292.99 -68.88 0.46) ; 90
( 727.03 -292.99 -68.90 0.46) ; 91
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( 748.09 -296.42 -79.35 0.46) ; 100
( 751.74 -297.95 -80.92 0.46) ; 101
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( 755.27 -298.91 -82.95 0.46) ; 103
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) ; End of markers
Normal
) ; End of split
) ; End of split
|
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( 544.78 -240.26 30.63 0.46) ; 2
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( 579.02 -243.58 37.70 0.46) ; 15
(Dot
(Color Yellow)
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(OpenCircle
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( 540.82 -239.41 30.23 0.46) ; 1
( 551.17 -239.36 33.25 0.46) ; 2
) ; End of markers
High
) ; End of split
) ; End of split
) ; End of split
|
( 301.49 -248.08 12.65 0.92) ; 1, R-1-2-2-2-2
( 301.34 -253.49 12.65 0.92) ; 2
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( 310.70 -301.45 12.90 0.92) ; 17
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( 311.43 -312.63 10.45 0.92) ; 19
( 311.43 -312.63 10.43 0.92) ; 20
( 312.23 -316.02 10.43 0.92) ; 21
(
( 309.50 -317.45 10.43 0.46) ; 1, R-1-2-2-2-2-1
( 307.71 -317.87 9.00 0.46) ; 2
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( 300.42 -324.96 -0.37 0.46) ; 11
( 300.37 -326.76 -1.75 0.46) ; 12
(OpenCircle
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( 303.02 -321.96 3.30 0.46) ; 1
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(
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( 299.43 -328.78 -5.07 0.46) ; 2
( 297.91 -330.33 -6.45 0.46) ; 3
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( 294.69 -334.66 -14.25 0.46) ; 7
( 293.79 -334.87 -16.55 0.46) ; 8
( 293.79 -334.87 -16.57 0.46) ; 9
( 292.90 -335.08 -18.63 0.46) ; 10
( 292.00 -335.29 -21.72 0.46) ; 11
( 290.67 -335.61 -23.45 0.46) ; 12
( 290.67 -335.61 -23.47 0.46) ; 13
(Dot
(Color Yellow)
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(OpenCircle
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( 291.12 -335.50 -23.50 0.46) ; 3
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( 492.04 -409.63 -31.10 0.46) ; 70
( 495.48 -408.23 -31.10 0.46) ; 71
( 500.22 -408.31 -32.02 0.46) ; 72
( 501.11 -408.10 -32.38 0.46) ; 73
( 503.79 -407.47 -33.70 0.46) ; 74
( 503.79 -407.47 -33.72 0.46) ; 75
(Dot
(Color Yellow)
(Name "Marker 1")
( 330.79 -372.18 -6.85 0.46) ; 1
( 350.04 -387.97 -13.82 0.46) ; 2
( 406.00 -413.67 -14.60 0.46) ; 3
( 471.18 -415.11 -25.45 0.46) ; 4
( 487.75 -409.44 -30.07 0.46) ; 5
( 500.93 -409.34 -31.88 0.46) ; 6
( 503.60 -408.72 -33.67 0.46) ; 7
) ; End of markers
(OpenCircle
(Color Yellow)
(Name "Marker 2")
( 319.11 -366.55 -6.15 0.46) ; 1
( 358.25 -390.82 -11.05 0.46) ; 2
( 365.38 -395.13 -10.57 0.46) ; 3
( 372.77 -400.56 -10.77 0.46) ; 4
( 395.17 -409.64 -14.18 0.46) ; 5
( 448.56 -415.05 -21.00 0.46) ; 6
( 459.35 -414.91 -23.30 0.46) ; 7
( 475.84 -412.84 -27.55 0.46) ; 8
( 495.61 -408.80 -31.10 0.46) ; 9
) ; End of markers
Normal
|
( 305.27 -369.79 -2.55 0.46) ; 1, R-1-2-2-2-2-1-2-2
( 307.14 -371.75 -2.55 0.46) ; 2
( 306.77 -374.22 -3.08 0.46) ; 3
( 306.55 -377.26 -3.08 0.46) ; 4
( 306.27 -382.10 -3.75 0.46) ; 5
( 306.17 -385.71 -4.57 0.46) ; 6
( 307.42 -389.00 -4.57 0.46) ; 7
( 308.53 -391.72 -5.00 0.46) ; 8
( 308.29 -394.77 -5.00 0.46) ; 9
( 309.09 -398.16 -5.00 0.46) ; 10
( 309.49 -399.85 -5.53 0.46) ; 11
( 309.97 -403.93 -6.22 0.46) ; 12
( 310.33 -407.43 -6.65 0.46) ; 13
( 311.13 -410.83 -7.02 0.46) ; 14
( 311.92 -414.22 -7.02 0.46) ; 15
( 311.99 -416.58 -7.02 0.46) ; 16
( 313.12 -419.32 -7.02 0.46) ; 17
( 312.43 -422.46 -7.97 0.46) ; 18
( 312.64 -425.40 -9.02 0.46) ; 19
( 312.86 -428.32 -9.72 0.46) ; 20
( 313.71 -429.92 -9.72 0.46) ; 21
( 313.79 -432.29 -8.77 0.46) ; 22
( 313.11 -435.44 -8.77 0.46) ; 23
( 313.46 -438.94 -8.88 0.46) ; 24
( 312.96 -440.85 -9.05 0.46) ; 25
( 312.03 -442.86 -9.80 0.46) ; 26
( 312.03 -442.86 -9.82 0.46) ; 27
( 312.43 -444.56 -10.95 0.46) ; 28
( 310.14 -446.88 -12.35 0.46) ; 29
( 309.69 -446.99 -12.35 0.46) ; 30
( 308.88 -449.57 -13.18 0.46) ; 31
( 308.57 -450.24 -15.27 0.46) ; 32
( 308.57 -450.24 -15.30 0.46) ; 33
(Dot
(Color Yellow)
(Name "Marker 1")
( 310.58 -392.44 -5.00 0.46) ; 1
( 312.13 -433.29 -8.77 0.46) ; 2
) ; End of markers
(OpenCircle
(Color Yellow)
(Name "Marker 2")
( 306.56 -371.30 -2.55 0.46) ; 1
( 306.55 -377.26 -3.08 0.46) ; 2
( 306.27 -382.10 -3.75 0.46) ; 3
( 307.28 -388.44 -4.57 0.46) ; 4
( 309.62 -400.43 -5.53 0.46) ; 5
( 310.77 -407.32 -6.65 0.46) ; 6
( 311.92 -414.22 -7.02 0.46) ; 7
( 312.29 -421.90 -7.97 0.46) ; 8
( 312.25 -423.69 -9.02 0.46) ; 9
( 312.73 -427.77 -9.72 0.46) ; 10
( 313.71 -429.92 -9.72 0.46) ; 11
( 309.69 -446.99 -12.35 0.46) ; 12
( 308.88 -449.57 -13.18 0.46) ; 13
) ; End of markers
Normal
) ; End of split
) ; End of split
|
( 313.90 -319.09 11.85 0.92) ; 1, R-1-2-2-2-2-2
( 315.59 -322.28 13.05 0.92) ; 2
( 315.49 -325.89 14.07 0.92) ; 3
( 316.15 -328.72 15.15 0.92) ; 4
( 317.08 -332.69 16.25 0.92) ; 5
( 318.32 -335.98 17.42 0.92) ; 6
( 319.70 -339.83 18.02 0.46) ; 7
( 321.12 -341.88 19.10 0.46) ; 8
( 319.82 -346.37 19.07 0.46) ; 9
( 318.29 -347.92 19.07 0.46) ; 10
( 319.26 -350.08 19.07 0.46) ; 11
( 319.49 -353.01 19.35 0.46) ; 12
( 319.61 -359.56 19.35 0.46) ; 13
( 319.82 -362.50 19.35 0.46) ; 14
( 319.79 -368.36 15.85 0.46) ; 15
( 320.43 -377.17 17.20 0.46) ; 16
( 321.39 -391.28 18.08 0.46) ; 17
( 324.69 -411.41 18.08 0.46) ; 18
( 328.03 -435.70 18.92 0.46) ; 19
( 328.03 -435.70 19.10 0.46) ; 20
( 331.25 -453.46 19.90 0.46) ; 21
( 331.25 -453.46 19.95 0.46) ; 22
( 332.28 -475.91 21.45 0.46) ; 23
( 330.87 -483.99 22.50 0.46) ; 24
( 332.33 -490.23 22.95 0.46) ; 25
( 332.00 -496.87 23.25 0.46) ; 26
( 331.01 -500.69 23.57 0.46) ; 27
( 331.49 -504.75 23.25 0.46) ; 28
( 330.81 -507.90 23.25 0.46) ; 29
( 329.20 -513.05 23.25 0.46) ; 30
( 328.88 -513.73 20.95 0.46) ; 31
( 327.77 -516.98 19.02 0.46) ; 32
( 327.77 -516.98 19.00 0.46) ; 33
( 326.23 -518.53 17.05 0.46) ; 34
( 326.23 -518.53 17.00 0.46) ; 35
( 326.58 -522.03 16.67 0.46) ; 36
( 326.89 -527.33 16.67 0.46) ; 37
( 324.96 -533.16 15.75 0.46) ; 38
( 324.96 -533.16 15.60 0.46) ; 39
( 323.63 -542.80 16.50 0.46) ; 40
( 322.77 -553.14 14.15 0.46) ; 41
( 322.77 -553.14 14.07 0.46) ; 42
( 322.27 -571.17 13.75 0.46) ; 43
( 322.27 -571.17 13.47 0.46) ; 44
( 326.57 -603.60 12.75 0.46) ; 45
( 326.73 -614.32 14.55 0.46) ; 46
( 326.70 -626.27 14.55 0.46) ; 47
( 326.27 -626.38 14.55 0.46) ; 48
( 325.74 -640.23 14.55 0.46) ; 49
( 323.99 -644.82 13.32 0.46) ; 50
( 323.99 -644.82 13.30 0.46) ; 51
( 323.90 -648.43 11.35 0.46) ; 52
( 322.95 -650.44 9.80 0.46) ; 53
( 322.18 -651.21 7.55 0.46) ; 54
( 322.58 -652.91 5.42 0.46) ; 55
( 321.20 -655.03 3.47 0.46) ; 56
( 320.34 -659.41 1.95 0.46) ; 57
( 320.34 -659.41 1.90 0.46) ; 58
( 319.30 -665.02 0.05 0.46) ; 59
( 319.91 -669.65 -2.85 0.46) ; 60
( 319.91 -669.65 -2.92 0.46) ; 61
( 319.86 -671.46 -4.72 0.46) ; 62
(Dot
(Color Yellow)
(Name "Marker 1")
( 327.47 -511.68 23.25 0.46) ; 1
( 322.11 -648.85 9.80 0.46) ; 2
) ; End of markers
Incomplete
) ; End of split
) ; End of split
) ; End of split
) ; End of split
) ; End of split
|
( 280.96 -100.13 5.05 0.46) ; 1, R-2
( 282.62 -99.15 6.13 0.46) ; 2
( 284.58 -97.49 6.62 0.46) ; 3
( 287.32 -95.05 6.90 0.46) ; 4
(
( 290.57 -94.90 7.80 0.46) ; 1, R-2-1
( 292.09 -93.34 7.80 0.46) ; 2
( 293.62 -91.79 8.38 0.46) ; 3
( 293.67 -89.99 8.82 0.46) ; 4
( 293.53 -89.42 8.82 0.46) ; 5
( 295.37 -87.20 9.00 0.46) ; 6
( 298.23 -85.34 8.55 0.46) ; 7
( 300.91 -84.71 10.48 0.46) ; 8
( 302.43 -83.15 10.63 0.46) ; 9
( 304.08 -82.17 9.65 0.46) ; 10
( 306.31 -81.65 9.65 0.46) ; 11
( 308.11 -81.23 9.32 0.46) ; 12
( 311.99 -79.72 10.10 0.46) ; 13
( 313.32 -79.41 11.00 0.46) ; 14
( 316.32 -78.11 11.93 0.46) ; 15
( 317.85 -76.56 11.93 0.46) ; 16
( 320.12 -74.23 12.30 0.46) ; 17
( 323.75 -71.60 12.75 0.46) ; 18
(Dot
(Color Yellow)
(Name "Marker 1")
( 299.75 -83.78 10.63 0.46) ; 1
) ; End of markers
(OpenCircle
(Color Yellow)
(Name "Marker 2")
( 292.09 -93.34 7.80 0.46) ; 1
( 295.19 -88.43 9.00 0.46) ; 2
( 297.02 -86.21 8.55 0.46) ; 3
( 308.11 -81.23 9.32 0.46) ; 4
) ; End of markers
(
( 327.47 -71.33 11.95 0.46) ; 1, R-2-1-1
( 329.98 -71.95 11.47 0.46) ; 2
( 331.77 -71.53 11.13 0.46) ; 3
( 332.83 -70.08 11.13 0.46) ; 4
(
( 337.57 -70.17 9.95 0.46) ; 1, R-2-1-1-1
( 341.22 -71.70 9.27 0.46) ; 2
( 341.22 -71.70 9.25 0.46) ; 3
( 344.62 -72.10 8.40 0.46) ; 4
( 347.43 -72.05 8.60 0.46) ; 5
( 347.43 -72.05 8.55 0.46) ; 6
( 350.38 -72.54 9.48 0.46) ; 7
( 353.32 -73.05 10.60 0.46) ; 8
( 356.58 -72.88 11.70 0.46) ; 9
( 358.50 -73.02 10.15 0.46) ; 10
( 360.23 -74.41 8.35 0.46) ; 11
( 363.31 -75.48 7.38 0.46) ; 12
( 367.91 -74.99 6.65 0.46) ; 13
( 372.20 -75.19 6.65 0.46) ; 14
( 375.72 -76.16 6.38 0.46) ; 15
( 378.66 -76.65 5.60 0.46) ; 16
( 380.62 -77.05 5.04 0.46) ; 17
( 382.50 -76.96 4.60 0.46) ; 18
( 382.50 -76.96 4.57 0.46) ; 19
( 385.14 -78.13 3.80 0.46) ; 20
( 389.73 -77.65 3.45 0.46) ; 21
( 391.03 -79.15 3.45 0.46) ; 22
( 395.57 -80.46 3.15 0.46) ; 23
( 397.05 -80.72 6.13 0.46) ; 24
( 399.99 -81.22 6.95 0.46) ; 25
( 405.43 -82.34 6.73 0.46) ; 26
( 407.93 -82.94 5.70 0.46) ; 27
( 407.93 -82.94 5.68 0.46) ; 28
( 410.82 -85.26 4.47 0.46) ; 29
( 411.67 -86.85 2.70 0.46) ; 30
( 411.67 -86.85 2.67 0.46) ; 31
( 413.22 -89.47 1.38 0.46) ; 32
( 416.57 -91.68 0.37 0.46) ; 33
( 419.96 -92.07 -0.12 0.46) ; 34
( 424.33 -94.63 -0.12 0.46) ; 35
(Dot
(Color Yellow)
(Name "Marker 1")
( 336.81 -70.95 9.95 0.46) ; 1
( 354.48 -73.96 11.70 0.46) ; 2
( 373.85 -74.21 6.38 0.46) ; 3
( 394.59 -78.30 3.15 0.46) ; 4
( 409.84 -83.09 4.47 0.46) ; 5
( 417.20 -90.33 0.37 0.46) ; 6
) ; End of markers
(OpenCircle
(Color Yellow)
(Name "Marker 2")
( 347.43 -72.05 8.55 0.46) ; 1
( 360.10 -73.84 8.35 0.46) ; 2
( 363.31 -75.48 7.38 0.46) ; 3
( 385.57 -78.02 3.80 0.46) ; 4
) ; End of markers
(
( 427.09 -96.37 -0.28 0.46) ; 1, R-2-1-1-1-1
( 427.09 -96.37 -0.32 0.46) ; 2
( 429.99 -98.67 -1.17 0.46) ; 3
( 431.77 -98.26 -1.17 0.46) ; 4
( 434.15 -98.29 -2.10 0.46) ; 5
( 435.56 -100.36 -2.65 0.46) ; 6
( 438.51 -100.86 -1.80 0.46) ; 7
( 441.90 -101.26 -1.80 0.46) ; 8
( 446.76 -101.91 -2.88 0.46) ; 9
( 448.82 -102.63 -3.67 0.46) ; 10
( 451.05 -102.10 -4.47 0.46) ; 11
( 453.29 -101.58 -5.30 0.46) ; 12
( 456.18 -103.89 -6.50 0.46) ; 13
( 459.52 -106.08 -7.05 0.46) ; 14
( 462.78 -105.92 -6.93 0.46) ; 15
( 464.84 -106.64 -6.10 0.46) ; 16
( 466.75 -106.78 -5.55 0.46) ; 17
( 470.01 -106.62 -5.37 0.46) ; 18
( 473.08 -107.68 -5.63 0.46) ; 19
( 476.29 -109.32 -6.52 0.46) ; 20
( 476.29 -109.32 -6.55 0.46) ; 21
( 477.90 -110.14 -6.78 0.46) ; 22
( 479.45 -112.76 -6.88 0.46) ; 23
( 481.82 -112.80 -6.75 0.46) ; 24
( 483.24 -114.86 -6.75 0.46) ; 25
( 486.06 -114.80 -7.77 0.46) ; 26
( 488.24 -116.07 -7.77 0.46) ; 27
( 490.74 -116.68 -8.25 0.46) ; 28
( 494.57 -116.98 -8.95 0.46) ; 29
( 497.21 -118.16 -9.60 0.46) ; 30
( 498.81 -118.97 -10.88 0.46) ; 31
( 498.81 -118.97 -10.92 0.46) ; 32
( 500.55 -120.36 -11.53 0.46) ; 33
(Dot
(Color Yellow)
(Name "Marker 1")
( 446.14 -103.25 -2.88 0.46) ; 1
( 467.01 -107.91 -5.55 0.46) ; 2
( 473.93 -109.28 -6.55 0.46) ; 3
) ; End of markers
(
( 502.25 -117.57 -12.38 0.46) ; 1, R-2-1-1-1-1-1
( 505.69 -116.17 -13.20 0.46) ; 2
( 506.27 -116.62 -14.43 0.46) ; 3
( 507.80 -115.07 -14.43 0.46) ; 4
( 510.02 -114.56 -15.02 0.46) ; 5
( 511.68 -113.57 -16.77 0.46) ; 6
( 513.02 -113.25 -17.75 0.46) ; 7
( 514.36 -112.94 -19.52 0.46) ; 8
( 516.09 -114.33 -21.63 0.46) ; 9
( 518.33 -113.80 -23.52 0.46) ; 10
( 520.24 -113.95 -25.20 0.46) ; 11
( 522.80 -112.75 -26.40 0.46) ; 12
( 525.92 -112.02 -28.15 0.46) ; 13
( 525.92 -112.02 -28.17 0.46) ; 14
( 531.10 -112.01 -29.25 0.46) ; 15
( 534.54 -110.59 -30.10 0.46) ; 16
( 537.98 -109.19 -30.85 0.46) ; 17
( 541.68 -108.92 -31.38 0.46) ; 18
( 544.78 -110.01 -32.13 0.46) ; 19
( 547.45 -109.38 -32.92 0.46) ; 20
( 550.09 -110.55 -33.42 0.46) ; 21
( 552.14 -111.27 -34.80 0.46) ; 22
( 554.06 -111.41 -35.02 0.46) ; 23
( 555.53 -111.66 -37.77 0.46) ; 24
(Dot
(Color Yellow)
(Name "Marker 1")
( 518.60 -114.93 -23.52 0.46) ; 1
( 530.70 -110.31 -29.25 0.46) ; 2
( 550.92 -112.15 -34.80 0.46) ; 3
) ; End of markers
(OpenCircle
(Color Yellow)
(Name "Marker 2")
( 541.68 -108.92 -31.38 0.46) ; 1
) ; End of markers
Normal
|
( 502.47 -120.51 -11.75 0.46) ; 1, R-2-1-1-1-1-2
( 504.35 -122.47 -11.75 0.46) ; 2
( 506.58 -121.94 -11.32 0.46) ; 3
( 509.66 -123.00 -11.37 0.46) ; 4
( 512.47 -122.95 -11.77 0.46) ; 5
( 514.21 -124.34 -11.77 0.46) ; 6
( 516.32 -123.25 -11.77 0.46) ; 7
( 519.70 -123.65 -12.72 0.46) ; 8
( 521.43 -125.04 -13.57 0.46) ; 9
( 524.96 -125.99 -13.87 0.46) ; 10
( 528.93 -126.85 -14.23 0.46) ; 11
( 531.44 -127.46 -15.50 0.46) ; 12
( 533.35 -127.61 -16.88 0.46) ; 13
( 535.41 -128.33 -17.65 0.46) ; 14
( 537.63 -127.80 -18.90 0.46) ; 15
( 540.90 -127.63 -19.58 0.46) ; 16
( 544.87 -128.50 -18.20 0.46) ; 17
( 544.87 -128.50 -18.23 0.46) ; 18
( 547.37 -129.10 -16.73 0.46) ; 19
( 549.82 -131.52 -16.27 0.46) ; 20
( 552.58 -133.26 -17.30 0.46) ; 21
( 555.08 -133.86 -17.98 0.46) ; 22
( 557.97 -136.18 -18.77 0.46) ; 23
( 560.87 -138.48 -18.35 0.46) ; 24
( 565.23 -141.05 -18.55 0.46) ; 25
( 569.08 -141.33 -18.55 0.46) ; 26
( 572.29 -142.97 -19.13 0.46) ; 27
( 572.29 -142.97 -19.15 0.46) ; 28
( 576.52 -144.96 -19.92 0.46) ; 29
( 579.34 -144.90 -20.57 0.46) ; 30
( 583.76 -145.66 -20.17 0.46) ; 31
( 583.76 -145.66 -20.23 0.46) ; 32
( 586.57 -145.60 -18.48 0.46) ; 33
( 589.33 -147.34 -19.50 0.46) ; 34
( 589.33 -147.34 -19.52 0.46) ; 35
( 591.25 -147.48 -21.52 0.46) ; 36
( 591.25 -147.48 -21.55 0.46) ; 37
( 592.98 -148.87 -21.77 0.46) ; 38
( 596.98 -149.71 -22.15 0.46) ; 39
( 600.94 -150.57 -22.15 0.46) ; 40
( 603.25 -152.42 -21.20 0.46) ; 41
( 603.25 -152.42 -20.70 0.46) ; 42
( 606.32 -153.48 -20.57 0.46) ; 43
( 610.57 -155.48 -19.95 0.46) ; 44
( 613.96 -155.88 -21.28 0.46) ; 45
( 617.05 -156.94 -22.27 0.46) ; 46
( 616.91 -156.37 -22.30 0.46) ; 47
( 619.36 -158.79 -22.85 0.46) ; 48
( 623.45 -160.21 -23.60 0.46) ; 49
( 626.54 -161.29 -23.82 0.46) ; 50
( 629.17 -162.46 -23.70 0.46) ; 51
( 631.08 -162.61 -23.75 0.46) ; 52
( 634.43 -164.81 -23.65 0.46) ; 53
( 637.07 -165.99 -24.90 0.46) ; 54
( 640.14 -167.06 -26.38 0.46) ; 55
( 643.66 -168.02 -27.08 0.46) ; 56
( 646.17 -168.64 -26.38 0.46) ; 57
(Dot
(Color Yellow)
(Name "Marker 1")
( 509.04 -124.36 -11.37 0.46) ; 1
( 519.97 -124.77 -12.72 0.46) ; 2
( 565.50 -142.17 -18.55 0.46) ; 3
( 569.34 -142.47 -18.55 0.46) ; 4
( 591.65 -149.18 -21.77 0.46) ; 5
( 622.84 -161.56 -23.60 0.46) ; 6
( 626.23 -161.96 -23.82 0.46) ; 7
) ; End of markers
(OpenCircle
(Color Yellow)
(Name "Marker 2")
( 531.44 -127.46 -15.50 0.46) ; 1
( 549.37 -131.63 -16.27 0.46) ; 2
( 552.44 -132.69 -17.30 0.46) ; 3
( 557.84 -135.61 -18.77 0.46) ; 4
( 611.15 -155.94 -19.95 0.46) ; 5
( 630.77 -163.29 -23.75 0.46) ; 6
) ; End of markers
(
( 646.79 -167.28 -25.17 0.46) ; 1, R-2-1-1-1-1-2-1
( 648.40 -168.11 -22.65 0.46) ; 2
( 648.08 -168.79 -20.50 0.46) ; 3
( 649.69 -169.60 -17.20 0.46) ; 4
( 648.35 -169.91 -14.88 0.46) ; 5
( 648.79 -169.81 -11.95 0.46) ; 6
( 648.21 -169.35 -11.95 0.46) ; 7
( 650.40 -170.62 -9.93 0.46) ; 8
( 650.80 -172.32 -7.97 0.46) ; 9
( 651.95 -173.25 -6.42 0.46) ; 10
( 652.93 -175.40 -5.15 0.46) ; 11
( 654.68 -176.79 -3.75 0.46) ; 12
( 655.52 -178.38 -2.53 0.46) ; 13
( 658.41 -180.69 -1.38 0.46) ; 14
( 662.07 -182.22 -0.77 0.46) ; 15
( 668.23 -184.37 -1.05 0.46) ; 16
( 673.03 -186.81 -1.05 0.46) ; 17
( 675.41 -186.86 -0.15 0.46) ; 18
( 676.97 -189.48 1.27 0.46) ; 19
( 678.88 -189.63 2.33 0.46) ; 20
( 680.36 -189.88 3.85 0.46) ; 21
(Dot
(Color Yellow)
(Name "Marker 1")
( 649.11 -169.13 -20.50 0.46) ; 1
( 650.17 -173.67 -6.42 0.46) ; 2
( 653.33 -177.10 -3.75 0.46) ; 3
( 680.17 -191.12 3.85 0.46) ; 4
) ; End of markers
Normal
|
( 649.24 -169.70 -27.95 0.46) ; 1, R-2-1-1-1-1-2-2
( 652.31 -170.78 -29.17 0.46) ; 2
( 654.51 -172.05 -29.92 0.46) ; 3
( 654.51 -172.05 -30.92 0.46) ; 4
( 655.98 -172.30 -31.35 0.46) ; 5
( 655.98 -172.30 -31.38 0.46) ; 6
( 659.50 -173.28 -32.00 0.46) ; 7
( 659.50 -173.28 -32.08 0.46) ; 8
( 661.68 -174.55 -33.10 0.46) ; 9
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High
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Normal
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(Cross
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Normal
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(OpenCircle
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(
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|
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Normal
|
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Normal
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(Dot
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(OpenCircle
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Normal
) ; End of split
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|
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( 502.19 252.41 -78.30 0.46) ; 78
(Dot
(Color Yellow)
(Name "Marker 1")
( 376.58 174.03 -63.62 0.46) ; 1
( 414.38 193.62 -67.05 0.46) ; 2
( 485.79 242.00 -71.97 0.46) ; 3
) ; End of markers
(OpenCircle
(Color Yellow)
(Name "Marker 2")
( 351.75 153.28 -51.75 0.46) ; 1
( 363.46 159.60 -55.20 0.46) ; 2
( 385.87 178.59 -63.72 0.46) ; 3
( 422.74 202.16 -70.72 0.46) ; 4
( 463.37 227.81 -72.57 0.46) ; 5
( 475.10 235.30 -71.70 0.46) ; 6
( 501.75 252.31 -78.30 0.46) ; 7
) ; End of markers
Normal
) ; End of split
) ; End of split
|
( 336.44 -58.04 -29.25 0.46) ; 1, R-2-2-3-1-1-2
( 336.57 -58.61 -30.90 0.46) ; 2
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( 335.64 -60.61 -30.65 0.46) ; 4
( 335.27 -63.09 -32.47 0.46) ; 5
(
( 337.77 -63.70 -32.55 0.46) ; 1, R-2-2-3-1-1-2-1
( 337.58 -64.93 -34.30 0.46) ; 2
( 337.58 -64.93 -34.35 0.46) ; 3
( 337.58 -64.93 -36.58 0.46) ; 4
( 337.58 -64.93 -36.60 0.46) ; 5
Normal
|
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( 314.98 -91.13 -62.33 0.46) ; 23
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(Dot
(Color Yellow)
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( 225.71 -395.69 -159.97 0.46) ; 4
( 227.89 -419.06 -177.65 0.46) ; 5
) ; End of markers
(OpenCircle
(Color Yellow)
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( 229.33 -409.17 -169.93 0.46) ; 21
( 225.52 -435.15 -187.95 0.46) ; 22
) ; End of markers
High
) ; End of split
) ; End of split
|
( 329.41 -57.06 -20.27 0.46) ; 1, R-2-2-3-1-2
( 329.86 -56.95 -18.20 0.46) ; 2
( 329.86 -56.95 -18.25 0.46) ; 3
( 330.94 -55.51 -16.13 0.46) ; 4
(
( 331.92 -51.69 -15.57 0.46) ; 1, R-2-2-3-1-2-1
( 333.19 -49.01 -14.72 0.46) ; 2
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( 333.33 -43.60 -14.15 0.46) ; 4
( 334.32 -39.79 -13.30 0.46) ; 5
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( 334.06 -32.68 -15.20 0.46) ; 7
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( 332.95 -29.96 -16.15 0.46) ; 9
( 330.82 -26.87 -16.92 0.46) ; 10
( 329.40 -24.82 -17.55 0.46) ; 11
( 330.34 -22.80 -18.10 0.46) ; 12
( 329.28 -18.28 -18.10 0.46) ; 13
( 329.01 -17.15 -18.05 0.46) ; 14
(Dot
(Color Yellow)
(Name "Marker 1")
( 332.53 -40.21 -13.30 0.46) ; 1
) ; End of markers
(OpenCircle
(Color Yellow)
(Name "Marker 2")
( 331.40 -27.34 -16.92 0.46) ; 1
) ; End of markers
(
( 327.64 -13.29 -18.20 0.46) ; 1, R-2-2-3-1-2-1-1
( 328.04 -9.01 -18.20 0.46) ; 2
( 327.17 -3.25 -18.20 0.46) ; 3
( 325.66 1.17 -19.07 0.46) ; 4
( 324.55 3.90 -19.88 0.46) ; 5
( 324.55 3.90 -19.90 0.46) ; 6
( 325.48 5.92 -20.60 0.46) ; 7
(Dot
(Color Yellow)
(Name "Marker 1")
( 324.02 6.17 -20.60 0.46) ; 1
) ; End of markers
Normal
|
( 326.51 -16.54 -16.38 0.46) ; 1, R-2-2-3-1-2-1-2
( 324.51 -14.02 -14.67 0.46) ; 2
( 322.96 -11.40 -13.30 0.46) ; 3
( 320.27 -12.03 -11.98 0.46) ; 4
( 316.31 -11.16 -12.02 0.46) ; 5
( 311.12 -11.19 -11.15 0.46) ; 6
( 309.44 -8.00 -9.90 0.46) ; 7
( 304.68 -3.75 -9.52 0.46) ; 8
( 302.74 -3.59 -8.00 0.46) ; 9
( 299.85 -1.29 -7.05 0.46) ; 10
( 298.11 0.10 -5.68 0.46) ; 11
( 295.36 1.84 -4.70 0.46) ; 12
( 293.04 3.68 -3.90 0.46) ; 13
( 291.30 5.07 -2.53 0.46) ; 14
( 289.56 6.46 -1.60 0.46) ; 15
( 287.95 7.27 -0.20 0.46) ; 16
( 286.93 7.62 0.43 0.46) ; 17
( 282.11 10.08 1.35 0.46) ; 18
( 279.26 14.19 0.30 0.46) ; 19
( 275.84 18.76 1.07 0.46) ; 20
( 273.44 22.97 2.45 0.46) ; 21
( 269.19 24.96 4.80 0.46) ; 22
( 269.19 24.96 4.75 0.46) ; 23
( 266.80 29.18 5.00 0.46) ; 24
( 261.85 32.20 5.17 0.46) ; 25
( 256.85 33.43 5.68 0.46) ; 26
( 254.99 35.38 5.50 0.46) ; 27
( 250.35 39.08 5.97 0.46) ; 28
( 246.83 40.04 5.95 0.46) ; 29
( 243.88 40.54 7.87 0.46) ; 30
( 240.66 42.18 8.42 0.46) ; 31
( 239.07 43.00 10.15 0.46) ; 32
( 237.28 42.57 9.85 0.46) ; 33
( 235.93 42.26 12.13 0.46) ; 34
( 234.65 43.76 13.70 0.46) ; 35
( 233.18 44.00 15.30 0.46) ; 36
( 230.91 47.66 16.38 0.46) ; 37
( 229.48 49.71 17.38 0.46) ; 38
( 228.01 49.96 18.45 0.46) ; 39
( 228.01 49.96 18.42 0.46) ; 40
( 226.41 50.78 20.60 0.46) ; 41
(Dot
(Color Yellow)
(Name "Marker 1")
( 320.40 -12.59 -11.98 0.46) ; 1
( 299.67 -2.53 -7.05 0.46) ; 2
( 236.96 41.91 9.85 0.46) ; 3
) ; End of markers
(OpenCircle
(Color Yellow)
(Name "Marker 2")
( 326.38 -15.97 -16.38 0.46) ; 1
( 286.80 8.19 0.43 0.46) ; 2
( 279.52 13.06 0.30 0.46) ; 3
( 281.53 10.54 0.30 0.46) ; 4
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( 255.57 34.92 5.50 0.46) ; 6
( 251.82 38.82 9.80 0.46) ; 7
( 243.88 40.54 7.85 0.46) ; 8
) ; End of markers
(Cross
(Color White)
(Name "Marker 3")
( 245.33 41.67 -11.90 1.83) ; 1
) ; End of markers
Normal
) ; End of split
|
( 334.94 -54.56 -15.40 0.46) ; 1, R-2-2-3-1-2-2
( 338.78 -54.86 -15.40 0.46) ; 2
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( 414.21 -83.16 -13.13 0.46) ; 24
( 416.39 -84.44 -13.13 0.46) ; 25
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( 434.18 -94.01 -7.13 0.46) ; 31
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(
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High
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( 157.38 71.22 -43.18 0.46) ; 7
( 151.14 75.73 -44.05 0.46) ; 8
( 190.56 56.31 -20.87 0.46) ; 9
) ; End of markers
Normal
|
( 193.30 48.59 -19.55 0.46) ; 1, R-1-2
( 191.21 47.51 -20.45 0.46) ; 2
( 188.08 46.77 -20.10 0.46) ; 3
( 185.85 46.25 -21.48 0.46) ; 4
( 185.09 45.48 -22.92 0.46) ; 5
( 182.09 44.17 -23.17 0.46) ; 6
( 176.92 44.16 -23.92 0.46) ; 7
( 173.58 46.35 -23.92 0.46) ; 8
( 170.00 45.52 -23.92 0.46) ; 9
( 164.87 47.29 -23.92 0.46) ; 10
( 160.90 48.17 -24.32 0.46) ; 11
( 157.38 49.13 -22.83 0.46) ; 12
( 152.69 51.02 -23.37 0.46) ; 13
( 149.30 51.42 -23.72 0.46) ; 14
( 145.19 52.85 -24.10 0.46) ; 15
( 140.91 53.04 -24.52 0.46) ; 16
( 140.91 53.04 -24.50 0.46) ; 17
( 138.14 54.77 -25.35 0.46) ; 18
( 135.34 54.71 -25.95 0.46) ; 19
( 132.53 54.66 -27.02 0.46) ; 20
( 127.26 56.99 -27.35 0.46) ; 21
( 124.32 57.51 -28.52 0.46) ; 22
( 120.97 59.70 -29.77 0.46) ; 23
( 116.73 61.70 -30.95 0.46) ; 24
( 113.03 61.42 -32.00 0.46) ; 25
( 108.92 62.85 -32.85 0.46) ; 26
( 107.77 63.78 -35.22 0.46) ; 27
(Cross
(Color White)
(Name "Marker 3")
( 192.24 47.15 -20.45 0.46) ; 1
( 190.71 45.59 -20.10 0.46) ; 2
( 182.94 42.58 -23.17 0.46) ; 3
( 175.72 43.28 -23.40 0.46) ; 4
( 162.64 46.78 -24.32 0.46) ; 5
( 162.29 50.28 -23.47 0.46) ; 6
( 158.22 47.54 -21.65 0.46) ; 7
( 153.80 48.29 -21.50 0.46) ; 8
( 148.01 52.90 -21.58 0.46) ; 9
( 146.72 54.40 -24.10 0.46) ; 10
( 136.00 51.88 -27.02 0.46) ; 11
( 126.32 54.98 -28.85 0.46) ; 12
( 122.53 57.09 -29.67 0.46) ; 13
( 127.67 61.27 -25.95 0.46) ; 14
( 115.94 65.09 -32.00 0.46) ; 15
) ; End of markers
Normal
) ; End of split
|
( 207.40 44.73 -11.95 0.46) ; 1, R-2
( 204.46 45.22 -10.20 0.46) ; 2
( 203.04 47.29 -9.77 0.46) ; 3
( 200.98 48.00 -11.47 0.46) ; 4
( 199.74 51.29 -12.77 0.46) ; 5
( 199.74 51.29 -12.80 0.46) ; 6
( 199.34 53.00 -12.17 0.46) ; 7
( 199.34 53.00 -12.20 0.46) ; 8
( 196.66 52.37 -10.43 0.46) ; 9
( 194.53 55.44 -10.43 0.46) ; 10
( 191.81 58.99 -9.38 0.46) ; 11
( 190.97 60.58 -8.38 0.46) ; 12
( 186.55 61.33 -7.92 0.46) ; 13
( 182.31 63.33 -6.05 0.46) ; 14
( 179.50 63.27 -4.35 0.46) ; 15
( 179.50 63.27 -4.32 0.46) ; 16
( 177.13 63.31 -2.97 0.46) ; 17
( 177.77 64.65 -1.55 0.46) ; 18
( 175.13 65.83 0.07 0.46) ; 19
( 173.97 66.75 1.13 0.46) ; 20
( 173.22 65.98 3.05 0.46) ; 21
( 173.22 65.98 3.15 0.46) ; 22
( 173.03 64.74 5.15 0.46) ; 23
( 171.69 64.42 7.10 0.46) ; 24
( 170.49 63.55 8.95 0.46) ; 25
( 168.21 67.20 9.88 0.46) ; 26
( 168.27 69.00 11.25 0.46) ; 27
( 168.27 69.00 11.27 0.46) ; 28
( 168.19 71.37 12.27 0.46) ; 29
( 167.21 73.53 12.90 0.46) ; 30
( 166.86 77.03 13.25 0.46) ; 31
( 167.36 78.93 14.15 0.46) ; 32
( 168.42 80.38 16.07 0.46) ; 33
( 168.42 80.38 16.05 0.46) ; 34
(Cross
(Color White)
(Name "Marker 3")
( 205.08 46.58 -9.77 0.46) ; 1
( 186.95 59.64 -7.92 0.46) ; 2
( 181.51 60.75 -6.60 0.46) ; 3
( 187.50 63.35 -5.60 0.46) ; 4
( 191.15 61.82 -7.85 0.46) ; 5
( 182.36 65.13 -4.92 0.46) ; 6
( 180.03 61.01 -4.68 0.46) ; 7
( 180.58 64.71 -5.53 0.46) ; 8
( 174.28 67.42 3.15 0.46) ; 9
( 169.14 63.23 8.97 0.46) ; 10
( 166.17 73.88 13.25 0.46) ; 11
( 166.22 75.69 13.25 0.46) ; 12
) ; End of markers
Normal
) ; End of split
) ; End of tree
( (Color Green)
(Dendrite)
( 253.66 10.19 4.07 3.21) ; Root
( 253.66 10.19 4.07 3.21) ; 1, R
( 251.83 7.96 4.07 2.75) ; 2
(
( 248.70 7.23 4.07 1.38) ; 1, R-1
( 246.61 6.14 2.90 1.38) ; 2
( 245.08 4.59 1.63 1.38) ; 3
( 242.80 2.27 0.30 1.38) ; 4
( 240.87 2.41 -0.70 1.38) ; 5
( 239.28 3.23 -1.77 1.38) ; 6
( 237.62 2.25 -3.42 1.38) ; 7
(Cross
(Color Green)
(Name "Marker 3")
( 244.98 0.98 -0.70 1.38) ; 1
) ; End of markers
(
( 233.96 3.78 -3.42 0.92) ; 1, R-1-1
( 229.63 2.16 -2.90 0.92) ; 2
( 226.86 3.91 -1.75 0.92) ; 3
( 223.61 3.74 -0.45 0.92) ; 4
( 220.88 1.31 -0.12 0.92) ; 5
( 218.07 1.25 1.75 0.92) ; 6
( 215.88 2.53 1.75 0.92) ; 7
( 214.28 3.35 1.75 0.92) ; 8
( 211.83 5.76 2.63 0.92) ; 9
( 209.52 7.60 3.57 0.92) ; 10
( 208.35 8.53 4.80 0.92) ; 11
( 205.41 9.03 6.22 0.92) ; 12
( 202.91 9.64 7.07 0.92) ; 13
( 201.00 9.78 8.25 0.92) ; 14
(Cross
(Color Green)
(Name "Marker 3")
( 221.86 -0.85 -0.12 0.92) ; 1
( 223.79 4.98 -0.12 0.92) ; 2
( 226.15 4.94 0.40 0.92) ; 3
( 215.98 6.14 0.70 0.92) ; 4
( 214.95 0.51 2.65 0.92) ; 5
( 211.86 1.58 1.75 0.92) ; 6
( 218.33 0.12 1.75 0.92) ; 7
( 199.62 13.64 8.25 0.92) ; 8
( 194.21 10.59 6.93 0.92) ; 9
( 190.63 9.74 8.20 0.92) ; 10
( 188.75 5.73 9.75 0.92) ; 11
( 199.64 9.47 9.75 0.92) ; 12
) ; End of markers
(
( 198.00 8.48 6.13 0.92) ; 1, R-1-1-1
( 196.47 6.94 6.82 0.92) ; 2
( 196.47 6.94 6.80 0.92) ; 3
( 193.40 8.00 7.53 0.92) ; 4
( 191.03 8.05 8.90 0.92) ; 5
( 188.53 8.66 9.22 0.92) ; 6
( 184.88 10.19 10.10 0.46) ; 7
( 181.48 10.60 10.70 0.46) ; 8
( 179.44 11.30 12.10 0.46) ; 9
( 178.23 10.43 13.38 0.46) ; 10
( 178.23 10.43 13.35 0.46) ; 11
( 177.15 8.98 14.30 0.46) ; 12
( 176.00 9.90 14.90 0.46) ; 13
( 174.83 10.82 14.90 0.46) ; 14
( 172.16 10.20 15.88 0.46) ; 15
( 169.39 11.94 16.50 0.46) ; 16
( 167.61 11.52 17.60 0.46) ; 17
( 166.12 11.77 18.27 0.46) ; 18
( 163.90 11.25 18.48 0.46) ; 19
( 161.53 11.29 19.75 0.46) ; 20
( 161.53 11.29 19.73 0.46) ; 21
( 157.69 11.58 19.85 0.46) ; 22
( 154.56 10.85 20.25 0.46) ; 23
( 151.71 8.99 20.25 0.46) ; 24
( 151.26 8.88 20.25 0.46) ; 25
( 149.02 8.35 20.25 0.46) ; 26
( 145.51 9.32 20.92 0.46) ; 27
( 144.48 9.67 23.10 0.46) ; 28
( 140.90 8.84 24.00 0.46) ; 29
( 140.90 8.84 23.98 0.46) ; 30
( 139.12 8.42 25.13 0.46) ; 31
( 136.30 8.36 25.70 0.46) ; 32
( 136.30 8.36 25.73 0.46) ; 33
(Cross
(Color Green)
(Name "Marker 3")
( 183.62 7.50 10.70 0.46) ; 1
( 185.28 8.49 10.70 0.46) ; 2
( 174.57 11.95 14.90 0.46) ; 3
( 165.19 9.75 18.48 0.46) ; 4
( 168.01 9.82 18.48 0.46) ; 5
( 160.15 9.17 19.27 0.46) ; 6
( 161.18 14.79 21.00 0.46) ; 7
( 157.78 9.22 21.25 0.46) ; 8
( 150.45 6.30 21.25 0.46) ; 9
( 151.52 7.75 21.25 0.46) ; 10
( 154.21 8.38 21.25 0.46) ; 11
( 155.86 9.36 21.25 0.46) ; 12
( 148.21 5.78 21.25 0.46) ; 13
( 143.18 11.16 25.73 0.46) ; 14
( 141.11 5.91 25.75 0.46) ; 15
( 141.08 10.08 24.88 0.46) ; 16
) ; End of markers
Normal
|
( 198.48 10.40 6.07 0.92) ; 1, R-1-1-2
( 197.15 10.08 4.07 0.92) ; 2
( 195.18 8.42 2.15 0.92) ; 3
( 193.09 7.34 0.30 0.92) ; 4
( 190.00 8.41 -0.32 0.92) ; 5
( 188.21 7.99 -0.95 0.46) ; 6
( 186.12 6.90 -0.95 0.46) ; 7
( 183.17 7.41 -1.60 0.46) ; 8
( 183.17 7.41 -1.63 0.46) ; 9
( 181.70 7.65 -3.67 0.46) ; 10
( 182.09 5.96 -5.80 0.46) ; 11
( 179.47 7.13 -7.50 0.46) ; 12
( 179.47 7.13 -7.53 0.46) ; 13
( 177.23 6.61 -8.13 0.46) ; 14
( 174.55 5.98 -8.93 0.46) ; 15
( 172.69 7.93 -10.45 0.46) ; 16
( 172.69 7.93 -10.50 0.46) ; 17
( 170.95 9.31 -11.27 0.46) ; 18
( 170.55 11.01 -12.60 0.46) ; 19
( 170.55 11.01 -12.67 0.46) ; 20
( 171.67 14.26 -14.18 0.46) ; 21
( 169.49 15.53 -15.60 0.46) ; 22
( 166.73 17.28 -16.80 0.46) ; 23
( 165.30 19.34 -18.20 0.46) ; 24
( 163.82 19.59 -19.75 0.46) ; 25
( 162.71 22.31 -20.35 0.46) ; 26
( 162.71 22.31 -20.38 0.46) ; 27
( 161.43 23.80 -22.27 0.46) ; 28
( 159.69 25.19 -23.60 0.46) ; 29
( 158.08 26.01 -25.50 0.46) ; 30
( 158.08 26.01 -25.55 0.46) ; 31
( 155.59 26.62 -26.92 0.46) ; 32
( 153.40 27.89 -28.70 0.46) ; 33
( 151.16 27.37 -30.90 0.46) ; 34
( 150.76 29.07 -32.80 0.46) ; 35
( 150.19 29.53 -35.40 0.46) ; 36
( 150.19 29.53 -35.42 0.46) ; 37
( 148.72 29.79 -37.90 0.46) ; 38
( 148.72 29.79 -37.92 0.46) ; 39
( 148.32 31.48 -41.40 0.46) ; 40
( 147.88 31.38 -43.78 0.46) ; 41
( 147.88 31.38 -43.80 0.46) ; 42
(Cross
(Color Green)
(Name "Marker 3")
( 198.67 11.63 4.07 0.92) ; 1
( 196.31 11.67 2.15 0.92) ; 2
( 184.91 6.01 -1.63 0.46) ; 3
( 180.45 4.97 -8.13 0.46) ; 4
( 176.60 5.27 -7.90 0.46) ; 5
( 175.63 7.42 -7.32 0.46) ; 6
( 175.36 8.57 -9.05 0.46) ; 7
( 174.63 3.61 -10.95 0.46) ; 8
( 170.14 6.73 -12.42 0.46) ; 9
( 169.47 9.56 -9.77 0.46) ; 10
( 169.57 13.17 -14.18 0.46) ; 11
( 168.06 17.59 -15.02 0.46) ; 12
( 173.09 12.20 -15.02 0.46) ; 13
( 173.14 14.01 -15.60 0.46) ; 14
( 166.81 14.91 -15.60 0.46) ; 15
( 169.44 13.73 -15.60 0.46) ; 16
( 159.80 18.64 -20.38 0.46) ; 17
( 164.64 22.16 -21.45 0.46) ; 18
( 163.92 23.20 -22.27 0.46) ; 19
( 156.12 24.35 -27.08 0.46) ; 20
) ; End of markers
Normal
) ; End of split
|
( 237.57 0.45 -4.55 1.38) ; 1, R-1-2
(
( 234.22 2.64 -6.25 0.92) ; 1, R-1-2-1
( 234.22 2.64 -6.28 0.92) ; 2
( 231.91 4.49 -7.55 0.92) ; 3
( 231.91 4.49 -7.57 0.92) ; 4
( 229.99 4.64 -8.93 0.92) ; 5
( 228.03 2.98 -10.17 0.92) ; 6
( 225.21 2.92 -9.88 0.92) ; 7
( 221.11 4.35 -11.37 0.92) ; 8
( 221.95 2.76 -13.23 0.92) ; 9
( 221.95 2.76 -13.25 0.92) ; 10
( 219.82 5.83 -14.25 0.92) ; 11
( 219.82 5.83 -14.27 0.92) ; 12
( 217.82 8.36 -13.82 0.92) ; 13
( 216.52 9.85 -15.57 0.92) ; 14
( 215.50 10.20 -17.67 0.92) ; 15
( 215.50 10.20 -17.70 0.92) ; 16
( 213.26 9.68 -19.33 0.92) ; 17
( 211.61 8.69 -19.60 0.92) ; 18
( 210.85 7.91 -21.10 0.92) ; 19
( 210.85 7.91 -21.13 0.92) ; 20
( 209.65 7.03 -22.92 0.46) ; 21
( 209.11 9.30 -24.90 0.46) ; 22
( 208.86 10.43 -26.90 0.92) ; 23
( 205.14 10.16 -28.13 0.92) ; 24
( 205.14 10.16 -28.15 0.92) ; 25
( 203.09 10.88 -28.15 0.92) ; 26
( 199.88 12.51 -28.15 0.92) ; 27
(Cross
(Color Green)
(Name "Marker 3")
( 224.58 1.58 -9.88 0.92) ; 1
( 216.74 6.91 -13.82 0.92) ; 2
( 214.37 6.95 -19.33 0.92) ; 3
( 213.44 10.91 -19.33 0.92) ; 4
( 211.70 6.33 -19.60 0.92) ; 5
( 202.11 13.03 -28.15 0.92) ; 6
( 205.18 11.96 -27.65 0.92) ; 7
) ; End of markers
(
( 195.01 13.16 -27.70 0.46) ; 1, R-1-2-1-1
( 191.49 14.13 -29.27 0.46) ; 2
( 190.32 15.05 -30.30 0.46) ; 3
( 188.33 17.57 -30.83 0.46) ; 4
( 186.06 21.21 -32.00 0.46) ; 5
( 184.77 22.70 -33.22 0.46) ; 6
( 183.61 23.63 -34.52 0.46) ; 7
( 183.61 23.63 -34.55 0.46) ; 8
( 182.37 26.92 -34.55 0.46) ; 9
( 179.97 31.13 -34.60 0.46) ; 10
( 179.97 31.13 -34.63 0.46) ; 11
( 177.84 34.22 -37.02 0.46) ; 12
( 177.84 34.22 -37.05 0.46) ; 13
( 175.64 35.50 -38.03 0.46) ; 14
( 174.40 38.79 -38.38 0.46) ; 15
( 171.19 40.42 -38.60 0.46) ; 16
( 169.64 43.04 -39.67 0.46) ; 17
( 167.59 43.76 -40.57 0.46) ; 18
( 167.59 43.76 -40.60 0.46) ; 19
(Cross
(Color Green)
(Name "Marker 3")
( 183.61 23.63 -33.22 0.46) ; 1
( 183.17 29.49 -38.35 0.46) ; 2
) ; End of markers
Normal
|
( 195.86 11.57 -30.10 0.46) ; 1, R-1-2-1-2
( 192.74 10.84 -32.25 0.46) ; 2
( 192.74 10.84 -32.30 0.46) ; 3
( 190.67 11.54 -33.45 0.46) ; 4
( 190.67 11.54 -33.47 0.46) ; 5
( 189.21 11.81 -35.27 0.46) ; 6
( 189.21 11.81 -35.33 0.46) ; 7
( 186.71 12.42 -36.92 0.46) ; 8
( 186.71 12.42 -36.95 0.46) ; 9
( 185.74 14.56 -37.85 0.46) ; 10
( 185.74 14.56 -37.88 0.46) ; 11
( 182.21 15.54 -39.13 0.46) ; 12
( 178.94 15.37 -40.80 0.46) ; 13
( 177.13 19.12 -41.82 0.46) ; 14
( 177.13 19.12 -41.85 0.46) ; 15
( 174.58 17.93 -44.10 0.46) ; 16
( 172.53 18.65 -46.25 0.46) ; 17
( 170.47 19.35 -48.35 0.46) ; 18
( 170.47 19.35 -48.38 0.46) ; 19
( 168.56 19.50 -50.35 0.46) ; 20
( 168.56 19.50 -50.38 0.46) ; 21
( 167.71 21.10 -52.65 0.46) ; 22
( 167.71 21.10 -52.70 0.46) ; 23
( 167.45 22.22 -54.65 0.46) ; 24
( 167.45 22.22 -54.72 0.46) ; 25
( 165.71 23.61 -56.42 0.46) ; 26
( 165.71 23.61 -56.45 0.46) ; 27
( 163.61 22.52 -58.38 0.46) ; 28
( 163.61 22.52 -58.40 0.46) ; 29
( 165.22 21.71 -60.05 0.46) ; 30
( 165.22 21.71 -60.22 0.46) ; 31
( 162.84 21.75 -62.70 0.46) ; 32
( 162.84 21.75 -62.75 0.46) ; 33
( 161.33 20.20 -66.13 0.46) ; 34
( 159.99 19.89 -69.00 0.46) ; 35
( 158.52 20.14 -69.30 0.46) ; 36
( 158.12 21.83 -71.17 0.46) ; 37
( 158.12 21.83 -71.20 0.46) ; 38
( 156.83 23.33 -73.95 0.46) ; 39
( 156.83 23.33 -73.97 0.46) ; 40
( 155.77 27.85 -76.28 0.46) ; 41
( 155.77 27.85 -76.30 0.46) ; 42
( 155.55 30.79 -78.28 0.46) ; 43
( 155.55 30.79 -78.32 0.46) ; 44
( 155.34 33.71 -80.63 0.46) ; 45
( 155.34 33.71 -80.68 0.46) ; 46
( 154.62 34.75 -84.12 0.46) ; 47
( 154.62 34.75 -84.17 0.46) ; 48
( 154.72 38.36 -86.62 0.46) ; 49
( 154.72 38.36 -86.65 0.46) ; 50
( 153.88 39.95 -89.05 0.46) ; 51
( 152.77 42.68 -92.00 0.46) ; 52
( 151.61 43.59 -94.80 0.46) ; 53
( 151.61 43.59 -94.82 0.46) ; 54
( 149.73 45.55 -96.80 0.46) ; 55
( 149.92 46.78 -99.05 0.46) ; 56
( 147.60 48.62 -102.63 0.46) ; 57
( 147.60 48.62 -102.65 0.46) ; 58
(Cross
(Color White)
(Name "Marker 3")
( 147.72 48.06 -50.55 0.46) ; 1
) ; End of markers
(Cross
(Color Green)
(Name "Marker 3")
( 193.45 9.81 -32.30 0.46) ; 1
( 190.54 12.12 -31.77 0.46) ; 2
( 183.19 13.37 -39.13 0.46) ; 3
( 179.21 14.24 -41.85 0.46) ; 4
( 168.74 20.74 -48.38 0.46) ; 5
( 158.79 19.00 -67.32 0.46) ; 6
( 157.53 38.41 -86.65 0.46) ; 7
) ; End of markers
Normal
) ; End of split
|
( 234.31 0.28 -6.78 0.92) ; 1, R-1-2-2
( 232.98 -0.04 -7.43 0.92) ; 2
( 231.72 -2.72 -8.00 0.92) ; 3
( 231.72 -2.72 -8.02 0.92) ; 4
( 230.92 -5.30 -8.50 0.92) ; 5
( 229.12 -5.72 -8.50 0.92) ; 6
( 227.29 -7.94 -8.50 0.92) ; 7
( 227.32 -12.11 -9.60 0.92) ; 8
( 227.32 -12.11 -9.63 0.92) ; 9
( 227.04 -16.95 -10.20 0.92) ; 10
( 226.69 -19.43 -10.70 0.92) ; 11
( 224.90 -19.85 -11.02 0.92) ; 12
( 224.35 -23.55 -11.07 0.92) ; 13
( 223.23 -26.79 -11.07 0.92) ; 14
( 221.08 -29.70 -11.37 0.92) ; 15
( 219.50 -33.06 -11.37 0.92) ; 16
( 219.06 -33.16 -11.37 0.92) ; 17
( 217.57 -38.87 -11.37 0.92) ; 18
( 215.88 -41.66 -11.60 0.92) ; 19
( 214.87 -45.48 -11.40 0.92) ; 20
( 214.87 -45.48 -11.42 0.92) ; 21
( 214.79 -49.08 -13.13 0.92) ; 22
( 214.59 -50.33 -13.72 0.92) ; 23
( 214.59 -50.33 -13.75 0.92) ; 24
( 215.31 -51.36 -15.88 0.92) ; 25
( 214.55 -52.14 -17.82 0.92) ; 26
( 214.55 -52.14 -17.85 0.92) ; 27
( 213.03 -53.69 -19.27 0.92) ; 28
( 210.35 -54.31 -20.50 0.92) ; 29
( 208.82 -55.86 -22.22 0.92) ; 30
( 206.78 -55.15 -24.15 0.92) ; 31
( 205.17 -54.33 -25.92 0.92) ; 32
( 203.70 -54.09 -27.80 0.92) ; 33
( 201.74 -55.74 -29.00 0.92) ; 34
( 201.74 -55.74 -29.02 0.92) ; 35
( 199.05 -56.36 -30.13 0.92) ; 36
( 196.81 -56.89 -30.13 0.92) ; 37
( 194.72 -57.97 -30.30 0.46) ; 38
( 192.75 -59.63 -30.30 0.46) ; 39
( 189.63 -60.36 -30.30 0.46) ; 40
( 187.52 -61.46 -32.28 0.46) ; 41
( 185.29 -61.97 -33.92 0.46) ; 42
( 183.63 -62.97 -35.83 0.46) ; 43
( 183.58 -64.77 -38.00 0.46) ; 44
( 183.58 -64.77 -38.03 0.46) ; 45
( 182.52 -66.21 -38.20 0.46) ; 46
( 180.54 -67.87 -39.78 0.46) ; 47
( 178.26 -70.20 -40.60 0.46) ; 48
( 176.74 -71.75 -40.83 0.46) ; 49
( 175.04 -74.53 -43.18 0.46) ; 50
( 173.66 -76.65 -44.45 0.46) ; 51
( 173.28 -79.12 -46.93 0.46) ; 52
( 171.99 -77.63 -49.52 0.46) ; 53
( 170.66 -77.94 -52.10 0.46) ; 54
( 170.66 -77.94 -52.13 0.46) ; 55
( 169.63 -77.59 -55.03 0.46) ; 56
( 169.63 -77.59 -55.05 0.46) ; 57
( 169.05 -77.13 -58.50 0.46) ; 58
( 167.89 -76.21 -62.47 0.46) ; 59
( 167.63 -75.08 -67.17 0.46) ; 60
( 167.63 -75.08 -67.28 0.46) ; 61
(Cross
(Color Green)
(Name "Marker 3")
( 225.37 -7.79 -8.50 0.92) ; 1
( 229.07 -7.52 -8.50 0.92) ; 2
( 226.89 -6.25 -8.50 0.92) ; 3
( 228.09 -5.36 -8.50 0.92) ; 4
( 227.97 -20.91 -10.70 0.92) ; 5
( 225.10 -28.75 -10.30 0.92) ; 6
( 213.49 -47.60 -13.13 0.92) ; 7
( 220.98 -33.31 -7.95 0.92) ; 8
( 223.44 -29.74 -7.95 0.92) ; 9
( 217.64 -31.10 -7.95 0.92) ; 10
( 220.16 -35.88 -7.80 0.92) ; 11
( 220.54 -33.41 -8.82 0.92) ; 12
( 216.54 -44.49 -9.48 0.92) ; 13
( 214.01 -55.84 -17.60 0.92) ; 14
( 203.38 -54.75 -24.15 0.92) ; 15
( 193.02 -60.77 -30.30 0.46) ; 16
( 181.95 -59.78 -35.25 0.46) ; 17
( 179.87 -71.01 -40.83 0.46) ; 18
( 174.69 -71.03 -42.02 0.46) ; 19
( 177.46 -72.78 -42.02 0.46) ; 20
( 175.40 -78.04 -43.80 0.46) ; 21
) ; End of markers
Normal
|
( 236.33 -2.03 -4.55 0.92) ; 1, R-1-2-3
( 235.12 -2.92 -4.35 0.92) ; 2
( 235.12 -2.92 -4.40 0.92) ; 3
( 234.19 -4.93 -3.17 0.92) ; 4
( 234.45 -6.06 -1.70 0.92) ; 5
( 233.37 -7.50 -0.40 0.92) ; 6
(
( 233.18 -8.74 0.95 0.92) ; 1, R-1-2-3-1
( 234.03 -10.34 2.05 0.92) ; 2
( 235.20 -11.26 3.38 0.92) ; 3
( 235.20 -11.26 3.35 0.92) ; 4
( 235.91 -12.28 4.43 0.92) ; 5
( 236.75 -13.88 5.15 0.92) ; 6
( 237.28 -16.14 5.85 0.92) ; 7
( 237.37 -18.51 6.57 0.92) ; 8
( 235.84 -20.07 8.35 0.92) ; 9
( 235.08 -20.84 9.20 0.92) ; 10
( 235.17 -23.21 8.80 0.92) ; 11
( 235.25 -25.57 10.50 0.92) ; 12
( 235.47 -28.51 11.35 0.92) ; 13
( 234.97 -30.41 11.07 0.92) ; 14
( 235.95 -32.58 12.25 0.92) ; 15
( 235.95 -32.58 12.22 0.92) ; 16
( 235.59 -35.06 12.50 0.92) ; 17
( 234.20 -37.16 12.07 0.92) ; 18
( 234.20 -37.16 12.05 0.92) ; 19
( 233.75 -37.27 14.30 0.92) ; 20
( 234.65 -37.06 16.57 0.92) ; 21
( 235.36 -38.09 18.67 0.92) ; 22
( 233.83 -39.65 20.17 0.92) ; 23
( 233.60 -42.68 20.97 0.92) ; 24
( 232.35 -45.37 21.88 0.92) ; 25
( 230.33 -48.83 21.55 0.92) ; 26
( 230.33 -48.83 21.52 0.92) ; 27
( 229.79 -52.53 22.08 0.92) ; 28
( 227.64 -55.43 22.57 0.92) ; 29
( 226.57 -56.87 23.33 0.92) ; 30
( 224.92 -57.85 23.80 0.92) ; 31
( 224.92 -57.85 23.78 0.92) ; 32
( 224.11 -60.44 24.38 0.92) ; 33
( 224.11 -60.44 24.35 0.92) ; 34
( 225.53 -62.48 25.23 0.92) ; 35
( 223.64 -66.51 26.45 0.92) ; 36
( 223.41 -69.55 27.25 0.92) ; 37
( 222.29 -72.80 27.77 0.92) ; 38
( 220.27 -76.25 29.13 0.92) ; 39
( 218.93 -76.57 30.65 0.92) ; 40
( 217.55 -78.69 31.95 0.92) ; 41
( 216.47 -80.14 33.85 0.92) ; 42
( 216.02 -80.24 34.40 0.92) ; 43
(Cross
(Color White)
(Name "Marker 3")
( 239.02 -17.53 5.85 0.92) ; 1
( 233.48 -20.03 9.20 0.92) ; 2
( 235.13 -19.04 9.20 0.92) ; 3
( 240.05 -17.89 10.33 0.92) ; 4
( 232.19 -34.65 12.50 0.92) ; 5
( 236.43 -36.65 12.50 0.92) ; 6
( 236.00 -30.78 12.50 0.92) ; 7
( 237.11 -33.49 12.50 0.92) ; 8
( 234.53 -30.52 9.65 0.92) ; 9
( 232.99 -38.05 18.67 0.92) ; 10
( 236.83 -38.34 20.97 0.92) ; 11
( 231.64 -44.34 21.88 0.92) ; 12
( 231.87 -41.30 21.88 0.92) ; 13
( 230.58 -55.93 22.57 0.92) ; 14
( 231.44 -51.55 22.57 0.92) ; 15
( 225.59 -54.72 26.58 0.92) ; 16
( 226.20 -59.35 23.07 0.92) ; 17
( 221.99 -67.50 26.45 0.92) ; 18
( 219.80 -72.19 27.30 0.92) ; 19
( 225.59 -70.83 27.30 0.92) ; 20
( 224.21 -72.95 28.52 0.92) ; 21
) ; End of markers
High
|
( 231.22 -10.40 -1.42 0.92) ; 1, R-1-2-3-2
( 231.89 -13.23 -2.42 0.92) ; 2
( 231.89 -13.23 -2.45 0.92) ; 3
( 231.66 -16.27 -1.65 0.92) ; 4
( 230.85 -18.85 -0.47 0.92) ; 5
( 229.60 -21.53 0.17 0.92) ; 6
( 227.44 -24.42 0.95 0.92) ; 7
( 226.23 -25.31 1.95 0.92) ; 8
( 224.98 -27.98 3.08 0.92) ; 9
( 223.72 -30.66 4.35 0.92) ; 10
( 222.82 -30.87 5.55 0.92) ; 11
( 221.71 -34.12 4.38 0.92) ; 12
( 220.14 -37.47 4.38 0.92) ; 13
( 218.44 -40.27 4.38 0.92) ; 14
( 219.10 -43.10 5.37 0.92) ; 15
( 220.34 -46.38 6.07 0.92) ; 16
( 220.34 -46.38 5.22 0.92) ; 17
( 220.87 -48.66 4.50 0.92) ; 18
( 220.87 -48.66 4.22 0.92) ; 19
( 221.85 -50.82 3.35 0.92) ; 20
( 220.54 -55.29 2.83 0.92) ; 21
( 217.81 -57.74 1.67 0.92) ; 22
( 217.81 -57.74 1.65 0.92) ; 23
( 215.53 -60.05 1.42 0.92) ; 24
( 215.56 -64.23 0.45 0.92) ; 25
( 214.76 -66.81 0.22 0.92) ; 26
( 214.76 -66.81 0.17 0.92) ; 27
( 213.77 -70.62 -0.67 0.92) ; 28
( 213.77 -70.62 -0.72 0.92) ; 29
( 213.54 -73.66 -1.17 0.92) ; 30
( 214.51 -75.82 -1.17 0.92) ; 31
( 213.35 -80.87 -1.47 0.92) ; 32
( 212.80 -84.59 -1.60 0.92) ; 33
( 212.07 -89.53 -1.60 0.92) ; 34
( 212.42 -93.04 -2.75 0.92) ; 35
( 210.54 -97.06 -3.78 0.92) ; 36
( 209.86 -100.19 -3.78 0.92) ; 37
( 209.14 -105.15 -4.78 0.92) ; 38
( 209.35 -108.08 -3.60 0.92) ; 39
( 208.94 -112.35 -2.22 0.92) ; 40
( 208.99 -116.53 -1.32 0.92) ; 41
( 210.35 -120.38 -0.45 0.92) ; 42
( 211.15 -123.78 0.32 0.92) ; 43
( 212.08 -127.75 1.07 0.92) ; 44
( 209.80 -130.07 1.90 0.92) ; 45
( 207.43 -130.03 2.92 0.92) ; 46
( 206.04 -132.15 3.65 0.92) ; 47
( 206.04 -132.15 3.70 0.92) ; 48
( 204.57 -131.89 4.63 0.92) ; 49
( 202.92 -132.88 5.20 0.92) ; 50
( 202.56 -135.35 4.63 0.92) ; 51
( 202.56 -135.35 4.60 0.92) ; 52
( 203.27 -136.37 4.82 0.92) ; 53
( 204.51 -139.67 6.02 0.92) ; 54
( 202.18 -143.80 7.10 0.92) ; 55
( 201.77 -148.07 8.45 0.92) ; 56
( 202.30 -150.35 9.77 0.92) ; 57
( 203.01 -151.37 12.00 0.92) ; 58
( 203.59 -151.83 13.30 0.92) ; 59
(Cross
(Color White)
(Name "Marker 3")
( 230.69 -8.14 -1.42 0.92) ; 1
( 233.98 -18.12 -1.42 0.92) ; 2
( 233.80 -13.38 -2.97 0.92) ; 3
( 231.20 -22.34 -0.55 0.92) ; 4
( 227.49 -22.61 1.25 0.92) ; 5
( 228.59 -25.35 2.88 0.92) ; 6
( 222.25 -52.51 5.13 0.92) ; 7
( 219.42 -58.55 5.13 0.92) ; 8
( 219.24 -59.78 2.57 0.92) ; 9
( 221.43 -55.08 2.57 0.92) ; 10
( 217.59 -60.78 2.57 0.92) ; 11
( 218.12 -63.03 2.57 0.92) ; 12
( 214.10 -58.00 1.13 0.92) ; 13
( 217.41 -56.03 1.13 0.92) ; 14
( 210.58 -79.14 -1.60 0.92) ; 15
( 213.76 -76.59 -1.60 0.92) ; 16
( 214.69 -80.56 -1.60 0.92) ; 17
( 211.46 -84.89 -1.60 0.92) ; 18
( 210.91 -88.61 -1.60 0.92) ; 19
( 214.57 -90.13 -1.60 0.92) ; 20
( 213.10 -67.79 -1.60 0.92) ; 21
( 216.18 -68.86 -1.60 0.92) ; 22
( 210.20 -93.55 -3.78 0.92) ; 23
( 212.42 -99.00 -1.77 0.92) ; 24
( 207.40 -103.76 -4.70 0.92) ; 25
( 211.24 -104.05 -5.57 0.92) ; 26
( 211.18 -111.83 -2.22 0.92) ; 27
( 208.49 -118.44 -1.32 0.92) ; 28
( 211.61 -117.71 -1.32 0.92) ; 29
( 211.88 -118.83 -1.32 0.92) ; 30
( 202.84 -130.51 4.60 0.92) ; 31
( 198.85 -135.62 4.60 0.92) ; 32
( 207.07 -132.50 4.17 0.92) ; 33
( 203.60 -145.85 9.52 0.92) ; 34
( 203.24 -148.33 9.52 0.92) ; 35
( 213.10 -128.10 3.32 0.92) ; 36
) ; End of markers
Normal
) ; End of split
) ; End of split
) ; End of split
|
( 250.10 9.55 4.75 0.92) ; 1, R-2
( 247.61 10.16 6.35 0.92) ; 2
( 245.28 12.01 6.97 0.92) ; 3
( 243.42 13.95 8.52 0.92) ; 4
( 244.49 15.40 9.77 0.92) ; 5
( 246.99 14.79 10.12 0.92) ; 6
( 245.92 13.35 11.47 0.92) ; 7
( 244.26 12.36 14.88 0.92) ; 8
(Cross
(Color White)
(Name "Marker 3")
( 251.31 10.43 6.35 0.92) ; 1
( 246.60 16.50 8.85 0.92) ; 2
( 248.46 14.54 11.47 0.92) ; 3
) ; End of markers
(
( 245.34 13.80 14.88 0.92) ; 1, R-2-1
( 241.54 15.91 14.45 0.92) ; 2
( 240.08 16.16 14.85 0.92) ; 3
( 240.08 16.16 14.82 0.92) ; 4
( 239.86 19.09 16.60 0.92) ; 5
( 239.46 20.79 18.38 0.92) ; 6
( 238.22 24.08 19.52 0.92) ; 7
( 236.21 26.60 20.75 0.92) ; 8
( 234.08 29.69 20.92 0.92) ; 9
( 231.76 31.53 20.13 0.92) ; 10
(Cross
(Color White)
(Name "Marker 3")
( 238.20 18.11 14.82 0.92) ; 1
( 237.23 20.27 18.40 0.92) ; 2
( 240.13 23.93 18.40 0.92) ; 3
( 238.44 27.12 19.02 0.92) ; 4
( 231.53 28.49 18.55 0.92) ; 5
( 234.26 30.92 18.55 0.92) ; 6
( 232.58 34.11 18.55 0.92) ; 7
) ; End of markers
(
( 229.93 35.27 20.85 0.46) ; 1, R-2-1-1
( 227.31 36.46 21.85 0.46) ; 2
( 224.86 38.86 22.67 0.46) ; 3
( 223.84 39.22 24.20 0.46) ; 4
( 223.39 39.12 24.20 0.46) ; 5
( 222.63 38.35 26.35 0.46) ; 6
Normal
|
( 228.42 33.73 19.23 0.92) ; 1, R-2-1-2
( 226.23 35.01 19.58 0.92) ; 2
( 226.23 35.01 19.55 0.92) ; 3
( 224.63 35.83 21.10 0.92) ; 4
( 222.00 37.00 23.00 0.92) ; 5
( 219.99 39.53 24.08 0.92) ; 6
( 217.41 42.50 25.60 0.92) ; 7
(Cross
(Color White)
(Name "Marker 3")
( 214.29 41.77 25.05 0.92) ; 1
( 218.09 45.64 25.05 0.92) ; 2
) ; End of markers
Normal
) ; End of split
|
( 242.34 12.51 14.88 0.92) ; 1, R-2-2
( 242.29 10.71 16.38 0.92) ; 2
( 242.29 10.71 16.35 0.92) ; 3
( 239.40 13.01 18.27 0.92) ; 4
( 239.09 12.34 20.00 0.92) ; 5
( 237.31 11.93 20.77 0.92) ; 6
( 235.32 10.27 22.30 0.92) ; 7
( 233.36 8.61 23.25 0.92) ; 8
( 233.36 8.61 23.23 0.92) ; 9
( 230.61 10.35 24.60 0.92) ; 10
( 228.99 11.18 25.47 0.92) ; 11
( 227.29 8.38 26.60 0.92) ; 12
( 224.08 10.02 27.63 0.92) ; 13
( 221.32 11.76 28.02 0.92) ; 14
( 218.64 11.14 29.50 0.92) ; 15
( 218.64 11.14 29.48 0.92) ; 16
( 217.38 8.45 30.27 0.92) ; 17
( 217.38 8.45 30.23 0.92) ; 18
( 219.12 7.07 31.80 0.92) ; 19
( 221.62 6.46 33.70 0.46) ; 20
(Cross
(Color White)
(Name "Marker 3")
( 241.49 8.13 18.27 0.92) ; 1
( 239.04 10.54 20.77 0.92) ; 2
( 240.61 13.90 20.77 0.92) ; 3
( 226.45 9.97 27.63 0.92) ; 4
( 225.73 11.01 29.42 0.92) ; 5
( 221.64 12.43 30.67 0.92) ; 6
( 219.30 14.28 30.67 0.92) ; 7
( 229.42 11.07 -25.80 0.92) ; 8
) ; End of markers
High
|
( 245.82 9.74 15.90 0.46) ; 1, R-2-3
( 247.29 9.49 18.80 0.46) ; 2
( 245.90 7.37 21.22 0.46) ; 3
( 244.56 7.06 23.92 0.46) ; 4
( 244.06 5.15 24.80 0.46) ; 5
( 243.18 4.94 24.80 0.46) ; 6
(
( 243.13 3.14 25.77 0.46) ; 1, R-2-3-1
( 244.64 -1.28 26.52 0.46) ; 2
( 246.24 -2.10 28.15 0.46) ; 3
( 246.24 -2.10 28.13 0.46) ; 4
( 247.13 -1.89 30.63 0.46) ; 5
( 247.13 -1.89 30.57 0.46) ; 6
( 248.46 -1.57 33.22 0.46) ; 7
( 248.46 -1.57 33.27 0.46) ; 8
(Cross
(Color Green)
(Name "Marker 3")
( 243.40 7.98 24.80 0.46) ; 1
( 244.34 9.99 24.80 0.46) ; 2
( 244.86 1.76 26.52 0.46) ; 3
( 242.19 1.13 26.52 0.46) ; 4
( 242.72 -1.14 26.52 0.46) ; 5
) ; End of markers
High
|
( 246.70 3.98 24.80 0.46) ; 1, R-2-3-2
( 248.17 3.73 23.27 0.46) ; 2
( 248.57 2.03 21.77 0.46) ; 3
(
( 250.71 -1.05 22.50 0.46) ; 1, R-2-3-2-1
( 253.60 -3.36 22.50 0.46) ; 2
( 255.92 -5.21 23.75 0.46) ; 3
( 259.50 -4.37 23.75 0.46) ; 4
( 260.74 -7.66 23.75 0.46) ; 5
( 259.80 -9.67 25.35 0.46) ; 6
( 262.60 -9.61 26.35 0.46) ; 7
( 264.92 -11.46 27.60 0.46) ; 8
( 264.92 -11.46 27.57 0.46) ; 9
( 265.94 -11.82 29.58 0.46) ; 10
( 266.39 -11.71 32.28 0.46) ; 11
( 266.39 -11.71 32.30 0.46) ; 12
(Cross
(Color White)
(Name "Marker 3")
( 252.53 -4.80 22.50 0.46) ; 1
( 259.09 -8.65 23.75 0.46) ; 2
( 261.68 -5.65 23.75 0.46) ; 3
( 259.11 -12.82 23.95 0.46) ; 4
( 264.53 -9.75 26.65 0.46) ; 5
( 264.43 -13.36 27.10 0.46) ; 6
) ; End of markers
High
|
( 244.55 1.08 21.77 0.46) ; 1, R-2-3-2-2
( 241.74 1.03 22.25 0.46) ; 2
( 239.19 -0.17 22.25 0.46) ; 3
( 238.74 -0.28 22.25 0.46) ; 4
( 236.51 -0.80 22.25 0.46) ; 5
( 234.23 -3.13 22.25 0.46) ; 6
( 231.59 -1.95 22.45 0.46) ; 7
( 230.35 1.34 22.45 0.46) ; 8
( 227.94 -0.41 20.73 0.46) ; 9
( 225.58 -0.37 19.15 0.46) ; 10
( 222.32 -0.54 17.67 0.46) ; 11
( 220.35 -2.19 16.17 0.46) ; 12
( 219.72 -3.54 15.50 0.46) ; 13
( 216.33 -3.14 15.12 0.46) ; 14
( 212.88 -4.54 15.12 0.46) ; 15
( 209.37 -3.58 14.18 0.46) ; 16
( 207.58 -4.00 12.62 0.46) ; 17
( 206.23 -4.31 11.07 0.46) ; 18
( 204.85 -6.42 10.10 0.46) ; 19
( 202.04 -6.49 9.25 0.46) ; 20
( 199.62 -8.24 8.85 0.46) ; 21
( 196.63 -9.55 8.60 0.46) ; 22
( 193.76 -11.41 8.63 0.46) ; 23
( 189.56 -13.59 8.63 0.46) ; 24
( 187.52 -12.88 8.63 0.46) ; 25
( 184.92 -15.87 7.72 0.46) ; 26
( 180.27 -18.17 7.72 0.46) ; 27
( 177.90 -18.11 7.02 0.46) ; 28
( 176.07 -20.34 6.62 0.46) ; 29
( 173.08 -21.64 7.55 0.46) ; 30
( 173.08 -21.64 7.50 0.46) ; 31
( 171.69 -23.75 7.25 0.46) ; 32
( 171.69 -23.75 7.22 0.46) ; 33
( 168.52 -26.29 6.82 0.46) ; 34
( 166.42 -27.37 6.38 0.46) ; 35
( 163.73 -28.00 6.38 0.46) ; 36
( 161.50 -28.53 6.15 0.46) ; 37
( 161.50 -28.53 6.13 0.46) ; 38
( 159.67 -30.75 5.75 0.46) ; 39
( 157.06 -33.75 4.92 0.46) ; 40
( 157.06 -33.75 4.90 0.46) ; 41
( 155.10 -35.40 3.45 0.46) ; 42
( 153.01 -36.49 1.75 0.46) ; 43
( 151.17 -38.72 -0.28 0.46) ; 44
( 147.99 -41.25 -1.85 0.46) ; 45
( 142.90 -43.64 -3.85 0.46) ; 46
( 142.90 -43.64 -3.95 0.46) ; 47
(Cross
(Color White)
(Name "Marker 3")
( 247.49 0.58 21.77 0.46) ; 1
( 231.83 1.09 22.45 0.46) ; 2
( 229.07 2.84 23.07 0.46) ; 3
( 228.52 -0.88 22.60 0.46) ; 4
( 225.50 2.00 18.40 0.46) ; 5
( 223.91 -1.36 18.33 0.46) ; 6
( 225.71 -0.94 18.33 0.46) ; 7
( 223.60 -2.03 14.52 0.46) ; 8
( 218.65 -4.99 15.12 0.46) ; 9
( 216.59 -4.27 15.12 0.46) ; 10
( 214.36 -4.79 15.12 0.46) ; 11
( 213.28 -6.24 14.40 0.46) ; 12
( 212.62 -3.41 16.52 0.46) ; 13
( 207.84 -5.13 12.17 0.46) ; 14
( 206.32 -6.68 13.15 0.46) ; 15
( 199.99 -5.78 8.85 0.46) ; 16
( 201.81 -9.53 10.00 0.46) ; 17
( 200.46 -9.84 10.00 0.46) ; 18
( 194.09 -10.75 8.13 0.46) ; 19
( 191.62 -14.30 9.77 0.46) ; 20
( 191.58 -10.13 6.70 0.46) ; 21
( 184.21 -14.85 10.30 0.46) ; 22
( 184.87 -17.68 8.97 0.46) ; 23
( 182.33 -18.87 8.93 0.46) ; 24
( 177.23 -21.26 6.62 0.46) ; 25
( 173.87 -25.04 7.25 0.46) ; 26
( 173.13 -19.84 7.25 0.46) ; 27
( 166.33 -25.01 7.25 0.46) ; 28
( 164.23 -26.10 7.25 0.46) ; 29
( 169.49 -28.45 7.82 0.46) ; 30
( 161.24 -27.40 5.63 0.46) ; 31
( 161.27 -31.57 5.60 0.46) ; 32
) ; End of markers
Incomplete
) ; End of split
) ; End of split
) ; End of split
) ; End of split
) ; End of tree
( (Color Yellow)
(Dendrite)
( 273.70 23.33 0.80 1.38) ; Root
( 273.70 23.33 0.80 1.38) ; 1, R
( 276.57 25.19 0.80 1.38) ; 2
( 277.82 27.88 0.80 1.38) ; 3
( 278.77 29.89 0.80 1.38) ; 4
( 281.58 29.95 -0.35 1.38) ; 5
( 281.58 29.95 -0.37 1.38) ; 6
( 282.42 28.35 -2.08 1.38) ; 7
(Cross
(Color White)
(Name "Marker 3")
( 274.62 25.34 2.42 0.46) ; 1
) ; End of markers
(
( 284.52 29.45 -3.25 0.92) ; 1, R-1
( 286.31 29.87 -4.65 0.92) ; 2
( 289.49 32.40 -6.00 0.92) ; 3
( 292.74 32.57 -7.00 0.92) ; 4
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Normal
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|
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( (Color RGB (255, 255, 128))
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|
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|
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(Cross
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Normal
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Normal
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( (Color Yellow)
(Dendrite)
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(
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( 263.30 5.36 -46.00 0.92) ; 10
( 265.65 5.31 -50.63 0.92) ; 11
( 265.65 5.31 -50.65 0.92) ; 12
( 266.15 7.22 -54.65 0.92) ; 13
( 266.15 7.22 -54.72 0.92) ; 14
( 264.11 7.94 -59.22 0.92) ; 15
( 264.01 10.30 -63.80 0.92) ; 16
( 265.17 9.39 -67.42 0.92) ; 17
( 264.33 10.98 -69.72 0.92) ; 18
( 264.33 10.98 -69.80 0.92) ; 19
( 264.64 11.65 -71.72 0.92) ; 20
(
( 262.20 14.06 -73.80 0.46) ; 1, R-1-1
( 262.20 14.06 -73.82 0.46) ; 2
( 261.17 14.42 -77.15 0.46) ; 3
( 260.73 14.31 -77.17 0.46) ; 4
( 259.88 15.90 -80.25 0.46) ; 5
( 259.88 15.90 -80.28 0.46) ; 6
( 261.67 16.32 -82.92 0.46) ; 7
( 261.67 16.32 -82.95 0.46) ; 8
( 259.93 17.71 -85.63 0.46) ; 9
( 259.93 17.71 -85.65 0.46) ; 10
( 258.60 17.39 -89.10 0.46) ; 11
( 258.60 17.39 -89.12 0.46) ; 12
( 259.26 14.56 -92.87 0.46) ; 13
( 259.26 14.56 -92.90 0.46) ; 14
( 257.12 17.65 -96.72 0.46) ; 15
( 257.12 17.65 -96.77 0.46) ; 16
( 259.66 18.83 -99.00 0.46) ; 17
( 259.66 18.83 -99.03 0.46) ; 18
( 258.33 18.53 -101.50 0.46) ; 19
( 258.33 18.53 -101.53 0.46) ; 20
( 256.46 20.48 -104.65 0.46) ; 21
( 256.46 20.48 -104.67 0.46) ; 22
( 258.50 19.76 -108.23 0.46) ; 23
( 258.50 19.76 -108.27 0.46) ; 24
( 257.17 19.45 -112.70 0.46) ; 25
( 256.54 18.11 -116.32 0.46) ; 26
( 256.81 16.97 -120.42 0.46) ; 27
( 256.81 16.97 -120.45 0.46) ; 28
( 254.93 18.92 -124.25 0.46) ; 29
( 254.93 18.92 -124.32 0.46) ; 30
( 254.66 20.06 -128.10 0.46) ; 31
( 254.66 20.06 -128.15 0.46) ; 32
( 253.46 19.18 -132.95 0.46) ; 33
( 253.46 19.18 -133.00 0.46) ; 34
( 253.41 17.37 -137.80 0.46) ; 35
Normal
|
( 267.46 11.71 -73.07 0.46) ; 1, R-1-2
( 268.67 12.59 -73.97 0.46) ; 2
( 268.67 12.59 -74.00 0.46) ; 3
( 270.59 12.44 -75.57 0.46) ; 4
( 270.59 12.44 -75.60 0.46) ; 5
( 271.97 14.55 -77.05 0.46) ; 6
( 271.97 14.55 -77.10 0.46) ; 7
( 274.34 14.51 -79.32 0.46) ; 8
( 274.34 14.51 -79.35 0.46) ; 9
( 277.16 14.58 -82.35 0.46) ; 10
( 279.70 15.77 -84.45 0.46) ; 11
( 280.46 16.54 -86.45 0.46) ; 12
( 280.46 16.54 -86.47 0.46) ; 13
( 282.96 15.94 -87.22 0.46) ; 14
( 282.96 15.94 -87.25 0.46) ; 15
( 285.24 18.27 -88.80 0.46) ; 16
( 286.18 20.28 -91.15 0.46) ; 17
( 286.18 20.28 -91.20 0.46) ; 18
( 288.15 21.93 -93.60 0.46) ; 19
( 288.15 21.93 -93.65 0.46) ; 20
( 289.94 22.35 -95.92 0.46) ; 21
( 289.94 22.35 -95.95 0.46) ; 22
( 290.88 24.37 -97.75 0.46) ; 23
( 290.88 24.37 -97.78 0.46) ; 24
( 292.22 24.68 -101.40 0.46) ; 25
( 294.89 25.31 -104.97 0.46) ; 26
( 294.89 25.31 -105.00 0.46) ; 27
( 295.79 25.52 -108.15 0.46) ; 28
( 297.71 25.37 -110.68 0.46) ; 29
( 297.58 25.94 -110.70 0.46) ; 30
( 300.00 27.70 -113.25 0.46) ; 31
( 301.01 27.34 -116.53 0.46) ; 32
( 301.01 27.34 -116.70 0.46) ; 33
( 300.75 28.46 -120.52 0.46) ; 34
(Cross
(Color White)
(Name "Marker 3")
( 293.82 23.86 -97.78 0.46) ; 1
) ; End of markers
Normal
) ; End of split
|
( 260.93 -0.70 -23.60 0.92) ; 1, R-2
( 260.93 -0.70 -23.65 0.92) ; 2
( 261.91 -2.86 -25.35 0.92) ; 3
( 262.49 -3.33 -26.95 0.92) ; 4
( 262.44 -5.11 -26.65 0.92) ; 5
( 262.84 -6.82 -26.65 0.92) ; 6
(
( 262.75 -10.43 -25.55 0.92) ; 1, R-2-1
( 262.31 -10.53 -25.55 0.92) ; 2
( 262.40 -12.91 -25.57 0.92) ; 3
( 258.64 -14.98 -25.83 0.92) ; 4
( 257.43 -15.86 -24.85 0.92) ; 5
( 255.73 -18.64 -26.25 0.92) ; 6
( 255.73 -18.64 -26.28 0.92) ; 7
( 255.55 -19.88 -27.27 0.92) ; 8
( 255.55 -19.88 -27.30 0.92) ; 9
( 254.29 -22.57 -28.02 0.92) ; 10
( 254.29 -22.57 -28.05 0.92) ; 11
( 252.82 -22.31 -28.63 0.92) ; 12
( 252.27 -26.02 -29.42 0.92) ; 13
( 250.13 -28.91 -30.38 0.92) ; 14
(Cross
(Color Yellow)
(Name "Marker 3")
( 255.34 -16.94 -24.85 0.92) ; 1
( 258.46 -16.21 -24.85 0.92) ; 2
) ; End of markers
(
( 247.00 -29.65 -30.38 0.92) ; 1, R-2-1-1
( 244.76 -30.18 -31.42 0.92) ; 2
( 244.76 -30.18 -31.45 0.92) ; 3
( 243.17 -29.35 -32.83 0.92) ; 4
( 243.17 -29.35 -32.88 0.92) ; 5
( 240.80 -29.31 -34.45 0.92) ; 6
( 240.80 -29.31 -34.47 0.92) ; 7
( 238.69 -30.41 -36.42 0.92) ; 8
( 237.44 -33.08 -38.05 0.92) ; 9
( 237.44 -33.08 -38.07 0.92) ; 10
( 236.05 -35.21 -39.95 0.92) ; 11
( 236.05 -35.21 -40.07 0.92) ; 12
( 234.67 -37.32 -39.38 0.92) ; 13
( 232.56 -38.40 -41.00 0.92) ; 14
( 232.56 -38.40 -41.03 0.92) ; 15
( 232.20 -40.89 -43.07 0.92) ; 16
( 231.26 -42.89 -47.22 0.92) ; 17
( 231.26 -42.89 -47.28 0.92) ; 18
(Cross
(Color Yellow)
(Name "Marker 3")
( 236.71 -38.03 -40.10 0.92) ; 1
( 233.38 -35.84 -38.10 0.92) ; 2
) ; End of markers
(
( 233.30 -43.61 -49.10 0.92) ; 1, R-2-1-1-1
( 233.30 -43.61 -49.13 0.92) ; 2
( 234.02 -44.63 -51.67 0.92) ; 3
( 234.02 -44.63 -51.72 0.92) ; 4
( 233.40 -45.98 -54.20 0.92) ; 5
( 232.37 -45.62 -59.13 0.92) ; 6
( 230.27 -46.71 -62.22 0.92) ; 7
( 230.27 -46.71 -62.33 0.92) ; 8
( 229.38 -46.92 -66.88 0.92) ; 9
( 229.91 -49.19 -70.80 0.92) ; 10
( 229.91 -49.19 -70.82 0.92) ; 11
( 230.04 -49.75 -73.42 0.92) ; 12
( 231.11 -48.29 -74.67 0.92) ; 13
( 232.77 -47.31 -76.82 0.92) ; 14
(Cross
(Color Yellow)
(Name "Marker 3")
( 234.52 -42.73 -54.20 0.92) ; 1
) ; End of markers
Normal
|
( 229.16 -43.98 -47.22 0.92) ; 1, R-2-1-1-2
( 229.16 -43.98 -47.25 0.92) ; 2
( 227.74 -41.93 -48.35 0.92) ; 3
( 226.03 -44.71 -50.77 0.92) ; 4
( 226.03 -44.71 -50.88 0.92) ; 5
( 225.27 -45.50 -54.05 0.92) ; 6
( 223.80 -45.23 -55.60 0.92) ; 7
( 223.80 -45.23 -55.63 0.92) ; 8
( 222.02 -45.65 -58.15 0.92) ; 9
( 220.41 -44.84 -61.38 0.92) ; 10
( 220.36 -46.64 -63.20 0.92) ; 11
( 220.36 -46.64 -63.25 0.92) ; 12
( 218.44 -46.49 -66.77 0.92) ; 13
( 218.52 -48.86 -70.07 0.92) ; 14
( 218.52 -48.86 -70.18 0.92) ; 15
( 216.29 -49.39 -72.72 0.92) ; 16
( 215.85 -49.49 -72.80 0.92) ; 17
( 214.37 -49.24 -73.00 0.92) ; 18
( 214.37 -49.24 -73.02 0.92) ; 19
( 215.00 -47.91 -76.47 0.92) ; 20
( 215.00 -47.91 -76.60 0.92) ; 21
( 217.18 -49.18 -80.68 0.92) ; 22
( 217.18 -49.18 -80.73 0.92) ; 23
( 217.00 -50.41 -85.28 0.92) ; 24
( 217.00 -50.41 -85.37 0.92) ; 25
( 214.24 -48.67 -89.60 0.92) ; 26
( 214.24 -48.67 -89.65 0.92) ; 27
( 213.61 -50.02 -92.30 0.92) ; 28
( 213.61 -50.02 -92.32 0.92) ; 29
( 212.50 -47.29 -93.40 0.92) ; 30
( 210.58 -47.14 -94.67 0.92) ; 31
( 210.58 -47.14 -94.70 0.92) ; 32
( 208.66 -46.99 -96.85 0.92) ; 33
( 208.66 -46.99 -96.90 0.92) ; 34
( 207.46 -47.87 -99.17 0.92) ; 35
( 205.80 -48.85 -100.97 0.92) ; 36
( 204.52 -47.37 -102.20 0.92) ; 37
( 201.51 -48.67 -104.05 0.92) ; 38
( 201.51 -48.67 -104.07 0.92) ; 39
( 199.28 -49.19 -104.90 0.92) ; 40
( 199.28 -49.19 -104.97 0.92) ; 41
( 197.14 -52.09 -105.32 0.92) ; 42
( 194.85 -54.41 -106.62 0.92) ; 43
( 191.10 -56.48 -108.32 0.92) ; 44
( 192.53 -58.54 -111.97 0.92) ; 45
( 192.53 -58.54 -112.02 0.92) ; 46
( 192.79 -59.67 -113.95 0.92) ; 47
( 192.79 -59.67 -113.97 0.92) ; 48
(Cross
(Color Yellow)
(Name "Marker 3")
( 222.77 -44.88 -54.07 0.92) ; 1
( 216.96 -46.24 -69.75 0.92) ; 2
( 198.87 -53.47 -105.32 0.92) ; 3
) ; End of markers
Normal
) ; End of split
|
( 248.43 -31.71 -30.38 0.92) ; 1, R-2-1-2
( 247.61 -34.28 -30.75 0.92) ; 2
( 245.79 -36.51 -30.75 0.92) ; 3
( 244.66 -39.75 -30.75 0.92) ; 4
( 243.15 -41.31 -30.75 0.92) ; 5
( 242.70 -41.41 -30.75 0.92) ; 6
( 242.14 -45.12 -30.75 0.92) ; 7
( 239.55 -48.11 -30.75 0.92) ; 8
( 239.90 -51.62 -30.75 0.92) ; 9
( 239.93 -55.80 -30.00 0.92) ; 10
( 239.40 -59.50 -28.88 0.92) ; 11
( 239.40 -59.50 -28.92 0.92) ; 12
( 239.93 -61.76 -27.83 0.92) ; 13
( 239.93 -61.76 -27.77 0.92) ; 14
( 239.37 -65.48 -27.77 0.92) ; 15
( 239.27 -69.08 -26.82 0.92) ; 16
( 239.85 -69.55 -26.82 0.92) ; 17
( 237.84 -73.00 -26.82 0.92) ; 18
( 239.09 -76.28 -29.17 0.92) ; 19
( 239.30 -79.23 -29.17 0.92) ; 20
( 238.63 -82.37 -29.92 0.92) ; 21
( 237.90 -87.32 -28.57 0.92) ; 22
( 235.94 -88.97 -28.57 0.92) ; 23
( 236.91 -91.14 -28.57 0.92) ; 24
( 236.63 -95.98 -28.55 0.92) ; 25
( 236.17 -102.05 -28.55 0.92) ; 26
( 233.44 -104.49 -29.85 0.92) ; 27
( 229.38 -107.23 -30.65 0.92) ; 28
( 228.44 -109.24 -32.70 0.92) ; 29
( 229.42 -111.40 -32.70 0.92) ; 30
( 227.75 -112.38 -34.70 0.92) ; 31
( 227.66 -115.99 -36.07 0.92) ; 32
( 225.96 -118.78 -38.03 0.92) ; 33
( 225.96 -118.78 -38.15 0.92) ; 34
( 226.35 -120.47 -39.72 0.92) ; 35
( 227.33 -122.64 -40.72 0.92) ; 36
( 225.19 -125.52 -40.72 0.92) ; 37
( 224.77 -129.80 -39.63 0.92) ; 38
( 224.77 -129.80 -39.70 0.92) ; 39
( 221.46 -131.77 -41.67 0.92) ; 40
( 219.05 -133.54 -43.22 0.92) ; 41
( 219.05 -133.54 -43.27 0.92) ; 42
( 217.27 -133.96 -43.80 0.92) ; 43
( 214.71 -135.15 -41.47 0.92) ; 44
( 212.93 -135.57 -40.17 0.92) ; 45
( 212.93 -135.57 -40.15 0.92) ; 46
( 210.65 -137.89 -40.13 0.92) ; 47
( 209.21 -141.81 -39.45 0.92) ; 48
( 207.25 -143.46 -39.67 0.92) ; 49
( 204.71 -144.66 -39.67 0.92) ; 50
( 203.17 -146.22 -37.55 0.92) ; 51
(Cross
(Color Yellow)
(Name "Marker 3")
( 241.53 -62.58 -27.77 0.92) ; 1
( 237.94 -69.40 -26.82 0.92) ; 2
( 239.19 -72.69 -26.82 0.92) ; 3
( 240.56 -76.54 -29.25 0.92) ; 4
( 240.46 -80.14 -29.35 0.92) ; 5
( 238.06 -81.91 -29.35 0.92) ; 6
( 238.01 -77.74 -29.35 0.92) ; 7
( 233.17 -103.35 -29.85 0.92) ; 8
( 226.51 -109.09 -29.65 0.92) ; 9
( 234.10 -107.31 -29.65 0.92) ; 10
( 233.35 -108.10 -29.65 0.92) ; 11
( 233.17 -103.35 -30.65 0.92) ; 12
( 224.21 -123.38 -40.72 0.92) ; 13
( 227.60 -123.77 -40.72 0.92) ; 14
( 225.93 -130.72 -38.75 0.92) ; 15
( 223.35 -127.75 -41.28 0.92) ; 16
( 215.97 -132.46 -43.80 0.92) ; 17
) ; End of markers
Normal
) ; End of split
|
( 266.05 -8.45 -27.90 0.92) ; 1, R-2-2
( 267.80 -9.85 -28.92 0.92) ; 2
( 267.80 -9.85 -28.95 0.92) ; 3
( 269.35 -12.46 -29.97 0.92) ; 4
( 269.35 -12.46 -30.00 0.92) ; 5
( 272.29 -12.97 -31.17 0.92) ; 6
( 276.13 -13.26 -32.10 0.92) ; 7
( 277.92 -12.85 -32.92 0.92) ; 8
( 279.21 -14.33 -32.47 0.92) ; 9
( 279.21 -14.33 -32.50 0.92) ; 10
( 281.22 -16.84 -34.17 0.92) ; 11
( 283.39 -18.12 -33.75 0.92) ; 12
( 285.62 -17.60 -35.95 0.92) ; 13
( 287.87 -17.08 -37.55 0.92) ; 14
( 290.54 -16.44 -39.15 0.92) ; 15
( 290.54 -16.44 -39.17 0.92) ; 16
( 294.96 -17.21 -40.15 0.92) ; 17
( 297.90 -17.71 -41.10 0.92) ; 18
( 302.14 -19.70 -41.93 0.92) ; 19
( 304.14 -22.22 -43.47 0.92) ; 20
( 304.14 -22.22 -43.50 0.92) ; 21
( 307.36 -23.85 -45.15 0.92) ; 22
( 310.51 -27.29 -46.70 0.92) ; 23
( 313.15 -28.48 -48.45 0.92) ; 24
( 315.38 -27.95 -48.10 0.92) ; 25
( 315.38 -27.95 -48.13 0.92) ; 26
( 316.67 -29.44 -49.35 0.92) ; 27
( 318.40 -30.82 -51.42 0.92) ; 28
( 318.40 -30.82 -51.50 0.92) ; 29
( 320.65 -30.30 -52.15 0.92) ; 30
( 320.65 -30.30 -52.17 0.92) ; 31
( 323.87 -31.94 -52.95 0.92) ; 32
( 326.04 -33.22 -52.63 0.92) ; 33
( 328.94 -35.53 -53.88 0.92) ; 34
( 328.94 -35.53 -53.90 0.92) ; 35
( 330.67 -36.91 -55.55 0.92) ; 36
( 330.67 -36.91 -55.57 0.92) ; 37
( 331.79 -39.64 -56.47 0.92) ; 38
( 331.96 -44.37 -57.77 0.92) ; 39
( 333.91 -48.69 -57.77 0.92) ; 40
( 334.36 -48.58 -57.77 0.92) ; 41
( 337.40 -51.46 -57.60 0.92) ; 42
( 337.40 -51.46 -57.57 0.92) ; 43
( 339.39 -53.98 -55.52 0.92) ; 44
( 339.39 -53.98 -55.55 0.92) ; 45
( 341.71 -55.82 -55.47 0.92) ; 46
( 342.82 -58.55 -54.80 0.92) ; 47
( 345.27 -60.97 -55.95 0.92) ; 48
( 348.03 -62.70 -55.30 0.92) ; 49
( 348.03 -62.70 -55.35 0.92) ; 50
( 349.15 -65.43 -55.35 0.92) ; 51
( 351.20 -66.13 -57.20 0.46) ; 52
( 351.20 -66.13 -57.22 0.46) ; 53
( 354.85 -67.67 -58.07 0.46) ; 54
( 355.30 -67.56 -58.10 0.46) ; 55
( 358.38 -68.64 -59.22 0.46) ; 56
( 358.38 -68.64 -59.25 0.46) ; 57
( 362.48 -70.07 -59.83 0.46) ; 58
( 362.48 -70.07 -59.85 0.46) ; 59
( 365.87 -70.47 -61.05 0.46) ; 60
( 367.67 -70.04 -63.70 0.46) ; 61
( 367.67 -70.04 -64.00 0.46) ; 62
(Cross
(Color Yellow)
(Name "Marker 3")
( 276.94 -10.68 -32.92 0.92) ; 1
( 280.42 -13.45 -32.15 0.92) ; 2
( 280.01 -17.73 -33.75 0.92) ; 3
( 314.75 -29.29 -48.15 0.92) ; 4
( 316.58 -33.05 -51.00 0.92) ; 5
( 319.99 -27.47 -52.95 0.92) ; 6
( 333.67 -41.59 -57.77 0.92) ; 7
( 338.46 -55.99 -55.47 0.92) ; 8
( 339.76 -51.50 -58.35 0.92) ; 9
( 339.36 -49.80 -58.35 0.92) ; 10
( 344.07 -55.86 -54.85 0.92) ; 11
( 348.08 -60.90 -54.80 0.92) ; 12
( 359.36 -70.79 -58.38 0.46) ; 13
( 358.30 -66.27 -59.80 0.46) ; 14
) ; End of markers
Normal
) ; End of split
) ; End of split
) ; End of tree
( (Color Cyan)
(Dendrite)
( 265.52 17.95 -15.45 0.92) ; Root
( 265.52 17.95 -15.45 0.92) ; 1, R
( 267.75 18.48 -15.48 0.92) ; 2
( 267.67 20.84 -18.15 0.92) ; 3
( 265.57 19.75 -19.20 0.92) ; 4
( 262.50 20.83 -20.95 0.92) ; 5
( 264.54 20.11 -22.85 0.92) ; 6
( 267.48 19.60 -24.72 0.92) ; 7
( 267.48 19.60 -24.75 0.92) ; 8
( 270.17 20.24 -26.55 0.92) ; 9
( 269.73 20.13 -26.55 0.92) ; 10
( 273.11 19.73 -28.00 0.92) ; 11
( 274.46 20.05 -27.95 0.92) ; 12
(
( 276.23 24.52 -27.35 0.46) ; 1, R-1
( 277.89 25.51 -30.13 0.46) ; 2
( 282.05 25.89 -31.35 0.46) ; 3
( 281.60 25.78 -31.35 0.46) ; 4
( 284.54 25.27 -32.13 0.46) ; 5
( 285.79 27.95 -33.47 0.46) ; 6
( 285.79 27.95 -33.53 0.46) ; 7
( 290.26 29.00 -35.72 0.46) ; 8
( 293.52 29.17 -36.72 0.46) ; 9
( 296.83 31.14 -37.88 0.46) ; 10
( 303.84 33.38 -38.55 0.46) ; 11
( 303.84 33.38 -38.57 0.46) ; 12
( 308.99 37.57 -39.70 0.46) ; 13
( 311.99 38.86 -41.45 0.46) ; 14
( 311.99 38.86 -41.47 0.46) ; 15
( 313.95 40.51 -42.15 0.46) ; 16
( 316.81 42.37 -42.15 0.46) ; 17
( 319.35 43.58 -42.17 0.46) ; 18
( 323.55 45.76 -42.22 0.46) ; 19
( 327.49 49.07 -42.22 0.46) ; 20
( 327.36 49.64 -42.22 0.46) ; 21
( 331.43 52.38 -42.22 0.46) ; 22
( 333.71 54.70 -43.80 0.46) ; 23
( 335.59 58.73 -45.22 0.46) ; 24
( 335.59 58.73 -45.25 0.46) ; 25
( 339.67 61.48 -46.57 0.46) ; 26
( 341.49 63.69 -48.07 0.46) ; 27
( 344.58 62.63 -49.58 0.46) ; 28
( 347.61 65.72 -51.28 0.46) ; 29
( 347.61 65.72 -51.30 0.46) ; 30
( 351.46 65.43 -52.75 0.46) ; 31
( 355.03 66.27 -54.20 0.46) ; 32
( 355.03 66.27 -54.78 0.46) ; 33
( 358.79 68.34 -53.38 0.46) ; 34
( 359.86 69.79 -55.63 0.46) ; 35
( 359.42 69.68 -55.63 0.46) ; 36
(Cross
(Color White)
(Name "Marker 3")
( 302.14 30.59 -38.57 0.46) ; 1
( 303.71 33.94 -38.57 0.46) ; 2
( 319.17 42.33 -42.17 0.46) ; 3
( 315.24 39.03 -42.17 0.46) ; 4
( 315.46 42.07 -42.17 0.46) ; 5
( 322.71 47.35 -42.17 0.46) ; 6
( 329.09 48.25 -42.90 0.46) ; 7
( 330.18 49.69 -42.20 0.46) ; 8
( 338.85 58.89 -46.57 0.46) ; 9
( 307.47 36.02 -31.70 0.46) ; 10
) ; End of markers
Normal
|
( 271.69 21.78 -29.82 0.46) ; 1, R-2
( 269.91 21.36 -33.03 0.46) ; 2
( 269.38 23.64 -32.97 0.46) ; 3
( 269.38 23.64 -33.05 0.46) ; 4
( 266.88 24.23 -35.67 0.46) ; 5
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( 233.23 664.30 -35.47 1.83) ; 1, R-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1
( 234.36 667.55 -35.13 1.83) ; 2
( 234.36 667.55 -35.15 1.83) ; 3
( 233.56 670.95 -35.65 1.83) ; 4
( 232.32 674.24 -35.65 1.83) ; 5
( 232.68 676.71 -34.42 1.83) ; 6
( 232.55 677.27 -34.42 1.83) ; 7
( 233.68 680.52 -33.13 1.83) ; 8
( 233.46 683.47 -33.88 1.83) ; 9
( 233.38 685.82 -33.27 1.83) ; 10
( 232.58 689.22 -33.05 1.83) ; 11
( 232.94 691.70 -33.97 1.83) ; 12
( 232.90 695.87 -35.02 1.83) ; 13
( 232.90 695.87 -35.05 1.83) ; 14
( 230.64 699.52 -36.10 1.83) ; 15
( 231.31 702.66 -37.45 1.83) ; 16
( 230.78 704.93 -37.77 1.83) ; 17
( 229.35 706.99 -36.63 1.83) ; 18
( 229.90 710.69 -35.75 1.83) ; 19
( 230.45 714.40 -34.95 1.83) ; 20
( 231.57 717.65 -34.67 1.83) ; 21
( 230.64 721.62 -35.83 1.83) ; 22
( 230.64 721.62 -35.85 1.83) ; 23
( 230.87 724.66 -36.22 1.83) ; 24
( 230.79 727.03 -37.20 1.83) ; 25
( 231.91 730.28 -38.15 1.83) ; 26
( 231.47 736.14 -39.67 1.83) ; 27
( 229.97 740.57 -39.02 1.83) ; 28
( 231.22 743.25 -38.88 1.83) ; 29
( 230.92 748.55 -38.27 1.83) ; 30
( 231.32 750.94 -35.53 1.83) ; 31
( 231.32 750.94 -35.55 1.83) ; 32
( 231.24 753.30 -34.92 1.83) ; 33
( 229.28 757.62 -34.92 1.83) ; 34
( 229.43 760.49 -34.63 1.83) ; 35
( 230.73 764.97 -33.77 1.83) ; 36
( 231.40 768.12 -34.72 1.83) ; 37
( 231.91 770.02 -33.97 1.83) ; 38
( 231.51 771.73 -33.67 1.83) ; 39
( 229.82 774.90 -33.03 1.83) ; 40
( 229.74 777.28 -33.00 1.83) ; 41
( 230.68 779.28 -33.00 1.83) ; 42
( 231.35 782.44 -32.63 1.83) ; 43
( 231.53 783.67 -33.13 1.83) ; 44
( 230.60 787.62 -32.35 1.83) ; 45
( 231.15 791.34 -31.75 1.83) ; 46
( 231.07 793.72 -31.35 1.83) ; 47
( 232.64 797.06 -31.35 1.83) ; 48
( 233.14 798.98 -31.17 1.83) ; 49
( 232.21 802.93 -30.80 1.83) ; 50
( 232.12 805.30 -31.02 1.83) ; 51
( 232.12 805.30 -31.00 1.83) ; 52
( 234.08 806.96 -30.57 1.83) ; 53
( 234.50 811.25 -29.70 1.83) ; 54
( 233.39 813.96 -29.38 1.83) ; 55
( 233.17 816.90 -29.38 1.83) ; 56
( 233.97 819.48 -30.50 1.83) ; 57
( 233.32 822.30 -31.40 1.83) ; 58
( 233.32 822.30 -31.42 1.83) ; 59
( 234.00 825.45 -32.22 1.83) ; 60
( 234.36 827.93 -31.52 1.83) ; 61
( 234.28 830.29 -30.38 1.83) ; 62
( 234.95 833.44 -30.07 1.83) ; 63
( 235.49 837.15 -30.07 1.83) ; 64
( 236.17 840.28 -30.07 1.83) ; 65
( 236.79 841.64 -30.07 1.83) ; 66
( 235.69 844.36 -29.97 1.83) ; 67
( 235.21 848.42 -30.75 1.83) ; 68
( 236.47 851.11 -30.75 1.83) ; 69
( 237.00 854.82 -29.60 1.83) ; 70
( 235.89 857.54 -28.63 1.83) ; 71
( 235.54 861.04 -29.77 1.83) ; 72
( 236.80 863.73 -30.20 1.83) ; 73
(Cross
(Color White)
(Name "Marker 3")
( 235.10 860.94 -28.50 1.83) ; 1
( 237.80 851.43 -30.20 1.83) ; 2
( 238.54 846.23 -32.38 1.83) ; 3
( 237.13 848.28 -30.55 1.83) ; 4
( 233.62 839.10 -30.07 1.83) ; 5
( 238.34 833.04 -30.07 1.83) ; 6
( 233.30 832.46 -30.07 1.83) ; 7
( 232.57 827.51 -30.15 1.83) ; 8
( 236.41 827.21 -33.10 1.83) ; 9
( 236.57 822.47 -32.22 1.83) ; 10
( 235.29 823.97 -32.22 1.83) ; 11
( 234.83 817.88 -32.22 1.83) ; 12
( 232.89 812.06 -29.20 1.83) ; 13
( 230.02 804.22 -30.80 1.83) ; 14
( 231.41 806.33 -30.30 1.83) ; 15
( 231.64 809.37 -29.52 1.83) ; 16
( 231.80 760.45 -33.77 1.83) ; 17
( 228.63 763.89 -33.77 1.83) ; 18
( 233.42 765.60 -33.77 1.83) ; 19
( 233.80 780.02 -32.63 1.83) ; 20
( 233.87 787.79 -32.25 1.83) ; 21
( 233.12 792.99 -31.35 1.83) ; 22
( 234.83 795.79 -31.35 1.83) ; 23
( 231.12 795.52 -33.30 1.83) ; 24
( 229.49 790.36 -33.13 1.83) ; 25
( 236.11 810.41 -29.20 1.83) ; 26
( 235.56 812.69 -29.20 1.83) ; 27
( 234.22 744.54 -38.27 1.83) ; 28
( 228.44 733.04 -39.58 1.83) ; 29
( 227.49 731.02 -38.85 1.83) ; 30
( 228.47 728.88 -38.17 1.83) ; 31
( 234.01 731.36 -39.22 1.83) ; 32
( 233.63 716.95 -34.67 1.83) ; 33
( 229.28 715.33 -34.67 1.83) ; 34
( 232.37 714.25 -33.25 1.83) ; 35
( 228.61 712.18 -33.25 1.83) ; 36
( 229.13 703.94 -37.92 1.83) ; 37
( 233.85 703.86 -37.92 1.83) ; 38
( 233.58 699.01 -34.92 1.83) ; 39
( 229.75 699.31 -37.52 1.83) ; 40
( 233.32 722.25 -33.45 1.83) ; 41
( 230.74 687.00 -33.05 1.83) ; 42
( 231.37 688.35 -33.05 1.83) ; 43
( 231.16 691.28 -33.05 1.83) ; 44
( 230.05 694.01 -36.88 1.83) ; 45
( 235.92 687.03 -33.05 1.83) ; 46
( 231.57 679.44 -33.13 1.83) ; 47
( 234.79 677.80 -33.77 1.83) ; 48
( 235.90 681.05 -33.77 1.83) ; 49
( 235.40 673.17 -36.85 1.83) ; 50
( 235.16 670.13 -36.03 1.83) ; 51
( 236.02 668.54 -36.03 1.83) ; 52
( 232.62 668.94 -36.33 1.83) ; 53
) ; End of markers
(
( 238.51 866.50 -30.20 0.92) ; 1, R-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1
( 239.13 867.84 -31.58 0.92) ; 2
( 238.78 871.34 -30.10 0.92) ; 3
( 239.72 873.35 -30.77 0.92) ; 4
( 239.59 873.91 -30.77 0.92) ; 5
( 239.37 876.86 -31.52 0.92) ; 6
( 239.42 878.66 -33.33 0.92) ; 7
( 241.13 881.45 -34.45 0.92) ; 8
( 242.64 882.99 -35.17 0.92) ; 9
( 242.69 884.79 -36.82 0.92) ; 10
( 244.71 888.25 -37.55 0.92) ; 11
( 246.24 889.80 -37.63 0.92) ; 12
( 247.05 892.39 -38.07 0.92) ; 13
( 246.82 895.32 -38.90 0.92) ; 14
( 247.90 896.77 -40.15 0.92) ; 15
( 249.99 897.85 -40.97 0.92) ; 16
( 249.64 901.35 -40.38 0.92) ; 17
( 250.33 904.50 -41.52 0.92) ; 18
(Cross
(Color White)
(Name "Marker 3")
( 251.76 902.45 -41.52 0.92) ; 1
( 251.38 899.97 -40.38 0.92) ; 2
( 248.25 893.26 -39.75 0.92) ; 3
( 245.57 892.63 -38.88 0.92) ; 4
( 246.53 884.50 -37.55 0.92) ; 5
( 241.58 887.52 -32.80 0.92) ; 6
( 242.66 888.96 -36.90 0.92) ; 7
( 238.21 877.77 -35.17 0.92) ; 8
( 240.71 877.16 -31.98 0.92) ; 9
) ; End of markers
(
( 252.48 907.39 -42.55 0.92) ; 1, R-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1
( 254.31 909.61 -44.17 0.92) ; 2
( 255.89 912.96 -44.87 0.92) ; 3
(Cross
(Color White)
(Name "Marker 3")
( 256.04 908.22 -44.17 0.92) ; 1
( 253.32 905.80 -44.17 0.92) ; 2
) ; End of markers
(
( 256.86 914.37 -44.10 0.46) ; 1, R-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1
( 258.68 916.60 -42.30 0.46) ; 2
( 258.68 916.60 -42.28 0.46) ; 3
( 259.89 917.48 -41.45 0.46) ; 4
( 263.21 919.45 -40.57 0.46) ; 5
( 265.12 919.30 -41.52 0.46) ; 6
( 266.91 919.72 -40.22 0.46) ; 7
( 268.17 922.41 -39.52 0.46) ; 8
( 270.54 922.36 -39.52 0.46) ; 9
( 273.21 922.99 -38.55 0.46) ; 10
( 275.31 924.08 -37.77 0.46) ; 11
( 276.92 923.26 -36.78 0.46) ; 12
( 279.10 921.98 -35.60 0.46) ; 13
( 281.39 924.30 -34.58 0.46) ; 14
( 282.45 925.75 -33.33 0.46) ; 15
( 286.16 926.02 -32.75 0.46) ; 16
( 287.82 927.02 -32.20 0.46) ; 17
( 289.97 929.90 -31.60 0.46) ; 18
( 292.20 930.43 -31.00 0.46) ; 19
( 296.08 931.93 -30.30 0.46) ; 20
( 297.88 932.35 -29.38 0.46) ; 21
( 298.82 934.36 -29.38 0.46) ; 22
( 300.47 935.35 -28.27 0.46) ; 23
( 302.38 935.20 -27.27 0.46) ; 24
( 303.51 938.44 -26.72 0.46) ; 25
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( 305.61 939.53 -26.75 0.46) ; 27
( 306.56 941.55 -25.73 0.46) ; 28
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( 310.30 943.62 -23.60 0.46) ; 30
( 312.41 944.70 -22.97 0.46) ; 31
( 314.06 945.69 -22.77 0.46) ; 32
( 317.18 946.42 -22.67 0.46) ; 33
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( 318.67 946.18 -20.92 0.46) ; 35
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( 327.29 947.60 -14.38 0.46) ; 42
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( 332.10 951.12 -13.05 0.46) ; 45
( 335.42 953.09 -13.05 0.46) ; 46
( 337.69 955.42 -14.02 0.46) ; 47
( 340.10 957.18 -14.88 0.46) ; 48
( 341.45 957.49 -13.72 0.46) ; 49
( 342.08 958.84 -12.95 0.46) ; 50
( 344.36 961.15 -12.32 0.46) ; 51
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( 353.17 969.79 -8.45 0.46) ; 59
( 354.70 971.34 -6.65 0.46) ; 60
( 356.35 972.33 -4.17 0.46) ; 61
( 355.90 972.22 -4.17 0.46) ; 62
( 356.80 972.43 -1.60 0.46) ; 63
(Cross
(Color White)
(Name "Marker 3")
( 261.91 920.94 -41.45 0.46) ; 1
( 309.33 945.79 -22.20 0.46) ; 2
( 305.98 942.01 -24.58 0.46) ; 3
( 307.94 943.66 -22.43 0.46) ; 4
( 318.34 945.50 -20.00 0.46) ; 5
( 325.26 944.14 -18.45 0.46) ; 6
( 319.83 945.25 -17.20 0.46) ; 7
( 313.79 946.83 -22.85 0.46) ; 8
( 316.16 946.79 -20.00 0.46) ; 9
( 324.38 949.91 -14.38 0.46) ; 10
( 328.09 950.18 -12.62 0.46) ; 11
( 332.15 952.92 -12.30 0.46) ; 12
( 335.05 950.61 -12.32 0.46) ; 13
( 339.02 949.76 -12.32 0.46) ; 14
( 341.24 960.43 -12.35 0.46) ; 15
( 346.28 961.00 -12.52 0.46) ; 16
( 293.01 933.00 -29.38 0.46) ; 17
( 286.84 929.16 -31.60 0.46) ; 18
( 284.12 926.74 -32.75 0.46) ; 19
( 278.03 920.53 -35.63 0.46) ; 20
( 275.13 922.84 -35.63 0.46) ; 21
( 271.47 924.37 -41.05 0.46) ; 22
( 272.00 922.10 -41.67 0.46) ; 23
( 268.57 920.70 -39.52 0.46) ; 24
( 343.83 963.42 -12.57 0.46) ; 25
( 345.66 965.64 -11.02 0.46) ; 26
( 350.28 972.10 -12.52 0.46) ; 27
( 275.23 926.45 -36.78 0.46) ; 28
( 259.35 913.77 -42.28 0.46) ; 29
) ; End of markers
Normal
|
( 255.99 916.57 -45.75 0.46) ; 1, R-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-2
( 258.40 918.33 -46.67 0.46) ; 2
( 258.89 920.24 -47.60 0.46) ; 3
( 258.76 920.81 -48.60 0.46) ; 4
( 257.28 921.06 -49.05 0.46) ; 5
( 257.28 921.06 -49.07 0.46) ; 6
( 257.60 921.72 -49.85 0.46) ; 7
( 259.43 923.95 -49.85 0.46) ; 8
( 259.87 924.06 -50.52 0.46) ; 9
( 258.58 925.54 -52.22 0.46) ; 10
( 259.43 923.95 -53.60 0.46) ; 11
( 259.43 923.95 -53.62 0.46) ; 12
( 259.92 925.86 -55.22 0.46) ; 13
( 259.92 925.86 -55.30 0.46) ; 14
( 260.56 927.19 -57.13 0.46) ; 15
( 262.21 928.18 -58.25 0.46) ; 16
( 264.18 929.85 -59.38 0.46) ; 17
(Cross
(Color White)
(Name "Marker 3")
( 255.99 922.55 -49.17 0.46) ; 1
( 259.08 927.46 -57.13 0.46) ; 2
( 259.84 928.23 -58.22 0.46) ; 3
) ; End of markers
(
( 263.49 930.27 -60.57 0.46) ; 1, R-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-2-1
( 264.30 932.84 -61.25 0.46) ; 2
( 262.56 934.23 -62.67 0.46) ; 3
( 264.23 935.21 -63.75 0.46) ; 4
( 262.94 936.70 -64.65 0.46) ; 5
( 263.57 938.04 -65.52 0.46) ; 6
( 263.34 940.98 -66.20 0.46) ; 7
( 264.60 943.66 -67.00 0.46) ; 8
( 264.65 945.46 -67.55 0.46) ; 9
( 264.65 945.46 -67.57 0.46) ; 10
( 263.36 946.95 -69.60 0.46) ; 11
( 263.09 948.09 -70.70 0.46) ; 12
( 265.18 949.17 -71.85 0.46) ; 13
( 265.05 949.74 -72.72 0.46) ; 14
( 265.10 951.53 -73.38 0.46) ; 15
( 265.10 951.53 -73.40 0.46) ; 16
( 263.95 952.47 -74.25 0.46) ; 17
( 262.92 952.82 -75.52 0.46) ; 18
( 262.97 954.62 -76.80 0.46) ; 19
( 262.97 954.62 -76.82 0.46) ; 20
( 262.89 956.99 -78.38 0.46) ; 21
( 263.64 957.77 -79.75 0.46) ; 22
( 262.93 958.79 -81.32 0.46) ; 23
( 259.72 960.43 -82.97 0.46) ; 24
( 262.40 961.06 -85.85 0.46) ; 25
( 261.56 962.65 -88.02 0.46) ; 26
( 260.85 963.68 -89.32 0.46) ; 27
( 260.90 965.48 -91.07 0.46) ; 28
( 260.37 967.75 -92.90 0.46) ; 29
( 259.34 968.11 -95.02 0.46) ; 30
( 260.99 969.09 -95.82 0.46) ; 31
( 260.99 969.09 -95.85 0.46) ; 32
( 259.71 970.58 -96.65 0.46) ; 33
( 259.93 973.62 -97.80 0.46) ; 34
( 260.02 977.22 -98.47 0.46) ; 35
( 260.02 977.22 -98.53 0.46) ; 36
( 260.98 979.23 -99.45 0.46) ; 37
( 261.65 982.38 -100.50 0.46) ; 38
( 262.09 982.48 -100.50 0.46) ; 39
( 260.98 985.21 -101.27 0.46) ; 40
( 261.17 986.45 -102.52 0.46) ; 41
( 262.24 987.89 -103.90 0.46) ; 42
( 261.45 991.29 -104.82 0.46) ; 43
( 260.78 994.12 -105.77 0.46) ; 44
( 261.15 996.59 -107.35 0.46) ; 45
( 260.92 999.53 -108.72 0.46) ; 46
( 260.52 1001.22 -110.02 0.46) ; 47
( 260.44 1003.59 -111.53 0.46) ; 48
( 258.08 1003.63 -112.75 0.46) ; 49
( 256.29 1003.22 -114.65 0.46) ; 50
( 252.58 1002.95 -115.47 0.46) ; 51
( 251.38 1002.07 -117.40 0.46) ; 52
( 249.46 1002.21 -118.10 0.46) ; 53
( 249.46 1002.21 -118.22 0.46) ; 54
(Cross
(Color White)
(Name "Marker 3")
( 261.82 999.74 -111.53 0.46) ; 1
( 263.62 990.02 -104.82 0.46) ; 2
( 263.71 987.64 -104.48 0.46) ; 3
( 261.08 988.81 -103.47 0.46) ; 4
( 264.31 954.93 -78.38 0.46) ; 5
( 259.41 959.76 -84.72 0.46) ; 6
( 259.69 964.61 -91.07 0.46) ; 7
( 259.08 975.20 -99.45 0.46) ; 8
( 259.54 981.29 -100.50 0.46) ; 9
( 265.15 943.79 -58.53 0.46) ; 10
( 265.81 944.54 -65.67 0.46) ; 11
( 264.68 941.29 -67.35 0.46) ; 12
( 263.34 979.19 -102.65 0.46) ; 13
( 259.26 992.56 -105.77 0.46) ; 14
) ; End of markers
Normal
|
( 265.88 932.61 -57.90 0.46) ; 1, R-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-2-2
( 266.11 935.65 -57.02 0.46) ; 2
( 266.21 939.26 -56.95 0.46) ; 3
( 267.28 940.71 -57.05 0.46) ; 4
( 267.51 943.75 -57.05 0.46) ; 5
( 267.47 947.92 -58.17 0.46) ; 6
( 268.46 951.74 -59.13 0.46) ; 7
( 271.38 955.39 -59.67 0.46) ; 8
( 272.84 955.15 -60.15 0.46) ; 9
( 274.23 957.27 -60.15 0.46) ; 10
( 278.13 958.78 -60.95 0.46) ; 11
( 280.09 960.43 -60.95 0.46) ; 12
( 282.63 961.62 -61.55 0.46) ; 13
( 284.48 963.85 -62.28 0.46) ; 14
( 287.02 965.04 -60.77 0.46) ; 15
( 289.69 965.67 -59.65 0.46) ; 16
( 291.35 966.65 -59.83 0.46) ; 17
( 295.19 966.36 -58.95 0.46) ; 18
( 296.84 967.35 -58.95 0.46) ; 19
( 299.79 966.83 -60.67 0.46) ; 20
( 299.66 967.41 -62.13 0.46) ; 21
( 303.54 968.91 -62.13 0.46) ; 22
( 304.66 972.16 -62.35 0.46) ; 23
( 306.77 973.26 -62.28 0.46) ; 24
( 308.63 974.88 -62.28 0.46) ; 25
( 311.50 976.74 -60.92 0.46) ; 26
( 313.46 978.39 -59.78 0.46) ; 27
( 316.19 980.84 -58.45 0.46) ; 28
( 317.84 981.82 -57.20 0.46) ; 29
( 320.13 984.14 -56.57 0.46) ; 30
( 322.80 984.77 -55.57 0.46) ; 31
( 324.73 984.62 -53.95 0.46) ; 32
( 325.31 984.16 -52.77 0.46) ; 33
(Cross
(Color White)
(Name "Marker 3")
( 265.94 940.39 -57.40 0.46) ; 1
( 268.85 944.06 -57.40 0.46) ; 2
( 266.89 948.38 -56.08 0.46) ; 3
( 314.09 979.74 -58.53 0.46) ; 4
( 314.62 977.48 -61.00 0.46) ; 5
( 305.03 974.64 -62.28 0.46) ; 6
( 289.17 967.93 -60.75 0.46) ; 7
( 290.54 964.07 -61.20 0.46) ; 8
( 288.66 960.05 -59.25 0.46) ; 9
( 268.70 954.77 -59.67 0.46) ; 10
( 270.25 952.15 -59.67 0.46) ; 11
) ; End of markers
Normal
) ; End of split
) ; End of split
|
( 248.94 908.14 -41.52 0.92) ; 1, R-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-1-2
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(Cross
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) ; End of markers
Normal
|
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(
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(Cross
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) ; End of markers
Normal
|
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(Cross
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( 216.34 529.17 -49.47 1.83) ; 4
( 215.93 524.89 -49.47 1.83) ; 5
) ; End of markers
(
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( 127.02 560.80 -34.70 0.92) ; 47
(Cross
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( 208.09 544.57 -46.82 0.92) ; 46
) ; End of markers
Normal
|
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(Cross
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) ; End of markers
(
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(Cross
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( 233.91 645.35 -34.78 1.83) ; 8
) ; End of markers
Normal
|
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(Cross
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) ; End of markers
Normal
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(Cross
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) ; End of markers
Normal
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) ; End of split
|
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(Cross
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) ; End of markers
(
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(Cross
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(Name "Marker 3")
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( 123.16 313.38 -23.50 0.46) ; 36
) ; End of markers
Normal
|
( 227.15 263.70 -8.00 0.46) ; 1, R-1-1-1-1-1-1-1-1-2-2
(
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( 217.32 283.49 17.35 0.46) ; 19
( 217.32 283.49 17.40 0.46) ; 20
( 218.71 285.61 18.75 0.46) ; 21
(Cross
(Color RGB (128, 255, 128))
(Name "Marker 3")
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( 224.24 266.01 -2.80 0.46) ; 3
( 220.63 269.35 1.75 0.46) ; 4
( 223.09 272.90 2.63 0.46) ; 5
( 215.66 276.53 8.15 0.46) ; 6
( 219.44 274.43 8.85 0.46) ; 7
( 220.20 275.21 9.90 0.46) ; 8
( 218.69 279.63 17.40 0.46) ; 9
) ; End of markers
(
( 219.38 288.76 18.80 0.46) ; 1, R-1-1-1-1-1-1-1-1-2-2-1-1
( 219.75 291.23 20.27 0.46) ; 2
( 221.54 291.64 21.92 0.46) ; 3
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( 222.56 291.29 23.30 0.46) ; 5
Normal
|
( 220.17 285.36 17.50 0.46) ; 1, R-1-1-1-1-1-1-1-1-2-2-1-2
( 221.26 286.80 19.13 0.46) ; 2
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( 221.76 288.71 21.05 0.46) ; 4
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( 221.54 291.64 23.10 0.46) ; 6
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( 223.32 292.06 23.95 0.46) ; 8
Normal
) ; End of split
|
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( 144.44 307.02 -3.57 0.46) ; 35
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( 127.18 320.29 -8.30 0.46) ; 43
(Cross
(Color RGB (128, 255, 128))
(Name "Marker 3")
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( 213.49 267.66 -9.27 0.92) ; 3
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( 137.48 312.55 -2.63 0.46) ; 33
) ; End of markers
Normal
) ; End of split
) ; End of split
) ; End of split
|
( 247.52 217.10 -12.10 1.38) ; 1, R-1-1-1-1-1-1-1-2
( 244.97 215.90 -13.25 1.38) ; 2
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(Cross
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) ; End of markers
(
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( 234.35 222.98 -22.30 1.38) ; 2
( 232.13 222.46 -23.25 1.38) ; 3
( 232.13 222.46 -23.27 1.38) ; 4
( 230.78 222.14 -25.00 1.38) ; 5
(Cross
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(Name "Marker 3")
( 235.02 220.14 -22.30 1.38) ; 1
( 236.67 221.13 -22.30 1.38) ; 2
( 232.18 224.26 -21.50 1.38) ; 3
) ; End of markers
(
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( 226.09 218.05 -27.15 0.92) ; 2
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(Cross
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) ; End of markers
Normal
|
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(Cross
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) ; End of markers
Normal
) ; End of split
|
( 242.02 222.35 -22.63 0.92) ; 1, R-1-1-1-1-1-1-1-2-2
( 239.97 223.08 -24.72 0.92) ; 2
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(Cross
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) ; End of markers
(Cross
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) ; End of markers
Normal
) ; End of split
) ; End of split
|
( 251.92 127.92 1.32 0.92) ; 1, R-1-1-1-1-1-1-2
( 250.64 129.42 2.38 0.92) ; 2
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( 232.28 151.40 29.92 0.46) ; 31
(Cross
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( 248.89 130.81 2.38 0.46) ; 2
( 247.54 140.64 7.57 0.46) ; 3
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) ; End of markers
High
|
( 258.12 127.60 1.30 0.92) ; 1, R-1-1-1-1-1-1-3
( 261.87 129.67 1.73 0.92) ; 2
( 266.15 129.48 1.85 0.92) ; 3
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( 278.39 127.57 -0.05 0.92) ; 8
(Cross
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( 261.74 130.23 2.55 0.92) ; 2
( 263.53 130.65 2.55 0.92) ; 3
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( 266.55 127.78 2.55 0.92) ; 7
) ; End of markers
(
( 282.40 128.51 0.90 0.46) ; 1, R-1-1-1-1-1-1-3-1
( 283.58 127.58 2.50 0.46) ; 2
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( 302.37 127.81 17.30 0.46) ; 20
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( 315.18 131.41 25.13 0.46) ; 31
( 314.20 133.57 26.70 0.46) ; 32
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( 312.72 133.82 28.05 0.46) ; 34
( 312.46 134.95 29.15 0.46) ; 35
( 312.01 134.84 29.30 0.46) ; 36
(Cross
(Color White)
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( 286.65 126.52 6.47 0.46) ; 2
( 283.29 122.74 8.13 0.46) ; 3
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) ; End of markers
High
|
( 280.13 126.18 -1.30 0.92) ; 1, R-1-1-1-1-1-1-3-2
( 281.73 125.37 -2.70 0.92) ; 2
( 283.20 125.12 -4.20 0.92) ; 3
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( 293.55 119.18 -10.05 0.92) ; 11
( 295.74 117.89 -10.25 0.92) ; 12
(Cross
(Color White)
(Name "Marker 3")
( 286.91 125.39 -9.63 0.92) ; 1
( 285.75 126.31 -11.65 0.92) ; 2
( 289.09 124.10 -10.12 0.92) ; 3
( 290.78 120.91 -11.77 0.92) ; 4
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( 292.02 117.62 -11.77 0.92) ; 6
) ; End of markers
(
( 298.10 117.85 -10.25 0.92) ; 1, R-1-1-1-1-1-1-3-2-1
( 301.35 118.02 -11.73 0.92) ; 2
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( 352.97 106.83 -17.25 0.92) ; 21
( 354.34 102.97 -18.38 0.92) ; 22
( 358.00 101.43 -18.82 0.92) ; 23
(Cross
(Color White)
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( 308.71 110.79 -14.07 0.92) ; 1
( 311.74 113.89 -15.12 0.92) ; 2
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(
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( 402.24 79.56 -49.13 0.46) ; 28
( 402.94 78.53 -52.40 0.46) ; 29
( 402.94 78.53 -52.45 0.46) ; 30
(Cross
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( 363.79 96.83 -20.47 0.92) ; 1
( 367.46 95.29 -23.35 0.92) ; 2
( 371.42 94.44 -26.05 0.92) ; 3
( 369.59 92.21 -20.47 0.92) ; 4
( 367.35 91.68 -25.85 0.92) ; 5
( 383.55 88.92 -28.35 0.46) ; 6
( 378.11 90.02 -19.13 0.92) ; 7
( 377.89 86.99 -21.02 0.92) ; 8
( 384.03 84.84 -29.67 0.46) ; 9
( 396.45 84.17 -34.67 0.46) ; 10
) ; End of markers
Normal
|
( 358.90 101.65 -17.20 0.92) ; 1, R-1-1-1-1-1-1-3-2-1-2
( 358.90 101.65 -17.23 0.92) ; 2
( 360.01 98.92 -17.17 0.92) ; 3
( 360.41 97.23 -16.10 0.92) ; 4
( 362.14 95.84 -19.13 0.92) ; 5
( 362.14 95.84 -19.15 0.92) ; 6
( 363.88 94.45 -19.73 0.92) ; 7
( 363.88 94.45 -19.75 0.92) ; 8
( 367.22 92.25 -20.47 0.92) ; 9
( 368.65 90.20 -20.47 0.92) ; 10
( 371.28 89.02 -20.47 0.92) ; 11
( 374.36 87.95 -20.60 0.46) ; 12
( 376.35 85.43 -21.00 0.46) ; 13
( 378.63 81.78 -21.00 0.46) ; 14
( 380.76 78.71 -22.43 0.46) ; 15
( 383.21 76.30 -22.57 0.46) ; 16
( 385.22 73.78 -22.63 0.46) ; 17
( 389.00 71.67 -23.35 0.46) ; 18
( 390.16 70.76 -24.88 0.46) ; 19
( 390.55 69.06 -26.88 0.46) ; 20
( 390.55 69.06 -26.90 0.46) ; 21
( 391.99 67.00 -28.33 0.46) ; 22
( 392.97 64.85 -30.00 0.46) ; 23
( 394.26 63.35 -31.50 0.46) ; 24
( 394.26 63.35 -31.52 0.46) ; 25
( 392.99 60.68 -33.57 0.46) ; 26
( 392.95 58.89 -37.38 0.46) ; 27
( 392.95 58.89 -37.42 0.46) ; 28
( 393.93 56.72 -39.17 0.46) ; 29
( 393.93 56.72 -39.20 0.46) ; 30
( 395.08 55.80 -41.80 0.46) ; 31
( 395.08 55.80 -41.93 0.46) ; 32
( 395.30 52.87 -43.42 0.46) ; 33
( 395.30 52.87 -43.45 0.46) ; 34
( 394.67 51.53 -45.72 0.46) ; 35
(Cross
(Color White)
(Name "Marker 3")
( 361.07 94.39 -23.40 0.92) ; 1
( 374.36 87.95 -29.40 0.92) ; 2
( 373.46 87.75 -21.02 0.92) ; 3
( 375.42 83.42 -21.02 0.92) ; 4
( 381.75 82.52 -19.52 0.92) ; 5
( 381.84 80.15 -20.67 0.92) ; 6
( 381.42 75.88 -22.57 0.46) ; 7
( 387.31 74.86 -23.57 0.46) ; 8
( 390.93 71.53 -24.97 0.46) ; 9
( 391.04 64.99 -28.33 0.46) ; 10
( 391.71 62.16 -33.57 0.46) ; 11
) ; End of markers
Normal
) ; End of split
|
( 296.55 116.33 -11.65 0.92) ; 1, R-1-1-1-1-1-1-3-2-2
( 297.08 114.06 -13.57 0.92) ; 2
( 297.08 114.06 -13.60 0.92) ; 3
( 295.35 115.45 -16.02 0.92) ; 4
( 293.69 114.46 -18.05 0.92) ; 5
( 292.05 113.48 -18.72 0.92) ; 6
( 292.05 113.48 -18.75 0.92) ; 7
( 290.44 114.30 -20.10 0.92) ; 8
( 290.06 111.82 -21.45 0.92) ; 9
( 290.91 110.24 -22.97 0.92) ; 10
( 290.24 107.08 -24.52 0.92) ; 11
( 289.70 103.38 -25.10 0.92) ; 12
( 288.75 101.37 -27.75 0.92) ; 13
( 288.22 97.65 -29.95 0.46) ; 14
( 289.06 96.06 -29.95 0.46) ; 15
( 290.08 95.70 -31.17 0.46) ; 16
( 289.41 92.56 -32.60 0.46) ; 17
( 290.52 89.83 -33.53 0.46) ; 18
( 290.60 87.46 -34.75 0.46) ; 19
( 290.60 87.46 -34.78 0.46) ; 20
( 290.95 83.96 -34.47 0.46) ; 21
( 291.48 81.70 -36.52 0.46) ; 22
( 292.41 77.73 -37.58 0.46) ; 23
( 292.25 72.33 -38.05 0.46) ; 24
( 291.80 66.25 -36.63 0.46) ; 25
( 291.12 63.11 -38.25 0.46) ; 26
( 289.56 59.75 -39.55 0.46) ; 27
( 289.56 59.75 -39.60 0.46) ; 28
( 286.96 56.75 -41.05 0.46) ; 29
( 286.96 56.75 -41.08 0.46) ; 30
( 284.99 55.09 -43.00 0.46) ; 31
( 284.24 54.32 -45.68 0.46) ; 32
(Cross
(Color White)
(Name "Marker 3")
( 288.19 107.80 -25.10 0.92) ; 1
( 292.25 104.57 -26.72 0.92) ; 2
( 286.31 103.77 -26.32 0.92) ; 3
( 289.55 97.97 -29.95 0.46) ; 4
( 287.19 98.01 -29.95 0.46) ; 5
( 286.78 93.73 -33.27 0.46) ; 6
( 291.85 90.14 -33.53 0.46) ; 7
( 291.85 84.17 -34.47 0.46) ; 8
( 290.13 81.39 -34.78 0.46) ; 9
( 290.38 68.30 -36.63 0.46) ; 10
( 291.49 62.14 -15.32 0.92) ; 11
) ; End of markers
Normal
) ; End of split
) ; End of split
) ; End of split
|
( 255.22 125.77 2.25 0.92) ; 1, R-1-1-1-1-1-2
( 255.60 128.24 3.50 0.92) ; 2
( 257.69 129.32 3.57 0.92) ; 3
( 259.93 129.85 4.60 0.92) ; 4
( 260.28 132.33 5.13 0.92) ; 5
( 261.10 134.90 5.37 0.92) ; 6
( 261.33 137.94 5.97 0.92) ; 7
( 262.40 139.39 6.00 0.92) ; 8
(Cross
(Color White)
(Name "Marker 3")
( 259.91 140.00 6.00 0.92) ; 1
( 256.98 130.36 3.57 0.92) ; 2
) ; End of markers
(
( 264.82 141.16 6.65 0.92) ; 1, R-1-1-1-1-1-2-1
( 265.13 141.82 8.20 0.92) ; 2
( 265.13 141.82 8.18 0.92) ; 3
( 267.82 142.45 9.07 0.92) ; 4
( 269.20 144.56 10.52 0.92) ; 5
( 269.83 145.91 10.60 0.92) ; 6
(Cross
(Color White)
(Name "Marker 3")
( 267.08 137.50 9.07 0.92) ; 1
) ; End of markers
(
( 270.77 147.92 12.07 0.92) ; 1, R-1-1-1-1-1-2-1-1
( 270.81 149.72 13.52 0.92) ; 2
( 269.84 151.88 14.50 0.92) ; 3
( 270.01 153.12 15.85 0.92) ; 4
( 270.38 155.59 16.77 0.92) ; 5
( 268.95 157.64 18.00 0.92) ; 6
( 268.42 159.90 19.42 0.92) ; 7
( 268.34 162.27 20.42 0.92) ; 8
( 270.19 164.50 21.13 0.92) ; 9
( 273.44 164.67 21.70 0.92) ; 10
( 275.44 162.15 21.07 0.92) ; 11
( 278.48 159.27 22.25 0.92) ; 12
( 280.13 160.26 23.47 0.92) ; 13
(Cross
(Color White)
(Name "Marker 3")
( 272.81 163.32 21.07 0.92) ; 1
( 269.05 155.28 16.52 0.92) ; 2
( 271.59 156.48 16.15 0.92) ; 3
( 271.57 150.50 14.92 0.92) ; 4
( 272.24 147.67 14.50 0.92) ; 5
( 270.06 148.94 14.92 0.92) ; 6
( 270.51 149.05 1.25 0.92) ; 7
( 280.21 157.90 22.32 0.92) ; 8
) ; End of markers
(
( 282.40 162.59 23.47 0.92) ; 1, R-1-1-1-1-1-2-1-1-1
( 284.11 165.38 23.57 0.92) ; 2
( 284.11 165.38 23.55 0.92) ; 3
( 284.88 166.15 24.70 0.46) ; 4
( 284.88 166.15 24.80 0.46) ; 5
( 285.77 166.36 27.42 0.46) ; 6
(Cross
(Color White)
(Name "Marker 3")
( 280.27 165.67 21.32 0.92) ; 1
) ; End of markers
Normal
|
( 282.00 158.32 23.47 0.46) ; 1, R-1-1-1-1-1-2-1-1-2
( 282.48 154.25 23.47 0.46) ; 2
( 281.50 150.43 24.70 0.46) ; 3
( 280.86 149.09 26.80 0.46) ; 4
( 280.86 149.09 26.75 0.46) ; 5
( 280.68 147.85 28.42 0.46) ; 6
(Cross
(Color White)
(Name "Marker 3")
( 284.18 157.02 23.57 0.92) ; 1
) ; End of markers
Normal
) ; End of split
|
( 268.67 146.83 11.77 0.92) ; 1, R-1-1-1-1-1-2-1-2
( 267.07 147.65 13.60 0.92) ; 2
( 264.82 147.12 15.48 0.92) ; 3
( 262.07 148.87 16.30 0.92) ; 4
( 260.19 150.81 17.15 0.92) ; 5
( 257.30 153.12 17.85 0.92) ; 6
( 254.49 153.06 19.27 0.92) ; 7
( 251.63 151.19 20.57 0.92) ; 8
( 249.66 149.53 22.08 0.46) ; 9
( 248.46 148.66 23.67 0.46) ; 10
( 248.53 146.29 25.63 0.46) ; 11
(Cross
(Color White)
(Name "Marker 3")
( 250.39 154.49 20.57 0.92) ; 1
( 257.80 155.02 19.00 0.92) ; 2
( 263.85 149.29 17.42 0.92) ; 3
( 259.84 148.34 17.50 0.92) ; 4
( 259.66 153.08 17.85 0.92) ; 5
( 261.98 151.23 17.85 0.92) ; 6
( 262.55 144.80 15.48 0.92) ; 7
( 256.08 152.24 18.95 0.92) ; 8
) ; End of markers
Normal
) ; End of split
|
( 262.76 141.86 4.85 0.92) ; 1, R-1-1-1-1-1-2-2
( 263.97 142.74 3.60 0.92) ; 2
( 266.12 145.64 2.88 0.92) ; 3
( 267.64 147.18 2.27 0.92) ; 4
( 268.58 149.19 1.27 0.92) ; 5
( 270.59 152.65 0.12 0.92) ; 6
( 270.64 154.45 -0.72 0.92) ; 7
( 272.05 156.58 -1.40 0.92) ; 8
( 274.27 157.10 -2.85 0.92) ; 9
( 274.32 158.90 -4.20 0.46) ; 10
( 273.87 158.79 -4.22 0.46) ; 11
( 275.26 160.92 -5.63 0.46) ; 12
( 275.26 160.92 -5.68 0.46) ; 13
( 275.88 162.25 -6.93 0.46) ; 14
( 276.56 165.40 -8.73 0.92) ; 15
( 277.07 167.30 -9.43 0.92) ; 16
( 279.39 171.44 -10.12 0.92) ; 17
( 279.48 175.04 -11.53 0.92) ; 18
( 279.40 177.40 -13.18 0.92) ; 19
( 279.18 180.35 -13.70 0.92) ; 20
( 281.34 183.24 -12.93 0.92) ; 21
( 284.64 185.21 -13.00 0.92) ; 22
( 285.32 188.36 -13.13 0.92) ; 23
( 285.86 192.06 -14.00 0.92) ; 24
( 285.86 192.06 -14.02 0.92) ; 25
( 287.70 194.28 -14.60 0.92) ; 26
( 292.35 196.56 -15.30 0.92) ; 27
( 294.45 197.66 -15.32 0.92) ; 28
( 297.11 198.30 -17.63 0.92) ; 29
( 300.05 197.79 -18.45 0.92) ; 30
( 303.50 199.20 -19.60 0.92) ; 31
( 306.99 202.40 -20.60 0.92) ; 32
( 308.68 205.19 -21.07 0.92) ; 33
( 311.60 208.86 -21.20 0.92) ; 34
( 313.88 211.19 -22.63 0.92) ; 35
( 313.88 211.19 -22.65 0.92) ; 36
( 316.17 213.50 -24.08 0.92) ; 37
( 317.68 215.06 -25.55 0.92) ; 38
( 317.68 215.06 -25.57 0.92) ; 39
( 317.60 217.43 -26.45 0.92) ; 40
( 318.63 217.07 -27.67 0.46) ; 41
( 318.63 217.07 -27.70 0.46) ; 42
( 318.99 219.55 -29.80 0.46) ; 43
( 318.51 223.62 -31.32 0.46) ; 44
( 318.51 223.62 -31.35 0.46) ; 45
( 317.53 225.77 -32.52 0.46) ; 46
( 319.23 228.57 -33.40 0.46) ; 47
( 321.69 232.11 -33.92 0.46) ; 48
( 322.77 233.58 -35.57 0.46) ; 49
( 322.77 233.58 -35.60 0.46) ; 50
( 323.89 236.82 -36.78 0.46) ; 51
( 323.89 236.82 -36.80 0.46) ; 52
( 325.28 238.94 -38.47 0.46) ; 53
( 325.28 238.94 -38.50 0.46) ; 54
( 325.24 243.11 -39.88 0.46) ; 55
( 325.24 243.11 -39.90 0.46) ; 56
( 324.71 245.37 -41.47 0.46) ; 57
( 324.45 246.51 -43.40 0.46) ; 58
( 324.45 246.51 -43.42 0.46) ; 59
( 324.23 249.43 -45.25 0.46) ; 60
(Cross
(Color White)
(Name "Marker 3")
( 316.64 225.56 -32.47 0.46) ; 1
( 319.76 226.30 -32.77 0.46) ; 2
( 320.45 219.29 -31.35 0.46) ; 3
( 316.00 218.25 -26.45 0.92) ; 4
( 309.29 210.70 -21.07 0.92) ; 5
( 311.82 205.93 -20.13 0.92) ; 6
( 308.92 208.23 -21.07 0.92) ; 7
( 308.11 205.65 -21.07 0.92) ; 8
( 305.87 205.13 -21.07 0.92) ; 9
( 306.41 202.86 -21.07 0.92) ; 10
( 306.62 199.93 -21.07 0.92) ; 11
( 300.14 195.42 -18.45 0.92) ; 12
( 302.42 197.75 -18.45 0.92) ; 13
( 300.10 199.59 -21.07 0.92) ; 14
( 295.74 196.17 -15.32 0.92) ; 15
( 290.51 194.34 -15.32 0.92) ; 16
( 282.46 186.48 -12.88 0.92) ; 17
( 281.52 184.47 -12.88 0.92) ; 18
( 283.13 183.66 -12.88 0.92) ; 19
( 278.28 174.16 -11.53 0.92) ; 20
( 281.94 172.63 -11.00 0.92) ; 21
( 278.02 181.26 -12.77 0.92) ; 22
( 274.07 166.01 -8.18 0.46) ; 23
( 272.89 154.98 -3.50 0.92) ; 24
( 272.39 153.08 2.08 0.92) ; 25
( 271.31 151.63 1.25 0.92) ; 26
( 268.68 152.80 -0.43 0.92) ; 27
( 263.56 138.46 6.00 0.92) ; 28
( 261.43 141.55 6.00 0.92) ; 29
( 274.95 160.24 21.07 0.92) ; 30
) ; End of markers
Normal
) ; End of split
) ; End of split
|
( 259.91 101.78 -7.35 0.92) ; 1, R-1-1-1-1-2
( 261.79 99.83 -8.82 0.92) ; 2
( 263.04 102.52 -9.43 0.92) ; 3
( 263.01 106.69 -10.07 0.92) ; 4
( 264.53 108.24 -10.57 0.92) ; 5
( 266.76 108.76 -10.85 0.92) ; 6
( 267.83 110.21 -11.35 0.92) ; 7
( 269.81 111.87 -12.57 0.92) ; 8
( 270.57 112.64 -13.72 0.92) ; 9
( 273.37 112.71 -14.80 0.92) ; 10
( 271.50 114.65 -16.13 0.92) ; 11
( 273.29 115.06 -17.95 0.92) ; 12
( 275.15 113.13 -18.82 0.92) ; 13
( 276.82 114.11 -19.97 0.92) ; 14
( 275.84 116.27 -21.28 0.92) ; 15
( 275.84 116.27 -21.30 0.92) ; 16
( 276.79 118.28 -22.77 0.92) ; 17
( 276.79 118.28 -22.80 0.92) ; 18
( 277.54 119.05 -23.70 0.92) ; 19
( 278.75 119.94 -24.42 0.92) ; 20
( 280.49 118.55 -24.42 0.92) ; 21
( 282.99 117.95 -26.00 0.92) ; 22
( 283.93 119.96 -28.55 0.92) ; 23
( 284.11 121.19 -30.67 0.92) ; 24
( 285.90 121.61 -32.35 0.92) ; 25
( 285.90 121.61 -32.38 0.92) ; 26
( 288.70 121.67 -31.60 0.92) ; 27
( 288.70 121.67 -31.63 0.92) ; 28
( 290.54 123.89 -34.50 0.92) ; 29
( 291.22 127.04 -35.42 0.92) ; 30
( 291.22 127.04 -35.45 0.92) ; 31
( 291.98 127.81 -37.40 0.92) ; 32
( 294.03 127.10 -39.47 0.92) ; 33
( 294.03 127.10 -39.50 0.92) ; 34
( 296.85 127.16 -41.55 0.92) ; 35
( 296.85 127.16 -41.57 0.92) ; 36
( 298.55 129.95 -44.35 0.92) ; 37
( 299.49 131.96 -45.85 0.92) ; 38
( 299.49 131.96 -45.88 0.92) ; 39
( 301.19 134.74 -47.33 0.92) ; 40
( 300.79 136.44 -48.38 0.92) ; 41
( 300.79 136.44 -48.40 0.92) ; 42
( 303.34 137.63 -49.40 0.92) ; 43
( 301.73 138.45 -51.85 0.92) ; 44
( 303.70 140.12 -53.70 0.92) ; 45
( 306.25 141.31 -55.05 0.92) ; 46
( 306.25 141.31 -57.67 0.92) ; 47
( 306.25 141.31 -57.70 0.92) ; 48
( 306.43 142.55 -59.80 0.92) ; 49
( 308.27 144.76 -61.15 0.92) ; 50
( 310.24 146.42 -62.85 0.92) ; 51
( 311.49 149.10 -64.67 0.92) ; 52
( 310.51 151.27 -64.97 0.92) ; 53
( 310.51 151.27 -65.00 0.92) ; 54
( 309.67 152.88 -66.52 0.46) ; 55
( 308.06 153.69 -69.25 0.46) ; 56
( 307.08 155.86 -71.17 0.46) ; 57
( 307.45 158.33 -73.50 0.46) ; 58
( 307.76 159.00 -75.63 0.46) ; 59
( 307.76 159.00 -75.65 0.46) ; 60
( 308.25 160.91 -77.93 0.46) ; 61
( 308.25 160.91 -77.95 0.46) ; 62
( 308.03 163.84 -80.02 0.46) ; 63
( 308.40 166.31 -82.15 0.46) ; 64
( 309.21 168.89 -83.35 0.46) ; 65
( 307.34 170.85 -85.05 0.46) ; 66
( 308.15 173.42 -86.40 0.46) ; 67
( 307.44 174.45 -88.42 0.46) ; 68
( 306.59 176.05 -90.80 0.46) ; 69
( 306.37 178.97 -91.93 0.46) ; 70
( 306.91 182.69 -92.70 0.46) ; 71
( 306.51 184.39 -94.07 0.46) ; 72
( 306.51 184.39 -94.10 0.46) ; 73
( 306.61 188.00 -95.57 0.46) ; 74
( 306.61 188.00 -95.63 0.46) ; 75
( 306.80 189.23 -98.40 0.46) ; 76
( 307.03 192.27 -100.40 0.46) ; 77
( 306.10 196.24 -101.55 0.46) ; 78
( 305.13 198.38 -103.85 0.46) ; 79
( 305.49 200.87 -104.97 0.46) ; 80
( 305.49 200.87 -105.00 0.46) ; 81
( 305.80 201.54 -106.17 0.46) ; 82
( 305.80 201.54 -106.35 0.46) ; 83
(Cross
(Color White)
(Name "Marker 3")
( 308.51 197.99 -101.55 0.46) ; 1
( 307.91 199.14 -97.07 0.46) ; 2
( 308.95 176.00 -90.80 0.46) ; 3
( 308.80 177.26 -87.05 0.46) ; 4
( 306.26 169.40 -85.05 0.46) ; 5
( 305.92 169.42 -81.80 0.46) ; 6
( 306.97 146.25 -61.15 0.92) ; 7
( 309.39 148.01 -64.67 0.92) ; 8
( 312.26 146.42 -65.25 0.46) ; 9
( 299.04 131.86 -42.33 0.92) ; 10
( 298.65 133.55 -48.20 0.92) ; 11
( 260.67 102.56 -7.32 0.92) ; 12
( 261.79 99.83 -7.32 0.92) ; 13
( 262.02 102.87 -7.32 0.92) ; 14
( 274.04 115.85 -16.13 0.92) ; 15
( 282.63 115.46 -26.45 0.92) ; 16
( 285.17 116.66 -26.45 0.92) ; 17
( 287.63 120.23 -31.63 0.92) ; 18
( 285.22 122.59 7.53 0.46) ; 19
( 290.42 130.44 -34.47 0.92) ; 20
( 289.74 127.28 -34.95 0.92) ; 21
( 285.36 123.87 -31.63 0.92) ; 22
) ; End of markers
Normal
) ; End of split
|
( 255.15 73.83 0.70 0.92) ; 1, R-1-1-1-2
( 252.75 72.06 0.70 0.92) ; 2
( 251.36 69.94 1.80 0.92) ; 3
( 251.36 69.94 1.77 0.92) ; 4
( 249.81 72.56 3.70 0.92) ; 5
( 250.04 75.60 5.25 0.92) ; 6
(Cross
(Color White)
(Name "Marker 3")
( 255.35 75.06 0.70 0.92) ; 1
( 254.72 73.72 7.57 0.92) ; 2
( 249.44 70.09 3.78 0.92) ; 3
( 249.18 71.22 3.78 0.92) ; 4
( 248.51 74.05 8.02 0.92) ; 5
) ; End of markers
(
( 252.26 76.12 4.52 1.38) ; 1, R-1-1-1-2-1
( 251.87 77.83 6.42 1.38) ; 2
( 252.05 79.06 8.70 1.38) ; 3
( 252.05 79.06 8.68 1.38) ; 4
( 251.34 80.09 10.82 1.38) ; 5
( 252.54 80.97 12.07 1.38) ; 6
( 253.89 81.29 14.00 1.38) ; 7
( 253.44 81.18 13.95 1.38) ; 8
( 255.94 80.57 15.65 1.38) ; 9
( 259.51 81.40 16.80 1.38) ; 10
( 263.22 81.68 17.95 1.38) ; 11
( 265.35 78.59 19.15 1.38) ; 12
(Cross
(Color White)
(Name "Marker 3")
( 262.42 85.07 16.80 1.38) ; 1
( 257.32 82.69 16.83 1.38) ; 2
( 255.31 79.22 15.65 1.38) ; 3
) ; End of markers
(
( 263.70 77.61 19.75 1.38) ; 1, R-1-1-1-2-1-1
( 263.70 77.61 19.73 1.38) ; 2
( 260.62 78.69 21.45 0.92) ; 3
( 260.35 79.81 23.33 0.92) ; 4
( 261.03 82.96 24.40 0.92) ; 5
( 261.21 84.19 26.13 0.92) ; 6
( 259.48 85.58 27.02 0.92) ; 7
( 258.31 86.51 28.88 0.92) ; 8
( 257.60 87.53 30.23 0.92) ; 9
(Cross
(Color White)
(Name "Marker 3")
( 261.47 77.09 21.45 0.92) ; 1
( 259.15 78.94 24.40 0.92) ; 2
) ; End of markers
High
|
( 266.46 75.88 18.17 0.92) ; 1, R-1-1-1-2-1-2
( 267.17 74.84 18.57 0.92) ; 2
( 269.85 75.47 20.65 0.92) ; 3
( 271.02 74.54 21.75 0.92) ; 4
( 271.91 74.75 23.42 0.92) ; 5
( 273.61 77.55 24.77 0.92) ; 6
( 273.61 77.55 24.75 0.92) ; 7
( 276.86 77.71 25.38 0.92) ; 8
( 279.37 77.10 24.95 0.92) ; 9
( 281.28 76.95 25.87 0.92) ; 10
( 281.28 76.95 25.85 0.92) ; 11
( 281.86 76.49 28.10 0.92) ; 12
(Cross
(Color White)
(Name "Marker 3")
( 266.42 80.05 19.15 1.38) ; 1
( 268.33 73.92 21.75 0.92) ; 2
) ; End of markers
Normal
) ; End of split
|
( 247.40 76.78 6.15 0.92) ; 1, R-1-1-1-2-2
( 244.85 75.58 8.02 0.92) ; 2
( 241.33 76.55 8.60 0.92) ; 3
( 241.33 76.55 8.57 0.92) ; 4
( 236.86 75.50 9.50 0.92) ; 5
( 236.86 75.50 9.48 0.92) ; 6
( 234.32 74.31 10.85 0.92) ; 7
( 234.32 74.31 10.82 0.92) ; 8
( 231.59 71.88 10.85 0.92) ; 9
( 230.70 71.67 10.85 0.92) ; 10
( 230.20 69.76 10.85 0.92) ; 11
( 227.12 70.84 12.10 0.92) ; 12
( 225.21 70.99 13.07 0.92) ; 13
( 225.21 70.99 13.05 0.92) ; 14
( 223.10 69.89 12.35 0.92) ; 15
( 219.71 70.29 13.40 0.92) ; 16
( 217.48 69.76 14.25 0.92) ; 17
( 213.83 71.29 14.60 0.92) ; 18
( 210.65 68.76 14.10 0.92) ; 19
( 209.39 66.07 14.43 0.92) ; 20
( 207.55 63.86 15.68 0.92) ; 21
( 203.40 63.48 14.97 0.92) ; 22
( 201.76 62.49 15.43 0.92) ; 23
( 200.50 59.81 17.20 0.92) ; 24
( 197.90 56.82 18.45 0.92) ; 25
( 194.73 54.28 20.15 0.92) ; 26
( 192.94 53.86 21.75 0.92) ; 27
( 190.70 53.34 22.95 0.92) ; 28
( 190.70 53.34 22.92 0.92) ; 29
( 188.03 52.71 24.27 0.92) ; 30
( 183.74 52.91 25.20 0.92) ; 31
( 182.32 54.95 25.20 0.92) ; 32
( 181.79 57.22 24.30 0.92) ; 33
( 182.41 58.56 24.67 0.92) ; 34
( 182.41 58.56 24.65 0.92) ; 35
( 183.50 60.00 25.63 0.92) ; 36
( 183.50 60.00 27.35 0.92) ; 37
( 183.50 60.00 27.32 0.92) ; 38
( 183.94 60.10 29.42 0.92) ; 39
( 183.54 61.81 30.60 0.92) ; 40
( 183.54 61.81 30.57 0.92) ; 41
(Cross
(Color White)
(Name "Marker 3")
( 247.72 77.45 6.82 0.92) ; 1
( 241.78 76.66 8.35 0.92) ; 2
( 238.26 77.62 8.07 0.92) ; 3
( 235.71 76.43 8.30 0.92) ; 4
( 227.17 72.64 13.02 0.92) ; 5
( 231.51 74.25 14.10 0.92) ; 6
( 231.86 70.74 14.20 0.92) ; 7
( 230.20 69.76 14.20 0.92) ; 8
( 234.71 72.62 11.35 0.92) ; 9
( 218.01 67.50 14.60 0.92) ; 10
( 213.77 69.49 12.60 0.92) ; 11
( 212.39 67.39 15.20 0.92) ; 12
( 201.84 60.13 18.45 0.92) ; 13
( 201.21 58.78 16.20 0.92) ; 14
( 198.58 59.97 16.80 0.92) ; 15
( 184.36 54.24 24.65 0.92) ; 16
( 192.22 54.90 24.27 0.92) ; 17
( 187.89 47.30 25.20 0.92) ; 18
( 198.88 54.65 18.45 0.92) ; 19
) ; End of markers
High
) ; End of split
|
( 259.28 74.90 3.67 0.92) ; 1, R-1-1-1-3
( 259.28 74.90 3.65 0.92) ; 2
( 260.35 76.34 5.97 0.92) ; 3
( 259.95 78.04 7.47 0.92) ; 4
( 261.73 78.46 8.38 0.46) ; 5
( 263.83 79.56 8.77 0.46) ; 6
( 265.68 81.77 8.77 0.46) ; 7
( 268.09 83.53 9.57 0.46) ; 8
( 267.55 85.80 10.10 0.46) ; 9
( 266.44 88.52 11.00 0.46) ; 10
( 266.76 89.19 11.90 0.46) ; 11
( 268.28 90.74 12.65 0.46) ; 12
( 270.96 91.37 13.80 0.46) ; 13
( 272.43 91.12 14.75 0.46) ; 14
( 273.59 90.19 15.88 0.46) ; 15
( 276.00 91.95 16.92 0.46) ; 16
( 278.42 93.72 17.95 0.46) ; 17
( 279.68 96.40 19.63 0.46) ; 18
( 279.68 96.40 19.60 0.46) ; 19
( 281.47 96.82 20.90 0.46) ; 20
( 281.47 96.82 20.87 0.46) ; 21
( 282.04 96.36 22.10 0.46) ; 22
( 285.47 97.76 23.47 0.46) ; 23
( 287.45 99.41 24.45 0.46) ; 24
( 287.01 99.31 24.45 0.46) ; 25
( 288.88 103.34 25.30 0.46) ; 26
( 289.11 106.38 26.42 0.46) ; 27
( 289.16 108.18 24.05 0.46) ; 28
( 290.23 109.63 23.17 0.46) ; 29
( 289.83 111.32 22.45 0.46) ; 30
( 289.83 111.32 22.43 0.46) ; 31
( 288.99 112.91 20.55 0.46) ; 32
( 288.42 113.38 18.50 0.46) ; 33
( 288.42 113.38 18.48 0.46) ; 34
(Cross
(Color White)
(Name "Marker 3")
( 289.62 111.72 -21.60 0.92) ; 1
( 286.18 96.74 23.45 0.46) ; 2
( 267.12 91.67 12.65 0.46) ; 3
( 270.24 92.40 13.80 0.46) ; 4
( 270.19 90.59 13.80 0.46) ; 5
( 271.01 93.18 14.75 0.46) ; 6
( 276.18 93.20 17.95 0.46) ; 7
( 277.16 91.04 19.50 0.46) ; 8
( 282.00 94.56 22.30 0.46) ; 9
( 277.52 93.52 22.32 0.46) ; 10
( 279.10 96.87 18.45 0.46) ; 11
( 283.64 95.54 23.45 0.46) ; 12
( 265.27 80.96 19.15 1.38) ; 13
( 266.64 79.62 8.77 0.46) ; 14
) ; End of markers
Normal
) ; End of split
|
( 251.51 49.77 -3.38 0.92) ; 1, R-1-1-2
( 249.56 54.10 -2.95 0.92) ; 2
( 246.47 55.17 -2.95 0.92) ; 3
( 244.11 55.21 -3.97 0.92) ; 4
( 242.82 56.69 -5.65 0.92) ; 5
( 241.97 58.29 -6.60 0.92) ; 6
( 241.27 59.32 -8.23 0.92) ; 7
( 239.67 60.14 -8.95 0.92) ; 8
( 236.85 60.07 -9.17 0.92) ; 9
( 232.75 61.50 -8.42 0.92) ; 10
( 232.75 61.50 -8.45 0.92) ; 11
( 231.09 60.51 -9.22 0.92) ; 12
( 230.16 58.50 -10.12 0.92) ; 13
( 228.81 58.19 -11.25 0.92) ; 14
( 225.73 59.26 -12.00 0.92) ; 15
( 222.30 57.86 -12.35 0.92) ; 16
( 219.17 57.13 -13.00 0.92) ; 17
( 215.91 56.96 -13.72 0.92) ; 18
( 213.41 57.57 -14.75 0.92) ; 19
( 210.81 54.57 -15.22 0.92) ; 20
( 207.11 54.30 -15.50 0.92) ; 21
( 204.16 54.80 -17.13 0.92) ; 22
( 201.61 55.31 -16.57 0.92) ; 23
(Cross
(Color White)
(Name "Marker 3")
( 238.82 61.73 -9.17 0.92) ; 1
( 242.87 58.50 -5.70 0.92) ; 2
( 240.91 56.84 -7.32 0.92) ; 3
( 238.01 59.15 -9.17 0.92) ; 4
( 234.60 61.47 -58.22 0.46) ; 5
( 228.28 60.45 -11.25 0.92) ; 6
( 223.36 59.30 -10.80 0.92) ; 7
( 219.79 58.46 -14.65 0.92) ; 8
( 221.21 56.41 -10.80 0.92) ; 9
( 208.27 53.37 -15.50 0.92) ; 10
) ; End of markers
(
( 200.64 55.77 -16.57 0.92) ; 1, R-1-1-2-1
( 198.32 57.62 -15.30 0.92) ; 2
( 195.32 56.31 -14.65 0.92) ; 3
( 190.34 57.54 -14.27 0.92) ; 4
( 187.16 55.00 -13.63 0.92) ; 5
( 183.23 51.68 -12.57 0.92) ; 6
( 183.31 49.32 -10.82 0.92) ; 7
( 180.76 48.13 -8.42 0.92) ; 8
( 179.23 46.57 -6.78 0.92) ; 9
( 178.48 45.79 -4.63 0.92) ; 10
( 174.32 45.41 -2.15 0.46) ; 11
( 174.32 45.41 -2.17 0.46) ; 12
( 171.87 47.83 -1.67 0.46) ; 13
( 171.87 47.83 -1.70 0.46) ; 14
( 170.94 51.80 -1.00 0.46) ; 15
( 168.63 53.64 0.15 0.46) ; 16
( 168.63 53.64 0.12 0.46) ; 17
( 167.65 55.80 1.07 0.46) ; 18
( 167.65 55.80 1.05 0.46) ; 19
( 166.94 56.82 2.45 0.46) ; 20
( 166.94 56.82 2.42 0.46) ; 21
( 166.36 57.29 4.32 0.46) ; 22
(Cross
(Color White)
(Name "Marker 3")
( 176.11 47.54 -25.90 0.92) ; 1
( 178.65 47.02 -4.63 0.92) ; 2
( 198.35 55.14 -22.05 0.92) ; 3
( 176.16 47.64 -3.47 0.92) ; 4
) ; End of markers
Normal
|
( 198.54 56.39 -16.98 0.46) ; 1, R-1-1-2-2
( 195.27 56.22 -15.97 0.46) ; 2
( 190.86 56.97 -16.45 0.46) ; 3
( 188.32 55.78 -15.80 0.46) ; 4
( 185.90 54.02 -15.07 0.46) ; 5
( 184.51 51.90 -14.63 0.46) ; 6
( 183.13 49.78 -13.30 0.46) ; 7
( 183.52 48.08 -11.47 0.46) ; 8
( 183.52 48.08 -11.50 0.46) ; 9
( 182.18 47.77 -9.90 0.46) ; 10
( 179.81 47.81 -8.57 0.46) ; 11
( 179.81 47.81 -8.55 0.46) ; 12
( 179.00 45.23 -7.15 0.46) ; 13
( 178.69 44.56 -6.30 0.46) ; 14
( 176.77 44.71 -4.70 0.46) ; 15
( 172.93 45.01 -3.47 0.46) ; 16
( 172.41 47.26 -3.47 0.46) ; 17
( 170.71 50.46 -2.95 0.46) ; 18
( 170.18 52.72 -1.88 0.46) ; 19
( 168.75 54.77 -1.20 0.46) ; 20
( 167.47 56.27 0.00 0.46) ; 21
( 166.44 56.63 1.63 0.46) ; 22
( 166.44 56.63 1.60 0.46) ; 23
( 165.42 56.98 2.90 0.46) ; 24
(Cross
(Color White)
(Name "Marker 3")
( 186.92 53.66 -14.63 0.46) ; 1
( 172.75 43.77 -4.07 0.46) ; 2
( 172.35 43.76 -3.47 0.92) ; 3
( 180.92 43.39 -3.47 0.92) ; 4
( 179.40 43.54 -4.70 0.46) ; 5
( 198.85 55.35 -16.57 0.92) ; 6
( 177.44 47.85 -4.70 0.46) ; 7
) ; End of markers
Normal
|
( 199.07 54.11 -19.70 0.92) ; 1, R-1-1-2-3
( 196.97 53.03 -22.05 0.92) ; 2
( 191.92 52.44 -23.00 0.92) ; 3
( 189.38 51.24 -23.63 0.92) ; 4
( 188.29 49.80 -24.60 0.92) ; 5
( 184.46 50.09 -24.60 0.92) ; 6
( 181.39 51.17 -25.25 0.92) ; 7
( 178.39 49.87 -25.25 0.92) ; 8
( 177.89 47.96 -24.82 0.92) ; 9
( 177.89 47.96 -24.85 0.92) ; 10
( 174.37 48.92 -25.90 0.92) ; 11
( 172.27 47.83 -27.67 0.92) ; 12
( 171.51 47.06 -29.62 0.92) ; 13
( 171.06 46.96 -31.63 0.92) ; 14
( 168.20 45.09 -33.10 0.92) ; 15
( 165.34 43.23 -34.02 0.92) ; 16
( 162.26 44.29 -35.65 0.92) ; 17
( 161.55 45.32 -37.77 0.92) ; 18
( 160.21 45.01 -39.95 0.92) ; 19
( 157.79 43.25 -42.10 0.92) ; 20
( 157.79 43.25 -42.13 0.92) ; 21
( 154.09 42.98 -43.47 0.92) ; 22
( 149.22 43.63 -49.65 0.46) ; 23
( 145.38 43.92 -51.22 0.46) ; 24
( 145.38 43.92 -51.28 0.46) ; 25
( 142.58 43.86 -52.63 0.46) ; 26
( 142.58 43.86 -52.65 0.46) ; 27
( 141.28 45.36 -54.50 0.46) ; 28
( 140.08 44.47 -56.20 0.46) ; 29
( 140.08 44.47 -56.22 0.46) ; 30
( 137.27 44.42 -57.47 0.46) ; 31
( 137.27 44.42 -57.50 0.46) ; 32
( 135.61 43.42 -59.47 0.46) ; 33
( 135.61 43.42 -59.50 0.46) ; 34
( 133.57 44.15 -60.95 0.46) ; 35
( 132.54 44.49 -63.05 0.46) ; 36
( 132.54 44.49 -63.07 0.46) ; 37
( 130.04 45.10 -63.15 0.46) ; 38
( 130.08 46.90 -64.70 0.46) ; 39
( 127.72 46.96 -66.03 0.46) ; 40
( 126.56 47.87 -67.65 0.46) ; 41
( 124.46 46.79 -69.70 0.46) ; 42
( 121.83 47.96 -71.68 0.46) ; 43
( 121.83 47.96 -71.70 0.46) ; 44
( 120.49 47.64 -73.78 0.46) ; 45
( 120.49 47.64 -73.82 0.46) ; 46
( 119.01 47.89 -76.38 0.46) ; 47
( 116.97 48.62 -78.07 0.46) ; 48
( 116.97 48.62 -78.10 0.46) ; 49
( 115.49 48.86 -80.35 0.46) ; 50
( 115.49 48.86 -80.40 0.46) ; 51
( 114.02 49.11 -82.97 0.46) ; 52
( 110.18 49.41 -84.80 0.46) ; 53
( 108.89 50.90 -86.67 0.46) ; 54
( 108.89 50.90 -86.70 0.46) ; 55
( 107.42 51.15 -88.57 0.46) ; 56
( 107.42 51.15 -88.60 0.46) ; 57
( 104.34 52.22 -90.25 0.46) ; 58
( 104.34 52.22 -90.28 0.46) ; 59
( 102.46 54.17 -92.15 0.46) ; 60
( 101.89 54.63 -93.82 0.46) ; 61
( 101.89 54.63 -93.85 0.46) ; 62
( 99.13 56.37 -96.10 0.46) ; 63
( 97.21 56.53 -98.80 0.46) ; 64
( 96.37 58.12 -101.65 0.46) ; 65
( 93.55 58.05 -104.25 0.46) ; 66
( 91.10 60.46 -106.15 0.46) ; 67
( 88.74 60.51 -109.20 0.46) ; 68
(Cross
(Color White)
(Name "Marker 3")
( 192.44 51.95 24.27 0.92) ; 1
( 175.89 50.48 -25.90 0.92) ; 2
( 175.80 46.87 -3.47 0.46) ; 3
( 168.47 43.96 -31.42 0.92) ; 4
( 160.29 42.64 -37.77 0.92) ; 5
( 155.75 43.96 -39.02 0.46) ; 6
( 153.46 41.63 -44.07 0.46) ; 7
( 147.97 40.95 -50.55 0.46) ; 8
( 165.13 46.16 -32.55 0.92) ; 9
) ; End of markers
Normal
) ; End of split
) ; End of split
|
( 262.09 46.88 -7.07 1.38) ; 1, R-1-2
( 266.25 47.26 -7.70 1.38) ; 2
( 268.34 48.34 -8.52 1.38) ; 3
( 270.17 50.56 -9.20 1.38) ; 4
( 271.96 50.98 -9.85 1.38) ; 5
( 274.33 50.94 -8.23 1.38) ; 6
( 276.25 50.79 -7.32 1.38) ; 7
( 278.21 52.45 -7.95 1.38) ; 8
( 278.97 53.22 -9.95 0.92) ; 9
(Cross
(Color White)
(Name "Marker 3")
( 274.51 52.17 -9.77 1.38) ; 1
( 268.26 50.71 -9.20 1.38) ; 2
( 264.76 47.51 -10.57 1.38) ; 3
) ; End of markers
(
( 279.16 54.47 -12.22 0.92) ; 1, R-1-2-1
( 280.68 56.01 -13.52 0.92) ; 2
( 282.77 57.10 -13.55 0.92) ; 3
( 284.12 57.41 -13.35 0.92) ; 4
( 288.21 55.99 -13.38 0.92) ; 5
( 288.08 56.56 -13.38 0.92) ; 6
( 291.13 59.65 -14.00 0.92) ; 7
( 290.33 63.05 -13.07 0.92) ; 8
( 290.33 63.05 -13.13 0.92) ; 9
( 289.67 65.88 -13.52 0.92) ; 10
( 287.62 66.60 -14.63 0.92) ; 11
( 287.80 67.83 -16.45 0.92) ; 12
( 287.80 67.83 -16.47 0.92) ; 13
( 288.69 68.04 -18.85 0.92) ; 14
( 290.03 68.36 -21.18 0.92) ; 15
( 291.42 70.48 -22.45 0.92) ; 16
( 291.42 70.48 -22.47 0.92) ; 17
( 291.91 72.38 -23.40 0.92) ; 18
( 290.93 74.54 -23.33 0.46) ; 19
( 291.12 75.78 -24.50 0.46) ; 20
( 291.12 75.78 -24.52 0.46) ; 21
( 292.47 76.09 -26.00 0.46) ; 22
( 295.64 78.63 -27.05 0.46) ; 23
( 297.73 79.72 -27.63 0.46) ; 24
( 297.12 84.36 -28.90 0.46) ; 25
( 297.75 85.69 -30.45 0.46) ; 26
( 299.54 86.12 -31.92 0.46) ; 27
( 300.75 86.99 -33.80 0.46) ; 28
(Cross
(Color White)
(Name "Marker 3")
( 297.17 86.16 -31.92 0.46) ; 1
( 300.30 86.88 -32.25 0.46) ; 2
( 301.58 85.40 -31.92 0.46) ; 3
( 291.41 73.92 -38.07 0.46) ; 4
( 294.15 72.90 -23.40 0.92) ; 5
( 288.54 62.63 -11.17 0.92) ; 6
( 291.41 64.49 -11.07 0.92) ; 7
( 291.13 59.65 -15.32 0.92) ; 8
( 277.86 55.95 -13.55 0.92) ; 9
( 279.64 56.37 -13.55 0.92) ; 10
( 280.86 57.24 -13.55 0.92) ; 11
) ; End of markers
(
( 307.13 87.89 -34.28 0.46) ; 1, R-1-2-1-1
( 306.42 88.92 -35.63 0.46) ; 2
( 310.39 88.06 -36.63 0.46) ; 3
( 312.35 89.72 -37.77 0.46) ; 4
( 314.63 92.04 -39.10 0.46) ; 5
( 314.63 92.04 -39.13 0.46) ; 6
( 316.74 93.14 -40.10 0.46) ; 7
( 319.73 94.43 -41.20 0.46) ; 8
( 323.80 97.17 -41.52 0.46) ; 9
( 326.93 97.90 -41.70 0.46) ; 10
( 327.60 101.05 -41.60 0.46) ; 11
( 327.60 101.05 -41.63 0.46) ; 12
( 328.68 102.49 -43.15 0.46) ; 13
( 328.68 102.49 -43.27 0.46) ; 14
(Cross
(Color White)
(Name "Marker 3")
( 303.50 85.25 -33.55 0.46) ; 1
( 313.19 88.13 -39.10 0.46) ; 2
) ; End of markers
Normal
|
( 302.71 88.64 -34.67 0.46) ; 1, R-1-2-1-2
( 303.20 90.56 -36.10 0.46) ; 2
( 304.28 92.00 -38.83 0.46) ; 3
( 303.57 93.02 -39.60 0.46) ; 4
( 303.17 94.72 -41.82 0.46) ; 5
( 301.43 96.11 -42.37 0.46) ; 6
( 301.43 96.11 -42.42 0.46) ; 7
( 301.48 97.92 -44.05 0.46) ; 8
( 303.27 98.33 -45.72 0.46) ; 9
( 300.96 100.17 -46.15 0.46) ; 10
( 301.76 102.76 -47.65 0.46) ; 11
( 301.68 105.12 -49.47 0.46) ; 12
( 301.68 105.12 -49.50 0.46) ; 13
( 301.28 106.82 -50.68 0.46) ; 14
( 301.82 110.54 -51.15 0.46) ; 15
( 302.81 114.35 -51.15 0.46) ; 16
( 302.46 117.85 -51.42 0.46) ; 17
( 303.27 120.43 -52.80 0.46) ; 18
( 303.27 120.43 -52.82 0.46) ; 19
( 303.33 122.23 -53.65 0.46) ; 20
( 303.33 122.23 -53.67 0.46) ; 21
( 302.53 125.62 -54.32 0.46) ; 22
( 301.94 126.09 -55.77 0.46) ; 23
( 301.94 126.09 -55.80 0.46) ; 24
( 302.75 128.66 -57.25 0.46) ; 25
( 303.75 132.49 -58.85 0.46) ; 26
( 304.38 133.82 -59.75 0.46) ; 27
( 304.38 133.82 -59.78 0.46) ; 28
( 306.52 136.71 -61.10 0.46) ; 29
( 307.33 139.29 -61.38 0.46) ; 30
( 307.33 139.29 -61.40 0.46) ; 31
( 308.99 140.28 -61.38 0.46) ; 32
( 310.15 145.32 -62.95 0.46) ; 33
( 311.01 149.71 -63.72 0.46) ; 34
( 311.01 149.71 -63.75 0.46) ; 35
( 311.82 152.29 -63.05 0.46) ; 36
( 313.08 154.97 -61.28 0.46) ; 37
( 314.02 156.99 -59.80 0.46) ; 38
( 314.02 156.99 -59.83 0.46) ; 39
( 317.96 160.29 -59.15 0.46) ; 40
( 319.13 165.34 -58.05 0.46) ; 41
( 319.04 167.71 -58.62 0.46) ; 42
( 317.71 173.37 -60.07 0.46) ; 43
( 317.05 176.20 -61.42 0.46) ; 44
( 315.63 178.26 -64.27 0.46) ; 45
(Cross
(Color White)
(Name "Marker 3")
( 321.46 169.47 -58.62 0.46) ; 1
( 316.51 172.50 -60.07 0.46) ; 2
( 305.00 135.16 -58.75 0.46) ; 3
( 302.99 129.16 19.20 0.46) ; 4
( 301.89 124.29 -53.72 0.46) ; 5
( 304.68 112.40 -51.15 0.46) ; 6
( 300.88 108.52 -51.15 0.46) ; 7
( 304.43 97.41 -45.72 0.46) ; 8
( 300.83 90.60 -36.10 0.46) ; 9
( 302.18 90.91 -39.10 0.46) ; 10
( 301.95 87.87 -33.53 0.46) ; 11
) ; End of markers
Normal
) ; End of split
|
( 278.18 52.44 -12.95 0.92) ; 1, R-1-2-2
( 278.63 52.55 -14.80 0.92) ; 2
( 278.63 52.55 -14.92 0.92) ; 3
( 278.76 51.98 -17.47 0.92) ; 4
( 281.14 51.94 -18.02 0.92) ; 5
( 283.28 54.84 -18.50 0.92) ; 6
( 284.93 55.82 -18.88 0.92) ; 7
( 286.99 55.10 -19.50 0.92) ; 8
( 289.57 52.13 -19.50 0.92) ; 9
( 291.63 51.41 -20.00 0.92) ; 10
( 292.92 49.93 -20.77 0.92) ; 11
( 295.28 49.89 -21.88 0.92) ; 12
(Cross
(Color White)
(Name "Marker 3")
( 293.32 48.24 -20.00 0.92) ; 1
( 290.28 51.10 -20.00 0.92) ; 2
) ; End of markers
(
( 296.62 50.20 -23.27 0.46) ; 1, R-1-2-2-1
( 294.75 52.14 -24.77 0.46) ; 2
( 294.30 52.03 -24.80 0.46) ; 3
( 293.85 51.93 -26.32 0.46) ; 4
( 295.38 53.50 -27.83 0.46) ; 5
( 294.80 53.95 -27.85 0.46) ; 6
( 295.56 54.73 -29.42 0.46) ; 7
( 295.43 55.30 -29.42 0.46) ; 8
( 294.85 55.75 -31.30 0.46) ; 9
( 293.32 54.20 -31.13 0.46) ; 10
( 292.29 54.56 -33.75 0.46) ; 11
( 294.00 57.35 -35.55 0.46) ; 12
( 293.34 60.18 -36.52 0.46) ; 13
( 292.18 61.10 -40.80 0.46) ; 14
( 293.52 61.42 -43.72 0.46) ; 15
( 293.70 62.65 -45.80 0.46) ; 16
( 293.70 62.65 -45.83 0.46) ; 17
( 292.09 63.47 -47.02 0.46) ; 18
( 291.96 64.03 -49.25 0.46) ; 19
( 293.75 64.45 -51.25 0.46) ; 20
( 294.51 65.23 -52.97 0.46) ; 21
( 294.51 65.23 -53.00 0.46) ; 22
( 295.90 67.34 -55.83 0.46) ; 23
( 294.93 69.50 -57.85 0.46) ; 24
( 295.68 70.29 -59.83 0.46) ; 25
( 296.12 70.38 -59.83 0.46) ; 26
( 297.28 69.46 -62.10 0.46) ; 27
( 297.65 71.94 -63.82 0.46) ; 28
( 300.01 71.90 -65.32 0.46) ; 29
( 300.78 72.67 -67.25 0.46) ; 30
( 300.78 72.67 -67.28 0.46) ; 31
( 299.35 74.72 -69.55 0.46) ; 32
( 298.76 75.19 -70.57 0.46) ; 33
( 299.21 75.30 -72.77 0.46) ; 34
( 301.46 75.81 -74.45 0.46) ; 35
( 301.28 74.57 -76.60 0.46) ; 36
( 301.28 74.57 -76.63 0.46) ; 37
( 302.61 74.89 -78.97 0.46) ; 38
( 303.72 72.17 -80.52 0.46) ; 39
( 303.72 72.17 -80.60 0.46) ; 40
( 305.11 74.28 -83.02 0.46) ; 41
( 305.46 76.76 -85.02 0.46) ; 42
( 304.50 78.92 -87.07 0.46) ; 43
( 304.50 78.92 -87.10 0.46) ; 44
( 303.65 80.51 -89.65 0.46) ; 45
( 303.65 80.51 -89.70 0.46) ; 46
( 303.87 83.55 -91.32 0.46) ; 47
( 303.79 85.91 -92.15 0.46) ; 48
( 303.66 86.48 -95.30 0.46) ; 49
(Cross
(Color White)
(Name "Marker 3")
( 296.80 73.53 -69.55 0.46) ; 1
( 297.70 73.74 -65.67 0.46) ; 2
( 297.05 66.43 -57.82 0.46) ; 3
( 295.04 62.97 -51.25 0.46) ; 4
( 291.81 58.62 -36.52 0.46) ; 5
( 293.99 51.37 -21.82 0.92) ; 6
) ; End of markers
Normal
|
( 296.12 48.29 -21.10 0.46) ; 1, R-1-2-2-2
( 295.58 44.58 -22.67 0.46) ; 2
( 295.58 44.58 -22.70 0.46) ; 3
( 296.60 44.22 -24.40 0.46) ; 4
( 298.21 43.41 -25.90 0.46) ; 5
( 299.05 41.82 -27.60 0.46) ; 6
( 299.01 40.01 -29.17 0.46) ; 7
( 302.09 38.94 -30.13 0.46) ; 8
( 303.11 38.59 -31.17 0.46) ; 9
( 305.25 35.50 -31.70 0.46) ; 10
( 307.70 33.09 -32.88 0.46) ; 11
( 308.98 31.60 -34.30 0.46) ; 12
( 310.67 28.41 -35.45 0.46) ; 13
( 311.60 24.45 -36.33 0.46) ; 14
( 314.50 22.14 -36.58 0.46) ; 15
( 316.90 17.92 -37.00 0.46) ; 16
( 318.41 13.50 -37.00 0.46) ; 17
( 320.68 9.85 -37.22 0.46) ; 18
( 320.68 9.85 -37.25 0.46) ; 19
( 320.77 7.48 -38.40 0.46) ; 20
( 320.62 2.08 -39.25 0.46) ; 21
( 321.37 -3.12 -40.15 0.46) ; 22
( 323.64 -6.77 -40.03 0.46) ; 23
( 324.17 -9.04 -42.05 0.46) ; 24
( 325.99 -12.79 -43.80 0.46) ; 25
( 324.29 -15.58 -45.45 0.46) ; 26
( 326.19 -21.70 -46.08 0.46) ; 27
( 328.20 -24.21 -46.73 0.46) ; 28
( 330.99 -30.13 -47.77 0.46) ; 29
( 332.25 -31.60 -47.85 0.46) ; 30
( 331.62 -32.95 -49.83 0.46) ; 31
( 331.62 -32.95 -49.87 0.46) ; 32
( 331.57 -34.76 -51.32 0.46) ; 33
( 331.57 -34.76 -51.35 0.46) ; 34
( 333.13 -37.37 -52.70 0.46) ; 35
( 333.13 -37.37 -52.72 0.46) ; 36
( 335.97 -41.48 -53.10 0.46) ; 37
( 335.97 -41.48 -53.13 0.46) ; 38
( 337.53 -44.10 -52.85 0.46) ; 39
( 339.80 -47.75 -52.85 0.46) ; 40
( 339.80 -47.75 -52.88 0.46) ; 41
( 340.28 -51.82 -52.70 0.46) ; 42
(Cross
(Color White)
(Name "Marker 3")
( 295.00 45.05 -24.42 0.46) ; 1
( 311.54 32.79 -35.45 0.46) ; 2
( 307.87 28.35 -35.45 0.46) ; 3
( 317.98 19.37 -37.67 0.46) ; 4
( 316.62 13.08 -37.67 0.46) ; 5
( 319.43 7.17 -38.40 0.46) ; 6
( 321.42 -1.32 -40.03 0.46) ; 7
( 330.96 -25.96 -47.77 0.46) ; 8
( 336.65 -38.34 -53.13 0.46) ; 9
( 338.33 -47.50 -52.70 0.46) ; 10
) ; End of markers
Normal
) ; End of split
) ; End of split
) ; End of split
|
( 256.57 35.95 -7.82 1.83) ; 1, R-2
( 253.05 36.90 -9.30 1.83) ; 2
( 250.73 38.75 -9.32 1.83) ; 3
( 246.88 39.05 -9.32 1.83) ; 4
( 245.14 40.44 -10.50 1.83) ; 5
( 243.23 40.58 -11.90 1.83) ; 6
( 242.78 40.48 -13.27 1.38) ; 7
( 241.30 40.73 -14.92 1.38) ; 8
( 240.41 40.52 -15.92 1.38) ; 9
( 236.35 37.78 -16.20 1.38) ; 10
(Cross
(Color White)
(Name "Marker 3")
( 238.71 37.72 -16.20 1.38) ; 1
) ; End of markers
(
( 235.99 35.30 -17.17 1.38) ; 1, R-2-1
( 235.04 33.29 -18.33 1.38) ; 2
( 233.20 31.06 -19.33 1.38) ; 3
( 232.58 29.73 -21.72 1.38) ; 4
(
( 232.49 26.12 -22.53 0.92) ; 1, R-2-1-1
( 231.49 22.30 -23.50 0.92) ; 2
( 231.27 19.26 -24.10 0.92) ; 3
( 230.90 16.80 -24.85 0.92) ; 4
( 231.11 13.85 -25.38 0.92) ; 5
( 230.25 9.47 -25.77 0.92) ; 6
( 228.82 5.55 -25.80 0.92) ; 7
( 227.84 1.75 -26.13 0.92) ; 8
( 225.24 -1.26 -24.70 0.92) ; 9
( 222.50 -3.68 -23.30 0.92) ; 10
( 219.90 -6.69 -22.88 0.92) ; 11
( 218.97 -8.69 -23.27 0.92) ; 12
( 215.67 -10.67 -23.27 0.92) ; 13
( 215.62 -12.47 -23.27 0.46) ; 14
( 213.82 -12.89 -23.27 0.46) ; 15
( 213.78 -14.69 -23.27 0.46) ; 16
( 211.86 -14.54 -23.27 0.46) ; 17
( 210.48 -16.66 -23.27 0.46) ; 18
( 209.27 -17.54 -24.08 0.46) ; 19
( 208.19 -18.99 -24.08 0.46) ; 20
( 204.43 -21.05 -24.08 0.46) ; 21
( 200.69 -23.14 -24.75 0.46) ; 22
( 197.11 -23.98 -24.05 0.46) ; 23
( 195.50 -23.15 -24.08 0.46) ; 24
( 195.50 -23.15 -24.10 0.46) ; 25
( 193.59 -23.00 -24.40 0.46) ; 26
( 193.59 -23.00 -24.42 0.46) ; 27
( 190.90 -23.63 -25.57 0.46) ; 28
( 189.52 -25.76 -27.22 0.46) ; 29
( 188.62 -25.97 -29.48 0.46) ; 30
( 188.62 -25.97 -29.50 0.46) ; 31
( 188.36 -24.82 -31.85 0.46) ; 32
( 188.36 -24.82 -31.88 0.46) ; 33
( 186.44 -24.67 -34.13 0.46) ; 34
( 186.44 -24.67 -34.15 0.46) ; 35
(Cross
(Color White)
(Name "Marker 3")
( 194.65 -27.53 -24.67 0.46) ; 1
( 193.23 -25.48 -25.57 0.46) ; 2
( 190.98 -26.01 -25.57 0.46) ; 3
( 233.18 19.11 -24.10 0.92) ; 4
( 216.02 -8.20 -23.27 0.92) ; 5
( 229.80 3.40 -26.13 0.92) ; 6
) ; End of markers
Normal
|
( 229.63 30.23 -21.72 0.92) ; 1, R-2-1-2
( 227.27 30.27 -22.88 0.92) ; 2
( 226.64 28.93 -24.30 0.92) ; 3
( 227.35 27.91 -26.58 0.92) ; 4
( 226.59 27.13 -28.30 0.92) ; 5
( 226.85 25.99 -27.80 0.92) ; 6
( 225.79 24.55 -29.22 0.92) ; 7
( 224.39 22.43 -30.45 0.92) ; 8
( 222.66 23.81 -31.60 0.92) ; 9
( 222.66 23.81 -31.63 0.92) ; 10
( 221.95 24.84 -33.00 0.92) ; 11
( 220.79 25.77 -34.88 0.92) ; 12
( 219.62 26.69 -36.60 0.92) ; 13
(Cross
(Color White)
(Name "Marker 3")
( 228.78 25.84 -27.80 0.92) ; 1
) ; End of markers
(
( 217.66 25.04 -38.13 0.92) ; 1, R-2-1-2-1
( 216.45 24.15 -41.22 0.46) ; 2
( 216.45 24.15 -41.20 0.46) ; 3
( 214.14 26.00 -42.37 0.46) ; 4
( 211.19 26.51 -43.60 0.46) ; 5
( 208.38 26.43 -43.72 0.46) ; 6
( 206.06 28.28 -44.58 0.46) ; 7
( 206.51 28.39 -46.45 0.46) ; 8
( 205.93 28.85 -49.10 0.46) ; 9
( 203.44 29.46 -50.77 0.46) ; 10
( 202.04 27.35 -52.80 0.46) ; 11
( 200.39 26.36 -54.38 0.46) ; 12
( 200.39 26.36 -54.40 0.46) ; 13
( 196.43 27.22 -55.32 0.46) ; 14
( 192.85 26.38 -56.80 0.46) ; 15
( 191.64 25.51 -58.15 0.46) ; 16
( 191.64 25.51 -58.17 0.46) ; 17
( 189.73 25.65 -58.90 0.46) ; 18
( 187.21 26.26 -59.80 0.46) ; 19
( 184.54 25.64 -60.70 0.46) ; 20
( 181.82 23.20 -61.38 0.46) ; 21
( 178.92 25.50 -62.88 0.46) ; 22
( 176.28 26.68 -63.95 0.46) ; 23
( 174.54 28.07 -65.30 0.46) ; 24
( 172.05 28.68 -66.88 0.46) ; 25
( 172.18 28.11 -66.88 0.46) ; 26
( 168.65 29.07 -68.20 0.46) ; 27
( 166.03 30.25 -69.40 0.46) ; 28
( 164.42 31.07 -71.00 0.46) ; 29
( 162.77 30.09 -72.93 0.46) ; 30
( 160.40 30.12 -74.55 0.46) ; 31
( 160.40 30.12 -74.57 0.46) ; 32
( 157.32 31.20 -75.63 0.46) ; 33
( 156.48 32.79 -77.28 0.46) ; 34
( 154.43 33.50 -79.50 0.46) ; 35
( 151.93 34.11 -81.22 0.46) ; 36
( 150.32 34.93 -83.02 0.46) ; 37
( 149.38 32.92 -85.30 0.46) ; 38
( 147.02 32.96 -87.70 0.46) ; 39
( 147.37 29.46 -89.92 0.46) ; 40
( 147.37 29.46 -89.95 0.46) ; 41
( 144.95 27.70 -91.13 0.46) ; 42
( 142.71 27.17 -92.90 0.46) ; 43
( 142.71 27.17 -92.92 0.46) ; 44
( 140.31 25.42 -94.10 0.46) ; 45
( 140.31 25.42 -94.15 0.46) ; 46
( 138.79 23.87 -93.63 0.46) ; 47
( 138.79 23.87 -93.88 0.46) ; 48
( 136.36 22.10 -94.17 0.46) ; 49
( 135.56 19.53 -95.18 0.46) ; 50
( 134.04 17.98 -97.28 0.46) ; 51
(Cross
(Color White)
(Name "Marker 3")
( 134.00 22.15 -93.82 0.46) ; 1
( 185.22 28.78 -60.65 0.46) ; 2
( 181.02 26.60 -62.95 0.46) ; 3
( 190.69 23.49 -58.90 0.46) ; 4
( 219.40 23.64 -41.20 0.46) ; 5
( 160.30 26.52 -74.57 0.46) ; 6
) ; End of markers
Normal
|
( 223.20 27.53 -39.55 0.46) ; 1, R-2-1-2-2
( 223.65 27.63 -42.47 0.46) ; 2
( 223.65 27.63 -42.53 0.46) ; 3
( 223.38 28.76 -45.97 0.46) ; 4
( 223.38 28.76 -46.10 0.46) ; 5
( 225.12 27.38 -48.70 0.46) ; 6
( 225.12 27.38 -48.72 0.46) ; 7
( 225.17 29.18 -50.95 0.46) ; 8
( 224.72 29.07 -50.97 0.46) ; 9
( 223.83 28.86 -53.40 0.46) ; 10
( 223.70 29.43 -53.42 0.46) ; 11
( 223.43 30.57 -55.67 0.46) ; 12
( 223.43 30.57 -55.70 0.46) ; 13
( 225.34 30.41 -58.42 0.46) ; 14
( 225.34 30.41 -58.47 0.46) ; 15
( 224.95 32.11 -61.40 0.46) ; 16
( 224.95 32.11 -61.47 0.46) ; 17
( 224.06 31.91 -63.88 0.46) ; 18
( 224.06 31.91 -63.90 0.46) ; 19
( 224.86 34.48 -66.65 0.46) ; 20
( 225.84 32.32 -69.35 0.46) ; 21
( 226.10 31.20 -72.07 0.46) ; 22
( 226.10 31.20 -72.17 0.46) ; 23
( 228.04 31.04 -76.22 0.46) ; 24
( 228.04 31.04 -76.30 0.46) ; 25
( 228.04 31.04 -81.53 0.46) ; 26
( 228.04 31.04 -81.58 0.46) ; 27
( 227.72 30.38 -85.92 0.46) ; 28
( 226.50 29.49 -89.05 0.46) ; 29
( 226.50 29.49 -89.08 0.46) ; 30
( 224.81 26.72 -92.40 0.46) ; 31
( 224.76 24.91 -94.75 0.46) ; 32
( 225.16 23.21 -97.13 0.46) ; 33
( 225.87 22.17 -99.50 0.46) ; 34
( 225.87 22.17 -99.52 0.46) ; 35
( 224.79 20.73 -102.68 0.46) ; 36
( 224.79 20.73 -102.72 0.46) ; 37
( 225.24 20.84 -106.25 0.46) ; 38
( 225.37 20.27 -110.32 0.46) ; 39
( 225.37 20.27 -110.37 0.46) ; 40
(Cross
(Color White)
(Name "Marker 3")
( 228.06 26.87 -88.72 0.46) ; 1
( 223.20 27.53 -92.40 0.46) ; 2
) ; End of markers
Normal
|
( 219.81 27.93 -40.52 0.46) ; 1, R-2-1-2-3
( 218.34 28.18 -43.45 0.46) ; 2
( 218.34 28.18 -43.47 0.46) ; 3
( 216.78 30.80 -45.70 0.46) ; 4
( 217.68 31.01 -48.20 0.46) ; 5
( 218.62 33.02 -51.08 0.46) ; 6
( 219.25 34.37 -54.20 0.46) ; 7
( 219.25 34.37 -54.22 0.46) ; 8
( 218.17 32.91 -57.15 0.46) ; 9
( 218.17 32.91 -57.20 0.46) ; 10
( 216.61 35.53 -59.35 0.46) ; 11
( 217.87 38.23 -60.27 0.46) ; 12
( 217.39 42.29 -61.38 0.46) ; 13
( 217.26 42.86 -63.10 0.46) ; 14
( 215.77 43.11 -65.45 0.46) ; 15
( 215.25 45.36 -67.50 0.46) ; 16
( 216.60 45.68 -69.15 0.46) ; 17
( 218.24 46.67 -70.45 0.46) ; 18
( 216.06 47.95 -70.27 0.46) ; 19
( 214.59 48.20 -72.17 0.46) ; 20
( 216.11 49.75 -73.95 0.46) ; 21
( 216.29 50.99 -74.45 0.46) ; 22
( 214.92 54.85 -74.57 0.46) ; 23
( 214.92 54.85 -74.60 0.46) ; 24
( 214.21 55.87 -76.38 0.46) ; 25
( 213.68 58.14 -78.13 0.46) ; 26
( 214.17 60.05 -79.55 0.46) ; 27
( 213.69 64.11 -80.57 0.46) ; 28
( 214.09 68.39 -81.25 0.46) ; 29
( 213.56 70.64 -82.75 0.46) ; 30
( 213.56 70.64 -82.78 0.46) ; 31
( 212.32 73.94 -84.57 0.46) ; 32
( 213.58 76.63 -86.10 0.46) ; 33
( 214.65 78.07 -87.70 0.46) ; 34
( 214.65 78.07 -87.72 0.46) ; 35
( 213.40 81.36 -89.25 0.46) ; 36
( 212.17 84.66 -90.40 0.46) ; 37
( 213.11 86.67 -92.83 0.46) ; 38
( 213.11 86.67 -92.90 0.46) ; 39
(Cross
(Color White)
(Name "Marker 3")
( 213.13 54.43 -74.60 0.46) ; 1
( 217.89 50.17 -70.25 0.46) ; 2
( 218.87 42.03 -61.38 0.46) ; 3
) ; End of markers
Normal
) ; End of split
) ; End of split
|
( 234.11 37.26 -15.38 0.92) ; 1, R-2-2
( 232.72 35.13 -15.65 0.92) ; 2
( 229.47 34.97 -16.52 0.92) ; 3
( 227.02 37.38 -17.25 0.92) ; 4
( 224.38 38.55 -18.17 0.92) ; 5
( 222.42 36.90 -19.38 0.92) ; 6
( 220.81 37.71 -20.38 0.92) ; 7
( 218.85 36.06 -21.55 0.92) ; 8
( 218.85 36.06 -21.58 0.92) ; 9
( 216.65 37.34 -22.30 0.92) ; 10
( 215.82 38.93 -23.95 0.92) ; 11
( 213.00 38.87 -25.33 0.92) ; 12
( 212.87 39.44 -27.15 0.92) ; 13
( 210.77 38.34 -28.65 0.92) ; 14
( 210.77 38.34 -28.67 0.92) ; 15
( 208.22 37.15 -29.70 0.46) ; 16
( 208.01 40.09 -30.40 0.46) ; 17
( 203.91 41.52 -31.10 0.46) ; 18
( 200.56 43.72 -32.08 0.46) ; 19
( 198.70 45.67 -33.13 0.46) ; 20
( 193.83 46.32 -33.67 0.92) ; 21
( 191.07 48.05 -35.60 0.92) ; 22
( 188.56 48.67 -37.72 0.92) ; 23
( 186.51 49.38 -39.15 0.92) ; 24
( 183.84 48.76 -41.05 0.92) ; 25
( 183.84 48.76 -41.08 0.92) ; 26
( 182.68 49.67 -44.17 0.92) ; 27
( 182.68 49.67 -44.20 0.92) ; 28
( 180.32 49.72 -45.57 0.92) ; 29
( 177.54 51.46 -46.82 0.92) ; 30
( 173.84 51.19 -48.35 0.92) ; 31
( 171.02 51.12 -49.05 0.92) ; 32
( 169.28 52.51 -51.22 0.46) ; 33
( 165.90 52.91 -53.35 0.46) ; 34
( 165.90 52.91 -53.38 0.46) ; 35
( 163.72 54.19 -55.40 0.46) ; 36
( 163.72 54.19 -55.42 0.46) ; 37
( 161.52 55.47 -57.28 0.46) ; 38
( 161.52 55.47 -57.30 0.46) ; 39
( 159.03 56.08 -58.22 0.46) ; 40
( 155.64 56.48 -59.90 0.46) ; 41
( 155.11 58.74 -60.97 0.46) ; 42
( 151.90 60.37 -62.45 0.46) ; 43
( 149.84 61.10 -64.20 0.46) ; 44
( 147.40 63.50 -66.00 0.46) ; 45
( 145.53 65.45 -67.95 0.46) ; 46
( 145.53 65.45 -67.97 0.46) ; 47
( 143.70 69.21 -69.72 0.46) ; 48
( 140.76 69.71 -71.50 0.46) ; 49
( 140.76 69.71 -71.52 0.46) ; 50
( 138.62 72.80 -73.40 0.46) ; 51
( 136.44 74.07 -74.97 0.46) ; 52
( 134.57 76.03 -76.70 0.46) ; 53
( 133.28 77.51 -78.65 0.46) ; 54
( 130.51 79.26 -79.80 0.46) ; 55
( 126.72 81.35 -82.00 0.46) ; 56
( 124.10 82.53 -84.08 0.46) ; 57
( 124.10 82.53 -84.10 0.46) ; 58
( 121.78 84.37 -86.70 0.46) ; 59
( 120.67 87.09 -88.97 0.46) ; 60
( 120.67 87.09 -89.00 0.46) ; 61
( 118.79 89.05 -90.88 0.46) ; 62
( 118.79 89.05 -90.90 0.46) ; 63
( 117.10 92.24 -93.50 0.46) ; 64
( 117.10 92.24 -93.53 0.46) ; 65
( 117.28 93.47 -96.20 0.46) ; 66
( 116.57 94.49 -99.92 0.46) ; 67
( 116.57 94.49 -100.00 0.46) ; 68
(Cross
(Color White)
(Name "Marker 3")
( 155.03 61.11 -60.97 0.46) ; 1
( 150.87 60.74 -60.97 0.46) ; 2
( 160.46 54.02 -58.22 0.46) ; 3
( 173.30 47.47 -49.05 0.92) ; 4
( 124.28 83.76 -84.10 0.46) ; 5
( 208.45 40.19 -30.38 0.46) ; 6
( 198.01 42.53 -33.13 0.46) ; 7
( 194.22 44.61 -33.67 0.46) ; 8
) ; End of markers
Normal
) ; End of split
) ; End of split
) ; End of tree
================================================
FILE: examples/l5pc/morphology/LICENSE
================================================
The CC-BY-NC-SA license applies, as indicated by headers in the
respective source files.
https://creativecommons.org/licenses/by-nc-sa/4.0/
The detailed text is available here
https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode
or in this tarball in the seperate file LICENSE_CC-BY-CA-SA-4.0
The HOC code, Python code, synapse MOD code and cell morphology are licensed with the above mentioned CC-BY-NC-SA license.
For models for which the original source is available on ModelDB, any
specific licenses on mentioned on ModelDB, or the generic License of ModelDB
apply:
1) Ih model
Author: Stefan Hallermann
Original URL: http://senselab.med.yale.edu/ModelDB/ShowModel.cshtml?model=144526&file=\HallermannEtAl2012\h.mod
2) StochKv model
Authors: Zach Mainen Adaptations: Kamran Diba, Mickey London, Peter N. Steinmetz, Werner Van Geit
Original URL: http://senselab.med.yale.edu/ModelDB/ShowModel.cshtml?model=125385&file=\Sbpap_code\mod\skm.mod
3) D-type K current model
Authors: Yuguo Yu
Original URL: https://senselab.med.yale.edu/ModelDB/ShowModel.cshtml?model=135898&file=\YuEtAlPNAS2007\kd.mod
4) Internal calcium concentration model
Author: Alain Destexhe
Original URL: http://senselab.med.yale.edu/ModelDB/ShowModel.cshtml?model=3670&file=\NTW_NEW\capump.mod
5) Ca_LVAst, Im, K_Tst, NaTa_t, SK_E2, Ca_HVA, Ih, K_Pst, Nap_Et2, NaTs2_t, SKv3_1
Author: Etay Hay, Shaul Druckmann, Srikanth Ramaswamy, James King, Werner Van Geit
Original URL: https://senselab.med.yale.edu/ModelDB/ShowModel.cshtml?model=139653&file=\L5bPCmodelsEH\mod\
================================================
FILE: examples/l5pc/nsg/.gitignore
================================================
/l5pc_nsg.zip
/zipcontent
================================================
FILE: examples/l5pc/nsg/Makefile
================================================
zip:
rm -f l5pc_nsg.zip
rm -rf zipcontent
mkdir -p zipcontent
cp init.py zipcontent
cp -r ../config ../morphology ../opt_l5pc.py ../l5pc_model.py ../l5pc_evaluator.py ../checkpoints/checkpoint.pkl zipcontent
cp ../mechanisms/*.mod zipcontent
zip -r l5pc_nsg.zip zipcontent
================================================
FILE: examples/l5pc/nsg/init.py
================================================
"""Run BluePyOpt on Neuroscience Gateway"""
import os
os.system('python opt_l5pc.py --start --max_ngen=100 '
'--offspring_size=50 --checkpoint checkpoint.pkl')
================================================
FILE: examples/l5pc/opt_l5pc.py
================================================
#!/usr/bin/env python
"""Run simple cell optimisation
This optimisation is based on L5PC optimisations developed by Etay Hay in the
context of the BlueBrain project
"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
import argparse
import logging
import os
import sys
import textwrap
from datetime import datetime
import bluepyopt
import l5pc_evaluator
logger = logging.getLogger()
# TODO store definition dicts in json
# TODO add functionality to read settings of every object from config format
def create_optimizer(args):
'''returns configured bluepyopt.optimisations.DEAPOptimisation'''
if args.ipyparallel or os.getenv('L5PCBENCHMARK_USEIPYP'):
from ipyparallel import Client
rc = Client(profile=os.getenv('IPYTHON_PROFILE'))
logger.debug('Using ipyparallel with %d engines', len(rc))
lview = rc.load_balanced_view()
def mapper(func, it):
start_time = datetime.now()
ret = lview.map_sync(func, it)
logger.debug('Generation took %s', datetime.now() - start_time)
return ret
map_function = mapper
else:
map_function = None
evaluator = l5pc_evaluator.create(sim=args.sim)
seed = os.getenv('BLUEPYOPT_SEED', args.seed)
opt = bluepyopt.optimisations.DEAPOptimisation(
evaluator=evaluator,
map_function=map_function,
seed=seed)
return opt
def get_parser():
parser = argparse.ArgumentParser(
formatter_class=argparse.RawDescriptionHelpFormatter,
description='L5PC example',
epilog=textwrap.dedent('''\
The folling environment variables are considered:
L5PCBENCHMARK_USEIPYP: if set, will use ipyparallel
IPYTHON_PROFILE: if set, used as the path to the ipython profile
BLUEPYOPT_SEED: The seed used for initial randomization
'''))
parser.add_argument('--sim', default='nrn', choices=['nrn', 'arb'])
parser.add_argument('--start', action="store_true")
parser.add_argument('--continu', action="store_false", default=False)
parser.add_argument('--checkpoint', required=False, default=None,
help='Checkpoint pickle to avoid recalculation')
parser.add_argument('--offspring_size', type=int, required=False, default=2,
help='number of individuals in offspring')
parser.add_argument('--max_ngen', type=int, required=False, default=2,
help='maximum number of generations')
parser.add_argument('--responses', required=False, default=None,
help='Response pickle file to avoid recalculation')
parser.add_argument('--analyse', action="store_true")
parser.add_argument('--compile', action="store_true")
parser.add_argument('--hocanalyse', action="store_true")
parser.add_argument('--seed', type=int, default=42,
help='Seed to use for optimization')
parser.add_argument('--ipyparallel', action="store_true", default=False,
help='Use ipyparallel')
parser.add_argument(
'--diversity',
help='plot the diversity of parameters from checkpoint pickle file')
parser.add_argument('-v', '--verbose', action='count', dest='verbose',
default=0, help='-v for INFO, -vv for DEBUG')
return parser
def main(): # pylint: disable=too-many-statements
"""Main"""
args = get_parser().parse_args()
if args.verbose > 2:
sys.exit('cannot be more verbose than -vv')
logging.basicConfig(level=(logging.WARNING,
logging.INFO,
logging.DEBUG)[args.verbose],
stream=sys.stdout)
opt = create_optimizer(args)
if args.compile:
logger.debug('Doing compile')
import commands
commands.getstatusoutput('cd mechanisms/; nrnivmodl; cd ..')
if args.hocanalyse:
if args.sim != 'nrn':
raise argparse.ArgumentError(
'Simulator must be \'nrn\' with option --hocanalyse.')
logger.debug('Doing hocanalyse')
try:
import bglibpy # NOQA
except ImportError:
raise ImportError(
'bglibpy not installed, '
'--hocanalyse for internal testing only!')
if args.start or args.continu:
logger.debug('Doing start or continue')
opt.run(max_ngen=args.max_ngen,
offspring_size=args.offspring_size,
continue_cp=args.continu,
cp_filename=args.checkpoint)
if args.analyse:
logger.debug('Doing analyse')
import l5pc_analysis
import matplotlib.pyplot as plt
box = {'left': 0.0,
'bottom': 0.0,
'width': 1.0,
'height': 1.0}
release_responses_fig = plt.figure(figsize=(10, 10), facecolor='white')
release_objectives_fig = plt.figure(figsize=(10, 10), facecolor='white')
l5pc_analysis.analyse_releasecircuit_model(
opt=opt, figs=(
(release_responses_fig, box),
(release_objectives_fig, box), ), box=box, sim=args.sim)
release_objectives_fig.savefig('figures/l5pc_release_objectives.eps')
release_responses_fig.savefig('figures/l5pc_release_responses.eps')
if args.checkpoint is not None and os.path.isfile(args.checkpoint):
responses_fig = plt.figure(figsize=(10, 10), facecolor='white')
objectives_fig = plt.figure(figsize=(10, 10), facecolor='white')
evol_fig = plt.figure(figsize=(10, 10), facecolor='white')
l5pc_analysis.analyse_cp(opt=opt,
cp_filename=args.checkpoint,
responses_filename=args.responses,
figs=((responses_fig, box),
(objectives_fig, box),
(evol_fig, box),),
sim=args.sim)
responses_fig.savefig('figures/l5pc_responses.eps')
objectives_fig.savefig('figures/l5pc_objectives.eps')
evol_fig.savefig('figures/l5pc_evolution.eps')
else:
print('No checkpoint file available run optimization '
'first with --start')
plt.show()
elif args.hocanalyse:
logger.debug('Continuing hocanalyse')
import matplotlib.pyplot as plt
import l5pc_analysis
fig_release = plt.figure(figsize=(10, 10), facecolor='white')
box = {
'left': 0.0,
'bottom': 0.0,
'width': 1.0,
'height': 1.0}
l5pc_analysis.analyse_releasecircuit_hocmodel(
opt=opt,
fig=fig_release,
box=box)
fig_release.savefig('figures/release_l5pc_hoc.eps')
plt.show()
elif args.diversity:
logger.debug('Plotting Diversity')
import matplotlib.pyplot as plt
import l5pc_analysis
if not os.path.exists(args.diversity):
raise Exception('Need a pickle file to plot the diversity')
fig_diversity = plt.figure(figsize=(10, 10), facecolor='white')
l5pc_analysis.plot_diversity(opt, args.diversity, fig_diversity,
opt.evaluator.param_names)
fig_diversity.savefig('figures/l5pc_diversity.eps')
plt.show()
if __name__ == '__main__':
main()
================================================
FILE: examples/l5pc/opt_l5pc.sh
================================================
#!/bin/bash
nrnivmodl ./mechanisms
python opt_l5pc.py --start
================================================
FILE: examples/l5pc/tables/.gitignore
================================================
/*.tex
================================================
FILE: examples/l5pc/tasks2dataframe.py
================================================
#!/usr/bin/env python
'''Utility functions to read the tasks.db from ipyparallel when used
with BluePyOpt.
The script is executable, as an example on how to extract the top 10
longest running engines for the l5pc model.
'''
import sqlite3
import pandas
import numpy as np
from ipyparallel.controller import sqlitedb
def _open_db(dbfile):
'''open the sqlite file, and set up the converters to serialize data'''
sqlite3.register_adapter(dict, sqlitedb._adapt_dict)
sqlite3.register_converter('dict', sqlitedb._convert_dict)
sqlite3.register_adapter(list, sqlitedb._adapt_bufs)
sqlite3.register_converter('bufs', sqlitedb._convert_bufs)
db = sqlite3.connect(dbfile,
detect_types=sqlite3.PARSE_DECLTYPES,
cached_statements=64)
return db
def _add_buffers(df, arg_names=None, result_names=None, delete_buffers=False):
'''add argument and result buffers to the dataframe'''
if arg_names is None:
row = df['buffers'][0]
count = len(sqlitedb._convert_bufs(row[3])[0])
arg_names = ['arg_%02d' % i for i in range(count)]
args = np.empty(shape=(df.shape[0], len(arg_names)))
for i, row in enumerate(df['buffers']):
# row[0] is pickled ref to __builtin__.map,
# row[1] is pickled description of args:
# {'kw_keys': [], 'nargs': 2, 'narg_bufs': 2}
# row[2] is pickled function to be mapped
# row[3] are the pickled arguments, packed into a list
args[i, :] = sqlitedb._convert_bufs(row[3])[0]
args_df = pandas.DataFrame(args, columns=arg_names)
if result_names is None:
row = df['result_buffers'][0]
count = len(sqlitedb._convert_bufs(row[0])[0])
result_names = ['res_%02d' % i for i in range(count)]
results = np.empty(shape=(df.shape[0], len(result_names)))
for i, row in enumerate(df['result_buffers']):
if row:
# row[0] are the pickled results, in a list
results[i, :] = sqlitedb._convert_bufs(row[0])[0]
else:
# either the task didn't return, or returned an error
results[i, :] = float('NaN')
results_df = pandas.DataFrame(results, columns=result_names)
if delete_buffers:
df.drop(['buffers', 'result_buffers'], axis=1, inplace=True)
return pandas.concat(
[df, args_df, results_df],
axis=1, join_axes=[df.index])
def create_df(db, arg_names=None, result_names=None):
'''convert a tasks_db to a pandas dataframe'''
df = pandas.read_sql('select * from `ipython-tasks`;', db,
parse_dates=('submitted', 'started', 'completed',))
df = _add_buffers(df, arg_names, result_names)
return df
if __name__ == '__main__':
import sys
from l5pc_model import define_parameters
arg_names = [p.name for p in define_parameters() if not p.frozen]
from l5pc_evaluator import (define_protocols, define_fitness_calculator)
fitness_protocols = define_protocols()
fitness_calculator = define_fitness_calculator(fitness_protocols)
result_names = [o.name for o in fitness_calculator.objectives]
db_filename = sys.argv[1]
db = _open_db(db_filename)
df = create_df(db, arg_names, result_names)
df['run_time'] = df['completed'] - df['started']
pandas.set_option('display.expand_frame_repr', False)
title = '10 Longest times'
print('%s\n%s' % (title, '*' * len(title)))
print(
df.nlargest(10, 'run_time')
[['run_time', ] + arg_names + result_names])
================================================
FILE: examples/l5pc_lfpy/L5PC_LFPy.ipynb
================================================
{
"cells": [
{
"cell_type": "markdown",
"metadata": {},
"source": [
"# Setup of a cell model with multi electrode simulation for local field potential recording\n",
"\n",
"This notebook will demonstrate how to instantiate a cell model and evaluator that include local field potential (LFP) computation and its recording using a simulated multi electrode array (MEA).\n",
"\n",
"First, let's start by installing the modules required to perform LFP simulation and recordings as well as compile the mechanisms:"
]
},
{
"cell_type": "code",
"execution_count": 1,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Requirement already satisfied: LFPy in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (2.2.6)\n",
"Requirement already satisfied: scipy>=0.14 in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from LFPy) (1.8.0)\n",
"Requirement already satisfied: h5py>=2.5 in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from LFPy) (3.4.0)\n",
"Requirement already satisfied: Cython>=0.20 in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from LFPy) (0.29.26)\n",
"Requirement already satisfied: LFPykit<0.5,>=0.4 in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from LFPy) (0.4)\n",
"Requirement already satisfied: numpy>=1.8 in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from LFPy) (1.22.3)\n",
"Requirement already satisfied: neuron>=7.7.2 in /Applications/NEURON/lib/python (from LFPy) (8.0)\n",
"Requirement already satisfied: mpi4py>=1.2 in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from LFPy) (3.1.3)\n",
"Requirement already satisfied: meautility in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from LFPykit<0.5,>=0.4->LFPy) (1.5.0)\n",
"Requirement already satisfied: matplotlib in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from meautility->LFPykit<0.5,>=0.4->LFPy) (3.5.1)\n",
"Requirement already satisfied: pyyaml in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from meautility->LFPykit<0.5,>=0.4->LFPy) (6.0)\n",
"Requirement already satisfied: fonttools>=4.22.0 in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from matplotlib->meautility->LFPykit<0.5,>=0.4->LFPy) (4.33.3)\n",
"Requirement already satisfied: packaging>=20.0 in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from matplotlib->meautility->LFPykit<0.5,>=0.4->LFPy) (21.3)\n",
"Requirement already satisfied: cycler>=0.10 in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from matplotlib->meautility->LFPykit<0.5,>=0.4->LFPy) (0.10.0)\n",
"Requirement already satisfied: python-dateutil>=2.7 in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from matplotlib->meautility->LFPykit<0.5,>=0.4->LFPy) (2.8.2)\n",
"Requirement already satisfied: pillow>=6.2.0 in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from matplotlib->meautility->LFPykit<0.5,>=0.4->LFPy) (8.4.0)\n",
"Requirement already satisfied: pyparsing>=2.2.1 in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from matplotlib->meautility->LFPykit<0.5,>=0.4->LFPy) (2.4.7)\n",
"Requirement already satisfied: kiwisolver>=1.0.1 in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from matplotlib->meautility->LFPykit<0.5,>=0.4->LFPy) (1.3.2)\n",
"Requirement already satisfied: six in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from cycler>=0.10->matplotlib->meautility->LFPykit<0.5,>=0.4->LFPy) (1.16.0)\n",
"Requirement already satisfied: MEAutility in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (1.5.0)\n",
"Requirement already satisfied: numpy in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from MEAutility) (1.22.3)\n",
"Requirement already satisfied: matplotlib in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from MEAutility) (3.5.1)\n",
"Requirement already satisfied: pyyaml in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from MEAutility) (6.0)\n",
"Requirement already satisfied: pillow>=6.2.0 in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from matplotlib->MEAutility) (8.4.0)\n",
"Requirement already satisfied: pyparsing>=2.2.1 in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from matplotlib->MEAutility) (2.4.7)\n",
"Requirement already satisfied: packaging>=20.0 in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from matplotlib->MEAutility) (21.3)\n",
"Requirement already satisfied: fonttools>=4.22.0 in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from matplotlib->MEAutility) (4.33.3)\n",
"Requirement already satisfied: kiwisolver>=1.0.1 in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from matplotlib->MEAutility) (1.3.2)\n",
"Requirement already satisfied: cycler>=0.10 in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from matplotlib->MEAutility) (0.10.0)\n",
"Requirement already satisfied: python-dateutil>=2.7 in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from matplotlib->MEAutility) (2.8.2)\n",
"Requirement already satisfied: six in /Library/Frameworks/Python.framework/Versions/3.9/lib/python3.9/site-packages (from cycler>=0.10->matplotlib->MEAutility) (1.16.0)\n",
"/usr/bin/xcrun\n",
"/Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy\n",
"-n Mod files:\n",
"-n \"../l5pc/mechanisms/CaDynamics_E2.mod\"\n",
"-n \"../l5pc/mechanisms/Ca_HVA.mod\"\n",
"-n \"../l5pc/mechanisms/Ca_LVAst.mod\"\n",
"-n \"../l5pc/mechanisms/Ih.mod\"\n",
"-n \"../l5pc/mechanisms/Im.mod\"\n",
"-n \"../l5pc/mechanisms/K_Pst.mod\"\n",
"-n \"../l5pc/mechanisms/K_Tst.mod\"\n",
"-n \"../l5pc/mechanisms/NaTa_t.mod\"\n",
"-n \"../l5pc/mechanisms/NaTs2_t.mod\"\n",
"-n \"../l5pc/mechanisms/Nap_Et2.mod\"\n",
"-n \"../l5pc/mechanisms/SK_E2.mod\"\n",
"-n \"../l5pc/mechanisms/SKv3_1.mod\"\n",
"\n",
"\n",
"Creating x86_64 directory for .o files.\n",
"\n",
"COBJS=''\n",
" -> \u001b[32mCompiling\u001b[0m mod_func.c\n",
"/usr/bin/clang -g -O2 -I. -I/Applications/NEURON/include -I/usr/local/Cellar/open-mpi/4.0.5/include -fPIC -c mod_func.c -o mod_func.o\n",
" -> \u001b[32mNMODL\u001b[0m ../../l5pc/mechanisms/CaDynamics_E2.mod\n",
" -> \u001b[32mNMODL\u001b[0m ../../l5pc/mechanisms/Ca_HVA.mod\n",
" -> \u001b[32mNMODL\u001b[0m ../../l5pc/mechanisms/Ca_LVAst.mod\n",
"(cd \"../../l5pc/mechanisms\"; MODLUNIT=/Applications/NEURON/share/nrn/lib/nrnunits.lib /Applications/NEURON/bin/nocmodl Ca_LVAst.mod -o \"/Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy/x86_64\")\n",
"(cd \"../../l5pc/mechanisms\"; MODLUNIT=/Applications/NEURON/share/nrn/lib/nrnunits.lib /Applications/NEURON/bin/nocmodl Ca_HVA.mod -o \"/Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy/x86_64\")\n",
"(cd \"../../l5pc/mechanisms\"; MODLUNIT=/Applications/NEURON/share/nrn/lib/nrnunits.lib /Applications/NEURON/bin/nocmodl CaDynamics_E2.mod -o \"/Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy/x86_64\")\n",
"Translating CaDynamics_E2.mod into /Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy/x86_64/CaDynamics_E2.c\n",
"Translating Ca_LVAst.mod into /Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy/x86_64/Ca_LVAst.c\n",
"Translating Ca_HVA.mod into /Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy/x86_64/Ca_HVA.c\n",
"Thread Safe\n",
"Thread Safe\n",
"Thread Safe\n",
" -> \u001b[32mNMODL\u001b[0m ../../l5pc/mechanisms/Ih.mod\n",
" -> \u001b[32mNMODL\u001b[0m ../../l5pc/mechanisms/Im.mod\n",
"(cd \"../../l5pc/mechanisms\"; MODLUNIT=/Applications/NEURON/share/nrn/lib/nrnunits.lib /Applications/NEURON/bin/nocmodl Ih.mod -o \"/Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy/x86_64\")\n",
" -> \u001b[32mNMODL\u001b[0m ../../l5pc/mechanisms/K_Pst.mod\n",
"(cd \"../../l5pc/mechanisms\"; MODLUNIT=/Applications/NEURON/share/nrn/lib/nrnunits.lib /Applications/NEURON/bin/nocmodl Im.mod -o \"/Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy/x86_64\")\n",
"(cd \"../../l5pc/mechanisms\"; MODLUNIT=/Applications/NEURON/share/nrn/lib/nrnunits.lib /Applications/NEURON/bin/nocmodl K_Pst.mod -o \"/Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy/x86_64\")\n",
"Translating Im.mod into /Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy/x86_64/Im.c\n",
"Translating Ih.mod into /Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy/x86_64/Ih.c\n",
"Translating K_Pst.mod into /Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy/x86_64/K_Pst.c\n",
"Thread Safe\n",
"Thread Safe\n",
"Thread Safe\n",
" -> \u001b[32mNMODL\u001b[0m ../../l5pc/mechanisms/K_Tst.mod\n",
"(cd \"../../l5pc/mechanisms\"; MODLUNIT=/Applications/NEURON/share/nrn/lib/nrnunits.lib /Applications/NEURON/bin/nocmodl K_Tst.mod -o \"/Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy/x86_64\")\n",
" -> \u001b[32mNMODL\u001b[0m ../../l5pc/mechanisms/NaTa_t.mod\n",
"(cd \"../../l5pc/mechanisms\"; MODLUNIT=/Applications/NEURON/share/nrn/lib/nrnunits.lib /Applications/NEURON/bin/nocmodl NaTa_t.mod -o \"/Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy/x86_64\")\n",
" -> \u001b[32mNMODL\u001b[0m ../../l5pc/mechanisms/NaTs2_t.mod\n",
"(cd \"../../l5pc/mechanisms\"; MODLUNIT=/Applications/NEURON/share/nrn/lib/nrnunits.lib /Applications/NEURON/bin/nocmodl NaTs2_t.mod -o \"/Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy/x86_64\")\n",
"Translating K_Tst.mod into /Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy/x86_64/K_Tst.c\n",
"Translating NaTs2_t.mod into /Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy/x86_64/NaTs2_t.c\n",
"Translating NaTa_t.mod into /Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy/x86_64/NaTa_t.c\n",
"Thread Safe\n",
"Thread Safe\n",
"Thread Safe\n",
" -> \u001b[32mNMODL\u001b[0m ../../l5pc/mechanisms/Nap_Et2.mod\n",
" -> \u001b[32mNMODL\u001b[0m ../../l5pc/mechanisms/SK_E2.mod\n",
"(cd \"../../l5pc/mechanisms\"; MODLUNIT=/Applications/NEURON/share/nrn/lib/nrnunits.lib /Applications/NEURON/bin/nocmodl Nap_Et2.mod -o \"/Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy/x86_64\")\n",
" -> \u001b[32mNMODL\u001b[0m ../../l5pc/mechanisms/SKv3_1.mod\n",
"(cd \"../../l5pc/mechanisms\"; MODLUNIT=/Applications/NEURON/share/nrn/lib/nrnunits.lib /Applications/NEURON/bin/nocmodl SK_E2.mod -o \"/Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy/x86_64\")\n",
"(cd \"../../l5pc/mechanisms\"; MODLUNIT=/Applications/NEURON/share/nrn/lib/nrnunits.lib /Applications/NEURON/bin/nocmodl SKv3_1.mod -o \"/Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy/x86_64\")\n",
"Translating Nap_Et2.mod into /Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy/x86_64/Nap_Et2.c\n",
"Translating SK_E2.mod into /Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy/x86_64/SK_E2.c\n",
"Translating SKv3_1.mod into /Users/damart/Desktop/BPO_LFPy/BluePyOpt/examples/l5pc_lfpy/x86_64/SKv3_1.c\n"
]
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"Thread Safe\n",
"Thread Safe\n",
"Thread Safe\n",
" -> \u001b[32mCompiling\u001b[0m Ca_HVA.c\n",
" -> \u001b[32mCompiling\u001b[0m CaDynamics_E2.c\n",
"/usr/bin/clang -g -O2 -I\"../../l5pc/mechanisms\" -I. -I/Applications/NEURON/include -I/usr/local/Cellar/open-mpi/4.0.5/include -fPIC -c Ca_HVA.c -o Ca_HVA.o\n",
" -> \u001b[32mCompiling\u001b[0m Ca_LVAst.c\n",
"/usr/bin/clang -g -O2 -I\"../../l5pc/mechanisms\" -I. -I/Applications/NEURON/include -I/usr/local/Cellar/open-mpi/4.0.5/include -fPIC -c CaDynamics_E2.c -o CaDynamics_E2.o\n",
"/usr/bin/clang -g -O2 -I\"../../l5pc/mechanisms\" -I. -I/Applications/NEURON/include -I/usr/local/Cellar/open-mpi/4.0.5/include -fPIC -c Ca_LVAst.c -o Ca_LVAst.o\n",
"\u001b[1mCa_HVA.c:264:15: \u001b[0m\u001b[0;1;35mwarning: \u001b[0m\u001b[1mequality comparison with extraneous parentheses [-Wparentheses-equality]\u001b[0m\n",
" if ( ( v == - 27.0 ) ) {\n",
"\u001b[0;1;32m ~~~^~~~~~~~~\n",
"\u001b[0m\u001b[1mCa_HVA.c:264:15: \u001b[0m\u001b[0;1;30mnote: \u001b[0mremove extraneous parentheses around the comparison to silence this warning\u001b[0m\n",
" if ( ( v == - 27.0 ) ) {\n",
"\u001b[0;1;32m ~~ ^ ~~\n",
"\u001b[0m\u001b[1mCa_HVA.c:264:15: \u001b[0m\u001b[0;1;30mnote: \u001b[0muse '=' to turn this equality comparison into an assignment\u001b[0m\n",
" if ( ( v == - 27.0 ) ) {\n",
"\u001b[0;1;32m ^~\n",
"\u001b[0m\u001b[0;32m =\n",
"\u001b[0m -> \u001b[32mCompiling\u001b[0m Ih.c\n",
"/usr/bin/clang -g -O2 -I\"../../l5pc/mechanisms\" -I. -I/Applications/NEURON/include -I/usr/local/Cellar/open-mpi/4.0.5/include -fPIC -c Ih.c -o Ih.o\n",
"1 warning generated.\n",
" -> \u001b[32mCompiling\u001b[0m Im.c\n",
"/usr/bin/clang -g -O2 -I\"../../l5pc/mechanisms\" -I. -I/Applications/NEURON/include -I/usr/local/Cellar/open-mpi/4.0.5/include -fPIC -c Im.c -o Im.o\n",
" -> \u001b[32mCompiling\u001b[0m K_Pst.c\n",
"/usr/bin/clang -g -O2 -I\"../../l5pc/mechanisms\" -I. -I/Applications/NEURON/include -I/usr/local/Cellar/open-mpi/4.0.5/include -fPIC -c K_Pst.c -o K_Pst.o\n",
" -> \u001b[32mCompiling\u001b[0m K_Tst.c\n",
"/usr/bin/clang -g -O2 -I\"../../l5pc/mechanisms\" -I. -I/Applications/NEURON/include -I/usr/local/Cellar/open-mpi/4.0.5/include -fPIC -c K_Tst.c -o K_Tst.o\n",
" -> \u001b[32mCompiling\u001b[0m NaTa_t.c\n",
"/usr/bin/clang -g -O2 -I\"../../l5pc/mechanisms\" -I. -I/Applications/NEURON/include -I/usr/local/Cellar/open-mpi/4.0.5/include -fPIC -c NaTa_t.c -o NaTa_t.o\n",
" -> \u001b[32mCompiling\u001b[0m NaTs2_t.c\n",
"/usr/bin/clang -g -O2 -I\"../../l5pc/mechanisms\" -I. -I/Applications/NEURON/include -I/usr/local/Cellar/open-mpi/4.0.5/include -fPIC -c NaTs2_t.c -o NaTs2_t.o\n",
" -> \u001b[32mCompiling\u001b[0m Nap_Et2.c\n",
"/usr/bin/clang -g -O2 -I\"../../l5pc/mechanisms\" -I. -I/Applications/NEURON/include -I/usr/local/Cellar/open-mpi/4.0.5/include -fPIC -c Nap_Et2.c -o Nap_Et2.o\n",
" -> \u001b[32mCompiling\u001b[0m SK_E2.c\n",
"/usr/bin/clang -g -O2 -I\"../../l5pc/mechanisms\" -I. -I/Applications/NEURON/include -I/usr/local/Cellar/open-mpi/4.0.5/include -fPIC -c SK_E2.c -o SK_E2.o\n",
" -> \u001b[32mCompiling\u001b[0m SKv3_1.c\n",
"/usr/bin/clang -g -O2 -I\"../../l5pc/mechanisms\" -I. -I/Applications/NEURON/include -I/usr/local/Cellar/open-mpi/4.0.5/include -fPIC -c SKv3_1.c -o SKv3_1.o\n",
" => \u001b[32mLINKING\u001b[0m shared library ./libnrnmech.dylib\n",
"/usr/bin/clang++ -g -O2 -std=c++11 -dynamiclib -Wl,-headerpad_max_install_names -undefined dynamic_lookup -fPIC -I /Applications/NEURON/include -o ./libnrnmech.dylib -Wl,-install_name,@rpath/libnrnmech.dylib \\\n",
"\t ./mod_func.o ./CaDynamics_E2.o ./Ca_HVA.o ./Ca_LVAst.o ./Ih.o ./Im.o ./K_Pst.o ./K_Tst.o ./NaTa_t.o ./NaTs2_t.o ./Nap_Et2.o ./SK_E2.o ./SKv3_1.o -L/Applications/NEURON/lib -lnrniv -Wl,-rpath,/Applications/NEURON/lib -lreadline\n",
"rm -f ./.libs/libnrnmech.so ; mkdir -p ./.libs ; cp ./libnrnmech.dylib ./.libs/libnrnmech.so\n",
"Successfully created x86_64/special\n"
]
}
],
"source": [
"!pip install LFPy\n",
"!pip install MEAutility\n",
"!nrnivmodl ../l5pc/mechanisms"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## Creating the neuron model and electrode"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Let's plot the MEA that will be used to record LFP signal:"
]
},
{
"cell_type": "code",
"execution_count": 2,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
""
]
},
"execution_count": 2,
"metadata": {},
"output_type": "execute_result"
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
}
],
"source": [
"import l5pc_lfpy_model\n",
"import MEAutility as MEA\n",
"\n",
"electrode = l5pc_lfpy_model.define_electrode()\n",
"\n",
"MEA.plot_probe(electrode)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"The models used in the present notebook is based on the L5PC cell presented in examples/l5pc.\n",
"However, the present cell model will also include an MEA. The resulting object will therefore be of type `LFPyCellModel` instead of `CellModel`:"
]
},
{
"cell_type": "code",
"execution_count": 3,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n"
]
}
],
"source": [
"import bluepyopt.ephys as ephys\n",
"l5pc_cell = l5pc_lfpy_model.create()\n",
"print(type(l5pc_cell))"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## Creating the LFPy simulator and evaluator"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"To be able to compute the LFP, we need a simulator relying on FLPy:"
]
},
{
"cell_type": "code",
"execution_count": 6,
"metadata": {},
"outputs": [
{
"name": "stderr",
"output_type": "stream",
"text": [
"/Users/damart/Desktop/BPO_LFPy/BluePyOpt/bluepyopt/ephys/simulators.py:88: UserWarning: Unable to find Neuron hoc shared library in /Applications/NEURON/lib/python/neuron, not disabling banner\n",
" warnings.warn('Unable to find Neuron hoc shared library in %s, '\n"
]
}
],
"source": [
"lfpy_sim = ephys.simulators.LFPySimulator(cvode_active=True)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Then, as for the L5PC example, we create and evaluator from a cell model, a set of fitness protocol (here we only selected a single protocol) and a fitness calculator containig the efeature values the model is evaluated on: "
]
},
{
"cell_type": "code",
"execution_count": 7,
"metadata": {},
"outputs": [],
"source": [
"from l5pc_lfpy_evaluator import define_protocols, define_fitness_calculator\n",
"\n",
"fitness_protocols = define_protocols()\n",
"fitness_calculator = define_fitness_calculator(fitness_protocols, feature_file=\"extra_features.json\")\n",
"\n",
"param_names = [\n",
" param.name for param in l5pc_cell.params.values() if not param.frozen\n",
"]\n",
"\n",
"evaluator = ephys.evaluators.CellEvaluator(\n",
" cell_model=l5pc_cell,\n",
" param_names=param_names,\n",
" fitness_protocols=fitness_protocols,\n",
" fitness_calculator=fitness_calculator,\n",
" sim=lfpy_sim,\n",
")"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"We can now run the protocol on the our model and plot the voltage recording at the soma.\n",
"\n",
"Note that computing the LFP at every electrode of the MEA is computationally intensive. Therefore you can expect the evaluation of the model to be longer than usual."
]
},
{
"cell_type": "code",
"execution_count": 8,
"metadata": {},
"outputs": [
{
"name": "stderr",
"output_type": "stream",
"text": [
"/Users/damart/Desktop/BPO_LFPy/BluePyOpt/bluepyopt/ephys/responses.py:61: FutureWarning: The default dtype for empty Series will be 'object' instead of 'float64' in a future version. Specify a dtype explicitly to silence this warning.\n",
" self.response['voltage'] = pandas.Series(voltage)\n"
]
}
],
"source": [
"from generate_extra_features import release_params\n",
"release_responses = evaluator.run_protocols(protocols=fitness_protocols.values(), param_values=release_params)"
]
},
{
"cell_type": "code",
"execution_count": 9,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"Text(0.5, 1.0, 'Somatic voltage recording')"
]
},
"execution_count": 9,
"metadata": {},
"output_type": "execute_result"
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
}
],
"source": [
"import matplotlib.pyplot as plt\n",
"\n",
"plt.plot(release_responses['Step1.soma.v']['time'], \n",
" release_responses['Step1.soma.v']['voltage']\n",
" )\n",
"plt.title(\"Somatic voltage recording\")"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"We can also plot the LFP recording at every one of the electroe of the MEA:"
]
},
{
"cell_type": "code",
"execution_count": 10,
"metadata": {},
"outputs": [
{
"name": "stderr",
"output_type": "stream",
"text": [
"/var/folders/x4/6vtsd6lx2fs_zpll9fgn6769mhvgb5/T/ipykernel_82221/2015095035.py:14: UserWarning: Matplotlib is currently using module://matplotlib_inline.backend_inline, which is a non-GUI backend, so cannot show the figure.\n",
" fig.show()\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"def plot_MEA_recordings(response, mea_dim=[10, 4]):\n",
" fig, axes = plt.subplots(mea_dim[0], mea_dim[1], figsize=(10,10))\n",
" for index, rec in enumerate(response['voltage']):\n",
" n_row = index%10\n",
" n_col = int(index/10)\n",
" axes[n_row][n_col].plot(response['time'], rec)\n",
" axes[n_row][n_col].get_xaxis().set_ticks([])\n",
" axes[n_row][n_col].get_yaxis().set_ticks([])\n",
" axes[n_row][n_col].spines['top'].set_visible(False)\n",
" axes[n_row][n_col].spines['right'].set_visible(False)\n",
" axes[n_row][n_col].spines['bottom'].set_visible(False)\n",
" axes[n_row][n_col].spines['left'].set_visible(False)\n",
" fig.tight_layout()\n",
" fig.show()\n",
"\n",
"plot_MEA_recordings(release_responses['Step1.MEA.v'])"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"The evaluator can then be used in the context of optimisation as is demonstrated in the notebook examples/l5pc/L5PC.ipynb.\n",
"\n",
"For demonstration purppose, let's evaluate the model and plot the extracellular features for each of the electrodes:"
]
},
{
"cell_type": "code",
"execution_count": 11,
"metadata": {},
"outputs": [
{
"name": "stderr",
"output_type": "stream",
"text": [
"/Users/damart/Desktop/BPO_LFPy/BluePyOpt/bluepyopt/ephys/responses.py:61: FutureWarning: The default dtype for empty Series will be 'object' instead of 'float64' in a future version. Specify a dtype explicitly to silence this warning.\n",
" self.response['voltage'] = pandas.Series(voltage)\n"
]
}
],
"source": [
"efeature_values = evaluator.evaluate_with_dicts(param_dict=release_params, target='values')"
]
},
{
"cell_type": "code",
"execution_count": 12,
"metadata": {},
"outputs": [
{
"name": "stderr",
"output_type": "stream",
"text": [
"/var/folders/x4/6vtsd6lx2fs_zpll9fgn6769mhvgb5/T/ipykernel_82221/639034954.py:26: UserWarning: Matplotlib is currently using module://matplotlib_inline.backend_inline, which is a non-GUI backend, so cannot show the figure.\n",
" fig.show()\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
}
],
"source": [
"def plot_MEA_features(efeatures):\n",
" \n",
" rows = 4\n",
" cols = 3\n",
"\n",
" fig, axes = plt.subplots(rows, cols, figsize=(10,10))\n",
" index = 0\n",
" for name, feat in efeatures.items():\n",
" if \"MEA\" not in name:\n",
" continue\n",
" index += 1\n",
" n_row = index%rows\n",
" n_col = int(index/rows)\n",
" im = axes[n_row][n_col].imshow(feat.reshape(10, 4))\n",
" if im:\n",
" fig.colorbar(im, ax=axes[n_row][n_col], location='right')\n",
" axes[n_row][n_col].get_xaxis().set_ticks([])\n",
" axes[n_row][n_col].get_yaxis().set_ticks([])\n",
" axes[n_row][n_col].spines['top'].set_visible(False)\n",
" axes[n_row][n_col].spines['right'].set_visible(False)\n",
" axes[n_row][n_col].spines['bottom'].set_visible(False)\n",
" axes[n_row][n_col].spines['left'].set_visible(False)\n",
" axes[n_row][n_col].set_title(name.replace(\"Step1.MEA.\", \"\"))\n",
" axes[0][0].remove()\n",
" fig.tight_layout()\n",
" fig.show()\n",
"\n",
"\n",
"plot_MEA_features(efeature_values)"
]
}
],
"metadata": {
"kernelspec": {
"display_name": "Python 3 (ipykernel)",
"language": "python",
"name": "python3"
},
"language_info": {
"codemirror_mode": {
"name": "ipython",
"version": 3
},
"file_extension": ".py",
"mimetype": "text/x-python",
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython3",
"version": "3.9.7"
}
},
"nbformat": 4,
"nbformat_minor": 4
}
================================================
FILE: examples/l5pc_lfpy/__init__.py
================================================
================================================
FILE: examples/l5pc_lfpy/extra_features.json
================================================
{
"Step1": {
"soma": {
"AP_height": [
28.26404333055272,
5.652808666110545
],
"AHP_slow_time": [
0.14049247097637657,
0.028098494195275315
],
"ISI_CV": [
0.03312177279548569,
0.006624354559097139
],
"doublet_ISI": [
67.10000000001526,
13.420000000003052
],
"adaptation_index2": [
-0.0038068052826263975,
0.0007613610565252796
],
"mean_frequency": [
7.1022727272775334,
1.4204545454555069
],
"AHP_depth_abs_slow": [
-62.28566823165539,
12.45713364633108
],
"AP_width": [
0.8857142857136913,
0.17714285714273825
],
"time_to_first_spike": [
33.30000000009818,
6.660000000019636
],
"AHP_depth_abs": [
-62.132607119558145,
12.42652142391163
]
},
"MEA": {
"peak_to_valley": [
[
-0.0006900000000000001,
-0.0006950000000000001,
-0.0006950000000000001,
-0.00032,
-0.0011300000000000001,
0.00067,
0.000665,
0.00067,
0.00067,
0.00067,
-0.0006900000000000001,
-0.0006950000000000001,
-0.00072,
0.00043000000000000004,
-0.0008900000000000001,
0.0006550000000000001,
0.000665,
0.00067,
0.00067,
0.00067,
-0.0006850000000000001,
-0.0006900000000000001,
-0.0007000000000000001,
-0.00072,
-0.000635,
0.000675,
0.00067,
0.00067,
0.000675,
0.00067,
-0.0006850000000000001,
-0.00068,
-0.00068,
-0.0006500000000000001,
-0.0008100000000000001,
0.0006900000000000001,
0.00068,
0.000675,
0.00068,
0.000675
],
[
0.00013800000000000002,
0.00013900000000000002,
0.00013900000000000002,
6.400000000000001e-05,
0.00022600000000000005,
0.000134,
0.000133,
0.000134,
0.000134,
0.000134,
0.00013800000000000002,
0.00013900000000000002,
0.000144,
8.600000000000002e-05,
0.00017800000000000002,
0.000131,
0.000133,
0.000134,
0.000134,
0.000134,
0.00013700000000000002,
0.00013800000000000002,
0.00014000000000000001,
0.000144,
0.00012700000000000002,
0.000135,
0.000134,
0.000134,
0.000135,
0.000134,
0.00013700000000000002,
0.00013600000000000003,
0.00013600000000000003,
0.00013000000000000002,
0.00016200000000000003,
0.00013800000000000002,
0.00013600000000000003,
0.000135,
0.00013600000000000003,
0.000135
]
],
"halfwidth": [
[
-0.00335,
-0.00334,
-0.0027600000000000003,
-0.00206,
-0.0013650000000000001,
0.00265,
0.00059,
0.00254,
0.0025800000000000003,
0.0026000000000000003,
-0.0033850000000000004,
-0.0034050000000000005,
-0.003445,
0.0005600000000000001,
-0.0011350000000000002,
0.00054,
0.00055,
0.002565,
0.002565,
0.0025800000000000003,
-0.0034000000000000002,
-0.0034200000000000003,
-0.0034500000000000004,
-0.003435,
-0.00119,
0.0027400000000000002,
0.0005650000000000001,
0.00252,
0.0025450000000000004,
0.0025700000000000002,
-0.0034100000000000003,
-0.003415,
-0.0034300000000000003,
-0.003445,
-0.001255,
0.0027500000000000003,
0.0006100000000000001,
0.0006000000000000001,
0.0006050000000000001,
0.00255
],
[
0.00067,
0.0006680000000000001,
0.0005520000000000001,
0.00041200000000000004,
0.000273,
0.00053,
0.00011800000000000001,
0.0005080000000000001,
0.0005160000000000001,
0.0005200000000000001,
0.0006770000000000001,
0.0006810000000000002,
0.000689,
0.00011200000000000001,
0.00022700000000000004,
0.00010800000000000001,
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0.003852182783167969,
0.002668103304024455,
0.005964891779990037,
0.010945588892547311,
0.025310194428853905,
0.06790829581268644,
0.2,
0.03310585487466066,
0.012917447729286628,
0.0069182562729227445,
0.004195532390977463,
0.002806153615199527,
0.006446880172494874,
0.012208311287465743,
0.0303881009171776,
0.11813795638699945,
0.11438469556722244,
0.03168428617490888,
0.011955066214244464,
0.006445541607646496,
0.0039665715196855285,
0.0026782402518025234,
0.005588928559667871,
0.0091779214441296,
0.015542566265081374,
0.018541690152799915,
0.0023211447835187553,
0.010633388296387205,
0.007385177211404566,
0.004788172387229991,
0.0032497816036278753,
0.0023178889605124857
]
]
}
}
}
================================================
FILE: examples/l5pc_lfpy/generate_extra_features.py
================================================
"""Compute the efeatures generated by the released l5pc model"""
"""
Copyright (c) 2016-2022, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
import json
import numpy
import bluepyopt.ephys as ephys
from bluepyopt.ephys.extra_features_utils import all_1D_features
from l5pc_lfpy_evaluator import create, get_recording_names, get_feature_name, extra_kwargs, config_dir
release_params = {
'gNaTs2_tbar_NaTs2_t.apical': 0.026145,
'gSKv3_1bar_SKv3_1.apical': 0.004226,
'gImbar_Im.apical': 0.000143,
'gNaTa_tbar_NaTa_t.axonal': 3.137968,
'gK_Tstbar_K_Tst.axonal': 0.089259,
'gamma_CaDynamics_E2.axonal': 0.002910,
'gNap_Et2bar_Nap_Et2.axonal': 0.006827,
'gSK_E2bar_SK_E2.axonal': 0.007104,
'gCa_HVAbar_Ca_HVA.axonal': 0.000990,
'gK_Pstbar_K_Pst.axonal': 0.973538,
'gSKv3_1bar_SKv3_1.axonal': 1.021945,
'decay_CaDynamics_E2.axonal': 287.198731,
'gCa_LVAstbar_Ca_LVAst.axonal': 0.008752,
'gamma_CaDynamics_E2.somatic': 0.000609,
'gSKv3_1bar_SKv3_1.somatic': 0.303472,
'gSK_E2bar_SK_E2.somatic': 0.008407,
'gCa_HVAbar_Ca_HVA.somatic': 0.000994,
'gNaTs2_tbar_NaTs2_t.somatic': 0.983955,
'decay_CaDynamics_E2.somatic': 210.485284,
'gCa_LVAstbar_Ca_LVAst.somatic': 0.000333
}
class NumpyEncoder(json.JSONEncoder):
def default(self, obj):
if isinstance(
obj,
(
numpy.int_,
numpy.intc,
numpy.intp,
numpy.int8,
numpy.int16,
numpy.int32,
numpy.int64,
numpy.uint8,
numpy.uint16,
numpy.uint32,
numpy.uint64,
),
):
return int(obj)
elif isinstance(
obj, (numpy.float16, numpy.float32, numpy.float64)
):
return float(obj)
elif isinstance(obj, numpy.ndarray):
return obj.tolist()
return json.JSONEncoder.default(self, obj)
def dict_to_json(data, path):
"""Save some data in a json file."""
with open(path, "w") as f:
json.dump(data, f, indent=2, cls=NumpyEncoder)
def add_extra_objectives(evaluator):
threshold = -20
for protocol_name in evaluator.fitness_protocols:
location = 'MEA'
recording_names = get_recording_names(protocol_name, location)
somatic_recording_name = get_recording_names(protocol_name, "soma")[""]
stimulus = evaluator.fitness_protocols[protocol_name].stimuli[0]
args = {
"stim_start": stimulus.step_delay,
"stim_end": stimulus.step_delay + stimulus.step_duration,
"recording_names": recording_names,
"threshold": threshold
}
for feature in all_1D_features:
feature_name = get_feature_name(protocol_name, location, feature)
feature = ephys.efeatures.extraFELFeature(
name=feature_name,
extrafel_feature_name=feature,
somatic_recording_name=somatic_recording_name,
exp_mean=0.,
exp_std=0.1,
channel_ids=None,
**args,
**extra_kwargs
)
objective = ephys.objectives.SingletonObjective(
feature_name, feature
)
evaluator.fitness_calculator.objectives.append(objective)
def save_extra_efeatures(efeature_values):
path = "./extra_features.json"
data = {}
for feature_name in efeature_values:
protocol_name, location, feature = feature_name.split('.')
if protocol_name not in data:
data[protocol_name] = {}
if location not in data[protocol_name]:
data[protocol_name][location] = {}
mean = efeature_values[feature_name]
std = abs(0.2 * mean)
data[protocol_name][location][feature] = [mean, std]
dict_to_json(data, path)
if __name__ == "__main__":
# Create evaluator
evaluator = create(config_dir / "features.json")
# Add extra features to the evaluator
add_extra_objectives(evaluator)
# Compute features value
efeature_values = evaluator.evaluate_with_dicts(param_dict=release_params, target='values')
# Save feature values in a json
save_extra_efeatures(efeature_values)
================================================
FILE: examples/l5pc_lfpy/l5pc_lfpy_evaluator.py
================================================
"""Create evaluator with LFP related efeatures"""
"""
Copyright (c) 2016-2022, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
import os
import json
import pathlib
import l5pc_lfpy_model
import bluepyopt.ephys as ephys
from bluepyopt.ephys.extra_features_utils import all_1D_features
config_dir = pathlib.Path(__file__).parents[1] / "l5pc" / "config"
extra_kwargs = dict(
fs=20,
fcut=[300, 6000],
filt_type="filtfilt",
ms_cut=[3, 5],
upsample=10
)
def define_protocols():
"""Define protocols"""
protocol_name = "Step1"
protocol_definition = json.load(open(config_dir / "protocols.json")
)[protocol_name]
soma_loc = ephys.locations.NrnSeclistCompLocation(
name="soma", seclist_name="somatic", sec_index=0, comp_x=0.5
)
# By default include somatic recording
somav_recording = ephys.recordings.CompRecording(
name="%s.soma.v" % protocol_name, location=soma_loc, variable="v"
)
mea_recording = ephys.recordings.LFPRecording("%s.MEA.v" % protocol_name)
recordings = [somav_recording, mea_recording]
stimuli = []
for stimulus_definition in protocol_definition["stimuli"]:
stimuli.append(
ephys.stimuli.LFPySquarePulse(
step_amplitude=stimulus_definition["amp"],
step_delay=stimulus_definition["delay"],
step_duration=stimulus_definition["duration"],
location=soma_loc,
total_duration=stimulus_definition["totduration"],
)
)
return {
protocol_name: ephys.protocols.SweepProtocol(
protocol_name, stimuli, recordings)
}
def get_feature_name(protocol_name, location, feature):
return "%s.%s.%s" % (protocol_name, location, feature)
def get_recording_names(protocol_name, location=None):
return {"": "%s.%s.v" % (protocol_name, location)}
def define_fitness_calculator(protocols, feature_file):
with open(feature_file, "r") as f:
feature_definitions = json.load(f)
objectives = []
threshold = -20
for protocol_name in protocols:
for location, features in feature_definitions[protocol_name].items():
recording_names = get_recording_names(protocol_name, location)
for efel_feature_name, meanstd in features.items():
feature_name = get_feature_name(protocol_name, location, efel_feature_name)
stimulus = protocols[protocol_name].stimuli[0]
args = {
"name": feature_name,
"stim_start": stimulus.step_delay,
"stim_end": stimulus.step_delay + stimulus.step_duration,
"exp_mean": meanstd[0],
"exp_std": meanstd[1],
"recording_names": recording_names,
"threshold": threshold,
}
if "MEA" not in location:
feature = ephys.efeatures.eFELFeature(
efel_feature_name=efel_feature_name,
stimulus_current=stimulus.step_amplitude,
**args
)
else:
somatic_recording_name = recording_names[""].replace("MEA", "soma")
feature = ephys.efeatures.extraFELFeature(
extrafel_feature_name=efel_feature_name,
somatic_recording_name=somatic_recording_name,
channel_ids=None,
**args,
**extra_kwargs
)
objective = ephys.objectives.SingletonObjective(
feature_name, feature
)
objectives.append(objective)
return ephys.objectivescalculators.ObjectivesCalculator(objectives)
def create(feature_file="extra_features.json", cvode_active=True, dt=None):
"""Setup"""
l5pc_cell = l5pc_lfpy_model.create()
fitness_protocols = define_protocols()
fitness_calculator = define_fitness_calculator(fitness_protocols, feature_file)
param_names = [
param.name for param in l5pc_cell.params.values() if not param.frozen
]
lfpy_sim = ephys.simulators.LFPySimulator(cvode_active=cvode_active, dt=dt)
return ephys.evaluators.CellEvaluator(
cell_model=l5pc_cell,
param_names=param_names,
fitness_protocols=fitness_protocols,
fitness_calculator=fitness_calculator,
sim=lfpy_sim,
)
================================================
FILE: examples/l5pc_lfpy/l5pc_lfpy_model.py
================================================
"""Create l5pc model with MEA"""
"""
Copyright (c) 2016-2022, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
import sys
import os
import MEAutility as mu
import bluepyopt
import bluepyopt.ephys as ephys
L5PC_PATH = os.path.abspath(os.path.join(os.path.dirname(__file__), '../l5pc'))
sys.path.insert(0, L5PC_PATH)
import l5pc_model
def define_electrode(
probe_center=[0, 300, 20],
mea_dim=[10, 4],
mea_pitch=[300, 300],
):
"""
Defines LFPy electrode object
Parameters
----------
probe_center: 3d array
The center of the probe
mea_dim: 2d array
Dimensions of planar probe (nrows, ncols)
mea_pitch: 3d arraay
The pitch of the planar probe (row pitch, column pitch)
Returns
-------
electrode: MEAutility.MEA object
The MEAutility electrode object
"""
mea_info = {
'dim': mea_dim,
'electrode_name': 'hd-mea',
'pitch': mea_pitch,
'shape': 'square',
'size': 5,
'type': 'mea',
'plane': 'xy'
}
probe = mu.return_mea(info=mea_info)
# Move the MEA out of the neuron plane (yz)
probe.move(probe_center)
return probe
def create():
l5pc_cell = ephys.models.LFPyCellModel(
"l5pc_lfpy",
morph=l5pc_model.define_morphology(do_replace_axon=True),
mechs=l5pc_model.define_mechanisms(),
params=l5pc_model.define_parameters(),
electrode=define_electrode()
)
return l5pc_cell
================================================
FILE: examples/metaparameters/.gitignore
================================================
/metaparameters.py
================================================
FILE: examples/metaparameters/metaparameters.ipynb
================================================
{
"cells": [
{
"cell_type": "markdown",
"metadata": {},
"source": [
"# Creating an optimisation with meta parameters\n",
"\n",
"This notebook will explain how to set up an optimisation that uses metaparameters (parameters that control other parameters)"
]
},
{
"cell_type": "code",
"execution_count": 1,
"metadata": {},
"outputs": [],
"source": [
"!pip install -q matplotlib"
]
},
{
"cell_type": "code",
"execution_count": 2,
"metadata": {},
"outputs": [],
"source": [
"%matplotlib inline\n",
"import matplotlib.pyplot as plt\n",
"%load_ext autoreload\n",
"%autoreload"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"First we need to import the module that contains all the functionality to create electrical cell models"
]
},
{
"cell_type": "code",
"execution_count": 3,
"metadata": {},
"outputs": [],
"source": [
"import bluepyopt as bpop\n",
"import bluepyopt.ephys as ephys"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"If you want to see a lot of information about the internals, \n",
"the verbose level can be set to 'debug' by commenting out\n",
"the following lines"
]
},
{
"cell_type": "code",
"execution_count": 4,
"metadata": {},
"outputs": [],
"source": [
"# import logging\n",
"# logger = logging.getLogger()\n",
"# logger.setLevel(logging.DEBUG)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Setting up the cell\n",
"---------------------\n",
"This is very similar to the simplecell example in the directory above. For a more detailed explanation, look there."
]
},
{
"cell_type": "code",
"execution_count": 5,
"metadata": {},
"outputs": [],
"source": [
"morph = ephys.morphologies.NrnFileMorphology('twocompartment.swc')\n",
"somatic_loc = ephys.locations.NrnSeclistLocation('somatic', seclist_name='somatic')\n",
"axonal_loc = ephys.locations.NrnSeclistLocation('axonal', seclist_name='axonal')\n",
"hh_mech = ephys.mechanisms.NrnMODMechanism(\n",
" name='hh',\n",
" suffix='hh',\n",
" locations=[somatic_loc, axonal_loc])"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"For this example we will create two separate parameters to store the specific capacitance. One for the soma and one for the soma. We will put a metaparameter on top of these two to keep the value between soma and axon the same."
]
},
{
"cell_type": "code",
"execution_count": 6,
"metadata": {},
"outputs": [],
"source": [
"cm_param_soma = ephys.parameters.NrnSectionParameter(\n",
" name='cm_soma',\n",
" param_name='cm',\n",
" locations=[somatic_loc])\n",
"cm_param_axon = ephys.parameters.NrnSectionParameter(\n",
" name='cm_axon',\n",
" param_name='cm',\n",
" locations=[axonal_loc])"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"The metaparameter, the one that will be optimised, will make sure the two parameters above keep always the same value"
]
},
{
"cell_type": "code",
"execution_count": 7,
"metadata": {},
"outputs": [],
"source": [
"cm_metaparam = ephys.parameters.NrnMetaListEqualParameter(\n",
" name='cm_meta',\n",
" bounds=[0.5, 1.5],\n",
" sub_parameters=[cm_param_soma, cm_param_axon])"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"And parameters that represent the maximal conductance of the sodium and potassium channels. These two parameters will be not be optimised but are frozen."
]
},
{
"cell_type": "code",
"execution_count": 8,
"metadata": {},
"outputs": [],
"source": [
"gnabar_param = ephys.parameters.NrnSectionParameter( \n",
" name='gnabar_hh',\n",
" param_name='gnabar_hh',\n",
" locations=[somatic_loc],\n",
" value=0.1,\n",
" frozen=True) \n",
"gkbar_param = ephys.parameters.NrnSectionParameter(\n",
" name='gkbar_hh',\n",
" param_name='gkbar_hh',\n",
" value=0.03,\n",
" locations=[somatic_loc],\n",
" frozen=True)"
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"### Creating the template\n",
"\n",
"To create the cell template, we pass all these objects to the constructor of the template.\n",
"We *only* put the metaparameter, not its subparameters."
]
},
{
"cell_type": "code",
"execution_count": 9,
"metadata": {},
"outputs": [],
"source": [
"simple_cell = ephys.models.CellModel(\n",
" name='simple_cell',\n",
" morph=morph,\n",
" mechs=[hh_mech],\n",
" params=[cm_metaparam, gnabar_param, gkbar_param]) "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Now we can print out a description of the cell"
]
},
{
"cell_type": "code",
"execution_count": 10,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"simple_cell:\n",
" morphology:\n",
" twocompartment.swc\n",
" mechanisms:\n",
" hh: hh at ['somatic', 'axonal']\n",
" params:\n",
" cm_meta (sub_params: cm_soma: ['somatic'] cm = None,cm_axon: ['axonal'] cm = None): value = [0.5, 1.5]\n",
" gnabar_hh: ['somatic'] gnabar_hh = 0.1\n",
" gkbar_hh: ['somatic'] gkbar_hh = 0.03\n",
"\n"
]
}
],
"source": [
"print(simple_cell)"
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"With this cell we can build a cell evaluator."
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"## Setting up a cell evaluator\n",
"\n",
"To optimise the parameters of the cell we need to create cell evaluator object. \n",
"This object will need to know which protocols to inject, which parameters to optimise, etc."
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"### Creating the protocols\n",
"\n"
]
},
{
"cell_type": "code",
"execution_count": 11,
"metadata": {},
"outputs": [],
"source": [
"soma_loc = ephys.locations.NrnSeclistCompLocation(\n",
" name='soma',\n",
" seclist_name='somatic',\n",
" sec_index=0,\n",
" comp_x=0.5)\n",
"sweep_protocols = []\n",
"for protocol_name, amplitude in [('step1', 0.05)]:\n",
" stim = ephys.stimuli.NrnSquarePulse(\n",
" step_amplitude=amplitude,\n",
" step_delay=100,\n",
" step_duration=50,\n",
" location=soma_loc,\n",
" total_duration=200)\n",
" rec = ephys.recordings.CompRecording(\n",
" name='%s.soma.v' % protocol_name,\n",
" location=soma_loc,\n",
" variable='v')\n",
" protocol = ephys.protocols.SweepProtocol(protocol_name, [stim], [rec])\n",
" sweep_protocols.append(protocol)\n",
"twostep_protocol = ephys.protocols.SequenceProtocol('twostep', protocols=sweep_protocols)"
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"### Running a protocol on a cell\n",
"\n",
"Now we're at a stage where we can actually run a protocol on the cell. We first need to create a Simulator object."
]
},
{
"cell_type": "code",
"execution_count": 12,
"metadata": {},
"outputs": [
{
"name": "stderr",
"output_type": "stream",
"text": [
"/Users/werner/src/bluepyopt/bluepyopt/ephys/simulators.py:74: UserWarning: Unable to find Neuron hoc shared library in /Users/werner/local/nrnnogui/lib/python/neuron, not disabling banner\n",
" 'not disabling banner' % nrnpy_path)\n"
]
}
],
"source": [
"nrn = ephys.simulators.NrnSimulator()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"The run() method of a protocol accepts a cell model, a set of parameter values and a simulator"
]
},
{
"cell_type": "code",
"execution_count": 13,
"metadata": {},
"outputs": [],
"source": [
"default_params = {'cm_meta': 1.0}\n",
"responses = twostep_protocol.run(cell_model=simple_cell, param_values=default_params, sim=nrn)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Plotting the response traces is now easy:"
]
},
{
"cell_type": "code",
"execution_count": 14,
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"def plot_responses(responses):\n",
" plt.subplot(1,1,1)\n",
" plt.plot(responses['step1.soma.v']['time'], responses['step1.soma.v']['voltage'], label='step1')\n",
" plt.legend()\n",
" \n",
" plt.tight_layout()\n",
"\n",
"plot_responses(responses)"
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"### Defining eFeatures and objectives\n",
"\n",
"For every response we need to define a set of eFeatures we will use for the fitness calculation later. We have to combine features together into objectives that will be used by the optimalisation algorithm. In this case we will create one objective per feature:"
]
},
{
"cell_type": "code",
"execution_count": 15,
"metadata": {},
"outputs": [],
"source": [
"efel_feature_means = {'step1': {'Spikecount': 4}}\n",
"\n",
"objectives = []\n",
"\n",
"for protocol in sweep_protocols:\n",
" stim_start = protocol.stimuli[0].step_delay\n",
" stim_end = stim_start + protocol.stimuli[0].step_duration\n",
" for efel_feature_name, mean in efel_feature_means[protocol.name].items():\n",
" feature_name = '%s.%s' % (protocol.name, efel_feature_name)\n",
" feature = ephys.efeatures.eFELFeature(\n",
" feature_name,\n",
" efel_feature_name=efel_feature_name,\n",
" recording_names={'': '%s.soma.v' % protocol.name},\n",
" stim_start=stim_start,\n",
" stim_end=stim_end,\n",
" exp_mean=mean,\n",
" exp_std=0.05 * mean)\n",
" objective = ephys.objectives.SingletonObjective(\n",
" feature_name,\n",
" feature)\n",
" objectives.append(objective)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"### Creating the cell evaluator\n",
"\n",
"We will need an object that can use these objective definitions to calculate the scores from a protocol response. This is called a ScoreCalculator."
]
},
{
"cell_type": "code",
"execution_count": 16,
"metadata": {},
"outputs": [],
"source": [
"score_calc = ephys.objectivescalculators.ObjectivesCalculator(objectives) "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Combining everything together we have a CellEvaluator. The CellEvaluator constructor has a field 'parameter_names' which contains the (ordered) list of names of the parameters that are used as input (and will be fitted later on)."
]
},
{
"cell_type": "code",
"execution_count": 17,
"metadata": {},
"outputs": [],
"source": [
"cell_evaluator = ephys.evaluators.CellEvaluator(\n",
" cell_model=simple_cell,\n",
" param_names=['cm_meta'],\n",
" fitness_protocols={twostep_protocol.name: twostep_protocol},\n",
" fitness_calculator=score_calc,\n",
" sim=nrn)\n"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"### Evaluating the cell\n",
"\n",
"The cell can now be evaluate for a certain set of parameter values."
]
},
{
"cell_type": "code",
"execution_count": 18,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'step1.Spikecount': 0.0}\n"
]
}
],
"source": [
"print(cell_evaluator.evaluate_with_dicts(default_params))"
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"## Setting up and running an optimisation\n",
"\n",
"Now that we have a cell template and an evaluator for this cell, we can set up an optimisation."
]
},
{
"cell_type": "code",
"execution_count": 19,
"metadata": {},
"outputs": [],
"source": [
"optimisation = bpop.optimisations.DEAPOptimisation(\n",
" evaluator=cell_evaluator,\n",
" offspring_size = 10)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"And this optimisation can be run for a certain number of generations"
]
},
{
"cell_type": "code",
"execution_count": 20,
"metadata": {},
"outputs": [],
"source": [
"final_pop, hall_of_fame, logs, hist = optimisation.run(max_ngen=5)"
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"The optimisation has return us 4 objects: final population, hall of fame, statistical logs and history. \n",
"\n",
"The final population contains a list of tuples, with each tuple representing the two parameters of the model"
]
},
{
"cell_type": "code",
"execution_count": 21,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"('Final population: ', [[1.131498179416234], [1.054460177424259], [1.1387038392017454], [1.1274290577322232], [1.2128668362121315], [1.054460177424259], [1.2153949563172928], [1.2153949563172928], [1.2153949563172928], [1.2153949563172928], [1.0068218267063997], [1.1133807857168363], [1.1277234274235448], [1.1384094695104239], [1.1560133870673583], [1.0837685752835604], [1.4421613763075767], [1.2153949563172928], [1.0437064815624266], [1.2153949563172928]])\n"
]
}
],
"source": [
"print('Final population: ', final_pop)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"The best individual found during the optimisation is the first individual of the hall of fame"
]
},
{
"cell_type": "code",
"execution_count": 22,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"('Best individual: ', [1.2724611068862803])\n",
"('Fitness values: ', (0.0,))\n"
]
}
],
"source": [
"best_ind = hall_of_fame[0]\n",
"print('Best individual: ', best_ind)\n",
"print('Fitness values: ', best_ind.fitness.values)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"We can evaluate this individual and make use of a convenience function of the cell evaluator to return us a dict of the parameters"
]
},
{
"cell_type": "code",
"execution_count": 23,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'step1.Spikecount': 0.0}\n"
]
}
],
"source": [
"best_ind_dict = cell_evaluator.param_dict(best_ind)\n",
"print(cell_evaluator.evaluate_with_dicts(best_ind_dict))"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"As you can see the evaluation returns the same values as the fitness values provided by the optimisation output. \n",
"We can have a look at the responses now."
]
},
{
"cell_type": "code",
"execution_count": 24,
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"plot_responses(twostep_protocol.run(cell_model=simple_cell, param_values=best_ind_dict, sim=nrn))\n",
" "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Let's have a look at the optimisation statistics.\n",
"We can plot the minimal score (sum of all objective scores) found in every optimisation. \n",
"The optimisation algorithm uses negative fitness scores, so we actually have to look at the maximum values log."
]
},
{
"cell_type": "code",
"execution_count": 25,
"metadata": {},
"outputs": [
{
"name": "stderr",
"output_type": "stream",
"text": [
"/Users/werner/.pyenv/versions/2.7.14/lib/python2.7/site-packages/matplotlib/axes/_base.py:3471: UserWarning: Attempting to set identical bottom==top results\n",
"in singular transformations; automatically expanding.\n",
"bottom=0.0, top=0.0\n",
" 'bottom=%s, top=%s') % (bottom, top))\n"
]
},
{
"data": {
"text/plain": [
"(-0.001, 0.001)"
]
},
"execution_count": 25,
"metadata": {},
"output_type": "execute_result"
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"import numpy\n",
"gen_numbers = logs.select('gen')\n",
"min_fitness = logs.select('min')\n",
"max_fitness = logs.select('max')\n",
"plt.plot(gen_numbers, min_fitness, label='min fitness')\n",
"plt.xlabel('generation #')\n",
"plt.ylabel('score (# std)')\n",
"plt.legend()\n",
"plt.xlim(min(gen_numbers) - 1, max(gen_numbers) + 1) \n",
"plt.ylim(0.9*min(min_fitness), 1.1 * max(min_fitness)) "
]
}
],
"metadata": {
"kernelspec": {
"display_name": "Python 2",
"language": "python",
"name": "python2"
},
"language_info": {
"codemirror_mode": {
"name": "ipython",
"version": 2
},
"file_extension": ".py",
"mimetype": "text/x-python",
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython2",
"version": "2.7.14"
}
},
"nbformat": 4,
"nbformat_minor": 1
}
================================================
FILE: examples/metaparameters/twocompartment.swc
================================================
# Dummy granule cell morphology
1 1 -5.0 0.0 0.0 5.0 -1
2 1 0.0 0.0 0.0 5.0 1
3 1 5.0 0.0 0.0 5.0 2
4 2 5.0 0.0 0.0 1.0 3
5 2 10.0 0.0 0.0 1.0 4
================================================
FILE: examples/neuroml/neuroml.ipynb
================================================
{
"cells": [
{
"cell_type": "markdown",
"id": "0eb6d681-8042-48fa-9a7e-d094b5b13eb2",
"metadata": {},
"source": [
"# Exporting a cell in the neuroml format and running it"
]
},
{
"cell_type": "markdown",
"id": "5eddcf29-5590-48d5-a936-bef388601471",
"metadata": {},
"source": [
"To run this notebook, it is necessary to have bluepyopt, pyneuroml and libNeuroML installed. This can be achieved with the following pip install:"
]
},
{
"cell_type": "code",
"execution_count": null,
"id": "ee91d4f4-1bba-4cc1-a172-90aab83c38f7",
"metadata": {
"tags": []
},
"outputs": [],
"source": [
"pip install bluepyopt[neuroml]"
]
},
{
"attachments": {},
"cell_type": "markdown",
"id": "63d69fd0-dd92-424b-b38a-be50f03e3dd7",
"metadata": {},
"source": [
"Note that the bluepyopt neuroml module cannot yet handle:\n",
"- non uniform parameter\n",
"- axon replacement\n",
"- stochasticity"
]
},
{
"cell_type": "markdown",
"id": "8027678b-0701-467f-b90f-dfb6530d2969",
"metadata": {},
"source": [
"## Exporting a cell to neuroml"
]
},
{
"cell_type": "code",
"execution_count": 11,
"id": "487c93d9-ba25-4b1b-9c69-2b4fb7ecb9e7",
"metadata": {},
"outputs": [],
"source": [
"import os\n",
"import sys\n",
"\n",
"from pyneuroml import pynml\n",
"from bluepyopt.neuroml import cell\n",
"from bluepyopt.neuroml import simulation"
]
},
{
"attachments": {},
"cell_type": "markdown",
"id": "00917451-185c-4885-ab95-7256f195190e",
"metadata": {},
"source": [
"For simplicity, in this notebook we will use the cell from bluepyopt's l5pc example:"
]
},
{
"cell_type": "code",
"execution_count": 13,
"id": "10394750-fd29-43fa-ac7f-3910ebf2b433",
"metadata": {},
"outputs": [],
"source": [
"L5PC_PATH = os.path.abspath(\"../l5pc\")\n",
"sys.path.insert(0, L5PC_PATH)\n",
"\n",
"import l5pc_model\n",
"\n",
"l5pc_cell = l5pc_model.create()"
]
},
{
"attachments": {},
"cell_type": "markdown",
"id": "2d9c3323-c1da-4272-b3ab-9eeac3391743",
"metadata": {},
"source": [
"We have to disable replace_axon, since it is not supported by bluepyopt's neuroml module yet:"
]
},
{
"cell_type": "code",
"execution_count": 14,
"id": "ac925939-fd13-480b-ae05-ce744330f51e",
"metadata": {},
"outputs": [],
"source": [
"l5pc_cell.morphology.do_replace_axon = False"
]
},
{
"cell_type": "markdown",
"id": "73b4697a-a403-45cf-b0ff-e22564cd14e6",
"metadata": {},
"source": [
"We have to define the cell's optimised parameters:"
]
},
{
"cell_type": "code",
"execution_count": 15,
"id": "218482bc-9a2f-4627-9c4b-3ffaa3b9e595",
"metadata": {},
"outputs": [],
"source": [
"release_params = {\n",
" \"gNaTs2_tbar_NaTs2_t.apical\": 0.026145,\n",
" \"gSKv3_1bar_SKv3_1.apical\": 0.004226,\n",
" \"gImbar_Im.apical\": 0.000143,\n",
" \"gNaTa_tbar_NaTa_t.axonal\": 3.137968,\n",
" \"gK_Tstbar_K_Tst.axonal\": 0.089259,\n",
" \"gamma_CaDynamics_E2.axonal\": 0.002910,\n",
" \"gNap_Et2bar_Nap_Et2.axonal\": 0.006827,\n",
" \"gSK_E2bar_SK_E2.axonal\": 0.007104,\n",
" \"gCa_HVAbar_Ca_HVA.axonal\": 0.000990,\n",
" \"gK_Pstbar_K_Pst.axonal\": 0.973538,\n",
" \"gSKv3_1bar_SKv3_1.axonal\": 1.021945,\n",
" \"decay_CaDynamics_E2.axonal\": 287.198731,\n",
" \"gCa_LVAstbar_Ca_LVAst.axonal\": 0.008752,\n",
" \"gamma_CaDynamics_E2.somatic\": 0.000609,\n",
" \"gSKv3_1bar_SKv3_1.somatic\": 0.303472,\n",
" \"gSK_E2bar_SK_E2.somatic\": 0.008407,\n",
" \"gCa_HVAbar_Ca_HVA.somatic\": 0.000994,\n",
" \"gNaTs2_tbar_NaTs2_t.somatic\": 0.983955,\n",
" \"decay_CaDynamics_E2.somatic\": 210.485284,\n",
" \"gCa_LVAstbar_Ca_LVAst.somatic\": 0.000333,\n",
"}"
]
},
{
"cell_type": "markdown",
"id": "3bdf4cd0-6ebd-4294-9f95-5accaf76c098",
"metadata": {},
"source": [
"And we have to compile the mechanisms:"
]
},
{
"cell_type": "code",
"execution_count": null,
"id": "f4728e2d-a890-40f3-b8a7-4dad84eb8a2f",
"metadata": {},
"outputs": [],
"source": [
"os.system(\"nrnivmodl ../l5pc/mechanisms/\")"
]
},
{
"attachments": {},
"cell_type": "markdown",
"id": "5a08bdc0-66da-486b-a91a-52be1ec01385",
"metadata": {},
"source": [
"Finally, we can create the neuroml cell. Using `skip_channels_copy=False` will copy the neuroml mechanisms from `bluepyopt/neuroml/NeuroML2_mechanisms/` to a folder named `channels`.\n",
"\n",
"This creates:\n",
"- a neuroml cell file named after the bluepyopt cell's name: Here, `l5pc_0_0.cell.nml`.\n",
"- a neuroml network file containing the neuroml cell, named after the bluepyopt cell's name. Here, `l5pc.net.nml`.\n",
"\n",
"Skip this step if you want to use custom mechanisms not present in `bluepyopt/neuroml/NeuroML2_mechanisms/`."
]
},
{
"cell_type": "code",
"execution_count": null,
"id": "7d2469c6-8931-4da3-9dae-f89c59ee10d6",
"metadata": {},
"outputs": [],
"source": [
"cell.create_neuroml_cell(\n",
" l5pc_cell, release_params, skip_channels_copy=False,\n",
")"
]
},
{
"attachments": {},
"cell_type": "markdown",
"id": "a0db4c6b",
"metadata": {},
"source": [
"If you want to create a neuroml cell with custom mechanisms that are not present in `bluepyopt/neuroml/NeuroML2_mechanisms/`, you will have to:\n",
"- copy your custom mechanisms in the `.nml` format in the `./channels` directory\n",
"- give as argument `custom_channel_ion`, a dict mapping channel name to ion name, e.g. `custom_channel_ion = {\"NaCustom\": \"na\"}`\n",
"- if one of the ion in `custom_channel_ion` is not in pre-registered ions (na, k, hcn, ca, pas), you'll also have to give as argument `custom_ion_erevs`, a dict mapping ions to their reversal potential\n",
"\n",
"Below is an example of how to use the `create_neuroml_cell` function with custom mechanisms.\n",
"\n",
"However, be aware that `create_neuroml_cell` might not be able to deal with any given custom mechanism, and some might break it."
]
},
{
"cell_type": "code",
"execution_count": null,
"id": "adf01098",
"metadata": {},
"outputs": [],
"source": [
"custom_channel_ion = {\"Cl_custom_mech_name\": \"cl\"}\n",
"custom_ion_erevs = {\"cl\": \"-60.0 mV\"}\n",
"\n",
"cell.create_neuroml_cell(\n",
" l5pc_cell, release_params, skip_channels_copy=False, custom_channel_ion=custom_channel_ion, custom_ion_erevs=custom_ion_erevs,\n",
")"
]
},
{
"cell_type": "markdown",
"id": "192726fa-6809-4667-8ff7-b786537528b8",
"metadata": {},
"source": [
"## Creating a LEMS simulation able to run the neuroml cell"
]
},
{
"cell_type": "markdown",
"id": "ec02ca3a-fc6c-4155-83c4-2925d89e013e",
"metadata": {},
"source": [
"First, we have to input the name of the neuroml network created with the cell at the previous step."
]
},
{
"cell_type": "code",
"execution_count": 18,
"id": "aec6b630-1239-4234-a425-06405e4a1e8e",
"metadata": {
"tags": []
},
"outputs": [],
"source": [
"network_filename = f\"{l5pc_cell.name}.net.nml\""
]
},
{
"cell_type": "markdown",
"id": "d1574c6b-9fe1-4d1d-9a55-36bd26bb0c3f",
"metadata": {},
"source": [
"We have to get the protocols. Here, we can get the ones from the bluepyopt l5pc example."
]
},
{
"cell_type": "code",
"execution_count": null,
"id": "51c0cb30-4de6-4df7-9519-9a6027e39ea1",
"metadata": {},
"outputs": [],
"source": [
"import l5pc_evaluator\n",
"\n",
"protocols = l5pc_evaluator.define_protocols()\n",
"protocol_name = \"Step3\"\n",
"bpo_test_protocol = protocols[protocol_name]"
]
},
{
"cell_type": "markdown",
"id": "88b8e31f-146b-40cf-8a23-6e7a00531cca",
"metadata": {},
"source": [
"We also have to define a timestep."
]
},
{
"cell_type": "code",
"execution_count": 20,
"id": "80a4b756-3091-4643-99ea-300603632f78",
"metadata": {},
"outputs": [],
"source": [
"dt = 0.025"
]
},
{
"cell_type": "markdown",
"id": "725c81cf-bc9a-4989-b3e4-68aae28a1cca",
"metadata": {},
"source": [
"Finally, we have to define the name of the LEMS simulation file."
]
},
{
"cell_type": "code",
"execution_count": 21,
"id": "b8364c84-6438-4b81-9c48-984070baa74e",
"metadata": {},
"outputs": [],
"source": [
"lems_filename = f\"LEMS_{l5pc_cell.name}.xml\""
]
},
{
"cell_type": "markdown",
"id": "369f1a56-5a0d-4ce6-a6d4-648d2c68e16a",
"metadata": {},
"source": [
"We can now create the LEMS simulation file."
]
},
{
"cell_type": "code",
"execution_count": null,
"id": "05416e97-7167-48d6-8b1d-14b4fe465d92",
"metadata": {},
"outputs": [],
"source": [
"simulation.create_neuroml_simulation(\n",
" network_filename, bpo_test_protocol, dt, l5pc_cell.name, lems_filename\n",
")"
]
},
{
"cell_type": "markdown",
"id": "bce6ca89-4eb3-41d3-9f2d-ffaad46910c1",
"metadata": {},
"source": [
"## Run the simulation"
]
},
{
"cell_type": "markdown",
"id": "53225126-af48-4729-8715-d7cd53f0b888",
"metadata": {},
"source": [
"First, we have to remove the compiled mechanisms for the LEMS simulation to run without issues."
]
},
{
"cell_type": "code",
"execution_count": null,
"id": "8a06da11-ef5d-41ce-99ae-c683661ddd4c",
"metadata": {},
"outputs": [],
"source": [
"os.system(\"rm -rf x86_64/\")"
]
},
{
"attachments": {},
"cell_type": "markdown",
"id": "8ca18971",
"metadata": {},
"source": [
"Before running the LEMS simulation, you might have to set the env variable NEURON_HOME in your jupyter kernel. Change the following jupyter cell accordingly to set your NEURON_HOME variable. It should link to the parent directory of the nrniv executable, up to but not including bin."
]
},
{
"cell_type": "code",
"execution_count": null,
"id": "a6f182b5",
"metadata": {},
"outputs": [],
"source": [
"%env NEURON_HOME=path/to/neuron/home"
]
},
{
"cell_type": "markdown",
"id": "2162fbeb-4eb3-4fac-8bac-c23f47f5faee",
"metadata": {},
"source": [
"Since the default jNeuroML simulator can only simulate single compartment cells, we will run the simulation with the NEURON simulator."
]
},
{
"cell_type": "code",
"execution_count": null,
"id": "7eec49fb-5dd5-4675-bb23-8bb1c5087f16",
"metadata": {},
"outputs": [],
"source": [
"pynml.run_lems_with_jneuroml_neuron(\n",
" lems_filename, nogui=True, plot=False\n",
")"
]
},
{
"cell_type": "markdown",
"id": "170d1c75-40f8-4415-9244-5688a8d497d3",
"metadata": {},
"source": [
"This will output a trace in the following file: `l5pc.Pop_l5pc_0_0.v.dat`. Note that the data are recorded in volts and seconds."
]
}
],
"metadata": {
"kernelspec": {
"display_name": "myenv-py310",
"language": "python",
"name": "python3"
},
"language_info": {
"codemirror_mode": {
"name": "ipython",
"version": 3
},
"file_extension": ".py",
"mimetype": "text/x-python",
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython3",
"version": "3.10.8 (main, Oct 13 2022, 10:17:43) [Clang 14.0.0 (clang-1400.0.29.102)]"
},
"vscode": {
"interpreter": {
"hash": "891adc0cb08a4acf2327ce13c187b82b86b16ff1d60877363e9705a5e6a5aa86"
}
}
},
"nbformat": 4,
"nbformat_minor": 5
}
================================================
FILE: examples/simplecell/.gitignore
================================================
/.ipynb_checkpoints/
/simplecell.py
/simplecell_arbor.py
================================================
FILE: examples/simplecell/checkpoints/.gitignore
================================================
/*.pkl
================================================
FILE: examples/simplecell/figures/.gitignore
================================================
/*.eps
================================================
FILE: examples/simplecell/generate_acc.py
================================================
#!/usr/bin/env python
'''Example for generating a mixed JSON/ACC Arbor cable cell description (with optional axon-replacement)
$ python generate_acc.py --output-dir test_acc/ --replace-axon
Will save 'simple_cell.json', 'simple_cell_label_dict.acc' and 'simple_cell_decor.acc'
into the folder 'test_acc' that can be loaded in Arbor with:
'cell_json, morpho, decor, labels = \
ephys.create_acc.read_acc("test_acc/simple_cell_cell.json")'
An Arbor cable cell is then created with
'cell = arbor.cable_cell(morphology=morpho, decor=decor, labels=labels)'
The resulting cable cell can be output to ACC for visual inspection
and e.g. validating/deriving custom Arbor locset/region/iexpr
expressions in the Arbor GUI (File > Cable cell > Load) using
'arbor.write_component(cell, "simple_cell_cable_cell.acc")'
'''
import argparse
from bluepyopt import ephys
import simplecell_model
from generate_hoc import param_values
def main():
'''main'''
parser = argparse.ArgumentParser(
formatter_class=argparse.RawDescriptionHelpFormatter,
description=__doc__)
parser.add_argument('-o', '--output-dir', dest='output_dir',
help='Output directory for JSON/ACC files')
parser.add_argument('-ra', '--replace-axon', action='store_true',
help='Replace axon with Neuron-dependent policy')
args = parser.parse_args()
cell = simplecell_model.create(do_replace_axon=args.replace_axon)
if args.replace_axon:
nrn_sim = ephys.simulators.NrnSimulator()
cell.instantiate_morphology_3d(nrn_sim)
# Add modcc-compiled external mechanisms catalogues here
# ext_catalogues = {'cat-name': 'path/to/nmodl-dir', ...}
if args.output_dir is not None:
cell.write_acc(args.output_dir,
param_values,
# ext_catalogues=ext_catalogues,
create_mod_morph=True)
else:
output = cell.create_acc(
param_values,
template='acc/*_template.jinja2',
# ext_catalogues=ext_catalogues,
create_mod_morph=True)
for el, val in output.items():
print("%s:\n%s\n" % (el, val))
if __name__ == '__main__':
main()
================================================
FILE: examples/simplecell/generate_hoc.py
================================================
#!/usr/bin/env python
'''Example for generating a hoc template
$ python generate_hoc.py > test.hoc
Will save 'test.hoc' file, which can be loaded in neuron with:
'load_file("test.hoc")'
Then the hoc template needs to be instantiated with a morphology
CCell("ignored", "path/to/morphology.swc")
'''
import sys
import simplecell_model
param_values = {
'gnabar_hh': 0.10299326453483033,
'gkbar_hh': 0.027124836082684685
}
def main():
'''main'''
cell = simplecell_model.create(do_replace_axon=True)
output = cell.create_hoc(param_values, template='cell_template.jinja2')
print(output)
if __name__ == '__main__':
if '-h' in sys.argv or '--help' in sys.argv:
print(__doc__)
else:
main()
================================================
FILE: examples/simplecell/simple.swc
================================================
# Dummy granule cell morphology
1 1 -5.0 0.0 0.0 5.0 -1
2 1 0.0 0.0 0.0 5.0 1
3 1 5.0 0.0 0.0 5.0 2
================================================
FILE: examples/simplecell/simplecell-paperfig.ipynb
================================================
{
"cells": [
{
"cell_type": "markdown",
"metadata": {},
"source": [
"# Creating a simple cell optimisation\n",
"\n",
"This notebook will explain how to set up an optimisation of simple single compartmental cell with two free parameters that need to be optimised"
]
},
{
"cell_type": "code",
"execution_count": 1,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"%matplotlib notebook\n",
"import matplotlib\n",
"import matplotlib.pyplot as plt\n",
"plt.rcParams['lines.linewidth'] = 2\n",
"%load_ext autoreload\n",
"%autoreload\n",
"import os"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"First we need to import the module that contains all the functionality to create electrical cell models"
]
},
{
"cell_type": "code",
"execution_count": 2,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"import bluepyopt as bpop\n",
"import bluepyopt.ephys as ephys"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"If you want to see a lot of information about the internals, \n",
"the verbose level can be set to 'debug' by commenting out\n",
"the following lines"
]
},
{
"cell_type": "code",
"execution_count": 3,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"import logging\n",
"logger = logging.getLogger()\n",
"logger.setLevel(logging.DEBUG)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Setting up a cell template\n",
"-------------------------\n",
"First a template that will describe the cell has to be defined. A template consists of:\n",
"* a morphology\n",
"* model mechanisms\n",
"* model parameters\n",
"\n",
"### Creating a morphology\n",
"A morphology can be loaded from a file (SWC or ASC)."
]
},
{
"cell_type": "code",
"execution_count": 4,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"morph = ephys.morphologies.NrnFileMorphology('simple.swc')"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"By default a Neuron morphology has the following sectionlists: somatic, axonal, apical and basal. Let's create an object that points to the somatic sectionlist. This object will be used later to specify where mechanisms have to be added etc."
]
},
{
"cell_type": "code",
"execution_count": 5,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"somatic_loc = ephys.locations.NrnSeclistLocation('somatic', seclist_name='somatic')"
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"### Creating a mechanism\n",
"\n",
"Now we can add ion channels to this morphology. Let's add the default Neuron Hodgkin-Huxley mechanism to the soma. "
]
},
{
"cell_type": "code",
"execution_count": 6,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"hh_mech = ephys.mechanisms.NrnMODMechanism(\n",
" name='hh',\n",
" prefix='hh',\n",
" locations=[somatic_loc])"
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"The 'name' field can be chosen by the user, this name should be unique. The 'prefix' points to the same field in the NMODL file of the channel. 'locations' specifies which sections the mechanism will be added to.\n",
"\n",
"### Creating parameters\n",
"\n",
"Next we need to specify the parameters of the model. A parameter can be in two states: frozen and not-frozen. When a parameter is frozen it has an exact value, otherwise it only has some bounds but the exact value is not known yet.\n",
"Let's first a parameter that sets the capacitance of the soma to a frozen value"
]
},
{
"cell_type": "code",
"execution_count": 7,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"cm_param = ephys.parameters.NrnSectionParameter(\n",
" name='cm',\n",
" param_name='cm',\n",
" value=1.0,\n",
" locations=[somatic_loc],\n",
" frozen=True)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"And parameters that represent the maximal conductance of the sodium and potassium channels. These two parameters will be optimised later."
]
},
{
"cell_type": "code",
"execution_count": 8,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"gnabar_param = ephys.parameters.NrnSectionParameter( \n",
" name='gnabar_hh',\n",
" param_name='gnabar_hh',\n",
" locations=[somatic_loc],\n",
" bounds=[0, .2],\n",
" frozen=False) \n",
"gkbar_param = ephys.parameters.NrnSectionParameter(\n",
" name='gkbar_hh',\n",
" param_name='gkbar_hh',\n",
" bounds=[0, .1],\n",
" locations=[somatic_loc],\n",
" frozen=False)"
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"### Creating the template\n",
"\n",
"To create the cell template, we pass all these objects to the constructor of the template"
]
},
{
"cell_type": "code",
"execution_count": 9,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"simple_cell = ephys.models.CellModel(\n",
" name='simple_cell',\n",
" morph=morph,\n",
" mechs=[hh_mech],\n",
" params=[cm_param, gnabar_param, gkbar_param]) "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Now we can print out a description of the cell"
]
},
{
"cell_type": "code",
"execution_count": 10,
"metadata": {
"collapsed": false
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"simple_cell:\n",
" morphology:\n",
" simple.swc\n",
" mechanisms:\n",
" hh: ['somatic'] hh\n",
" params:\n",
" cm: ['somatic'] cm = 1.0\n",
" gnabar_hh: ['somatic'] gnabar_hh = [0, 0.2]\n",
" gkbar_hh: ['somatic'] gkbar_hh = [0, 0.1]\n",
"\n"
]
}
],
"source": [
"print(simple_cell)"
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"With this cell we can build a cell evaluator."
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"## Setting up a cell evaluator\n",
"\n",
"To optimise the parameters of the cell we need to create cell evaluator object. \n",
"This object will need to know which protocols to injection, which parameters to optimise, etc."
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"### Creating the protocols\n",
"\n",
"A protocol consists of a set of stimuli, and a set of responses (i.e. recordings). These responses will later be used by a calculate\n",
"the score of the parameter values.\n",
"Let's create two protocols, two square current pulse at somatic[0](0.5) with different amplitudes.\n",
"We first need to create a location object"
]
},
{
"cell_type": "code",
"execution_count": 11,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"soma_loc = ephys.locations.NrnSeclistCompLocation(\n",
" name='soma',\n",
" seclist_name='somatic',\n",
" sec_index=0,\n",
" comp_x=0.5)\n"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"and then the stimuli, recordings and protocols. For each protocol we add a recording and a stimulus in the soma."
]
},
{
"cell_type": "code",
"execution_count": 12,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"sweep_protocols = []\n",
"for protocol_name, amplitude in [('step1', 0.01), ('step2', 0.05)]:\n",
" stim = ephys.stimuli.NrnSquarePulse(\n",
" step_amplitude=amplitude,\n",
" step_delay=100,\n",
" step_duration=50,\n",
" location=soma_loc,\n",
" total_duration=200)\n",
" rec = ephys.recordings.CompRecording(\n",
" name='%s.soma.v' % protocol_name,\n",
" location=soma_loc,\n",
" variable='v')\n",
" protocol = ephys.protocols.SweepProtocol(protocol_name, [stim], [rec])\n",
" sweep_protocols.append(protocol)\n",
"twostep_protocol = ephys.protocols.SequenceProtocol('twostep', protocols=sweep_protocols)"
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"### Running protocols on a cell\n",
"\n",
"Now we're at a stage where we can actually run a protocol on the cell. "
]
},
{
"cell_type": "code",
"execution_count": 13,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"nrn = ephys.simulators.NrnSimulator()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"The run() method of a protocol accepts a cell model, a set of parameter values and a simulator"
]
},
{
"cell_type": "code",
"execution_count": 14,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"default_params = {'gnabar_hh': 0.1, 'gkbar_hh': 0.03}\n",
"responses = twostep_protocol.run(cell_model=simple_cell, param_values=default_params, sim=nrn)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Plotting the response traces is now easy:"
]
},
{
"cell_type": "code",
"execution_count": 15,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
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"window.mpl = {};\n",
"\n",
"mpl.get_websocket_type = function() {\n",
" if (typeof(WebSocket) !== 'undefined') {\n",
" return WebSocket;\n",
" } else if (typeof(MozWebSocket) !== 'undefined') {\n",
" return MozWebSocket;\n",
" } else {\n",
" alert('Your browser does not have WebSocket support.' +\n",
" 'Please try Chrome, Safari or Firefox ≥ 6. ' +\n",
" 'Firefox 4 and 5 are also supported but you ' +\n",
" 'have to enable WebSockets in about:config.');\n",
" };\n",
"}\n",
"\n",
"mpl.figure = function(figure_id, websocket, ondownload, parent_element) {\n",
" this.id = figure_id;\n",
"\n",
" this.ws = websocket;\n",
"\n",
" this.supports_binary = (this.ws.binaryType != undefined);\n",
"\n",
" if (!this.supports_binary) {\n",
" var warnings = document.getElementById(\"mpl-warnings\");\n",
" if (warnings) {\n",
" warnings.style.display = 'block';\n",
" warnings.textContent = (\n",
" \"This browser does not support binary websocket messages. \" +\n",
" \"Performance may be slow.\");\n",
" }\n",
" }\n",
"\n",
" this.imageObj = new Image();\n",
"\n",
" this.context = undefined;\n",
" this.message = undefined;\n",
" this.canvas = undefined;\n",
" this.rubberband_canvas = undefined;\n",
" this.rubberband_context = undefined;\n",
" this.format_dropdown = undefined;\n",
"\n",
" this.image_mode = 'full';\n",
"\n",
" this.root = $('
');\n",
" this._root_extra_style(this.root)\n",
" this.root.attr('style', 'display: inline-block');\n",
"\n",
" $(parent_element).append(this.root);\n",
"\n",
" this._init_header(this);\n",
" this._init_canvas(this);\n",
" this._init_toolbar(this);\n",
"\n",
" var fig = this;\n",
"\n",
" this.waiting = false;\n",
"\n",
" this.ws.onopen = function () {\n",
" fig.send_message(\"supports_binary\", {value: fig.supports_binary});\n",
" fig.send_message(\"send_image_mode\", {});\n",
" fig.send_message(\"refresh\", {});\n",
" }\n",
"\n",
" this.imageObj.onload = function() {\n",
" if (fig.image_mode == 'full') {\n",
" // Full images could contain transparency (where diff images\n",
" // almost always do), so we need to clear the canvas so that\n",
" // there is no ghosting.\n",
" fig.context.clearRect(0, 0, fig.canvas.width, fig.canvas.height);\n",
" }\n",
" fig.context.drawImage(fig.imageObj, 0, 0);\n",
" };\n",
"\n",
" this.imageObj.onunload = function() {\n",
" this.ws.close();\n",
" }\n",
"\n",
" this.ws.onmessage = this._make_on_message_function(this);\n",
"\n",
" this.ondownload = ondownload;\n",
"}\n",
"\n",
"mpl.figure.prototype._init_header = function() {\n",
" var titlebar = $(\n",
" '
');\n",
" var titletext = $(\n",
" '
');\n",
" titlebar.append(titletext)\n",
" this.root.append(titlebar);\n",
" this.header = titletext[0];\n",
"}\n",
"\n",
"\n",
"\n",
"mpl.figure.prototype._canvas_extra_style = function(canvas_div) {\n",
"\n",
"}\n",
"\n",
"\n",
"mpl.figure.prototype._root_extra_style = function(canvas_div) {\n",
"\n",
"}\n",
"\n",
"mpl.figure.prototype._init_canvas = function() {\n",
" var fig = this;\n",
"\n",
" var canvas_div = $('
');\n",
"\n",
" canvas_div.attr('style', 'position: relative; clear: both; outline: 0');\n",
"\n",
" function canvas_keyboard_event(event) {\n",
" return fig.key_event(event, event['data']);\n",
" }\n",
"\n",
" canvas_div.keydown('key_press', canvas_keyboard_event);\n",
" canvas_div.keyup('key_release', canvas_keyboard_event);\n",
" this.canvas_div = canvas_div\n",
" this._canvas_extra_style(canvas_div)\n",
" this.root.append(canvas_div);\n",
"\n",
" var canvas = $(' ');\n",
" canvas.addClass('mpl-canvas');\n",
" canvas.attr('style', \"left: 0; top: 0; z-index: 0; outline: 0\")\n",
"\n",
" this.canvas = canvas[0];\n",
" this.context = canvas[0].getContext(\"2d\");\n",
"\n",
" var rubberband = $(' ');\n",
" rubberband.attr('style', \"position: absolute; left: 0; top: 0; z-index: 1;\")\n",
"\n",
" var pass_mouse_events = true;\n",
"\n",
" canvas_div.resizable({\n",
" start: function(event, ui) {\n",
" pass_mouse_events = false;\n",
" },\n",
" resize: function(event, ui) {\n",
" fig.request_resize(ui.size.width, ui.size.height);\n",
" },\n",
" stop: function(event, ui) {\n",
" pass_mouse_events = true;\n",
" fig.request_resize(ui.size.width, ui.size.height);\n",
" },\n",
" });\n",
"\n",
" function mouse_event_fn(event) {\n",
" if (pass_mouse_events)\n",
" return fig.mouse_event(event, event['data']);\n",
" }\n",
"\n",
" rubberband.mousedown('button_press', mouse_event_fn);\n",
" rubberband.mouseup('button_release', mouse_event_fn);\n",
" // Throttle sequential mouse events to 1 every 20ms.\n",
" rubberband.mousemove('motion_notify', mouse_event_fn);\n",
"\n",
" rubberband.mouseenter('figure_enter', mouse_event_fn);\n",
" rubberband.mouseleave('figure_leave', mouse_event_fn);\n",
"\n",
" canvas_div.on(\"wheel\", function (event) {\n",
" event = event.originalEvent;\n",
" event['data'] = 'scroll'\n",
" if (event.deltaY < 0) {\n",
" event.step = 1;\n",
" } else {\n",
" event.step = -1;\n",
" }\n",
" mouse_event_fn(event);\n",
" });\n",
"\n",
" canvas_div.append(canvas);\n",
" canvas_div.append(rubberband);\n",
"\n",
" this.rubberband = rubberband;\n",
" this.rubberband_canvas = rubberband[0];\n",
" this.rubberband_context = rubberband[0].getContext(\"2d\");\n",
" this.rubberband_context.strokeStyle = \"#000000\";\n",
"\n",
" this._resize_canvas = function(width, height) {\n",
" // Keep the size of the canvas, canvas container, and rubber band\n",
" // canvas in synch.\n",
" canvas_div.css('width', width)\n",
" canvas_div.css('height', height)\n",
"\n",
" canvas.attr('width', width);\n",
" canvas.attr('height', height);\n",
"\n",
" rubberband.attr('width', width);\n",
" rubberband.attr('height', height);\n",
" }\n",
"\n",
" // Set the figure to an initial 600x600px, this will subsequently be updated\n",
" // upon first draw.\n",
" this._resize_canvas(600, 600);\n",
"\n",
" // Disable right mouse context menu.\n",
" $(this.rubberband_canvas).bind(\"contextmenu\",function(e){\n",
" return false;\n",
" });\n",
"\n",
" function set_focus () {\n",
" canvas.focus();\n",
" canvas_div.focus();\n",
" }\n",
"\n",
" window.setTimeout(set_focus, 100);\n",
"}\n",
"\n",
"mpl.figure.prototype._init_toolbar = function() {\n",
" var fig = this;\n",
"\n",
" var nav_element = $('
')\n",
" nav_element.attr('style', 'width: 100%');\n",
" this.root.append(nav_element);\n",
"\n",
" // Define a callback function for later on.\n",
" function toolbar_event(event) {\n",
" return fig.toolbar_button_onclick(event['data']);\n",
" }\n",
" function toolbar_mouse_event(event) {\n",
" return fig.toolbar_button_onmouseover(event['data']);\n",
" }\n",
"\n",
" for(var toolbar_ind in mpl.toolbar_items) {\n",
" var name = mpl.toolbar_items[toolbar_ind][0];\n",
" var tooltip = mpl.toolbar_items[toolbar_ind][1];\n",
" var image = mpl.toolbar_items[toolbar_ind][2];\n",
" var method_name = mpl.toolbar_items[toolbar_ind][3];\n",
"\n",
" if (!name) {\n",
" // put a spacer in here.\n",
" continue;\n",
" }\n",
" var button = $(' ');\n",
" button.addClass('ui-button ui-widget ui-state-default ui-corner-all ' +\n",
" 'ui-button-icon-only');\n",
" button.attr('role', 'button');\n",
" button.attr('aria-disabled', 'false');\n",
" button.click(method_name, toolbar_event);\n",
" button.mouseover(tooltip, toolbar_mouse_event);\n",
"\n",
" var icon_img = $(' ');\n",
" icon_img.addClass('ui-button-icon-primary ui-icon');\n",
" icon_img.addClass(image);\n",
" icon_img.addClass('ui-corner-all');\n",
"\n",
" var tooltip_span = $(' ');\n",
" tooltip_span.addClass('ui-button-text');\n",
" tooltip_span.html(tooltip);\n",
"\n",
" button.append(icon_img);\n",
" button.append(tooltip_span);\n",
"\n",
" nav_element.append(button);\n",
" }\n",
"\n",
" var fmt_picker_span = $(' ');\n",
"\n",
" var fmt_picker = $(' ');\n",
" fmt_picker.addClass('mpl-toolbar-option ui-widget ui-widget-content');\n",
" fmt_picker_span.append(fmt_picker);\n",
" nav_element.append(fmt_picker_span);\n",
" this.format_dropdown = fmt_picker[0];\n",
"\n",
" for (var ind in mpl.extensions) {\n",
" var fmt = mpl.extensions[ind];\n",
" var option = $(\n",
" ' ', {selected: fmt === mpl.default_extension}).html(fmt);\n",
" fmt_picker.append(option)\n",
" }\n",
"\n",
" // Add hover states to the ui-buttons\n",
" $( \".ui-button\" ).hover(\n",
" function() { $(this).addClass(\"ui-state-hover\");},\n",
" function() { $(this).removeClass(\"ui-state-hover\");}\n",
" );\n",
"\n",
" var status_bar = $('');\n",
" nav_element.append(status_bar);\n",
" this.message = status_bar[0];\n",
"}\n",
"\n",
"mpl.figure.prototype.request_resize = function(x_pixels, y_pixels) {\n",
" // Request matplotlib to resize the figure. Matplotlib will then trigger a resize in the client,\n",
" // which will in turn request a refresh of the image.\n",
" this.send_message('resize', {'width': x_pixels, 'height': y_pixels});\n",
"}\n",
"\n",
"mpl.figure.prototype.send_message = function(type, properties) {\n",
" properties['type'] = type;\n",
" properties['figure_id'] = this.id;\n",
" this.ws.send(JSON.stringify(properties));\n",
"}\n",
"\n",
"mpl.figure.prototype.send_draw_message = function() {\n",
" if (!this.waiting) {\n",
" this.waiting = true;\n",
" this.ws.send(JSON.stringify({type: \"draw\", figure_id: this.id}));\n",
" }\n",
"}\n",
"\n",
"\n",
"mpl.figure.prototype.handle_save = function(fig, msg) {\n",
" var format_dropdown = fig.format_dropdown;\n",
" var format = format_dropdown.options[format_dropdown.selectedIndex].value;\n",
" fig.ondownload(fig, format);\n",
"}\n",
"\n",
"\n",
"mpl.figure.prototype.handle_resize = function(fig, msg) {\n",
" var size = msg['size'];\n",
" if (size[0] != fig.canvas.width || size[1] != fig.canvas.height) {\n",
" fig._resize_canvas(size[0], size[1]);\n",
" fig.send_message(\"refresh\", {});\n",
" };\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_rubberband = function(fig, msg) {\n",
" var x0 = msg['x0'];\n",
" var y0 = fig.canvas.height - msg['y0'];\n",
" var x1 = msg['x1'];\n",
" var y1 = fig.canvas.height - msg['y1'];\n",
" x0 = Math.floor(x0) + 0.5;\n",
" y0 = Math.floor(y0) + 0.5;\n",
" x1 = Math.floor(x1) + 0.5;\n",
" y1 = Math.floor(y1) + 0.5;\n",
" var min_x = Math.min(x0, x1);\n",
" var min_y = Math.min(y0, y1);\n",
" var width = Math.abs(x1 - x0);\n",
" var height = Math.abs(y1 - y0);\n",
"\n",
" fig.rubberband_context.clearRect(\n",
" 0, 0, fig.canvas.width, fig.canvas.height);\n",
"\n",
" fig.rubberband_context.strokeRect(min_x, min_y, width, height);\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_figure_label = function(fig, msg) {\n",
" // Updates the figure title.\n",
" fig.header.textContent = msg['label'];\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_cursor = function(fig, msg) {\n",
" var cursor = msg['cursor'];\n",
" switch(cursor)\n",
" {\n",
" case 0:\n",
" cursor = 'pointer';\n",
" break;\n",
" case 1:\n",
" cursor = 'default';\n",
" break;\n",
" case 2:\n",
" cursor = 'crosshair';\n",
" break;\n",
" case 3:\n",
" cursor = 'move';\n",
" break;\n",
" }\n",
" fig.rubberband_canvas.style.cursor = cursor;\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_message = function(fig, msg) {\n",
" fig.message.textContent = msg['message'];\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_draw = function(fig, msg) {\n",
" // Request the server to send over a new figure.\n",
" fig.send_draw_message();\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_image_mode = function(fig, msg) {\n",
" fig.image_mode = msg['mode'];\n",
"}\n",
"\n",
"mpl.figure.prototype.updated_canvas_event = function() {\n",
" // Called whenever the canvas gets updated.\n",
" this.send_message(\"ack\", {});\n",
"}\n",
"\n",
"// A function to construct a web socket function for onmessage handling.\n",
"// Called in the figure constructor.\n",
"mpl.figure.prototype._make_on_message_function = function(fig) {\n",
" return function socket_on_message(evt) {\n",
" if (evt.data instanceof Blob) {\n",
" /* FIXME: We get \"Resource interpreted as Image but\n",
" * transferred with MIME type text/plain:\" errors on\n",
" * Chrome. But how to set the MIME type? It doesn't seem\n",
" * to be part of the websocket stream */\n",
" evt.data.type = \"image/png\";\n",
"\n",
" /* Free the memory for the previous frames */\n",
" if (fig.imageObj.src) {\n",
" (window.URL || window.webkitURL).revokeObjectURL(\n",
" fig.imageObj.src);\n",
" }\n",
"\n",
" fig.imageObj.src = (window.URL || window.webkitURL).createObjectURL(\n",
" evt.data);\n",
" fig.updated_canvas_event();\n",
" fig.waiting = false;\n",
" return;\n",
" }\n",
" else if (typeof evt.data === 'string' && evt.data.slice(0, 21) == \"data:image/png;base64\") {\n",
" fig.imageObj.src = evt.data;\n",
" fig.updated_canvas_event();\n",
" fig.waiting = false;\n",
" return;\n",
" }\n",
"\n",
" var msg = JSON.parse(evt.data);\n",
" var msg_type = msg['type'];\n",
"\n",
" // Call the \"handle_{type}\" callback, which takes\n",
" // the figure and JSON message as its only arguments.\n",
" try {\n",
" var callback = fig[\"handle_\" + msg_type];\n",
" } catch (e) {\n",
" console.log(\"No handler for the '\" + msg_type + \"' message type: \", msg);\n",
" return;\n",
" }\n",
"\n",
" if (callback) {\n",
" try {\n",
" // console.log(\"Handling '\" + msg_type + \"' message: \", msg);\n",
" callback(fig, msg);\n",
" } catch (e) {\n",
" console.log(\"Exception inside the 'handler_\" + msg_type + \"' callback:\", e, e.stack, msg);\n",
" }\n",
" }\n",
" };\n",
"}\n",
"\n",
"// from http://stackoverflow.com/questions/1114465/getting-mouse-location-in-canvas\n",
"mpl.findpos = function(e) {\n",
" //this section is from http://www.quirksmode.org/js/events_properties.html\n",
" var targ;\n",
" if (!e)\n",
" e = window.event;\n",
" if (e.target)\n",
" targ = e.target;\n",
" else if (e.srcElement)\n",
" targ = e.srcElement;\n",
" if (targ.nodeType == 3) // defeat Safari bug\n",
" targ = targ.parentNode;\n",
"\n",
" // jQuery normalizes the pageX and pageY\n",
" // pageX,Y are the mouse positions relative to the document\n",
" // offset() returns the position of the element relative to the document\n",
" var x = e.pageX - $(targ).offset().left;\n",
" var y = e.pageY - $(targ).offset().top;\n",
"\n",
" return {\"x\": x, \"y\": y};\n",
"};\n",
"\n",
"/*\n",
" * return a copy of an object with only non-object keys\n",
" * we need this to avoid circular references\n",
" * http://stackoverflow.com/a/24161582/3208463\n",
" */\n",
"function simpleKeys (original) {\n",
" return Object.keys(original).reduce(function (obj, key) {\n",
" if (typeof original[key] !== 'object')\n",
" obj[key] = original[key]\n",
" return obj;\n",
" }, {});\n",
"}\n",
"\n",
"mpl.figure.prototype.mouse_event = function(event, name) {\n",
" var canvas_pos = mpl.findpos(event)\n",
"\n",
" if (name === 'button_press')\n",
" {\n",
" this.canvas.focus();\n",
" this.canvas_div.focus();\n",
" }\n",
"\n",
" var x = canvas_pos.x;\n",
" var y = canvas_pos.y;\n",
"\n",
" this.send_message(name, {x: x, y: y, button: event.button,\n",
" step: event.step,\n",
" guiEvent: simpleKeys(event)});\n",
"\n",
" /* This prevents the web browser from automatically changing to\n",
" * the text insertion cursor when the button is pressed. We want\n",
" * to control all of the cursor setting manually through the\n",
" * 'cursor' event from matplotlib */\n",
" event.preventDefault();\n",
" return false;\n",
"}\n",
"\n",
"mpl.figure.prototype._key_event_extra = function(event, name) {\n",
" // Handle any extra behaviour associated with a key event\n",
"}\n",
"\n",
"mpl.figure.prototype.key_event = function(event, name) {\n",
"\n",
" // Prevent repeat events\n",
" if (name == 'key_press')\n",
" {\n",
" if (event.which === this._key)\n",
" return;\n",
" else\n",
" this._key = event.which;\n",
" }\n",
" if (name == 'key_release')\n",
" this._key = null;\n",
"\n",
" var value = '';\n",
" if (event.ctrlKey && event.which != 17)\n",
" value += \"ctrl+\";\n",
" if (event.altKey && event.which != 18)\n",
" value += \"alt+\";\n",
" if (event.shiftKey && event.which != 16)\n",
" value += \"shift+\";\n",
"\n",
" value += 'k';\n",
" value += event.which.toString();\n",
"\n",
" this._key_event_extra(event, name);\n",
"\n",
" this.send_message(name, {key: value,\n",
" guiEvent: simpleKeys(event)});\n",
" return false;\n",
"}\n",
"\n",
"mpl.figure.prototype.toolbar_button_onclick = function(name) {\n",
" if (name == 'download') {\n",
" this.handle_save(this, null);\n",
" } else {\n",
" this.send_message(\"toolbar_button\", {name: name});\n",
" }\n",
"};\n",
"\n",
"mpl.figure.prototype.toolbar_button_onmouseover = function(tooltip) {\n",
" this.message.textContent = tooltip;\n",
"};\n",
"mpl.toolbar_items = [[\"Home\", \"Reset original view\", \"fa fa-home icon-home\", \"home\"], [\"Back\", \"Back to previous view\", \"fa fa-arrow-left icon-arrow-left\", \"back\"], [\"Forward\", \"Forward to next view\", \"fa fa-arrow-right icon-arrow-right\", \"forward\"], [\"\", \"\", \"\", \"\"], [\"Pan\", \"Pan axes with left mouse, zoom with right\", \"fa fa-arrows icon-move\", \"pan\"], [\"Zoom\", \"Zoom to rectangle\", \"fa fa-square-o icon-check-empty\", \"zoom\"], [\"\", \"\", \"\", \"\"], [\"Download\", \"Download plot\", \"fa fa-floppy-o icon-save\", \"download\"]];\n",
"\n",
"mpl.extensions = [\"eps\", \"pdf\", \"png\", \"ps\", \"raw\", \"svg\"];\n",
"\n",
"mpl.default_extension = \"png\";var comm_websocket_adapter = function(comm) {\n",
" // Create a \"websocket\"-like object which calls the given IPython comm\n",
" // object with the appropriate methods. Currently this is a non binary\n",
" // socket, so there is still some room for performance tuning.\n",
" var ws = {};\n",
"\n",
" ws.close = function() {\n",
" comm.close()\n",
" };\n",
" ws.send = function(m) {\n",
" //console.log('sending', m);\n",
" comm.send(m);\n",
" };\n",
" // Register the callback with on_msg.\n",
" comm.on_msg(function(msg) {\n",
" //console.log('receiving', msg['content']['data'], msg);\n",
" // Pass the mpl event to the overriden (by mpl) onmessage function.\n",
" ws.onmessage(msg['content']['data'])\n",
" });\n",
" return ws;\n",
"}\n",
"\n",
"mpl.mpl_figure_comm = function(comm, msg) {\n",
" // This is the function which gets called when the mpl process\n",
" // starts-up an IPython Comm through the \"matplotlib\" channel.\n",
"\n",
" var id = msg.content.data.id;\n",
" // Get hold of the div created by the display call when the Comm\n",
" // socket was opened in Python.\n",
" var element = $(\"#\" + id);\n",
" var ws_proxy = comm_websocket_adapter(comm)\n",
"\n",
" function ondownload(figure, format) {\n",
" window.open(figure.imageObj.src);\n",
" }\n",
"\n",
" var fig = new mpl.figure(id, ws_proxy,\n",
" ondownload,\n",
" element.get(0));\n",
"\n",
" // Call onopen now - mpl needs it, as it is assuming we've passed it a real\n",
" // web socket which is closed, not our websocket->open comm proxy.\n",
" ws_proxy.onopen();\n",
"\n",
" fig.parent_element = element.get(0);\n",
" fig.cell_info = mpl.find_output_cell(\"
\");\n",
" if (!fig.cell_info) {\n",
" console.error(\"Failed to find cell for figure\", id, fig);\n",
" return;\n",
" }\n",
"\n",
" var output_index = fig.cell_info[2]\n",
" var cell = fig.cell_info[0];\n",
"\n",
"};\n",
"\n",
"mpl.figure.prototype.handle_close = function(fig, msg) {\n",
" fig.root.unbind('remove')\n",
"\n",
" // Update the output cell to use the data from the current canvas.\n",
" fig.push_to_output();\n",
" var dataURL = fig.canvas.toDataURL();\n",
" // Re-enable the keyboard manager in IPython - without this line, in FF,\n",
" // the notebook keyboard shortcuts fail.\n",
" IPython.keyboard_manager.enable()\n",
" $(fig.parent_element).html(' ');\n",
" fig.close_ws(fig, msg);\n",
"}\n",
"\n",
"mpl.figure.prototype.close_ws = function(fig, msg){\n",
" fig.send_message('closing', msg);\n",
" // fig.ws.close()\n",
"}\n",
"\n",
"mpl.figure.prototype.push_to_output = function(remove_interactive) {\n",
" // Turn the data on the canvas into data in the output cell.\n",
" var dataURL = this.canvas.toDataURL();\n",
" this.cell_info[1]['text/html'] = ' ';\n",
"}\n",
"\n",
"mpl.figure.prototype.updated_canvas_event = function() {\n",
" // Tell IPython that the notebook contents must change.\n",
" IPython.notebook.set_dirty(true);\n",
" this.send_message(\"ack\", {});\n",
" var fig = this;\n",
" // Wait a second, then push the new image to the DOM so\n",
" // that it is saved nicely (might be nice to debounce this).\n",
" setTimeout(function () { fig.push_to_output() }, 1000);\n",
"}\n",
"\n",
"mpl.figure.prototype._init_toolbar = function() {\n",
" var fig = this;\n",
"\n",
" var nav_element = $('
')\n",
" nav_element.attr('style', 'width: 100%');\n",
" this.root.append(nav_element);\n",
"\n",
" // Define a callback function for later on.\n",
" function toolbar_event(event) {\n",
" return fig.toolbar_button_onclick(event['data']);\n",
" }\n",
" function toolbar_mouse_event(event) {\n",
" return fig.toolbar_button_onmouseover(event['data']);\n",
" }\n",
"\n",
" for(var toolbar_ind in mpl.toolbar_items){\n",
" var name = mpl.toolbar_items[toolbar_ind][0];\n",
" var tooltip = mpl.toolbar_items[toolbar_ind][1];\n",
" var image = mpl.toolbar_items[toolbar_ind][2];\n",
" var method_name = mpl.toolbar_items[toolbar_ind][3];\n",
"\n",
" if (!name) { continue; };\n",
"\n",
" var button = $(' ');\n",
" button.click(method_name, toolbar_event);\n",
" button.mouseover(tooltip, toolbar_mouse_event);\n",
" nav_element.append(button);\n",
" }\n",
"\n",
" // Add the status bar.\n",
" var status_bar = $(' ');\n",
" nav_element.append(status_bar);\n",
" this.message = status_bar[0];\n",
"\n",
" // Add the close button to the window.\n",
" var buttongrp = $('
');\n",
" var button = $(' ');\n",
" button.click(function (evt) { fig.handle_close(fig, {}); } );\n",
" button.mouseover('Stop Interaction', toolbar_mouse_event);\n",
" buttongrp.append(button);\n",
" var titlebar = this.root.find($('.ui-dialog-titlebar'));\n",
" titlebar.prepend(buttongrp);\n",
"}\n",
"\n",
"mpl.figure.prototype._root_extra_style = function(el){\n",
" var fig = this\n",
" el.on(\"remove\", function(){\n",
"\tfig.close_ws(fig, {});\n",
" });\n",
"}\n",
"\n",
"mpl.figure.prototype._canvas_extra_style = function(el){\n",
" // this is important to make the div 'focusable\n",
" el.attr('tabindex', 0)\n",
" // reach out to IPython and tell the keyboard manager to turn it's self\n",
" // off when our div gets focus\n",
"\n",
" // location in version 3\n",
" if (IPython.notebook.keyboard_manager) {\n",
" IPython.notebook.keyboard_manager.register_events(el);\n",
" }\n",
" else {\n",
" // location in version 2\n",
" IPython.keyboard_manager.register_events(el);\n",
" }\n",
"\n",
"}\n",
"\n",
"mpl.figure.prototype._key_event_extra = function(event, name) {\n",
" var manager = IPython.notebook.keyboard_manager;\n",
" if (!manager)\n",
" manager = IPython.keyboard_manager;\n",
"\n",
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" manager.handle_keydown(event);\n",
" }\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_save = function(fig, msg) {\n",
" fig.ondownload(fig, null);\n",
"}\n",
"\n",
"\n",
"mpl.find_output_cell = function(html_output) {\n",
" // Return the cell and output element which can be found *uniquely* in the notebook.\n",
" // Note - this is a bit hacky, but it is done because the \"notebook_saving.Notebook\"\n",
" // IPython event is triggered only after the cells have been serialised, which for\n",
" // our purposes (turning an active figure into a static one), is too late.\n",
" var cells = IPython.notebook.get_cells();\n",
" var ncells = cells.length;\n",
" for (var i=0; i= 3 moved mimebundle to data attribute of output\n",
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"\n",
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"// The kernel may be null if the page has been refreshed.\n",
"if (IPython.notebook.kernel != null) {\n",
" IPython.notebook.kernel.comm_manager.register_target('matplotlib', mpl.mpl_figure_comm);\n",
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""
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"source": [
"def plot_responses(responses):\n",
" plt.subplot(2,1,1)\n",
" plt.plot(responses['step1.soma.v']['time'], responses['step1.soma.v']['voltage'], label='step1')\n",
" plt.legend()\n",
" plt.subplot(2,1,2)\n",
" plt.plot(responses['step2.soma.v']['time'], responses['step2.soma.v']['voltage'], label='step2')\n",
" plt.legend()\n",
" plt.tight_layout()\n",
"\n",
"plot_responses(responses)\n",
"plt.show()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"As you can see, when we use different parameter values, the response looks different."
]
},
{
"cell_type": "code",
"execution_count": 16,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"other_params = {'gnabar_hh': 0.11, 'gkbar_hh': 0.04}\n",
"plot_responses(twostep_protocol.run(cell_model=simple_cell, param_values=other_params, sim=nrn))"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": []
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"### Defining eFeatures and objectives\n",
"\n",
"For every response we need to define a set of eFeatures we will use for the fitness calculation later. We have to combine features together into objectives that will be used by the optimisation algorithm. In this case we will create one objective per feature:"
]
},
{
"cell_type": "code",
"execution_count": 17,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"efel_feature_means = {'step1': {'Spikecount': 1}, 'step2': {'Spikecount': 5}}\n",
"\n",
"objectives = []\n",
"\n",
"for protocol in sweep_protocols:\n",
" stim_start = protocol.stimuli[0].step_delay\n",
" stim_end = stim_start + protocol.stimuli[0].step_duration\n",
" for efel_feature_name, mean in efel_feature_means[protocol.name].items():\n",
" feature_name = '%s.%s' % (protocol.name, efel_feature_name)\n",
" feature = ephys.efeatures.eFELFeature(\n",
" feature_name,\n",
" efel_feature_name=efel_feature_name,\n",
" recording_names={'': '%s.soma.v' % protocol.name},\n",
" stim_start=stim_start,\n",
" stim_end=stim_end,\n",
" exp_mean=mean,\n",
" exp_std=0.05 * mean)\n",
" objective = ephys.objectives.SingletonObjective(\n",
" feature_name,\n",
" feature)\n",
" objectives.append(objective)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"### Creating the cell evaluator\n",
"\n",
"We will need an object that can use these objective definitions to calculate the scores from a protocol response. This is called a ScoreCalculator."
]
},
{
"cell_type": "code",
"execution_count": 18,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"score_calc = ephys.objectivescalculators.ObjectivesCalculator(objectives) "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Combining everything together we have a CellEvaluator. The CellEvaluator constructor has a field 'parameter_names' which contains the (ordered) list of names of the parameters that are used as input (and will be fitted later on)."
]
},
{
"cell_type": "code",
"execution_count": 19,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"cell_evaluator = ephys.evaluators.CellEvaluator(\n",
" cell_model=simple_cell,\n",
" param_names=['gnabar_hh', 'gkbar_hh'],\n",
" fitness_protocols={twostep_protocol.name: twostep_protocol},\n",
" fitness_calculator=score_calc,\n",
" sim=nrn)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"### Evaluating the cell\n",
"\n",
"The cell can now be evaluate for a certain set of parameter values."
]
},
{
"cell_type": "code",
"execution_count": 20,
"metadata": {
"collapsed": false
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'step2.Spikecount': 0.0, 'step1.Spikecount': 0.0}\n",
"{'step2.Spikecount': 4.0, 'step1.Spikecount': 0.0}\n"
]
}
],
"source": [
"print(cell_evaluator.evaluate_with_dicts(default_params))\n",
"print(cell_evaluator.evaluate_with_dicts(other_params))"
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"## Setting up and running an optimisation\n",
"\n",
"Now that we have a cell template and an evaluator for this cell, we can set up an optimisation."
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"And this optimisation can be run for a certain number of generations"
]
},
{
"cell_type": "code",
"execution_count": 21,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"optimisation = bpop.optimisations.DEAPOptimisation(\n",
" evaluator=cell_evaluator,\n",
" offspring_size = 100,\n",
" seed=1)\n",
"\n",
"# results = optimisation.run(max_ngen=10, cp_filename='checkpoints/checkpoint.pkl')"
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"The optimisation has return us 4 objects: final population, hall of fame, statistical logs and history. \n",
"\n",
"The final population contains a list of tuples, with each tuple representing the two parameters of the model"
]
},
{
"cell_type": "code",
"execution_count": 22,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"import pickle\n",
"# pickle.dump(results, open('results.pkl', 'w'))\n",
"# results = pickle.load(open('results.pkl')\n",
"\n",
"cp = pickle.load(open('checkpoints/checkpoint.pkl'))\n",
"results = (cp['population'],\n",
" cp['halloffame'],\n",
" cp['logbook'],\n",
" cp['history'])\n",
"\n",
" \n",
"pop, hall_of_fame, logs, hist = results\n"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"The best individual found during the optimisation is the first individual of the hall of fame"
]
},
{
"cell_type": "code",
"execution_count": 23,
"metadata": {
"collapsed": false
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Best individual: [0.05047162045596707, 0.01553579607479454]\n",
"Fitness values: (0.0, 0.0)\n"
]
}
],
"source": [
"all_inds = hist.genealogy_history.values()\n",
"best_inds = [ind for ind in all_inds if ind.fitness.valid and ind.fitness.sum == 0]\n",
"# print([ind.fitness.values for ind in best_inds])\n",
"# best_inds = hall_of_fame[:100]\n",
"best_ind = best_inds[1]\n",
"print('Best individual: ', best_ind)\n",
"print('Fitness values: ', best_ind.fitness.values)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"We can evaluate this individual and make use of a convenience function of the cell evaluator to return us a dict of the parameters"
]
},
{
"cell_type": "code",
"execution_count": 24,
"metadata": {
"collapsed": false
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'step2.Spikecount': 0.0, 'step1.Spikecount': 0.0} [0.15948084951086058, 0.040876554474167215]\n",
"{'step2.Spikecount': 0.0, 'step1.Spikecount': 0.0} [0.05047162045596707, 0.01553579607479454]\n",
"{'step2.Spikecount': 0.0, 'step1.Spikecount': 0.0} [0.0951754875850295, 0.025347861639078685]\n",
"{'step2.Spikecount': 0.0, 'step1.Spikecount': 0.0} [0.09432136998860223, 0.026756980292376657]\n",
"{'step2.Spikecount': 0.0, 'step1.Spikecount': 0.0} [0.14284515471059417, 0.03785780405241329]\n",
"{'step2.Spikecount': 0.0, 'step1.Spikecount': 0.0} [0.05047162045596707, 0.01553579607479454]\n",
"{'step2.Spikecount': 0.0, 'step1.Spikecount': 0.0} [0.0951754875850295, 0.025347861639078685]\n",
"{'step2.Spikecount': 0.0, 'step1.Spikecount': 0.0} [0.12853697616017354, 0.03533022234039911]\n",
"{'step2.Spikecount': 0.0, 'step1.Spikecount': 0.0} [0.09160460586691756, 0.026756980292376657]\n",
"{'step2.Spikecount': 0.0, 'step1.Spikecount': 0.0} [0.15409363218638306, 0.03995407384574071]\n"
]
}
],
"source": [
"for best_ind in best_inds[:10]:\n",
" best_ind_dict = cell_evaluator.param_dict(best_ind)\n",
" print(cell_evaluator.evaluate_with_dicts(best_ind_dict), best_ind)\n",
" plot_responses(twostep_protocol.run(cell_model=simple_cell, param_values=best_ind_dict, sim=nrn))"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"As you can see the evaluation returns the same values as the fitness values provided by the optimisation output. \n",
"We can have a look at the responses now."
]
},
{
"cell_type": "code",
"execution_count": 25,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"import pickle\n",
"RESPONSE_PICKLE = 'responses.pkl'\n",
"\n",
"if os.path.exists(RESPONSE_PICKLE):\n",
" responses = pickle.load(open(RESPONSE_PICKLE))\n",
"else:\n",
" responses = []\n",
" for best_ind in best_inds:\n",
" best_ind_dict = cell_evaluator.param_dict(best_ind)\n",
" responses.append(cell_evaluator.run_protocols(cell_evaluator.fitness_protocols.values(), param_values=best_ind_dict))\n",
" pickle.dump(responses, open(RESPONSE_PICKLE, 'w'), protocol=2)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Let's have a look at the optimisation statistics.\n",
"We can plot the minimal score (sum of all objective scores) found in every optimisation. \n",
"The optimisation algorithm uses negative fitness scores, so we actually have to look at the maximum values log."
]
},
{
"cell_type": "code",
"execution_count": 26,
"metadata": {
"collapsed": false
},
"outputs": [
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" var fmt = mpl.extensions[ind];\n",
" var option = $(\n",
" ' ', {selected: fmt === mpl.default_extension}).html(fmt);\n",
" fmt_picker.append(option)\n",
" }\n",
"\n",
" // Add hover states to the ui-buttons\n",
" $( \".ui-button\" ).hover(\n",
" function() { $(this).addClass(\"ui-state-hover\");},\n",
" function() { $(this).removeClass(\"ui-state-hover\");}\n",
" );\n",
"\n",
" var status_bar = $('');\n",
" nav_element.append(status_bar);\n",
" this.message = status_bar[0];\n",
"}\n",
"\n",
"mpl.figure.prototype.request_resize = function(x_pixels, y_pixels) {\n",
" // Request matplotlib to resize the figure. Matplotlib will then trigger a resize in the client,\n",
" // which will in turn request a refresh of the image.\n",
" this.send_message('resize', {'width': x_pixels, 'height': y_pixels});\n",
"}\n",
"\n",
"mpl.figure.prototype.send_message = function(type, properties) {\n",
" properties['type'] = type;\n",
" properties['figure_id'] = this.id;\n",
" this.ws.send(JSON.stringify(properties));\n",
"}\n",
"\n",
"mpl.figure.prototype.send_draw_message = function() {\n",
" if (!this.waiting) {\n",
" this.waiting = true;\n",
" this.ws.send(JSON.stringify({type: \"draw\", figure_id: this.id}));\n",
" }\n",
"}\n",
"\n",
"\n",
"mpl.figure.prototype.handle_save = function(fig, msg) {\n",
" var format_dropdown = fig.format_dropdown;\n",
" var format = format_dropdown.options[format_dropdown.selectedIndex].value;\n",
" fig.ondownload(fig, format);\n",
"}\n",
"\n",
"\n",
"mpl.figure.prototype.handle_resize = function(fig, msg) {\n",
" var size = msg['size'];\n",
" if (size[0] != fig.canvas.width || size[1] != fig.canvas.height) {\n",
" fig._resize_canvas(size[0], size[1]);\n",
" fig.send_message(\"refresh\", {});\n",
" };\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_rubberband = function(fig, msg) {\n",
" var x0 = msg['x0'];\n",
" var y0 = fig.canvas.height - msg['y0'];\n",
" var x1 = msg['x1'];\n",
" var y1 = fig.canvas.height - msg['y1'];\n",
" x0 = Math.floor(x0) + 0.5;\n",
" y0 = Math.floor(y0) + 0.5;\n",
" x1 = Math.floor(x1) + 0.5;\n",
" y1 = Math.floor(y1) + 0.5;\n",
" var min_x = Math.min(x0, x1);\n",
" var min_y = Math.min(y0, y1);\n",
" var width = Math.abs(x1 - x0);\n",
" var height = Math.abs(y1 - y0);\n",
"\n",
" fig.rubberband_context.clearRect(\n",
" 0, 0, fig.canvas.width, fig.canvas.height);\n",
"\n",
" fig.rubberband_context.strokeRect(min_x, min_y, width, height);\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_figure_label = function(fig, msg) {\n",
" // Updates the figure title.\n",
" fig.header.textContent = msg['label'];\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_cursor = function(fig, msg) {\n",
" var cursor = msg['cursor'];\n",
" switch(cursor)\n",
" {\n",
" case 0:\n",
" cursor = 'pointer';\n",
" break;\n",
" case 1:\n",
" cursor = 'default';\n",
" break;\n",
" case 2:\n",
" cursor = 'crosshair';\n",
" break;\n",
" case 3:\n",
" cursor = 'move';\n",
" break;\n",
" }\n",
" fig.rubberband_canvas.style.cursor = cursor;\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_message = function(fig, msg) {\n",
" fig.message.textContent = msg['message'];\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_draw = function(fig, msg) {\n",
" // Request the server to send over a new figure.\n",
" fig.send_draw_message();\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_image_mode = function(fig, msg) {\n",
" fig.image_mode = msg['mode'];\n",
"}\n",
"\n",
"mpl.figure.prototype.updated_canvas_event = function() {\n",
" // Called whenever the canvas gets updated.\n",
" this.send_message(\"ack\", {});\n",
"}\n",
"\n",
"// A function to construct a web socket function for onmessage handling.\n",
"// Called in the figure constructor.\n",
"mpl.figure.prototype._make_on_message_function = function(fig) {\n",
" return function socket_on_message(evt) {\n",
" if (evt.data instanceof Blob) {\n",
" /* FIXME: We get \"Resource interpreted as Image but\n",
" * transferred with MIME type text/plain:\" errors on\n",
" * Chrome. But how to set the MIME type? It doesn't seem\n",
" * to be part of the websocket stream */\n",
" evt.data.type = \"image/png\";\n",
"\n",
" /* Free the memory for the previous frames */\n",
" if (fig.imageObj.src) {\n",
" (window.URL || window.webkitURL).revokeObjectURL(\n",
" fig.imageObj.src);\n",
" }\n",
"\n",
" fig.imageObj.src = (window.URL || window.webkitURL).createObjectURL(\n",
" evt.data);\n",
" fig.updated_canvas_event();\n",
" fig.waiting = false;\n",
" return;\n",
" }\n",
" else if (typeof evt.data === 'string' && evt.data.slice(0, 21) == \"data:image/png;base64\") {\n",
" fig.imageObj.src = evt.data;\n",
" fig.updated_canvas_event();\n",
" fig.waiting = false;\n",
" return;\n",
" }\n",
"\n",
" var msg = JSON.parse(evt.data);\n",
" var msg_type = msg['type'];\n",
"\n",
" // Call the \"handle_{type}\" callback, which takes\n",
" // the figure and JSON message as its only arguments.\n",
" try {\n",
" var callback = fig[\"handle_\" + msg_type];\n",
" } catch (e) {\n",
" console.log(\"No handler for the '\" + msg_type + \"' message type: \", msg);\n",
" return;\n",
" }\n",
"\n",
" if (callback) {\n",
" try {\n",
" // console.log(\"Handling '\" + msg_type + \"' message: \", msg);\n",
" callback(fig, msg);\n",
" } catch (e) {\n",
" console.log(\"Exception inside the 'handler_\" + msg_type + \"' callback:\", e, e.stack, msg);\n",
" }\n",
" }\n",
" };\n",
"}\n",
"\n",
"// from http://stackoverflow.com/questions/1114465/getting-mouse-location-in-canvas\n",
"mpl.findpos = function(e) {\n",
" //this section is from http://www.quirksmode.org/js/events_properties.html\n",
" var targ;\n",
" if (!e)\n",
" e = window.event;\n",
" if (e.target)\n",
" targ = e.target;\n",
" else if (e.srcElement)\n",
" targ = e.srcElement;\n",
" if (targ.nodeType == 3) // defeat Safari bug\n",
" targ = targ.parentNode;\n",
"\n",
" // jQuery normalizes the pageX and pageY\n",
" // pageX,Y are the mouse positions relative to the document\n",
" // offset() returns the position of the element relative to the document\n",
" var x = e.pageX - $(targ).offset().left;\n",
" var y = e.pageY - $(targ).offset().top;\n",
"\n",
" return {\"x\": x, \"y\": y};\n",
"};\n",
"\n",
"/*\n",
" * return a copy of an object with only non-object keys\n",
" * we need this to avoid circular references\n",
" * http://stackoverflow.com/a/24161582/3208463\n",
" */\n",
"function simpleKeys (original) {\n",
" return Object.keys(original).reduce(function (obj, key) {\n",
" if (typeof original[key] !== 'object')\n",
" obj[key] = original[key]\n",
" return obj;\n",
" }, {});\n",
"}\n",
"\n",
"mpl.figure.prototype.mouse_event = function(event, name) {\n",
" var canvas_pos = mpl.findpos(event)\n",
"\n",
" if (name === 'button_press')\n",
" {\n",
" this.canvas.focus();\n",
" this.canvas_div.focus();\n",
" }\n",
"\n",
" var x = canvas_pos.x;\n",
" var y = canvas_pos.y;\n",
"\n",
" this.send_message(name, {x: x, y: y, button: event.button,\n",
" step: event.step,\n",
" guiEvent: simpleKeys(event)});\n",
"\n",
" /* This prevents the web browser from automatically changing to\n",
" * the text insertion cursor when the button is pressed. We want\n",
" * to control all of the cursor setting manually through the\n",
" * 'cursor' event from matplotlib */\n",
" event.preventDefault();\n",
" return false;\n",
"}\n",
"\n",
"mpl.figure.prototype._key_event_extra = function(event, name) {\n",
" // Handle any extra behaviour associated with a key event\n",
"}\n",
"\n",
"mpl.figure.prototype.key_event = function(event, name) {\n",
"\n",
" // Prevent repeat events\n",
" if (name == 'key_press')\n",
" {\n",
" if (event.which === this._key)\n",
" return;\n",
" else\n",
" this._key = event.which;\n",
" }\n",
" if (name == 'key_release')\n",
" this._key = null;\n",
"\n",
" var value = '';\n",
" if (event.ctrlKey && event.which != 17)\n",
" value += \"ctrl+\";\n",
" if (event.altKey && event.which != 18)\n",
" value += \"alt+\";\n",
" if (event.shiftKey && event.which != 16)\n",
" value += \"shift+\";\n",
"\n",
" value += 'k';\n",
" value += event.which.toString();\n",
"\n",
" this._key_event_extra(event, name);\n",
"\n",
" this.send_message(name, {key: value,\n",
" guiEvent: simpleKeys(event)});\n",
" return false;\n",
"}\n",
"\n",
"mpl.figure.prototype.toolbar_button_onclick = function(name) {\n",
" if (name == 'download') {\n",
" this.handle_save(this, null);\n",
" } else {\n",
" this.send_message(\"toolbar_button\", {name: name});\n",
" }\n",
"};\n",
"\n",
"mpl.figure.prototype.toolbar_button_onmouseover = function(tooltip) {\n",
" this.message.textContent = tooltip;\n",
"};\n",
"mpl.toolbar_items = [[\"Home\", \"Reset original view\", \"fa fa-home icon-home\", \"home\"], [\"Back\", \"Back to previous view\", \"fa fa-arrow-left icon-arrow-left\", \"back\"], [\"Forward\", \"Forward to next view\", \"fa fa-arrow-right icon-arrow-right\", \"forward\"], [\"\", \"\", \"\", \"\"], [\"Pan\", \"Pan axes with left mouse, zoom with right\", \"fa fa-arrows icon-move\", \"pan\"], [\"Zoom\", \"Zoom to rectangle\", \"fa fa-square-o icon-check-empty\", \"zoom\"], [\"\", \"\", \"\", \"\"], [\"Download\", \"Download plot\", \"fa fa-floppy-o icon-save\", \"download\"]];\n",
"\n",
"mpl.extensions = [\"eps\", \"pdf\", \"png\", \"ps\", \"raw\", \"svg\"];\n",
"\n",
"mpl.default_extension = \"png\";var comm_websocket_adapter = function(comm) {\n",
" // Create a \"websocket\"-like object which calls the given IPython comm\n",
" // object with the appropriate methods. Currently this is a non binary\n",
" // socket, so there is still some room for performance tuning.\n",
" var ws = {};\n",
"\n",
" ws.close = function() {\n",
" comm.close()\n",
" };\n",
" ws.send = function(m) {\n",
" //console.log('sending', m);\n",
" comm.send(m);\n",
" };\n",
" // Register the callback with on_msg.\n",
" comm.on_msg(function(msg) {\n",
" //console.log('receiving', msg['content']['data'], msg);\n",
" // Pass the mpl event to the overriden (by mpl) onmessage function.\n",
" ws.onmessage(msg['content']['data'])\n",
" });\n",
" return ws;\n",
"}\n",
"\n",
"mpl.mpl_figure_comm = function(comm, msg) {\n",
" // This is the function which gets called when the mpl process\n",
" // starts-up an IPython Comm through the \"matplotlib\" channel.\n",
"\n",
" var id = msg.content.data.id;\n",
" // Get hold of the div created by the display call when the Comm\n",
" // socket was opened in Python.\n",
" var element = $(\"#\" + id);\n",
" var ws_proxy = comm_websocket_adapter(comm)\n",
"\n",
" function ondownload(figure, format) {\n",
" window.open(figure.imageObj.src);\n",
" }\n",
"\n",
" var fig = new mpl.figure(id, ws_proxy,\n",
" ondownload,\n",
" element.get(0));\n",
"\n",
" // Call onopen now - mpl needs it, as it is assuming we've passed it a real\n",
" // web socket which is closed, not our websocket->open comm proxy.\n",
" ws_proxy.onopen();\n",
"\n",
" fig.parent_element = element.get(0);\n",
" fig.cell_info = mpl.find_output_cell(\"
\");\n",
" if (!fig.cell_info) {\n",
" console.error(\"Failed to find cell for figure\", id, fig);\n",
" return;\n",
" }\n",
"\n",
" var output_index = fig.cell_info[2]\n",
" var cell = fig.cell_info[0];\n",
"\n",
"};\n",
"\n",
"mpl.figure.prototype.handle_close = function(fig, msg) {\n",
" fig.root.unbind('remove')\n",
"\n",
" // Update the output cell to use the data from the current canvas.\n",
" fig.push_to_output();\n",
" var dataURL = fig.canvas.toDataURL();\n",
" // Re-enable the keyboard manager in IPython - without this line, in FF,\n",
" // the notebook keyboard shortcuts fail.\n",
" IPython.keyboard_manager.enable()\n",
" $(fig.parent_element).html(' ');\n",
" fig.close_ws(fig, msg);\n",
"}\n",
"\n",
"mpl.figure.prototype.close_ws = function(fig, msg){\n",
" fig.send_message('closing', msg);\n",
" // fig.ws.close()\n",
"}\n",
"\n",
"mpl.figure.prototype.push_to_output = function(remove_interactive) {\n",
" // Turn the data on the canvas into data in the output cell.\n",
" var dataURL = this.canvas.toDataURL();\n",
" this.cell_info[1]['text/html'] = ' ';\n",
"}\n",
"\n",
"mpl.figure.prototype.updated_canvas_event = function() {\n",
" // Tell IPython that the notebook contents must change.\n",
" IPython.notebook.set_dirty(true);\n",
" this.send_message(\"ack\", {});\n",
" var fig = this;\n",
" // Wait a second, then push the new image to the DOM so\n",
" // that it is saved nicely (might be nice to debounce this).\n",
" setTimeout(function () { fig.push_to_output() }, 1000);\n",
"}\n",
"\n",
"mpl.figure.prototype._init_toolbar = function() {\n",
" var fig = this;\n",
"\n",
" var nav_element = $('
')\n",
" nav_element.attr('style', 'width: 100%');\n",
" this.root.append(nav_element);\n",
"\n",
" // Define a callback function for later on.\n",
" function toolbar_event(event) {\n",
" return fig.toolbar_button_onclick(event['data']);\n",
" }\n",
" function toolbar_mouse_event(event) {\n",
" return fig.toolbar_button_onmouseover(event['data']);\n",
" }\n",
"\n",
" for(var toolbar_ind in mpl.toolbar_items){\n",
" var name = mpl.toolbar_items[toolbar_ind][0];\n",
" var tooltip = mpl.toolbar_items[toolbar_ind][1];\n",
" var image = mpl.toolbar_items[toolbar_ind][2];\n",
" var method_name = mpl.toolbar_items[toolbar_ind][3];\n",
"\n",
" if (!name) { continue; };\n",
"\n",
" var button = $(' ');\n",
" button.click(method_name, toolbar_event);\n",
" button.mouseover(tooltip, toolbar_mouse_event);\n",
" nav_element.append(button);\n",
" }\n",
"\n",
" // Add the status bar.\n",
" var status_bar = $(' ');\n",
" nav_element.append(status_bar);\n",
" this.message = status_bar[0];\n",
"\n",
" // Add the close button to the window.\n",
" var buttongrp = $('
');\n",
" var button = $(' ');\n",
" button.click(function (evt) { fig.handle_close(fig, {}); } );\n",
" button.mouseover('Stop Interaction', toolbar_mouse_event);\n",
" buttongrp.append(button);\n",
" var titlebar = this.root.find($('.ui-dialog-titlebar'));\n",
" titlebar.prepend(buttongrp);\n",
"}\n",
"\n",
"mpl.figure.prototype._root_extra_style = function(el){\n",
" var fig = this\n",
" el.on(\"remove\", function(){\n",
"\tfig.close_ws(fig, {});\n",
" });\n",
"}\n",
"\n",
"mpl.figure.prototype._canvas_extra_style = function(el){\n",
" // this is important to make the div 'focusable\n",
" el.attr('tabindex', 0)\n",
" // reach out to IPython and tell the keyboard manager to turn it's self\n",
" // off when our div gets focus\n",
"\n",
" // location in version 3\n",
" if (IPython.notebook.keyboard_manager) {\n",
" IPython.notebook.keyboard_manager.register_events(el);\n",
" }\n",
" else {\n",
" // location in version 2\n",
" IPython.keyboard_manager.register_events(el);\n",
" }\n",
"\n",
"}\n",
"\n",
"mpl.figure.prototype._key_event_extra = function(event, name) {\n",
" var manager = IPython.notebook.keyboard_manager;\n",
" if (!manager)\n",
" manager = IPython.keyboard_manager;\n",
"\n",
" // Check for shift+enter\n",
" if (event.shiftKey && event.which == 13) {\n",
" this.canvas_div.blur();\n",
" event.shiftKey = false;\n",
" // Send a \"J\" for go to next cell\n",
" event.which = 74;\n",
" event.keyCode = 74;\n",
" manager.command_mode();\n",
" manager.handle_keydown(event);\n",
" }\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_save = function(fig, msg) {\n",
" fig.ondownload(fig, null);\n",
"}\n",
"\n",
"\n",
"mpl.find_output_cell = function(html_output) {\n",
" // Return the cell and output element which can be found *uniquely* in the notebook.\n",
" // Note - this is a bit hacky, but it is done because the \"notebook_saving.Notebook\"\n",
" // IPython event is triggered only after the cells have been serialised, which for\n",
" // our purposes (turning an active figure into a static one), is too late.\n",
" var cells = IPython.notebook.get_cells();\n",
" var ncells = cells.length;\n",
" for (var i=0; i= 3 moved mimebundle to data attribute of output\n",
" data = data.data;\n",
" }\n",
" if (data['text/html'] == html_output) {\n",
" return [cell, data, j];\n",
" }\n",
" }\n",
" }\n",
" }\n",
"}\n",
"\n",
"// Register the function which deals with the matplotlib target/channel.\n",
"// The kernel may be null if the page has been refreshed.\n",
"if (IPython.notebook.kernel != null) {\n",
" IPython.notebook.kernel.comm_manager.register_target('matplotlib', mpl.mpl_figure_comm);\n",
"}\n"
],
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
},
{
"data": {
"text/html": [
" "
],
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
},
{
"data": {
"application/javascript": [
"/* Put everything inside the global mpl namespace */\n",
"window.mpl = {};\n",
"\n",
"mpl.get_websocket_type = function() {\n",
" if (typeof(WebSocket) !== 'undefined') {\n",
" return WebSocket;\n",
" } else if (typeof(MozWebSocket) !== 'undefined') {\n",
" return MozWebSocket;\n",
" } else {\n",
" alert('Your browser does not have WebSocket support.' +\n",
" 'Please try Chrome, Safari or Firefox ≥ 6. ' +\n",
" 'Firefox 4 and 5 are also supported but you ' +\n",
" 'have to enable WebSockets in about:config.');\n",
" };\n",
"}\n",
"\n",
"mpl.figure = function(figure_id, websocket, ondownload, parent_element) {\n",
" this.id = figure_id;\n",
"\n",
" this.ws = websocket;\n",
"\n",
" this.supports_binary = (this.ws.binaryType != undefined);\n",
"\n",
" if (!this.supports_binary) {\n",
" var warnings = document.getElementById(\"mpl-warnings\");\n",
" if (warnings) {\n",
" warnings.style.display = 'block';\n",
" warnings.textContent = (\n",
" \"This browser does not support binary websocket messages. \" +\n",
" \"Performance may be slow.\");\n",
" }\n",
" }\n",
"\n",
" this.imageObj = new Image();\n",
"\n",
" this.context = undefined;\n",
" this.message = undefined;\n",
" this.canvas = undefined;\n",
" this.rubberband_canvas = undefined;\n",
" this.rubberband_context = undefined;\n",
" this.format_dropdown = undefined;\n",
"\n",
" this.image_mode = 'full';\n",
"\n",
" this.root = $('
');\n",
" this._root_extra_style(this.root)\n",
" this.root.attr('style', 'display: inline-block');\n",
"\n",
" $(parent_element).append(this.root);\n",
"\n",
" this._init_header(this);\n",
" this._init_canvas(this);\n",
" this._init_toolbar(this);\n",
"\n",
" var fig = this;\n",
"\n",
" this.waiting = false;\n",
"\n",
" this.ws.onopen = function () {\n",
" fig.send_message(\"supports_binary\", {value: fig.supports_binary});\n",
" fig.send_message(\"send_image_mode\", {});\n",
" fig.send_message(\"refresh\", {});\n",
" }\n",
"\n",
" this.imageObj.onload = function() {\n",
" if (fig.image_mode == 'full') {\n",
" // Full images could contain transparency (where diff images\n",
" // almost always do), so we need to clear the canvas so that\n",
" // there is no ghosting.\n",
" fig.context.clearRect(0, 0, fig.canvas.width, fig.canvas.height);\n",
" }\n",
" fig.context.drawImage(fig.imageObj, 0, 0);\n",
" };\n",
"\n",
" this.imageObj.onunload = function() {\n",
" this.ws.close();\n",
" }\n",
"\n",
" this.ws.onmessage = this._make_on_message_function(this);\n",
"\n",
" this.ondownload = ondownload;\n",
"}\n",
"\n",
"mpl.figure.prototype._init_header = function() {\n",
" var titlebar = $(\n",
" '
');\n",
" var titletext = $(\n",
" '
');\n",
" titlebar.append(titletext)\n",
" this.root.append(titlebar);\n",
" this.header = titletext[0];\n",
"}\n",
"\n",
"\n",
"\n",
"mpl.figure.prototype._canvas_extra_style = function(canvas_div) {\n",
"\n",
"}\n",
"\n",
"\n",
"mpl.figure.prototype._root_extra_style = function(canvas_div) {\n",
"\n",
"}\n",
"\n",
"mpl.figure.prototype._init_canvas = function() {\n",
" var fig = this;\n",
"\n",
" var canvas_div = $('
');\n",
"\n",
" canvas_div.attr('style', 'position: relative; clear: both; outline: 0');\n",
"\n",
" function canvas_keyboard_event(event) {\n",
" return fig.key_event(event, event['data']);\n",
" }\n",
"\n",
" canvas_div.keydown('key_press', canvas_keyboard_event);\n",
" canvas_div.keyup('key_release', canvas_keyboard_event);\n",
" this.canvas_div = canvas_div\n",
" this._canvas_extra_style(canvas_div)\n",
" this.root.append(canvas_div);\n",
"\n",
" var canvas = $(' ');\n",
" canvas.addClass('mpl-canvas');\n",
" canvas.attr('style', \"left: 0; top: 0; z-index: 0; outline: 0\")\n",
"\n",
" this.canvas = canvas[0];\n",
" this.context = canvas[0].getContext(\"2d\");\n",
"\n",
" var rubberband = $(' ');\n",
" rubberband.attr('style', \"position: absolute; left: 0; top: 0; z-index: 1;\")\n",
"\n",
" var pass_mouse_events = true;\n",
"\n",
" canvas_div.resizable({\n",
" start: function(event, ui) {\n",
" pass_mouse_events = false;\n",
" },\n",
" resize: function(event, ui) {\n",
" fig.request_resize(ui.size.width, ui.size.height);\n",
" },\n",
" stop: function(event, ui) {\n",
" pass_mouse_events = true;\n",
" fig.request_resize(ui.size.width, ui.size.height);\n",
" },\n",
" });\n",
"\n",
" function mouse_event_fn(event) {\n",
" if (pass_mouse_events)\n",
" return fig.mouse_event(event, event['data']);\n",
" }\n",
"\n",
" rubberband.mousedown('button_press', mouse_event_fn);\n",
" rubberband.mouseup('button_release', mouse_event_fn);\n",
" // Throttle sequential mouse events to 1 every 20ms.\n",
" rubberband.mousemove('motion_notify', mouse_event_fn);\n",
"\n",
" rubberband.mouseenter('figure_enter', mouse_event_fn);\n",
" rubberband.mouseleave('figure_leave', mouse_event_fn);\n",
"\n",
" canvas_div.on(\"wheel\", function (event) {\n",
" event = event.originalEvent;\n",
" event['data'] = 'scroll'\n",
" if (event.deltaY < 0) {\n",
" event.step = 1;\n",
" } else {\n",
" event.step = -1;\n",
" }\n",
" mouse_event_fn(event);\n",
" });\n",
"\n",
" canvas_div.append(canvas);\n",
" canvas_div.append(rubberband);\n",
"\n",
" this.rubberband = rubberband;\n",
" this.rubberband_canvas = rubberband[0];\n",
" this.rubberband_context = rubberband[0].getContext(\"2d\");\n",
" this.rubberband_context.strokeStyle = \"#000000\";\n",
"\n",
" this._resize_canvas = function(width, height) {\n",
" // Keep the size of the canvas, canvas container, and rubber band\n",
" // canvas in synch.\n",
" canvas_div.css('width', width)\n",
" canvas_div.css('height', height)\n",
"\n",
" canvas.attr('width', width);\n",
" canvas.attr('height', height);\n",
"\n",
" rubberband.attr('width', width);\n",
" rubberband.attr('height', height);\n",
" }\n",
"\n",
" // Set the figure to an initial 600x600px, this will subsequently be updated\n",
" // upon first draw.\n",
" this._resize_canvas(600, 600);\n",
"\n",
" // Disable right mouse context menu.\n",
" $(this.rubberband_canvas).bind(\"contextmenu\",function(e){\n",
" return false;\n",
" });\n",
"\n",
" function set_focus () {\n",
" canvas.focus();\n",
" canvas_div.focus();\n",
" }\n",
"\n",
" window.setTimeout(set_focus, 100);\n",
"}\n",
"\n",
"mpl.figure.prototype._init_toolbar = function() {\n",
" var fig = this;\n",
"\n",
" var nav_element = $('
')\n",
" nav_element.attr('style', 'width: 100%');\n",
" this.root.append(nav_element);\n",
"\n",
" // Define a callback function for later on.\n",
" function toolbar_event(event) {\n",
" return fig.toolbar_button_onclick(event['data']);\n",
" }\n",
" function toolbar_mouse_event(event) {\n",
" return fig.toolbar_button_onmouseover(event['data']);\n",
" }\n",
"\n",
" for(var toolbar_ind in mpl.toolbar_items) {\n",
" var name = mpl.toolbar_items[toolbar_ind][0];\n",
" var tooltip = mpl.toolbar_items[toolbar_ind][1];\n",
" var image = mpl.toolbar_items[toolbar_ind][2];\n",
" var method_name = mpl.toolbar_items[toolbar_ind][3];\n",
"\n",
" if (!name) {\n",
" // put a spacer in here.\n",
" continue;\n",
" }\n",
" var button = $(' ');\n",
" button.addClass('ui-button ui-widget ui-state-default ui-corner-all ' +\n",
" 'ui-button-icon-only');\n",
" button.attr('role', 'button');\n",
" button.attr('aria-disabled', 'false');\n",
" button.click(method_name, toolbar_event);\n",
" button.mouseover(tooltip, toolbar_mouse_event);\n",
"\n",
" var icon_img = $(' ');\n",
" icon_img.addClass('ui-button-icon-primary ui-icon');\n",
" icon_img.addClass(image);\n",
" icon_img.addClass('ui-corner-all');\n",
"\n",
" var tooltip_span = $(' ');\n",
" tooltip_span.addClass('ui-button-text');\n",
" tooltip_span.html(tooltip);\n",
"\n",
" button.append(icon_img);\n",
" button.append(tooltip_span);\n",
"\n",
" nav_element.append(button);\n",
" }\n",
"\n",
" var fmt_picker_span = $(' ');\n",
"\n",
" var fmt_picker = $(' ');\n",
" fmt_picker.addClass('mpl-toolbar-option ui-widget ui-widget-content');\n",
" fmt_picker_span.append(fmt_picker);\n",
" nav_element.append(fmt_picker_span);\n",
" this.format_dropdown = fmt_picker[0];\n",
"\n",
" for (var ind in mpl.extensions) {\n",
" var fmt = mpl.extensions[ind];\n",
" var option = $(\n",
" ' ', {selected: fmt === mpl.default_extension}).html(fmt);\n",
" fmt_picker.append(option)\n",
" }\n",
"\n",
" // Add hover states to the ui-buttons\n",
" $( \".ui-button\" ).hover(\n",
" function() { $(this).addClass(\"ui-state-hover\");},\n",
" function() { $(this).removeClass(\"ui-state-hover\");}\n",
" );\n",
"\n",
" var status_bar = $('');\n",
" nav_element.append(status_bar);\n",
" this.message = status_bar[0];\n",
"}\n",
"\n",
"mpl.figure.prototype.request_resize = function(x_pixels, y_pixels) {\n",
" // Request matplotlib to resize the figure. Matplotlib will then trigger a resize in the client,\n",
" // which will in turn request a refresh of the image.\n",
" this.send_message('resize', {'width': x_pixels, 'height': y_pixels});\n",
"}\n",
"\n",
"mpl.figure.prototype.send_message = function(type, properties) {\n",
" properties['type'] = type;\n",
" properties['figure_id'] = this.id;\n",
" this.ws.send(JSON.stringify(properties));\n",
"}\n",
"\n",
"mpl.figure.prototype.send_draw_message = function() {\n",
" if (!this.waiting) {\n",
" this.waiting = true;\n",
" this.ws.send(JSON.stringify({type: \"draw\", figure_id: this.id}));\n",
" }\n",
"}\n",
"\n",
"\n",
"mpl.figure.prototype.handle_save = function(fig, msg) {\n",
" var format_dropdown = fig.format_dropdown;\n",
" var format = format_dropdown.options[format_dropdown.selectedIndex].value;\n",
" fig.ondownload(fig, format);\n",
"}\n",
"\n",
"\n",
"mpl.figure.prototype.handle_resize = function(fig, msg) {\n",
" var size = msg['size'];\n",
" if (size[0] != fig.canvas.width || size[1] != fig.canvas.height) {\n",
" fig._resize_canvas(size[0], size[1]);\n",
" fig.send_message(\"refresh\", {});\n",
" };\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_rubberband = function(fig, msg) {\n",
" var x0 = msg['x0'];\n",
" var y0 = fig.canvas.height - msg['y0'];\n",
" var x1 = msg['x1'];\n",
" var y1 = fig.canvas.height - msg['y1'];\n",
" x0 = Math.floor(x0) + 0.5;\n",
" y0 = Math.floor(y0) + 0.5;\n",
" x1 = Math.floor(x1) + 0.5;\n",
" y1 = Math.floor(y1) + 0.5;\n",
" var min_x = Math.min(x0, x1);\n",
" var min_y = Math.min(y0, y1);\n",
" var width = Math.abs(x1 - x0);\n",
" var height = Math.abs(y1 - y0);\n",
"\n",
" fig.rubberband_context.clearRect(\n",
" 0, 0, fig.canvas.width, fig.canvas.height);\n",
"\n",
" fig.rubberband_context.strokeRect(min_x, min_y, width, height);\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_figure_label = function(fig, msg) {\n",
" // Updates the figure title.\n",
" fig.header.textContent = msg['label'];\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_cursor = function(fig, msg) {\n",
" var cursor = msg['cursor'];\n",
" switch(cursor)\n",
" {\n",
" case 0:\n",
" cursor = 'pointer';\n",
" break;\n",
" case 1:\n",
" cursor = 'default';\n",
" break;\n",
" case 2:\n",
" cursor = 'crosshair';\n",
" break;\n",
" case 3:\n",
" cursor = 'move';\n",
" break;\n",
" }\n",
" fig.rubberband_canvas.style.cursor = cursor;\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_message = function(fig, msg) {\n",
" fig.message.textContent = msg['message'];\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_draw = function(fig, msg) {\n",
" // Request the server to send over a new figure.\n",
" fig.send_draw_message();\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_image_mode = function(fig, msg) {\n",
" fig.image_mode = msg['mode'];\n",
"}\n",
"\n",
"mpl.figure.prototype.updated_canvas_event = function() {\n",
" // Called whenever the canvas gets updated.\n",
" this.send_message(\"ack\", {});\n",
"}\n",
"\n",
"// A function to construct a web socket function for onmessage handling.\n",
"// Called in the figure constructor.\n",
"mpl.figure.prototype._make_on_message_function = function(fig) {\n",
" return function socket_on_message(evt) {\n",
" if (evt.data instanceof Blob) {\n",
" /* FIXME: We get \"Resource interpreted as Image but\n",
" * transferred with MIME type text/plain:\" errors on\n",
" * Chrome. But how to set the MIME type? It doesn't seem\n",
" * to be part of the websocket stream */\n",
" evt.data.type = \"image/png\";\n",
"\n",
" /* Free the memory for the previous frames */\n",
" if (fig.imageObj.src) {\n",
" (window.URL || window.webkitURL).revokeObjectURL(\n",
" fig.imageObj.src);\n",
" }\n",
"\n",
" fig.imageObj.src = (window.URL || window.webkitURL).createObjectURL(\n",
" evt.data);\n",
" fig.updated_canvas_event();\n",
" fig.waiting = false;\n",
" return;\n",
" }\n",
" else if (typeof evt.data === 'string' && evt.data.slice(0, 21) == \"data:image/png;base64\") {\n",
" fig.imageObj.src = evt.data;\n",
" fig.updated_canvas_event();\n",
" fig.waiting = false;\n",
" return;\n",
" }\n",
"\n",
" var msg = JSON.parse(evt.data);\n",
" var msg_type = msg['type'];\n",
"\n",
" // Call the \"handle_{type}\" callback, which takes\n",
" // the figure and JSON message as its only arguments.\n",
" try {\n",
" var callback = fig[\"handle_\" + msg_type];\n",
" } catch (e) {\n",
" console.log(\"No handler for the '\" + msg_type + \"' message type: \", msg);\n",
" return;\n",
" }\n",
"\n",
" if (callback) {\n",
" try {\n",
" // console.log(\"Handling '\" + msg_type + \"' message: \", msg);\n",
" callback(fig, msg);\n",
" } catch (e) {\n",
" console.log(\"Exception inside the 'handler_\" + msg_type + \"' callback:\", e, e.stack, msg);\n",
" }\n",
" }\n",
" };\n",
"}\n",
"\n",
"// from http://stackoverflow.com/questions/1114465/getting-mouse-location-in-canvas\n",
"mpl.findpos = function(e) {\n",
" //this section is from http://www.quirksmode.org/js/events_properties.html\n",
" var targ;\n",
" if (!e)\n",
" e = window.event;\n",
" if (e.target)\n",
" targ = e.target;\n",
" else if (e.srcElement)\n",
" targ = e.srcElement;\n",
" if (targ.nodeType == 3) // defeat Safari bug\n",
" targ = targ.parentNode;\n",
"\n",
" // jQuery normalizes the pageX and pageY\n",
" // pageX,Y are the mouse positions relative to the document\n",
" // offset() returns the position of the element relative to the document\n",
" var x = e.pageX - $(targ).offset().left;\n",
" var y = e.pageY - $(targ).offset().top;\n",
"\n",
" return {\"x\": x, \"y\": y};\n",
"};\n",
"\n",
"/*\n",
" * return a copy of an object with only non-object keys\n",
" * we need this to avoid circular references\n",
" * http://stackoverflow.com/a/24161582/3208463\n",
" */\n",
"function simpleKeys (original) {\n",
" return Object.keys(original).reduce(function (obj, key) {\n",
" if (typeof original[key] !== 'object')\n",
" obj[key] = original[key]\n",
" return obj;\n",
" }, {});\n",
"}\n",
"\n",
"mpl.figure.prototype.mouse_event = function(event, name) {\n",
" var canvas_pos = mpl.findpos(event)\n",
"\n",
" if (name === 'button_press')\n",
" {\n",
" this.canvas.focus();\n",
" this.canvas_div.focus();\n",
" }\n",
"\n",
" var x = canvas_pos.x;\n",
" var y = canvas_pos.y;\n",
"\n",
" this.send_message(name, {x: x, y: y, button: event.button,\n",
" step: event.step,\n",
" guiEvent: simpleKeys(event)});\n",
"\n",
" /* This prevents the web browser from automatically changing to\n",
" * the text insertion cursor when the button is pressed. We want\n",
" * to control all of the cursor setting manually through the\n",
" * 'cursor' event from matplotlib */\n",
" event.preventDefault();\n",
" return false;\n",
"}\n",
"\n",
"mpl.figure.prototype._key_event_extra = function(event, name) {\n",
" // Handle any extra behaviour associated with a key event\n",
"}\n",
"\n",
"mpl.figure.prototype.key_event = function(event, name) {\n",
"\n",
" // Prevent repeat events\n",
" if (name == 'key_press')\n",
" {\n",
" if (event.which === this._key)\n",
" return;\n",
" else\n",
" this._key = event.which;\n",
" }\n",
" if (name == 'key_release')\n",
" this._key = null;\n",
"\n",
" var value = '';\n",
" if (event.ctrlKey && event.which != 17)\n",
" value += \"ctrl+\";\n",
" if (event.altKey && event.which != 18)\n",
" value += \"alt+\";\n",
" if (event.shiftKey && event.which != 16)\n",
" value += \"shift+\";\n",
"\n",
" value += 'k';\n",
" value += event.which.toString();\n",
"\n",
" this._key_event_extra(event, name);\n",
"\n",
" this.send_message(name, {key: value,\n",
" guiEvent: simpleKeys(event)});\n",
" return false;\n",
"}\n",
"\n",
"mpl.figure.prototype.toolbar_button_onclick = function(name) {\n",
" if (name == 'download') {\n",
" this.handle_save(this, null);\n",
" } else {\n",
" this.send_message(\"toolbar_button\", {name: name});\n",
" }\n",
"};\n",
"\n",
"mpl.figure.prototype.toolbar_button_onmouseover = function(tooltip) {\n",
" this.message.textContent = tooltip;\n",
"};\n",
"mpl.toolbar_items = [[\"Home\", \"Reset original view\", \"fa fa-home icon-home\", \"home\"], [\"Back\", \"Back to previous view\", \"fa fa-arrow-left icon-arrow-left\", \"back\"], [\"Forward\", \"Forward to next view\", \"fa fa-arrow-right icon-arrow-right\", \"forward\"], [\"\", \"\", \"\", \"\"], [\"Pan\", \"Pan axes with left mouse, zoom with right\", \"fa fa-arrows icon-move\", \"pan\"], [\"Zoom\", \"Zoom to rectangle\", \"fa fa-square-o icon-check-empty\", \"zoom\"], [\"\", \"\", \"\", \"\"], [\"Download\", \"Download plot\", \"fa fa-floppy-o icon-save\", \"download\"]];\n",
"\n",
"mpl.extensions = [\"eps\", \"pdf\", \"png\", \"ps\", \"raw\", \"svg\"];\n",
"\n",
"mpl.default_extension = \"png\";var comm_websocket_adapter = function(comm) {\n",
" // Create a \"websocket\"-like object which calls the given IPython comm\n",
" // object with the appropriate methods. Currently this is a non binary\n",
" // socket, so there is still some room for performance tuning.\n",
" var ws = {};\n",
"\n",
" ws.close = function() {\n",
" comm.close()\n",
" };\n",
" ws.send = function(m) {\n",
" //console.log('sending', m);\n",
" comm.send(m);\n",
" };\n",
" // Register the callback with on_msg.\n",
" comm.on_msg(function(msg) {\n",
" //console.log('receiving', msg['content']['data'], msg);\n",
" // Pass the mpl event to the overriden (by mpl) onmessage function.\n",
" ws.onmessage(msg['content']['data'])\n",
" });\n",
" return ws;\n",
"}\n",
"\n",
"mpl.mpl_figure_comm = function(comm, msg) {\n",
" // This is the function which gets called when the mpl process\n",
" // starts-up an IPython Comm through the \"matplotlib\" channel.\n",
"\n",
" var id = msg.content.data.id;\n",
" // Get hold of the div created by the display call when the Comm\n",
" // socket was opened in Python.\n",
" var element = $(\"#\" + id);\n",
" var ws_proxy = comm_websocket_adapter(comm)\n",
"\n",
" function ondownload(figure, format) {\n",
" window.open(figure.imageObj.src);\n",
" }\n",
"\n",
" var fig = new mpl.figure(id, ws_proxy,\n",
" ondownload,\n",
" element.get(0));\n",
"\n",
" // Call onopen now - mpl needs it, as it is assuming we've passed it a real\n",
" // web socket which is closed, not our websocket->open comm proxy.\n",
" ws_proxy.onopen();\n",
"\n",
" fig.parent_element = element.get(0);\n",
" fig.cell_info = mpl.find_output_cell(\"
\");\n",
" if (!fig.cell_info) {\n",
" console.error(\"Failed to find cell for figure\", id, fig);\n",
" return;\n",
" }\n",
"\n",
" var output_index = fig.cell_info[2]\n",
" var cell = fig.cell_info[0];\n",
"\n",
"};\n",
"\n",
"mpl.figure.prototype.handle_close = function(fig, msg) {\n",
" fig.root.unbind('remove')\n",
"\n",
" // Update the output cell to use the data from the current canvas.\n",
" fig.push_to_output();\n",
" var dataURL = fig.canvas.toDataURL();\n",
" // Re-enable the keyboard manager in IPython - without this line, in FF,\n",
" // the notebook keyboard shortcuts fail.\n",
" IPython.keyboard_manager.enable()\n",
" $(fig.parent_element).html(' ');\n",
" fig.close_ws(fig, msg);\n",
"}\n",
"\n",
"mpl.figure.prototype.close_ws = function(fig, msg){\n",
" fig.send_message('closing', msg);\n",
" // fig.ws.close()\n",
"}\n",
"\n",
"mpl.figure.prototype.push_to_output = function(remove_interactive) {\n",
" // Turn the data on the canvas into data in the output cell.\n",
" var dataURL = this.canvas.toDataURL();\n",
" this.cell_info[1]['text/html'] = ' ';\n",
"}\n",
"\n",
"mpl.figure.prototype.updated_canvas_event = function() {\n",
" // Tell IPython that the notebook contents must change.\n",
" IPython.notebook.set_dirty(true);\n",
" this.send_message(\"ack\", {});\n",
" var fig = this;\n",
" // Wait a second, then push the new image to the DOM so\n",
" // that it is saved nicely (might be nice to debounce this).\n",
" setTimeout(function () { fig.push_to_output() }, 1000);\n",
"}\n",
"\n",
"mpl.figure.prototype._init_toolbar = function() {\n",
" var fig = this;\n",
"\n",
" var nav_element = $('
')\n",
" nav_element.attr('style', 'width: 100%');\n",
" this.root.append(nav_element);\n",
"\n",
" // Define a callback function for later on.\n",
" function toolbar_event(event) {\n",
" return fig.toolbar_button_onclick(event['data']);\n",
" }\n",
" function toolbar_mouse_event(event) {\n",
" return fig.toolbar_button_onmouseover(event['data']);\n",
" }\n",
"\n",
" for(var toolbar_ind in mpl.toolbar_items){\n",
" var name = mpl.toolbar_items[toolbar_ind][0];\n",
" var tooltip = mpl.toolbar_items[toolbar_ind][1];\n",
" var image = mpl.toolbar_items[toolbar_ind][2];\n",
" var method_name = mpl.toolbar_items[toolbar_ind][3];\n",
"\n",
" if (!name) { continue; };\n",
"\n",
" var button = $(' ');\n",
" button.click(method_name, toolbar_event);\n",
" button.mouseover(tooltip, toolbar_mouse_event);\n",
" nav_element.append(button);\n",
" }\n",
"\n",
" // Add the status bar.\n",
" var status_bar = $(' ');\n",
" nav_element.append(status_bar);\n",
" this.message = status_bar[0];\n",
"\n",
" // Add the close button to the window.\n",
" var buttongrp = $('
');\n",
" var button = $(' ');\n",
" button.click(function (evt) { fig.handle_close(fig, {}); } );\n",
" button.mouseover('Stop Interaction', toolbar_mouse_event);\n",
" buttongrp.append(button);\n",
" var titlebar = this.root.find($('.ui-dialog-titlebar'));\n",
" titlebar.prepend(buttongrp);\n",
"}\n",
"\n",
"mpl.figure.prototype._root_extra_style = function(el){\n",
" var fig = this\n",
" el.on(\"remove\", function(){\n",
"\tfig.close_ws(fig, {});\n",
" });\n",
"}\n",
"\n",
"mpl.figure.prototype._canvas_extra_style = function(el){\n",
" // this is important to make the div 'focusable\n",
" el.attr('tabindex', 0)\n",
" // reach out to IPython and tell the keyboard manager to turn it's self\n",
" // off when our div gets focus\n",
"\n",
" // location in version 3\n",
" if (IPython.notebook.keyboard_manager) {\n",
" IPython.notebook.keyboard_manager.register_events(el);\n",
" }\n",
" else {\n",
" // location in version 2\n",
" IPython.keyboard_manager.register_events(el);\n",
" }\n",
"\n",
"}\n",
"\n",
"mpl.figure.prototype._key_event_extra = function(event, name) {\n",
" var manager = IPython.notebook.keyboard_manager;\n",
" if (!manager)\n",
" manager = IPython.keyboard_manager;\n",
"\n",
" // Check for shift+enter\n",
" if (event.shiftKey && event.which == 13) {\n",
" this.canvas_div.blur();\n",
" event.shiftKey = false;\n",
" // Send a \"J\" for go to next cell\n",
" event.which = 74;\n",
" event.keyCode = 74;\n",
" manager.command_mode();\n",
" manager.handle_keydown(event);\n",
" }\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_save = function(fig, msg) {\n",
" fig.ondownload(fig, null);\n",
"}\n",
"\n",
"\n",
"mpl.find_output_cell = function(html_output) {\n",
" // Return the cell and output element which can be found *uniquely* in the notebook.\n",
" // Note - this is a bit hacky, but it is done because the \"notebook_saving.Notebook\"\n",
" // IPython event is triggered only after the cells have been serialised, which for\n",
" // our purposes (turning an active figure into a static one), is too late.\n",
" var cells = IPython.notebook.get_cells();\n",
" var ncells = cells.length;\n",
" for (var i=0; i= 3 moved mimebundle to data attribute of output\n",
" data = data.data;\n",
" }\n",
" if (data['text/html'] == html_output) {\n",
" return [cell, data, j];\n",
" }\n",
" }\n",
" }\n",
" }\n",
"}\n",
"\n",
"// Register the function which deals with the matplotlib target/channel.\n",
"// The kernel may be null if the page has been refreshed.\n",
"if (IPython.notebook.kernel != null) {\n",
" IPython.notebook.kernel.comm_manager.register_target('matplotlib', mpl.mpl_figure_comm);\n",
"}\n"
],
"text/plain": [
""
]
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"data": {
"text/html": [
" "
],
"text/plain": [
""
]
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"metadata": {},
"output_type": "display_data"
}
],
"source": [
"import numpy\n",
"\n",
"gen_numbers = logs.select('gen')\n",
"min_fitness = numpy.array(logs.select('min'))\n",
"max_fitness = logs.select('max')\n",
"mean_fitness = numpy.array(logs.select('avg'))\n",
"std_fitness = numpy.array(logs.select('std'))\n",
"\n",
"fig, ax = plt.subplots(3, figsize=(10, 10), facecolor='white')\n",
"fig_trip, ax_trip = plt.subplots(1, figsize=(10, 5), facecolor='white')\n",
"\n",
"plot_count = len(responses)\n",
"for index, response in enumerate(responses[:plot_count]):\n",
" color='lightblue'\n",
" if index == plot_count - 1:\n",
" color='blue'\n",
" \n",
" # best_ind_dict = cell_evaluator.param_dict(best_ind)\n",
" # responses = cell_evaluator.run_protocols(cell_evaluator.fitness_protocols.values(), param_values=best_ind_dict)\n",
" ax[0].plot(response['step1.soma.v']['time'], response['step1.soma.v']['voltage'], color=color, linewidth=1)\n",
" axes = ax[1].plot(response['step2.soma.v']['time'], response['step2.soma.v']['voltage'], color=color, linewidth=1)\n",
" # axes[0].set_rasterized(True)\n",
" \n",
"ax[0].set_xlabel('Time (ms)')\n",
"ax[0].set_ylabel('Voltage (mV)')\n",
"ax[0].set_xlim(80, 200)\n",
"ax[1].set_xlabel('Time (ms)')\n",
"ax[1].set_ylabel('Voltage (mV)')\n",
"ax[1].set_xlim(80, 200)\n",
"\n",
"# ax[0].legend()\n",
"\n",
"std = std_fitness\n",
"mean = mean_fitness\n",
"minimum = min_fitness\n",
"stdminus = mean - std \n",
"stdplus = mean + std\n",
"\n",
"ax[2].plot( \n",
" gen_numbers, \n",
" mean, \n",
" color='black', \n",
" linewidth=2, \n",
" label='population average') \n",
"\n",
"ax[2].fill_between( \n",
" gen_numbers, \n",
" stdminus, \n",
" stdplus, \n",
" color='lightgray', \n",
" linewidth=2, \n",
" label=r'population standard deviation') \n",
"\n",
"ax[2].plot( \n",
" gen_numbers, \n",
" minimum, \n",
" color='red', \n",
" linewidth=2, \n",
" label='population minimum') \n",
"\n",
"ax[2].set_xlim(min(gen_numbers) - 1, max(gen_numbers) + 1) \n",
"ax[2].set_xlabel('Generation #') \n",
"ax[2].set_ylabel('Sum of objectives') \n",
"ax[2].set_ylim([0, max(stdplus)]) \n",
"ax[2].legend() \n",
"\n",
"all_inds = hist.genealogy_history.values()\n",
"\n",
"gnabars = numpy.array([ind[0] for ind in all_inds])\n",
"gkbars = numpy.array([ind[1] for ind in all_inds])\n",
"sums = numpy.array([ind.fitness.sum for ind in all_inds])\n",
"# psums = zip(gnabars, gkbars, sums)\n",
"zero_gnabars = gnabars[numpy.where(sums == 0)]\n",
"zero_gkbars = gkbars[numpy.where(sums == 0)]\n",
"\n",
"# X = numpy.linspace(gnabar_param.bounds[0], gnabar_param.bounds[1], 150)\n",
"# Y = numpy.linspace(gkbar_param.bounds[0], gkbar_param.bounds[1], 150)\n",
"# X,Y = numpy.meshgrid(X,Y)\n",
"# import matplotlib\n",
"# import scipy.interpolate\n",
"# Z1 = scipy.interpolate.griddata(numpy.vstack((gnabars.flatten(), gkbars.flatten())).T, numpy.vstack(sums.flatten()), (X, Y), method='linear').reshape(X.shape)\n",
"# Z = matplotlib.mlab.griddata(gnabars, gkbars, sums, X, Y, interp='linear')\n",
"# Z1m = numpy.ma.masked_where(numpy.isnan(Z1),Z1)\n",
"# mesh_axes = ax[2].pcolormesh(X,Y,Z1m)\n",
"\n",
"# plt.plot(gnabars, gkbars, '.', color='k')\n",
"\n",
"trip_axis = ax_trip.tripcolor(gnabars,gkbars,sums+1,20,norm=matplotlib.colors.LogNorm())\n",
"# plt.tricontourf(gnabars,gkbars,sums,20)\n",
"# cbar_ax = fig.add_axes([0.85, 0.29, 0.025, 0.2])\n",
"fig_trip.colorbar(trip_axis, label='sum of objectives + 1')\n",
"ax_trip.set_xlabel('Parameter gnabar')\n",
"ax_trip.set_ylabel('Parameter gkbar')\n",
"\n",
"plot_axis = ax_trip.plot(list(zero_gnabars), list(zero_gkbars), 'o', color='lightblue')\n",
"# ax[4].set_xlabel('Parameter gnabar')\n",
"# ax[4].set_ylabel('Parameter gkbar')\n",
"# ax[4].set_xlim(gnabar_param.bounds)\n",
"# ax[4].set_ylim(gkbar_param.bounds)\n",
"# fig.colorbar(trip_axis, ax=ax[3])\n",
"\n",
"fig.tight_layout()\n",
"fig_trip.tight_layout()\n",
"\n",
"# fig_trip.subplots_adjust(right=0.8, hspace=0.4)\n",
"\n",
"# print(X, Y)\n",
"# print(Z)\n",
"\n",
"fig.savefig('figures/simplecell_traces.eps')\n",
"fig_trip.savefig('figures/simplecell_trip.eps')\n",
"\n",
"fig.show()\n",
"fig_trip.show()\n"
]
}
],
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================================================
FILE: examples/simplecell/simplecell.ipynb
================================================
{
"cells": [
{
"cell_type": "markdown",
"metadata": {},
"source": [
"# Creating a simple cell optimisation\n",
"\n",
"This notebook will explain how to set up an optimisation of simple single compartmental cell with two free parameters that need to be optimised.\n",
"As this optimisation is for example purpose only, no real experimental data is used in this notebook."
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"# Install matplotlib if needed\n",
"!pip install matplotlib"
]
},
{
"cell_type": "code",
"execution_count": 1,
"metadata": {},
"outputs": [],
"source": [
"%matplotlib inline\n",
"import matplotlib.pyplot as plt\n",
"%load_ext autoreload\n",
"%autoreload"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"First we need to import the module that contains all the functionality to create electrical cell models"
]
},
{
"cell_type": "code",
"execution_count": 2,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"import bluepyopt as bpop\n",
"import bluepyopt.ephys as ephys"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"If you want to see a lot of information about the internals, \n",
"the verbose level can be set to 'debug' by commenting out\n",
"the following lines"
]
},
{
"cell_type": "code",
"execution_count": 3,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"# import logging\n",
"# logger = logging.getLogger()\n",
"# logger.setLevel(logging.DEBUG)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Setting up a cell template\n",
"-------------------------\n",
"First a template that will describe the cell has to be defined. A template consists of:\n",
"* a morphology\n",
"* model mechanisms\n",
"* model parameters\n",
"\n",
"### Creating a morphology\n",
"A morphology can be loaded from a file (SWC or ASC)."
]
},
{
"cell_type": "code",
"execution_count": 4,
"metadata": {},
"outputs": [],
"source": [
"morph = ephys.morphologies.NrnFileMorphology('simple.swc')"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"By default a Neuron morphology has the following sectionlists: somatic, axonal, apical and basal. Let's create an object that points to the somatic sectionlist. This object will be used later to specify where mechanisms have to be added etc."
]
},
{
"cell_type": "code",
"execution_count": 5,
"metadata": {},
"outputs": [],
"source": [
"somatic_loc = ephys.locations.NrnSeclistLocation('somatic', seclist_name='somatic')"
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"### Creating a mechanism\n",
"\n",
"Now we can add ion channels to this morphology. Let's add the default Neuron Hodgkin-Huxley mechanism to the soma. "
]
},
{
"cell_type": "code",
"execution_count": 6,
"metadata": {},
"outputs": [],
"source": [
"hh_mech = ephys.mechanisms.NrnMODMechanism(\n",
" name='hh',\n",
" suffix='hh',\n",
" locations=[somatic_loc])"
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"The 'name' field can be chosen by the user, this name should be unique. The 'suffix' points to the same field in the NMODL file of the channel. 'locations' specifies which sections the mechanism will be added to.\n",
"\n",
"### Creating parameters\n",
"\n",
"Next we need to specify the parameters of the model. A parameter can be in two states: frozen and not-frozen. When a parameter is frozen it has an exact value, otherwise it only has some bounds but the exact value is not known yet.\n",
"Let's define first a parameter that sets the capacitance of the soma to a frozen value"
]
},
{
"cell_type": "code",
"execution_count": 7,
"metadata": {},
"outputs": [],
"source": [
"cm_param = ephys.parameters.NrnSectionParameter(\n",
" name='cm',\n",
" param_name='cm',\n",
" value=1.0,\n",
" locations=[somatic_loc],\n",
" frozen=True)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"And parameters that represent the maximal conductance of the sodium and potassium channels. These two parameters will be optimised later."
]
},
{
"cell_type": "code",
"execution_count": 8,
"metadata": {},
"outputs": [],
"source": [
"gnabar_param = ephys.parameters.NrnSectionParameter( \n",
" name='gnabar_hh',\n",
" param_name='gnabar_hh',\n",
" locations=[somatic_loc],\n",
" bounds=[0.05, 0.125],\n",
" frozen=False) \n",
"gkbar_param = ephys.parameters.NrnSectionParameter(\n",
" name='gkbar_hh',\n",
" param_name='gkbar_hh',\n",
" bounds=[0.01, 0.075],\n",
" locations=[somatic_loc],\n",
" frozen=False)"
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"### Creating the template\n",
"\n",
"To create the cell template, we pass all these objects to the constructor of the template"
]
},
{
"cell_type": "code",
"execution_count": 9,
"metadata": {},
"outputs": [],
"source": [
"simple_cell = ephys.models.CellModel(\n",
" name='simple_cell',\n",
" morph=morph,\n",
" mechs=[hh_mech],\n",
" params=[cm_param, gnabar_param, gkbar_param]) "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Now we can print out a description of the cell"
]
},
{
"cell_type": "code",
"execution_count": 10,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"simple_cell:\n",
" morphology:\n",
" simple.swc\n",
" mechanisms:\n",
" hh: [] hh\n",
" params:\n",
" cm: ['somatic'] cm = 1.0\n",
" gnabar_hh: ['somatic'] gnabar_hh = [0.05, 0.125]\n",
" gkbar_hh: ['somatic'] gkbar_hh = [0.01, 0.075]\n",
"\n"
]
}
],
"source": [
"print(simple_cell)"
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"With this cell we can build a cell evaluator."
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"## Setting up a cell evaluator\n",
"\n",
"To optimise the parameters of the cell we need to create cell evaluator object. \n",
"This object will need to know which protocols to inject, which parameters to optimise, etc."
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"### Creating the protocols\n",
"\n",
"A protocol consists of a set of stimuli, and a set of responses (i.e. recordings). These responses will later be used to calculate\n",
"the score of the parameter values.\n",
"Let's create two protocols, two square current pulses at somatic`[0]`(0.5) with different amplitudes.\n",
"We first need to create a location object"
]
},
{
"cell_type": "code",
"execution_count": 11,
"metadata": {},
"outputs": [],
"source": [
"soma_loc = ephys.locations.NrnSeclistCompLocation(\n",
" name='soma',\n",
" seclist_name='somatic',\n",
" sec_index=0,\n",
" comp_x=0.5)\n"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"and then the stimuli, recordings and protocols. For each protocol we add a recording and a stimulus in the soma."
]
},
{
"cell_type": "code",
"execution_count": 12,
"metadata": {},
"outputs": [],
"source": [
"sweep_protocols = []\n",
"for protocol_name, amplitude in [('step1', 0.01), ('step2', 0.05)]:\n",
" stim = ephys.stimuli.NrnSquarePulse(\n",
" step_amplitude=amplitude,\n",
" step_delay=100,\n",
" step_duration=50,\n",
" location=soma_loc,\n",
" total_duration=200)\n",
" rec = ephys.recordings.CompRecording(\n",
" name='%s.soma.v' % protocol_name,\n",
" location=soma_loc,\n",
" variable='v')\n",
" protocol = ephys.protocols.SweepProtocol(protocol_name, [stim], [rec])\n",
" sweep_protocols.append(protocol)\n",
"twostep_protocol = ephys.protocols.SequenceProtocol('twostep', protocols=sweep_protocols)"
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"### Running a protocol on a cell\n",
"\n",
"Now we're at a stage where we can actually run a protocol on the cell. We first need to create a Simulator object."
]
},
{
"cell_type": "code",
"execution_count": 13,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"nrn = ephys.simulators.NrnSimulator()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"The run() method of a protocol accepts a cell model, a set of parameter values and a simulator"
]
},
{
"cell_type": "code",
"execution_count": 14,
"metadata": {},
"outputs": [],
"source": [
"default_params = {'gnabar_hh': 0.1, 'gkbar_hh': 0.03}\n",
"responses = twostep_protocol.run(cell_model=simple_cell, param_values=default_params, sim=nrn)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Plotting the response traces is now easy:"
]
},
{
"cell_type": "code",
"execution_count": 15,
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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W/rqDPXf1l5DL/GRd/UwhvkOik/yPuT0HuxivXQtf+hIsXJieebYz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\nClAiIlKSFKBERKQk/X8VJQqrY+AsNwAAAABJRU5ErkJggg==\n",
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"def plot_responses(responses):\n",
" plt.subplot(2,1,1)\n",
" plt.plot(responses['step1.soma.v']['time'], responses['step1.soma.v']['voltage'], label='step1')\n",
" plt.legend()\n",
" plt.subplot(2,1,2)\n",
" plt.plot(responses['step2.soma.v']['time'], responses['step2.soma.v']['voltage'], label='step2')\n",
" plt.legend()\n",
" plt.tight_layout()\n",
"\n",
"plot_responses(responses)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"As you can see, when we use different parameter values, the response looks different."
]
},
{
"cell_type": "code",
"execution_count": 16,
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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ClwGfMbPF0XIOyqgr0qQuXeIugRSr/fv3M2XKFPr06cOAAQPYunUr06ZN4+KL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\niYhIQfr/vuwszbfvtwAAAAAASUVORK5CYII=\n",
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"other_params = {'gnabar_hh': 0.05, 'gkbar_hh': 0.05}\n",
"plot_responses(twostep_protocol.run(cell_model=simple_cell, param_values=other_params, sim=nrn))"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": []
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"### Defining eFeatures and objectives\n",
"\n",
"For every response we need to define a set of eFeatures we will use for the fitness calculation later. We have to combine features together into objectives that will be used by the optimalisation algorithm. In this case we will create one objective per feature:"
]
},
{
"cell_type": "code",
"execution_count": 17,
"metadata": {},
"outputs": [],
"source": [
"efel_feature_means = {'step1': {'Spikecount': 1}, 'step2': {'Spikecount': 5}}\n",
"\n",
"objectives = []\n",
"\n",
"for protocol in sweep_protocols:\n",
" stim_start = protocol.stimuli[0].step_delay\n",
" stim_end = stim_start + protocol.stimuli[0].step_duration\n",
" for efel_feature_name, mean in efel_feature_means[protocol.name].items():\n",
" feature_name = '%s.%s' % (protocol.name, efel_feature_name)\n",
" feature = ephys.efeatures.eFELFeature(\n",
" feature_name,\n",
" efel_feature_name=efel_feature_name,\n",
" recording_names={'': '%s.soma.v' % protocol.name},\n",
" stim_start=stim_start,\n",
" stim_end=stim_end,\n",
" exp_mean=mean,\n",
" exp_std=0.05 * mean)\n",
" objective = ephys.objectives.SingletonObjective(\n",
" feature_name,\n",
" feature)\n",
" objectives.append(objective)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"### Creating the cell evaluator\n",
"\n",
"We will need an object that can use these objective definitions to calculate the scores from a protocol response. This is called a ScoreCalculator."
]
},
{
"cell_type": "code",
"execution_count": 18,
"metadata": {},
"outputs": [],
"source": [
"score_calc = ephys.objectivescalculators.ObjectivesCalculator(objectives) "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Combining everything together we have a CellEvaluator. The CellEvaluator constructor has a field 'parameter_names' which contains the (ordered) list of names of the parameters that are used as input (and will be fitted later on)."
]
},
{
"cell_type": "code",
"execution_count": 19,
"metadata": {},
"outputs": [],
"source": [
"cell_evaluator = ephys.evaluators.CellEvaluator(\n",
" cell_model=simple_cell,\n",
" param_names=['gnabar_hh', 'gkbar_hh'],\n",
" fitness_protocols={twostep_protocol.name: twostep_protocol},\n",
" fitness_calculator=score_calc,\n",
" sim=nrn)\n"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"### Evaluating the cell\n",
"\n",
"The cell can now be evaluate for a certain set of parameter values."
]
},
{
"cell_type": "code",
"execution_count": 20,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'step2.Spikecount': 0.0, 'step1.Spikecount': 0.0}\n"
]
}
],
"source": [
"print(cell_evaluator.evaluate_with_dicts(default_params))"
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"## Setting up and running an optimisation\n",
"\n",
"Now that we have a cell template and an evaluator for this cell, we can set up an optimisation."
]
},
{
"cell_type": "code",
"execution_count": 21,
"metadata": {},
"outputs": [],
"source": [
"optimisation = bpop.optimisations.DEAPOptimisation(\n",
" evaluator=cell_evaluator,\n",
" offspring_size = 10)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"And this optimisation can be run for a certain number of generations"
]
},
{
"cell_type": "code",
"execution_count": 22,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"gen\tnevals\tavg \tstd \tmin\tmax\n",
"1 \t10 \t149.4\t189.154\t4 \t500\n",
"2 \t10 \t137.9\t173.863\t4 \t500\n",
"3 \t10 \t25 \t15.4337\t4 \t40 \n",
"4 \t10 \t10 \t13.5941\t0 \t40 \n",
"5 \t10 \t7.4 \t12.7922\t0 \t40 \n"
]
}
],
"source": [
"final_pop, hall_of_fame, logs, hist = optimisation.run(max_ngen=5)"
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"The optimisation has return us 4 objects: final population, hall of fame, statistical logs and history. \n",
"\n",
"The final population contains a list of tuples, with each tuple representing the two parameters of the model"
]
},
{
"cell_type": "code",
"execution_count": 23,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Final population: [[0.10250198363407481, 0.027124836082684685], [0.11390738180576473, 0.03287250134852333], [0.10250198363407481, 0.027124836082684685], [0.10250198363407481, 0.027124836082684685], [0.08975403922850962, 0.027124836082684685], [0.10563659695553552, 0.029575522695622657], [0.10101393431903045, 0.026690299820979417], [0.10299326453483033, 0.027124836082684685], [0.10728309642324604, 0.02657948667306241], [0.11010771065262573, 0.02657948667306241], [0.11382709430476985, 0.04098326369171712], [0.11382709430476985, 0.04098326369171712], [0.1170346997494812, 0.036309352642717674], [0.09315627382586422, 0.03338461398216595], [0.09315627382586422, 0.03338461398216595], [0.11382709430476985, 0.04098326369171712], [0.1170346997494812, 0.036309352642717674], [0.09157830984841198, 0.029628023252804073], [0.09315627382586422, 0.03427793299271563], [0.11284691872242712, 0.04421675460560999]]\n"
]
}
],
"source": [
"print('Final population: ', final_pop)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"The best individual found during the optimisation is the first individual of the hall of fame"
]
},
{
"cell_type": "code",
"execution_count": 24,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Best individual: [0.10299326453483033, 0.027124836082684685]\n",
"Fitness values: (0.0, 0.0)\n"
]
}
],
"source": [
"best_ind = hall_of_fame[0]\n",
"print('Best individual: ', best_ind)\n",
"print('Fitness values: ', best_ind.fitness.values)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"We can evaluate this individual and make use of a convenience function of the cell evaluator to return us a dict of the parameters"
]
},
{
"cell_type": "code",
"execution_count": 25,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'step2.Spikecount': 0.0, 'step1.Spikecount': 0.0}\n"
]
}
],
"source": [
"best_ind_dict = cell_evaluator.param_dict(best_ind)\n",
"print(cell_evaluator.evaluate_with_dicts(best_ind_dict))"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"As you can see the evaluation returns the same values as the fitness values provided by the optimisation output. \n",
"We can have a look at the responses now."
]
},
{
"cell_type": "code",
"execution_count": 26,
"metadata": {},
"outputs": [
{
"data": {
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iitqCqgG+6+6HAscAl5vZOJRuQySvujro3j0Eqd274y07Pb61cWO85SbVGpk3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\nRESkLP1/QNTmhvEqndUAAAAASUVORK5CYII=\n",
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"plot_responses(twostep_protocol.run(cell_model=simple_cell, param_values=best_ind_dict, sim=nrn))\n",
" "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Let's have a look at the optimisation statistics.\n",
"We can plot the minimal score (sum of all objective scores) found in every optimisation. \n",
"The optimisation algorithm uses negative fitness scores, so we actually have to look at the maximum values log."
]
},
{
"cell_type": "code",
"execution_count": 27,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"(0.0, 4.4000000000000004)"
]
},
"execution_count": 27,
"metadata": {},
"output_type": "execute_result"
},
{
"data": {
"image/png": 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TRNM8EngKOFJSA/Br4BLgsnZtHgCuBu5Nisb29gUAuv8QZmZ2cFIrAhHxnqSr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\nYII=\n",
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"import numpy\n",
"gen_numbers = logs.select('gen')\n",
"min_fitness = logs.select('min')\n",
"max_fitness = logs.select('max')\n",
"plt.plot(gen_numbers, min_fitness, label='min fitness')\n",
"plt.xlabel('generation #')\n",
"plt.ylabel('score (# std)')\n",
"plt.legend()\n",
"plt.xlim(min(gen_numbers) - 1, max(gen_numbers) + 1) \n",
"plt.ylim(0.9*min(min_fitness), 1.1 * max(min_fitness)) "
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": []
}
],
"metadata": {
"kernelspec": {
"display_name": "Python 3",
"language": "python",
"name": "python3"
},
"language_info": {
"codemirror_mode": {
"name": "ipython",
"version": 3
},
"file_extension": ".py",
"mimetype": "text/x-python",
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython3",
"version": "3.8.0"
}
},
"nbformat": 4,
"nbformat_minor": 1
}
================================================
FILE: examples/simplecell/simplecell_arbor.ipynb
================================================
{
"cells": [
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"# Creating a simple cell optimisation with Arbor\n",
"\n",
"This notebook will explain how to set up an optimisation of simple single compartmental cell with two free parameters that need to be optimised using Arbor as the simulator.\n",
"As this optimisation is for example purpose only, no real experimental data is used in this notebook."
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [],
"source": [
"# Install matplotlib if needed\n",
"!pip install matplotlib"
]
},
{
"cell_type": "code",
"execution_count": 2,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [],
"source": [
"%matplotlib inline\n",
"import matplotlib.pyplot as plt\n",
"%load_ext autoreload\n",
"%autoreload"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"First we need to import the module that contains all the functionality to create electrical cell models"
]
},
{
"cell_type": "code",
"execution_count": 3,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [],
"source": [
"import bluepyopt as bpop\n",
"import bluepyopt.ephys as ephys"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"If you want to see a lot of information about the internals, \n",
"the verbose level can be set to 'debug' by commenting out\n",
"the following lines"
]
},
{
"cell_type": "code",
"execution_count": 4,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [],
"source": [
"# import logging\n",
"# logger = logging.getLogger()\n",
"# logger.setLevel(logging.DEBUG)"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"Setting up a cell template\n",
"-------------------------\n",
"First a template that will describe the cell has to be defined. A template consists of:\n",
"* a morphology\n",
"* model mechanisms\n",
"* model parameters\n",
"\n",
"### Creating a morphology\n",
"A morphology can be loaded from a file (SWC or ASC)."
]
},
{
"cell_type": "code",
"execution_count": 5,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [],
"source": [
"morph = ephys.morphologies.NrnFileMorphology('simple.swc')"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"By default a Neuron morphology has the following sectionlists: somatic, axonal, apical and basal. Let's create an object that points to the soma using Arbor's S-expression language. This object will be used later to specify where mechanisms have to be added etc."
]
},
{
"cell_type": "code",
"execution_count": 6,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [],
"source": [
"somatic_loc = ephys.locations.ArbRegionLocation('somatic', region='(intersect (region \"all\") (region \"soma\"))')"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"### Creating a mechanism\n",
"\n",
"Now we can add ion channels to this morphology. Let's add the default Neuron Hodgkin-Huxley mechanism to the soma. "
]
},
{
"cell_type": "code",
"execution_count": 7,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [],
"source": [
"hh_mech = ephys.mechanisms.NrnMODMechanism(\n",
" name='hh',\n",
" suffix='hh',\n",
" locations=[somatic_loc])"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"The 'name' field can be chosen by the user, this name should be unique. The 'suffix' points to the same field in the NMODL file of the channel. 'locations' specifies which sections the mechanism will be added to.\n",
"\n",
"### Creating parameters\n",
"\n",
"Next we need to specify the parameters of the model. A parameter can be in two states: frozen and not-frozen. When a parameter is frozen it has an exact value, otherwise it only has some bounds but the exact value is not known yet.\n",
"Let's define first a parameter that sets the capacitance of the soma to a frozen value"
]
},
{
"cell_type": "code",
"execution_count": 8,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [],
"source": [
"cm_param = ephys.parameters.NrnSectionParameter(\n",
" name='cm',\n",
" param_name='cm',\n",
" value=1.0,\n",
" locations=[somatic_loc],\n",
" frozen=True)"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"And parameters that represent the maximal conductance of the sodium and potassium channels. These two parameters will be optimised later."
]
},
{
"cell_type": "code",
"execution_count": 9,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [],
"source": [
"gnabar_param = ephys.parameters.NrnSectionParameter( \n",
" name='gnabar_hh',\n",
" param_name='gnabar_hh',\n",
" locations=[somatic_loc],\n",
" bounds=[0.05, 0.125],\n",
" frozen=False) \n",
"gkbar_param = ephys.parameters.NrnSectionParameter(\n",
" name='gkbar_hh',\n",
" param_name='gkbar_hh',\n",
" bounds=[0.01, 0.075],\n",
" locations=[somatic_loc],\n",
" frozen=False)"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"### Creating the template\n",
"\n",
"To create the cell template, we pass all these objects to the constructor of the template"
]
},
{
"cell_type": "code",
"execution_count": 10,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [],
"source": [
"simple_cell = ephys.models.CellModel(\n",
" name='simple_cell',\n",
" morph=morph,\n",
" mechs=[hh_mech],\n",
" params=[cm_param, gnabar_param, gkbar_param]) "
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"Now we can print out a description of the cell"
]
},
{
"cell_type": "code",
"execution_count": 11,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"simple_cell:\n",
" morphology:\n",
" simple.swc\n",
" mechanisms:\n",
" hh: hh at ['ArbRegionLocation (region-def \"somatic\" (intersect (region \"all\") (region \"soma\")))']\n",
" params:\n",
" cm: ['ArbRegionLocation (region-def \"somatic\" (intersect (region \"all\") (region \"soma\")))'] cm = 1.0\n",
" gnabar_hh: ['ArbRegionLocation (region-def \"somatic\" (intersect (region \"all\") (region \"soma\")))'] gnabar_hh = [0.05, 0.125]\n",
" gkbar_hh: ['ArbRegionLocation (region-def \"somatic\" (intersect (region \"all\") (region \"soma\")))'] gkbar_hh = [0.01, 0.075]\n",
"\n"
]
}
],
"source": [
"print(simple_cell)"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"With this cell we can build a cell evaluator."
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"## Setting up a cell evaluator\n",
"\n",
"To optimise the parameters of the cell we need to create cell evaluator object. \n",
"This object will need to know which protocols to inject, which parameters to optimise, etc."
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"### Creating the protocols\n",
"\n",
"A protocol consists of a set of stimuli, and a set of responses (i.e. recordings). These responses will later be used to calculate\n",
"the score of the parameter values.\n",
"Let's create two protocols, two square current pulses at the relative position 0.5 of branch 0 with different amplitudes.\n",
"We first need to create a location object"
]
},
{
"cell_type": "code",
"execution_count": 12,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [],
"source": [
"soma_loc = ephys.locations.ArbLocsetLocation(\n",
" name='soma_center',\n",
" locset='(location 0 0.5)')\n"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"and then the stimuli, recordings and protocols. For each protocol we add a recording and a stimulus in the soma."
]
},
{
"cell_type": "code",
"execution_count": 13,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [],
"source": [
"sweep_protocols = []\n",
"for protocol_name, amplitude in [('step1', 0.01), ('step2', 0.05)]:\n",
" stim = ephys.stimuli.NrnSquarePulse(\n",
" step_amplitude=amplitude,\n",
" step_delay=100,\n",
" step_duration=50,\n",
" location=soma_loc,\n",
" total_duration=200)\n",
" rec = ephys.recordings.CompRecording(\n",
" name='%s.soma.v' % protocol_name,\n",
" location=soma_loc,\n",
" variable='v')\n",
" protocol = ephys.protocols.ArbSweepProtocol(protocol_name, [stim], [rec])\n",
" sweep_protocols.append(protocol)\n",
"twostep_protocol = ephys.protocols.SequenceProtocol('twostep', protocols=sweep_protocols)"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"### Running a protocol on a cell\n",
"\n",
"Now we're at a stage where we can actually run a protocol on the cell. We first need to create a Simulator object."
]
},
{
"cell_type": "code",
"execution_count": 14,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [],
"source": [
"sim = ephys.simulators.ArbSimulator()"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"The run() method of a protocol accepts a cell model, a set of parameter values and a simulator"
]
},
{
"cell_type": "code",
"execution_count": 15,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [],
"source": [
"default_params = {'gnabar_hh': 0.1, 'gkbar_hh': 0.03}\n",
"responses = twostep_protocol.run(cell_model=simple_cell, param_values=default_params, sim=sim)"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"Plotting the response traces is now easy:"
]
},
{
"cell_type": "code",
"execution_count": 16,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [
{
"data": {
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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
}
],
"source": [
"def plot_responses(responses):\n",
" plt.subplot(2,1,1)\n",
" plt.plot(responses['step1.soma.v']['time'], responses['step1.soma.v']['voltage'], label='step1')\n",
" plt.legend()\n",
" plt.subplot(2,1,2)\n",
" plt.plot(responses['step2.soma.v']['time'], responses['step2.soma.v']['voltage'], label='step2')\n",
" plt.legend()\n",
" plt.tight_layout()\n",
"\n",
"plot_responses(responses)"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"As you can see, when we use different parameter values, the response looks different."
]
},
{
"cell_type": "code",
"execution_count": 17,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
}
],
"source": [
"other_params = {'gnabar_hh': 0.05, 'gkbar_hh': 0.05}\n",
"plot_responses(twostep_protocol.run(cell_model=simple_cell, param_values=other_params, sim=sim))"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"### Defining eFeatures and objectives\n",
"\n",
"For every response we need to define a set of eFeatures we will use for the fitness calculation later. We have to combine features together into objectives that will be used by the optimisation algorithm. In this case we will create one objective per feature:"
]
},
{
"cell_type": "code",
"execution_count": 18,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [],
"source": [
"efel_feature_means = {'step1': {'Spikecount': 1}, 'step2': {'Spikecount': 5}}\n",
"\n",
"objectives = []\n",
"\n",
"for protocol in sweep_protocols:\n",
" stim_start = protocol.stimuli[0].step_delay\n",
" stim_end = stim_start + protocol.stimuli[0].step_duration\n",
" for efel_feature_name, mean in efel_feature_means[protocol.name].items():\n",
" feature_name = '%s.%s' % (protocol.name, efel_feature_name)\n",
" feature = ephys.efeatures.eFELFeature(\n",
" feature_name,\n",
" efel_feature_name=efel_feature_name,\n",
" recording_names={'': '%s.soma.v' % protocol.name},\n",
" stim_start=stim_start,\n",
" stim_end=stim_end,\n",
" exp_mean=mean,\n",
" exp_std=0.05 * mean)\n",
" objective = ephys.objectives.SingletonObjective(\n",
" feature_name,\n",
" feature)\n",
" objectives.append(objective)"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"### Creating the cell evaluator\n",
"\n",
"We will need an object that can use these objective definitions to calculate the scores from a protocol response. This is called a ScoreCalculator."
]
},
{
"cell_type": "code",
"execution_count": 19,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [],
"source": [
"score_calc = ephys.objectivescalculators.ObjectivesCalculator(objectives) "
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"Combining everything together we have a CellEvaluator. The CellEvaluator constructor has a field 'parameter_names' which contains the (ordered) list of names of the parameters that are used as input (and will be fitted later on)."
]
},
{
"cell_type": "code",
"execution_count": 20,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [],
"source": [
"cell_evaluator = ephys.evaluators.CellEvaluator(\n",
" cell_model=simple_cell,\n",
" param_names=['gnabar_hh', 'gkbar_hh'],\n",
" fitness_protocols={twostep_protocol.name: twostep_protocol},\n",
" fitness_calculator=score_calc,\n",
" sim=sim)\n"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"### Evaluating the cell\n",
"\n",
"The cell can now be evaluate for a certain set of parameter values."
]
},
{
"cell_type": "code",
"execution_count": 21,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'step1.Spikecount': 0.0, 'step2.Spikecount': 0.0}\n"
]
}
],
"source": [
"print(cell_evaluator.evaluate_with_dicts(default_params))"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"## Setting up and running an optimisation\n",
"\n",
"Now that we have a cell template and an evaluator for this cell, we can set up an optimisation."
]
},
{
"cell_type": "code",
"execution_count": 22,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [],
"source": [
"optimisation = bpop.optimisations.DEAPOptimisation(\n",
" evaluator=cell_evaluator,\n",
" offspring_size = 10)"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"And this optimisation can be run for a certain number of generations"
]
},
{
"cell_type": "code",
"execution_count": 23,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [],
"source": [
"final_pop, hall_of_fame, logs, hist = optimisation.run(max_ngen=5)"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"The optimisation has return us 4 objects: final population, hall of fame, statistical logs and history. \n",
"\n",
"The final population contains a list of tuples, with each tuple representing the two parameters of the model"
]
},
{
"cell_type": "code",
"execution_count": 24,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Final population: [[0.10724858027620049, 0.030384510486737674], [0.10724858027620049, 0.030384510486737674], [0.10724858027620049, 0.030384510486737674], [0.10724858027620049, 0.030384510486737674], [0.10724858027620049, 0.030384510486737674], [0.08869789340527853, 0.02498056382291062], [0.09897779748630668, 0.02669588721168879], [0.1057605282594995, 0.030384510486737674], [0.1076294309890433, 0.030384510486737674], [0.09181168257196179, 0.02498056382291062], [0.09319078965060591, 0.03367988191444934], [0.09315627382586422, 0.030727169741078426], [0.09319078965060591, 0.03367988191444934], [0.09319078965060591, 0.03367988191444934], [0.10887316587433475, 0.03367988191444934], [0.09058616618750419, 0.033619209959752636], [0.09450057314084677, 0.030406932859913336], [0.09315627382586422, 0.030704747367902765], [0.09161282398694515, 0.029920395084114818], [0.09319078965060591, 0.03457319907176254]]\n"
]
}
],
"source": [
"print('Final population: ', final_pop)"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"The best individual found during the optimisation is the first individual of the hall of fame"
]
},
{
"cell_type": "code",
"execution_count": 25,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Best individual: [0.09181168257196179, 0.02498056382291062]\n",
"Fitness values: (0.0, 0.0)\n"
]
}
],
"source": [
"best_ind = hall_of_fame[0]\n",
"print('Best individual: ', best_ind)\n",
"print('Fitness values: ', best_ind.fitness.values)"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"We can evaluate this individual and make use of a convenience function of the cell evaluator to return us a dict of the parameters"
]
},
{
"cell_type": "code",
"execution_count": 26,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"{'step1.Spikecount': 0.0, 'step2.Spikecount': 0.0}\n"
]
}
],
"source": [
"best_ind_dict = cell_evaluator.param_dict(best_ind)\n",
"print(cell_evaluator.evaluate_with_dicts(best_ind_dict))"
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"As you can see the evaluation returns the same values as the fitness values provided by the optimisation output. \n",
"We can have a look at the responses now."
]
},
{
"cell_type": "code",
"execution_count": 27,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
}
],
"source": [
"plot_responses(twostep_protocol.run(cell_model=simple_cell, param_values=best_ind_dict, sim=sim))\n",
" "
]
},
{
"cell_type": "markdown",
"metadata": {
"pycharm": {
"name": "#%% md\n"
}
},
"source": [
"Let's have a look at the optimisation statistics.\n",
"We can plot the minimal score (sum of all objective scores) found in every optimisation. \n",
"The optimisation algorithm uses negative fitness scores, so we actually have to look at the maximum values log."
]
},
{
"cell_type": "code",
"execution_count": 28,
"metadata": {
"pycharm": {
"name": "#%%\n"
}
},
"outputs": [
{
"data": {
"text/plain": [
"(0.0, 4.4)"
]
},
"execution_count": 28,
"metadata": {},
"output_type": "execute_result"
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
}
],
"source": [
"import numpy\n",
"gen_numbers = logs.select('gen')\n",
"min_fitness = logs.select('min')\n",
"max_fitness = logs.select('max')\n",
"plt.plot(gen_numbers, min_fitness, label='min fitness')\n",
"plt.xlabel('generation #')\n",
"plt.ylabel('score (# std)')\n",
"plt.legend()\n",
"plt.xlim(min(gen_numbers) - 1, max(gen_numbers) + 1) \n",
"plt.ylim(0.9*min(min_fitness), 1.1 * max(min_fitness)) "
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"pycharm": {
"name": "#%%\n"
},
"tags": []
},
"outputs": [],
"source": []
}
],
"metadata": {
"kernelspec": {
"display_name": "Python 3 (ipykernel)",
"language": "python",
"name": "python3"
},
"language_info": {
"codemirror_mode": {
"name": "ipython",
"version": 3
},
"file_extension": ".py",
"mimetype": "text/x-python",
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython3",
"version": "3.8.10"
},
"vscode": {
"interpreter": {
"hash": "581988038cf9ce8838e7faf3da7c29f4ff88d898cd43cb17e0086e389d8deda2"
}
}
},
"nbformat": 4,
"nbformat_minor": 4
}
================================================
FILE: examples/simplecell/simplecell_model.py
================================================
"""Run simple cell optimisation"""
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint: disable=R0914
import bluepyopt.ephys as ephys
def define_morphology(do_replace_axon):
return ephys.morphologies.NrnFileMorphology('simple.swc',
do_replace_axon=do_replace_axon)
def define_mechanisms():
somatic_loc = ephys.locations.NrnSeclistLocation('somatic', seclist_name='somatic')
hh_mech = ephys.mechanisms.NrnMODMechanism(
name='hh',
suffix='hh',
locations=[somatic_loc])
return [hh_mech]
def define_parameters():
somatic_loc = ephys.locations.NrnSeclistLocation('somatic', seclist_name='somatic')
cm_param = ephys.parameters.NrnSectionParameter(
name='cm',
param_name='cm',
value=1.0,
locations=[somatic_loc],
frozen=True)
gnabar_param = ephys.parameters.NrnSectionParameter(
name='gnabar_hh',
param_name='gnabar_hh',
locations=[somatic_loc],
bounds=[0.05, 0.125],
frozen=False)
gkbar_param = ephys.parameters.NrnSectionParameter(
name='gkbar_hh',
param_name='gkbar_hh',
bounds=[0.01, 0.075],
locations=[somatic_loc],
frozen=False)
return [cm_param, gnabar_param, gkbar_param]
def create(do_replace_axon):
"""Create cell model (identical to simplecell.ipynb)"""
cell = ephys.models.CellModel(
'simple_cell',
morph=define_morphology(do_replace_axon),
mechs=define_mechanisms(),
params=define_parameters())
return cell
================================================
FILE: examples/stochkv/.gitignore
================================================
/x86_64
================================================
FILE: examples/stochkv/mechanisms/StochKv.mod
================================================
TITLE skm95.mod
COMMENT
----------------------------------------------------------------
Stochastic version of the K channel mechanism kd3h5.mod by
Z. Mainen in Mainen & Sejnowski 95.
This represents a potassium channel, with Hodgkin-Huxley like kinetics,
based on the gates model, assuming stochastic opening and closing.
Kinetic rates based roughly on Sah et al. and Hamill et al. (1991)
The main kinetic difference from the standard H-H model (shh.mod) is
that the K+ kinetic is different, not n^4, but just n,
and the activation curves are different.
The rate functions are adapted directly from the Kd3h5.mod file
by Zach Mainen.
The stochastic model is as following:
Potassium
= alpha_n =>
[N0] [N1]
<= beta_n =
The model keeps track on the number of channels in each state, and
uses a binomial distribution to update these number.
Jan 1999, Mickey London, Hebrew University, mikilon@lobster.ls.huji.ac.il
Peter N. Steinmetz, Caltech, peter@klab.caltech.edu
14 Sep 99 PNS. Added deterministic flag.
19 May 2002 Kamran Diba. Changed gamma and deterministic from GLOBAL to RANGE.
23 Nov 2011 Werner Van Geit @ BBP. Changed the file so that it can use the neuron random number generator. Tuned voltage dependence
16 Mar 2016 James G King @ BBP. Incorporate modifications suggested by Michael Hines to improve stiching to deterministic mode, thread safety, and using Random123
16 Jan 2017 Christian Roessert @ BBP:
WARNING unit declaration is wrong! modlunit gives errors!
To maintain backward compatibility this channel is not corrected but usage is DISCOURAGED!
StochKv.mod and inactivating version of this channel uses corrected units!
----------------------------------------------------------------
ENDCOMMENT
INDEPENDENT {t FROM 0 TO 1 WITH 1 (ms)}
NEURON {
SUFFIX StochKv
THREADSAFE
USEION k READ ek WRITE ik
RANGE N, eta, gk, gamma, deterministic, gkbar, ik
RANGE N0, N1, n0_n1, n1_n0
RANGE ninf, ntau, a, b, P_a, P_b
RANGE Ra, Rb, tadj
GLOBAL vmin, vmax, q10, temp
BBCOREPOINTER rng
}
UNITS {
(mA) = (milliamp)
(mV) = (millivolt)
(pS) = (picosiemens)
(S) = (siemens)
(um) = (micron)
}
PARAMETER {
v (mV)
dt (ms)
area (um2)
gamma = 30 (pS)
eta (1/um2)
gkbar = .75 (S/cm2)
tha = -40 (mV) : v 1/2 for inf
qa = 9 : inf slope
Ra = 0.02 (/ms) : max act rate
Rb = 0.002 (/ms) : max deact rate
celsius (degC)
temp = 23 (degC) : original temperature for kinetic set
q10 = 2.3 : temperature sensitivity
deterministic = 0 : if non-zero, will use deterministic version
vmin = -120 (mV) : range to construct tables for
vmax = 100 (mV)
}
ASSIGNED {
a (/ms)
b (/ms)
ik (mA/cm2)
gk (S/cm2)
ek (mV)
ninf : steady-state value
ntau (ms) : time constant for relaxation
tadj
N
scale_dens (pS/um2)
P_a : probability of one channel making alpha transition
P_b : probability of one channel making beta transition
rng
n0_n1_new
usingR123
}
STATE {
n : state variable of deterministic description
}
ASSIGNED {
N0 N1 : N states populations (These currently will not be saved via the bbsavestate functionality. Would need to be STATE again)
n0_n1 n1_n0 : number of channels moving from one state to the other
}
COMMENT
The Verbatim block is needed to generate random nos. from a uniform distribution between 0 and 1
for comparison with Pr to decide whether to activate the synapse or not
ENDCOMMENT
VERBATIM
#ifndef NRN_VERSION_GTEQ_8_2_0
#include "nrnran123.h"
extern int cvode_active_;
#include
#include
#include
double nrn_random_pick(void* r);
void* nrn_random_arg(int argpos);
#define RANDCAST
#else
#define RANDCAST (Rand*)
#endif
ENDVERBATIM
: ----------------------------------------------------------------
: initialization
INITIAL {
VERBATIM
if (cvode_active_ && !deterministic) {
hoc_execerror("StochKv with deterministic=0", "cannot be used with cvode");
}
if( usingR123 ) {
nrnran123_setseq((nrnran123_State*)_p_rng, 0, 0);
}
ENDVERBATIM
eta = (gkbar / gamma) : * (10000) for proper fix
trates(v)
n = ninf
scale_dens = gamma/area
N = floor(eta*area + 0.5)
N1 = n*N
if( !deterministic) {
N1 = floor(N1 + 0.5)
}
N0 = N-N1 : any round off into non-conducting state
n0_n1 = 0
n1_n0 = 0
}
: ----------------------------------------------------------------
: Breakpoint for each integration step
BREAKPOINT {
SOLVE states METHOD cnexp
gk = (strap(N1) * scale_dens * tadj) : * (0.0001) for proper fix
ik = 1e-4 * gk * (v - ek) : remove 1e-4 for proper fix
}
: ----------------------------------------------------------------
: states - updates number of channels in each state
DERIVATIVE states {
trates(v)
n' = a - (a + b)*n
if (deterministic || dt > 1) { : ForwardSkip is also deterministic
N1 = n*N
}else{
: ensure that N0 is an integer for when transitioning from deterministic mode to stochastic mode
N0 = floor(N0+0.5)
N1 = N - N0
P_a = strap(a*dt)
P_b = strap(b*dt)
: check that will represent probabilities when used
ChkProb( P_a)
ChkProb( P_b)
: transitions
n0_n1 = BnlDev(P_a, N0)
n1_n0 = BnlDev(P_b, N1)
: move the channels
N0 = strap(N0 - n0_n1 + n1_n0)
N1 = N - N0
}
N0 = N-N1 : any round off into non-conducting state
}
: ----------------------------------------------------------------
: trates - compute rates, using table if possible
PROCEDURE trates(v (mV)) {
TABLE ntau, ninf, a, b, tadj
DEPEND dt, Ra, Rb, tha, qa, q10, temp, celsius
FROM vmin TO vmax WITH 199
tadj = q10 ^ ((celsius - temp)/(10 (K)))
a = SigmoidRate(v, tha, Ra, qa)
a = a * tadj
b = SigmoidRate(-v, -tha, Rb, qa)
b = b * tadj
ntau = 1/(a+b)
ninf = a*ntau
}
: ----------------------------------------------------------------
: SigmoidRate - Compute a sigmoid rate function given the
: 50% point th, the slope q, and the amplitude a.
FUNCTION SigmoidRate(v (mV),th (mV),a (1/ms),q) (1/ms){
UNITSOFF
if (fabs(v-th) > 1e-6 ) {
SigmoidRate = a * (v - th) / (1 - exp(-(v - th)/q))
UNITSON
} else {
SigmoidRate = a * q
}
}
: ----------------------------------------------------------------
: sign trap - trap for negative values and replace with zero
FUNCTION strap(x) {
if (x < 0) {
strap = 0
VERBATIM
fprintf (stderr,"skv.mod:strap: negative state");
ENDVERBATIM
} else {
strap = x
}
}
: ----------------------------------------------------------------
: ChkProb - Check that number represents a probability
PROCEDURE ChkProb(p) {
if (p < 0.0 || p > 1.0) {
VERBATIM
fprintf(stderr, "StochKv.mod:ChkProb: argument not a probability.\n");
ENDVERBATIM
}
}
PROCEDURE setRNG() {
VERBATIM
// For compatibility, allow for either MCellRan4 or Random123. Distinguish by the arg types
// Object => MCellRan4, seeds (double) => Random123
#ifndef CORENEURON_BUILD
usingR123 = 0;
if( ifarg(1) && hoc_is_double_arg(1) ) {
nrnran123_State** pv = (nrnran123_State**)(&_p_rng);
uint32_t a2 = 0;
uint32_t a3 = 0;
if (*pv) {
nrnran123_deletestream(*pv);
*pv = (nrnran123_State*)0;
}
if (ifarg(2)) {
a2 = (uint32_t)*getarg(2);
}
if (ifarg(3)) {
a3 = (uint32_t)*getarg(3);
}
*pv = nrnran123_newstream3((uint32_t)*getarg(1), a2, a3);
usingR123 = 1;
} else if( ifarg(1) ) {
void** pv = (void**)(&_p_rng);
*pv = nrn_random_arg(1);
} else {
void** pv = (void**)(&_p_rng);
*pv = (void*)0;
}
#endif
ENDVERBATIM
}
FUNCTION urand() {
VERBATIM
double value;
if( usingR123 ) {
value = nrnran123_dblpick((nrnran123_State*)_p_rng);
} else if (_p_rng) {
#ifndef CORENEURON_BUILD
value = nrn_random_pick(RANDCAST _p_rng);
#endif
} else {
value = 0.5;
}
_lurand = value;
ENDVERBATIM
}
VERBATIM
static void bbcore_write(double* x, int* d, int* xx, int* offset, _threadargsproto_) {
if (d) {
uint32_t* di = ((uint32_t*)d) + *offset;
// temporary just enough to see how much space is being used
if (!_p_rng) {
di[0] = 0; di[1] = 0, di[2] = 0;
}else{
nrnran123_State** pv = (nrnran123_State**)(&_p_rng);
nrnran123_getids3(*pv, di, di+1, di+2);
// write stream sequence
char which;
nrnran123_getseq(*pv, di+3, &which);
di[4] = (int)which;
}
//printf("StochKv.mod %p: bbcore_write offset=%d %d %d\n", _p, *offset, d?di[0]:-1, d?di[1]:-1);
}
*offset += 5;
}
static void bbcore_read(double* x, int* d, int* xx, int* offset, _threadargsproto_) {
assert(!_p_rng);
uint32_t* di = ((uint32_t*)d) + *offset;
if (di[0] != 0 || di[1] != 0|| di[2] != 0)
{
nrnran123_State** pv = (nrnran123_State**)(&_p_rng);
*pv = nrnran123_newstream3(di[0], di[1], di[2]);
// restore stream sequence
nrnran123_setseq(*pv, di[3], (char)di[4]);
}
//printf("StochKv.mod %p: bbcore_read offset=%d %d %d\n", _p, *offset, di[0], di[1]);
*offset += 5;
}
ENDVERBATIM
: Returns random numbers drawn from a binomial distribution
FUNCTION brand(P, N) {
VERBATIM
/*
:Supports separate independent but reproducible streams for
: each instance. However, the corresponding hoc Random
: distribution MUST be set to Random.uniform(0,1)
*/
// Should probably be optimized
double value = 0.0;
int i;
for (i = 0; i < _lN; i++) {
if (urand(_threadargs_) < _lP) {
value = value + 1;
}
}
return(value);
ENDVERBATIM
brand = value
}
VERBATIM
#define PI 3.141592654
#define r_ia 16807
#define r_im 2147483647
#define r_am (1.0/r_im)
#define r_iq 127773
#define r_ir 2836
#define r_ntab 32
#define r_ndiv (1+(r_im-1)/r_ntab)
#define r_eps 1.2e-7
#define r_rnmx (1.0-r_eps)
ENDVERBATIM
VERBATIM
/* ---------------------------------------------------------------- */
/* gammln - compute natural log of gamma function of xx */
static double
gammln(double xx)
{
double x,tmp,ser;
static double cof[6]={76.18009173,-86.50532033,24.01409822,
-1.231739516,0.120858003e-2,-0.536382e-5};
int j;
x=xx-1.0;
tmp=x+5.5;
tmp -= (x+0.5)*log(tmp);
ser=1.0;
for (j=0;j<=5;j++) {
x += 1.0;
ser += cof[j]/x;
}
return -tmp+log(2.50662827465*ser);
}
ENDVERBATIM
: ----------------------------------------------------------------
: BnlDev - draw a uniform deviate from the generator
FUNCTION BnlDev (ppr, nnr) {
VERBATIM
int j;
double am,em,g,angle,p,bnl,sq,bt,y;
double pc,plog,pclog,en,oldg;
/* prepare to always ignore errors within this routine */
p=(_lppr <= 0.5 ? _lppr : 1.0-_lppr);
am=_lnnr*p;
if (_lnnr < 25) {
bnl=0.0;
for (j=1;j<=_lnnr;j++)
if (urand(_threadargs_) < p) bnl += 1.0;
}
else if (am < 1.0) {
g=exp(-am);
bt=1.0;
for (j=0;j<=_lnnr;j++) {
bt *= urand(_threadargs_);
if (bt < g) break;
}
bnl=(j <= _lnnr ? j : _lnnr);
}
else {
{
en=_lnnr;
oldg=gammln(en+1.0);
}
{
pc=1.0-p;
plog=log(p);
pclog=log(pc);
}
sq=sqrt(2.0*am*pc);
do {
do {
angle=PI*urand(_threadargs_);
angle=PI*urand(_threadargs_);
y=tan(angle);
em=sq*y+am;
} while (em < 0.0 || em >= (en+1.0));
em=floor(em);
bt=1.2*sq*(1.0+y*y)*exp(oldg-gammln(em+1.0) -
gammln(en-em+1.0)+em*plog+(en-em)*pclog);
} while (urand(_threadargs_) > bt);
bnl=em;
}
if (p != _lppr) bnl=_lnnr-bnl;
/* recover error if changed during this routine, thus ignoring
any errors during this routine */
return bnl;
ENDVERBATIM
BnlDev = bnl
}
FUNCTION bbsavestate() {
bbsavestate = 0
VERBATIM
#ifndef CORENEURON_BUILD
// TODO: since N0,N1 are no longer state variables, they will need to be written using this callback
// provided that it is the version that supports multivalue writing
/* first arg is direction (-1 get info, 0 save, 1 restore), second is value*/
double *xdir, *xval;
#ifndef NRN_VERSION_GTEQ_8_2_0
double *hoc_pgetarg();
long nrn_get_random_sequence(void* r);
void nrn_set_random_sequence(void* r, int val);
#endif
xdir = hoc_pgetarg(1);
xval = hoc_pgetarg(2);
int saveCount = 0;
// N0 always needs to be saved (N1 is computed from N and N0)
if( *xdir == -1. ) {
saveCount = 1;
} else if ( *xdir == 0. ) {
xval[0] = N0;
} else {
N0 = xval[0];
N1 = N - N0;
}
// Handle RNG
if (_p_rng) {
if (*xdir == -1.) {
if( usingR123 ) {
saveCount += 2.0;
} else {
saveCount += 1.0;
}
} else if (*xdir == 0.) {
if( usingR123 ) {
uint32_t seq;
char which;
nrnran123_getseq( (nrnran123_State*)_p_rng, &seq, &which );
xval[1] = (double) seq;
xval[2] = (double) which;
} else {
xval[1] = (double)nrn_get_random_sequence(RANDCAST _p_rng);
}
} else {
if( usingR123 ) {
nrnran123_setseq( (nrnran123_State*)_p_rng, (uint32_t)xval[1], (char)xval[2] );
} else {
nrn_set_random_sequence(RANDCAST _p_rng, (long)(xval[1]));
}
}
}
if( *xdir == -1 ) {
*xdir = saveCount;
}
return 0.0;
#endif
ENDVERBATIM
}
================================================
FILE: examples/stochkv/mechanisms/StochKv3.mod
================================================
TITLE StochKv3.mod
COMMENT
----------------------------------------------------------------
Stochastic inactivating channel using values reported in Mendonca et al. 2016.
(Modified from https://senselab.med.yale.edu/modeldb/showmodel.cshtml?model=125385&file=/Sbpap_code/mod/skaprox.mod)
The model keeps track on the number of channels in each state, and
uses a binomial distribution to update these number.
Jan 1999, Mickey London, Hebrew University, mikilon@lobster.ls.huji.ac.il
Peter N. Steinmetz, Caltech, peter@klab.caltech.edu
14 Sep 99 PNS. Added deterministic flag.
19 May 2002 Kamran Diba. Changed gamma and deterministic from GLOBAL to RANGE.
23 Nov 2011 Werner Van Geit @ BBP. Changed the file so that it can use the neuron random number generator. Tuned voltage dependence
16 Mar 2016 James G King @ BBP. Incorporate modifications suggested by Michael Hines to improve stiching to deterministic mode, thread safety, and using Random123
26 Sep 2016 Christian Roessert @ BBP. Adding inactivation, changing dynamics to values reported in Mendonca et al. 2016
: LJP: OK, whole-cell patch, corrected by 10 mV (Mendonca et al. 2016)
----------------------------------------------------------------
ENDCOMMENT
INDEPENDENT {t FROM 0 TO 1 WITH 1 (ms)}
NEURON {
SUFFIX StochKv3
THREADSAFE
USEION k READ ek WRITE ik
RANGE N, eta, gk, gamma, deterministic, gkbar, ik
RANGE N0, N1, n0_n1, n1_n0
RANGE ninf, linf, ltau, ntau, an, bn, al, bl
RANGE P_an, P_bn, P_al, P_bl
GLOBAL vmin, vmax
BBCOREPOINTER rng
:POINTER rng
}
UNITS {
(mA) = (milliamp)
(mV) = (millivolt)
(pS) = (picosiemens)
(S) = (siemens)
(um) = (micron)
}
PARAMETER {
v (mV)
dt (ms)
area (um2)
gamma = 50 (pS)
eta (1/um2)
gkbar = .01 (S/cm2)
deterministic = 0 : if non-zero, will use deterministic version
vmin = -120 (mV) : range to construct tables for
vmax = 100 (mV)
}
ASSIGNED {
an (/ms)
bn (/ms)
al (/ms)
bl (/ms)
ik (mA/cm2)
gk (S/cm2)
ek (mV)
ninf : steady-state value
ntau (ms) : time constant for relaxation
linf : steady-state value
ltau (ms) : time constant for relaxation
N
scale_dens (pS/um2)
P_an : probability of one channel making alpha n transition
P_bn : probability of one channel making beta n transition
P_al : probability of one channel making alpha l transition
P_bl : probability of one channel making beta l transition
rng
usingR123
}
STATE {
n l : state variable of deterministic description
}
ASSIGNED {
N0L0 N1L0 N0L1 N1L1 : N states populations (These currently will not be saved via the bbsavestate functionality. Would need to be STATE again)
n0l0_n1l0 n0l0_n0l1 : number of channels moving from one state to the other
n1l0_n1l1 n1l0_n0l0
n0l1_n1l1 n0l1_n0l0
n1l1_n0l1 n1l1_n1l0
}
COMMENT
The Verbatim block is needed to generate random nos. from a uniform distribution between 0 and 1
for comparison with Pr to decide whether to activate the synapse or not
ENDCOMMENT
VERBATIM
#ifndef NRN_VERSION_GTEQ_8_2_0
#include "nrnran123.h"
extern int cvode_active_;
#include
#include
#include
#ifndef CORENEURON_BUILD
double nrn_random_pick(void* r);
void* nrn_random_arg(int argpos);
#endif
#define RANDCAST
#else
#define RANDCAST (Rand*)
#endif
ENDVERBATIM
: ----------------------------------------------------------------
: initialization
INITIAL {
VERBATIM
if (cvode_active_ && !deterministic) {
hoc_execerror("StochKv2 with deterministic=0", "cannot be used with cvode");
}
if( usingR123 ) {
nrnran123_setseq((nrnran123_State*)_p_rng, 0, 0);
}
ENDVERBATIM
eta = (gkbar / gamma) * (10000)
trates(v)
n=ninf
l=linf
scale_dens = gamma/area
N = floor(eta*area + 0.5)
N1L1 = n*l*N
N1L0 = n*(1-l)*N
N0L1 = (1-n)*l*N
if( !deterministic) {
N1L1 = floor(N1L1 + 0.5)
N1L0 = floor(N1L0 + 0.5)
N0L1 = floor(N0L1 + 0.5)
}
N0L0 = N - N1L1 - N1L0 - N0L1 : put rest into non-conducting state
n0l0_n1l0 = 0
n0l0_n0l1 = 0
n1l0_n1l1 = 0
n1l0_n0l0 = 0
n0l1_n1l1 = 0
n0l1_n0l0 = 0
n1l1_n0l1 = 0
n1l1_n1l0 = 0
}
: ----------------------------------------------------------------
: Breakpoint for each integration step
BREAKPOINT {
SOLVE states METHOD cnexp
gk = (strap(N1L1) * scale_dens) * (0.0001)
ik = gk * (v - ek)
}
: ----------------------------------------------------------------
: states - updates number of channels in each state
DERIVATIVE states {
trates(v)
l' = al - (al + bl)*l
n' = an - (an + bn)*n
if (deterministic || dt > 1) { : ForwardSkip is also deterministic
N1L1 = n*l*N
N1L0 = n*(1-l)*N
N0L1 = (1-n)*l*N
}else{
: ensure that N0 is an integer for when transitioning from deterministic mode to stochastic mode
N1L1 = floor(N1L1 + 0.5)
N1L0 = floor(N1L0 + 0.5)
N0L1 = floor(N0L1 + 0.5)
N0L0 = N - N1L1 - N1L0 - N0L1
P_an = strap(an*dt)
P_bn = strap(bn*dt)
: check that will represent probabilities when used
ChkProb(P_an)
ChkProb(P_bn)
: n gate transitions
n0l0_n1l0 = BnlDev(P_an, N0L0)
n0l1_n1l1 = BnlDev(P_an, N0L1)
n1l1_n0l1 = BnlDev(P_bn, N1L1)
n1l0_n0l0 = BnlDev(P_bn, N1L0)
: move the channels
N0L0 = strap(N0L0 - n0l0_n1l0 + n1l0_n0l0)
N1L0 = strap(N1L0 - n1l0_n0l0 + n0l0_n1l0)
N0L1 = strap(N0L1 - n0l1_n1l1 + n1l1_n0l1)
N1L1 = strap(N1L1 - n1l1_n0l1 + n0l1_n1l1)
: probabilities of making l gate transitions
P_al = strap(al*dt)
P_bl = strap(bl*dt)
: check that will represent probabilities when used
ChkProb(P_al)
ChkProb(P_bl)
: number making l gate transitions
n0l0_n0l1 = BnlDev(P_al,N0L0-n0l0_n1l0)
n1l0_n1l1 = BnlDev(P_al,N1L0-n1l0_n0l0)
n0l1_n0l0 = BnlDev(P_bl,N0L1-n0l1_n1l1)
n1l1_n1l0 = BnlDev(P_bl,N1L1-n1l1_n0l1)
: move the channels
N0L0 = strap(N0L0 - n0l0_n0l1 + n0l1_n0l0)
N1L0 = strap(N1L0 - n1l0_n1l1 + n1l1_n1l0)
N0L1 = strap(N0L1 - n0l1_n0l0 + n0l0_n0l1)
N1L1 = strap(N1L1 - n1l1_n1l0 + n1l0_n1l1)
}
N0L0 = N - N1L1 - N1L0 - N0L1 : put rest into non-conducting state
}
: ----------------------------------------------------------------
: trates - compute rates, using table if possible
PROCEDURE trates(v (mV)) {
TABLE ntau,ltau,ninf,linf,al,bl,an,bn
DEPEND dt
FROM vmin TO vmax WITH 199
v = v + 10
linf = 1/(1+exp((-30(mV)-v)/10(mV)))
ltau = 0.346(ms)*exp(-v/(18.272(mV)))+2.09(ms)
ninf = 1/(1+exp(0.0878(1/mV)*(v+55.1(mV))))
ntau = 2.1(ms)*exp(-v/21.2(mV))+4.627(ms)
v = v - 10
al = linf/ltau
bl = 1/ltau - al
an = ninf/ntau
bn = 1/ntau - an
}
: ----------------------------------------------------------------
: sign trap - trap for negative values and replace with zero
FUNCTION strap(x) {
if (x < 0) {
strap = 0
VERBATIM
fprintf (stderr,"skv.mod:strap: negative state");
ENDVERBATIM
} else {
strap = x
}
}
: ----------------------------------------------------------------
: ChkProb - Check that number represents a probability
PROCEDURE ChkProb(p) {
if (p < 0.0 || p > 1.0) {
VERBATIM
fprintf(stderr, "StochKv2.mod:ChkProb: argument not a probability.\n");
ENDVERBATIM
}
}
PROCEDURE setRNG() {
VERBATIM
// For compatibility, allow for either MCellRan4 or Random123. Distinguish by the arg types
// Object => MCellRan4, seeds (double) => Random123
#ifndef CORENEURON_BUILD
usingR123 = 0;
if( ifarg(1) && hoc_is_double_arg(1) ) {
nrnran123_State** pv = (nrnran123_State**)(&_p_rng);
uint32_t a2 = 0;
uint32_t a3 = 0;
if (*pv) {
nrnran123_deletestream(*pv);
*pv = (nrnran123_State*)0;
}
if (ifarg(2)) {
a2 = (uint32_t)*getarg(2);
}
if (ifarg(3)) {
a3 = (uint32_t)*getarg(3);
}
*pv = nrnran123_newstream3((uint32_t)*getarg(1), a2, a3);
usingR123 = 1;
} else if( ifarg(1) ) {
void** pv = (void**)(&_p_rng);
*pv = nrn_random_arg(1);
} else {
void** pv = (void**)(&_p_rng);
*pv = (void*)0;
}
#endif
ENDVERBATIM
}
FUNCTION urand() {
VERBATIM
double value;
if( usingR123 ) {
value = nrnran123_dblpick((nrnran123_State*)_p_rng);
} else if (_p_rng) {
#ifndef CORENEURON_BUILD
value = nrn_random_pick(RANDCAST _p_rng);
#endif
} else {
value = 0.5;
}
_lurand = value;
ENDVERBATIM
}
VERBATIM
static void bbcore_write(double* x, int* d, int* xx, int* offset, _threadargsproto_) {
if (d) {
uint32_t* di = ((uint32_t*)d) + *offset;
// temporary just enough to see how much space is being used
if (!_p_rng) {
di[0] = 0; di[1] = 0, di[2] = 0;
}else{
nrnran123_State** pv = (nrnran123_State**)(&_p_rng);
nrnran123_getids3(*pv, di, di+1, di+2);
// write stream sequence
char which;
nrnran123_getseq(*pv, di+3, &which);
di[4] = (int)which;
}
//printf("StochKv3.mod %p: bbcore_write offset=%d %d %d\n", _p, *offset, d?di[0]:-1, d?di[1]:-1);
}
*offset += 5;
}
static void bbcore_read(double* x, int* d, int* xx, int* offset, _threadargsproto_) {
uint32_t* di = ((uint32_t*)d) + *offset;
if (di[0] != 0 || di[1] != 0|| di[2] != 0)
{
nrnran123_State** pv = (nrnran123_State**)(&_p_rng);
#if !NRNBBCORE
if(*pv) {
nrnran123_deletestream(*pv);
}
#endif
*pv = nrnran123_newstream3(di[0], di[1], di[2]);
nrnran123_setseq(*pv, di[3], (char)di[4]);
}
//printf("StochKv3.mod %p: bbcore_read offset=%d %d %d\n", _p, *offset, di[0], di[1]);
*offset += 5;
}
ENDVERBATIM
: Returns random numbers drawn from a binomial distribution
FUNCTION brand(P, N) {
VERBATIM
/*
:Supports separate independent but reproducible streams for
: each instance. However, the corresponding hoc Random
: distribution MUST be set to Random.uniform(0,1)
*/
// Should probably be optimized
double value = 0.0;
int i;
for (i = 0; i < _lN; i++) {
if (urand(_threadargs_) < _lP) {
value = value + 1;
}
}
return(value);
ENDVERBATIM
brand = value
}
VERBATIM
#define PI 3.141592654
#define r_ia 16807
#define r_im 2147483647
#define r_am (1.0/r_im)
#define r_iq 127773
#define r_ir 2836
#define r_ntab 32
#define r_ndiv (1+(r_im-1)/r_ntab)
#define r_eps 1.2e-7
#define r_rnmx (1.0-r_eps)
ENDVERBATIM
VERBATIM
/* ---------------------------------------------------------------- */
/* gammln - compute natural log of gamma function of xx */
static double
gammln(double xx)
{
double x,tmp,ser;
static double cof[6]={76.18009173,-86.50532033,24.01409822,
-1.231739516,0.120858003e-2,-0.536382e-5};
int j;
x=xx-1.0;
tmp=x+5.5;
tmp -= (x+0.5)*log(tmp);
ser=1.0;
for (j=0;j<=5;j++) {
x += 1.0;
ser += cof[j]/x;
}
return -tmp+log(2.50662827465*ser);
}
ENDVERBATIM
: ----------------------------------------------------------------
: BnlDev - draw a uniform deviate from the generator
FUNCTION BnlDev (ppr, nnr) {
VERBATIM
int j;
double am,em,g,angle,p,bnl,sq,bt,y;
double pc,plog,pclog,en,oldg;
/* prepare to always ignore errors within this routine */
p=(_lppr <= 0.5 ? _lppr : 1.0-_lppr);
am=_lnnr*p;
if (_lnnr < 25) {
bnl=0.0;
for (j=1;j<=_lnnr;j++)
if (urand(_threadargs_) < p) bnl += 1.0;
}
else if (am < 1.0) {
g=exp(-am);
bt=1.0;
for (j=0;j<=_lnnr;j++) {
bt *= urand(_threadargs_);
if (bt < g) break;
}
bnl=(j <= _lnnr ? j : _lnnr);
}
else {
{
en=_lnnr;
oldg=gammln(en+1.0);
}
{
pc=1.0-p;
plog=log(p);
pclog=log(pc);
}
sq=sqrt(2.0*am*pc);
do {
do {
angle=PI*urand(_threadargs_);
angle=PI*urand(_threadargs_);
y=tan(angle);
em=sq*y+am;
} while (em < 0.0 || em >= (en+1.0));
em=floor(em);
bt=1.2*sq*(1.0+y*y)*exp(oldg-gammln(em+1.0) -
gammln(en-em+1.0)+em*plog+(en-em)*pclog);
} while (urand(_threadargs_) > bt);
bnl=em;
}
if (p != _lppr) bnl=_lnnr-bnl;
/* recover error if changed during this routine, thus ignoring
any errors during this routine */
return bnl;
ENDVERBATIM
BnlDev = bnl
}
FUNCTION bbsavestate() {
bbsavestate = 0
VERBATIM
#ifndef CORENEURON_BUILD
// TODO: since N0,N1 are no longer state variables, they will need to be written using this callback
// provided that it is the version that supports multivalue writing
/* first arg is direction (-1 get info, 0 save, 1 restore), second is value*/
double *xdir, *xval;
#ifndef NRN_VERSION_GTEQ_8_2_0
double *hoc_pgetarg();
long nrn_get_random_sequence(void* r);
void nrn_set_random_sequence(void* r, int val);
#endif
xdir = hoc_pgetarg(1);
xval = hoc_pgetarg(2);
if (_p_rng) {
// tell how many items need saving
if (*xdir == -1.) {
if( usingR123 ) {
*xdir = 2.0;
} else {
*xdir = 1.0;
}
return 0.0;
}
else if (*xdir == 0.) {
if( usingR123 ) {
uint32_t seq;
char which;
nrnran123_getseq( (nrnran123_State*)_p_rng, &seq, &which );
xval[0] = (double) seq;
xval[1] = (double) which;
} else {
xval[0] = (double)nrn_get_random_sequence(RANDCAST _p_rng);
}
} else{
if( usingR123 ) {
nrnran123_setseq( (nrnran123_State*)_p_rng, (uint32_t)xval[0], (char)xval[1] );
} else {
nrn_set_random_sequence(RANDCAST _p_rng, (long)(xval[0]));
}
}
}
// TODO: check for random123 and get the seq values
#endif
ENDVERBATIM
}
================================================
FILE: examples/stochkv/mechanisms/dummy.inc
================================================
================================================
FILE: examples/stochkv/morphology/simple.swc
================================================
# Dummy granule cell morphology
1 1 -5.0 0.0 0.0 5.0 -1
2 1 0.0 0.0 0.0 5.0 1
3 1 5.0 0.0 0.0 5.0 2
================================================
FILE: examples/stochkv/stochkv3cell.hoc
================================================
/*
*/
{load_file("stdrun.hoc")}
{load_file("import3d.hoc")}
/*
* Check that global parameters are the same as with the optimization
*/
proc check_parameter(/* name, expected_value, value */){
strdef error
if($2 != $3){
sprint(error, "Parameter %s has different value %f != %f", $s1, $2, $3)
execerror(error)
}
}
proc check_simulator() {
check_parameter("celsius", 34.0, celsius)
}
begintemplate stochkv3_cell
public init, morphology, geom_nseg_fixed, geom_nsec, gid
public channel_seed, channel_seed_set
public soma, dend, apic, axon, myelin
create soma[1], dend[1], apic[1], axon[1], myelin[1]
objref this, CellRef, segCounts
public all, somatic, apical, axonal, basal, myelinated, APC
objref all, somatic, apical, axonal, basal, myelinated, APC
obfunc getCell(){
return this
}
proc init(/* args: morphology_dir, morphology_name */) {
all = new SectionList()
apical = new SectionList()
axonal = new SectionList()
basal = new SectionList()
somatic = new SectionList()
myelinated = new SectionList()
//gid in this case is only used for rng seeding
gid = 0
//For compatibility with BBP CCells
CellRef = this
forall delete_section()
if(numarg() >= 2) {
load_morphology($s1, $s2)
} else {
load_morphology($s1, "simple.swc")
}
geom_nseg()
insertChannel()
biophys()
// Initialize channel_seed_set to avoid accidents
channel_seed_set = 0
// Initialize random number generators
re_init_rng()
}
proc load_morphology(/* morphology_dir, morphology_name */) {localobj morph, import, sf, extension
strdef morph_path
sprint(morph_path, "%s/%s", $s1, $s2)
sf = new StringFunctions()
extension = new String()
sscanf(morph_path, "%s", extension.s)
sf.right(extension.s, sf.len(extension.s)-4)
if( strcmp(extension.s, ".asc") == 0 ) {
morph = new Import3d_Neurolucida3()
} else if( strcmp(extension.s, ".swc" ) == 0) {
morph = new Import3d_SWC_read()
} else {
printf("Unsupported file format: Morphology file has to end with .asc or .swc" )
quit()
}
morph.quiet = 1
morph.input(morph_path)
import = new Import3d_GUI(morph, 0)
import.instantiate(this)
}
/*
* Assignment of mechanism values based on distance from the soma
* Matches the BluePyOpt method
*/
proc distribute_distance(){local x localobj sl
strdef stmp, distfunc, mech
sl = $o1
mech = $s2
distfunc = $s3
this.soma[0] distance(0, 0.5)
sprint(distfunc, "%%s %s(%%f) = %s", mech, distfunc)
forsec sl for(x, 0) {
// use distance(x) twice for the step distribution case, e.g. for calcium hotspot
sprint(stmp, distfunc, secname(), x, distance(x), distance(x))
execute(stmp)
}
}
proc geom_nseg() {
this.geom_nsec() //To count all sections
//TODO: geom_nseg_fixed depends on segCounts which is calculated by
// geom_nsec. Can this be collapsed?
this.geom_nseg_fixed(40)
this.geom_nsec() //To count all sections
}
proc insertChannel() {
forsec this.all {
}
forsec this.apical {
}
forsec this.axonal {
}
forsec this.basal {
}
forsec this.somatic {
insert pas
insert StochKv3
}
forsec this.myelinated {
}
}
proc biophys() {
forsec CellRef.all {
}
forsec CellRef.apical {
}
forsec CellRef.axonal {
}
forsec CellRef.basal {
}
forsec CellRef.somatic {
e_pas = -90
gkbar_StochKv3 = 0.5
}
forsec CellRef.myelinated {
}
}
func sec_count(/* SectionList */) { local nSec
nSec = 0
forsec $o1 {
nSec += 1
}
return nSec
}
/*
* Iterate over the section and compute how many segments should be allocate to
* each.
*/
proc geom_nseg_fixed(/* chunkSize */) { local secIndex, chunkSize
chunkSize = $1
soma area(.5) // make sure diam reflects 3d points
secIndex = 0
forsec all {
nseg = 1 + 2*int(L/chunkSize)
segCounts.x[secIndex] = nseg
secIndex += 1
}
}
/*
* Count up the number of sections
*/
proc geom_nsec() { local nSec
nSecAll = sec_count(all)
nSecSoma = sec_count(somatic)
nSecApical = sec_count(apical)
nSecBasal = sec_count(basal)
nSecMyelinated = sec_count(myelinated)
nSecAxonalOrig = nSecAxonal = sec_count(axonal)
segCounts = new Vector()
segCounts.resize(nSecAll)
nSec = 0
forsec all {
segCounts.x[nSec] = nseg
nSec += 1
}
}
/*
* Replace the axon built from the original morphology file with a stub axon
*/
func hash_str() {localobj sf strdef right
sf = new StringFunctions()
right = $s1
n_of_c = sf.len(right)
hash = 0
char_int = 0
for i = 0, n_of_c - 1 {
sscanf(right, "%c", & char_int)
hash = (hash * 31 + char_int) % (2 ^ 31 - 1)
sf.right(right, 1)
}
return hash
}
proc re_init_rng() {localobj sf
strdef full_str, name
sf = new StringFunctions()
if(numarg() == 1) {
// We received a third seed
channel_seed = $1
channel_seed_set = 1
} else {
channel_seed_set = 0
}
forsec somatic {
for (x, 0) {
setdata_StochKv3(x)
sf.tail(secname(), "\\.", name)
sprint(full_str, "%s.%.19g", name, x)
if (channel_seed_set) {
setRNG_StochKv3(gid, hash_str(full_str), channel_seed)
} else {
setRNG_StochKv3(gid, hash_str(full_str))
}
}
}
}
endtemplate stochkv3_cell
================================================
FILE: examples/stochkv/stochkv3cell.py
================================================
"""StochKv3 cell example"""
# pylint: disable=R0914
import os
import bluepyopt.ephys as ephys
script_dir = os.path.dirname(__file__)
morph_dir = os.path.join(script_dir, 'morphology')
def stochkv3_hoc_filename(deterministic=False):
"""Return stochkv3 hoc model filename"""
return os.path.join(
script_dir,
'stochkv3cell%s.hoc' %
('_det' if deterministic else ''))
def run_stochkv3_model(deterministic=False):
"""Run stochkv3 model"""
morph = ephys.morphologies.NrnFileMorphology(
os.path.join(
morph_dir,
'simple.swc'))
somatic_loc = ephys.locations.NrnSeclistLocation(
'somatic',
seclist_name='somatic')
stochkv3_mech = ephys.mechanisms.NrnMODMechanism(
name='StochKv3',
suffix='StochKv3',
locations=[somatic_loc],
deterministic=deterministic)
pas_mech = ephys.mechanisms.NrnMODMechanism(
name='pas',
suffix='pas',
locations=[somatic_loc])
gkbar_param = ephys.parameters.NrnSectionParameter(
name='gkbar_StochKv3',
param_name='gkbar_StochKv3',
locations=[somatic_loc],
bounds=[0.0, 10.0],
frozen=False)
epas_param = ephys.parameters.NrnSectionParameter(
name='e_pas',
param_name='e_pas',
locations=[somatic_loc],
value=-90,
frozen=True)
celsius_param = ephys.parameters.NrnGlobalParameter(
name='celsius',
param_name='celsius',
value=34.0,
frozen=True)
params = [epas_param, celsius_param, gkbar_param]
stochkv3_cell = ephys.models.CellModel(
name='stochkv3_cell',
morph=morph,
mechs=[pas_mech, stochkv3_mech],
params=params)
soma_loc = ephys.locations.NrnSeclistCompLocation(
name='soma',
seclist_name='somatic',
sec_index=0,
comp_x=0.5)
stim = ephys.stimuli.NrnSquarePulse(
step_amplitude=0.1,
step_delay=50,
step_duration=50,
location=soma_loc,
total_duration=150)
hold_stim = ephys.stimuli.NrnSquarePulse(
step_amplitude=-0.025,
step_delay=0,
step_duration=10000,
location=soma_loc,
total_duration=150)
rec = ephys.recordings.CompRecording(
name='Step.soma.v',
location=soma_loc,
variable='v')
protocol = ephys.protocols.SweepProtocol('Step', [stim, hold_stim], [rec])
nrn = ephys.simulators.NrnSimulator(cvode_active=False)
evaluator = ephys.evaluators.CellEvaluator(
cell_model=stochkv3_cell,
param_names=[param.name for param in params],
fitness_calculator=ephys.objectivescalculators.ObjectivesCalculator(),
sim=nrn)
best_param_values = {'gkbar_StochKv3': 0.5}
responses = evaluator.run_protocol(
protocol,
cell_model=stochkv3_cell,
param_values=best_param_values,
sim=nrn)
hoc_string = stochkv3_cell.create_hoc(
param_values=best_param_values,
disable_banner=True)
stochkv3_hoc_cell = ephys.models.HocCellModel(
'stochkv3_hoc_cell',
morphology_path=morph_dir,
hoc_string=hoc_string)
nrn.neuron.h.celsius = 34
hoc_responses = protocol.run(stochkv3_hoc_cell, best_param_values, sim=nrn)
evaluator.use_params_for_seed = True
different_seed_responses = evaluator.run_protocol(
protocol,
cell_model=stochkv3_cell,
param_values=best_param_values,
sim=nrn)
return responses, hoc_responses, different_seed_responses, hoc_string
def main():
"""Main"""
import matplotlib.pyplot as plt
for deterministic in [True, False]:
stochkv3_responses, stochkv3_hoc_responses, different_seed_responses, \
stochkv3_hoc_string = \
run_stochkv3_model(deterministic=deterministic)
with open(stochkv3_hoc_filename(deterministic=deterministic), 'w') as \
stochkv3_hoc_file:
stochkv3_hoc_file.write(stochkv3_hoc_string)
time = stochkv3_responses['Step.soma.v']['time']
py_voltage = stochkv3_responses['Step.soma.v']['voltage']
hoc_voltage = stochkv3_hoc_responses['Step.soma.v']['voltage']
different_seed_voltage = \
different_seed_responses['Step.soma.v']['voltage']
plt.figure()
plt.plot(time, py_voltage - hoc_voltage, label='py - hoc diff')
plt.xlabel('time (ms)')
plt.ylabel('voltage diff(mV)')
plt.title('Deterministic' if deterministic else 'Stochastic')
plt.legend()
plt.figure()
plt.plot(time, py_voltage, label='py')
plt.plot(time, hoc_voltage, label='hoc')
plt.xlabel('time (ms)')
plt.ylabel('voltage (mV)')
plt.title('Deterministic' if deterministic else 'Stochastic')
plt.legend()
plt.figure()
plt.plot(time, py_voltage, label='py')
plt.plot(time, different_seed_voltage, label='different seed')
plt.xlabel('time (ms)')
plt.ylabel('voltage (mV)')
plt.title('Deterministic' if deterministic else 'Stochastic')
plt.legend()
plt.show()
if __name__ == '__main__':
main()
================================================
FILE: examples/stochkv/stochkv3cell_det.hoc
================================================
/*
*/
{load_file("stdrun.hoc")}
{load_file("import3d.hoc")}
/*
* Check that global parameters are the same as with the optimization
*/
proc check_parameter(/* name, expected_value, value */){
strdef error
if($2 != $3){
sprint(error, "Parameter %s has different value %f != %f", $s1, $2, $3)
execerror(error)
}
}
proc check_simulator() {
check_parameter("celsius", 34.0, celsius)
}
begintemplate stochkv3_cell
public init, morphology, geom_nseg_fixed, geom_nsec, gid
public channel_seed, channel_seed_set
public soma, dend, apic, axon, myelin
create soma[1], dend[1], apic[1], axon[1], myelin[1]
objref this, CellRef, segCounts
public all, somatic, apical, axonal, basal, myelinated, APC
objref all, somatic, apical, axonal, basal, myelinated, APC
obfunc getCell(){
return this
}
proc init(/* args: morphology_dir, morphology_name */) {
all = new SectionList()
apical = new SectionList()
axonal = new SectionList()
basal = new SectionList()
somatic = new SectionList()
myelinated = new SectionList()
//gid in this case is only used for rng seeding
gid = 0
//For compatibility with BBP CCells
CellRef = this
forall delete_section()
if(numarg() >= 2) {
load_morphology($s1, $s2)
} else {
load_morphology($s1, "simple.swc")
}
geom_nseg()
insertChannel()
biophys()
// Initialize channel_seed_set to avoid accidents
channel_seed_set = 0
// Initialize random number generators
re_init_rng()
}
proc load_morphology(/* morphology_dir, morphology_name */) {localobj morph, import, sf, extension
strdef morph_path
sprint(morph_path, "%s/%s", $s1, $s2)
sf = new StringFunctions()
extension = new String()
sscanf(morph_path, "%s", extension.s)
sf.right(extension.s, sf.len(extension.s)-4)
if( strcmp(extension.s, ".asc") == 0 ) {
morph = new Import3d_Neurolucida3()
} else if( strcmp(extension.s, ".swc" ) == 0) {
morph = new Import3d_SWC_read()
} else {
printf("Unsupported file format: Morphology file has to end with .asc or .swc" )
quit()
}
morph.quiet = 1
morph.input(morph_path)
import = new Import3d_GUI(morph, 0)
import.instantiate(this)
}
/*
* Assignment of mechanism values based on distance from the soma
* Matches the BluePyOpt method
*/
proc distribute_distance(){local x localobj sl
strdef stmp, distfunc, mech
sl = $o1
mech = $s2
distfunc = $s3
this.soma[0] distance(0, 0.5)
sprint(distfunc, "%%s %s(%%f) = %s", mech, distfunc)
forsec sl for(x, 0) {
// use distance(x) twice for the step distribution case, e.g. for calcium hotspot
sprint(stmp, distfunc, secname(), x, distance(x), distance(x))
execute(stmp)
}
}
proc geom_nseg() {
this.geom_nsec() //To count all sections
//TODO: geom_nseg_fixed depends on segCounts which is calculated by
// geom_nsec. Can this be collapsed?
this.geom_nseg_fixed(40)
this.geom_nsec() //To count all sections
}
proc insertChannel() {
forsec this.all {
}
forsec this.apical {
}
forsec this.axonal {
}
forsec this.basal {
}
forsec this.somatic {
insert pas
insert StochKv3
}
forsec this.myelinated {
}
}
proc biophys() {
forsec CellRef.all {
}
forsec CellRef.apical {
}
forsec CellRef.axonal {
}
forsec CellRef.basal {
}
forsec CellRef.somatic {
e_pas = -90
gkbar_StochKv3 = 0.5
}
forsec CellRef.myelinated {
}
}
func sec_count(/* SectionList */) { local nSec
nSec = 0
forsec $o1 {
nSec += 1
}
return nSec
}
/*
* Iterate over the section and compute how many segments should be allocate to
* each.
*/
proc geom_nseg_fixed(/* chunkSize */) { local secIndex, chunkSize
chunkSize = $1
soma area(.5) // make sure diam reflects 3d points
secIndex = 0
forsec all {
nseg = 1 + 2*int(L/chunkSize)
segCounts.x[secIndex] = nseg
secIndex += 1
}
}
/*
* Count up the number of sections
*/
proc geom_nsec() { local nSec
nSecAll = sec_count(all)
nSecSoma = sec_count(somatic)
nSecApical = sec_count(apical)
nSecBasal = sec_count(basal)
nSecMyelinated = sec_count(myelinated)
nSecAxonalOrig = nSecAxonal = sec_count(axonal)
segCounts = new Vector()
segCounts.resize(nSecAll)
nSec = 0
forsec all {
segCounts.x[nSec] = nseg
nSec += 1
}
}
/*
* Replace the axon built from the original morphology file with a stub axon
*/
func hash_str() {localobj sf strdef right
sf = new StringFunctions()
right = $s1
n_of_c = sf.len(right)
hash = 0
char_int = 0
for i = 0, n_of_c - 1 {
sscanf(right, "%c", & char_int)
hash = (hash * 31 + char_int) % (2 ^ 31 - 1)
sf.right(right, 1)
}
return hash
}
proc re_init_rng() {localobj sf
strdef full_str, name
sf = new StringFunctions()
if(numarg() == 1) {
// We received a third seed
channel_seed = $1
channel_seed_set = 1
} else {
channel_seed_set = 0
}
forsec somatic { deterministic_StochKv3 = 1 }
}
endtemplate stochkv3_cell
================================================
FILE: examples/stochkv/stochkvcell.hoc
================================================
/*
*/
{load_file("stdrun.hoc")}
{load_file("import3d.hoc")}
/*
* Check that global parameters are the same as with the optimization
*/
proc check_parameter(/* name, expected_value, value */){
strdef error
if($2 != $3){
sprint(error, "Parameter %s has different value %f != %f", $s1, $2, $3)
execerror(error)
}
}
proc check_simulator() {
check_parameter("celsius", 34.0, celsius)
}
begintemplate stochkv_cell
public init, morphology, geom_nseg_fixed, geom_nsec, gid
public channel_seed, channel_seed_set
public soma, dend, apic, axon, myelin
create soma[1], dend[1], apic[1], axon[1], myelin[1]
objref this, CellRef, segCounts
public all, somatic, apical, axonal, basal, myelinated, APC
objref all, somatic, apical, axonal, basal, myelinated, APC
obfunc getCell(){
return this
}
proc init(/* args: morphology_dir, morphology_name */) {
all = new SectionList()
apical = new SectionList()
axonal = new SectionList()
basal = new SectionList()
somatic = new SectionList()
myelinated = new SectionList()
//gid in this case is only used for rng seeding
gid = 0
//For compatibility with BBP CCells
CellRef = this
forall delete_section()
if(numarg() >= 2) {
load_morphology($s1, $s2)
} else {
load_morphology($s1, "simple.swc")
}
geom_nseg()
insertChannel()
biophys()
// Initialize channel_seed_set to avoid accidents
channel_seed_set = 0
// Initialize random number generators
re_init_rng()
}
proc load_morphology(/* morphology_dir, morphology_name */) {localobj morph, import, sf, extension
strdef morph_path
sprint(morph_path, "%s/%s", $s1, $s2)
sf = new StringFunctions()
extension = new String()
sscanf(morph_path, "%s", extension.s)
sf.right(extension.s, sf.len(extension.s)-4)
if( strcmp(extension.s, ".asc") == 0 ) {
morph = new Import3d_Neurolucida3()
} else if( strcmp(extension.s, ".swc" ) == 0) {
morph = new Import3d_SWC_read()
} else {
printf("Unsupported file format: Morphology file has to end with .asc or .swc" )
quit()
}
morph.quiet = 1
morph.input(morph_path)
import = new Import3d_GUI(morph, 0)
import.instantiate(this)
}
/*
* Assignment of mechanism values based on distance from the soma
* Matches the BluePyOpt method
*/
proc distribute_distance(){local x localobj sl
strdef stmp, distfunc, mech
sl = $o1
mech = $s2
distfunc = $s3
this.soma[0] distance(0, 0.5)
sprint(distfunc, "%%s %s(%%f) = %s", mech, distfunc)
forsec sl for(x, 0) {
// use distance(x) twice for the step distribution case, e.g. for calcium hotspot
sprint(stmp, distfunc, secname(), x, distance(x), distance(x))
execute(stmp)
}
}
proc geom_nseg() {
this.geom_nsec() //To count all sections
//TODO: geom_nseg_fixed depends on segCounts which is calculated by
// geom_nsec. Can this be collapsed?
this.geom_nseg_fixed(40)
this.geom_nsec() //To count all sections
}
proc insertChannel() {
forsec this.all {
}
forsec this.apical {
}
forsec this.axonal {
}
forsec this.basal {
}
forsec this.somatic {
insert pas
insert StochKv
}
forsec this.myelinated {
}
}
proc biophys() {
forsec CellRef.all {
}
forsec CellRef.apical {
}
forsec CellRef.axonal {
}
forsec CellRef.basal {
}
forsec CellRef.somatic {
e_pas = -90
gkbar_StochKv = 0.5
}
forsec CellRef.myelinated {
}
}
func sec_count(/* SectionList */) { local nSec
nSec = 0
forsec $o1 {
nSec += 1
}
return nSec
}
/*
* Iterate over the section and compute how many segments should be allocate to
* each.
*/
proc geom_nseg_fixed(/* chunkSize */) { local secIndex, chunkSize
chunkSize = $1
soma area(.5) // make sure diam reflects 3d points
secIndex = 0
forsec all {
nseg = 1 + 2*int(L/chunkSize)
segCounts.x[secIndex] = nseg
secIndex += 1
}
}
/*
* Count up the number of sections
*/
proc geom_nsec() { local nSec
nSecAll = sec_count(all)
nSecSoma = sec_count(somatic)
nSecApical = sec_count(apical)
nSecBasal = sec_count(basal)
nSecMyelinated = sec_count(myelinated)
nSecAxonalOrig = nSecAxonal = sec_count(axonal)
segCounts = new Vector()
segCounts.resize(nSecAll)
nSec = 0
forsec all {
segCounts.x[nSec] = nseg
nSec += 1
}
}
/*
* Replace the axon built from the original morphology file with a stub axon
*/
func hash_str() {localobj sf strdef right
sf = new StringFunctions()
right = $s1
n_of_c = sf.len(right)
hash = 0
char_int = 0
for i = 0, n_of_c - 1 {
sscanf(right, "%c", & char_int)
hash = (hash * 31 + char_int) % (2 ^ 31 - 1)
sf.right(right, 1)
}
return hash
}
proc re_init_rng() {localobj sf
strdef full_str, name
sf = new StringFunctions()
if(numarg() == 1) {
// We received a third seed
channel_seed = $1
channel_seed_set = 1
} else {
channel_seed_set = 0
}
forsec somatic {
for (x, 0) {
setdata_StochKv(x)
sf.tail(secname(), "\\.", name)
sprint(full_str, "%s.%.19g", name, x)
if (channel_seed_set) {
setRNG_StochKv(gid, hash_str(full_str), channel_seed)
} else {
setRNG_StochKv(gid, hash_str(full_str))
}
}
}
}
endtemplate stochkv_cell
================================================
FILE: examples/stochkv/stochkvcell.py
================================================
"""StochKv cell example"""
# pylint: disable=R0914
import os
import bluepyopt.ephys as ephys
script_dir = os.path.dirname(__file__)
morph_dir = os.path.join(script_dir, 'morphology')
def stochkv_hoc_filename(deterministic=False):
"""Return stochkv hoc model filename"""
return os.path.join(
script_dir,
'stochkvcell%s.hoc' %
('_det' if deterministic else ''))
def run_stochkv_model(deterministic=False):
"""Run stochkv model"""
morph = ephys.morphologies.NrnFileMorphology(
os.path.join(
morph_dir,
'simple.swc'))
somatic_loc = ephys.locations.NrnSeclistLocation(
'somatic',
seclist_name='somatic')
stochkv_mech = ephys.mechanisms.NrnMODMechanism(
name='StochKv',
suffix='StochKv',
locations=[somatic_loc],
deterministic=deterministic)
pas_mech = ephys.mechanisms.NrnMODMechanism(
name='pas',
suffix='pas',
locations=[somatic_loc])
gkbar_param = ephys.parameters.NrnSectionParameter(
name='gkbar_StochKv',
param_name='gkbar_StochKv',
locations=[somatic_loc],
bounds=[0.0, 10.0],
frozen=False)
epas_param = ephys.parameters.NrnSectionParameter(
name='e_pas',
param_name='e_pas',
locations=[somatic_loc],
value=-90,
frozen=True)
celsius_param = ephys.parameters.NrnGlobalParameter(
name='celsius',
param_name='celsius',
value=34.0,
frozen=True)
params = [epas_param, celsius_param, gkbar_param]
stochkv_cell = ephys.models.CellModel(
name='stochkv_cell',
morph=morph,
mechs=[pas_mech, stochkv_mech],
params=params)
soma_loc = ephys.locations.NrnSeclistCompLocation(
name='soma',
seclist_name='somatic',
sec_index=0,
comp_x=0.5)
stim = ephys.stimuli.NrnSquarePulse(
step_amplitude=0.1,
step_delay=50,
step_duration=50,
location=soma_loc,
total_duration=150)
hold_stim = ephys.stimuli.NrnSquarePulse(
step_amplitude=-0.025,
step_delay=0,
step_duration=10000,
location=soma_loc,
total_duration=150)
rec = ephys.recordings.CompRecording(
name='Step.soma.v',
location=soma_loc,
variable='v')
protocol = ephys.protocols.SweepProtocol('Step', [stim, hold_stim], [rec])
nrn = ephys.simulators.NrnSimulator(cvode_active=False)
evaluator = ephys.evaluators.CellEvaluator(
cell_model=stochkv_cell,
param_names=[param.name for param in params],
fitness_calculator=ephys.objectivescalculators.ObjectivesCalculator(),
sim=nrn)
best_param_values = {'gkbar_StochKv': 0.5}
responses = evaluator.run_protocol(
protocol,
cell_model=stochkv_cell,
param_values=best_param_values,
sim=nrn)
hoc_string = stochkv_cell.create_hoc(
param_values=best_param_values,
disable_banner=True)
stochkv_hoc_cell = ephys.models.HocCellModel(
'stochkv_hoc_cell',
morphology_path=morph_dir,
hoc_string=hoc_string)
nrn.neuron.h.celsius = 34
hoc_responses = protocol.run(stochkv_hoc_cell, best_param_values, sim=nrn)
evaluator.use_params_for_seed = True
different_seed_responses = evaluator.run_protocol(
protocol,
cell_model=stochkv_cell,
param_values=best_param_values,
sim=nrn)
return responses, hoc_responses, different_seed_responses, hoc_string
def main():
"""Main"""
import matplotlib.pyplot as plt
for deterministic in [True, False]:
stochkv_responses, stochkv_hoc_responses, different_seed_responses, \
stochkv_hoc_string = \
run_stochkv_model(deterministic=deterministic)
with open(stochkv_hoc_filename(deterministic=deterministic), 'w') as \
stochkv_hoc_file:
stochkv_hoc_file.write(stochkv_hoc_string)
time = stochkv_responses['Step.soma.v']['time']
py_voltage = stochkv_responses['Step.soma.v']['voltage']
hoc_voltage = stochkv_hoc_responses['Step.soma.v']['voltage']
different_seed_voltage = \
different_seed_responses['Step.soma.v']['voltage']
plt.figure()
plt.plot(time, py_voltage - hoc_voltage, label='py - hoc diff')
plt.xlabel('time (ms)')
plt.ylabel('voltage diff(mV)')
plt.title('Deterministic' if deterministic else 'Stochastic')
plt.legend()
plt.figure()
plt.plot(time, py_voltage, label='py')
plt.plot(time, hoc_voltage, label='hoc')
plt.xlabel('time (ms)')
plt.ylabel('voltage (mV)')
plt.title('Deterministic' if deterministic else 'Stochastic')
plt.legend()
plt.figure()
plt.plot(time, py_voltage, label='py')
plt.plot(time, different_seed_voltage, label='different seed')
plt.xlabel('time (ms)')
plt.ylabel('voltage (mV)')
plt.title('Deterministic' if deterministic else 'Stochastic')
plt.legend()
plt.show()
if __name__ == '__main__':
main()
================================================
FILE: examples/stochkv/stochkvcell_det.hoc
================================================
/*
*/
{load_file("stdrun.hoc")}
{load_file("import3d.hoc")}
/*
* Check that global parameters are the same as with the optimization
*/
proc check_parameter(/* name, expected_value, value */){
strdef error
if($2 != $3){
sprint(error, "Parameter %s has different value %f != %f", $s1, $2, $3)
execerror(error)
}
}
proc check_simulator() {
check_parameter("celsius", 34.0, celsius)
}
begintemplate stochkv_cell
public init, morphology, geom_nseg_fixed, geom_nsec, gid
public channel_seed, channel_seed_set
public soma, dend, apic, axon, myelin
create soma[1], dend[1], apic[1], axon[1], myelin[1]
objref this, CellRef, segCounts
public all, somatic, apical, axonal, basal, myelinated, APC
objref all, somatic, apical, axonal, basal, myelinated, APC
obfunc getCell(){
return this
}
proc init(/* args: morphology_dir, morphology_name */) {
all = new SectionList()
apical = new SectionList()
axonal = new SectionList()
basal = new SectionList()
somatic = new SectionList()
myelinated = new SectionList()
//gid in this case is only used for rng seeding
gid = 0
//For compatibility with BBP CCells
CellRef = this
forall delete_section()
if(numarg() >= 2) {
load_morphology($s1, $s2)
} else {
load_morphology($s1, "simple.swc")
}
geom_nseg()
insertChannel()
biophys()
// Initialize channel_seed_set to avoid accidents
channel_seed_set = 0
// Initialize random number generators
re_init_rng()
}
proc load_morphology(/* morphology_dir, morphology_name */) {localobj morph, import, sf, extension
strdef morph_path
sprint(morph_path, "%s/%s", $s1, $s2)
sf = new StringFunctions()
extension = new String()
sscanf(morph_path, "%s", extension.s)
sf.right(extension.s, sf.len(extension.s)-4)
if( strcmp(extension.s, ".asc") == 0 ) {
morph = new Import3d_Neurolucida3()
} else if( strcmp(extension.s, ".swc" ) == 0) {
morph = new Import3d_SWC_read()
} else {
printf("Unsupported file format: Morphology file has to end with .asc or .swc" )
quit()
}
morph.quiet = 1
morph.input(morph_path)
import = new Import3d_GUI(morph, 0)
import.instantiate(this)
}
/*
* Assignment of mechanism values based on distance from the soma
* Matches the BluePyOpt method
*/
proc distribute_distance(){local x localobj sl
strdef stmp, distfunc, mech
sl = $o1
mech = $s2
distfunc = $s3
this.soma[0] distance(0, 0.5)
sprint(distfunc, "%%s %s(%%f) = %s", mech, distfunc)
forsec sl for(x, 0) {
// use distance(x) twice for the step distribution case, e.g. for calcium hotspot
sprint(stmp, distfunc, secname(), x, distance(x), distance(x))
execute(stmp)
}
}
proc geom_nseg() {
this.geom_nsec() //To count all sections
//TODO: geom_nseg_fixed depends on segCounts which is calculated by
// geom_nsec. Can this be collapsed?
this.geom_nseg_fixed(40)
this.geom_nsec() //To count all sections
}
proc insertChannel() {
forsec this.all {
}
forsec this.apical {
}
forsec this.axonal {
}
forsec this.basal {
}
forsec this.somatic {
insert pas
insert StochKv
}
forsec this.myelinated {
}
}
proc biophys() {
forsec CellRef.all {
}
forsec CellRef.apical {
}
forsec CellRef.axonal {
}
forsec CellRef.basal {
}
forsec CellRef.somatic {
e_pas = -90
gkbar_StochKv = 0.5
}
forsec CellRef.myelinated {
}
}
func sec_count(/* SectionList */) { local nSec
nSec = 0
forsec $o1 {
nSec += 1
}
return nSec
}
/*
* Iterate over the section and compute how many segments should be allocate to
* each.
*/
proc geom_nseg_fixed(/* chunkSize */) { local secIndex, chunkSize
chunkSize = $1
soma area(.5) // make sure diam reflects 3d points
secIndex = 0
forsec all {
nseg = 1 + 2*int(L/chunkSize)
segCounts.x[secIndex] = nseg
secIndex += 1
}
}
/*
* Count up the number of sections
*/
proc geom_nsec() { local nSec
nSecAll = sec_count(all)
nSecSoma = sec_count(somatic)
nSecApical = sec_count(apical)
nSecBasal = sec_count(basal)
nSecMyelinated = sec_count(myelinated)
nSecAxonalOrig = nSecAxonal = sec_count(axonal)
segCounts = new Vector()
segCounts.resize(nSecAll)
nSec = 0
forsec all {
segCounts.x[nSec] = nseg
nSec += 1
}
}
/*
* Replace the axon built from the original morphology file with a stub axon
*/
func hash_str() {localobj sf strdef right
sf = new StringFunctions()
right = $s1
n_of_c = sf.len(right)
hash = 0
char_int = 0
for i = 0, n_of_c - 1 {
sscanf(right, "%c", & char_int)
hash = (hash * 31 + char_int) % (2 ^ 31 - 1)
sf.right(right, 1)
}
return hash
}
proc re_init_rng() {localobj sf
strdef full_str, name
sf = new StringFunctions()
if(numarg() == 1) {
// We received a third seed
channel_seed = $1
channel_seed_set = 1
} else {
channel_seed_set = 0
}
forsec somatic { deterministic_StochKv = 1 }
}
endtemplate stochkv_cell
================================================
FILE: examples/thalamocortical-cell/CellEvalSetup/__init__.py
================================================
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
import evaluator
import template
import tools
================================================
FILE: examples/thalamocortical-cell/CellEvalSetup/evaluator.py
================================================
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint: disable=R0914, R0912
import json
import bluepyopt.ephys as ephys
import template # pylint: disable=W0403
import protocols # pylint: disable=W0403
import logging
logger = logging.getLogger(__name__)
import os
import bluepyopt as bpopt
soma_loc = ephys.locations.NrnSeclistCompLocation(
name='soma',
seclist_name='somatic',
sec_index=0,
comp_x=0.5)
def read_step_protocol(protocol_name,
protocol_definition,
recordings,
prefix=""):
"""Read step protocol from definition"""
step_definition = protocol_definition['stimuli']['step']
step_stimulus = ephys.stimuli.NrnSquarePulse(
step_amplitude=step_definition['amp'],
step_delay=step_definition['delay'],
step_duration=step_definition['duration'],
location=soma_loc,
total_duration=step_definition['totduration'])
if 'holding' in protocol_definition['stimuli']:
holding_definition = protocol_definition[
'stimuli']['holding']
holding_stimulus = ephys.stimuli.NrnSquarePulse(
step_amplitude=holding_definition['amp'],
step_delay=holding_definition['delay'],
step_duration=holding_definition['duration'],
location=soma_loc,
total_duration=holding_definition['totduration'])
else:
holding_stimulus = None
return protocols.StepProtocolCustom(
name=protocol_name,
step_stimulus=step_stimulus,
holding_stimulus=holding_stimulus,
recordings=recordings)
def read_ramp_protocol(
protocol_name,
protocol_definition,
recordings):
"""Read step protocol from definition"""
ramp_definition = protocol_definition['stimuli']['ramp']
ramp_stimulus = ephys.stimuli.NrnRampPulse(
ramp_amplitude_start = ramp_definition['ramp_amp_start'],
ramp_amplitude_end = ramp_definition['ramp_amp_end'],
ramp_delay=ramp_definition['delay'],
ramp_duration=ramp_definition['duration'],
location=soma_loc,
total_duration=ramp_definition['totduration'])
if 'holding' in protocol_definition['stimuli']:
holding_definition = protocol_definition[
'stimuli']['holding']
holding_stimulus = ephys.stimuli.NrnSquarePulse(
step_amplitude=holding_definition['amp'],
step_delay=holding_definition['delay'],
step_duration=holding_definition['duration'],
location=soma_loc,
total_duration=holding_definition['totduration'])
else:
holding_stimulus = None
return protocols.RampProtocol(
name=protocol_name,
ramp_stimulus=ramp_stimulus,
holding_stimulus=holding_stimulus,
recordings=recordings)
def define_protocols(protocols_filename, stochkv_det=None,
runopt=False, prefix="", apical_sec=None):
"""Define protocols"""
with open(os.path.join(os.path.dirname(__file__), '..', protocols_filename)) as protocol_file:
protocol_definitions = json.load(protocol_file)
if "__comment" in protocol_definitions:
del protocol_definitions["__comment"]
protocols_dict = {}
for protocol_name, protocol_definition in protocol_definitions.items():
# By default include somatic recording
somav_recording = ephys.recordings.CompRecording(
name='%s.%s.soma.v' % (prefix, protocol_name),
location=soma_loc,
variable='v')
recordings = [somav_recording]
if 'type' in protocol_definition and \
protocol_definition['type'] == 'StepProtocol':
protocols_dict[protocol_name] = read_step_protocol(
protocol_name, protocol_definition, recordings, stochkv_det)
elif 'type' in protocol_definition and \
protocol_definition['type'] == 'RampProtocol':
protocols_dict[protocol_name] = read_ramp_protocol(
protocol_name, protocol_definition, recordings)
else:
stimuli = []
for stimulus_definition in protocol_definition['stimuli']:
stimuli.append(ephys.stimuli.NrnSquarePulse(
step_amplitude=stimulus_definition['amp'],
step_delay=stimulus_definition['delay'],
step_duration=stimulus_definition['duration'],
location=soma_loc,
total_duration=stimulus_definition['totduration']))
protocols_dict[protocol_name] = ephys.protocols.SweepProtocol(
name=protocol_name,
stimuli=stimuli,
recordings=recordings)
return protocols_dict
from bluepyopt.ephys.efeatures import eFELFeature
class eFELFeatureExtra(eFELFeature):
"""eFEL feature extra"""
SERIALIZED_FIELDS = ('name', 'efel_feature_name', 'recording_names',
'stim_start', 'stim_end', 'exp_mean',
'exp_std', 'threshold', 'comment')
def __init__(
self,
name,
efel_feature_name=None,
recording_names=None,
stim_start=None,
stim_end=None,
exp_mean=None,
exp_std=None,
threshold=None,
stimulus_current=None,
comment='',
interp_step=None,
double_settings=None,
int_settings=None,
force_max_score=False,
max_score = 250,
prefix=''):
"""Constructor
Args:
name (str): name of the eFELFeature object
efel_feature_name (str): name of the eFeature in the eFEL library
(ex: 'AP1_peak')
recording_names (dict): eFEL features can accept several recordings
as input
stim_start (float): stimulation start time (ms)
stim_end (float): stimulation end time (ms)
exp_mean (float): experimental mean of this eFeature
exp_std(float): experimental standard deviation of this eFeature
threshold(float): spike detection threshold (mV)
comment (str): comment
"""
super(eFELFeatureExtra, self).__init__(name,
efel_feature_name, recording_names,
stim_start, stim_end, exp_mean, exp_std,
threshold, stimulus_current, comment,
interp_step, double_settings, int_settings, force_max_score, max_score)
extra_features = ['spikerate_tau_jj_skip', 'spikerate_drop_skip',
'spikerate_tau_log_skip', 'spikerate_tau_fit_skip']
self.prefix = prefix
def get_bpo_score(self, responses):
"""Return internal score which is directly passed as a response"""
feature_value = self.get_bpo_feature(responses)
if feature_value == None:
score = 250.
else:
score = abs(feature_value - self.exp_mean) / self.exp_std
return score
def calculate_feature(self, responses, raise_warnings=False):
"""Calculate feature value"""
if self.efel_feature_name.startswith('bpo_'): # check if internal feature
feature_value = self.get_bpo_feature(responses)
else:
efel_trace = self._construct_efel_trace(responses)
if efel_trace is None:
feature_value = None
else:
self._setup_efel()
import efel
values = efel.getMeanFeatureValues(
[efel_trace],
[self.efel_feature_name],
raise_warnings=raise_warnings)
feature_value = values[0][self.efel_feature_name]
efel.reset()
logger.debug(
'Calculated value for %s: %s',
self.name,
str(feature_value))
return feature_value
def calculate_score(self, responses, trace_check=False):
"""Calculate the score"""
if self.efel_feature_name.startswith('bpo_'): # check if internal feature
score = self.get_bpo_score(responses)
elif self.exp_mean is None:
score = 0
else:
efel_trace = self._construct_efel_trace(responses)
if efel_trace is None:
score = 250.0
else:
self._setup_efel()
import efel
score = efel.getDistance(
efel_trace,
self.efel_feature_name,
self.exp_mean,
self.exp_std,
trace_check=trace_check,
error_dist = self.max_score)
if self.force_max_score:
score = min(score, self.max_score)
efel.reset()
logger.debug('Calculated score for %s: %f', self.name, score)
return score
from bluepyopt.ephys.objectives import SingletonObjective, EFeatureObjective, MaxObjective
class SingletonWeightObjective(EFeatureObjective):
"""Single EPhys feature"""
def __init__(self, name, feature, weight):
"""Constructor
Args:
name (str): name of this object
features (EFeature): single eFeature inside this objective
"""
super(SingletonWeightObjective, self).__init__(name, [feature])
self.weight = weight
def calculate_score(self, responses):
"""Objective score"""
return self.calculate_feature_scores(responses)[0] * self.weight
def __str__(self):
"""String representation"""
return '( %s ), weight:%f' % (self.features[0], self.weight)
def define_fitness_calculator(main_protocol, features_filename, prefix=""):
"""Define fitness calculator"""
with open(os.path.join(os.path.dirname(__file__), '..', features_filename)) as protocol_file:
feature_definitions = json.load(protocol_file)
if "__comment" in feature_definitions:
del feature_definitions["__comment"]
objectives = []
efeatures = {}
features = []
for protocol_name, locations in feature_definitions.items():
for recording_name, feature_configs in locations.items():
for feature_config in feature_configs:
efel_feature_name = feature_config["feature"]
meanstd = feature_config["val"]
if hasattr(main_protocol, 'subprotocols'):
protocol = main_protocol.subprotocols()[protocol_name]
else:
protocol = main_protocol[protocol_name]
feature_name = '%s.%s.%s.%s' % (
prefix, protocol_name, recording_name, efel_feature_name)
recording_names = \
{'': '%s.%s.%s' % (prefix, protocol_name, recording_name)}
if 'weight' in feature_config:
weight = feature_config['weight']
else:
weight = 1
if 'strict_stim' in feature_config:
strict_stim = feature_config['strict_stim']
else:
strict_stim = True
if hasattr(protocol, 'step_delay'):
stim_start = protocol.step_delay
if 'threshold' in feature_config:
threshold = feature_config['threshold']
else:
threshold = -30
if 'bAP' in protocol_name:
# bAP response can be after stimulus
stim_end = protocol.total_duration
else:
stim_end = protocol.step_delay + protocol.step_duration
try:
stimulus_current=protocol.step_stimulus.step_amplitude
except AttributeError:
print("Check stim_amp for RampProtocol")
stimulus_current = None
else:
stim_start = None
stim_end = None
stimulus_current = None
threshold = None
feature = eFELFeatureExtra(
feature_name,
efel_feature_name=efel_feature_name,
recording_names=recording_names,
stim_start=stim_start,
stim_end=stim_end,
exp_mean=meanstd[0],
exp_std=meanstd[1],
stimulus_current=stimulus_current,
threshold=threshold,
prefix=prefix,
int_settings={'strict_stiminterval': strict_stim},
force_max_score = True,
max_score = 250)
efeatures[feature_name] = feature
features.append(feature)
objective = SingletonWeightObjective(
feature_name,
feature, weight)
objectives.append(objective)
#objectives.append(MaxObjective('global_maximum', features))
fitcalc = ephys.objectivescalculators.ObjectivesCalculator(objectives)
return fitcalc, efeatures
def create(etype, runopt=False, altmorph=None):
"""Setup"""
with open(os.path.join(os.path.dirname(__file__), '..', 'config/recipes.json')) as f:
recipe = json.load(f)
prot_path = recipe[etype]['protocol']
cell = template.create(recipe, etype, altmorph)
protocols_dict = define_protocols(prot_path, runopt)
fitness_calculator, efeatures = define_fitness_calculator(
protocols_dict,
recipe[etype]['features'])
fitness_protocols=protocols_dict
param_names = [param.name
for param in cell.params.values()
if not param.frozen]
nrn_sim = ephys.simulators.NrnSimulator(cvode_active = True)
cell_eval = ephys.evaluators.CellEvaluator(
cell_model=cell,
param_names=param_names,
fitness_protocols=fitness_protocols,
fitness_calculator=fitness_calculator,
sim=nrn_sim,
use_params_for_seed=True)
return cell_eval
================================================
FILE: examples/thalamocortical-cell/CellEvalSetup/protocols.py
================================================
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint: disable=R0914
import numpy
import warnings
import collections
import copy
import json
import bluepyopt.ephys as ephys
import os
import argparse
parser = argparse.ArgumentParser(description='cell')
parser.add_argument('--live', action="store_true", default=False,
help='plot live')
args, unknown = parser.parse_known_args()
live_plot = False
if live_plot:
import matplotlib.pyplot as plt
class StepProtocolCustom(ephys.protocols.StepProtocol):
"""Step protocol with custom options to turn stochkv_det on or off"""
def __init__(
self,
name=None,
step_stimulus=None,
holding_stimulus=None,
recordings=None,
cvode_active=None):
"""Constructor"""
super(StepProtocolCustom, self).__init__(
name,
step_stimulus=step_stimulus,
holding_stimulus=holding_stimulus,
recordings=recordings,
cvode_active=cvode_active)
def run(self, cell_model, param_values, sim=None, isolate=None):
"""Run protocol"""
responses = {}
responses.update(super(StepProtocolCustom, self).run(
cell_model,
param_values,
sim=sim,
isolate=isolate))
for mechanism in cell_model.mechanisms:
mechanism.deterministic = True
self.cvode_active = True
return responses
class RampProtocol(ephys.protocols.SweepProtocol):
"""Protocol consisting of ramp and holding current"""
def __init__(
self,
name=None,
ramp_stimulus=None,
holding_stimulus=None,
recordings=None,
cvode_active=None):
"""Constructor
Args:
name (str): name of this object
step_stimulus (list of Stimuli): Stimulus objects used in protocol
recordings (list of Recordings): Recording objects used in the
protocol
cvode_active (bool): whether to use variable time step
"""
super(RampProtocol, self).__init__(
name,
stimuli=[
ramp_stimulus,
holding_stimulus]
if holding_stimulus is not None else [ramp_stimulus],
recordings=recordings,
cvode_active=cvode_active)
self.ramp_stimulus = ramp_stimulus
self.holding_stimulus = holding_stimulus
@property
def step_delay(self):
"""Time stimulus starts"""
return self.ramp_stimulus.ramp_delay
@property
def step_duration(self):
"""Time stimulus starts"""
return self.ramp_stimulus.ramp_duration
================================================
FILE: examples/thalamocortical-cell/CellEvalSetup/template.py
================================================
"""
Copyright (c) 2016-2020, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it under
the terms of the GNU Lesser General Public License version 3.0 as published
by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
details.
You should have received a copy of the GNU Lesser General Public License
along with this library; if not, write to the Free Software Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
import os
import collections
try:
import simplejson as json
except ImportError:
import json
import bluepyopt.ephys as ephys
import logging
logger = logging.getLogger(__name__)
import random
def multi_locations(sectionlist):
"""Define mechanisms"""
if sectionlist == "alldend":
seclist_locs = [
ephys.locations.NrnSeclistLocation("basal", seclist_name="basal")
]
elif sectionlist == "somadend":
seclist_locs = [
ephys.locations.NrnSeclistLocation(
"basal", seclist_name="basal"),
ephys.locations.NrnSeclistLocation(
"somatic", seclist_name="somatic")
]
elif sectionlist == "somaxon":
seclist_locs = [
ephys.locations.NrnSeclistLocation(
"axonal", seclist_name="axonal"),
ephys.locations.NrnSeclistLocation(
"somatic", seclist_name="somatic")
]
elif sectionlist == "allact":
seclist_locs = [
ephys.locations.NrnSeclistLocation(
"basal", seclist_name="basal"),
ephys.locations.NrnSeclistLocation(
"somatic", seclist_name="somatic"),
ephys.locations.NrnSeclistLocation(
"axonal", seclist_name="axonal")
]
else:
seclist_locs = [ephys.locations.NrnSeclistLocation(
sectionlist,
seclist_name=sectionlist)]
return seclist_locs
def define_mechanisms(params_filename):
"""Define mechanisms"""
with open(os.path.join(os.path.dirname(__file__), '..', params_filename)) as params_file:
mech_definitions = json.load(
params_file,
object_pairs_hook=collections.OrderedDict)["mechanisms"]
mechanisms_list = []
for sectionlist, channels in mech_definitions.items():
seclist_locs = multi_locations(sectionlist)
for channel in channels["mech"]:
mechanisms_list.append(ephys.mechanisms.NrnMODMechanism(
name='%s.%s' % (channel, sectionlist),
mod_path=None,
prefix=channel,
locations=seclist_locs,
preloaded=True))
return mechanisms_list
def define_parameters(params_filename):
"""Define parameters"""
parameters = []
with open(os.path.join(os.path.dirname(__file__), '..', params_filename)) as params_file:
definitions = json.load(
params_file,
object_pairs_hook=collections.OrderedDict)
# set distributions
distributions = collections.OrderedDict()
distributions["uniform"] = ephys.parameterscalers.NrnSegmentLinearScaler()
distributions_definitions = definitions["distributions"]
for distribution, definition in distributions_definitions.items():
distributions[distribution] = \
ephys.parameterscalers.NrnSegmentSomaDistanceScaler(
distribution=definition["fun"])
params_definitions = definitions["parameters"]
if "__comment" in params_definitions:
del params_definitions["__comment"]
for sectionlist, params in params_definitions.items():
if sectionlist == 'global':
seclist_locs = None
is_global = True
else:
seclist_locs = multi_locations(sectionlist)
is_global = False
bounds = None
value = None
for param_config in params:
param_name = param_config["name"]
if isinstance(param_config["val"], (list, tuple)):
is_frozen = False
bounds = param_config["val"]
value = None
else:
is_frozen = True
value = param_config["val"]
bounds = None
if is_global:
parameters.append(
ephys.parameters.NrnGlobalParameter(
name=param_name,
param_name=param_name,
frozen=is_frozen,
bounds=bounds,
value=value))
else:
if "dist" in param_config:
dist = distributions[param_config["dist"]]
use_range = True
else:
dist = distributions["uniform"]
use_range = False
if use_range:
parameters.append(ephys.parameters.NrnRangeParameter(
name='%s.%s' % (param_name, sectionlist),
param_name=param_name,
value_scaler=dist,
value=value,
bounds=bounds,
frozen=is_frozen,
locations=seclist_locs))
else:
parameters.append(ephys.parameters.NrnSectionParameter(
name='%s.%s' % (param_name, sectionlist),
param_name=param_name,
value_scaler=dist,
value=value,
bounds=bounds,
frozen=is_frozen,
locations=seclist_locs))
return parameters
from bluepyopt.ephys.morphologies import NrnFileMorphology
def define_morphology(morphology_filename, do_set_nseg=1e9):
"""Define morphology"""
# Use default moprhology class from BluePyOpt
return ephys.morphologies.NrnFileMorphology(
os.path.join(morphology_filename),
do_replace_axon=True,
do_set_nseg=do_set_nseg)
def create(recipe, etype, altmorph=None):
"""Create cell template"""
if altmorph is None:
morph_path = os.path.join(os.path.join(recipe[etype]['morph_path'], recipe[etype]['morphology']))
else:
morph_path = altmorph
cell = ephys.models.CellModel(
etype,
morph=define_morphology(morph_path, do_set_nseg=40.),
mechs=define_mechanisms(recipe[etype]['params']),
params=define_parameters(recipe[etype]['params']))
return cell
================================================
FILE: examples/thalamocortical-cell/CellEvalSetup/tools.py
================================================
def rename_prot(name):
if 'RMP' in name:
name = "(No stim)"
elif 'Rin_dep' in name:
#name = name.replace('.Rin','Hyp_-40')
name = "($-$40%)" #"R_{input} - tonic"
elif 'Rin_hyp' in name:
#name = name.replace('.Rin','Hyp_-40')
name = "($-$40% - b)"
elif 'hyp' in name and "Step" in name:
name = '(150% - burst)'
name = '(225% - burst)'
name = '(200% - burst)'
elif 'Step_150' in name:
name = '(150% - tonic)'
elif 'Step_200' in name:
name = '(200% - tonic)'
elif 'Step_250' in name:
name = '(250% - tonic)'
elif 'IV_-140' in name:
name = "($-$140%)"
elif 'ThresholdDetection_dep' in name:
name = ''
elif 'ThresholdDetection_hyp' in name:
name = ''
elif 'hold_dep' in name:
name = "(I$_{hold}$ - tonic)"
elif 'hold_hyp' in name:
name = "(I$_{hold}$ - burst)"
#name = name.replace("soma.v.", "")
return name
def rename_featpart(name):
import json
namemap = {
"steady_state_voltage_stimend": "V$_{rest}$",
"sag_amplitude": "Sag amp.",
"ohmic_input_resistance_vb_ssse": "R$_{input}$",
"voltage_base": "Baseline V$_m$",
"Spikecount": "Num. of APs",
"voltage_after_stim": "V$_m$ after stim.",
"inv_first_ISI": "Inv. 1$^{st}$ ISI",
"inv_last_ISI": "Inv. last ISI",
"inv_second_ISI": "Inv. 2$^{nd}$ ISI",
"time_to_first_spike": "Latency 1$^{st}$ AP",
"AP1_amp": "Amp. 1$^{st}$ AP ",
"AP2_amp": "Amp. 2$^{nd}$ AP ",
"AHP_depth": "AHP depth",
"AHP_depth_abs": "AHP depth",
"AP_amplitude": "AP amp.",
"AP_width": "AP width",
"AP_duration_half_width": "AP half-width",
"Spikecount_stimint": "Num. of APs",
"bpo_threshold_current_dep": "I$_{thr}$ - tonic",
"bpo_threshold_current_hyp": "I$_{thr}$ - burst",
"time_to_last_spike": "Latency last AP",
"adaptation_index2": "Adaptation idx",
"mean_frequency": "Frequency"
}
return namemap[name]
def rename_feat(name, sep = " "):
prot_name = name.split(".")[1]
feat_name = name.split(".")[-1]
new_prot = rename_prot(prot_name)
new_feat = rename_featpart(feat_name)
return new_feat + sep + new_prot
================================================
FILE: examples/thalamocortical-cell/LICENSE.txt
================================================
If not otherwise specified, the CC-BY-NC-SA license applies.
https://creativecommons.org/licenses/by-nc-sa/4.0/
The detailed text is available here:
https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode
The Python code are generated from examples available in this repository and are licensed under the GNU Lesser
General Public License version 3.0 as published by the Free Software Foundation, as stated in the headers of
the files.
Experimental features and protocols are extracted from experimental data from
Jane Yi, Laboratory of Neural Microcircuitry (https://www.epfl.ch/labs/markram-lab/).
They are part of this example and Supporting Information for the paper:
https://www.biorxiv.org/content/10.1101/512269v3
The experimental morphologies were provided by Jane Yi, Ying Shi, Laboratory of Neural Microcircuitry (https://www.epfl.ch/labs/markram-lab/).
They will be available on NeuroMorpho.org under the
ODC Public Domain Dedication and Licence (PDDL) https://opendatacommons.org/licenses/pddl/1.0/
For models for which the original source is available on ModelDB, any
specific licenses mentioned on ModelDB, or the generic License of ModelDB
apply:
1) TC_Nap_Et2, persistent sodium current
Authors: Etay Hay, Shaul Druckmann, Srikanth Ramaswamy, James King, Werner Van Geit, Elisabetta Iavarone
Accession: 139653
Original URL: https://senselab.med.yale.edu/modeldb/ShowModel.cshtml?model=139653&file=/L5bPCmodelsEH/mod/Nap_Et2.mod#tabs-2
2) SK_E2, calcium-activated potassium current
Authors: Etay Hay, Shaul Druckmann, Srikanth Ramaswamy, James King, Werner Van Geit
Accession: 139653
Original URL: https://senselab.med.yale.edu/modeldb/ShowModel.cshtml?model=139653&file=/L5bPCmodelsEH/mod/SK_E2.mod#tabs-2
3) Intracellular calcium dynamics
Authors: Etay Hay, Shaul Druckmann, Srikanth Ramaswamy, James King, Werner Van Geit
Accession: 139653
Original URL: https://senselab.med.yale.edu/modeldb/ShowModel.cshtml?model=139653&file=/L5bPCmodelsEH/mod/CaDynamics_E2.mod#tabs-2
4) TC_ITGHK_Des98, low-threshold calcium current
Author: Alain Destexhe
Accession: 279
Original URL: https://senselab.med.yale.edu/ModelDB/ShowModel.cshtml?model=279&file=/dendtc/ITGHK.mod#tabs-2
5) TC_HH, fast Na+ and K+ currents responsible for action potentials
Authors: Alain Destexhe, Elisabetta Iavarone
Accession: 279
Original URL: https://senselab.med.yale.edu/ModelDB/ShowModel.cshtml?model=279&file=/dendtc/hh2.mod#tabs-2
5) TC_iL, high-threshold calcium current
Author: Arthur Houweling
Accession: 3808
Original url: https://senselab.med.yale.edu/modeldb/ShowModel.cshtml?model=3808&file=/MyFirstNEURON/il.mod#tabs-2
7) TC_iA, fast transient potassium current:
Author: Yimi Amarillo
Publications: Amarillo et al., J Neurophysiol, 2014, Huguenard and McCormick, J Neurophysiol, 1992
8) TC_Ih_Bud97, Ih current
Author: Elisabetta Iavarone
Publications: Budde et al., J Physiol, 1997, Huguenard and McCormick, J Neurophysiol, 1992
================================================
FILE: examples/thalamocortical-cell/checkpoints/checkpoint.pkl
================================================
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aF0.13679678638308826
aF0.3777141723621707
aF1.007012080683658e-05
aF4.3417183545378374e-05
aF6.108869734438017e-05
aF0.06391077372665288
aF0.19332127355415177
aF0.09540195531054341
aF0.0008653099277716401
aF0.001302461551959797
aF12.270389578182312
aF0.5489249541836715
aF1.4041700164018957e-06
aF7.197046864039541e-05
aF0.00319058833779415
aF0.00824844977148233
aF0.004008919207391105
aF1.1428193144282783e-06
aF0.0024678893323266233
aF13.146438856898932
aF0.2442889214486884
atp116
Rp117
(dp118
g20
I2
sg21
g2
(g22
g4
Ntp119
Rp120
(dp121
g26
(lp122
F-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
aF-1.0
asg28
(g29
(g33
S'\x00\x00\x00\x00\x00\x00\x00\x80'
p123
tp124
Rp125
g29
(g33
S'L#\x1d@\xf6D\xcb\xbf'
p126
tp127
Rp128
g29
(g33
S'\x00\x00\x00\x00\x00\x00\x00\x80'
p129
tp130
Rp131
g29
(g33
S'\x01$G\xe0:\xbd\x15\xc0'
p132
tp133
Rp134
F-250.0
F-250.0
F-250.0
g29
(g33
S'q\xd5\xb5p\x178\x02\xc0'
p135
tp136
Rp137
F-250.0
g29
(g33
S'\xf5\xdbA\x82\xeb\xd1\xfd\xbf'
p138
tp139
Rp140
g29
(g33
S"\xba\x12'}\xe6f\xfa\xbf"
p141
tp142
Rp143
g29
(g33
S"\x85\x838\x807'\x00\xc0"
p144
tp145
Rp146
F-250.0
g29
(g33
S'\x0e\x94\x0b{e\x8c$\xc0'
p147
tp148
Rp149
g29
(g33
S'\xc6\x17\xd4\xf5H\xab\xfd\xbf'
p150
tp151
Rp152
F-250.0
F-250.0
F-250.0
g29
(g33
S'\xc7<\x11\x180\t\x02\xc0'
p153
tp154
Rp155
F-250.0
g29
(g33
S'\xe4)\xc9\xc8\x8cT\xff\xbf'
p156
tp157
Rp158
g29
(g33
S'8u\xf3=Z\xe1\xfe\xbf'
p159
tp160
Rp161
g29
(g33
S'\xf4^+\xaf\x9b=\x02\xc0'
p162
tp163
Rp164
F-250.0
g29
(g33
S'\x00\x00\x00\x00\x00\x00\x00\x80'
p165
tp166
Rp167
F-250.0
F-250.0
F-250.0
g29
(g33
S'so\xef\x87\x7f}\x01\xc0'
p168
tp169
Rp170
F-250.0
g29
(g33
S'\x99\xe3\xc0\x87\xff\xd9\xf8\xbf'
p171
tp172
Rp173
g29
(g33
S'\x05\xb9e\x1c\x81\xde\xf4\xbf'
p174
tp175
Rp176
g29
(g33
S'\xf4\xc3\xd5t\x7f\xdc\x00\xc0'
p177
tp178
Rp179
F-250.0
g29
(g33
S'A\x0b\xd8\xa9\xf6+\xe7\xbf'
p180
tp181
Rp182
F-250.0
F-250.0
F-250.0
g29
(g33
S'\xd2\xee\xa5\xbb,^\x14\xc0'
p183
tp184
Rp185
g29
(g33
S'd\xac\x8fZ\xddD\x19\xc0'
p186
tp187
Rp188
g29
(g33
S'\xae\x11 \x1cE!\x12\xc0'
p189
tp190
Rp191
g29
(g33
S'\xdc\xc9B\x86rZ\n\xc0'
p192
tp193
Rp194
g29
(g33
S'fD\x88\x13\xad\xab\x02\xc0'
p195
tp196
Rp197
g29
(g33
S'\\\xb8`\xa0\x00\xd5\xf3\xbf'
p198
tp199
Rp200
tp201
sbsbsI3
g2
(g14
g15
(lp202
F8.459776330097977e-05
aF0.1515908805880605
aF0.336457264664676
aF2.5891675029296335e-05
aF5.112747213686086e-05
aF4.049341374504143e-05
aF0.05486590123243409
aF0.06066254521578549
aF0.09531939083047117
aF0.0005833820394550312
aF0.004540564425976676
aF8.065615981443464
aF0.28219692547750397
aF7.55804204157224e-05
aF6.183689966753316e-05
aF0.0020040507308995243
aF0.009097462559682402
aF0.005896712856225918
aF0.0008102172359965896
aF0.004510829752197913
aF5.342065970470657
aF0.7299668323859986
atp203
Rp204
(dp205
g20
I3
sg21
g2
(g22
g4
Ntp206
Rp207
(dp208
g26
g27
sg28
g114
sbsbsI4
g2
(g14
g15
(lp209
F8.998499050883135e-05
aF0.13679678638308826
aF0.3777141723621707
aF1.007012080683658e-05
aF4.3417183545378374e-05
aF6.108869734438017e-05
aF0.06391077372665288
aF0.19332127355415177
aF0.09540195531054341
aF0.0008653099277716401
aF0.001302461551959797
aF12.270389578182312
aF0.5489249541836715
aF1.4041700164018957e-06
aF7.197046864039541e-05
aF0.00319058833779415
aF0.00824844977148233
aF0.004008919207391105
aF1.1428193144282783e-06
aF0.0024678893323266233
aF13.146438856898932
aF0.2442889214486884
atp210
Rp211
(dp212
g20
I4
sg21
g2
(g22
g4
Ntp213
Rp214
(dp215
g26
g122
sg28
g201
sbsbsI5
g2
(g14
g15
(lp216
F8.459776330097977e-05
aF0.15168906708994337
aF0.336457264664676
aF3.058343996090739e-05
aF5.9022049332218484e-05
aF4.049341374504143e-05
aF0.05486590123243409
aF0.06000995579013797
aF0.09531939083047117
aF0.0005833820394550312
aF0.0046462799281463815
aF8.065615981443464
aF0.28219692547750397
aF7.55804204157224e-05
aF7.4296780638054e-05
aF0.0022203480307705324
aF0.009061603766623298
aF0.005942316155463084
aF0.0007384762374565938
aF0.002615491103308344
aF6.557721287233644
aF0.6243445607373651
atp217
Rp218
(dp219
g20
I5
sg21
g2
(g22
g4
Ntp220
Rp221
(dp222
g26
g27
sg28
(g29
(g33
S'\x00\x00\x00\x00\x00\x00\x00\x80'
p223
tp224
Rp225
g29
(g33
S'\xa7\xaa\x02*\x1e<\xed\xbf'
p226
tp227
Rp228
g29
(g33
S'\x00\x00\x00\x00\x00\x00\x00\x80'
p229
tp230
Rp231
g29
(g33
S'\x946e\xdf9\x7f\r\xc0'
p232
tp233
Rp234
F-250.0
F-250.0
F-250.0
g29
(g33
S'q\xd5\xb5p\x178\x02\xc0'
p235
tp236
Rp237
F-250.0
g29
(g33
S'\xf5\xdbA\x82\xeb\xd1\xfd\xbf'
p238
tp239
Rp240
g29
(g33
S"\xba\x12'}\xe6f\xfa\xbf"
p241
tp242
Rp243
g29
(g33
S"\x85\x838\x807'\x00\xc0"
p244
tp245
Rp246
F-250.0
g29
(g33
S'@\x1b\x94\x91~{\x1d\xc0'
p247
tp248
Rp249
g29
(g33
S'\xc7\xf5\xdemVg\xfc\xbf'
p250
tp251
Rp252
F-250.0
F-250.0
F-250.0
g29
(g33
S'\xc7<\x11\x180\t\x02\xc0'
p253
tp254
Rp255
F-250.0
g29
(g33
S'\xe4)\xc9\xc8\x8cT\xff\xbf'
p256
tp257
Rp258
g29
(g33
S'8u\xf3=Z\xe1\xfe\xbf'
p259
tp260
Rp261
g29
(g33
S'\xf4^+\xaf\x9b=\x02\xc0'
p262
tp263
Rp264
F-250.0
g29
(g33
S'\x00\x00\x00\x00\x00\x00\x00\x80'
p265
tp266
Rp267
F-250.0
F-250.0
F-250.0
g29
(g33
S'so\xef\x87\x7f}\x01\xc0'
p268
tp269
Rp270
F-250.0
g29
(g33
S'\x99\xe3\xc0\x87\xff\xd9\xf8\xbf'
p271
tp272
Rp273
g29
(g33
S'\x05\xb9e\x1c\x81\xde\xf4\xbf'
p274
tp275
Rp276
g29
(g33
S'\xf4\xc3\xd5t\x7f\xdc\x00\xc0'
p277
tp278
Rp279
F-250.0
g29
(g33
S'\x1fN\xa1\xfa\xba\xf9\x18\xc0'
p280
tp281
Rp282
F-250.0
F-250.0
F-250.0
g29
(g33
S'\xd2\xee\xa5\xbb,^\x14\xc0'
p283
tp284
Rp285
g29
(g33
S'd\xac\x8fZ\xddD\x19\xc0'
p286
tp287
Rp288
g29
(g33
S'\xae\x11 \x1cE!\x12\xc0'
p289
tp290
Rp291
g29
(g33
S'\xdc\xc9B\x86rZ\n\xc0'
p292
tp293
Rp294
g29
(g33
S'q\xd2`\xc1\x9b\xde\x18\xc0'
p295
tp296
Rp297
g29
(g33
S'\xcbt\x17|#\xcd\xf3\xbf'
p298
tp299
Rp300
tp301
sbsbsI6
g2
(g14
g15
(lp302
F9.094879779990037e-05
aF0.1366985998811062
aF0.3777141723621707
aF1.007012080683658e-05
aF4.682722002434101e-05
aF6.108869734438017e-05
aF0.06391077372665288
aF0.1873655711711291
aF0.09540195531054341
aF0.0006169669963403399
aF0.001302461551959797
aF10.602709904797184
aF0.6289506896678183
aF1.4041700164018957e-06
aF6.028389833499836e-05
aF0.002730997230902337
aF0.008550495952499656
aF0.003477632527733394
aF1.1428193144282783e-06
aF0.0036857304306474217
aF13.146438856898932
aF0.21611889680663607
atp303
Rp304
(dp305
g20
I6
sg21
g2
(g22
g4
Ntp306
Rp307
(dp308
g26
g122
sg28
(g29
(g33
S'\x00\x00\x00\x00\x00\x00\x00\x80'
p309
tp310
Rp311
g29
(g33
S'\x81\xbd\xd3\xf5s\x03\xcb\xbf'
p312
tp313
Rp314
g29
(g33
S'\x00\x00\x00\x00\x00\x00\x00\x80'
p315
tp316
Rp317
g29
(g33
S'b\xd4\xe4H8\xdc\x15\xc0'
p318
tp319
Rp320
F-250.0
F-250.0
F-250.0
g29
(g33
S'q\xd5\xb5p\x178\x02\xc0'
p321
tp322
Rp323
F-250.0
g29
(g33
S'\xf5\xdbA\x82\xeb\xd1\xfd\xbf'
p324
tp325
Rp326
g29
(g33
S"\xba\x12'}\xe6f\xfa\xbf"
p327
tp328
Rp329
g29
(g33
S"\x85\x838\x807'\x00\xc0"
p330
tp331
Rp332
F-250.0
g29
(g33
S'\xc1`\x9b\x10\x02\xa7$\xc0'
p333
tp334
Rp335
g29
(g33
S'\x14;\xc5|\xef\xd1\xfd\xbf'
p336
tp337
Rp338
F-250.0
F-250.0
F-250.0
g29
(g33
S'\xc7<\x11\x180\t\x02\xc0'
p339
tp340
Rp341
F-250.0
g29
(g33
S'\xe4)\xc9\xc8\x8cT\xff\xbf'
p342
tp343
Rp344
g29
(g33
S'8u\xf3=Z\xe1\xfe\xbf'
p345
tp346
Rp347
g29
(g33
S'\xf4^+\xaf\x9b=\x02\xc0'
p348
tp349
Rp350
F-250.0
g29
(g33
S'\x00\x00\x00\x00\x00\x00\x00\x80'
p351
tp352
Rp353
F-250.0
F-250.0
F-250.0
g29
(g33
S'so\xef\x87\x7f}\x01\xc0'
p354
tp355
Rp356
F-250.0
g29
(g33
S'\x99\xe3\xc0\x87\xff\xd9\xf8\xbf'
p357
tp358
Rp359
g29
(g33
S'\x05\xb9e\x1c\x81\xde\xf4\xbf'
p360
tp361
Rp362
g29
(g33
S'\xf4\xc3\xd5t\x7f\xdc\x00\xc0'
p363
tp364
Rp365
F-250.0
g29
(g33
S'\x10\xe2\x8e\xdb\xe8\xbc\xe8\xbf'
p366
tp367
Rp368
F-250.0
F-250.0
F-250.0
g29
(g33
S'\xd2\xee\xa5\xbb,^\x14\xc0'
p369
tp370
Rp371
g29
(g33
S'd\xac\x8fZ\xddD\x19\xc0'
p372
tp373
Rp374
g29
(g33
S'\xae\x11 \x1cE!\x12\xc0'
p375
tp376
Rp377
g29
(g33
S'\xdc\xc9B\x86rZ\n\xc0'
p378
tp379
Rp380
g29
(g33
S'4\x0b\x05PR\xf5\x02\xc0'
p381
tp382
Rp383
g29
(g33
S'\x98kN\xac\xa1\xd6\xf3\xbf'
p384
tp385
Rp386
tp387
sbsbssbsS'parents'
p388
(lp389
g2
(g14
g15
(lp390
F8.459776330097977e-05
aF0.15168906708994337
aF0.336457264664676
aF3.058343996090739e-05
aF5.9022049332218484e-05
aF4.049341374504143e-05
aF0.05486590123243409
aF0.06000995579013797
aF0.09531939083047117
aF0.0005833820394550312
aF0.0046462799281463815
aF8.065615981443464
aF0.28219692547750397
aF7.55804204157224e-05
aF7.4296780638054e-05
aF0.0022203480307705324
aF0.009061603766623298
aF0.005942316155463084
aF0.0007384762374565938
aF0.002615491103308344
aF6.557721287233644
aF0.6243445607373651
atp391
Rp392
(dp393
g20
I5
sS'ibea_fitness'
p394
g29
(g33
S'\x00\x00\x00\x80\xe3%>>'
p395
tp396
Rp397
sg21
g2
(g22
g4
Ntp398
Rp399
(dp400
g26
g27
sg28
g301
sbsbag392
asS'generation'
p401
I2
sS'logbook'
p402
g2
(cdeap.tools.support
Logbook
p403
g15
(lp404
(dp405
S'std'
p406
g29
(g33
S'\x00\xfc\xf4!\x7f0\x05@'
p407
tp408
Rp409
sS'nevals'
p410
I2
sS'min'
p411
g29
(g33
S'o\xdbA\xbe\xb1\xd4\xb1@'
p412
tp413
Rp414
sS'max'
p415
g29
(g33
S'\xaeX\n\xde\xfd\xd9\xb1@'
p416
tp417
Rp418
sS'avg'
p419
g29
(g33
S'\x0e\x1a&\xceW\xd7\xb1@'
p420
tp421
Rp422
sS'gen'
p423
I1
sa(dp424
g406
g29
(g33
S'\xa7\xf8A\xa8\xab\xfe\x04@'
p425
tp426
Rp427
sg410
I2
sg411
g29
(g33
S'o\xdbA\xbe\xb1\xd4\xb1@'
p428
tp429
Rp430
sg415
g29
(g33
S'=\xe2\r\xde\x10\xda\xb1@'
p431
tp432
Rp433
sg419
g29
(g33
S'\xf1\xa5\xfb\xc0g\xd7\xb1@'
p434
tp435
Rp436
sg423
I2
satp437
Rp438
(dp439
S'log_header'
p440
I01
sS'header'
p441
(lp442
g423
ag410
ag419
ag406
ag411
ag415
asS'columns_len'
p443
(lp444
I3
aI6
aI7
aI7
aI7
aI7
asS'buffindex'
p445
I2
sS'chapters'
p446
ccollections
defaultdict
p447
(g403
tp448
Rp449
sbsS'rndstate'
p450
(I3
(L1372342863L
L3221959423L
L4180954279L
L3990540705L
L1021773023L
L2223090966L
L3843864895L
L597749037L
L4038628808L
L2184695301L
L2599863370L
L1285463076L
L3619013288L
L3445797418L
L662770754L
L586125062L
L1346770502L
L3658746180L
L3438111236L
L309182431L
L3796115977L
L3396521978L
L406330169L
L2387780391L
L2469455462L
L2266287431L
L1699932795L
L4049251296L
L2880579946L
L2212080061L
L3732465507L
L2085677040L
L3780473213L
L2666506866L
L2546029306L
L3062944794L
L3831291871L
L2699197260L
L1538606110L
L2628704661L
L2899336459L
L3451611859L
L99931860L
L1959678400L
L1104806618L
L222110430L
L2129932650L
L956476906L
L1123944865L
L4148113835L
L3692694084L
L1144181241L
L329767184L
L3790223790L
L2243139411L
L3664375038L
L1649616822L
L2085955322L
L878670707L
L427637247L
L1097949229L
L3413060003L
L2868874638L
L714350532L
L2486509003L
L3288554389L
L1763249054L
L3065280929L
L3617934738L
L630740700L
L76720155L
L3508325981L
L3932676767L
L1329309665L
L1100166609L
L3150737391L
L3713849116L
L1027154122L
L621059281L
L2649419324L
L1724153688L
L787407208L
L2006574677L
L2947315466L
L1182636319L
L3824689780L
L1212132099L
L4044342334L
L315023297L
L3553864982L
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L2420444017L
L2103580590L
L1875045396L
L3514756929L
L3527524385L
L3119378202L
L418789356L
L308L
tp451
Ntp452
sS'halloffame'
p453
g2
(cdeap.tools.support
HallOfFame
p454
g4
Ntp455
Rp456
(dp457
S'keys'
p458
(lp459
g2
(g22
g4
Ntp460
Rp461
(dp462
g26
g27
sg28
g301
sbag2
(g22
g4
Ntp463
Rp464
(dp465
g26
g27
sg28
g114
sbag2
(g22
g4
Ntp466
Rp467
(dp468
g26
g122
sg28
g387
sbag2
(g22
g4
Ntp469
Rp470
(dp471
g26
g122
sg28
g201
sbasS'items'
p472
(lp473
g2
(g14
g15
(lp474
F8.998499050883135e-05
aF0.13679678638308826
aF0.3777141723621707
aF1.007012080683658e-05
aF4.3417183545378374e-05
aF6.108869734438017e-05
aF0.06391077372665288
aF0.19332127355415177
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aF12.270389578182312
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aF7.197046864039541e-05
aF0.00319058833779415
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aF0.004008919207391105
aF1.1428193144282783e-06
aF0.0024678893323266233
aF13.146438856898932
aF0.2442889214486884
atp475
Rp476
(dp477
g21
g470
sbag2
(g14
g15
(lp478
F9.094879779990037e-05
aF0.1366985998811062
aF0.3777141723621707
aF1.007012080683658e-05
aF4.682722002434101e-05
aF6.108869734438017e-05
aF0.06391077372665288
aF0.1873655711711291
aF0.09540195531054341
aF0.0006169669963403399
aF0.001302461551959797
aF10.602709904797184
aF0.6289506896678183
aF1.4041700164018957e-06
aF6.028389833499836e-05
aF0.002730997230902337
aF0.008550495952499656
aF0.003477632527733394
aF1.1428193144282783e-06
aF0.0036857304306474217
aF13.146438856898932
aF0.21611889680663607
atp479
Rp480
(dp481
g20
I2
sg21
g467
sbag2
(g14
g15
(lp482
F8.459776330097977e-05
aF0.1515908805880605
aF0.336457264664676
aF2.5891675029296335e-05
aF5.112747213686086e-05
aF4.049341374504143e-05
aF0.05486590123243409
aF0.06066254521578549
aF0.09531939083047117
aF0.0005833820394550312
aF0.004540564425976676
aF8.065615981443464
aF0.28219692547750397
aF7.55804204157224e-05
aF6.183689966753316e-05
aF0.0020040507308995243
aF0.009097462559682402
aF0.005896712856225918
aF0.0008102172359965896
aF0.004510829752197913
aF5.342065970470657
aF0.7299668323859986
atp483
Rp484
(dp485
g21
g464
sbag2
(g14
g15
(lp486
F8.459776330097977e-05
aF0.15168906708994337
aF0.336457264664676
aF3.058343996090739e-05
aF5.9022049332218484e-05
aF4.049341374504143e-05
aF0.05486590123243409
aF0.06000995579013797
aF0.09531939083047117
aF0.0005833820394550312
aF0.0046462799281463815
aF8.065615981443464
aF0.28219692547750397
aF7.55804204157224e-05
aF7.4296780638054e-05
aF0.0022203480307705324
aF0.009061603766623298
aF0.005942316155463084
aF0.0007384762374565938
aF0.002615491103308344
aF6.557721287233644
aF0.6243445607373651
atp487
Rp488
(dp489
g20
I1
sg21
g461
sbasS'maxsize'
p490
I10
sS'similar'
p491
coperator
eq
p492
sbsS'population'
p493
(lp494
g392
ag2
(g14
g15
(lp495
F8.998499050883135e-05
aF0.13679678638308826
aF0.3777141723621707
aF1.007012080683658e-05
aF4.3417183545378374e-05
aF6.108869734438017e-05
aF0.06391077372665288
aF0.19332127355415177
aF0.09540195531054341
aF0.0008653099277716401
aF0.001302461551959797
aF12.270389578182312
aF0.5489249541836715
aF1.4041700164018957e-06
aF7.197046864039541e-05
aF0.00319058833779415
aF0.00824844977148233
aF0.004008919207391105
aF1.1428193144282783e-06
aF0.0024678893323266233
aF13.146438856898932
aF0.2442889214486884
atp496
Rp497
(dp498
g20
I4
sg394
g29
(g33
S'\xc0\xc54\x10\x9b]\xbe?'
p499
tp500
Rp501
sg21
g2
(g22
g4
Ntp502
Rp503
(dp504
g26
g122
sg28
g201
sbsbag2
(g14
g15
(lp505
F8.459776330097977e-05
aF0.1515908805880605
aF0.336457264664676
aF2.5891675029296335e-05
aF5.112747213686086e-05
aF4.049341374504143e-05
aF0.05486590123243409
aF0.06066254521578549
aF0.09531939083047117
aF0.0005833820394550312
aF0.004540564425976676
aF8.065615981443464
aF0.28219692547750397
aF7.55804204157224e-05
aF6.183689966753316e-05
aF0.0020040507308995243
aF0.009097462559682402
aF0.005896712856225918
aF0.0008102172359965896
aF0.004510829752197913
aF5.342065970470657
aF0.7299668323859986
atp506
Rp507
(dp508
g20
I3
sg394
g29
(g33
S'\xa0F\xb2\xe9uI\xe9?'
p509
tp510
Rp511
sg21
g2
(g22
g4
Ntp512
Rp513
(dp514
g26
g27
sg28
g114
sbsbag2
(g14
g15
(lp515
F9.094879779990037e-05
aF0.1366985998811062
aF0.3777141723621707
aF1.007012080683658e-05
aF4.682722002434101e-05
aF6.108869734438017e-05
aF0.06391077372665288
aF0.1873655711711291
aF0.09540195531054341
aF0.0006169669963403399
aF0.001302461551959797
aF10.602709904797184
aF0.6289506896678183
aF1.4041700164018957e-06
aF6.028389833499836e-05
aF0.002730997230902337
aF0.008550495952499656
aF0.003477632527733394
aF1.1428193144282783e-06
aF0.0036857304306474217
aF13.146438856898932
aF0.21611889680663607
atp516
Rp517
(dp518
g20
I6
sg394
g29
(g33
S'\xcc\xb0\xba\x1a\xcb:\xee?'
p519
tp520
Rp521
sg21
g2
(g22
g4
Ntp522
Rp523
(dp524
g26
g122
sg28
g387
sbsbas.
================================================
FILE: examples/thalamocortical-cell/config/features/cAD_ltb.json
================================================
{
"Step_150": {
"soma.v": [
{"feature": "AP_amplitude", "val": [58.1456, 4.2632], "n": 11, "fid": 553, "strict_stim": true},
{"feature": "AHP_depth", "val": [7.1542, 2.8024], "n": 11, "fid": 889, "strict_stim": true},
{"feature": "AP_duration_half_width", "val": [1.0534, 0.1648], "n": 11, "fid": 875, "strict_stim": true},
{"feature": "Spikecount", "val": [8.5179, 3.7782], "n": 11, "fid": 861, "strict_stim": true},
{"feature": "time_to_first_spike", "val": [116.1049, 62.0552], "n": 11, "fid": 665, "strict_stim": true},
{"feature": "inv_first_ISI", "val": [13.267, 6.7753], "n": 11, "fid": 749, "strict_stim": true},
{"feature": "inv_second_ISI", "val": [11.4479, 5.9315], "n": 11, "fid": 763, "strict_stim": true},
{"feature": "inv_last_ISI", "val": [5.3322, 2.3386], "n": 11, "fid": 819, "strict_stim": true},
{"feature": "adaptation_index2", "val": [0.0756, 0.0504], "n": 11, "fid": 609, "strict_stim": true}
]
},
"Step_250": {
"soma.v": [
{"feature": "AP_amplitude", "val": [57.15, 3.9886], "n": 11, "fid": 558, "strict_stim": true},
{"feature": "AHP_depth", "val": [10.3652, 3.2496], "n": 11, "fid": 894, "strict_stim": true},
{"feature": "AP_duration_half_width", "val": [0.9025, 0.134], "n": 11, "fid": 880, "strict_stim": true},
{"feature": "Spikecount", "val": [19.2727, 8.8153], "n": 11, "fid": 866, "strict_stim": true},
{"feature": "time_to_first_spike", "val": [61.2511, 30.0464], "n": 11, "fid": 670, "strict_stim": true},
{"feature": "inv_first_ISI", "val": [30.9829, 19.9475], "n": 11, "fid": 754, "strict_stim": true},
{"feature": "inv_second_ISI", "val": [31.8299, 24.4034], "n": 11, "fid": 768, "strict_stim": true},
{"feature": "inv_last_ISI", "val": [10.3225, 4.8976], "n": 11, "fid": 824, "strict_stim": true},
{"feature": "adaptation_index2", "val": [0.035, 0.0145], "n": 11, "fid": 614, "strict_stim": true}
]
},
"Step_200": {
"soma.v": [
{"feature": "voltage_base", "val": [-65.7569, 1.7149], "n": 11, "fid": 961, "strict_stim": true},
{"feature": "AP_amplitude", "val": [57.6566, 4.1184], "n": 11, "fid": 555, "strict_stim": true},
{"feature": "AHP_depth", "val": [8.8972, 3.1542], "n": 11, "fid": 891, "strict_stim": true},
{"feature": "AP_duration_half_width", "val": [0.9608, 0.1278], "n": 11, "fid": 877, "strict_stim": true},
{"feature": "Spikecount", "val": [14.2667, 6.2645], "n": 11, "fid": 863, "strict_stim": true},
{"feature": "time_to_first_spike", "val": [82.5958, 44.1591], "n": 11, "fid": 667, "strict_stim": true},
{"feature": "inv_first_ISI", "val": [21.8452, 11.7211], "n": 11, "fid": 751, "strict_stim": true},
{"feature": "inv_second_ISI", "val": [21.8161, 13.2209], "n": 11, "fid": 765, "strict_stim": true},
{"feature": "inv_last_ISI", "val": [7.9611, 3.9428], "n": 11, "fid": 821, "strict_stim": true},
{"feature": "adaptation_index2", "val": [0.0507, 0.0238], "n": 11, "fid": 611, "strict_stim": true}
]
},
"Step_200_hyp": {
"soma.v": [
{"feature": "voltage_base", "val": [-84.2499, 1.2726], "n": 22, "fid": 935, "strict_stim": true},
{"feature": "AP1_amp", "val": [51.4818, 7.514], "n": 22, "fid": 800, "strict_stim": true},
{"feature": "AP2_amp", "val": [46.5557, 8.2272], "n": 22, "fid": 1010, "strict_stim": true},
{"feature": "time_to_first_spike", "val": [49.3602, 12.5966], "n": 22, "fid": 620, "strict_stim": true},
{"feature": "Spikecount", "val": [5.2045, 1.0221], "n": 22, "fid": 830, "strict_stim": true},
{"feature": "inv_first_ISI", "val": [291.4432, 46.1345], "n": 22, "fid": 710, "strict_stim": true},
{"feature": "inv_second_ISI", "val": [241.55, 53.293], "n": 22, "fid": 725, "strict_stim": true},
{"feature": "inv_last_ISI", "val": [119.366, 36.2356], "n": 22, "fid": 785, "strict_stim": true},
{"feature": "voltage_after_stim", "val": [-87.2874, 1.6681], "n": 22, "fid": 950, "strict_stim": true}
]
},
"IV_-140": {
"soma.v": [
{"feature": "sag_amplitude", "val": [3.205, 2.5646], "n": 10, "fid": 516, "strict_stim": true}
]
},
"RMP": {
"soma.v": [
{"feature": "steady_state_voltage_stimend", "val": [-78.4467, 4.4534], "n": 11, "fid": 1457, "strict_stim": true},
{"feature": "Spikecount_stimint", "val": [0.0, 0.001], "n": 11, "fid": 1460, "strict_stim": true}
]
},
"hold_dep": {
"soma.v": [
{"feature": "Spikecount_stimint", "val": [0.0, 0.001], "n": 11, "fid": 1454, "strict_stim": true}
]
},
"hold_hyp": {
"soma.v": [
{"feature": "Spikecount_stimint", "val": [0.0, 0.001], "n": 22, "fid": 1616, "strict_stim": true}
]
},
"Rin_dep": {
"soma.v": [
{"feature": "voltage_base", "val": [-64.4907, 1.0285], "n": 11, "fid": 461, "strict_stim": true},
{"feature": "ohmic_input_resistance_vb_ssse", "val": [131.6508, 52.9132], "n": 11, "fid": 482, "strict_stim": true}
]
}
}
================================================
FILE: examples/thalamocortical-cell/config/features/cNAD_ltb.json
================================================
{
"Step_150": {
"soma.v": [
{"feature": "AP_amplitude", "val": [58.0318, 7.0345], "n": 16, "fid": 536, "strict_stim": true},
{"feature": "AHP_depth", "val": [7.8795, 3.4388], "n": 16, "fid": 872, "strict_stim": true},
{"feature": "AP_duration_half_width", "val": [1.0657, 0.0844], "n": 16, "fid": 858, "strict_stim": true},
{"feature": "Spikecount", "val": [13.0208, 5.5638], "n": 16, "fid": 844, "strict_stim": true},
{"feature": "time_to_first_spike", "val": [150.3546, 100.0313], "n": 16, "fid": 648, "strict_stim": true},
{"feature": "inv_first_ISI", "val": [11.6562, 4.5162], "n": 16, "fid": 732, "strict_stim": true},
{"feature": "inv_second_ISI", "val": [11.8118, 5.2192], "n": 16, "fid": 746, "strict_stim": true},
{"feature": "inv_last_ISI", "val": [9.6796, 4.1202], "n": 16, "fid": 802, "strict_stim": true},
{"feature": "adaptation_index2", "val": [0.0206, 0.0256], "n": 16, "fid": 592, "strict_stim": true}
]
},
"Step_250": {
"soma.v": [
{"feature": "AP_amplitude", "val": [57.8473, 6.2018], "n": 14, "fid": 541, "strict_stim": true},
{"feature": "AHP_depth", "val": [10.9129, 4.0415], "n": 14, "fid": 877, "strict_stim": true},
{"feature": "AP_duration_half_width", "val": [1.0532, 0.129], "n": 14, "fid": 863, "strict_stim": true},
{"feature": "Spikecount", "val": [30.5923, 10.1621], "n": 14, "fid": 849, "strict_stim": true},
{"feature": "time_to_first_spike", "val": [55.1098, 21.2185], "n": 14, "fid": 653, "strict_stim": true},
{"feature": "inv_first_ISI", "val": [27.2243, 9.3839], "n": 14, "fid": 737, "strict_stim": true},
{"feature": "inv_second_ISI", "val": [27.9719, 9.7227], "n": 14, "fid": 751, "strict_stim": true},
{"feature": "inv_last_ISI", "val": [22.8733, 7.9702], "n": 14, "fid": 807, "strict_stim": true},
{"feature": "adaptation_index2", "val": [0.0062, 0.0075], "n": 14, "fid": 597, "strict_stim": true}
]
},
"Step_200": {
"soma.v": [
{"feature": "voltage_base", "val": [-65.5929, 1.8487], "n": 15, "fid": 944, "strict_stim": true},
{"feature": "AP_amplitude", "val": [57.7503, 6.7182], "n": 15, "fid": 538, "strict_stim": true},
{"feature": "AHP_depth", "val": [9.2791, 3.6017], "n": 15, "fid": 874, "strict_stim": true},
{"feature": "AP_duration_half_width", "val": [1.0665, 0.0959], "n": 15, "fid": 860, "strict_stim": true},
{"feature": "Spikecount", "val": [22.4306, 8.0686], "n": 15, "fid": 846, "strict_stim": true},
{"feature": "time_to_first_spike", "val": [75.2681, 30.3746], "n": 15, "fid": 650, "strict_stim": true},
{"feature": "inv_first_ISI", "val": [19.9615, 6.4584], "n": 15, "fid": 734, "strict_stim": true},
{"feature": "inv_second_ISI", "val": [20.7575, 8.9678], "n": 15, "fid": 748, "strict_stim": true},
{"feature": "inv_last_ISI", "val": [16.7102, 6.298], "n": 15, "fid": 804, "strict_stim": true},
{"feature": "adaptation_index2", "val": [0.0073, 0.0057], "n": 15, "fid": 594, "strict_stim": true}
]
},
"Step_200_hyp": {
"soma.v": [
{"feature": "voltage_base", "val": [-84.2499, 1.2726], "n": 22, "fid": 935, "strict_stim": true},
{"feature": "AP1_amp", "val": [51.4818, 7.514], "n": 22, "fid": 800, "strict_stim": true},
{"feature": "AP2_amp", "val": [46.5557, 8.2272], "n": 22, "fid": 1010, "strict_stim": true},
{"feature": "time_to_first_spike", "val": [49.3602, 12.5966], "n": 22, "fid": 620, "strict_stim": true},
{"feature": "Spikecount", "val": [5.2045, 1.0221], "n": 22, "fid": 830, "strict_stim": true},
{"feature": "inv_first_ISI", "val": [291.4432, 46.1345], "n": 22, "fid": 710, "strict_stim": true},
{"feature": "inv_second_ISI", "val": [241.55, 53.293], "n": 22, "fid": 725, "strict_stim": true},
{"feature": "inv_last_ISI", "val": [119.366, 36.2356], "n": 22, "fid": 785, "strict_stim": true},
{"feature": "voltage_after_stim", "val": [-87.2874, 1.6681], "n": 22, "fid": 950, "strict_stim": true}
]
},
"IV_-140": {
"soma.v": [
{"feature": "sag_amplitude", "val": [4.2017, 2.6117], "n": 13, "fid": 497, "strict_stim": true}
]
},
"RMP": {
"soma.v": [
{"feature": "steady_state_voltage_stimend", "val": [-79.8137, 5.0122], "n": 16, "fid": 1482, "strict_stim": true},
{"feature": "Spikecount_stimint", "val": [0.0, 0.001], "n": 16, "fid": 1486, "strict_stim": true}
]
},
"hold_dep": {
"soma.v": [
{"feature": "Spikecount_stimint", "val": [0.0, 0.001], "n": 16, "fid": 1477, "strict_stim": true}
]
},
"hold_hyp": {
"soma.v": [
{"feature": "Spikecount_stimint", "val": [0.0, 0.001], "n": 22, "fid": 1616, "strict_stim": true}
]
},
"Rin_dep": {
"soma.v": [
{"feature": "voltage_base", "val": [-64.6893, 0.8318], "n": 16, "fid": 428, "strict_stim": true},
{"feature": "ohmic_input_resistance_vb_ssse", "val": [147.7406, 61.0938], "n": 16, "fid": 455, "strict_stim": true}
]
}
}
================================================
FILE: examples/thalamocortical-cell/config/params/TC.json
================================================
{
"mechanisms": {
"all":
{"mech":["pas",
"TC_cad"]},
"somatic":
{"mech":["TC_ih_Bud97", "TC_Nap_Et2",
"TC_iA","TC_iL", "SK_E2", "TC_HH"]},
"alldend":
{"mech":["TC_ih_Bud97", "TC_Nap_Et2",
"TC_iA","TC_iL", "SK_E2", "TC_HH"]},
"axonal":
{"mech":["TC_HH"]},
"somadend":
{"mech":["TC_iT_Des98"]}
},
"distributions": {
},
"parameters": {
"__comment": "define constants as single values and params to optimize as tuples of bounds: [lower, upper]",
"global": [
{"name":"v_init", "val":-79},
{"name":"celsius", "val":34}
],
"all": [
{"name":"cm", "val":1},
{"name":"Ra", "val":100},
{"name":"ena", "val":50},
{"name":"ek", "val":-90},
{"name":"e_pas", "val":-80},
{"name":"g_pas", "val":[1e-06, 1e-04]}
],
"axonal": [
{"name":"gk_max_TC_HH", "val":[0, 0.2]},
{"name":"gna_max_TC_HH", "val":[0, 0.8]}
],
"somadend": [
{"name":"pcabar_TC_iT_Des98", "val":[0, 1e-4]}
],
"somatic": [
{"name":"gh_max_TC_ih_Bud97", "val":[0, 1e-4]},
{"name":"gNap_Et2bar_TC_Nap_Et2", "val":[0, 0.0001]},
{"name":"gk_max_TC_iA", "val":[0, 0.07]},
{"name":"gk_max_TC_HH", "val":[0, 0.2]},
{"name":"gna_max_TC_HH", "val":[0, 0.2]},
{"name":"pcabar_TC_iL", "val":[0, 0.001]},
{"name":"gSK_E2bar_SK_E2", "val":[0, 0.005]},
{"name":"taur_TC_cad", "val":[1.0, 15.0]},
{"name":"gamma_TC_cad", "val":[0.0005, 1]}
],
"alldend": [
{"name":"gh_max_TC_ih_Bud97", "val":[0, 1e-4]},
{"name":"gNap_Et2bar_TC_Nap_Et2", "val":[0, 0.0001]},
{"name":"gk_max_TC_iA", "val":[0, 0.008]},
{"name":"gk_max_TC_HH", "val":[0, 0.01]},
{"name":"gna_max_TC_HH", "val":[0, 0.006]},
{"name":"pcabar_TC_iL", "val":[0, 0.001]},
{"name":"gSK_E2bar_SK_E2", "val":[0, 0.005]},
{"name":"taur_TC_cad", "val":[1.0, 15.0]},
{"name":"gamma_TC_cad", "val":[0.0005, 1]}
]
}
}
================================================
FILE: examples/thalamocortical-cell/config/protocols/cAD_ltb.json
================================================
{
"Step_150": {
"type": "StepProtocol",
"stimuli": {
"step": {"delay": 800.0, "amp": 0.089041, "thresh_perc": 150.0271, "duration": 1350.0, "totduration": 2400.0},
"holding": {"delay": 0.0, "amp": 0.134445, "duration": 2400.0, "totduration": 2400.0}
}
},
"Step_250": {
"type": "StepProtocol",
"stimuli": {
"step": {"delay": 800.0, "amp": 0.14832, "thresh_perc": 249.961, "duration": 1350.0, "totduration": 2400.0},
"holding": {"delay": 0.0, "amp": 0.134943, "duration": 2400.0, "totduration": 2400.0}
}
},
"Step_200": {
"type": "StepProtocol",
"stimuli": {
"step": {"delay": 800.0, "amp": 0.118859, "thresh_perc": 200.2936, "duration": 1350.0, "totduration": 2400.0},
"holding": {"delay": 0.0, "amp": 0.134536, "duration": 2400.0, "totduration": 2400.0}
}
},
"Step_200_hyp": {
"type": "StepProtocol",
"stimuli": {
"step": {"delay": 800.0, "amp": 0.14673, "thresh_perc": 200.2118, "duration": 1350.0, "totduration": 2400.0},
"holding": {"delay": 0.0, "amp": -0.121695, "duration": 2400.0, "totduration": 2400.0}
}
},
"IV_-140": {
"type": "StepProtocol",
"stimuli": {
"step": {"delay": 800.0, "amp": -0.07745, "thresh_perc": -134.8425, "duration": 3000.0, "totduration": 4050.0},
"holding": {"delay": 0.0, "amp": 0.135615, "duration": 4050.0, "totduration": 4050.0}
}
},
"RMP": {
"type": "StepProtocol",
"stimuli": {
"step": {"delay": 300, "amp": 0, "duration": 900.0, "totduration": 1200.0}
}
},
"hold_dep": {
"type": "StepProtocol",
"stimuli": {
"step": {"delay": 300.0, "amp": 0.0, "thresh_perc": 0.0, "duration": 900.0, "totduration": 1200.0},
"holding": {"delay": 0.0, "amp": 0.134051, "duration": 1200.0, "totduration": 1200.0}
}
},
"hold_hyp": {
"type": "StepProtocol",
"stimuli": {
"step": {"delay": 300.0, "amp": 0.0, "thresh_perc": 0.0, "duration": 900.0, "totduration": 1200.0},
"holding": {"delay": 0.0, "amp": -0.129995, "duration": 1200.0, "totduration": 1200.0}
}
},
"Rin_dep": {
"type": "StepProtocol",
"stimuli": {
"step": {"delay": 800.0, "amp": -0.023425, "thresh_perc": -40.1228, "duration": 3000.0, "totduration": 4050.0},
"holding": {"delay": 0.0, "amp": 0.135101, "duration": 4050.0, "totduration": 4050.0}
}
}
}
================================================
FILE: examples/thalamocortical-cell/config/protocols/cNAD_ltb.json
================================================
{
"Step_150": {
"type": "StepProtocol",
"stimuli": {
"step": {"delay": 800.0, "amp": 0.106854, "thresh_perc": 149.9653, "duration": 1350.0, "totduration": 2400.0},
"holding": {"delay": 0.0, "amp": 0.150141, "duration": 2400.0, "totduration": 2400.0}
}
},
"Step_250": {
"type": "StepProtocol",
"stimuli": {
"step": {"delay": 800.0, "amp": 0.18113, "thresh_perc": 249.9147, "duration": 1350.0, "totduration": 2400.0},
"holding": {"delay": 0.0, "amp": 0.154962, "duration": 2400.0, "totduration": 2400.0}
}
},
"Step_200": {
"type": "StepProtocol",
"stimuli": {
"step": {"delay": 800.0, "amp": 0.140843, "thresh_perc": 200.2739, "duration": 1350.0, "totduration": 2400.0},
"holding": {"delay": 0.0, "amp": 0.153092, "duration": 2400.0, "totduration": 2400.0}
}
},
"Step_200_hyp": {
"type": "StepProtocol",
"stimuli": {
"step": {"delay": 800.0, "amp": 0.14673, "thresh_perc": 200.2118, "duration": 1350.0, "totduration": 2400.0},
"holding": {"delay": 0.0, "amp": -0.121695, "duration": 2400.0, "totduration": 2400.0}
}
},
"IV_-140": {
"type": "StepProtocol",
"stimuli": {
"step": {"delay": 800.0, "amp": -0.098644, "thresh_perc": -139.1379, "duration": 3000.0, "totduration": 4050.0},
"holding": {"delay": 0.0, "amp": 0.153485, "duration": 4050.0, "totduration": 4050.0}
}
},
"RMP": {
"type": "StepProtocol",
"stimuli": {
"step": {"delay": 300, "amp": 0, "duration": 900.0, "totduration": 1200.0}
}
},
"hold_dep": {
"type": "StepProtocol",
"stimuli": {
"step": {"delay": 300.0, "amp": 0.0, "thresh_perc": 0.0, "duration": 900.0, "totduration": 1200.0},
"holding": {"delay": 0.0, "amp": 0.147305, "duration": 1200.0, "totduration": 1200.0}
}
},
"hold_hyp": {
"type": "StepProtocol",
"stimuli": {
"step": {"delay": 300.0, "amp": 0.0, "thresh_perc": 0.0, "duration": 900.0, "totduration": 1200.0},
"holding": {"delay": 0.0, "amp": -0.129995, "duration": 1200.0, "totduration": 1200.0}
}
},
"Rin_dep": {
"type": "StepProtocol",
"stimuli": {
"step": {"delay": 800.0, "amp": -0.028535, "thresh_perc": -39.8617, "duration": 3000.0, "totduration": 4050.0},
"holding": {"delay": 0.0, "amp": 0.15064, "duration": 4050.0, "totduration": 4050.0}
}
}
}
================================================
FILE: examples/thalamocortical-cell/config/recipes.json
================================================
{
"cAD_ltb": {
"morph_path": "morphologies/",
"morphology": "jy160728_A_idA.asc",
"params": "config/params/TC.json",
"protocol": "config/protocols/cAD_ltb.json",
"features": "config/features/cAD_ltb.json"
},
"cNAD_ltb": {
"morph_path": "morphologies/",
"morphology": "jy170517_A_idA.asc",
"params": "config/params/TC.json",
"protocol": "config/protocols/cNAD_ltb.json",
"features": "config/features/cNAD_ltb.json"
}
}
================================================
FILE: examples/thalamocortical-cell/mechanisms/SK_E2.mod
================================================
: SK-type calcium-activated potassium current
: Reference : Kohler et al. 1996
: From ModelDB, accession no. 139653
NEURON {
SUFFIX SK_E2
USEION k READ ek WRITE ik
USEION ca READ cai
RANGE gSK_E2bar, gSK_E2, ik, zTau
}
UNITS {
(mV) = (millivolt)
(mA) = (milliamp)
(mM) = (milli/liter)
}
PARAMETER {
v (mV)
gSK_E2bar = .000001 (mho/cm2)
zTau = 1 (ms)
ek (mV)
cai (mM)
}
ASSIGNED {
zInf
ik (mA/cm2)
gSK_E2 (S/cm2)
}
STATE {
z FROM 0 TO 1
}
BREAKPOINT {
SOLVE states METHOD cnexp
gSK_E2 = gSK_E2bar * z
ik = gSK_E2 * (v - ek)
}
DERIVATIVE states {
rates(cai)
z' = (zInf - z) / zTau
}
PROCEDURE rates(ca(mM)) {
if(ca < 1e-7){
ca = ca + 1e-07
}
zInf = 1/(1 + (0.00043 / ca)^4.8)
}
INITIAL {
rates(cai)
z = zInf
}
================================================
FILE: examples/thalamocortical-cell/mechanisms/TC_HH.mod
================================================
TITLE Hippocampal HH channels
:
:
: Fast Na+ and K+ currents responsible for action potentials
: Iterative equations
:
: Equations modified by Traub, for Hippocampal Pyramidal cells, in:
: Traub & Miles, Neuronal Networks of the Hippocampus, Cambridge, 1991
:
: range variable vtraub adjust threshold
:
: Written by Alain Destexhe, Salk Institute, Aug 1992
:
: Modified from ModelDB, accession no. 279
INDEPENDENT {t FROM 0 TO 1 WITH 1 (ms)}
NEURON {
SUFFIX TC_HH
USEION na READ ena WRITE ina
USEION k READ ek WRITE ik
RANGE gna_max, gk_max, vtraub, vtraub2, i_rec
RANGE m_inf, h_inf, n_inf
RANGE tau_m, tau_h, tau_n
RANGE m_exp, h_exp, n_exp
RANGE ina, ik
}
UNITS {
(mA) = (milliamp)
(mV) = (millivolt)
(S) = (siemens)
}
PARAMETER {
gna_max = 1.0e-1 (S/cm2)
gk_max = 1.0e-1 (S/cm2)
celsius (degC)
dt (ms)
v (mV)
vtraub = -55.5 : Average of original value and Amarillo et al., J Neurophysiol 112:393-410, 2014
vtraub2 = -45.5 : Shift for K current
}
STATE {
m h n
}
ASSIGNED {
ina (mA/cm2)
ik (mA/cm2)
ena (mV)
ek (mV)
i_rec (mA/cm2)
m_inf
h_inf
n_inf
tau_m
tau_h
tau_n
m_exp
h_exp
n_exp
tcorr
}
BREAKPOINT {
SOLVE states METHOD cnexp
ina = gna_max * m*m*m*h * (v - ena)
ik = gk_max * n*n*n*n * (v - ek)
i_rec = ina + ik
}
DERIVATIVE states { : exact Hodgkin-Huxley equations
evaluate_fct(v)
m' = (m_inf - m) / tau_m
h' = (h_inf - h) / tau_h
n' = (n_inf - n) / tau_n
}
:PROCEDURE states() { : exact when v held constant
: evaluate_fct(v)
: m = m + m_exp * (m_inf - m)
: h = h + h_exp * (h_inf - h)
: n = n + n_exp * (n_inf - n)
: VERBATIM
: return 0;
: ENDVERBATIM
:}
UNITSOFF
INITIAL {
m = 0
h = 0
n = 0
:
: Q10 was assumed to be 3 for both currents
:
: original measurements at roomtemperature?
tcorr = 3.0 ^ ((celsius-36)/ 10 )
}
PROCEDURE evaluate_fct(v(mV)) { LOCAL a,b,v2, v3
v2 = v - vtraub : convert to traub convention
v3 = v - vtraub2 : EI: shift only K
if(v2 == 13 || v2 == 40 || v2 == 15 ){
v = v+0.0001
}
a = 0.32 * (13-v2) / ( exp((13-v2)/4) - 1)
b = 0.28 * (v2-40) / ( exp((v2-40)/5) - 1)
tau_m = 1 / (a + b) / tcorr
m_inf = a / (a + b)
a = 0.128 * exp((17-v2)/18)
b = 4 / ( 1 + exp((40-v2)/5) )
tau_h = 1 / (a + b) / tcorr
h_inf = a / (a + b)
a = 0.032 * (15-v3) / ( exp((15-v3)/5) - 1)
b = 0.5 * exp((10-v3)/40)
tau_n = 1 / (a + b) / tcorr
n_inf = a / (a + b)
m_exp = 1 - exp(-dt/tau_m)
h_exp = 1 - exp(-dt/tau_h)
n_exp = 1 - exp(-dt/tau_n)
}
UNITSON
================================================
FILE: examples/thalamocortical-cell/mechanisms/TC_ITGHK_Des98.mod
================================================
TITLE Low threshold calcium current
:
: Ca++ current responsible for low threshold spikes (LTS)
: Differential equations
:
: Model of Huguenard & McCormick, J Neurophysiol 68: 1373-1383, 1992.
: The kinetics is described by Goldman-Hodgkin-Katz equations,
: using a m2h format, according to the voltage-clamp data
: (whole cell patch clamp) of Huguenard & Prince, J. Neurosci.
: 12: 3804-3817, 1992.
:
: This model is described in detail in:
: Destexhe A, Neubig M, Ulrich D and Huguenard JR.
: Dendritic low-threshold calcium currents in thalamic relay cells.
: Journal of Neuroscience 18: 3574-3588, 1998.
: (a postscript version of this paper, including figures, is available on
: the Internet at http://cns.fmed.ulaval.ca)
:
: - shift parameter for screening charge
: - empirical correction for contamination by inactivation (Huguenard)
: - GHK equations
:
:
: Written by Alain Destexhe, Laval University, 1995
:
: From ModelDB, accession no. 279, modified qm and qh
INDEPENDENT {t FROM 0 TO 1 WITH 1 (ms)}
NEURON {
SUFFIX TC_iT_Des98
USEION ca READ cai,cao WRITE ica
RANGE pcabar, m_inf, tau_m, h_inf, tau_h, shift, actshift, ica
GLOBAL qm, qh
}
UNITS {
(molar) = (1/liter)
(mV) = (millivolt)
(mA) = (milliamp)
(mM) = (millimolar)
FARADAY = (faraday) (coulomb)
R = (k-mole) (joule/degC)
}
PARAMETER {
v (mV)
:celsius = 36 (degC)
celsius (degC) : EI
pcabar =.2e-3 (cm/s) : Maximum Permeability
shift = 2 (mV) : corresponds to 2mM ext Ca++
actshift = 0 (mV) : shift of activation curve (towards hyperpol)
cai = 2.4e-4 (mM) : adjusted for eca=120 mV
cao = 2 (mM)
qm = 2.5 : Amarillo et al., J Neurophysiol, 2014
qh = 2.5 : Amarillo et al., J Neurophysiol, 2014
}
STATE {
m h
}
ASSIGNED {
ica (mA/cm2)
m_inf
tau_m (ms)
h_inf
tau_h (ms)
phi_m
phi_h
}
BREAKPOINT {
SOLVE castate METHOD cnexp
ica = pcabar * m*m*h * ghk(v, cai, cao)
}
DERIVATIVE castate {
evaluate_fct(v)
m' = (m_inf - m) / tau_m
h' = (h_inf - h) / tau_h
}
UNITSOFF
INITIAL {
phi_m = qm ^ ((celsius-24)/10)
phi_h = qh ^ ((celsius-24)/10)
evaluate_fct(v)
m = m_inf
h = h_inf
}
PROCEDURE evaluate_fct(v(mV)) {
:
: The kinetic functions are taken as described in the model of
: Huguenard & McCormick, and corresponds to a temperature of 23-25 deg.
: Transformation to 36 deg assuming Q10 of 5 and 3 for m and h
: (as in Coulter et al., J Physiol 414: 587, 1989).
:
: The activation functions were estimated by John Huguenard.
: The V_1/2 were of -57 and -81 in the vclamp simulations,
: and -60 and -84 in the current clamp simulations.
:
: The activation function were empirically corrected in order to account
: for the contamination of inactivation. Therefore the simulations
: using these values reproduce more closely the voltage clamp experiments.
: (cfr. Huguenard & McCormick, J Neurophysiol, 1992).
:
m_inf = 1.0 / ( 1 + exp(-(v+shift+actshift+57)/6.2) )
h_inf = 1.0 / ( 1 + exp((v+shift+81)/4.0) )
tau_m = ( 0.612 + 1.0 / ( exp(-(v+shift+actshift+132)/16.7) + exp((v+shift+actshift+16.8)/18.2) ) ) / phi_m
if( (v+shift) < -80) {
tau_h = exp((v+shift+467)/66.6) / phi_h
} else {
tau_h = ( 28 + exp(-(v+shift+22)/10.5) ) / phi_h
}
: EI compare with tau_h on ModelDB, no. 3817
}
FUNCTION ghk(v(mV), ci(mM), co(mM)) (.001 coul/cm3) {
LOCAL z, eci, eco
z = (1e-3)*2*FARADAY*v/(R*(celsius+273.15))
eco = co*efun(z)
eci = ci*efun(-z)
:high cao charge moves inward
:negative potential charge moves inward
ghk = (.001)*2*FARADAY*(eci - eco)
}
FUNCTION efun(z) {
if (fabs(z) < 1e-4) {
efun = 1 - z/2
}else{
efun = z/(exp(z) - 1)
}
}
FUNCTION nongat(v,cai,cao) { : non gated current
nongat = pcabar * ghk(v, cai, cao)
}
UNITSON
================================================
FILE: examples/thalamocortical-cell/mechanisms/TC_Ih_Bud97.mod
================================================
: Ih current for thalamo-cortical neurons
: Ref.: Budde et al. (minf), J Physiol, 1997, Huguenard and McCormick, J Neurophysiol, 1992 (taum)
NEURON {
SUFFIX TC_ih_Bud97
NONSPECIFIC_CURRENT ih
RANGE gh_max, g_h, i_rec
}
UNITS {
(S) = (siemens)
(mV) = (millivolt)
(mA) = (milliamp)
}
PARAMETER {
gh_max = 2.2e-5 (S/cm2)
e_h = -43.0 (mV)
celsius (degC)
q10 = 4 : Santoro et al., J. Neurosci. 2000
}
ASSIGNED {
v (mV)
ih (mA/cm2)
g_h (S/cm2)
mInf
mTau
tcorr : Add temperature correction
i_rec
}
STATE {
m
}
BREAKPOINT {
SOLVE states METHOD cnexp
g_h = gh_max*m
ih = g_h*(v-e_h)
i_rec = ih
}
DERIVATIVE states {
rates()
m' = (mInf-m)/mTau
}
INITIAL{
rates()
m = mInf
tcorr = q10^((celsius-34)/10) : EI: Recording temp. 34 C Huguenard et al.
}
UNITSOFF
PROCEDURE rates(){
mInf = 1/(1+exp((v+86.4)/11.2)) : Budde et al., 1997
mTau = (1/(exp(-14.59 - 0.086*v) + exp(-1.87 + 0.0701*v )))/tcorr : Huguenard et al., 1992
}
UNITSON
================================================
FILE: examples/thalamocortical-cell/mechanisms/TC_Nap_Et2.mod
================================================
:Comment : mtau deduced from text (said to be 6 times faster than for NaTa)
:Comment : so I used the equations from NaT and multiplied by 6
:Reference : Modeled according to kinetics derived from Magistretti & Alonso 1999
:Comment: corrected rates using q10 = 2.3, target temperature 34, orginal 21
: From ModelDB, accession no. 139653. mInf and hInf for TC models, see equations for references
NEURON {
SUFFIX TC_Nap_Et2
USEION na READ ena WRITE ina
RANGE gNap_Et2bar, gNap_Et2, ina
}
UNITS {
(S) = (siemens)
(mV) = (millivolt)
(mA) = (milliamp)
}
PARAMETER {
gNap_Et2bar = 0.00001 (S/cm2)
}
ASSIGNED {
v (mV)
ena (mV)
ina (mA/cm2)
gNap_Et2 (S/cm2)
mInf
mTau
mAlpha
mBeta
hInf
hTau
hAlpha
hBeta
}
STATE {
m
h
}
BREAKPOINT {
SOLVE states METHOD cnexp
gNap_Et2 = gNap_Et2bar*m*m*m*h
ina = gNap_Et2*(v-ena)
}
DERIVATIVE states {
rates()
m' = (mInf-m)/mTau
h' = (hInf-h)/hTau
}
INITIAL{
rates()
m = mInf
h = hInf
}
PROCEDURE rates(){
LOCAL qt
qt = 2.3^((34-21)/10)
UNITSOFF
mInf = 1.0/(1+exp(-(v+56.93)/9.09)) : Parri and Crunelli, J. Neurosci. 1998
if(v == -38){
v = v+0.0001
}
mAlpha = (0.182 * (v- -38))/(1-(exp(-(v- -38)/6)))
mBeta = (0.124 * (-v -38))/(1-(exp(-(-v -38)/6)))
mTau = 6*(1/(mAlpha + mBeta))/qt
if(v == -17){
v = v + 0.0001
}
if(v == -64.4){
v = v+0.0001
}
hInf = 1.0/(1+exp((v+58.7)/14.2)) : Amarillo et al., J Neurophysiol, 2014
hAlpha = -2.88e-6 * (v + 17) / (1 - exp((v + 17)/4.63))
hBeta = 6.94e-6 * (v + 64.4) / (1 - exp(-(v + 64.4)/2.63))
hTau = (1/(hAlpha + hBeta))/qt
UNITSON
}
================================================
FILE: examples/thalamocortical-cell/mechanisms/TC_cadecay.mod
================================================
: From ModelDB no. 139653
NEURON {
SUFFIX TC_cad
USEION ca READ ica WRITE cai
RANGE depth,kt,kd,cainf,taur, cai_rec, gamma
}
UNITS {
(mM) = (milli/liter)
(um) = (micron)
(mA) = (milliamp)
(msM) = (ms mM)
FARADAY = (faraday) (coulombs)
}
PARAMETER {
depth = .1 (um) : depth of shell
gamma = 0.05 (1) : EI: percent of free calcium (not buffered)
taur = 5 (ms) : rate of calcium removal
cainf = 5e-5 (mM) : Value from Amarillo et al., J Neurophysiol, 2014
}
STATE {
cai (mM)
}
INITIAL {
cai = cainf
}
ASSIGNED {
ica (mA/cm2)
cai_rec (mM)
}
BREAKPOINT {
SOLVE state METHOD derivimplicit
}
DERIVATIVE state {
cai' = -(10000)*(ica*gamma/(2*FARADAY*depth)) - (cai - cainf)/taur
cai_rec = cai
}
================================================
FILE: examples/thalamocortical-cell/mechanisms/TC_iA.mod
================================================
TITLE Fast Transient Potassium Current IA
: From the model by Huguenard and McCormick, J Neurophysiol, 1992
: Written by Yimy Amarillo, 2014 (Amarillo et al., J Neurophysiol, 2014)
UNITS {
(mV) = (millivolt)
(mA) = (milliamp)
(S) = (siemens)
}
NEURON {
SUFFIX TC_iA
USEION k READ ek WRITE ik
RANGE gk_max, ik, taom, taoh1, taoh2
}
PARAMETER {
gk_max = 5.5e-3 (S/cm2) : Default maximum conductance
celsius
}
ASSIGNED {
v (mV)
ek (mV)
ik (mA/cm2)
m1inf
m2inf
hinf
taoh1 (ms)
taoh2 (ms)
taom (ms)
tadj
}
STATE {
m1 m2 h1 h2
}
BREAKPOINT {
SOLVE states METHOD cnexp
ik = gk_max*(0.6*h1*m1^4+0.4*h2*m2^4)*(v-ek)
}
INITIAL {
settables(v)
tadj = 2.8 ^ ((celsius-23)/10)
m1 = m1inf
m2 = m2inf
h1 = hinf
h2 = hinf
}
DERIVATIVE states {
settables(v)
m1' = (m1inf-m1)/taom
m2' = (m2inf-m2)/taom
h1' = (hinf-h1)/taoh1
h2' = (hinf-h2)/taoh2
}
UNITSOFF
PROCEDURE settables(v (mV)) {
LOCAL taodef
m1inf = 1/(1+exp(-(v+60)/8.5))
m2inf = 1/(1+exp(-(v+36)/20))
hinf = 1/(1+exp((v+78)/6))
taom = (0.37 + 1/(exp((v+35.8)/19.7)+exp(-(v+79.7)/12.7))) / tadj
taodef = (1/(exp((v+46)/5)+exp(-(v+238)/37.5))) / tadj
if (v<(-63)) {taoh1 = taodef} else {taoh1 = (19 / tadj)}
if (v<(-73)) {taoh2 = taodef} else {taoh2 = (60 / tadj)}
}
UNITSON
================================================
FILE: examples/thalamocortical-cell/mechanisms/TC_iL.mod
================================================
TITLE high threshold calcium current (L-current)
: From ModelDB, accession: 3808
: Based on the model by McCormick & Huguenard, J Neurophysiol, 1992
: and errata in https://huguenardlab.stanford.edu/reprints/Errata_thalamic_cell_models.pdf
INDEPENDENT {t FROM 0 TO 1 WITH 1 (ms)}
NEURON {
SUFFIX TC_iL
USEION ca READ cai,cao WRITE ica
RANGE pcabar, m_inf, tau_m, ica, i_rec
}
UNITS {
(mA) = (milliamp)
(mV) = (millivolt)
(molar) = (1/liter)
(mM) = (millimolar)
FARADAY = (faraday) (coulomb)
R = 8.314 (volt-coul/degC)
}
PARAMETER {
v (mV)
celsius (degC)
dt (ms)
cai = 0.5E-4 (mM)
cao = 2 (mM)
pcabar= 1e-4 (cm/s)
}
STATE {
m
}
ASSIGNED {
ica (mA/cm2)
i_rec (mA/cm2)
tau_m (ms)
m_inf
tcorr
}
BREAKPOINT {
SOLVE states METHOD cnexp
ica = pcabar * m*m * ghk(v,cai,cao)
i_rec = ica
}
DERIVATIVE states {
rates(v)
m'= (m_inf-m) / tau_m
}
INITIAL {
rates(v)
tcorr = 3^((celsius-23.5)/10)
m = 0
}
UNITSOFF
FUNCTION ghk( v(mV), ci(mM), co(mM)) (millicoul/cm3) {
LOCAL z, eci, eco
z = v * (.001) * 2 *FARADAY / (R*(celsius+273.15))
eco = co*efun(z)
eci = ci*efun(-z)
:high cao charge moves inward
:negative potential charge moves inward
ghk = (.001)*2*FARADAY*(eci - eco)
}
FUNCTION efun(z) {
if (fabs(z) < 1e-4) {
efun = 1 - z/2
}else{
efun = z/(exp(z) - 1)
}
}
PROCEDURE rates(v(mV)) { LOCAL a,b
a = 1.6 / (1+ exp(-0.072*(v-5)))
b = 0.02 * vtrap( -(v-1.31), 5.36)
tau_m = 1/(a+b) / tcorr
m_inf = 1/(1+exp((v+10)/-10))
}
FUNCTION vtrap(x,c) {
: Traps for 0 in denominator of rate equations
if (fabs(x/c) < 1e-6) {
vtrap = c + x/2 }
else {
vtrap = x / (1-exp(-x/c)) }
}
UNITSON
================================================
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) ; End of contour
("NewContour"
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(Color Blue)
(CellBody)
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( (Color Cyan)
(Axon)
( -10.14 -2.94 -12.75 1.33) ; Root
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( -12.94 2.84 -34.94 1.03) ; 7
( -14.56 3.50 -39.38 1.03) ; 8
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Incomplete
) ; End of tree
( (Color Yellow)
(Dendrite)
( -6.05 8.56 -6.00 3.46) ; Root
( -6.71 9.22 -5.75 2.58) ; 1, R
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( -9.80 12.94 -3.69 1.99) ; 7
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( -11.87 22.96 5.25 3.17) ; 19
(
( -11.06 23.47 6.50 1.77) ; 1, R-1
( -10.69 23.98 6.56 1.11) ; 2
( -10.47 24.57 6.63 0.96) ; 3
( -10.10 25.08 6.81 0.74) ; 4
( -9.88 25.52 7.06 0.74) ; 5
( -9.51 26.10 6.75 1.03) ; 6
( -8.99 26.98 6.19 1.25) ; 7
( -8.70 27.42 5.81 1.03) ; 8
( -8.18 28.00 5.69 1.11) ; 9
( -7.74 28.73 5.69 1.55) ; 10
( -7.39 29.42 5.88 0.96) ; 11
( -6.87 30.66 6.50 0.74) ; 12
( -6.95 31.76 6.25 0.96) ; 13
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(
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( -8.20 38.77 6.06 0.44) ; 5
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( -6.87 39.21 2.63 1.18) ; 8
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( -4.07 44.11 1.88 0.66) ; 17
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( -3.63 48.13 1.31 0.88) ; 21
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( -3.26 49.59 0.94 0.44) ; 23
( -2.75 50.18 0.50 0.81) ; 24
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( -1.79 51.49 0.38 0.96) ; 26
( -1.57 52.08 0.19 0.59) ; 27
( -1.20 52.59 0.19 0.44) ; 28
( -0.76 52.88 0.19 0.44) ; 29
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( -0.17 53.39 0.13 0.44) ; 31
( -0.17 53.90 0.13 0.44) ; 32
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( -1.64 55.88 -0.69 0.66) ; 36
( -2.01 56.54 -0.69 0.66) ; 37
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( 1.02 60.37 -1.81 0.66) ; 44
( 1.17 61.39 -2.00 0.44) ; 45
( 0.80 62.20 -2.25 0.88) ; 46
( 0.58 63.00 -2.38 0.74) ; 47
( 0.36 63.88 -2.44 0.59) ; 48
( 0.21 64.76 -3.19 0.59) ; 49
( 0.21 65.56 -3.38 0.59) ; 50
( 0.14 66.51 -3.38 0.74) ; 51
( -0.16 67.39 -3.38 0.52) ; 52
( -0.30 67.90 -3.38 0.52) ; 53
( -0.67 68.19 -3.38 0.44) ; 54
( -0.97 67.97 -3.38 0.44) ; 55
( -1.12 68.34 -3.38 0.44) ; 56
( -0.82 68.70 -3.44 0.44) ; 57
( -0.60 69.29 -3.56 0.66) ; 58
( -0.38 69.95 -3.56 0.96) ; 59
( -0.30 70.24 -3.56 0.96) ; 60
( -0.23 70.39 -3.56 0.59) ; 61
( -0.08 70.75 -3.56 0.37) ; 62
( -0.75 71.63 -3.56 0.22) ; 63
( -1.04 72.29 -3.63 0.22) ; 64
( -1.48 73.31 -3.81 0.22) ; 65
( -1.78 74.11 -3.81 0.22) ; 66
( -1.85 74.92 -3.38 0.74) ; 67
( -1.70 75.50 -3.69 1.40) ; 68
( -1.63 75.72 -3.69 2.21) ; 69
( -1.63 76.16 -3.69 2.58) ; 70
( -1.56 76.82 -3.81 1.69) ; 71
( -1.41 77.33 -3.88 0.88) ; 72
( -1.26 77.77 -3.88 0.37) ; 73
( -1.12 78.21 -3.88 0.37) ; 74
( -0.60 78.65 -3.94 0.37) ; 75
( -0.30 79.08 -4.13 0.37) ; 76
( -0.01 79.52 -4.19 0.37) ; 77
( 0.28 80.03 -4.19 0.37) ; 78
( 0.51 80.62 -4.25 0.81) ; 79
( 0.80 81.28 -4.50 0.88) ; 80
( 1.09 81.93 -4.50 0.59) ; 81
( 1.09 82.59 -4.50 0.37) ; 82
( 1.09 83.10 -4.69 0.22) ; 83
( 0.95 83.84 -4.69 0.52) ; 84
( 0.95 84.13 -4.81 1.33) ; 85
( 1.02 84.71 -4.50 1.99) ; 86
( 1.02 85.00 -4.44 0.81) ; 87
( 1.09 85.37 -4.31 0.52) ; 88
( 1.17 85.59 -4.06 0.37) ; 89
( 1.39 86.32 -4.00 0.22) ; 90
( 1.98 86.61 -3.81 0.22) ; 91
( 2.28 87.42 -3.81 0.37) ; 92
( 2.36 87.78 -3.88 0.66) ; 93
( 2.36 88.22 -3.94 0.66) ; 94
( 2.21 89.02 -4.06 0.44) ; 95
( 2.14 89.54 -3.31 0.52) ; 96
( 1.92 90.34 -2.56 0.66) ; 97
( 1.62 91.07 -2.19 0.52) ; 98
( 1.40 91.95 -2.19 0.37) ; 99
( 1.40 92.61 -2.13 0.59) ; 100
( 1.62 93.26 -2.06 0.96) ; 101
( 1.70 94.00 -1.81 1.33) ; 102
( 1.70 94.65 -1.69 1.92) ; 103
( 1.84 95.09 -1.69 2.58) ; 104
( 2.14 95.38 -1.25 2.87) ; 105
( 2.21 95.82 -1.56 2.14) ; 106
( 2.21 96.48 -1.69 1.40) ; 107
( 2.36 97.21 -1.81 0.66) ; 108
( 2.43 97.50 -1.81 0.37) ; 109
( 2.65 98.02 -1.81 0.22) ; 110
( 2.73 98.53 -1.81 0.52) ; 111
( 2.87 99.19 -1.81 1.11) ; 112
( 2.87 99.70 -1.81 1.33) ; 113
( 3.02 100.06 -1.81 0.81) ; 114
( 3.10 100.35 -1.81 0.52) ; 115
( 3.32 101.45 -2.19 0.29) ; 116
( 3.10 102.26 -2.50 0.29) ; 117
( 2.87 102.84 -1.38 0.52) ; 118
( 2.87 103.35 -1.38 1.25) ; 119
( 2.95 103.79 -1.19 1.99) ; 120
( 2.87 104.59 -1.00 2.73) ; 121
( 2.95 104.78 -1.00 2.73) ; 122
(
( 3.10 105.47 -0.81 2.06) ; 1, R-1-1-1
( 3.17 106.13 -0.94 1.18) ; 2
( 3.24 106.50 -0.88 0.52) ; 3
( 3.32 107.15 -0.81 0.22) ; 4
( 3.68 108.10 -0.81 0.59) ; 5
( 3.76 108.40 -0.81 0.59) ; 6
( 3.91 109.13 -0.81 0.44) ; 7
( 4.20 109.42 -0.81 0.44) ; 8
( 4.42 109.86 -0.81 0.44) ; 9
( 4.57 110.22 -0.81 0.29) ; 10
( 4.27 110.66 -0.81 0.29) ; 11
( 3.98 111.10 -0.69 0.29) ; 12
( 4.13 111.69 -0.06 0.81) ; 13
( 4.13 112.27 0.00 1.25) ; 14
( 4.35 112.85 0.00 1.55) ; 15
( 4.27 113.29 0.06 1.25) ; 16
( 4.35 113.95 0.06 0.66) ; 17
( 4.42 114.76 0.06 0.37) ; 18
( 4.64 115.05 0.25 0.22) ; 19
( 4.72 115.41 0.06 0.22) ; 20
( 4.76 116.19 -0.44 0.22) ; 21
( 4.76 116.77 -0.50 0.22) ; 22
( 4.98 117.29 -0.81 0.44) ; 23
( 4.91 117.51 -0.88 0.44) ; 24
( 4.62 117.80 -1.06 0.44) ; 25
( 4.32 118.38 -1.13 0.59) ; 26
( 4.03 118.67 -1.44 0.59) ; 27
( 3.66 119.19 -1.63 0.59) ; 28
( 3.36 119.48 -1.81 0.59) ; 29
( 3.14 120.14 -2.25 0.59) ; 30
( 3.14 121.31 -2.19 0.59) ; 31
( 3.51 122.11 -2.06 1.40) ; 32
( 3.81 123.13 -2.25 1.92) ; 33
( 4.10 123.72 -2.31 1.55) ; 34
( 4.10 124.45 -2.31 0.88) ; 35
( 4.10 125.03 -2.31 0.59) ; 36
( 4.10 125.40 -2.31 0.29) ; 37
( 4.25 125.98 -2.31 0.22) ; 38
( 3.73 126.50 -2.94 0.22) ; 39
( 3.88 127.01 -2.00 1.18) ; 40
( 3.88 127.52 -1.81 1.55) ; 41
( 4.03 127.96 -1.69 1.33) ; 42
( 4.03 128.40 -1.38 0.74) ; 43
( 4.03 128.84 -0.81 0.44) ; 44
( 4.32 129.71 -0.81 0.22) ; 45
( 4.32 130.52 -0.69 0.22) ; 46
( 4.03 130.96 -0.31 0.22) ; 47
( 3.88 131.32 -0.25 0.22) ; 48
( 3.81 132.05 -0.13 0.22) ; 49
( 3.81 132.42 -0.06 0.44) ; 50
( 3.88 133.15 -0.06 0.66) ; 51
( 4.25 134.03 0.56 0.29) ; 52
( 4.25 134.54 0.81 0.29) ; 53
( 4.62 134.83 2.00 0.52) ; 54
( 5.13 135.20 2.25 0.52) ; 55
( 5.35 136.22 2.25 0.52) ; 56
( 5.50 136.80 2.25 0.52) ; 57
( 5.80 137.83 2.63 0.44) ; 58
( 5.72 138.63 2.69 0.44) ; 59
( 5.57 139.22 2.69 0.44) ; 60
( 5.72 140.09 2.69 0.44) ; 61
( 5.87 140.60 2.63 0.44) ; 62
( 6.09 140.90 2.63 0.52) ; 63
( 6.24 141.99 2.63 0.59) ; 64
( 6.24 143.38 1.31 0.22) ; 65
( 6.24 143.82 1.13 0.22) ; 66
( 5.87 144.33 1.06 0.44) ; 67
( 5.66 144.82 -0.25 0.44) ; 68
( 5.58 145.34 -0.56 0.29) ; 69
( 5.58 145.92 -0.88 0.29) ; 70
( 5.44 146.29 -0.94 0.29) ; 71
( 5.36 146.72 -0.75 0.29) ; 72
( 5.22 146.94 -0.44 0.37) ; 73
Low
|
( 2.14 104.56 4.25 0.52) ; 1, R-1-1-2
( 1.77 103.97 6.00 0.44) ; 2
( 1.99 103.02 6.25 0.44) ; 3
( 1.25 102.51 6.31 0.44) ; 4
( 1.03 102.51 6.31 0.44) ; 5
( 0.37 102.44 6.31 0.44) ; 6
( -0.44 101.56 6.50 0.44) ; 7
( -0.52 100.98 7.31 0.44) ; 8
( -1.33 100.68 7.44 0.44) ; 9
( -2.28 100.10 8.94 0.44) ; 10
( -2.65 99.51 9.06 0.44) ; 11
( -3.09 98.86 8.69 0.37) ; 12
( -3.68 98.13 8.56 0.37) ; 13
( -4.49 97.39 8.56 0.37) ; 14
( -4.49 96.30 8.19 0.37) ; 15
( -4.27 95.42 7.75 0.37) ; 16
( -4.35 94.69 7.75 0.66) ; 17
( -4.49 93.67 8.13 0.52) ; 18
( -4.79 92.94 8.56 0.81) ; 19
( -5.16 92.50 6.69 0.52) ; 20
( -5.89 91.33 6.50 0.37) ; 21
( -6.85 90.60 6.50 0.37) ; 22
( -7.22 89.43 6.31 0.37) ; 23
( -7.66 88.26 6.25 0.37) ; 24
( -7.66 87.89 6.19 0.66) ; 25
( -7.15 87.16 8.81 0.52) ; 26
( -7.74 85.92 8.94 0.52) ; 27
( -8.10 85.11 9.00 0.44) ; 28
( -8.91 84.68 9.00 0.81) ; 29
( -9.36 84.09 9.69 0.59) ; 30
( -9.43 82.92 9.88 0.59) ; 31
( -8.77 81.90 9.88 0.44) ; 32
( -8.69 81.02 10.00 0.44) ; 33
( -8.18 80.36 10.06 0.74) ; 34
( -7.78 79.18 11.31 0.44) ; 35
( -7.27 78.74 13.56 0.29) ; 36
Incomplete
) ; End of split
|
( -6.37 37.81 7.63 0.88) ; 1, R-1-2
( -5.78 38.54 8.56 0.74) ; 2
( -5.78 39.20 9.81 0.88) ; 3
( -6.15 39.71 11.00 0.88) ; 4
( -6.22 40.08 11.06 0.88) ; 5
( -6.44 40.59 11.25 0.52) ; 6
( -6.96 41.25 11.63 0.66) ; 7
( -7.18 41.98 12.56 0.88) ; 8
( -7.55 42.56 13.06 1.11) ; 9
( -7.99 43.15 13.69 0.74) ; 10
( -8.28 43.95 14.94 0.66) ; 11
( -8.14 45.12 15.19 0.37) ; 12
( -7.62 45.56 15.50 0.59) ; 13
( -7.18 46.00 15.44 0.66) ; 14
( -6.74 46.58 15.25 0.66) ; 15
( -6.81 47.17 14.94 0.52) ; 16
( -7.47 47.90 14.94 0.37) ; 17
( -8.06 48.26 14.94 0.88) ; 18
( -8.43 48.70 14.88 1.18) ; 19
( -8.95 49.51 14.25 1.40) ; 20
( -8.95 49.95 14.75 0.81) ; 21
( -8.58 50.82 14.19 0.37) ; 22
( -8.50 51.33 13.94 0.37) ; 23
( -8.65 52.14 13.88 0.37) ; 24
( -8.65 52.36 13.63 0.52) ; 25
( -9.61 52.65 13.50 0.52) ; 26
( -10.42 53.02 13.31 0.44) ; 27
( -11.45 53.60 13.31 0.37) ; 28
( -12.04 53.75 13.31 0.37) ; 29
( -12.33 53.75 13.31 0.37) ; 30
( -12.78 54.33 13.19 0.52) ; 31
Low
) ; End of split
|
( -12.42 23.74 4.81 2.14) ; 1, R-2
( -12.78 24.25 4.63 1.40) ; 2
( -13.37 24.69 3.94 1.18) ; 3
( -13.89 24.69 3.25 1.03) ; 4
( -14.26 24.62 2.63 1.03) ; 5
( -14.55 24.18 1.63 1.03) ; 6
( -14.92 23.89 1.00 1.03) ; 7
( -15.14 24.04 0.38 1.03) ; 8
( -15.21 24.40 -0.50 1.25) ; 9
( -15.29 24.55 -1.06 1.62) ; 10
( -15.29 25.13 -1.81 1.62) ; 11
( -15.36 25.86 -2.13 1.47) ; 12
( -15.14 26.59 -2.38 1.62) ; 13
( -15.07 27.11 -2.38 1.69) ; 14
(
( -14.40 27.62 -2.94 0.88) ; 1, R-2-1
( -13.89 28.20 -3.19 0.88) ; 2
( -13.37 28.86 -3.31 1.03) ; 3
( -13.00 29.81 -3.81 1.11) ; 4
( -12.34 30.83 -4.00 1.11) ; 5
( -11.90 31.86 -4.06 0.88) ; 6
( -11.68 32.73 -4.44 1.03) ; 7
( -12.12 33.83 -3.75 0.96) ; 8
( -12.19 34.56 -3.75 1.11) ; 9
( -12.19 35.15 -3.75 1.11) ; 10
( -12.56 35.95 -3.69 0.96) ; 11
( -12.71 36.83 -3.56 0.96) ; 12
( -12.49 37.56 -3.69 1.47) ; 13
( -12.19 38.44 -3.94 1.33) ; 14
( -12.19 39.31 -4.44 1.11) ; 15
( -12.05 40.63 -5.19 1.18) ; 16
( -11.83 41.80 -5.63 1.11) ; 17
( -11.09 42.60 -6.69 1.03) ; 18
( -10.35 43.48 -7.56 0.96) ; 19
( -9.84 43.92 -8.38 0.81) ; 20
( -9.32 44.36 -8.75 0.74) ; 21
( -9.10 45.67 -9.56 0.88) ; 22
( -9.10 46.48 -9.06 1.18) ; 23
( -9.47 47.57 -9.00 1.03) ; 24
( -9.69 48.45 -9.00 1.11) ; 25
( -10.13 49.84 -9.00 1.18) ; 26
( -10.35 50.72 -9.13 1.18) ; 27
( -10.50 52.18 -9.13 1.18) ; 28
( -10.85 52.57 -9.25 1.25) ; 29
( -11.59 53.37 -9.38 1.25) ; 30
( -12.40 54.18 -9.56 1.25) ; 31
( -12.99 55.13 -9.25 1.11) ; 32
( -13.21 56.52 -8.75 1.18) ; 33
( -13.36 57.61 -8.50 1.18) ; 34
( -13.80 58.64 -8.31 1.11) ; 35
( -14.24 59.00 -8.38 1.11) ; 36
( -14.98 59.73 -8.50 0.96) ; 37
( -15.57 60.17 -8.50 0.96) ; 38
( -16.38 60.68 -8.50 0.74) ; 39
( -16.89 60.76 -8.50 0.74) ; 40
( -17.63 60.83 -8.50 0.96) ; 41
( -18.15 61.34 -8.50 0.81) ; 42
( -18.81 62.37 -8.25 0.74) ; 43
( -18.44 63.32 -8.75 0.88) ; 44
( -17.92 64.41 -9.13 0.96) ; 45
( -17.63 65.36 -9.31 0.81) ; 46
( -17.41 66.09 -10.50 0.66) ; 47
( -17.48 66.82 -11.88 0.88) ; 48
( -17.63 67.04 -12.56 0.88) ; 49
( -18.07 67.19 -12.81 0.88) ; 50
( -18.44 67.34 -12.88 0.88) ; 51
( -18.66 67.34 -13.69 0.88) ; 52
( -19.10 66.90 -14.06 0.88) ; 53
( -19.32 66.75 -14.06 0.88) ; 54
( -19.69 66.39 -15.13 0.96) ; 55
( -20.43 65.36 -15.38 0.88) ; 56
( -20.87 64.92 -15.88 0.66) ; 57
( -21.31 65.00 -16.44 0.66) ; 58
( -21.61 65.44 -17.00 0.66) ; 59
( -21.90 65.80 -18.06 0.66) ; 60
( -21.90 66.46 -18.25 1.11) ; 61
( -22.27 67.12 -18.81 1.11) ; 62
( -22.49 67.85 -19.31 1.33) ; 63
( -22.71 68.58 -20.06 1.33) ; 64
( -22.86 69.24 -20.56 1.33) ; 65
( -23.01 69.68 -21.00 1.11) ; 66
( -23.30 70.33 -21.56 1.03) ; 67
( -23.45 70.63 -22.19 1.03) ; 68
( -23.45 70.92 -22.88 0.96) ; 69
( -23.38 71.14 -23.56 0.96) ; 70
( -22.93 71.21 -23.94 0.96) ; 71
( -22.35 70.99 -24.13 0.96) ; 72
( -21.68 70.92 -24.44 0.96) ; 73
( -22.27 71.14 -25.06 0.88) ; 74
( -22.86 71.28 -25.13 0.88) ; 75
( -23.52 71.72 -25.38 0.96) ; 76
( -23.74 71.94 -25.38 0.96) ; 77
( -24.70 72.09 -26.13 1.18) ; 78
( -25.22 72.45 -26.38 1.18) ; 79
( -25.73 73.33 -26.63 1.03) ; 80
( -25.96 74.06 -27.06 1.33) ; 81
( -25.96 74.87 -27.69 1.33) ; 82
( -26.10 75.96 -28.19 0.81) ; 83
( -26.03 76.55 -28.25 0.59) ; 84
( -25.81 77.72 -28.38 0.44) ; 85
( -25.59 78.15 -28.63 0.44) ; 86
( -25.44 78.96 -28.75 0.88) ; 87
( -25.29 79.47 -29.31 1.55) ; 88
( -25.22 79.84 -29.63 1.92) ; 89
( -24.92 80.57 -29.63 1.55) ; 90
( -24.92 81.15 -29.63 1.69) ; 91
( -24.78 82.24 -30.56 1.18) ; 92
( -24.78 83.41 -31.38 1.11) ; 93
( -24.70 84.22 -32.00 0.96) ; 94
( -24.63 85.09 -32.25 0.74) ; 95
( -24.12 86.04 -32.63 0.66) ; 96
( -24.12 86.41 -33.00 0.66) ; 97
( -24.26 86.85 -33.44 0.88) ; 98
( -24.56 87.36 -34.88 1.11) ; 99
( -24.78 88.02 -35.44 1.40) ; 100
( -24.85 88.46 -36.81 1.77) ; 101
( -24.85 88.97 -37.25 2.21) ; 102
( -24.85 89.70 -37.63 2.58) ; 103
( -24.85 90.06 -38.06 2.36) ; 104
( -24.93 90.50 -38.13 1.92) ; 105
( -25.22 91.31 -38.44 1.25) ; 106
( -25.37 91.67 -38.63 0.66) ; 107
( -25.59 92.40 -38.75 0.44) ; 108
( -25.22 92.92 -39.25 0.44) ; 109
( -24.93 93.21 -39.38 0.44) ; 110
( -24.78 93.87 -39.75 0.44) ; 111
( -25.07 94.60 -39.69 0.74) ; 112
( -25.81 95.40 -40.13 1.11) ; 113
( -26.18 96.21 -40.31 1.18) ; 114
( -26.47 96.94 -39.25 0.96) ; 115
( -26.91 97.45 -39.38 0.81) ; 116
( -27.28 97.74 -39.56 0.52) ; 117
( -27.80 98.25 -39.69 0.44) ; 118
( -28.31 98.98 -39.75 0.44) ; 119
( -29.35 100.01 -38.94 0.37) ; 120
( -30.08 100.66 -38.63 0.96) ; 121
( -30.23 101.18 -38.50 1.69) ; 122
( -30.67 101.40 -38.44 2.06) ; 123
( -31.19 101.76 -38.19 2.36) ; 124
( -32.00 102.27 -38.13 1.77) ; 125
( -32.51 102.64 -38.06 0.81) ; 126
( -33.47 103.22 -37.81 0.29) ; 127
( -33.99 103.51 -37.81 0.29) ; 128
( -34.95 104.25 -37.63 0.29) ; 129
( -36.05 104.90 -37.38 0.29) ; 130
( -37.30 105.78 -37.75 0.52) ; 131
( -38.19 106.44 -37.75 1.11) ; 132
( -38.85 107.02 -38.38 1.47) ; 133
( -39.29 107.32 -38.69 1.92) ; 134
( -39.88 107.39 -39.06 1.55) ; 135
( -40.32 107.68 -39.63 1.18) ; 136
( -40.62 107.97 -39.88 0.52) ; 137
( -41.21 108.27 -40.06 0.37) ; 138
( -42.75 109.51 -40.50 0.29) ; 139
( -43.49 110.31 -41.31 0.29) ; 140
( -44.15 110.90 -41.38 0.96) ; 141
( -44.79 111.51 -42.25 1.62) ; 142
( -45.16 111.87 -43.00 1.33) ; 143
( -45.68 112.39 -43.75 0.88) ; 144
( -46.05 112.82 -44.19 0.59) ; 145
( -46.34 113.26 -44.56 0.29) ; 146
( -46.64 113.63 -44.81 0.29) ; 147
( -47.23 113.92 -45.19 0.29) ; 148
( -47.81 114.43 -45.19 0.74) ; 149
( -47.81 114.65 -45.88 1.18) ; 150
( -48.11 115.09 -46.13 1.62) ; 151
( -48.63 115.53 -46.94 2.43) ; 152
( -48.85 115.68 -48.13 2.87) ; 153
( -48.99 115.82 -49.06 2.06) ; 154
( -49.44 116.04 -49.69 1.69) ; 155
( -49.73 116.19 -50.38 1.25) ; 156
( -50.02 116.48 -51.00 0.88) ; 157
( -50.02 116.48 -53.31 0.66) ; 158
Low
|
( -16.06 28.04 -1.06 0.88) ; 1, R-2-2
( -16.50 28.77 -0.56 1.03) ; 2
( -16.43 29.58 0.19 1.03) ; 3
( -16.20 30.09 0.75 0.88) ; 4
( -15.76 30.82 1.25 0.88) ; 5
( -15.54 31.55 1.63 1.03) ; 6
( -15.76 32.72 1.94 0.74) ; 7
( -15.62 33.53 2.19 0.88) ; 8
( -15.54 34.40 2.38 1.18) ; 9
( -15.54 34.84 3.00 1.25) ; 10
( -15.54 35.79 1.25 1.25) ; 11
( -15.76 36.60 0.94 1.25) ; 12
( -16.20 37.69 0.94 1.03) ; 13
( -16.79 38.35 0.50 1.03) ; 14
( -17.68 38.50 0.38 0.74) ; 15
( -18.34 38.64 0.19 0.74) ; 16
( -19.08 38.93 0.06 0.74) ; 17
( -19.74 39.52 0.06 0.52) ; 18
( -20.40 39.30 0.06 0.52) ; 19
( -21.14 39.08 1.50 0.81) ; 20
( -22.02 39.59 2.44 0.88) ; 21
( -22.76 40.54 3.56 0.81) ; 22
( -23.13 41.35 4.19 0.96) ; 23
( -23.35 42.37 4.31 1.18) ; 24
( -23.65 43.25 4.31 1.18) ; 25
( -24.09 43.98 4.31 0.96) ; 26
( -25.05 44.93 4.44 0.81) ; 27
( -26.08 45.73 5.00 1.03) ; 28
( -26.74 46.17 6.00 1.25) ; 29
( -27.48 46.68 6.25 1.55) ; 30
( -27.92 47.49 7.00 0.88) ; 31
( -28.21 48.36 7.88 0.88) ; 32
( -28.14 49.39 10.19 1.18) ; 33
( -27.55 50.19 10.25 0.59) ; 34
( -27.70 51.22 10.75 1.25) ; 35
( -27.70 52.17 11.50 1.03) ; 36
( -27.99 53.26 12.38 0.81) ; 37
( -28.66 54.58 12.75 1.03) ; 38
( -29.17 55.97 13.13 1.03) ; 39
( -29.32 57.43 13.69 0.81) ; 40
( -29.28 59.16 14.88 0.88) ; 41
( -28.98 60.11 15.25 0.88) ; 42
( -28.98 61.13 16.50 0.88) ; 43
( -29.20 62.30 16.19 0.66) ; 44
( -30.02 63.11 16.06 0.74) ; 45
( -30.60 63.47 15.56 1.03) ; 46
( -31.19 63.69 14.25 1.03) ; 47
( -32.30 63.91 13.44 0.96) ; 48
( -32.74 64.20 12.81 0.96) ; 49
( -33.33 64.93 12.63 0.74) ; 50
( -34.51 65.74 13.06 0.96) ; 51
( -35.39 66.25 13.06 1.25) ; 52
( -36.06 66.62 13.13 0.88) ; 53
( -37.31 67.27 12.69 0.59) ; 54
( -38.34 67.71 12.38 0.59) ; 55
( -39.15 68.00 13.44 0.96) ; 56
( -40.03 68.44 14.13 0.74) ; 57
( -41.21 68.30 15.50 0.59) ; 58
( -41.21 68.22 16.13 0.96) ; 59
( -41.95 68.15 17.00 1.40) ; 60
( -41.58 67.86 17.44 1.47) ; 61
( -41.36 66.98 17.50 0.66) ; 62
( -40.99 66.40 17.13 0.44) ; 63
( -41.07 66.10 16.94 0.44) ; 64
Low
) ; End of split
) ; End of split
) ; End of tree
( (Color White)
(Dendrite)
( 5.62 -13.29 -2.00 3.90) ; Root
( 5.62 -14.02 -2.19 3.09) ; 1, R
( 5.55 -14.90 -2.19 2.80) ; 2
( 5.62 -16.00 -2.44 2.43) ; 3
( 5.69 -17.17 -2.44 2.14) ; 4
( 6.28 -18.04 -2.69 2.14) ; 5
( 7.17 -19.14 -3.19 2.28) ; 6
( 7.98 -20.02 -3.56 2.50) ; 7
( 8.71 -20.60 -4.13 2.80) ; 8
( 9.38 -21.11 -4.31 2.80) ; 9
( 10.41 -21.77 -4.31 2.58) ; 10
( 11.66 -22.43 -4.69 2.43) ; 11
( 12.69 -22.79 -4.94 2.43) ; 12
( 13.80 -23.31 -4.06 2.65) ; 13
( 15.12 -24.18 -3.63 3.09) ; 14
( 16.30 -25.06 -2.69 3.17) ; 15
( 17.56 -25.86 -1.63 3.83) ; 16
(
( 17.56 -26.16 -1.50 3.46) ; 1, R-1
( 17.70 -27.84 -1.06 2.21) ; 2
( 17.76 -28.84 -1.06 2.21) ; 3
(
( 17.85 -29.23 0.00 2.58) ; 1, R-1-1
( 17.97 -30.36 -0.38 2.28) ; 2
( 17.97 -31.75 0.44 2.28) ; 3
( 18.13 -31.84 0.44 2.28) ; 4
(
( 17.83 -32.55 1.50 1.62) ; 1, R-1-1-1
( 17.46 -33.35 1.88 1.33) ; 2
( 16.57 -34.38 2.69 1.47) ; 3
( 15.76 -35.40 3.50 1.55) ; 4
( 15.03 -36.42 4.13 1.84) ; 5
( 14.44 -37.81 5.13 1.92) ; 6
( 13.92 -39.28 6.13 2.95) ; 7
( 13.77 -40.59 6.88 3.17) ; 8
(
( 14.14 -41.47 7.19 2.43) ; 1, R-1-1-1-1
( 14.22 -42.71 7.31 2.21) ; 2
( 14.24 -43.52 7.25 2.06) ; 3
(
( 13.80 -44.62 7.19 1.18) ; 1, R-1-1-1-1-1
( 13.43 -45.57 6.94 0.96) ; 2
( 13.58 -46.30 6.50 0.96) ; 3
( 13.50 -47.03 5.31 1.03) ; 4
( 13.58 -48.06 4.69 1.11) ; 5
( 14.02 -48.79 3.56 1.33) ; 6
( 14.31 -49.44 2.63 1.25) ; 7
( 14.39 -50.39 2.50 1.55) ; 8
( 14.39 -51.71 1.50 1.84) ; 9
( 14.39 -52.59 0.94 1.69) ; 10
( 14.54 -53.68 0.56 1.47) ; 11
( 14.39 -54.56 -0.50 1.47) ; 12
( 14.17 -55.58 -1.63 1.33) ; 13
( 14.31 -56.83 -2.44 1.18) ; 14
( 14.54 -58.07 -3.56 1.25) ; 15
( 14.83 -58.95 -3.94 1.25) ; 16
( 15.35 -59.68 -3.56 1.47) ; 17
( 15.64 -60.70 -2.81 1.62) ; 18
( 16.30 -61.87 -2.88 1.47) ; 19
( 16.52 -63.04 -2.88 1.47) ; 20
( 16.45 -63.84 -2.94 1.33) ; 21
( 16.45 -64.58 -2.94 1.11) ; 22
( 16.67 -65.23 -2.94 1.11) ; 23
( 16.82 -65.89 -2.94 1.33) ; 24
( 17.19 -66.91 -3.19 1.18) ; 25
( 17.26 -68.01 -3.19 1.25) ; 26
( 17.19 -68.82 -3.31 1.47) ; 27
( 17.19 -69.84 -3.31 1.77) ; 28
( 16.82 -70.94 -3.50 1.69) ; 29
( 16.16 -72.54 -3.81 1.47) ; 30
( 15.71 -73.93 -3.94 1.33) ; 31
( 15.12 -75.03 -3.94 1.33) ; 32
( 14.90 -76.20 -4.06 1.33) ; 33
( 14.54 -77.00 -4.44 0.96) ; 34
( 14.39 -77.66 -4.50 1.33) ; 35
( 14.17 -78.46 -4.50 2.06) ; 36
( 14.31 -79.41 -4.50 2.21) ; 37
( 14.39 -80.66 -4.50 2.65) ; 38
(
( 13.72 -80.95 -5.06 1.40) ; 1, R-1-1-1-1-1-1
( 13.36 -81.61 -5.38 0.96) ; 2
( 12.62 -82.41 -5.75 0.74) ; 3
( 12.03 -83.14 -6.06 0.66) ; 4
( 11.22 -83.80 -6.56 0.66) ; 5
( 11.05 -84.65 -7.00 0.59) ; 6
( 10.97 -85.46 -7.00 0.59) ; 7
( 11.05 -85.97 -7.06 0.59) ; 8
( 11.56 -86.33 -7.50 0.59) ; 9
( 12.01 -86.92 -7.50 0.81) ; 10
( 12.37 -87.28 -7.56 0.96) ; 11
( 12.67 -87.65 -8.06 0.81) ; 12
( 13.04 -88.45 -8.25 0.96) ; 13
( 12.82 -89.48 -8.94 1.03) ; 14
( 12.37 -90.28 -9.63 1.25) ; 15
( 11.78 -90.79 -9.88 1.69) ; 16
( 10.83 -91.23 -10.25 1.69) ; 17
( 10.02 -91.67 -9.81 1.18) ; 18
( 9.43 -91.82 -9.56 0.81) ; 19
( 8.40 -92.18 -9.56 0.52) ; 20
( 7.66 -92.84 -10.00 0.81) ; 21
( 7.14 -93.64 -10.75 1.18) ; 22
( 6.77 -94.38 -11.38 0.88) ; 23
( 6.26 -94.96 -12.00 0.74) ; 24
( 5.23 -95.69 -12.81 0.81) ; 25
( 4.42 -96.13 -12.94 1.11) ; 26
( 3.61 -97.08 -12.69 0.88) ; 27
( 2.94 -97.88 -12.19 0.88) ; 28
( 2.28 -98.83 -11.56 0.66) ; 29
( 2.13 -99.86 -11.25 0.52) ; 30
( 2.21 -100.37 -11.25 0.52) ; 31
( 2.35 -101.39 -11.81 0.74) ; 32
( 2.58 -102.42 -12.25 0.74) ; 33
( 2.28 -103.44 -13.00 1.18) ; 34
( 2.06 -104.39 -13.50 1.18) ; 35
( 1.69 -105.63 -13.50 0.81) ; 36
( 1.18 -106.58 -14.38 0.81) ; 37
( 0.37 -107.02 -14.38 1.11) ; 38
( -0.22 -107.61 -15.56 1.40) ; 39
( -0.74 -108.19 -16.44 0.88) ; 40
( -0.96 -108.92 -17.13 0.74) ; 41
( -1.48 -109.21 -17.81 0.88) ; 42
( -2.14 -109.51 -18.06 0.74) ; 43
( -2.88 -109.87 -18.31 0.74) ; 44
( -4.20 -110.09 -18.56 0.59) ; 45
( -5.23 -110.02 -17.69 0.81) ; 46
( -5.90 -110.02 -17.69 0.96) ; 47
( -6.41 -110.09 -17.69 0.59) ; 48
( -7.15 -110.02 -17.63 0.44) ; 49
( -8.03 -110.60 -17.63 0.44) ; 50
( -8.62 -111.26 -18.06 1.11) ; 51
( -9.21 -111.77 -18.06 1.18) ; 52
( -9.80 -112.28 -19.00 0.66) ; 53
( -10.46 -112.80 -19.38 0.66) ; 54
( -11.35 -113.53 -20.19 0.59) ; 55
( -11.45 -114.38 -20.13 0.52) ; 56
( -11.52 -114.97 -19.63 0.81) ; 57
( -11.89 -115.70 -18.56 0.88) ; 58
( -12.26 -116.43 -18.38 0.88) ; 59
( -12.99 -117.16 -18.19 0.88) ; 60
( -13.58 -117.75 -17.88 0.74) ; 61
( -14.25 -118.33 -17.81 0.74) ; 62
( -14.84 -118.92 -17.81 0.96) ; 63
( -15.28 -119.57 -17.81 1.11) ; 64
( -15.87 -120.45 -17.81 0.81) ; 65
( -16.24 -121.40 -18.06 0.59) ; 66
( -16.82 -121.91 -19.19 0.81) ; 67
( -17.49 -122.35 -19.25 0.81) ; 68
( -18.37 -122.57 -19.38 0.81) ; 69
( -19.48 -122.79 -19.38 0.52) ; 70
( -20.29 -123.30 -19.38 0.52) ; 71
( -20.73 -124.18 -20.00 1.11) ; 72
( -20.80 -124.76 -20.50 1.92) ; 73
( -20.51 -125.20 -20.50 2.06) ; 74
( -19.99 -125.71 -20.88 1.18) ; 75
( -19.77 -126.08 -21.38 0.74) ; 76
( -19.33 -126.45 -21.56 0.37) ; 77
( -18.59 -126.59 -21.69 0.37) ; 78
( -17.71 -126.52 -21.94 0.88) ; 79
( -16.97 -126.74 -22.69 1.25) ; 80
( -16.09 -126.96 -22.81 1.55) ; 81
( -15.50 -127.32 -23.63 1.03) ; 82
( -14.84 -127.62 -24.00 0.66) ; 83
( -14.10 -128.20 -24.31 0.66) ; 84
( -13.73 -128.78 -25.56 1.03) ; 85
( -13.21 -129.30 -26.69 1.25) ; 86
( -12.55 -129.44 -27.50 1.25) ; 87
( -11.96 -129.74 -28.13 0.96) ; 88
( -11.30 -130.03 -29.00 0.59) ; 89
( -10.71 -130.25 -29.88 0.52) ; 90
( -10.42 -130.10 -32.13 0.66) ; 91
( -10.56 -130.10 -33.38 0.66) ; 92
( -10.64 -130.39 -34.63 0.88) ; 93
( -10.71 -130.83 -34.63 0.88) ; 94
( -10.27 -131.05 -35.00 0.66) ; 95
( -9.83 -131.27 -35.25 0.44) ; 96
( -9.24 -131.49 -35.63 0.44) ; 97
( -8.72 -131.49 -36.31 0.59) ; 98
( -8.72 -131.49 -38.00 0.96) ; 99
( -8.43 -131.49 -40.38 1.25) ; 100
( -7.91 -131.42 -40.56 1.69) ; 101
( -7.54 -131.05 -40.88 1.69) ; 102
( -6.73 -130.61 -41.31 1.47) ; 103
( -6.44 -130.10 -43.38 1.47) ; 104
( -5.63 -129.81 -44.00 1.77) ; 105
( -5.18 -129.37 -45.63 0.96) ; 106
( -4.74 -129.22 -45.94 0.59) ; 107
( -4.01 -129.22 -46.31 0.52) ; 108
( -3.42 -129.00 -47.69 0.52) ; 109
( -2.61 -128.93 -48.13 0.52) ; 110
( -2.02 -128.93 -48.63 0.52) ; 111
( -1.35 -128.71 -48.63 0.52) ; 112
( -0.17 -129.00 -49.56 0.52) ; 113
Low
|
( 14.82 -80.85 -5.25 2.21) ; 1, R-1-1-1-1-1-2
(
( 15.93 -81.44 -6.25 0.88) ; 1, R-1-1-1-1-1-2-1
( 16.66 -81.88 -6.75 0.74) ; 2
( 17.33 -82.24 -7.06 0.74) ; 3
( 17.84 -82.61 -8.06 0.66) ; 4
( 18.58 -83.12 -8.56 0.66) ; 5
( 19.09 -83.78 -9.81 0.66) ; 6
( 19.61 -84.87 -9.88 0.52) ; 7
( 20.27 -85.90 -10.63 0.52) ; 8
( 20.49 -86.48 -10.81 0.52) ; 9
( 20.57 -86.99 -11.88 0.59) ; 10
( 20.94 -87.94 -12.94 0.88) ; 11
( 21.38 -88.09 -14.44 0.96) ; 12
( 22.04 -88.60 -14.50 0.81) ; 13
( 22.41 -88.97 -15.13 0.81) ; 14
( 22.93 -89.55 -15.63 0.96) ; 15
( 23.00 -90.36 -16.63 1.18) ; 16
( 23.59 -90.72 -17.19 0.96) ; 17
( 24.25 -91.31 -18.13 0.74) ; 18
( 24.62 -91.82 -18.81 0.74) ; 19
( 24.55 -92.70 -19.63 0.66) ; 20
( 23.96 -93.65 -20.13 0.88) ; 21
( 23.37 -94.30 -20.63 0.66) ; 22
( 22.48 -95.11 -21.13 0.66) ; 23
( 21.97 -96.20 -22.06 0.88) ; 24
( 21.67 -96.50 -23.25 0.81) ; 25
( 22.04 -97.01 -24.75 0.66) ; 26
( 22.26 -97.01 -26.81 0.88) ; 27
( 22.70 -97.01 -27.06 1.18) ; 28
( 23.59 -97.30 -27.06 1.18) ; 29
( 24.47 -97.52 -27.25 0.81) ; 30
( 25.14 -97.45 -27.50 0.66) ; 31
( 25.58 -97.37 -29.06 0.96) ; 32
( 26.02 -97.81 -30.00 0.74) ; 33
( 26.76 -98.18 -31.00 0.74) ; 34
( 27.42 -98.69 -31.38 0.81) ; 35
( 28.67 -99.20 -32.19 0.81) ; 36
( 29.92 -99.79 -32.94 0.96) ; 37
( 30.88 -100.15 -33.31 1.11) ; 38
( 31.62 -100.37 -33.56 1.11) ; 39
( 32.36 -100.81 -34.00 0.74) ; 40
( 33.02 -101.32 -35.25 0.59) ; 41
( 34.12 -101.98 -36.88 0.37) ; 42
( 34.71 -102.05 -37.69 0.44) ; 43
( 35.45 -102.34 -37.75 0.44) ; 44
( 35.60 -102.78 -38.00 0.44) ; 45
( 35.74 -103.44 -38.00 0.44) ; 46
( 36.19 -103.73 -38.25 0.44) ; 47
( 36.63 -103.95 -38.63 0.74) ; 48
( 37.14 -103.95 -38.81 1.11) ; 49
( 37.73 -103.66 -38.81 0.74) ; 50
( 38.40 -103.59 -38.81 0.37) ; 51
( 38.91 -103.59 -38.81 0.37) ; 52
( 39.28 -103.15 -39.31 0.37) ; 53
( 40.17 -102.64 -38.63 0.37) ; 54
( 41.05 -102.34 -38.38 0.66) ; 55
( 41.71 -102.13 -37.88 0.52) ; 56
( 42.60 -101.54 -37.88 0.66) ; 57
( 43.63 -101.17 -37.81 1.03) ; 58
( 44.29 -100.74 -37.25 1.33) ; 59
( 45.17 -100.30 -37.13 1.62) ; 60
( 45.91 -99.64 -37.00 0.96) ; 61
( 46.65 -98.84 -36.50 0.81) ; 62
( 47.31 -98.18 -38.88 1.62) ; 63
( 48.12 -97.52 -39.31 3.02) ; 64
( 48.64 -97.52 -39.31 3.98) ; 65
( 49.67 -97.45 -39.31 4.79) ; 66
( 50.63 -97.30 -39.81 4.42) ; 67
( 51.36 -96.94 -40.94 3.02) ; 68
( 52.10 -96.64 -41.56 1.77) ; 69
( 52.47 -96.57 -42.38 0.88) ; 70
( 52.98 -96.50 -42.69 0.74) ; 71
( 53.13 -96.57 -44.31 0.44) ; 72
Low
|
( 15.04 -81.66 -4.50 0.66) ; 1, R-1-1-1-1-1-2-2
( 15.26 -82.32 -3.81 0.66) ; 2
( 15.63 -82.68 -3.50 0.66) ; 3
( 16.22 -83.12 -3.44 0.66) ; 4
( 16.96 -83.56 -3.38 0.81) ; 5
( 17.69 -83.78 -3.38 0.81) ; 6
( 18.28 -84.29 -3.19 0.81) ; 7
( 18.73 -85.17 -3.13 0.66) ; 8
( 19.17 -86.12 -3.88 0.59) ; 9
( 19.83 -86.85 -3.94 0.74) ; 10
( 20.35 -87.58 -4.25 0.74) ; 11
( 20.72 -88.16 -4.38 0.74) ; 12
( 21.08 -88.97 -3.44 0.88) ; 13
( 21.45 -89.33 -3.31 0.59) ; 14
( 22.26 -89.70 -2.75 0.66) ; 15
( 23.22 -90.36 -2.75 0.59) ; 16
( 23.44 -90.65 -2.19 0.59) ; 17
( 23.66 -91.23 -2.13 0.44) ; 18
( 23.66 -92.18 -1.44 0.88) ; 19
( 23.51 -92.70 -1.13 0.88) ; 20
( 23.44 -93.43 -1.06 0.88) ; 21
( 23.44 -94.08 -1.00 0.88) ; 22
( 23.44 -94.74 -1.00 0.88) ; 23
( 23.44 -95.62 -1.00 0.88) ; 24
( 23.00 -96.50 -1.00 0.74) ; 25
( 22.63 -97.59 -0.94 0.59) ; 26
( 22.56 -98.40 -0.81 0.81) ; 27
( 22.12 -98.84 -0.31 0.52) ; 28
( 21.97 -99.35 -2.19 0.44) ; 29
( 21.89 -99.86 -3.94 0.59) ; 30
( 22.12 -100.30 -4.75 0.52) ; 31
( 22.41 -100.88 -5.50 0.88) ; 32
( 22.78 -101.39 -5.50 0.88) ; 33
( 23.07 -101.98 -5.50 1.11) ; 34
( 23.51 -102.49 -5.50 0.74) ; 35
( 23.96 -103.22 -5.75 0.74) ; 36
( 24.33 -104.03 -6.31 0.74) ; 37
( 24.62 -105.12 -6.69 1.03) ; 38
( 24.33 -105.27 -7.25 1.25) ; 39
( 24.47 -105.93 -8.00 0.96) ; 40
( 24.40 -106.80 -8.50 0.66) ; 41
( 24.33 -107.53 -8.50 0.88) ; 42
( 24.03 -108.41 -9.00 1.33) ; 43
( 23.88 -109.29 -9.50 1.33) ; 44
( 23.52 -109.95 -9.69 0.74) ; 45
( 23.30 -111.05 -10.38 0.59) ; 46
( 23.15 -111.85 -10.88 0.88) ; 47
( 23.01 -112.73 -11.31 0.88) ; 48
( 23.23 -113.68 -11.50 0.66) ; 49
( 23.74 -114.85 -11.69 0.88) ; 50
( 24.18 -115.51 -11.44 0.88) ; 51
( 24.70 -116.53 -11.94 0.66) ; 52
( 24.70 -117.19 -11.94 0.66) ; 53
( 24.33 -118.43 -11.94 0.88) ; 54
( 23.82 -119.38 -12.25 0.88) ; 55
( 23.30 -120.04 -11.63 0.74) ; 56
( 23.15 -120.70 -11.56 0.66) ; 57
( 22.71 -121.58 -11.56 1.03) ; 58
( 22.42 -122.60 -11.38 1.03) ; 59
( 22.12 -123.62 -11.56 0.52) ; 60
( 22.12 -125.01 -11.88 0.88) ; 61
( 21.97 -126.04 -11.81 1.62) ; 62
( 21.83 -126.84 -11.81 1.99) ; 63
( 21.61 -127.20 -11.81 1.99) ; 64
( 21.39 -128.08 -11.81 1.33) ; 65
( 20.65 -129.03 -11.81 0.66) ; 66
( 20.28 -129.54 -12.00 0.44) ; 67
( 19.91 -130.20 -12.25 0.37) ; 68
( 20.13 -130.79 -12.00 0.37) ; 69
( 20.65 -131.23 -11.56 0.59) ; 70
( 21.24 -131.44 -11.19 1.03) ; 71
( 21.53 -132.03 -10.31 1.40) ; 72
( 22.12 -132.91 -10.31 1.47) ; 73
( 22.42 -133.64 -10.25 0.88) ; 74
( 23.15 -134.15 -9.88 0.66) ; 75
( 23.74 -134.81 -8.94 0.59) ; 76
( 24.04 -135.39 -8.00 0.52) ; 77
( 23.96 -136.49 -7.00 0.52) ; 78
( 24.18 -137.22 -6.94 0.74) ; 79
( 24.77 -138.17 -7.31 0.52) ; 80
( 25.44 -138.90 -8.38 0.66) ; 81
( 26.01 -139.75 -8.38 1.03) ; 82
( 26.60 -140.55 -8.56 1.33) ; 83
( 27.11 -141.79 -8.56 1.69) ; 84
( 27.48 -143.18 -8.75 1.47) ; 85
( 27.55 -144.42 -8.75 1.18) ; 86
( 27.70 -145.52 -9.63 1.40) ; 87
( 27.33 -146.47 -7.19 1.03) ; 88
( 26.96 -147.42 -5.94 0.74) ; 89
( 26.23 -148.37 -4.75 0.59) ; 90
( 25.42 -149.54 -4.75 0.44) ; 91
( 24.90 -150.27 -4.75 0.81) ; 92
( 24.68 -151.00 -5.69 1.84) ; 93
( 24.46 -151.59 -5.81 2.14) ; 94
( 24.46 -152.83 -6.69 1.33) ; 95
( 24.68 -153.49 -7.19 0.59) ; 96
( 24.83 -153.85 -7.81 0.81) ; 97
( 25.05 -154.51 -8.63 1.11) ; 98
( 25.42 -155.39 -8.81 1.33) ; 99
( 25.64 -156.19 -9.19 1.33) ; 100
( 25.86 -156.92 -9.56 1.03) ; 101
( 26.37 -157.73 -9.56 0.59) ; 102
( 26.52 -158.39 -9.88 0.59) ; 103
( 27.18 -159.48 -9.88 0.59) ; 104
( 27.04 -160.36 -10.25 0.59) ; 105
( 26.52 -161.24 -10.50 0.59) ; 106
( 26.37 -162.70 -10.50 0.66) ; 107
( 26.37 -163.36 -10.50 0.66) ; 108
( 26.45 -164.45 -10.50 0.44) ; 109
( 26.67 -165.04 -10.50 0.44) ; 110
( 26.89 -165.48 -11.25 0.74) ; 111
( 27.92 -165.84 -11.88 0.74) ; 112
Low
) ; End of split
) ; End of split
|
( 14.94 -44.13 7.56 0.96) ; 1, R-1-1-1-1-2
( 15.82 -45.08 7.13 1.11) ; 2
( 16.41 -45.66 6.81 0.96) ; 3
( 16.93 -46.32 6.81 0.88) ; 4
( 17.52 -47.05 6.56 0.81) ; 5
( 17.96 -47.78 6.13 1.03) ; 6
( 18.33 -48.22 5.81 1.25) ; 7
( 18.84 -48.44 5.38 1.25) ; 8
( 19.36 -48.51 5.19 1.33) ; 9
( 20.39 -49.61 4.50 1.11) ; 10
( 21.05 -50.41 3.25 1.11) ; 11
( 21.94 -51.29 3.13 1.11) ; 12
( 22.45 -51.80 2.75 1.18) ; 13
( 22.82 -52.97 2.25 1.11) ; 14
( 22.89 -54.07 2.13 1.25) ; 15
( 23.04 -55.02 1.69 1.25) ; 16
( 22.75 -55.90 1.56 1.11) ; 17
( 22.67 -57.21 1.44 0.96) ; 18
( 22.97 -58.38 1.19 0.96) ; 19
( 22.97 -59.33 1.19 1.25) ; 20
( 23.34 -60.28 0.63 1.40) ; 21
( 23.26 -61.38 0.25 1.25) ; 22
( 23.11 -62.77 -0.81 1.11) ; 23
( 23.11 -63.79 -0.81 1.03) ; 24
( 23.41 -64.89 -1.38 1.03) ; 25
( 23.78 -65.91 -1.69 1.40) ; 26
( 24.15 -66.79 -0.19 1.69) ; 27
(
( 24.88 -67.52 1.00 1.03) ; 1, R-1-1-1-1-2-1
( 25.77 -68.10 1.63 0.88) ; 2
( 26.36 -69.20 1.94 0.96) ; 3
( 26.87 -69.86 2.19 0.96) ; 4
( 27.54 -70.52 3.13 1.03) ; 5
( 28.20 -70.73 4.00 0.81) ; 6
( 28.71 -71.39 4.06 0.59) ; 7
( 28.94 -72.12 4.06 0.59) ; 8
( 28.79 -72.71 3.50 0.88) ; 9
( 28.72 -73.72 2.94 0.96) ; 10
( 28.57 -74.45 2.94 0.96) ; 11
( 28.57 -75.40 2.69 0.96) ; 12
( 28.57 -76.13 2.63 0.96) ; 13
( 28.80 -77.30 2.63 1.11) ; 14
( 29.09 -78.32 2.63 1.03) ; 15
( 29.31 -79.06 2.19 0.81) ; 16
( 29.68 -79.93 3.44 0.74) ; 17
( 30.20 -80.81 4.06 0.66) ; 18
( 30.93 -81.54 4.94 0.81) ; 19
( 31.67 -82.49 4.75 0.88) ; 20
( 32.18 -83.15 4.31 0.88) ; 21
( 32.18 -84.10 3.38 1.11) ; 22
( 32.11 -85.20 2.81 1.03) ; 23
( 31.74 -86.58 2.81 0.96) ; 24
( 31.52 -87.61 2.63 0.88) ; 25
( 31.67 -88.78 2.44 0.74) ; 26
( 31.89 -89.07 2.19 1.11) ; 27
( 32.11 -89.80 2.06 1.11) ; 28
( 32.33 -90.39 2.81 0.74) ; 29
( 32.85 -91.04 2.94 0.66) ; 30
( 33.66 -91.34 3.00 0.81) ; 31
( 34.39 -92.14 3.13 0.59) ; 32
( 34.69 -92.43 3.19 0.59) ; 33
( 35.20 -92.94 3.19 1.33) ; 34
( 35.79 -93.60 2.75 1.99) ; 35
( 36.46 -94.41 2.25 1.69) ; 36
( 36.75 -95.36 2.25 0.88) ; 37
( 37.19 -96.01 2.00 0.88) ; 38
( 37.64 -96.67 1.94 0.66) ; 39
( 38.23 -97.48 1.56 0.59) ; 40
( 38.52 -98.13 2.44 0.81) ; 41
( 38.00 -99.01 2.94 1.03) ; 42
( 37.41 -99.74 4.00 0.74) ; 43
( 36.75 -100.55 4.25 0.88) ; 44
( 36.31 -100.98 4.31 1.25) ; 45
( 36.02 -101.42 3.50 1.62) ; 46
( 35.35 -102.45 3.69 1.18) ; 47
( 34.87 -103.58 3.00 0.88) ; 48
( 34.28 -104.68 2.94 0.74) ; 49
( 33.99 -105.19 2.94 0.74) ; 50
( 33.84 -106.29 3.00 0.88) ; 51
( 33.70 -107.39 2.81 1.03) ; 52
( 33.62 -108.56 2.44 1.03) ; 53
( 33.47 -109.51 2.13 1.03) ; 54
( 33.47 -110.02 2.13 0.74) ; 55
( 34.21 -110.67 2.13 0.74) ; 56
( 34.87 -111.63 2.13 0.96) ; 57
( 35.54 -112.43 1.81 0.74) ; 58
( 36.27 -112.94 1.31 0.74) ; 59
( 36.57 -113.60 3.19 0.66) ; 60
( 36.57 -114.40 4.63 0.88) ; 61
( 36.27 -114.84 5.06 1.11) ; 62
( 36.57 -115.72 5.19 1.11) ; 63
( 36.50 -116.82 5.19 0.81) ; 64
( 36.79 -117.47 5.25 0.81) ; 65
( 37.31 -117.91 5.50 0.81) ; 66
( 38.12 -118.28 5.69 0.96) ; 67
( 38.78 -118.79 5.25 0.96) ; 68
( 39.74 -119.37 5.25 0.96) ; 69
( 40.40 -120.47 4.69 0.96) ; 70
( 40.55 -121.27 4.63 1.40) ; 71
( 40.62 -121.93 5.13 1.11) ; 72
( 40.84 -122.96 5.13 0.81) ; 73
( 40.99 -123.61 5.19 0.66) ; 74
( 41.21 -124.42 5.19 0.88) ; 75
( 41.36 -125.00 5.31 0.59) ; 76
( 41.50 -125.73 5.31 0.37) ; 77
( 42.09 -126.39 5.31 0.37) ; 78
( 42.76 -126.83 5.06 0.74) ; 79
( 43.42 -127.05 4.06 0.88) ; 80
( 44.30 -127.93 3.56 0.74) ; 81
( 45.11 -128.44 3.38 0.59) ; 82
( 46.44 -128.36 3.38 0.52) ; 83
( 46.96 -128.66 4.13 0.88) ; 84
( 47.69 -129.10 4.38 1.40) ; 85
( 48.28 -129.61 4.94 1.40) ; 86
( 49.17 -130.34 5.06 0.81) ; 87
( 49.68 -130.92 5.06 0.52) ; 88
( 50.12 -131.58 5.25 0.44) ; 89
( 50.39 -132.53 4.13 0.52) ; 90
( 50.39 -133.18 3.25 0.52) ; 91
( 50.68 -133.92 2.63 0.52) ; 92
( 51.05 -134.79 2.63 0.52) ; 93
( 51.42 -135.45 2.63 0.74) ; 94
( 52.08 -135.89 2.38 0.88) ; 95
( 52.45 -136.47 2.38 0.88) ; 96
( 52.97 -137.06 2.19 0.74) ; 97
( 53.56 -137.94 2.00 0.66) ; 98
( 53.48 -138.74 1.88 0.66) ; 99
( 53.48 -139.69 1.50 0.66) ; 100
( 53.85 -140.49 1.19 0.52) ; 101
( 54.66 -140.86 1.19 0.74) ; 102
( 55.69 -141.30 0.94 1.03) ; 103
( 56.50 -141.30 0.94 0.74) ; 104
( 57.46 -141.44 0.94 0.59) ; 105
( 58.57 -141.81 0.81 0.59) ; 106
( 58.94 -142.76 0.81 0.59) ; 107
( 59.08 -143.42 0.81 0.96) ; 108
( 59.23 -144.22 0.38 1.62) ; 109
( 59.45 -145.03 0.06 1.40) ; 110
( 59.82 -145.68 0.06 0.66) ; 111
( 60.34 -146.05 -1.06 0.44) ; 112
( 60.93 -146.05 -1.31 0.44) ; 113
( 61.44 -145.76 -2.25 0.74) ; 114
( 61.81 -145.68 -3.50 1.55) ; 115
( 62.03 -145.61 -3.94 1.92) ; 116
( 62.47 -145.61 -4.31 1.40) ; 117
( 62.18 -145.61 -5.38 1.40) ; 118
( 62.18 -146.12 -5.75 0.88) ; 119
( 62.62 -146.78 -6.25 0.81) ; 120
( 62.99 -147.44 -7.06 0.52) ; 121
Low
|
( 23.78 -67.43 0.13 0.96) ; 1, R-1-1-1-1-2-2
( 23.26 -67.87 0.19 0.52) ; 2
( 23.19 -68.67 0.19 0.52) ; 3
( 23.48 -69.25 0.19 0.52) ; 4
( 24.07 -70.13 0.38 0.66) ; 5
( 24.52 -71.15 -0.50 0.66) ; 6
( 24.96 -72.25 -0.63 0.74) ; 7
( 25.18 -72.98 -0.88 0.81) ; 8
( 25.03 -73.71 -0.81 0.81) ; 9
( 24.66 -74.74 -0.19 0.81) ; 10
( 24.44 -75.69 0.31 0.81) ; 11
( 24.37 -76.27 0.31 0.81) ; 12
( 24.15 -77.00 0.63 0.81) ; 13
( 23.78 -77.81 0.69 0.66) ; 14
( 23.19 -78.39 1.19 0.88) ; 15
( 22.75 -79.05 1.19 0.81) ; 16
( 22.38 -79.63 1.50 0.81) ; 17
( 21.57 -80.15 1.94 0.66) ; 18
( 21.27 -80.80 2.50 0.81) ; 19
( 21.20 -81.90 2.50 0.66) ; 20
( 21.20 -82.78 2.00 0.66) ; 21
( 21.64 -83.44 2.44 0.59) ; 22
( 22.31 -84.24 2.50 0.59) ; 23
( 23.04 -84.90 2.44 0.74) ; 24
( 23.56 -85.41 2.00 0.74) ; 25
( 24.00 -85.85 2.00 0.59) ; 26
( 24.59 -86.51 2.00 0.59) ; 27
( 24.66 -87.24 1.88 0.59) ; 28
( 25.03 -88.33 1.75 0.74) ; 29
( 25.62 -89.36 1.56 0.74) ; 30
( 26.43 -90.67 1.44 0.81) ; 31
( 27.24 -91.48 2.31 1.03) ; 32
( 27.83 -92.28 2.50 0.88) ; 33
( 28.35 -92.79 2.63 0.74) ; 34
( 28.72 -92.79 3.19 0.66) ; 35
( 29.38 -93.16 3.44 0.66) ; 36
( 29.97 -93.82 3.44 0.66) ; 37
( 30.41 -94.25 3.44 0.66) ; 38
( 31.15 -94.69 3.50 0.44) ; 39
( 31.88 -94.98 3.50 0.52) ; 40
( 32.25 -95.28 3.50 0.52) ; 41
( 32.03 -96.37 3.19 0.59) ; 42
( 31.41 -97.78 2.44 0.66) ; 43
( 31.04 -98.65 2.44 0.96) ; 44
( 30.60 -99.31 1.75 0.96) ; 45
( 30.45 -100.04 1.50 0.66) ; 46
( 30.23 -100.70 0.63 0.66) ; 47
( 30.16 -101.87 0.13 0.66) ; 48
( 30.16 -103.33 -0.50 1.03) ; 49
( 29.94 -104.06 -0.69 1.62) ; 50
( 29.72 -104.57 -0.69 2.28) ; 51
( 29.50 -104.94 -1.06 2.50) ; 52
( 29.05 -105.67 -1.19 1.69) ; 53
( 28.83 -106.33 -1.19 0.81) ; 54
( 28.54 -107.35 -1.63 0.52) ; 55
( 28.17 -108.08 -1.88 0.52) ; 56
( 27.58 -108.52 -1.88 0.52) ; 57
( 26.92 -109.25 -2.06 0.74) ; 58
( 26.48 -109.84 -3.19 0.96) ; 59
( 26.18 -110.57 -4.31 1.18) ; 60
( 26.40 -111.01 -5.25 1.92) ; 61
( 26.25 -111.52 -5.50 1.55) ; 62
( 26.11 -112.32 -5.50 0.74) ; 63
( 26.11 -112.84 -6.56 0.37) ; 64
( 25.08 -113.27 -9.13 0.37) ; 65
( 24.63 -113.42 -9.81 0.37) ; 66
( 24.56 -113.93 -9.81 0.37) ; 67
( 24.85 -114.66 -9.81 0.52) ; 68
( 24.85 -115.69 -9.81 0.29) ; 69
( 24.49 -116.05 -9.94 0.52) ; 70
( 24.04 -116.42 -10.13 0.74) ; 71
( 23.53 -116.86 -10.38 0.44) ; 72
( 23.09 -117.81 -10.44 0.29) ; 73
( 22.79 -118.46 -10.81 0.29) ; 74
( 22.50 -118.83 -10.88 0.66) ; 75
( 22.05 -119.19 -10.88 1.03) ; 76
( 21.83 -119.71 -10.88 0.66) ; 77
( 21.69 -120.00 -10.94 0.44) ; 78
( 21.10 -121.17 -11.13 0.29) ; 79
( 20.88 -121.46 -11.25 0.96) ; 80
( 20.51 -121.75 -11.25 1.62) ; 81
( 20.21 -122.19 -11.25 1.62) ; 82
( 19.92 -123.00 -11.31 0.96) ; 83
( 19.77 -123.36 -11.31 0.59) ; 84
( 19.40 -124.02 -11.31 0.37) ; 85
( 19.18 -124.60 -11.44 0.37) ; 86
( 18.37 -125.55 -11.56 0.37) ; 87
( 18.18 -126.04 -11.13 0.37) ; 88
( 17.81 -126.63 -11.25 1.03) ; 89
( 17.52 -127.14 -11.25 1.92) ; 90
( 17.52 -127.50 -11.25 2.28) ; 91
( 16.93 -127.80 -11.38 1.92) ; 92
( 16.34 -128.23 -11.38 1.03) ; 93
( 16.04 -128.75 -11.38 0.59) ; 94
( 15.45 -129.04 -11.38 0.37) ; 95
( 15.01 -129.55 -11.38 0.74) ; 96
( 14.72 -129.92 -11.38 1.11) ; 97
( 14.13 -130.35 -11.38 1.47) ; 98
( 13.54 -130.94 -11.63 0.96) ; 99
( 13.10 -131.60 -11.75 0.66) ; 100
( 12.58 -132.04 -11.75 0.37) ; 101
( 12.06 -132.55 -11.75 0.37) ; 102
( 11.62 -132.91 -11.75 0.37) ; 103
Low
) ; End of split
) ; End of split
|
( 12.60 -40.81 7.63 1.25) ; 1, R-1-1-1-2
( 11.71 -41.32 8.69 0.74) ; 2
( 10.68 -42.13 9.31 0.88) ; 3
( 10.02 -42.93 10.63 0.88) ; 4
( 9.72 -43.66 11.31 1.25) ; 5
( 9.80 -44.47 11.56 0.88) ; 6
( 9.72 -45.27 11.63 0.88) ; 7
( 9.72 -46.15 11.63 0.88) ; 8
( 9.87 -46.88 11.94 1.11) ; 9
( 10.16 -47.54 11.19 1.33) ; 10
( 10.09 -48.19 10.56 0.96) ; 11
( 9.43 -49.22 9.19 1.18) ; 12
( 9.06 -49.58 9.19 1.25) ; 13
( 8.69 -50.31 9.19 0.88) ; 14
( 8.40 -50.90 8.81 0.88) ; 15
( 7.73 -51.26 9.88 1.11) ; 16
( 7.59 -51.85 11.69 0.88) ; 17
( 7.73 -52.43 12.31 0.88) ; 18
( 7.88 -53.02 13.00 1.11) ; 19
( 8.03 -53.75 14.06 1.40) ; 20
( 8.25 -54.26 15.00 1.25) ; 21
( 8.25 -55.21 15.13 1.03) ; 22
( 8.10 -56.31 15.31 1.03) ; 23
( 7.88 -57.26 15.44 1.55) ; 24
( 7.44 -57.84 15.69 1.69) ; 25
( 6.92 -58.50 15.75 1.84) ; 26
(
( 6.63 -59.57 15.50 0.96) ; 1, R-1-1-1-2-1
( 6.70 -60.23 16.13 0.66) ; 2
( 6.92 -60.38 16.31 0.59) ; 3
( 7.66 -61.03 16.56 0.59) ; 4
( 7.88 -61.33 16.75 0.59) ; 5
( 8.47 -61.77 16.75 0.59) ; 6
( 8.91 -62.13 16.81 0.59) ; 7
( 9.65 -62.79 16.88 0.81) ; 8
( 9.79 -63.45 16.88 0.81) ; 9
( 10.02 -64.03 16.88 0.81) ; 10
( 10.16 -64.62 16.88 0.44) ; 11
Low
|
( 6.04 -59.35 14.50 1.40) ; 1, R-1-1-1-2-2
( 5.52 -59.94 13.81 1.03) ; 2
( 4.93 -60.60 13.00 1.18) ; 3
( 4.42 -61.33 11.50 1.33) ; 4
( 4.20 -62.13 10.31 1.11) ; 5
( 4.27 -63.23 9.13 1.18) ; 6
( 4.42 -64.18 8.94 1.18) ; 7
( 4.49 -65.06 8.88 1.18) ; 8
( 4.27 -66.01 8.69 1.03) ; 9
( 4.12 -67.17 8.13 1.18) ; 10
( 3.31 -67.61 7.75 1.18) ; 11
( 3.16 -68.27 8.94 1.25) ; 12
( 3.09 -69.22 8.69 1.62) ; 13
( 3.16 -70.17 9.13 1.92) ; 14
( 3.46 -71.12 8.75 2.21) ; 15
(
( 2.87 -72.73 8.63 1.25) ; 1, R-1-1-1-2-2-1
( 2.87 -73.53 8.63 0.96) ; 2
( 2.57 -74.56 8.63 0.96) ; 3
( 1.76 -75.14 9.50 1.18) ; 4
( 1.18 -76.09 9.69 1.18) ; 5
( 0.14 -77.04 10.63 1.03) ; 6
( -0.22 -77.99 11.63 1.40) ; 7
( -0.52 -78.87 12.19 1.62) ; 8
( -0.74 -79.75 12.56 1.18) ; 9
( -0.96 -81.14 12.63 0.96) ; 10
( -1.18 -82.23 12.94 1.40) ; 11
( -1.77 -83.40 11.50 1.77) ; 12
( -2.14 -84.35 10.19 1.55) ; 13
( -2.88 -84.86 8.75 1.33) ; 14
( -3.25 -85.89 7.00 1.47) ; 15
( -3.02 -86.77 5.50 1.33) ; 16
( -2.66 -87.57 5.06 1.33) ; 17
( -2.36 -88.08 5.13 0.81) ; 18
( -1.88 -88.87 4.50 0.81) ; 19
( -0.85 -89.89 4.19 0.81) ; 20
( -0.26 -90.77 4.00 0.81) ; 21
( 0.18 -92.01 3.63 0.81) ; 22
( 0.47 -92.96 5.06 1.18) ; 23
( 0.25 -94.20 5.88 1.33) ; 24
( -0.19 -95.37 6.94 1.55) ; 25
( -0.78 -96.54 7.06 1.62) ; 26
( -1.52 -97.13 8.44 1.62) ; 27
( -2.10 -97.49 8.75 0.96) ; 28
( -2.99 -98.37 8.63 1.18) ; 29
( -3.50 -99.10 8.63 1.40) ; 30
( -4.39 -99.90 8.94 1.25) ; 31
( -4.90 -100.49 9.00 0.88) ; 32
( -5.35 -101.44 9.69 0.66) ; 33
( -5.20 -102.10 10.44 0.66) ; 34
( -4.90 -102.68 10.56 0.96) ; 35
( -4.61 -103.63 11.13 1.62) ; 36
( -4.39 -104.36 10.63 1.92) ; 37
( -4.54 -105.09 10.44 2.36) ; 38
( -4.68 -106.55 10.75 1.69) ; 39
( -4.46 -107.65 10.75 1.18) ; 40
( -4.39 -108.46 10.75 1.18) ; 41
( -4.02 -109.19 11.06 1.18) ; 42
( -3.50 -110.28 10.81 1.62) ; 43
( -2.84 -111.31 11.94 1.03) ; 44
( -2.55 -112.33 12.25 1.03) ; 45
( -2.92 -113.13 12.63 0.81) ; 46
( -3.43 -113.94 12.94 0.74) ; 47
( -4.24 -114.08 13.25 0.74) ; 48
( -4.83 -114.08 13.56 1.03) ; 49
( -6.01 -114.01 14.19 1.55) ; 50
( -7.11 -114.23 14.38 1.25) ; 51
( -7.92 -114.52 14.63 0.81) ; 52
( -9.32 -115.03 15.19 0.81) ; 53
( -9.91 -115.18 15.94 0.96) ; 54
( -10.58 -115.77 15.94 0.66) ; 55
( -11.46 -116.35 16.25 0.66) ; 56
( -11.61 -117.23 16.31 0.81) ; 57
( -11.79 -118.01 16.38 0.81) ; 58
( -11.72 -119.03 16.44 0.81) ; 59
( -11.43 -119.84 16.69 1.03) ; 60
( -11.28 -120.57 15.69 1.03) ; 61
( -11.06 -121.89 14.56 0.96) ; 62
( -10.84 -123.35 14.38 1.03) ; 63
( -10.62 -124.22 14.38 0.96) ; 64
( -10.32 -124.88 14.38 1.62) ; 65
( -10.10 -125.61 14.06 1.62) ; 66
( -9.80 -126.42 14.63 1.40) ; 67
( -9.36 -127.08 15.06 0.96) ; 68
( -9.14 -127.81 15.19 0.81) ; 69
( -8.92 -128.54 16.00 0.81) ; 70
( -8.99 -129.71 15.75 0.96) ; 71
( -9.73 -131.24 16.13 0.81) ; 72
( -10.47 -132.48 15.69 0.96) ; 73
( -10.98 -133.44 15.69 0.96) ; 74
( -11.20 -134.53 15.50 0.88) ; 75
( -10.98 -135.41 15.00 1.18) ; 76
( -11.35 -136.14 15.00 1.18) ; 77
( -11.79 -137.24 14.88 0.96) ; 78
( -12.68 -138.11 14.88 0.96) ; 79
( -13.27 -138.63 14.88 0.96) ; 80
( -14.00 -138.99 14.88 1.11) ; 81
( -15.04 -139.36 14.94 1.33) ; 82
( -15.99 -139.72 14.94 1.18) ; 83
( -17.17 -139.87 14.69 1.11) ; 84
( -18.20 -140.38 14.69 0.96) ; 85
( -18.94 -140.89 14.63 0.66) ; 86
( -19.60 -141.04 14.50 0.66) ; 87
( -20.34 -141.70 13.94 0.96) ; 88
( -20.63 -142.43 13.88 1.33) ; 89
( -20.86 -143.67 13.19 1.47) ; 90
( -21.15 -144.55 12.81 1.18) ; 91
( -21.52 -145.13 12.00 1.03) ; 92
( -22.18 -146.01 11.13 0.96) ; 93
( -22.20 -147.10 11.00 0.59) ; 94
( -22.57 -147.68 10.13 0.81) ; 95
( -22.57 -148.49 9.50 0.59) ; 96
( -22.65 -149.37 9.19 0.59) ; 97
Low
|
( 3.98 -71.66 9.44 1.25) ; 1, R-1-1-1-2-2-2
( 4.57 -72.32 10.63 0.74) ; 2
( 4.57 -73.05 11.06 0.74) ; 3
( 4.21 -73.63 11.19 0.74) ; 4
( 4.06 -74.07 11.19 0.74) ; 5
( 4.06 -74.80 11.63 0.74) ; 6
( 4.21 -75.61 12.06 1.11) ; 7
( 4.28 -76.27 12.81 1.47) ; 8
( 3.98 -76.85 13.56 1.84) ; 9
( 3.54 -77.66 14.44 1.84) ; 10
( 2.88 -78.68 15.06 1.03) ; 11
( 2.51 -79.26 15.88 0.88) ; 12
( 2.73 -79.92 16.13 0.74) ; 13
( 2.95 -80.58 16.25 0.74) ; 14
( 3.54 -81.31 16.44 0.74) ; 15
( 4.13 -81.89 16.31 0.96) ; 16
( 4.87 -82.26 16.06 0.81) ; 17
( 5.53 -82.55 16.00 0.66) ; 18
( 6.27 -82.99 15.69 0.66) ; 19
Low
) ; End of split
) ; End of split
) ; End of split
|
( 18.93 -32.07 1.44 0.96) ; 1, R-1-1-2
( 19.38 -32.43 2.06 0.66) ; 2
( 19.89 -32.65 3.19 0.66) ; 3
( 19.97 -32.65 3.44 0.96) ; 4
( 20.19 -33.02 3.56 0.96) ; 5
( 19.74 -33.53 4.56 0.96) ; 6
( 19.45 -34.48 6.06 0.74) ; 7
( 19.89 -35.50 6.50 0.74) ; 8
( 20.26 -36.01 6.94 0.74) ; 9
( 21.14 -36.23 7.31 0.96) ; 10
( 22.32 -36.60 6.56 0.96) ; 11
( 23.28 -36.89 6.50 0.96) ; 12
( 24.24 -37.18 5.38 0.66) ; 13
( 25.20 -37.70 4.81 0.66) ; 14
( 26.38 -38.06 4.81 0.81) ; 15
( 27.11 -38.65 5.56 0.81) ; 16
( 27.63 -39.67 4.88 0.96) ; 17
( 27.70 -40.55 5.81 0.81) ; 18
( 27.70 -41.64 6.06 0.81) ; 19
( 27.78 -42.67 6.31 0.81) ; 20
( 27.55 -44.42 5.94 0.74) ; 21
( 27.41 -45.66 5.50 0.74) ; 22
( 27.55 -47.13 5.50 0.74) ; 23
( 27.48 -48.37 5.13 0.74) ; 24
( 27.26 -49.90 5.13 0.74) ; 25
( 27.19 -51.07 5.13 0.74) ; 26
( 27.63 -52.46 5.13 0.66) ; 27
( 28.14 -53.78 4.50 0.66) ; 28
( 28.59 -54.95 4.50 0.81) ; 29
( 29.32 -55.90 3.25 0.81) ; 30
( 30.35 -56.63 3.19 0.81) ; 31
( 30.43 -57.36 1.81 0.88) ; 32
( 30.80 -58.02 1.44 0.88) ; 33
( 31.02 -58.75 1.13 0.88) ; 34
( 31.16 -59.41 0.38 0.81) ; 35
( 31.31 -60.36 -0.75 0.96) ; 36
( 31.68 -61.67 -0.75 0.96) ; 37
( 31.75 -62.62 -0.75 0.66) ; 38
( 31.75 -62.77 -0.75 0.66) ; 39
( 32.20 -62.99 -1.00 0.66) ; 40
( 33.01 -63.50 -0.13 0.81) ; 41
( 33.60 -64.01 1.63 0.96) ; 42
( 34.33 -64.38 1.75 1.03) ; 43
( 35.14 -64.96 2.31 1.03) ; 44
( 35.95 -65.84 2.63 1.18) ; 45
( 36.17 -66.64 2.88 1.18) ; 46
( 36.47 -67.37 3.00 0.59) ; 47
( 36.91 -67.74 3.00 0.59) ; 48
( 37.87 -68.98 2.94 0.66) ; 49
( 38.24 -69.57 2.88 0.66) ; 50
( 38.83 -70.52 2.63 0.66) ; 51
( 39.19 -71.25 2.94 0.66) ; 52
( 38.83 -72.49 3.88 0.88) ; 53
( 38.46 -73.51 5.94 0.96) ; 54
( 38.53 -74.39 6.88 0.81) ; 55
( 38.02 -74.83 7.25 0.81) ; 56
( 37.87 -75.85 7.63 0.66) ; 57
( 38.75 -76.88 7.63 0.66) ; 58
( 39.78 -77.68 8.06 0.88) ; 59
( 40.89 -78.27 7.88 0.88) ; 60
( 41.55 -78.92 7.06 0.66) ; 61
( 41.70 -79.58 4.75 0.66) ; 62
( 41.85 -80.46 4.63 1.03) ; 63
( 41.77 -81.41 4.63 1.11) ; 64
( 42.44 -81.99 4.38 0.66) ; 65
( 43.17 -82.21 2.94 0.96) ; 66
( 43.69 -82.58 2.06 1.55) ; 67
( 44.13 -82.72 1.31 1.11) ; 68
( 44.46 -83.36 1.31 0.74) ; 69
( 44.91 -83.87 0.69 0.52) ; 70
( 45.35 -84.39 0.69 0.52) ; 71
( 45.64 -85.04 0.69 0.52) ; 72
( 46.31 -85.92 0.69 0.66) ; 73
( 46.67 -87.02 0.69 0.29) ; 74
( 47.04 -87.67 0.69 1.18) ; 75
( 47.26 -88.19 0.50 1.18) ; 76
( 47.63 -88.84 1.63 0.66) ; 77
( 48.29 -89.58 2.19 0.66) ; 78
( 49.03 -90.82 1.63 0.81) ; 79
( 49.33 -91.70 1.63 0.81) ; 80
( 49.55 -92.50 1.31 0.44) ; 81
( 49.69 -93.30 1.31 0.44) ; 82
( 49.47 -94.11 1.31 0.66) ; 83
( 49.10 -94.98 1.31 0.66) ; 84
( 48.52 -96.23 1.31 0.44) ; 85
( 48.15 -96.81 -0.69 0.74) ; 86
( 48.22 -97.47 -1.19 0.74) ; 87
( 48.44 -98.05 -1.56 0.52) ; 88
( 48.74 -99.08 -2.19 0.52) ; 89
( 49.18 -100.25 -2.88 0.74) ; 90
( 49.33 -101.42 -5.00 1.11) ; 91
( 49.55 -102.00 -5.63 0.59) ; 92
( 49.92 -103.17 -6.06 0.44) ; 93
( 50.28 -104.12 -5.81 0.74) ; 94
( 50.50 -104.71 -5.88 1.40) ; 95
( 50.73 -105.66 -7.25 1.18) ; 96
( 51.09 -106.32 -6.69 0.59) ; 97
( 51.02 -107.12 -7.38 0.59) ; 98
( 51.02 -107.85 -7.81 1.33) ; 99
( 51.09 -108.58 -8.50 1.69) ; 100
( 50.95 -109.53 -9.13 0.59) ; 101
( 50.95 -110.99 -9.31 0.44) ; 102
( 51.02 -111.65 -9.63 0.44) ; 103
( 51.39 -112.82 -9.81 0.74) ; 104
( 51.42 -113.87 -9.75 1.47) ; 105
( 51.64 -114.74 -10.00 1.03) ; 106
( 51.56 -115.04 -11.00 0.59) ; 107
( 51.64 -115.69 -11.56 0.29) ; 108
( 51.93 -116.86 -11.63 0.29) ; 109
( 52.23 -117.67 -11.81 1.03) ; 110
( 52.45 -118.18 -12.06 1.84) ; 111
( 52.82 -118.76 -12.13 2.65) ; 112
( 53.11 -119.71 -12.81 0.74) ; 113
( 53.26 -120.23 -13.31 0.52) ; 114
( 53.48 -120.81 -13.94 0.88) ; 115
( 53.99 -120.96 -14.38 1.25) ; 116
Low
) ; End of split
|
( 17.17 -29.58 0.38 0.52) ; 1, R-1-2
( 16.65 -30.09 -1.63 0.52) ; 2
( 16.80 -31.04 -3.94 0.52) ; 3
( 17.17 -31.85 -6.38 0.52) ; 4
( 17.17 -32.58 -6.69 0.52) ; 5
( 16.72 -33.68 -7.69 0.66) ; 6
( 16.13 -34.77 -9.38 0.74) ; 7
( 15.32 -35.58 -10.19 0.74) ; 8
( 14.88 -36.53 -10.88 0.96) ; 9
( 14.96 -36.96 -11.88 1.03) ; 10
( 14.66 -38.21 -13.19 1.03) ; 11
( 14.59 -38.94 -13.94 1.40) ; 12
( 14.59 -39.89 -15.31 1.03) ; 13
( 14.88 -40.84 -15.31 0.81) ; 14
( 15.62 -42.01 -15.63 0.74) ; 15
( 16.36 -43.10 -16.13 0.66) ; 16
( 17.24 -43.91 -16.13 0.66) ; 17
( 17.61 -44.57 -16.75 0.74) ; 18
( 17.61 -45.30 -18.00 0.74) ; 19
( 17.98 -46.10 -18.13 0.59) ; 20
( 18.64 -47.34 -18.69 0.74) ; 21
( 19.30 -47.42 -19.31 0.66) ; 22
( 20.11 -47.71 -20.25 0.66) ; 23
( 20.70 -48.51 -21.00 0.88) ; 24
( 20.56 -49.03 -22.19 0.96) ; 25
( 20.41 -49.76 -23.25 0.74) ; 26
( 20.56 -51.15 -23.94 0.74) ; 27
( 20.70 -51.80 -24.06 0.74) ; 28
( 21.29 -52.32 -24.31 0.74) ; 29
( 22.32 -53.27 -24.50 0.52) ; 30
( 22.77 -53.70 -25.06 0.52) ; 31
( 23.21 -53.70 -26.13 0.81) ; 32
( 23.58 -53.92 -26.63 1.18) ; 33
( 23.72 -53.92 -28.38 1.55) ; 34
( 24.09 -54.36 -28.31 2.28) ; 35
( 24.17 -54.58 -28.31 2.65) ; 36
( 24.24 -54.65 -30.06 1.69) ; 37
( 24.53 -55.17 -32.81 0.96) ; 38
( 24.68 -55.60 -34.19 0.74) ; 39
( 25.34 -56.04 -36.00 0.74) ; 40
( 26.30 -56.26 -35.94 1.03) ; 41
( 27.11 -56.26 -36.25 1.25) ; 42
( 27.70 -56.56 -36.50 0.81) ; 43
( 28.51 -56.63 -38.81 0.59) ; 44
( 29.03 -56.99 -41.00 0.81) ; 45
( 29.32 -57.29 -41.56 1.18) ; 46
( 29.54 -57.51 -42.13 1.99) ; 47
( 30.06 -57.87 -42.13 2.36) ; 48
( 30.21 -58.02 -43.94 1.84) ; 49
( 30.43 -58.46 -46.44 0.96) ; 50
( 30.50 -58.82 -49.88 0.74) ; 51
( 30.28 -59.70 -50.38 0.74) ; 52
( 29.91 -60.14 -51.31 0.74) ; 53
( 29.84 -60.72 -51.31 1.18) ; 54
( 29.40 -61.01 -51.94 1.84) ; 55
( 28.66 -61.01 -53.63 1.40) ; 56
( 28.29 -60.58 -54.13 0.96) ; 57
( 27.63 -60.65 -56.25 0.59) ; 58
( 26.82 -60.72 -57.63 0.96) ; 59
( 26.23 -60.58 -58.25 1.33) ; 60
( 25.34 -60.72 -59.69 1.77) ; 61
( 25.27 -60.36 -63.00 0.81) ; 62
( 23.87 -60.28 -64.44 0.44) ; 63
( 23.21 -59.99 -65.25 0.44) ; 64
( 22.40 -59.77 -66.06 0.44) ; 65
( 21.51 -60.21 -66.31 0.74) ; 66
( 21.07 -60.06 -67.56 0.74) ; 67
Low
) ; End of split
|
( 18.38 -25.63 -0.19 1.92) ; 1, R-2
( 19.56 -25.85 0.13 1.62) ; 2
( 20.82 -26.65 0.56 1.77) ; 3
( 21.41 -27.53 0.75 1.77) ; 4
( 21.77 -28.85 0.94 1.40) ; 5
( 22.36 -29.94 1.06 1.40) ; 6
( 22.95 -30.97 0.13 1.40) ; 7
( 23.54 -31.99 -0.06 1.18) ; 8
( 24.35 -33.45 -0.25 1.33) ; 9
( 24.94 -34.40 -0.44 1.33) ; 10
( 25.60 -34.91 -0.88 1.18) ; 11
( 26.27 -36.16 -1.25 1.11) ; 12
( 27.37 -37.84 -2.13 0.96) ; 13
( 27.74 -39.37 -3.25 1.11) ; 14
( 27.81 -39.96 -3.44 1.33) ; 15
( 28.26 -40.98 -3.81 1.11) ; 16
( 28.63 -42.00 -4.31 1.33) ; 17
( 28.77 -43.03 -4.50 1.69) ; 18
( 28.92 -43.54 -4.63 2.06) ; 19
( 29.17 -44.17 -4.63 2.06) ; 20
(
( 29.36 -44.42 -4.63 2.50) ; 1, R-2-1
( 30.10 -44.85 -3.75 1.69) ; 2
( 30.84 -45.73 -4.19 1.33) ; 3
( 31.57 -46.68 -4.19 0.96) ; 4
( 32.09 -47.41 -4.19 0.96) ; 5
( 33.12 -47.78 -4.38 0.96) ; 6
( 34.08 -47.93 -4.31 1.11) ; 7
( 35.11 -48.14 -4.25 1.33) ; 8
( 35.40 -48.44 -4.19 1.33) ; 9
( 35.85 -48.66 -4.19 1.03) ; 10
( 37.10 -49.02 -4.19 1.03) ; 11
( 37.69 -49.24 -4.19 1.18) ; 12
( 38.72 -49.68 -4.19 1.18) ; 13
( 39.46 -49.53 -3.63 1.33) ; 14
( 40.63 -49.83 -3.25 1.69) ; 15
( 41.30 -50.19 -3.25 1.69) ; 16
( 41.81 -50.63 -3.25 1.33) ; 17
( 42.77 -51.51 -3.19 1.18) ; 18
( 43.73 -52.16 -3.19 1.18) ; 19
( 44.02 -53.19 -2.75 1.33) ; 20
( 44.32 -54.50 -3.31 0.88) ; 21
( 45.20 -55.38 -3.94 1.40) ; 22
( 46.15 -55.93 -4.38 1.69) ; 23
( 46.78 -56.22 -4.38 1.69) ; 24
(
( 46.66 -56.30 -4.81 1.69) ; 1, R-2-1-1
( 46.88 -57.25 -4.81 1.25) ; 2
( 47.55 -57.69 -4.81 0.74) ; 3
( 48.06 -58.86 -5.06 0.52) ; 4
( 48.36 -59.37 -5.25 0.74) ; 5
( 48.73 -60.25 -5.50 0.74) ; 6
( 48.80 -61.20 -6.38 0.74) ; 7
( 48.87 -62.22 -7.00 0.81) ; 8
( 49.17 -63.10 -6.81 0.59) ; 9
( 49.61 -64.05 -5.81 0.59) ; 10
( 49.68 -65.22 -5.44 0.74) ; 11
( 49.32 -66.02 -4.25 0.74) ; 12
( 48.87 -67.05 -4.19 0.59) ; 13
( 48.21 -67.78 -3.88 0.59) ; 14
( 48.36 -68.14 -3.81 0.52) ; 15
( 49.32 -68.58 -4.13 0.74) ; 16
( 49.83 -68.87 -4.31 0.96) ; 17
( 50.49 -69.60 -2.19 1.18) ; 18
( 51.38 -70.12 -1.81 1.03) ; 19
( 52.63 -70.70 -1.44 0.74) ; 20
( 53.15 -71.50 -1.38 0.88) ; 21
( 53.59 -72.24 -0.88 1.18) ; 22
( 54.25 -73.19 -0.88 1.18) ; 23
( 53.81 -74.21 -0.56 0.81) ; 24
( 53.66 -75.38 0.06 0.66) ; 25
( 54.33 -75.67 0.25 0.66) ; 26
( 55.06 -75.74 0.88 0.81) ; 27
( 56.17 -75.31 1.13 0.96) ; 28
( 57.12 -75.01 1.75 0.81) ; 29
( 57.71 -75.09 3.44 0.81) ; 30
( 58.23 -75.45 3.75 0.81) ; 31
( 58.82 -76.18 4.13 0.81) ; 32
( 59.19 -77.79 4.25 1.03) ; 33
( 59.34 -78.67 4.25 0.88) ; 34
( 59.78 -79.47 4.25 0.74) ; 35
( 60.00 -80.20 4.25 0.88) ; 36
( 60.44 -80.93 4.25 0.88) ; 37
( 60.73 -81.37 4.25 0.88) ; 38
( 61.03 -81.59 4.25 0.88) ; 39
( 61.62 -82.18 4.94 0.74) ; 40
( 62.28 -82.62 5.13 0.52) ; 41
( 62.80 -83.13 5.25 0.52) ; 42
( 63.31 -83.42 5.69 0.52) ; 43
( 63.90 -83.78 5.69 0.52) ; 44
( 64.20 -84.00 7.19 0.74) ; 45
( 64.20 -84.30 9.19 0.59) ; 46
( 63.31 -83.78 9.44 0.74) ; 47
( 62.80 -83.49 9.56 0.74) ; 48
Low
|
( 47.66 -56.66 -5.13 0.81) ; 1, R-2-1-2
( 48.40 -57.39 -5.44 0.66) ; 2
( 48.91 -57.68 -5.88 0.66) ; 3
( 49.50 -58.20 -6.13 0.66) ; 4
( 50.31 -58.78 -7.38 0.88) ; 5
( 50.76 -59.66 -7.75 1.11) ; 6
( 51.20 -60.32 -8.31 0.96) ; 7
( 52.23 -61.41 -8.56 1.18) ; 8
( 52.97 -62.00 -9.13 1.18) ; 9
( 53.48 -62.95 -9.13 1.03) ; 10
( 54.22 -63.82 -9.25 0.88) ; 11
( 54.96 -64.85 -9.63 0.74) ; 12
( 55.91 -65.58 -9.81 0.52) ; 13
( 56.80 -66.38 -10.06 0.66) ; 14
( 56.80 -67.52 -11.00 0.74) ; 15
( 57.09 -68.76 -11.56 0.74) ; 16
( 57.02 -70.01 -12.19 0.96) ; 17
( 57.24 -70.74 -12.75 0.96) ; 18
( 57.38 -71.17 -13.13 1.33) ; 19
( 57.46 -72.56 -14.75 1.40) ; 20
( 57.61 -73.37 -14.75 1.03) ; 21
( 57.61 -74.25 -15.38 1.33) ; 22
( 57.61 -74.98 -16.56 1.84) ; 23
( 57.83 -75.78 -17.69 1.03) ; 24
( 57.46 -76.44 -18.63 0.74) ; 25
( 57.53 -77.02 -18.63 0.37) ; 26
( 56.65 -77.46 -18.63 0.37) ; 27
( 56.21 -78.63 -18.69 0.66) ; 28
( 56.28 -79.36 -18.88 0.52) ; 29
( 56.80 -80.02 -19.38 1.11) ; 30
( 57.68 -80.90 -19.38 1.55) ; 31
( 58.27 -81.77 -20.00 1.11) ; 32
( 58.71 -82.58 -20.00 1.03) ; 33
( 59.15 -83.31 -20.31 1.77) ; 34
( 59.45 -84.19 -20.81 1.77) ; 35
( 59.67 -85.06 -21.56 0.96) ; 36
( 60.41 -85.87 -21.56 0.44) ; 37
( 60.77 -86.45 -22.50 0.37) ; 38
( 60.92 -86.89 -22.63 0.37) ; 39
( 61.22 -87.70 -21.19 0.66) ; 40
( 61.58 -88.35 -20.94 1.47) ; 41
( 61.88 -89.60 -21.38 1.47) ; 42
( 62.03 -90.62 -21.25 0.81) ; 43
( 61.88 -91.50 -21.06 0.81) ; 44
( 62.47 -92.67 -20.81 0.81) ; 45
( 62.54 -93.54 -20.81 0.81) ; 46
( 63.06 -94.64 -20.81 1.03) ; 47
( 63.94 -95.66 -20.94 0.88) ; 48
( 65.27 -96.28 -22.69 0.81) ; 49
( 65.72 -96.57 -22.75 0.81) ; 50
( 66.60 -97.09 -23.06 0.59) ; 51
( 67.19 -97.30 -23.06 0.59) ; 52
( 68.15 -97.89 -22.56 1.11) ; 53
( 68.44 -98.18 -21.69 1.92) ; 54
( 68.66 -98.62 -21.19 2.28) ; 55
( 69.33 -98.99 -20.94 2.28) ; 56
( 70.21 -99.35 -20.94 1.40) ; 57
( 71.09 -100.01 -20.44 1.18) ; 58
( 72.05 -100.16 -20.06 1.03) ; 59
( 72.71 -100.52 -19.63 1.33) ; 60
( 73.38 -101.03 -19.69 1.62) ; 61
( 74.48 -101.54 -19.81 1.33) ; 62
( 75.51 -102.20 -20.06 0.74) ; 63
( 76.10 -102.64 -20.75 0.74) ; 64
( 76.55 -103.45 -21.13 0.74) ; 65
( 77.21 -103.88 -21.13 1.11) ; 66
( 78.31 -104.40 -21.69 1.47) ; 67
( 78.98 -104.91 -21.69 1.77) ; 68
( 79.79 -105.27 -21.88 1.03) ; 69
( 80.52 -105.56 -22.00 0.66) ; 70
( 81.11 -105.93 -22.38 0.59) ; 71
( 81.56 -105.78 -22.44 0.37) ; 72
( 82.07 -105.64 -22.44 0.37) ; 73
( 82.81 -106.37 -22.63 0.44) ; 74
( 83.40 -107.32 -22.94 0.81) ; 75
( 83.84 -107.98 -24.31 1.55) ; 76
( 84.43 -108.64 -24.63 1.99) ; 77
( 85.31 -109.51 -25.19 1.25) ; 78
( 85.98 -110.39 -25.88 1.55) ; 79
( 86.27 -111.41 -26.31 0.81) ; 80
( 86.64 -112.07 -26.31 0.44) ; 81
( 87.30 -112.58 -26.31 0.44) ; 82
( 88.26 -113.09 -26.50 0.44) ; 83
( 88.92 -113.39 -26.50 0.81) ; 84
( 89.36 -113.83 -26.56 0.81) ; 85
( 89.59 -113.97 -26.75 0.44) ; 86
( 90.25 -114.63 -26.75 0.44) ; 87
( 90.76 -115.14 -27.06 1.25) ; 88
( 91.58 -115.58 -27.75 1.92) ; 89
( 92.39 -115.29 -27.75 1.47) ; 90
( 93.12 -115.43 -27.94 0.96) ; 91
( 93.49 -115.58 -27.94 0.52) ; 92
( 94.15 -116.16 -28.06 0.37) ; 93
( 94.74 -116.90 -28.94 1.18) ; 94
( 95.19 -117.55 -29.63 1.62) ; 95
( 95.77 -117.99 -29.63 0.88) ; 96
( 96.36 -118.06 -30.31 0.52) ; 97
( 96.95 -118.50 -31.50 0.52) ; 98
( 97.40 -118.58 -31.81 0.96) ; 99
( 97.62 -118.65 -33.00 0.96) ; 100
( 98.43 -118.36 -33.25 0.59) ; 101
( 99.02 -118.65 -33.25 0.37) ; 102
( 99.61 -118.87 -33.25 1.18) ; 103
( 100.34 -119.31 -34.38 1.92) ; 104
( 101.08 -119.45 -34.75 1.92) ; 105
( 101.74 -119.38 -34.94 1.03) ; 106
( 102.40 -119.75 -35.69 0.66) ; 107
( 102.70 -120.18 -37.81 0.52) ; 108
( 103.58 -120.33 -37.81 0.59) ; 109
( 104.10 -120.33 -37.88 0.59) ; 110
( 104.98 -119.75 -38.06 0.37) ; 111
( 105.72 -119.53 -38.38 1.18) ; 112
( 106.31 -119.53 -39.44 1.99) ; 113
( 106.97 -118.94 -41.69 1.62) ; 114
Low
) ; End of split
|
( 28.66 -45.12 -4.44 0.96) ; 1, R-2-2
( 28.80 -45.78 -4.81 0.66) ; 2
( 29.10 -46.29 -4.94 0.66) ; 3
( 29.76 -47.02 -4.94 0.66) ; 4
( 30.35 -47.53 -4.94 0.59) ; 5
( 31.01 -48.19 -5.13 0.66) ; 6
( 31.46 -49.65 -5.13 0.66) ; 7
( 31.53 -50.24 -5.69 0.66) ; 8
( 32.04 -50.97 -5.69 0.74) ; 9
( 32.56 -51.26 -5.75 0.74) ; 10
( 33.30 -51.70 -6.25 0.81) ; 11
( 34.03 -52.14 -7.25 0.66) ; 12
( 34.99 -52.87 -7.25 0.96) ; 13
( 35.65 -53.82 -7.69 1.18) ; 14
( 36.39 -54.62 -7.75 1.18) ; 15
( 36.98 -55.06 -8.69 1.55) ; 16
(
( 37.64 -56.08 -7.00 1.84) ; 1, R-2-2-1
( 38.16 -57.11 -5.81 1.40) ; 2
( 38.90 -58.06 -4.63 1.18) ; 3
( 39.78 -58.64 -2.69 0.96) ; 4
( 41.18 -58.86 -2.31 0.66) ; 5
( 41.84 -58.94 -1.13 0.66) ; 6
( 42.21 -58.79 0.06 0.66) ; 7
( 41.70 -58.86 -1.63 0.66) ; 8
( 40.89 -58.86 -0.13 0.88) ; 9
( 40.30 -58.64 1.38 1.18) ; 10
( 39.78 -59.01 1.38 1.18) ; 11
( 40.37 -59.30 2.31 0.81) ; 12
( 41.03 -59.30 2.81 0.81) ; 13
( 41.55 -59.30 3.38 0.81) ; 14
( 41.77 -59.81 3.88 0.81) ; 15
( 42.14 -60.98 4.38 1.03) ; 16
( 42.36 -62.01 4.63 0.81) ; 17
( 42.36 -62.81 4.75 0.81) ; 18
( 42.65 -63.61 5.25 0.66) ; 19
( 43.24 -63.98 5.31 0.66) ; 20
( 43.91 -64.35 5.69 0.66) ; 21
( 44.57 -64.56 6.13 0.66) ; 22
( 44.86 -65.00 6.88 0.96) ; 23
( 45.38 -65.81 7.06 1.11) ; 24
( 46.26 -66.39 7.44 0.96) ; 25
( 46.93 -66.98 7.44 0.74) ; 26
( 47.59 -67.78 7.50 0.59) ; 27
( 48.69 -68.58 7.56 0.52) ; 28
( 49.51 -69.54 7.63 0.81) ; 29
( 50.39 -70.19 7.75 0.96) ; 30
( 51.49 -70.49 8.13 0.66) ; 31
( 52.16 -70.56 8.50 0.66) ; 32
( 52.53 -70.41 9.50 0.66) ; 33
( 52.30 -70.19 10.00 0.66) ; 34
( 52.16 -70.49 10.63 0.81) ; 35
( 52.16 -70.78 10.75 1.11) ; 36
( 52.60 -71.65 10.75 0.88) ; 37
( 52.67 -72.31 10.75 0.88) ; 38
( 52.82 -73.12 11.19 0.74) ; 39
( 53.04 -73.77 10.19 0.74) ; 40
( 53.78 -74.51 9.38 1.11) ; 41
( 54.66 -75.31 9.38 1.03) ; 42
( 55.47 -76.11 9.19 1.03) ; 43
( 56.43 -77.14 7.50 0.81) ; 44
( 57.02 -78.01 8.88 0.59) ; 45
( 57.54 -78.67 8.88 0.59) ; 46
( 58.05 -78.96 8.94 0.59) ; 47
( 58.71 -79.48 9.06 0.59) ; 48
( 59.08 -79.70 9.56 0.59) ; 49
( 59.16 -80.21 10.75 0.59) ; 50
( 59.30 -80.50 11.19 0.59) ; 51
( 59.89 -81.23 11.25 0.81) ; 52
( 59.97 -81.89 11.25 1.55) ; 53
( 60.34 -82.62 11.25 1.55) ; 54
( 60.70 -83.57 11.81 0.74) ; 55
( 61.15 -84.52 11.13 0.59) ; 56
( 60.78 -84.74 11.88 0.44) ; 57
( 60.63 -85.25 11.88 0.44) ; 58
( 60.92 -85.81 12.06 0.81) ; 59
( 61.65 -86.32 12.56 1.11) ; 60
( 62.09 -86.47 13.19 1.40) ; 61
( 61.65 -87.20 13.50 1.11) ; 62
( 61.06 -87.56 14.13 0.81) ; 63
( 60.25 -88.29 14.94 0.66) ; 64
( 59.96 -89.10 15.00 0.96) ; 65
( 59.66 -89.61 15.06 1.62) ; 66
( 59.15 -90.41 15.06 0.81) ; 67
( 58.26 -91.22 15.06 0.52) ; 68
( 57.90 -92.02 15.06 0.52) ; 69
( 58.04 -93.34 14.75 0.59) ; 70
( 58.04 -94.29 15.06 0.44) ; 71
( 58.34 -94.87 15.38 0.81) ; 72
( 58.41 -95.31 15.69 1.25) ; 73
( 58.41 -95.68 16.06 1.62) ; 74
( 59.07 -96.19 16.25 1.62) ; 75
( 59.59 -96.63 17.00 1.33) ; 76
( 59.81 -96.92 17.13 0.66) ; 77
( 60.03 -97.94 17.19 0.44) ; 78
( 60.33 -98.53 17.19 0.44) ; 79
( 60.99 -98.89 17.56 0.66) ; 80
( 61.21 -99.04 17.63 1.11) ; 81
( 61.95 -99.48 17.63 0.81) ; 82
( 62.39 -99.77 17.63 0.44) ; 83
Low
|
( 36.94 -56.04 -8.25 1.18) ; 1, R-2-2-2
( 37.16 -56.91 -8.19 0.88) ; 2
( 37.24 -57.50 -8.81 0.59) ; 3
( 37.46 -58.45 -9.31 0.59) ; 4
( 36.94 -59.25 -9.31 0.59) ; 5
( 36.65 -60.49 -9.38 0.66) ; 6
( 36.87 -61.96 -10.88 0.81) ; 7
( 37.24 -63.20 -11.69 0.66) ; 8
( 37.68 -64.37 -12.19 0.88) ; 9
( 38.19 -65.68 -14.38 0.96) ; 10
( 38.93 -66.78 -14.50 0.96) ; 11
( 40.11 -68.17 -14.50 0.96) ; 12
( 40.77 -69.34 -14.81 0.96) ; 13
( 41.58 -70.65 -15.38 0.81) ; 14
( 41.88 -72.12 -16.06 0.66) ; 15
( 42.03 -73.58 -16.06 0.66) ; 16
( 41.95 -74.75 -16.06 0.81) ; 17
( 41.88 -75.77 -16.19 1.11) ; 18
( 42.54 -76.43 -16.50 1.18) ; 19
( 43.57 -77.31 -16.94 1.11) ; 20
( 44.38 -77.75 -17.31 1.40) ; 21
( 45.49 -78.40 -17.31 1.03) ; 22
( 46.67 -78.84 -17.88 0.88) ; 23
( 47.62 -79.50 -18.06 0.66) ; 24
( 48.36 -80.60 -18.94 0.96) ; 25
( 48.58 -81.40 -20.13 1.40) ; 26
( 48.80 -82.35 -20.13 2.21) ; 27
( 48.66 -83.74 -20.88 1.55) ; 28
( 48.66 -84.18 -22.50 1.11) ; 29
( 49.10 -84.98 -22.50 0.74) ; 30
( 49.54 -85.90 -22.50 0.74) ; 31
( 49.98 -87.07 -23.94 0.52) ; 32
( 50.28 -87.87 -24.19 0.52) ; 33
( 50.94 -89.34 -24.56 0.74) ; 34
( 51.31 -90.29 -24.75 0.96) ; 35
( 51.31 -91.16 -24.81 0.96) ; 36
( 51.24 -92.11 -25.63 0.74) ; 37
( 51.16 -93.58 -26.13 0.59) ; 38
( 51.24 -94.82 -26.31 0.96) ; 39
( 51.24 -96.13 -26.56 0.96) ; 40
( 51.02 -97.45 -26.88 0.59) ; 41
( 50.72 -99.06 -27.00 0.44) ; 42
( 50.79 -100.89 -27.13 0.44) ; 43
( 51.24 -101.98 -27.13 0.44) ; 44
( 51.46 -103.08 -27.13 1.11) ; 45
( 51.75 -103.81 -27.13 1.84) ; 46
( 52.05 -104.61 -27.19 2.28) ; 47
( 52.34 -105.64 -27.31 1.92) ; 48
( 52.86 -106.44 -27.31 1.11) ; 49
( 53.08 -107.32 -27.69 0.74) ; 50
( 53.08 -108.49 -27.81 0.74) ; 51
( 53.23 -109.44 -27.88 0.52) ; 52
( 53.23 -110.10 -28.94 0.52) ; 53
Generated
) ; End of split
) ; End of split
) ; End of split
) ; End of tree
( (Color Magenta)
(Dendrite)
( 8.64 -12.54 -3.44 3.61) ; Root
( 10.40 -13.35 -3.94 3.39) ; 1, R
( 11.58 -14.22 -4.06 3.68) ; 2
( 12.98 -14.88 -4.19 4.05) ; 3
( 13.94 -15.39 -4.19 4.35) ; 4
( 15.34 -15.98 -3.69 4.49) ; 5
( 16.67 -16.20 -3.63 4.57) ; 6
(
( 18.95 -16.34 -3.94 3.09) ; 1, R-1
( 19.98 -16.78 -3.63 2.87) ; 2
( 21.01 -17.22 -3.06 2.58) ; 3
( 21.82 -17.59 -3.00 2.58) ; 4
( 23.08 -18.46 -2.94 2.50) ; 5
( 23.11 -18.54 -2.94 2.50) ; 6
(
( 23.96 -19.12 -2.94 2.36) ; 1, R-1-1
( 25.14 -19.78 -2.88 2.36) ; 2
( 26.46 -20.87 -1.94 2.50) ; 3
( 27.42 -21.46 -1.94 2.65) ; 4
( 28.31 -21.90 -1.94 2.87) ; 5
(
( 29.19 -21.97 -1.88 2.06) ; 1, R-1-1-1
( 29.93 -22.04 -2.31 1.84) ; 2
( 30.66 -22.34 -2.88 1.99) ; 3
( 30.89 -22.41 -3.13 2.28) ; 4
(
( 31.55 -23.36 -4.31 1.47) ; 1, R-1-1-1-1
( 32.06 -24.16 -4.38 1.18) ; 2
( 32.65 -24.97 -4.38 1.18) ; 3
( 33.17 -25.85 -4.44 1.18) ; 4
( 33.98 -26.50 -4.69 1.18) ; 5
( 34.94 -27.23 -5.13 1.18) ; 6
( 35.75 -27.82 -5.25 1.47) ; 7
( 36.24 -28.29 -5.25 1.47) ; 8
(
( 36.48 -28.40 -5.31 1.99) ; 1, R-1-1-1-1-1
( 37.07 -28.84 -5.56 1.99) ; 2
( 38.03 -29.94 -5.81 1.25) ; 3
( 38.75 -30.76 -6.63 1.11) ; 4
( 39.64 -31.28 -6.94 1.55) ; 5
( 40.45 -32.01 -7.56 1.62) ; 6
(
( 41.18 -32.59 -8.25 1.77) ; 1, R-1-1-1-1-1-1
( 42.07 -32.96 -7.75 0.81) ; 2
( 43.03 -33.54 -7.56 0.66) ; 3
( 43.69 -34.05 -6.50 0.52) ; 4
( 43.84 -34.20 -5.94 0.66) ; 5
( 44.65 -34.42 -5.25 0.66) ; 6
( 45.02 -35.15 -5.25 0.81) ; 7
( 45.68 -35.74 -5.06 0.81) ; 8
( 46.27 -36.03 -5.00 0.96) ; 9
( 47.00 -36.54 -5.50 1.11) ; 10
( 47.67 -37.34 -5.88 0.96) ; 11
( 48.26 -37.71 -6.44 0.88) ; 12
( 48.55 -38.29 -6.88 0.88) ; 13
( 48.92 -39.03 -7.31 0.88) ; 14
( 49.58 -39.61 -7.44 0.74) ; 15
( 50.32 -40.19 -7.88 0.74) ; 16
( 50.91 -40.63 -7.88 0.74) ; 17
( 51.57 -40.93 -7.88 0.88) ; 18
( 52.46 -41.15 -8.00 0.88) ; 19
( 53.34 -41.29 -8.50 0.88) ; 20
( 54.30 -41.80 -9.00 0.88) ; 21
( 55.33 -42.75 -9.00 0.88) ; 22
( 55.99 -43.56 -9.44 1.03) ; 23
( 56.43 -44.07 -9.75 1.03) ; 24
( 57.32 -45.09 -9.88 1.18) ; 25
( 57.83 -45.68 -10.19 0.88) ; 26
( 57.76 -46.70 -10.50 0.81) ; 27
( 57.76 -47.80 -11.00 0.81) ; 28
( 58.28 -48.75 -11.94 1.18) ; 29
( 58.57 -49.70 -12.31 1.40) ; 30
( 59.46 -49.99 -12.31 1.40) ; 31
( 59.75 -50.57 -12.63 1.40) ; 32
( 59.97 -50.94 -13.00 0.88) ; 33
( 60.49 -51.23 -13.00 0.88) ; 34
( 61.00 -51.74 -13.06 0.88) ; 35
( 61.44 -52.26 -13.25 0.88) ; 36
( 62.25 -53.13 -13.25 0.88) ; 37
( 62.99 -53.94 -13.25 0.74) ; 38
( 63.73 -54.45 -13.25 1.11) ; 39
( 64.32 -55.76 -13.69 1.11) ; 40
( 64.76 -56.79 -13.69 1.03) ; 41
( 65.64 -57.37 -14.31 1.11) ; 42
( 66.45 -58.10 -14.56 1.11) ; 43
( 67.34 -59.27 -14.69 0.88) ; 44
( 67.91 -60.04 -14.69 0.74) ; 45
( 68.86 -60.70 -14.94 0.59) ; 46
( 69.45 -60.84 -15.13 0.59) ; 47
( 70.48 -60.84 -15.50 1.11) ; 48
( 71.22 -60.92 -15.88 1.55) ; 49
( 72.03 -61.13 -16.06 1.25) ; 50
( 73.21 -61.35 -16.19 0.96) ; 51
( 74.24 -61.50 -16.56 0.74) ; 52
( 75.05 -61.50 -16.69 0.59) ; 53
( 76.16 -62.01 -16.88 0.59) ; 54
( 76.53 -62.45 -16.88 1.25) ; 55
( 76.75 -62.89 -16.88 0.81) ; 56
( 77.26 -63.33 -16.88 0.81) ; 57
( 77.85 -63.77 -16.88 0.96) ; 58
( 78.74 -64.57 -17.44 0.81) ; 59
( 79.55 -65.16 -17.50 0.81) ; 60
( 80.21 -65.74 -17.75 1.03) ; 61
( 81.24 -66.18 -18.44 1.03) ; 62
( 82.12 -66.47 -19.00 1.11) ; 63
( 82.86 -66.91 -19.81 1.40) ; 64
( 83.45 -67.20 -20.13 0.96) ; 65
( 84.33 -67.42 -21.06 0.74) ; 66
( 85.07 -67.42 -22.38 0.52) ; 67
( 86.03 -67.42 -22.88 0.81) ; 68
( 86.91 -67.49 -23.19 0.96) ; 69
( 87.87 -67.27 -23.94 0.81) ; 70
( 88.46 -67.35 -24.94 0.81) ; 71
( 89.42 -67.64 -25.56 0.81) ; 72
( 90.15 -68.23 -25.56 0.81) ; 73
( 91.04 -68.74 -25.81 0.52) ; 74
( 91.55 -68.81 -25.13 0.52) ; 75
( 92.37 -69.03 -24.56 0.74) ; 76
( 93.10 -69.69 -23.88 1.03) ; 77
( 93.62 -70.20 -23.50 1.33) ; 78
( 94.50 -70.56 -23.13 1.69) ; 79
( 95.68 -70.93 -23.13 1.69) ; 80
( 96.49 -71.08 -22.00 0.74) ; 81
( 97.23 -71.44 -22.00 0.66) ; 82
( 97.89 -71.51 -22.00 0.66) ; 83
( 98.55 -71.81 -21.94 0.81) ; 84
( 99.66 -72.03 -21.94 0.81) ; 85
( 100.54 -72.54 -21.94 0.59) ; 86
( 100.98 -72.76 -21.94 0.59) ; 87
( 101.65 -73.34 -22.06 0.59) ; 88
( 102.31 -74.07 -22.31 0.59) ; 89
( 102.75 -74.80 -22.25 0.59) ; 90
Low
|
( 40.72 -33.06 -8.69 0.88) ; 1, R-1-1-1-1-1-2
( 41.01 -33.65 -9.25 0.88) ; 2
( 41.53 -34.23 -9.69 0.74) ; 3
( 41.75 -34.75 -10.31 0.74) ; 4
( 42.27 -35.55 -10.56 0.74) ; 5
( 42.49 -36.50 -11.31 1.18) ; 6
( 42.71 -37.82 -11.88 1.03) ; 7
( 42.56 -38.91 -12.81 1.11) ; 8
( 42.49 -39.64 -13.56 1.40) ; 9
( 42.41 -40.45 -13.88 1.62) ; 10
( 42.56 -41.11 -14.63 1.25) ; 11
( 42.27 -41.91 -14.69 0.96) ; 12
( 42.41 -43.08 -15.31 0.81) ; 13
( 42.41 -44.10 -16.19 0.96) ; 14
( 42.41 -44.83 -16.50 0.96) ; 15
( 43.23 -46.00 -15.63 0.88) ; 16
( 43.74 -47.10 -15.50 0.74) ; 17
( 44.40 -47.83 -15.56 0.88) ; 18
( 45.36 -48.85 -15.63 0.81) ; 19
( 46.10 -49.29 -16.50 0.66) ; 20
( 46.54 -50.02 -16.69 0.66) ; 21
( 47.28 -51.41 -16.88 0.74) ; 22
( 47.50 -52.29 -17.19 0.74) ; 23
( 47.72 -52.87 -17.88 0.74) ; 24
( 48.16 -53.68 -18.50 0.81) ; 25
( 48.60 -54.56 -19.63 0.88) ; 26
( 49.27 -55.21 -21.50 0.74) ; 27
( 49.86 -56.24 -22.44 0.66) ; 28
( 51.11 -57.33 -23.63 0.66) ; 29
( 52.51 -58.43 -25.31 0.66) ; 30
( 53.61 -59.60 -25.50 0.66) ; 31
( 54.42 -60.48 -26.00 0.66) ; 32
( 54.94 -61.35 -27.06 0.66) ; 33
( 55.38 -62.52 -27.25 0.66) ; 34
( 55.90 -63.91 -27.25 0.66) ; 35
( 56.04 -65.01 -27.25 0.81) ; 36
( 56.49 -65.74 -27.44 0.81) ; 37
( 57.08 -66.32 -27.63 1.03) ; 38
( 58.33 -66.47 -26.75 1.55) ; 39
( 59.06 -66.76 -26.50 1.18) ; 40
( 59.88 -66.76 -25.38 0.88) ; 41
( 60.39 -67.35 -24.38 1.25) ; 42
( 60.98 -67.79 -24.25 1.25) ; 43
( 61.57 -67.93 -23.94 1.25) ; 44
( 62.31 -68.23 -23.69 1.03) ; 45
( 63.12 -68.23 -23.69 1.03) ; 46
( 64.52 -68.01 -24.06 0.88) ; 47
( 65.33 -67.93 -22.88 0.74) ; 48
( 65.92 -67.71 -19.75 0.96) ; 49
( 66.51 -68.01 -18.56 0.88) ; 50
( 66.80 -68.59 -17.56 1.11) ; 51
( 67.61 -69.32 -18.31 0.88) ; 52
( 68.20 -70.20 -18.25 0.66) ; 53
( 68.86 -70.93 -17.81 0.88) ; 54
( 69.45 -70.86 -19.06 0.59) ; 55
( 70.26 -70.78 -18.50 0.59) ; 56
( 70.48 -70.35 -17.94 0.59) ; 57
( 71.07 -69.83 -17.63 0.88) ; 58
( 71.81 -69.54 -16.94 0.88) ; 59
( 72.69 -69.76 -15.00 0.96) ; 60
( 73.43 -70.42 -14.94 1.33) ; 61
( 74.24 -71.00 -14.56 1.62) ; 62
( 75.35 -71.37 -14.69 1.40) ; 63
( 76.30 -71.66 -14.69 1.18) ; 64
( 77.26 -71.88 -14.69 0.88) ; 65
( 78.29 -72.32 -14.69 0.66) ; 66
( 79.32 -72.68 -15.25 0.88) ; 67
( 79.99 -73.05 -15.75 1.18) ; 68
( 80.95 -73.42 -16.69 1.47) ; 69
( 82.12 -74.07 -17.06 1.18) ; 70
( 83.08 -75.02 -17.31 0.88) ; 71
( 84.11 -75.75 -17.75 0.59) ; 72
( 85.07 -76.49 -17.81 0.59) ; 73
( 85.88 -77.14 -17.81 0.96) ; 74
( 87.06 -77.65 -17.81 1.11) ; 75
( 88.17 -77.65 -17.81 0.81) ; 76
( 89.64 -77.80 -19.13 0.81) ; 77
( 90.23 -78.17 -21.69 1.03) ; 78
( 90.82 -78.46 -22.81 1.25) ; 79
( 91.92 -78.31 -22.81 1.55) ; 80
( 92.44 -78.24 -23.00 1.55) ; 81
( 92.88 -78.02 -23.19 1.03) ; 82
( 93.84 -77.36 -23.50 0.66) ; 83
( 94.58 -77.07 -23.94 0.74) ; 84
( 95.53 -76.78 -22.31 0.74) ; 85
( 96.64 -76.27 -21.19 0.52) ; 86
( 97.15 -76.41 -20.69 0.52) ; 87
( 97.67 -76.78 -20.69 0.52) ; 88
( 98.41 -76.92 -20.69 0.74) ; 89
( 99.14 -76.85 -20.19 1.11) ; 90
( 100.17 -77.00 -20.94 1.33) ; 91
( 101.06 -76.85 -21.00 0.88) ; 92
( 101.50 -76.78 -21.56 0.59) ; 93
( 101.80 -76.78 -21.94 0.59) ; 94
( 102.46 -76.78 -22.25 0.59) ; 95
( 103.56 -77.14 -22.50 0.88) ; 96
( 104.23 -77.44 -22.94 1.11) ; 97
( 105.26 -77.51 -23.13 1.11) ; 98
( 106.66 -77.80 -24.88 1.11) ; 99
( 107.47 -77.65 -25.25 0.96) ; 100
( 108.35 -77.95 -25.25 1.25) ; 101
( 109.38 -78.31 -27.19 1.62) ; 102
( 109.75 -78.61 -27.31 1.40) ; 103
( 110.86 -78.75 -28.19 1.18) ; 104
( 111.52 -78.75 -28.75 0.88) ; 105
( 112.48 -78.97 -29.06 1.18) ; 106
( 112.99 -79.04 -30.44 1.47) ; 107
( 113.73 -78.82 -30.63 2.14) ; 108
( 114.98 -78.82 -31.31 1.25) ; 109
( 115.94 -78.70 -31.81 0.59) ; 110
( 116.82 -78.19 -32.13 0.52) ; 111
( 117.26 -77.46 -32.56 0.44) ; 112
( 117.71 -77.09 -32.00 0.74) ; 113
( 118.37 -76.14 -30.88 0.88) ; 114
( 118.88 -75.63 -30.56 1.18) ; 115
( 119.33 -75.19 -30.50 0.88) ; 116
( 119.69 -74.68 -30.38 0.66) ; 117
( 119.99 -74.46 -30.13 0.44) ; 118
( 120.58 -74.02 -30.13 0.29) ; 119
( 121.46 -73.44 -30.06 0.22) ; 120
( 121.90 -73.07 -29.63 0.22) ; 121
Low
) ; End of split
|
( 37.49 -28.72 -7.50 0.74) ; 1, R-1-1-1-1-2
( 38.38 -29.02 -7.81 0.81) ; 2
( 38.77 -29.24 -8.19 0.59) ; 3
( 39.21 -29.54 -9.13 0.59) ; 4
( 39.80 -29.83 -9.44 0.66) ; 5
( 40.39 -30.12 -10.25 0.74) ; 6
( 41.20 -30.34 -10.25 1.03) ; 7
( 42.08 -30.78 -11.25 0.88) ; 8
( 42.45 -31.07 -12.19 0.74) ; 9
( 43.12 -31.29 -12.19 0.59) ; 10
( 43.78 -31.58 -12.63 0.81) ; 11
( 44.44 -31.07 -13.63 0.96) ; 12
( 45.03 -30.85 -14.88 0.96) ; 13
( 46.21 -30.78 -15.19 0.81) ; 14
( 46.87 -30.56 -15.44 0.81) ; 15
( 47.68 -29.90 -15.81 0.81) ; 16
( 48.71 -29.83 -16.31 0.74) ; 17
( 49.16 -30.05 -17.31 0.74) ; 18
( 49.89 -30.70 -17.31 0.74) ; 19
( 50.04 -31.36 -18.44 0.96) ; 20
( 50.19 -32.24 -19.94 1.18) ; 21
( 50.41 -32.90 -20.56 1.47) ; 22
( 50.56 -33.77 -20.63 1.18) ; 23
( 50.92 -34.43 -22.00 0.96) ; 24
( 51.37 -35.24 -22.19 0.96) ; 25
( 52.10 -36.26 -22.63 1.03) ; 26
( 52.77 -37.06 -23.50 1.03) ; 27
( 53.36 -37.58 -24.19 0.74) ; 28
( 53.65 -38.09 -24.19 0.52) ; 29
( 54.46 -38.60 -24.25 0.52) ; 30
( 55.79 -39.33 -24.75 0.44) ; 31
( 56.52 -40.13 -25.06 0.66) ; 32
( 57.19 -41.30 -25.38 0.96) ; 33
( 58.00 -42.55 -26.00 0.88) ; 34
( 58.96 -43.20 -26.31 0.88) ; 35
( 59.54 -44.08 -26.31 1.25) ; 36
( 60.35 -44.89 -25.50 1.33) ; 37
( 61.31 -46.06 -25.44 1.11) ; 38
( 61.68 -46.42 -27.19 0.81) ; 39
( 62.20 -47.08 -27.13 0.59) ; 40
( 63.67 -47.37 -27.38 0.81) ; 41
( 64.55 -47.52 -28.69 0.66) ; 42
( 65.07 -47.52 -30.88 0.66) ; 43
( 65.88 -47.74 -31.25 0.52) ; 44
( 66.54 -47.59 -31.81 0.52) ; 45
( 67.21 -47.66 -31.94 0.52) ; 46
( 67.80 -47.81 -31.94 0.81) ; 47
( 68.61 -47.37 -32.69 1.11) ; 48
( 69.27 -47.01 -33.75 1.11) ; 49
( 69.56 -46.79 -34.44 0.88) ; 50
( 70.08 -46.79 -35.06 0.66) ; 51
( 70.74 -46.86 -35.00 0.44) ; 52
( 72.00 -46.71 -35.00 0.74) ; 53
( 72.29 -46.71 -35.44 1.47) ; 54
( 73.32 -46.64 -35.50 2.21) ; 55
( 74.21 -46.27 -35.81 2.95) ; 56
( 75.09 -45.98 -35.81 1.62) ; 57
( 76.12 -45.84 -36.00 0.81) ; 58
( 76.64 -45.62 -36.44 0.52) ; 59
( 77.52 -45.54 -37.31 0.37) ; 60
( 78.63 -45.11 -37.69 0.44) ; 61
( 79.51 -44.89 -37.63 0.52) ; 62
( 80.25 -44.74 -37.63 0.88) ; 63
( 80.69 -44.45 -38.63 1.25) ; 64
( 81.20 -44.30 -38.81 1.55) ; 65
( 81.50 -44.01 -39.38 1.25) ; 66
( 81.79 -43.94 -40.56 0.81) ; 67
( 82.60 -43.64 -43.44 0.66) ; 68
( 82.97 -43.35 -45.13 0.88) ; 69
( 83.27 -42.91 -46.38 1.18) ; 70
( 83.49 -42.33 -46.94 0.96) ; 71
( 83.78 -41.74 -47.75 0.74) ; 72
( 84.15 -41.60 -50.19 1.03) ; 73
( 84.15 -41.52 -52.81 1.33) ; 74
( 84.81 -41.67 -53.63 0.96) ; 75
( 85.11 -41.67 -54.19 0.74) ; 76
( 85.85 -41.74 -54.19 0.96) ; 77
( 86.34 -41.58 -55.25 1.62) ; 78
( 86.71 -41.58 -56.94 1.62) ; 79
Low
) ; End of split
|
( 31.93 -22.13 -2.94 1.18) ; 1, R-1-1-1-2
( 32.67 -21.84 -2.94 0.81) ; 2
( 33.41 -22.20 -2.63 0.81) ; 3
( 34.14 -22.57 -1.88 1.11) ; 4
( 34.95 -22.86 -1.19 1.11) ; 5
( 35.84 -22.86 0.44 1.11) ; 6
( 36.94 -22.79 0.50 0.88) ; 7
( 37.83 -22.42 1.06 1.03) ; 8
( 38.49 -22.13 1.25 1.03) ; 9
( 39.00 -21.55 0.63 0.81) ; 10
( 39.59 -20.89 0.25 1.03) ; 11
( 39.74 -20.52 0.19 1.40) ; 12
( 39.81 -19.50 -0.06 1.40) ; 13
( 40.04 -18.77 -0.31 1.25) ; 14
( 40.26 -17.89 0.00 1.11) ; 15
( 40.48 -17.16 0.13 0.96) ; 16
( 40.92 -16.50 0.75 1.18) ; 17
( 41.29 -15.55 1.44 1.33) ; 18
( 41.73 -14.38 2.44 1.11) ; 19
( 42.10 -13.65 2.56 1.11) ; 20
( 42.84 -13.14 2.69 1.11) ; 21
( 43.57 -12.70 2.75 1.11) ; 22
( 44.31 -12.33 2.75 0.81) ; 23
( 45.05 -12.12 2.75 1.11) ; 24
( 46.15 -11.82 3.19 1.25) ; 25
( 47.03 -11.46 2.75 1.11) ; 26
( 48.58 -10.87 1.88 1.11) ; 27
( 50.94 -10.51 1.88 1.11) ; 28
( 52.41 -10.36 1.75 1.11) ; 29
( 53.52 -10.00 1.50 1.11) ; 30
( 54.62 -9.92 1.50 0.88) ; 31
( 55.58 -9.41 1.50 0.88) ; 32
( 56.69 -8.68 2.69 1.03) ; 33
( 57.72 -7.88 3.31 0.88) ; 34
( 58.53 -7.66 3.38 0.88) ; 35
( 59.78 -7.22 4.19 0.88) ; 36
( 60.44 -7.14 4.69 0.81) ; 37
( 61.18 -7.73 4.94 0.81) ; 38
( 61.92 -7.88 5.13 0.81) ; 39
( 62.65 -7.66 5.38 0.81) ; 40
( 63.61 -6.85 5.88 0.96) ; 41
( 64.42 -6.41 4.94 1.18) ; 42
( 65.53 -6.05 4.69 1.55) ; 43
( 66.78 -5.90 4.13 1.25) ; 44
( 67.66 -5.61 3.81 1.11) ; 45
( 68.33 -5.61 3.50 1.25) ; 46
( 69.28 -5.83 3.06 1.03) ; 47
( 70.17 -6.12 2.75 1.03) ; 48
( 71.79 -6.71 2.75 1.03) ; 49
( 73.04 -6.63 2.75 1.03) ; 50
( 74.22 -6.12 2.63 1.03) ; 51
( 74.81 -5.39 2.38 1.25) ; 52
( 75.62 -4.59 2.38 1.84) ; 53
( 76.36 -3.56 2.19 1.11) ; 54
( 77.02 -2.83 2.56 0.81) ; 55
( 77.83 -2.17 2.63 1.11) ; 56
( 78.79 -1.59 2.69 0.81) ; 57
( 79.84 -1.06 2.88 0.74) ; 58
( 80.58 -1.13 2.94 0.74) ; 59
( 81.46 -1.50 3.19 0.74) ; 60
( 81.76 -2.30 2.50 0.96) ; 61
( 82.20 -2.67 1.69 1.18) ; 62
( 82.86 -3.10 1.19 0.96) ; 63
( 83.53 -3.40 0.81 0.66) ; 64
( 84.48 -3.54 0.69 0.66) ; 65
( 85.88 -3.76 0.38 0.88) ; 66
( 86.91 -3.83 -0.13 1.25) ; 67
( 87.95 -3.76 -0.31 1.62) ; 68
( 88.83 -3.47 -0.31 1.18) ; 69
( 89.79 -3.25 -0.31 0.74) ; 70
( 90.30 -3.10 -0.50 0.74) ; 71
( 91.26 -2.45 -0.94 1.11) ; 72
( 92.22 -1.79 -0.94 0.88) ; 73
( 93.10 -1.42 -1.38 0.88) ; 74
( 94.43 -1.42 0.31 0.81) ; 75
( 95.46 -1.57 1.19 0.88) ; 76
( 96.20 -1.71 1.50 1.11) ; 77
( 97.08 -1.93 1.63 0.81) ; 78
( 98.26 -1.93 2.00 0.81) ; 79
( 99.66 -1.28 2.25 1.03) ; 80
( 100.62 -0.47 1.56 0.88) ; 81
( 101.50 -0.62 1.50 0.88) ; 82
( 102.53 -0.76 1.81 1.18) ; 83
( 103.34 -1.13 1.81 1.40) ; 84
( 104.30 -1.79 1.81 1.40) ; 85
( 105.41 -2.30 1.81 1.03) ; 86
( 106.29 -3.10 1.81 0.74) ; 87
( 107.18 -3.91 2.50 0.66) ; 88
( 107.25 -4.42 3.06 0.66) ; 89
( 107.54 -4.93 3.56 0.66) ; 90
( 108.35 -5.52 3.31 0.52) ; 91
( 109.09 -5.81 3.19 0.81) ; 92
( 109.90 -6.10 3.69 1.18) ; 93
( 110.56 -6.10 2.94 0.96) ; 94
( 111.52 -6.17 2.94 0.74) ; 95
( 112.11 -6.25 2.50 1.03) ; 96
( 112.63 -6.47 2.31 1.03) ; 97
( 113.36 -6.39 2.31 0.59) ; 98
( 114.17 -6.39 2.19 0.59) ; 99
( 115.35 -6.17 1.38 0.44) ; 100
Low
) ; End of split
|
( 28.05 -22.27 -1.88 2.65) ; 1, R-1-1-2
( 27.91 -23.00 -1.63 1.77) ; 2
( 27.98 -24.17 -1.63 1.55) ; 3
( 28.05 -24.75 -1.56 1.47) ; 4
( 28.79 -25.63 -1.44 1.33) ; 5
( 29.53 -26.72 -1.31 1.25) ; 6
( 30.56 -27.60 -1.13 1.55) ; 7
( 31.42 -28.80 -1.13 1.55) ; 8
(
( 31.52 -29.06 -0.94 1.55) ; 1, R-1-1-2-1
( 32.33 -29.72 -1.06 1.55) ; 2
( 32.84 -30.38 -1.13 1.69) ; 3
( 33.21 -31.55 -1.13 1.33) ; 4
( 33.87 -32.35 -1.50 1.25) ; 5
( 34.39 -33.67 -1.63 1.25) ; 6
( 34.76 -34.40 -1.63 1.55) ; 7
( 34.83 -35.06 -1.63 1.77) ; 8
(
( 35.35 -35.72 -2.38 0.96) ; 1, R-1-1-2-1-1
( 36.01 -36.45 -3.13 0.88) ; 2
( 36.23 -37.47 -3.25 1.03) ; 3
( 36.67 -38.35 -3.63 1.03) ; 4
( 36.75 -39.15 -3.75 1.03) ; 5
( 36.97 -40.17 -3.75 0.88) ; 6
( 37.48 -41.05 -4.00 1.03) ; 7
( 38.29 -42.07 -4.06 1.33) ; 8
( 39.18 -42.73 -4.31 1.33) ; 9
( 40.06 -43.46 -4.56 1.18) ; 10
( 40.95 -44.41 -4.88 1.18) ; 11
( 42.05 -45.00 -5.13 1.47) ; 12
( 42.86 -45.58 -5.13 1.69) ; 13
( 43.60 -46.02 -5.31 1.69) ; 14
( 44.56 -46.90 -5.50 1.69) ; 15
( 44.85 -47.48 -5.63 2.06) ; 16
( 45.73 -47.78 -5.75 2.50) ; 17
(
( 45.29 -48.87 -6.19 1.69) ; 1, R-1-1-2-1-1-1
( 45.29 -49.97 -5.56 1.40) ; 2
( 45.37 -51.07 -5.44 1.40) ; 3
( 45.44 -52.21 -5.19 1.25) ; 4
( 45.36 -53.53 -5.50 1.33) ; 5
( 45.29 -54.62 -5.88 1.33) ; 6
( 44.63 -55.35 -6.81 1.11) ; 7
( 44.55 -56.01 -7.19 0.81) ; 8
(
( 44.70 -57.11 -7.06 0.74) ; 1, R-1-1-2-1-1-1-1
( 45.00 -57.84 -7.56 0.66) ; 2
( 45.07 -58.72 -8.31 0.66) ; 3
( 45.36 -59.52 -8.31 0.66) ; 4
( 45.88 -60.47 -9.38 0.66) ; 5
( 46.84 -61.35 -9.75 0.96) ; 6
( 47.06 -62.52 -10.31 0.88) ; 7
( 47.79 -63.91 -10.88 0.74) ; 8
( 48.16 -64.56 -11.31 0.74) ; 9
( 48.61 -65.15 -11.56 0.74) ; 10
( 49.12 -66.47 -12.06 0.88) ; 11
( 49.34 -67.05 -12.38 1.25) ; 12
( 49.64 -67.93 -12.31 0.96) ; 13
( 50.00 -68.66 -12.63 0.74) ; 14
( 50.37 -69.75 -12.69 0.74) ; 15
( 50.59 -70.49 -12.69 0.96) ; 16
( 50.67 -71.51 -13.06 0.66) ; 17
( 50.67 -72.24 -13.38 0.81) ; 18
( 51.11 -73.26 -13.75 1.11) ; 19
( 51.26 -74.14 -13.81 0.88) ; 20
( 51.55 -74.87 -13.88 0.66) ; 21
( 51.48 -75.82 -14.00 0.66) ; 22
( 50.89 -76.70 -14.19 0.66) ; 23
( 50.23 -77.72 -14.50 0.66) ; 24
( 50.74 -78.82 -14.50 0.66) ; 25
( 51.70 -79.77 -14.50 0.81) ; 26
( 52.36 -80.43 -14.50 1.40) ; 27
( 53.18 -81.78 -15.50 1.62) ; 28
( 53.55 -83.31 -12.75 1.33) ; 29
( 53.99 -84.04 -12.56 0.96) ; 30
( 54.58 -85.29 -12.19 0.66) ; 31
( 54.28 -86.31 -11.88 0.52) ; 32
( 53.62 -87.48 -11.88 0.66) ; 33
( 53.33 -88.36 -12.13 0.81) ; 34
( 52.96 -89.31 -13.31 0.59) ; 35
( 53.40 -90.26 -13.88 0.52) ; 36
( 53.84 -91.06 -14.19 0.52) ; 37
( 53.84 -92.01 -14.19 0.52) ; 38
( 54.14 -93.33 -14.19 0.59) ; 39
( 54.36 -94.35 -14.44 1.25) ; 40
( 54.43 -94.93 -14.00 1.55) ; 41
( 53.99 -96.18 -13.63 1.55) ; 42
( 53.70 -97.27 -13.56 1.18) ; 43
( 53.62 -98.00 -13.56 0.88) ; 44
( 53.62 -99.10 -13.63 0.74) ; 45
( 53.25 -100.78 -13.63 0.74) ; 46
( 52.66 -101.59 -13.81 0.59) ; 47
( 52.00 -102.83 -13.81 0.59) ; 48
( 51.41 -103.93 -14.69 1.03) ; 49
( 50.53 -104.73 -16.13 0.88) ; 50
( 50.01 -105.68 -16.88 0.88) ; 51
( 49.42 -106.19 -18.63 1.18) ; 52
( 49.64 -106.92 -20.56 0.96) ; 53
( 50.01 -107.87 -22.44 0.88) ; 54
( 50.45 -108.90 -22.63 1.18) ; 55
( 50.90 -109.48 -23.44 1.47) ; 56
( 51.16 -110.81 -23.75 0.81) ; 57
( 51.24 -111.32 -24.06 0.59) ; 58
( 51.75 -112.27 -24.25 0.52) ; 59
( 52.49 -113.08 -24.25 0.74) ; 60
( 53.01 -113.81 -24.75 0.74) ; 61
( 53.37 -114.69 -24.81 0.74) ; 62
( 53.37 -115.34 -23.69 1.33) ; 63
( 53.52 -115.93 -23.81 2.14) ; 64
( 53.74 -116.51 -23.81 2.36) ; 65
( 53.67 -117.97 -23.13 1.47) ; 66
( 53.52 -118.78 -23.13 0.81) ; 67
( 53.08 -119.88 -23.13 0.44) ; 68
( 52.34 -120.83 -23.13 0.66) ; 69
( 51.97 -121.63 -23.13 0.66) ; 70
( 51.46 -122.51 -23.06 0.66) ; 71
( 50.94 -123.38 -23.06 0.52) ; 72
( 50.57 -124.12 -22.75 0.52) ; 73
( 49.91 -124.04 -22.44 0.44) ; 74
( 49.54 -124.33 -22.25 0.44) ; 75
( 48.59 -124.77 -22.25 0.74) ; 76
( 47.70 -125.28 -22.19 1.11) ; 77
( 46.67 -125.80 -22.00 1.40) ; 78
( 45.86 -126.16 -21.75 1.69) ; 79
( 45.27 -126.16 -21.69 1.69) ; 80
( 44.31 -126.60 -21.69 0.96) ; 81
( 43.58 -126.67 -21.69 0.52) ; 82
( 42.76 -127.19 -21.69 0.29) ; 83
( 42.25 -127.77 -21.69 0.29) ; 84
( 41.66 -128.50 -21.38 0.44) ; 85
( 41.22 -128.94 -21.56 0.74) ; 86
( 40.55 -129.09 -21.81 0.74) ; 87
( 40.19 -129.45 -21.81 0.44) ; 88
( 39.74 -129.45 -21.94 0.44) ; 89
( 39.01 -129.89 -22.13 0.44) ; 90
Low
|
( 44.53 -57.29 -8.75 0.59) ; 1, R-1-1-2-1-1-1-2
( 44.24 -57.87 -8.88 0.88) ; 2
( 43.87 -58.46 -9.75 0.88) ; 3
( 43.72 -59.12 -10.00 0.66) ; 4
( 43.65 -59.99 -10.56 0.44) ; 5
( 43.72 -60.36 -11.13 0.44) ; 6
( 44.09 -60.65 -11.31 0.66) ; 7
( 44.53 -61.31 -12.13 0.88) ; 8
( 44.98 -61.60 -12.50 0.74) ; 9
( 45.49 -62.41 -13.44 0.59) ; 10
( 45.71 -63.28 -14.25 0.81) ; 11
( 45.49 -64.38 -14.88 0.81) ; 12
( 45.12 -65.40 -14.94 0.81) ; 13
( 44.90 -66.35 -15.94 0.81) ; 14
( 44.75 -67.67 -16.38 0.88) ; 15
( 44.98 -68.55 -16.81 0.88) ; 16
( 44.98 -69.35 -17.25 0.88) ; 17
( 45.27 -70.01 -18.00 1.03) ; 18
( 45.42 -70.59 -18.50 0.96) ; 19
( 45.64 -71.32 -19.69 1.18) ; 20
( 45.56 -72.57 -20.50 1.03) ; 21
( 45.79 -73.15 -20.81 0.74) ; 22
( 46.15 -73.96 -21.63 0.59) ; 23
( 46.60 -74.10 -22.31 0.44) ; 24
( 46.38 -74.91 -22.50 0.81) ; 25
( 45.86 -75.78 -23.13 1.03) ; 26
( 45.56 -76.73 -24.19 0.74) ; 27
( 45.64 -77.46 -24.69 0.74) ; 28
( 45.93 -78.56 -24.69 0.81) ; 29
( 46.45 -79.66 -25.38 1.03) ; 30
( 46.74 -80.24 -25.81 1.03) ; 31
( 47.26 -81.27 -26.06 0.81) ; 32
( 47.26 -81.92 -26.75 0.66) ; 33
( 47.48 -82.87 -26.88 0.81) ; 34
( 47.94 -83.98 -27.75 0.88) ; 35
( 47.87 -85.29 -27.94 0.88) ; 36
( 47.65 -86.32 -28.56 0.74) ; 37
( 47.65 -86.97 -28.88 0.59) ; 38
( 47.94 -87.56 -29.25 0.59) ; 39
( 48.31 -88.29 -30.00 0.81) ; 40
( 48.09 -88.95 -30.19 0.59) ; 41
( 47.80 -89.75 -30.19 0.59) ; 42
( 47.80 -90.56 -30.31 1.25) ; 43
( 47.57 -91.21 -30.63 1.84) ; 44
( 47.57 -91.80 -30.88 1.84) ; 45
( 47.35 -92.38 -30.88 2.06) ; 46
( 47.87 -93.04 -31.06 1.18) ; 47
( 47.87 -93.63 -31.13 0.59) ; 48
( 47.87 -94.28 -31.38 0.59) ; 49
( 48.09 -95.53 -30.56 0.52) ; 50
( 48.09 -96.40 -30.56 0.52) ; 51
( 48.31 -97.72 -30.56 0.74) ; 52
( 48.38 -98.89 -30.56 1.03) ; 53
( 48.46 -99.91 -30.56 0.96) ; 54
( 48.75 -100.57 -30.56 0.66) ; 55
( 48.68 -101.23 -30.56 0.44) ; 56
( 48.90 -102.11 -30.56 0.44) ; 57
( 48.90 -102.84 -30.63 1.03) ; 58
( 48.97 -103.79 -30.88 1.33) ; 59
( 49.05 -104.74 -30.88 1.33) ; 60
( 49.20 -105.61 -31.00 1.18) ; 61
( 49.64 -106.13 -31.00 0.88) ; 62
( 50.08 -107.00 -31.31 0.59) ; 63
( 50.67 -107.51 -31.50 0.44) ; 64
( 51.41 -108.54 -32.19 0.74) ; 65
( 51.63 -109.27 -32.75 1.55) ; 66
( 52.22 -110.22 -31.63 1.55) ; 67
( 52.44 -111.10 -31.38 1.33) ; 68
( 52.80 -112.19 -33.31 1.33) ; 69
( 52.92 -113.33 -34.56 1.25) ; 70
( 52.62 -114.57 -31.69 0.96) ; 71
( 52.40 -115.52 -32.13 0.74) ; 72
( 52.11 -116.18 -32.13 0.59) ; 73
( 52.11 -117.28 -32.19 0.44) ; 74
( 51.88 -118.37 -32.25 0.44) ; 75
( 51.88 -119.40 -32.44 0.74) ; 76
( 51.81 -119.98 -32.88 0.52) ; 77
( 51.30 -120.93 -33.13 0.37) ; 78
( 51.07 -121.44 -33.13 0.37) ; 79
( 50.93 -122.61 -33.13 0.37) ; 80
( 51.00 -123.71 -33.06 0.88) ; 81
( 50.93 -124.51 -33.50 1.47) ; 82
( 51.30 -125.32 -34.06 1.25) ; 83
( 51.74 -125.98 -34.06 1.03) ; 84
( 52.18 -126.49 -34.31 0.66) ; 85
( 52.47 -127.22 -34.44 0.59) ; 86
( 52.84 -127.88 -34.50 0.81) ; 87
( 53.21 -128.46 -35.00 1.11) ; 88
( 53.73 -129.12 -35.00 1.40) ; 89
( 54.02 -129.85 -35.00 1.18) ; 90
( 54.17 -130.22 -35.19 0.74) ; 91
( 54.24 -130.87 -35.19 0.44) ; 92
( 54.68 -131.75 -35.50 0.44) ; 93
( 54.98 -132.70 -35.88 0.37) ; 94
( 55.27 -133.58 -36.19 0.37) ; 95
( 55.49 -134.24 -36.31 0.37) ; 96
( 55.42 -134.82 -36.31 0.74) ; 97
( 55.49 -135.33 -36.56 1.47) ; 98
( 55.49 -135.77 -36.75 1.47) ; 99
( 55.27 -136.28 -36.94 1.03) ; 100
( 55.05 -136.94 -37.50 0.44) ; 101
( 54.98 -138.11 -39.25 0.29) ; 102
( 54.76 -139.21 -39.25 0.29) ; 103
( 54.68 -139.87 -39.81 0.29) ; 104
( 54.54 -140.89 -40.75 0.59) ; 105
( 54.24 -141.62 -41.13 1.18) ; 106
( 53.95 -142.13 -41.94 1.69) ; 107
( 53.88 -142.57 -42.31 0.74) ; 108
( 54.10 -143.23 -42.75 0.44) ; 109
( 54.40 -143.74 -43.06 0.29) ; 110
( 54.62 -144.47 -43.06 0.29) ; 111
( 54.40 -145.28 -43.56 0.29) ; 112
( 54.25 -145.94 -43.75 0.88) ; 113
( 54.25 -146.37 -43.75 0.88) ; 114
( 54.47 -146.89 -44.00 0.52) ; 115
( 54.76 -147.47 -44.25 0.22) ; 116
( 55.21 -148.20 -45.19 0.22) ; 117
Low
) ; End of split
|
( 46.25 -47.80 -5.56 1.55) ; 1, R-1-1-2-1-1-2
( 46.77 -47.50 -5.69 0.44) ; 2
( 47.14 -47.50 -5.81 0.29) ; 3
( 47.73 -47.65 -5.88 0.29) ; 4
( 48.09 -47.94 -5.94 0.52) ; 5
( 48.46 -48.45 -6.38 0.66) ; 6
( 48.83 -48.67 -6.94 0.66) ; 7
( 49.35 -48.67 -7.06 0.66) ; 8
( 49.79 -48.45 -7.56 0.66) ; 9
( 50.67 -48.60 -7.56 0.66) ; 10
( 51.63 -48.89 -7.56 0.81) ; 11
( 52.37 -49.18 -7.88 0.59) ; 12
( 52.96 -49.62 -8.06 0.59) ; 13
( 53.91 -50.21 -8.06 0.74) ; 14
( 54.87 -50.79 -8.06 0.74) ; 15
( 55.39 -51.45 -8.06 0.59) ; 16
( 56.05 -52.33 -8.31 0.74) ; 17
( 56.42 -53.06 -8.31 1.03) ; 18
( 56.49 -53.79 -8.56 1.03) ; 19
( 57.01 -54.74 -9.00 0.74) ; 20
( 57.30 -55.25 -9.13 0.74) ; 21
( 57.82 -55.76 -9.69 0.74) ; 22
( 58.41 -56.35 -9.88 0.74) ; 23
( 59.00 -57.15 -10.38 0.59) ; 24
( 59.51 -57.88 -10.81 0.59) ; 25
( 60.10 -58.32 -11.63 0.52) ; 26
( 60.62 -58.98 -9.88 0.81) ; 27
( 61.28 -59.78 -9.25 0.81) ; 28
( 61.95 -60.51 -9.13 0.81) ; 29
( 62.39 -61.25 -9.13 1.40) ; 30
( 62.76 -61.98 -9.38 1.55) ; 31
( 62.98 -62.85 -9.69 1.84) ; 32
( 63.27 -63.95 -10.13 1.11) ; 33
( 63.27 -64.68 -10.44 0.88) ; 34
( 63.64 -65.92 -10.69 1.11) ; 35
( 63.71 -66.36 -11.56 1.11) ; 36
( 63.86 -67.39 -12.94 0.81) ; 37
( 63.93 -68.26 -13.94 0.59) ; 38
( 63.64 -68.70 -15.06 0.66) ; 39
( 63.57 -70.24 -15.50 0.74) ; 40
( 63.79 -71.48 -16.38 1.11) ; 41
( 64.16 -72.50 -16.56 1.11) ; 42
( 64.89 -73.67 -16.88 0.88) ; 43
( 65.78 -74.48 -17.19 0.59) ; 44
( 66.73 -75.06 -16.69 0.59) ; 45
( 66.73 -75.87 -16.44 0.52) ; 46
( 66.44 -76.96 -16.38 0.81) ; 47
( 66.27 -77.82 -16.38 1.33) ; 48
( 66.20 -78.55 -16.38 1.33) ; 49
( 65.83 -79.50 -16.63 0.96) ; 50
( 65.75 -80.45 -16.63 0.59) ; 51
( 66.12 -81.18 -16.50 0.37) ; 52
( 66.34 -81.77 -16.38 0.59) ; 53
( 66.71 -82.94 -15.81 0.88) ; 54
( 66.86 -83.52 -15.63 0.66) ; 55
( 67.23 -84.18 -15.63 0.81) ; 56
( 67.37 -84.76 -15.38 0.81) ; 57
( 67.30 -85.27 -15.00 0.52) ; 58
( 67.96 -85.71 -14.63 0.74) ; 59
( 68.55 -86.01 -14.63 0.88) ; 60
( 69.36 -86.52 -14.63 0.74) ; 61
( 69.88 -86.74 -14.63 1.03) ; 62
( 70.69 -87.25 -14.63 1.03) ; 63
( 71.20 -87.83 -14.63 0.66) ; 64
( 71.57 -88.49 -14.63 0.66) ; 65
( 71.65 -89.37 -14.56 0.66) ; 66
( 71.65 -90.61 -14.38 0.59) ; 67
( 71.50 -91.56 -14.38 0.59) ; 68
( 71.50 -92.58 -14.38 0.88) ; 69
( 71.57 -93.46 -14.38 1.18) ; 70
( 71.79 -94.34 -14.94 2.06) ; 71
( 71.87 -95.07 -15.31 2.36) ; 72
( 71.65 -96.02 -15.56 1.62) ; 73
( 71.65 -96.82 -15.69 1.18) ; 74
( 71.28 -97.41 -15.94 0.74) ; 75
( 70.91 -97.99 -16.25 0.52) ; 76
( 70.98 -98.73 -16.25 0.88) ; 77
( 70.84 -99.46 -17.06 1.11) ; 78
( 70.91 -100.48 -18.00 0.74) ; 79
( 71.35 -101.06 -18.13 0.52) ; 80
( 72.09 -101.72 -19.19 0.59) ; 81
( 72.53 -103.11 -19.69 0.81) ; 82
( 72.53 -103.77 -20.69 1.18) ; 83
( 72.75 -104.35 -20.63 2.36) ; 84
( 72.83 -104.87 -20.94 2.36) ; 85
( 72.75 -105.60 -21.69 1.99) ; 86
( 72.90 -106.33 -22.69 0.81) ; 87
( 72.62 -107.14 -23.25 0.44) ; 88
( 72.62 -107.94 -23.44 0.44) ; 89
( 72.70 -108.45 -23.63 0.44) ; 90
( 72.99 -109.62 -23.69 0.44) ; 91
( 72.70 -110.35 -23.63 0.66) ; 92
Low
) ; End of split
|
( 34.63 -35.97 -0.94 0.88) ; 1, R-1-1-2-1-2
( 34.26 -36.92 -0.81 0.66) ; 2
( 33.74 -37.87 -0.75 0.74) ; 3
( 33.37 -38.74 -0.75 0.74) ; 4
( 33.37 -39.91 -0.44 0.96) ; 5
( 33.52 -41.23 -0.44 0.96) ; 6
( 33.52 -41.74 -0.25 0.96) ; 7
( 33.52 -42.69 -0.19 0.81) ; 8
( 33.89 -43.64 -0.19 0.81) ; 9
( 34.11 -45.10 -0.19 0.81) ; 10
( 34.77 -45.91 -0.19 0.81) ; 11
( 35.51 -46.78 0.31 0.74) ; 12
( 36.25 -47.30 1.00 0.88) ; 13
( 37.06 -47.95 1.81 1.03) ; 14
( 38.02 -48.83 3.13 1.03) ; 15
( 38.68 -49.42 3.13 0.81) ; 16
( 39.42 -50.00 3.25 0.81) ; 17
( 39.86 -50.80 3.38 0.66) ; 18
( 40.00 -51.90 3.50 0.81) ; 19
( 39.49 -53.00 3.88 0.74) ; 20
( 38.90 -53.95 3.44 0.81) ; 21
( 38.53 -54.68 2.44 0.81) ; 22
( 38.16 -55.63 1.00 0.88) ; 23
( 38.16 -56.51 0.56 0.88) ; 24
( 38.68 -57.82 0.25 1.03) ; 25
( 38.75 -58.77 -0.25 1.03) ; 26
( 38.68 -60.09 0.75 0.88) ; 27
( 39.34 -60.89 0.75 0.66) ; 28
( 39.64 -61.92 0.81 0.66) ; 29
( 39.93 -63.23 0.81 0.81) ; 30
( 40.30 -64.55 0.81 0.81) ; 31
( 40.76 -65.50 0.88 0.96) ; 32
( 41.27 -66.30 0.88 0.96) ; 33
( 41.57 -67.40 0.88 0.88) ; 34
( 41.72 -68.20 1.25 0.81) ; 35
( 41.86 -70.18 1.56 0.88) ; 36
( 41.94 -71.06 1.69 0.88) ; 37
( 42.67 -71.86 2.31 0.88) ; 38
( 43.34 -72.37 2.94 0.74) ; 39
( 43.63 -72.88 3.19 0.52) ; 40
( 43.71 -73.54 3.19 0.52) ; 41
( 43.48 -74.13 3.31 0.74) ; 42
( 43.26 -75.08 3.50 0.74) ; 43
( 43.19 -76.03 3.06 1.11) ; 44
( 43.41 -76.83 2.06 1.11) ; 45
( 43.63 -77.56 0.50 1.11) ; 46
( 43.56 -77.93 0.25 1.92) ; 47
( 43.56 -78.44 -0.19 1.47) ; 48
( 43.85 -78.80 -0.19 0.81) ; 49
( 43.93 -79.53 -0.19 0.59) ; 50
( 44.15 -80.70 -0.44 0.81) ; 51
( 44.66 -81.73 -0.88 0.81) ; 52
( 45.47 -82.68 -1.19 0.81) ; 53
( 46.14 -83.12 -1.63 0.81) ; 54
( 46.65 -84.29 -1.63 0.81) ; 55
( 47.17 -84.94 -1.63 0.81) ; 56
( 48.05 -85.75 -2.56 0.81) ; 57
( 48.35 -86.70 -2.56 0.96) ; 58
( 48.86 -87.94 -1.44 0.88) ; 59
( 49.08 -88.74 -0.56 0.74) ; 60
( 49.38 -88.74 1.13 0.74) ; 61
( 49.75 -88.96 1.19 0.74) ; 62
( 50.19 -89.70 1.19 0.88) ; 63
( 50.63 -90.65 1.38 0.88) ; 64
( 50.70 -91.45 1.63 0.88) ; 65
( 50.85 -92.18 2.63 1.18) ; 66
( 50.85 -92.25 2.63 1.55) ; 67
( 50.78 -92.91 2.94 1.11) ; 68
( 50.78 -93.57 3.19 0.66) ; 69
( 50.14 -94.00 4.44 0.59) ; 70
( 50.51 -94.73 4.81 0.44) ; 71
( 50.95 -94.95 4.81 0.66) ; 72
( 51.17 -95.76 4.81 0.88) ; 73
( 51.17 -96.56 4.81 0.96) ; 74
( 51.02 -97.37 4.81 0.81) ; 75
( 51.32 -98.46 4.88 0.81) ; 76
( 51.46 -99.49 4.88 0.74) ; 77
( 51.76 -100.29 4.88 0.59) ; 78
( 52.05 -100.95 4.88 0.59) ; 79
( 52.64 -101.31 4.88 0.88) ; 80
( 53.45 -101.82 4.94 1.11) ; 81
( 53.89 -101.90 4.94 1.11) ; 82
( 54.48 -102.41 5.00 0.96) ; 83
( 55.22 -103.07 5.00 0.74) ; 84
( 56.03 -103.51 5.00 0.74) ; 85
( 56.69 -104.16 5.00 0.74) ; 86
( 57.28 -104.75 6.00 0.59) ; 87
( 57.87 -105.41 6.38 0.74) ; 88
( 58.02 -106.65 7.31 0.59) ; 89
( 58.32 -107.16 7.81 0.59) ; 90
( 58.39 -107.96 7.94 0.52) ; 91
( 58.02 -108.77 7.94 0.52) ; 92
( 57.50 -109.28 7.94 0.52) ; 93
( 57.06 -110.08 8.06 0.52) ; 94
( 56.55 -111.04 8.25 0.52) ; 95
Low
) ; End of split
|
( 30.98 -29.75 -0.94 0.59) ; 1, R-1-1-2-2
( 30.76 -30.19 1.06 0.59) ; 2
( 30.39 -30.56 2.00 0.59) ; 3
( 30.02 -31.07 2.88 0.59) ; 4
( 30.32 -31.95 3.00 0.59) ; 5
( 30.76 -32.39 3.00 0.59) ; 6
( 31.06 -33.19 3.00 0.59) ; 7
( 31.57 -34.14 3.69 0.59) ; 8
( 31.79 -35.24 2.81 1.03) ; 9
( 32.23 -36.41 2.25 1.03) ; 10
( 32.68 -37.21 2.00 0.52) ; 11
( 33.12 -38.38 2.69 0.52) ; 12
( 33.86 -39.33 4.44 0.52) ; 13
( 34.45 -39.26 5.88 0.81) ; 14
( 35.03 -38.96 6.50 0.59) ; 15
( 35.84 -39.18 6.38 0.81) ; 16
( 36.14 -39.18 5.75 0.81) ; 17
( 37.10 -39.55 5.63 0.59) ; 18
( 37.24 -40.13 7.75 0.59) ; 19
( 36.95 -40.35 8.38 0.59) ; 20
( 36.43 -40.57 8.88 0.96) ; 21
( 35.92 -41.01 9.81 0.96) ; 22
( 35.48 -41.01 9.81 0.96) ; 23
( 34.59 -41.08 10.75 0.96) ; 24
( 34.67 -41.23 12.13 1.11) ; 25
( 35.48 -41.38 12.50 1.11) ; 26
( 36.07 -41.52 12.94 0.74) ; 27
( 37.54 -41.23 13.00 0.52) ; 28
( 38.42 -41.01 13.19 0.52) ; 29
( 39.23 -40.65 13.50 0.74) ; 30
( 40.04 -40.13 14.25 1.03) ; 31
( 40.63 -39.70 14.63 1.11) ; 32
( 41.00 -39.62 15.00 0.59) ; 33
( 40.78 -40.06 15.63 0.59) ; 34
( 40.27 -40.57 15.75 0.59) ; 35
( 39.90 -41.30 15.81 0.59) ; 36
( 40.19 -41.74 16.50 0.59) ; 37
( 40.56 -42.40 16.25 0.66) ; 38
( 41.15 -42.91 16.25 0.66) ; 39
( 41.67 -43.28 16.25 0.66) ; 40
( 42.18 -43.94 16.94 0.66) ; 41
( 42.99 -44.23 17.00 0.66) ; 42
( 44.10 -44.01 16.63 0.59) ; 43
( 44.69 -44.23 16.63 0.74) ; 44
( 45.05 -44.74 16.63 0.59) ; 45
( 45.72 -44.96 16.63 0.59) ; 46
( 46.45 -45.18 15.69 0.59) ; 47
( 47.12 -44.96 16.13 0.59) ; 48
( 47.63 -44.08 16.69 0.66) ; 49
( 48.52 -43.57 17.50 0.59) ; 50
( 49.55 -43.86 17.75 0.52) ; 51
( 50.43 -44.23 17.63 0.37) ; 52
( 50.95 -45.03 17.38 0.29) ; 53
Low
) ; End of split
) ; End of split
|
( 23.41 -19.71 -4.56 1.55) ; 1, R-1-2
( 23.92 -20.59 -7.56 1.55) ; 2
( 24.59 -21.17 -9.50 1.62) ; 3
( 25.10 -21.83 -10.44 2.06) ; 4
( 25.00 -21.92 -10.44 2.06) ; 5
(
( 25.25 -22.63 -13.44 1.99) ; 1, R-1-2-1
( 26.50 -24.02 -13.13 1.84) ; 2
( 27.83 -25.92 -12.63 1.69) ; 3
( 27.87 -26.22 -12.63 1.69) ; 4
(
( 28.42 -27.82 -12.69 1.69) ; 1, R-1-2-1-1
( 28.86 -29.14 -12.81 2.21) ; 2
(
( 29.15 -30.16 -13.13 2.65) ; 1, R-1-2-1-1-1
( 29.32 -30.27 -13.13 2.65) ; 2
(
( 29.76 -31.47 -14.69 2.06) ; 1, R-1-2-1-1-1-1
( 31.61 -33.23 -15.00 1.92) ; 2
(
( 32.71 -34.32 -13.75 2.21) ; 1, R-1-2-1-1-1-1-1
( 32.78 -35.20 -13.81 1.92) ; 2
(
( 32.56 -36.23 -14.50 0.74) ; 1, R-1-2-1-1-1-1-1-1
( 32.19 -37.03 -14.50 0.44) ; 2
( 32.34 -37.98 -14.50 0.66) ; 3
( 32.56 -38.78 -15.06 0.88) ; 4
( 32.93 -39.44 -15.19 0.88) ; 5
( 33.74 -40.46 -15.56 0.52) ; 6
( 34.40 -41.49 -15.69 0.96) ; 7
( 35.14 -42.51 -16.19 1.33) ; 8
( 35.44 -43.39 -16.50 1.03) ; 9
( 35.88 -44.19 -16.31 0.81) ; 10
( 35.73 -44.78 -16.19 1.03) ; 11
( 35.95 -45.58 -16.56 1.03) ; 12
( 36.25 -46.53 -15.63 0.81) ; 13
( 36.69 -47.26 -15.50 0.59) ; 14
( 36.91 -48.07 -15.56 0.59) ; 15
( 36.76 -49.16 -15.63 0.88) ; 16
( 37.06 -49.97 -15.63 0.88) ; 17
( 37.57 -50.84 -15.63 0.88) ; 18
( 37.72 -51.87 -15.63 0.88) ; 19
( 38.16 -53.70 -17.13 0.88) ; 20
( 38.09 -54.79 -18.06 1.18) ; 21
( 38.01 -56.18 -18.19 0.88) ; 22
( 38.53 -57.20 -18.31 0.88) ; 23
( 39.19 -58.15 -18.31 0.88) ; 24
( 39.49 -58.74 -18.31 0.88) ; 25
( 40.08 -59.62 -18.63 1.77) ; 26
( 40.50 -60.58 -19.25 1.99) ; 27
( 41.23 -61.60 -19.56 1.62) ; 28
( 41.45 -62.19 -19.94 1.18) ; 29
( 41.97 -63.14 -20.13 0.88) ; 30
( 42.56 -64.16 -20.50 0.88) ; 31
( 42.71 -65.55 -21.00 1.03) ; 32
( 42.78 -67.01 -21.19 1.03) ; 33
( 43.07 -68.11 -21.44 0.96) ; 34
( 43.59 -69.06 -22.63 0.88) ; 35
( 44.03 -70.16 -23.38 0.74) ; 36
( 44.11 -71.47 -23.81 0.66) ; 37
( 44.55 -73.01 -24.88 0.66) ; 38
( 45.06 -74.32 -24.88 0.66) ; 39
( 45.80 -76.15 -25.69 0.88) ; 40
( 46.54 -77.76 -26.25 0.88) ; 41
( 47.13 -78.64 -26.63 0.96) ; 42
( 47.64 -79.51 -26.56 0.59) ; 43
( 48.30 -80.17 -26.56 0.59) ; 44
( 48.67 -80.61 -26.75 0.59) ; 45
( 49.41 -81.49 -26.75 0.96) ; 46
( 50.51 -82.51 -27.06 1.40) ; 47
( 51.03 -83.32 -27.06 1.03) ; 48
( 51.55 -84.19 -27.06 0.81) ; 49
( 51.99 -85.29 -27.38 0.88) ; 50
( 52.43 -85.95 -26.44 0.96) ; 51
( 52.72 -86.97 -26.56 0.74) ; 52
( 53.31 -88.07 -26.56 0.52) ; 53
( 54.12 -89.16 -26.56 0.74) ; 54
( 54.84 -90.15 -27.13 1.03) ; 55
( 54.84 -91.18 -27.94 1.40) ; 56
( 54.84 -92.06 -28.63 1.62) ; 57
( 54.54 -93.74 -28.81 1.55) ; 58
( 53.95 -94.98 -29.75 1.84) ; 59
( 53.66 -95.71 -30.75 1.47) ; 60
( 53.14 -96.44 -30.81 0.81) ; 61
( 52.55 -97.39 -31.38 0.66) ; 62
( 52.41 -97.68 -31.44 0.66) ; 63
( 52.63 -98.49 -31.44 0.66) ; 64
( 52.48 -99.29 -32.88 1.25) ; 65
( 52.18 -100.53 -33.25 1.99) ; 66
( 51.96 -101.63 -33.75 1.55) ; 67
( 51.74 -102.73 -33.75 1.55) ; 68
( 51.67 -104.92 -34.25 1.77) ; 69
( 51.89 -106.31 -34.69 1.47) ; 70
( 52.11 -107.55 -35.75 0.88) ; 71
( 52.77 -108.79 -35.75 0.66) ; 72
( 53.44 -109.96 -36.44 0.66) ; 73
( 53.58 -110.70 -36.63 0.52) ; 74
( 53.36 -111.21 -37.13 0.52) ; 75
( 53.14 -111.35 -38.00 0.74) ; 76
( 52.92 -112.52 -38.31 0.81) ; 77
( 52.85 -113.84 -38.94 1.47) ; 78
( 53.00 -114.79 -39.25 1.84) ; 79
( 53.29 -116.10 -39.38 1.84) ; 80
( 53.22 -117.35 -39.38 1.25) ; 81
( 53.51 -118.59 -40.06 0.81) ; 82
( 53.80 -119.82 -40.38 0.52) ; 83
( 53.80 -120.92 -40.69 0.52) ; 84
( 53.36 -121.14 -41.19 0.52) ; 85
( 52.77 -121.28 -41.25 0.52) ; 86
( 52.55 -122.16 -41.25 1.11) ; 87
( 52.18 -123.11 -41.44 1.47) ; 88
( 51.66 -124.13 -41.44 1.84) ; 89
( 51.22 -124.86 -42.13 2.65) ; 90
( 50.56 -125.81 -42.19 1.33) ; 91
( 50.19 -126.62 -42.56 0.88) ; 92
( 50.04 -127.50 -42.75 0.52) ; 93
( 50.04 -128.37 -43.56 0.44) ; 94
( 50.04 -129.10 -44.81 0.44) ; 95
( 49.60 -129.83 -44.81 0.66) ; 96
( 48.86 -130.57 -45.19 0.66) ; 97
( 48.50 -132.39 -45.63 0.44) ; 98
( 48.35 -133.12 -46.00 0.44) ; 99
( 47.83 -134.22 -46.13 1.25) ; 100
( 47.39 -135.10 -46.31 1.99) ; 101
( 46.51 -136.27 -46.63 1.69) ; 102
( 45.62 -137.14 -46.63 0.96) ; 103
( 45.11 -137.73 -46.63 0.52) ; 104
( 44.44 -138.31 -46.63 0.37) ; 105
( 44.30 -138.61 -46.63 0.29) ; 106
( 43.71 -139.12 -47.06 0.66) ; 107
( 43.41 -139.85 -47.56 0.96) ; 108
( 42.97 -140.43 -47.69 0.59) ; 109
( 42.38 -140.73 -48.13 0.37) ; 110
( 41.64 -141.38 -48.00 0.22) ; 111
( 41.20 -142.19 -48.00 0.22) ; 112
( 40.54 -142.85 -47.88 0.22) ; 113
( 39.95 -143.36 -47.50 0.22) ; 114
( 39.58 -143.58 -47.31 0.22) ; 115
( 39.29 -143.94 -47.19 0.96) ; 116
( 38.92 -144.38 -46.94 1.33) ; 117
( 38.40 -144.67 -46.88 0.66) ; 118
( 37.59 -145.11 -46.81 0.29) ; 119
( 37.15 -145.48 -46.75 0.66) ; 120
( 36.56 -145.92 -46.69 1.03) ; 121
( 36.05 -146.43 -46.50 0.66) ; 122
( 35.60 -146.72 -46.44 0.29) ; 123
( 34.94 -147.23 -46.44 0.29) ; 124
( 34.50 -147.74 -46.44 0.96) ; 125
( 34.15 -148.87 -46.31 0.96) ; 126
( 33.63 -149.68 -46.31 0.59) ; 127
( 33.41 -150.34 -46.31 0.44) ; 128
Low
|
( 33.52 -35.82 -14.50 0.66) ; 1, R-1-2-1-1-1-1-1-2
( 34.25 -36.04 -14.50 0.66) ; 2
( 35.36 -36.25 -14.50 0.74) ; 3
( 36.32 -36.62 -14.50 0.74) ; 4
( 37.64 -36.40 -14.69 0.59) ; 5
( 38.60 -36.56 -14.69 0.59) ; 6
( 40.30 -36.49 -15.25 1.18) ; 7
( 41.04 -35.90 -17.56 1.18) ; 8
( 42.44 -35.98 -18.19 0.88) ; 9
( 43.25 -36.34 -19.63 0.88) ; 10
( 44.13 -36.56 -19.75 1.11) ; 11
( 45.31 -36.93 -19.75 0.96) ; 12
( 46.05 -37.66 -20.06 0.81) ; 13
( 46.27 -38.83 -20.31 0.81) ; 14
( 46.86 -40.51 -20.63 0.66) ; 15
( 47.30 -41.38 -21.00 0.88) ; 16
( 47.59 -42.75 -20.50 0.74) ; 17
( 47.59 -43.26 -20.44 0.59) ; 18
( 47.88 -44.65 -19.81 0.59) ; 19
( 48.25 -45.67 -20.63 0.59) ; 20
( 48.84 -46.91 -21.13 0.59) ; 21
( 49.51 -47.79 -22.50 0.59) ; 22
( 50.24 -48.96 -23.94 0.74) ; 23
( 50.76 -49.62 -23.94 0.52) ; 24
( 51.35 -51.01 -24.19 0.74) ; 25
( 51.20 -52.03 -24.75 0.74) ; 26
( 50.54 -52.47 -25.88 0.52) ; 27
( 50.68 -53.13 -26.44 0.52) ; 28
( 51.20 -53.57 -27.81 0.52) ; 29
( 51.64 -54.22 -29.06 0.74) ; 30
( 52.08 -55.25 -29.31 0.74) ; 31
( 52.75 -56.12 -31.25 0.59) ; 32
( 52.60 -57.07 -31.56 0.59) ; 33
( 52.60 -57.59 -31.94 0.88) ; 34
( 53.04 -58.39 -33.25 0.66) ; 35
( 53.26 -59.12 -35.06 0.66) ; 36
( 53.48 -60.29 -36.75 0.44) ; 37
( 53.85 -61.68 -37.88 0.44) ; 38
( 54.37 -62.70 -37.88 0.44) ; 39
( 55.03 -63.29 -38.75 0.74) ; 40
( 55.91 -64.09 -37.38 0.74) ; 41
( 56.50 -64.75 -37.63 0.74) ; 42
( 57.02 -65.70 -37.81 0.44) ; 43
( 57.46 -66.65 -38.00 0.44) ; 44
( 58.20 -66.72 -38.50 0.59) ; 45
( 59.23 -67.16 -38.81 0.59) ; 46
( 60.26 -67.60 -39.50 0.74) ; 47
( 61.15 -68.04 -39.50 1.40) ; 48
( 61.96 -68.40 -40.25 1.77) ; 49
( 63.21 -68.77 -40.25 1.92) ; 50
( 64.31 -69.06 -40.25 1.11) ; 51
( 65.42 -69.28 -40.25 0.74) ; 52
( 66.45 -69.79 -40.69 0.44) ; 53
( 67.19 -70.52 -40.69 0.29) ; 54
( 68.02 -71.33 -42.06 0.59) ; 55
( 68.61 -72.35 -42.38 1.18) ; 56
( 69.12 -73.30 -44.25 1.18) ; 57
( 69.86 -73.45 -45.25 1.18) ; 58
( 70.37 -74.03 -45.38 1.03) ; 59
( 71.63 -74.91 -45.38 0.88) ; 60
( 72.80 -75.86 -46.50 0.74) ; 61
( 73.54 -76.74 -46.56 0.66) ; 62
( 74.13 -77.61 -46.94 0.66) ; 63
( 74.57 -78.35 -47.44 0.81) ; 64
( 75.24 -79.30 -47.81 1.03) ; 65
( 75.97 -79.66 -48.38 0.88) ; 66
( 76.34 -80.54 -48.69 0.88) ; 67
( 76.93 -81.71 -48.69 0.59) ; 68
( 77.52 -82.95 -48.69 0.37) ; 69
( 77.89 -84.05 -48.69 0.29) ; 70
( 78.18 -84.85 -49.00 0.66) ; 71
( 78.48 -86.02 -48.81 0.96) ; 72
( 78.77 -86.97 -47.13 1.62) ; 73
( 79.07 -87.77 -47.38 2.36) ; 74
( 79.07 -88.87 -47.50 1.99) ; 75
( 79.07 -89.75 -47.50 1.18) ; 76
( 78.92 -90.63 -47.50 0.59) ; 77
( 78.77 -91.72 -47.50 0.29) ; 78
( 78.62 -92.75 -47.88 0.29) ; 79
( 78.40 -93.26 -48.00 1.03) ; 80
( 78.48 -94.06 -48.00 2.06) ; 81
( 78.33 -94.79 -48.25 2.06) ; 82
( 77.89 -95.45 -49.19 0.66) ; 83
( 77.74 -96.69 -49.81 0.44) ; 84
Low
) ; End of split
|
( 32.75 -33.80 -14.50 1.25) ; 1, R-1-2-1-1-1-1-2
( 33.34 -34.02 -14.06 0.81) ; 2
( 34.00 -34.17 -13.75 0.52) ; 3
( 35.03 -34.24 -12.94 0.59) ; 4
( 35.77 -34.32 -12.94 0.74) ; 5
( 37.46 -34.97 -13.44 0.74) ; 6
( 38.05 -35.41 -13.88 0.74) ; 7
( 39.01 -36.14 -13.75 0.96) ; 8
( 40.34 -36.44 -14.75 0.96) ; 9
( 41.22 -36.80 -14.75 0.96) ; 10
( 42.03 -37.39 -14.25 0.81) ; 11
( 43.28 -38.19 -15.19 0.66) ; 12
( 44.02 -38.77 -15.81 0.66) ; 13
( 45.12 -39.65 -16.75 1.03) ; 14
( 46.16 -40.60 -16.13 0.96) ; 15
( 47.48 -40.75 -15.81 0.96) ; 16
( 48.51 -40.89 -15.25 0.74) ; 17
( 49.62 -41.48 -15.75 0.74) ; 18
( 50.06 -41.99 -15.75 0.81) ; 19
( 50.65 -42.65 -15.88 0.81) ; 20
( 51.17 -43.16 -16.44 0.81) ; 21
( 51.98 -43.82 -17.69 1.18) ; 22
( 52.71 -44.92 -17.94 1.18) ; 23
( 53.23 -45.43 -18.19 1.18) ; 24
( 53.89 -46.23 -18.69 1.33) ; 25
( 54.55 -46.89 -19.56 1.33) ; 26
( 55.37 -47.55 -19.81 1.11) ; 27
( 55.73 -47.91 -21.06 0.96) ; 28
( 56.69 -48.50 -21.06 0.74) ; 29
( 56.99 -49.67 -21.81 0.81) ; 30
( 57.72 -50.76 -23.69 1.03) ; 31
( 58.39 -51.64 -24.63 0.88) ; 32
( 59.27 -51.86 -27.06 1.11) ; 33
( 60.60 -52.15 -27.88 1.11) ; 34
( 61.48 -52.44 -27.94 0.88) ; 35
( 62.36 -52.96 -27.94 0.88) ; 36
( 63.03 -53.03 -28.19 0.88) ; 37
( 64.35 -53.03 -29.31 0.88) ; 38
( 65.09 -53.10 -31.00 1.18) ; 39
( 66.27 -53.61 -31.38 1.47) ; 40
( 67.23 -54.05 -32.00 1.47) ; 41
( 68.04 -54.34 -32.81 1.18) ; 42
( 68.70 -54.20 -33.25 0.88) ; 43
( 69.44 -54.56 -34.44 0.59) ; 44
( 70.17 -55.00 -35.56 0.52) ; 45
( 71.06 -55.22 -36.44 0.81) ; 46
( 71.65 -55.22 -37.00 0.81) ; 47
( 72.16 -54.78 -37.94 0.66) ; 48
( 73.27 -54.71 -38.75 0.59) ; 49
( 73.86 -55.00 -40.00 0.59) ; 50
( 74.30 -55.30 -40.38 0.59) ; 51
( 76.07 -56.03 -41.13 0.88) ; 52
( 76.80 -56.39 -41.38 1.25) ; 53
( 77.32 -56.61 -42.50 1.47) ; 54
( 78.35 -56.98 -42.50 1.47) ; 55
( 79.11 -57.40 -42.44 0.44) ; 56
( 79.62 -58.13 -42.81 0.37) ; 57
( 80.28 -58.57 -43.00 1.03) ; 58
( 81.32 -58.71 -43.56 1.33) ; 59
( 82.35 -59.00 -43.56 1.33) ; 60
( 83.16 -59.00 -43.56 0.66) ; 61
( 84.34 -59.08 -43.56 0.44) ; 62
( 85.44 -59.22 -43.69 1.11) ; 63
( 86.62 -59.44 -44.00 1.62) ; 64
( 87.50 -59.52 -43.56 0.88) ; 65
( 88.02 -59.66 -42.69 0.52) ; 66
( 88.68 -60.03 -42.44 0.29) ; 67
( 88.90 -60.25 -41.81 0.29) ; 68
( 89.86 -60.69 -41.75 0.88) ; 69
( 90.75 -61.20 -41.75 1.11) ; 70
( 91.56 -61.56 -42.06 0.81) ; 71
( 92.22 -61.78 -41.75 0.52) ; 72
( 92.88 -62.29 -41.56 0.44) ; 73
( 93.77 -62.95 -41.56 0.81) ; 74
( 94.28 -63.10 -41.56 1.18) ; 75
( 95.17 -63.39 -41.50 1.18) ; 76
( 95.76 -63.39 -41.38 0.59) ; 77
( 96.34 -63.61 -41.38 0.37) ; 78
( 96.49 -64.27 -41.38 0.37) ; 79
( 97.08 -64.93 -40.75 0.37) ; 80
( 97.82 -65.29 -40.50 1.11) ; 81
( 98.33 -65.73 -39.94 1.99) ; 82
( 99.29 -66.02 -39.88 2.28) ; 83
( 100.32 -66.68 -39.88 1.40) ; 84
( 100.77 -66.83 -39.25 0.66) ; 85
( 101.58 -67.05 -39.06 0.37) ; 86
( 102.02 -67.12 -37.88 0.22) ; 87
( 102.61 -67.48 -36.31 0.66) ; 88
( 102.90 -67.56 -35.56 1.47) ; 89
( 103.42 -67.70 -34.44 1.92) ; 90
( 104.08 -68.07 -34.31 1.55) ; 91
( 104.60 -68.51 -32.00 1.11) ; 92
( 105.41 -69.02 -30.31 0.59) ; 93
( 105.85 -69.53 -28.19 0.37) ; 94
Low
) ; End of split
|
( 29.91 -30.27 -15.13 1.03) ; 1, R-1-2-1-1-1-2
( 30.57 -30.27 -18.69 1.03) ; 2
( 31.23 -30.49 -21.56 1.03) ; 3
( 32.19 -30.42 -24.00 1.03) ; 4
( 33.00 -30.49 -25.44 0.88) ; 5
( 33.81 -30.64 -26.19 0.88) ; 6
( 35.51 -31.51 -26.19 0.88) ; 7
( 36.83 -31.59 -27.19 0.88) ; 8
( 37.42 -31.08 -27.44 1.03) ; 9
( 37.72 -30.49 -29.06 1.03) ; 10
( 37.64 -30.64 -33.13 1.03) ; 11
( 38.16 -31.66 -34.63 0.88) ; 12
( 39.71 -31.88 -34.94 0.74) ; 13
( 41.18 -32.32 -35.38 0.59) ; 14
( 41.84 -32.32 -36.50 0.59) ; 15
( 42.21 -31.88 -37.94 0.88) ; 16
( 42.87 -31.51 -37.94 1.11) ; 17
( 43.98 -31.08 -37.94 1.40) ; 18
( 44.64 -30.78 -38.63 1.40) ; 19
( 45.16 -30.71 -38.75 1.03) ; 20
( 46.11 -30.27 -39.94 0.81) ; 21
( 47.37 -29.61 -40.81 0.74) ; 22
( 48.69 -29.83 -39.69 0.59) ; 23
( 49.58 -29.98 -42.38 0.66) ; 24
( 50.76 -30.42 -42.44 0.66) ; 25
( 51.94 -30.78 -42.81 0.66) ; 26
( 53.33 -30.86 -41.94 0.96) ; 27
( 54.37 -30.64 -44.56 0.96) ; 28
( 55.03 -30.78 -47.25 0.96) ; 29
( 55.99 -31.66 -48.31 0.96) ; 30
( 56.87 -32.17 -48.56 1.25) ; 31
( 58.05 -32.39 -48.88 1.40) ; 32
( 58.93 -32.03 -49.50 0.74) ; 33
( 59.97 -31.88 -50.38 0.59) ; 34
( 60.55 -31.73 -52.25 0.59) ; 35
( 61.00 -30.86 -53.94 0.59) ; 36
( 61.95 -29.76 -51.75 0.29) ; 37
( 62.18 -29.39 -53.25 0.29) ; 38
( 63.13 -28.59 -54.31 0.66) ; 39
( 63.50 -28.01 -55.88 0.96) ; 40
( 63.87 -27.27 -56.06 1.25) ; 41
( 64.24 -26.62 -57.06 1.62) ; 42
( 64.53 -26.10 -57.63 1.62) ; 43
( 64.68 -25.15 -58.50 0.81) ; 44
( 64.53 -24.64 -61.81 0.59) ; 45
( 64.09 -23.77 -62.19 0.37) ; 46
( 64.09 -22.45 -64.44 0.37) ; 47
( 64.16 -21.35 -58.56 0.29) ; 48
( 64.53 -21.06 -61.19 0.66) ; 49
( 64.98 -20.48 -61.19 0.37) ; 50
( 65.79 -19.16 -61.19 0.15) ; 51
( 66.23 -18.14 -62.25 0.15) ; 52
( 66.74 -17.41 -62.44 0.15) ; 53
( 67.48 -16.75 -62.56 0.52) ; 54
( 67.55 -16.31 -63.25 1.33) ; 55
( 68.00 -15.58 -63.56 2.95) ; 56
( 68.00 -14.85 -64.19 2.95) ; 57
( 68.36 -14.19 -65.81 1.69) ; 58
( 68.51 -13.31 -66.19 0.96) ; 59
( 69.03 -12.95 -68.13 0.66) ; 60
( 70.21 -11.27 -68.63 0.22) ; 61
( 70.94 -10.75 -69.69 0.22) ; 62
( 72.42 -9.80 -69.69 0.22) ; 63
( 73.30 -9.22 -69.69 0.22) ; 64
( 74.41 -9.07 -69.69 0.59) ; 65
( 75.22 -8.93 -70.75 0.81) ; 66
( 76.03 -8.56 -73.00 0.52) ; 67
Low
) ; End of split
|
( 28.31 -29.93 -12.38 1.69) ; 1, R-1-2-1-1-2
( 27.87 -30.59 -13.13 0.81) ; 2
( 27.43 -31.68 -13.25 0.59) ; 3
( 27.06 -32.63 -13.31 0.59) ; 4
( 26.91 -33.29 -13.69 0.59) ; 5
( 26.62 -34.75 -13.88 0.74) ; 6
( 26.25 -35.85 -14.81 0.52) ; 7
( 25.95 -37.09 -15.88 0.52) ; 8
( 25.44 -38.04 -14.88 0.52) ; 9
( 25.22 -38.99 -15.63 0.66) ; 10
( 25.59 -40.09 -16.25 0.66) ; 11
( 26.03 -40.97 -16.44 0.66) ; 12
( 26.62 -42.06 -16.94 0.66) ; 13
( 27.06 -42.87 -16.94 0.66) ; 14
( 27.21 -43.23 -17.94 0.74) ; 15
( 27.65 -43.96 -18.44 1.03) ; 16
( 27.50 -45.42 -19.44 1.03) ; 17
( 27.35 -46.01 -19.44 0.81) ; 18
( 27.13 -47.62 -19.69 0.81) ; 19
( 27.06 -48.71 -20.25 0.81) ; 20
( 26.98 -49.96 -20.25 0.81) ; 21
( 26.84 -50.91 -20.63 0.66) ; 22
( 27.35 -52.08 -21.75 1.03) ; 23
( 27.57 -53.32 -22.50 1.03) ; 24
( 28.02 -54.12 -22.50 0.96) ; 25
( 27.50 -55.73 -23.13 1.11) ; 26
( 27.13 -56.90 -23.13 0.81) ; 27
( 26.91 -57.85 -23.25 0.59) ; 28
( 26.96 -59.04 -23.25 0.59) ; 29
( 27.11 -59.99 -23.38 1.11) ; 30
( 27.55 -61.01 -23.38 1.77) ; 31
( 27.63 -62.18 -23.56 1.03) ; 32
( 27.92 -63.20 -23.88 0.81) ; 33
( 28.29 -64.30 -23.88 1.11) ; 34
( 29.25 -65.18 -23.88 1.11) ; 35
( 29.76 -66.35 -25.06 0.81) ; 36
( 30.28 -67.51 -25.38 0.96) ; 37
( 30.28 -68.32 -25.38 0.66) ; 38
( 30.28 -69.42 -25.38 0.66) ; 39
( 30.21 -70.22 -25.38 0.96) ; 40
( 30.28 -71.39 -25.50 0.96) ; 41
( 30.28 -72.78 -25.50 0.96) ; 42
( 30.06 -73.87 -26.25 1.33) ; 43
( 29.76 -74.97 -25.19 0.81) ; 44
( 29.62 -75.63 -24.88 0.52) ; 45
( 29.76 -76.87 -24.44 1.11) ; 46
( 29.91 -77.68 -24.88 1.11) ; 47
( 29.69 -78.63 -24.88 0.81) ; 48
( 29.98 -79.43 -25.19 0.81) ; 49
( 29.69 -80.45 -26.44 1.03) ; 50
( 29.69 -81.62 -27.06 1.40) ; 51
( 29.62 -82.35 -27.06 1.69) ; 52
( 29.62 -83.38 -27.06 1.11) ; 53
( 29.98 -84.11 -27.63 0.74) ; 54
( 29.76 -84.99 -27.31 0.59) ; 55
( 29.98 -86.01 -27.69 0.74) ; 56
( 30.43 -87.03 -27.50 0.59) ; 57
( 30.72 -88.06 -27.88 0.59) ; 58
( 30.79 -89.34 -27.81 0.88) ; 59
( 30.57 -90.36 -27.88 1.40) ; 60
( 29.91 -91.61 -29.25 1.77) ; 61
( 29.54 -92.99 -29.25 1.03) ; 62
( 29.54 -94.09 -29.25 0.59) ; 63
( 29.91 -94.60 -29.25 0.59) ; 64
( 30.57 -95.33 -29.75 0.59) ; 65
( 31.01 -95.92 -29.75 0.59) ; 66
( 31.16 -96.65 -29.75 0.59) ; 67
( 30.86 -97.53 -29.88 1.18) ; 68
( 30.42 -98.33 -30.19 1.18) ; 69
( 29.54 -99.28 -29.13 0.81) ; 70
( 29.02 -100.16 -29.06 0.81) ; 71
( 28.65 -101.47 -29.19 0.59) ; 72
( 28.51 -102.64 -28.63 0.59) ; 73
( 28.14 -103.37 -28.25 1.33) ; 74
( 27.70 -104.47 -27.94 1.62) ; 75
( 27.25 -105.79 -27.88 1.84) ; 76
( 27.03 -106.30 -27.88 1.03) ; 77
( 26.81 -106.96 -27.88 0.59) ; 78
( 26.59 -107.76 -27.88 0.37) ; 79
( 26.89 -108.34 -27.94 0.37) ; 80
( 27.18 -108.56 -28.00 0.37) ; 81
( 27.33 -109.22 -28.00 0.37) ; 82
( 26.52 -109.44 -28.00 0.59) ; 83
( 25.85 -109.95 -28.00 0.59) ; 84
( 24.45 -110.61 -28.00 0.44) ; 85
( 24.45 -111.27 -28.00 0.44) ; 86
( 23.72 -112.95 -28.00 0.74) ; 87
( 23.35 -113.68 -28.19 1.40) ; 88
( 23.20 -114.41 -28.25 2.21) ; 89
( 23.35 -115.22 -28.38 2.21) ; 90
( 22.69 -116.75 -28.44 1.69) ; 91
( 22.28 -117.54 -28.44 0.81) ; 92
( 21.62 -118.71 -29.06 0.37) ; 93
( 20.74 -119.44 -29.31 0.37) ; 94
( 20.59 -120.17 -30.31 0.37) ; 95
( 20.15 -120.91 -31.25 0.37) ; 96
( 19.71 -120.98 -33.06 0.44) ; 97
( 19.26 -121.49 -32.88 0.44) ; 98
( 19.04 -121.86 -32.88 0.81) ; 99
( 18.45 -122.44 -32.75 0.81) ; 100
( 18.01 -122.59 -32.56 0.37) ; 101
( 16.61 -122.81 -32.25 0.52) ; 102
( 16.46 -122.81 -31.38 0.59) ; 103
Low
) ; End of split
|
( 27.50 -26.88 -15.06 0.66) ; 1, R-1-2-1-2
( 27.28 -27.54 -18.75 0.66) ; 2
( 27.87 -28.63 -20.31 0.66) ; 3
( 27.87 -29.22 -21.88 0.66) ; 4
( 28.24 -30.46 -22.44 0.66) ; 5
( 29.05 -31.63 -24.38 0.66) ; 6
( 30.82 -33.46 -26.63 0.66) ; 7
( 31.70 -34.70 -28.06 0.66) ; 8
( 32.36 -37.33 -29.88 0.66) ; 9
( 31.77 -38.50 -32.31 0.66) ; 10
( 32.44 -39.89 -33.44 0.88) ; 11
( 33.03 -41.65 -34.69 1.11) ; 12
( 33.91 -42.60 -35.13 0.96) ; 13
( 35.16 -43.69 -36.94 0.81) ; 14
( 36.71 -44.79 -37.81 0.74) ; 15
( 37.96 -46.03 -38.50 0.59) ; 16
( 39.44 -46.91 -40.06 0.59) ; 17
( 40.76 -47.27 -41.38 0.59) ; 18
( 42.09 -48.01 -42.13 0.59) ; 19
( 42.90 -48.23 -42.13 0.59) ; 20
( 43.34 -48.81 -42.56 0.88) ; 21
( 43.56 -49.18 -43.13 1.25) ; 22
( 44.30 -49.83 -43.63 1.47) ; 23
( 44.67 -50.35 -44.56 1.03) ; 24
( 45.11 -51.30 -44.69 0.59) ; 25
( 45.92 -52.39 -45.00 0.59) ; 26
( 46.51 -53.34 -45.00 0.59) ; 27
( 47.54 -54.37 -45.00 0.74) ; 28
( 48.33 -55.73 -45.50 0.52) ; 29
( 49.06 -56.90 -45.69 0.37) ; 30
( 49.58 -57.99 -45.69 0.74) ; 31
( 50.39 -59.60 -45.69 0.74) ; 32
( 50.76 -60.63 -46.31 0.81) ; 33
( 51.27 -62.09 -46.31 0.81) ; 34
( 51.49 -63.11 -46.75 0.66) ; 35
( 52.01 -64.65 -47.50 0.88) ; 36
( 52.08 -65.60 -48.56 0.88) ; 37
( 52.53 -66.55 -49.31 0.88) ; 38
( 53.04 -67.72 -49.44 0.74) ; 39
( 53.19 -68.81 -50.38 0.88) ; 40
( 53.70 -70.13 -50.75 0.96) ; 41
( 54.37 -71.74 -52.06 0.37) ; 42
( 55.10 -72.76 -53.13 0.37) ; 43
( 55.33 -73.71 -53.56 0.59) ; 44
( 55.99 -74.66 -54.19 0.88) ; 45
( 56.95 -75.68 -54.69 1.03) ; 46
( 58.05 -76.71 -56.00 0.81) ; 47
( 58.71 -77.36 -56.44 1.33) ; 48
( 59.16 -78.39 -57.06 1.33) ; 49
( 60.04 -79.34 -57.94 0.66) ; 50
( 60.63 -80.29 -58.31 0.66) ; 51
( 61.07 -81.24 -59.06 0.66) ; 52
( 61.37 -81.82 -57.75 0.66) ; 53
( 62.18 -83.07 -59.06 0.37) ; 54
( 62.62 -84.31 -59.06 0.29) ; 55
( 63.11 -85.59 -59.06 0.29) ; 56
( 63.33 -86.10 -59.31 0.88) ; 57
( 63.92 -87.06 -60.06 1.99) ; 58
( 64.58 -87.57 -61.31 1.99) ; 59
( 64.81 -88.52 -62.19 1.25) ; 60
( 65.32 -89.47 -62.50 0.44) ; 61
( 65.84 -90.64 -63.75 0.22) ; 62
( 66.72 -92.03 -64.94 0.22) ; 63
( 66.72 -92.76 -66.50 0.22) ; 64
( 67.24 -93.49 -67.06 1.33) ; 65
( 67.02 -94.44 -68.06 1.99) ; 66
( 66.79 -95.32 -68.56 1.55) ; 67
( 66.79 -96.41 -68.94 1.11) ; 68
( 66.79 -97.29 -68.94 0.66) ; 69
( 66.79 -98.31 -69.13 0.66) ; 70
( 67.02 -99.19 -69.31 1.47) ; 71
( 66.57 -100.14 -71.19 1.55) ; 72
( 66.35 -100.51 -72.19 1.11) ; 73
( 66.13 -101.09 -72.81 0.66) ; 74
( 65.98 -101.75 -74.56 0.52) ; 75
Low
) ; End of split
|
( 24.64 -22.76 -17.69 0.74) ; 1, R-1-2-2
( 25.15 -23.64 -20.00 0.96) ; 2
( 25.01 -24.52 -20.44 0.96) ; 3
( 24.12 -24.59 -22.56 0.96) ; 4
( 23.02 -24.96 -22.56 0.96) ; 5
( 22.43 -25.98 -22.56 0.96) ; 6
( 21.69 -26.78 -23.50 0.96) ; 7
( 20.59 -27.66 -23.81 1.11) ; 8
( 19.85 -28.83 -25.50 0.81) ; 9
( 19.11 -29.41 -27.25 0.66) ; 10
( 19.41 -28.32 -29.19 0.66) ; 11
( 18.23 -28.98 -30.06 0.66) ; 12
( 17.42 -29.49 -31.63 0.66) ; 13
( 16.39 -30.51 -32.69 0.88) ; 14
( 15.65 -30.95 -33.63 0.88) ; 15
( 14.69 -31.39 -34.81 0.88) ; 16
( 14.25 -32.12 -35.69 0.88) ; 17
( 13.37 -32.78 -36.81 0.88) ; 18
( 12.55 -33.95 -40.75 0.59) ; 19
( 11.97 -34.97 -42.00 0.59) ; 20
( 11.23 -35.92 -42.19 0.88) ; 21
( 10.12 -36.21 -44.00 0.66) ; 22
( 9.24 -36.80 -44.63 0.66) ; 23
( 8.80 -37.24 -44.63 1.03) ; 24
( 7.91 -37.82 -46.25 1.25) ; 25
( 7.32 -38.70 -48.00 0.96) ; 26
( 7.03 -39.50 -50.44 0.44) ; 27
( 6.37 -40.31 -50.94 0.44) ; 28
( 5.33 -41.04 -51.31 0.44) ; 29
( 5.04 -41.62 -51.50 0.81) ; 30
( 4.52 -42.72 -53.06 1.47) ; 31
( 3.79 -43.16 -55.13 1.47) ; 32
( 3.05 -43.89 -55.38 1.11) ; 33
( 2.54 -44.25 -56.75 0.74) ; 34
( 1.50 -45.50 -56.75 0.37) ; 35
( 1.14 -46.37 -57.13 1.11) ; 36
( 0.77 -46.74 -58.19 1.55) ; 37
( 0.69 -47.03 -59.06 1.55) ; 38
( 0.62 -47.62 -61.81 1.11) ; 39
( 0.40 -48.86 -63.44 0.66) ; 40
( -0.12 -50.39 -63.44 0.52) ; 41
( -0.78 -51.27 -63.44 0.88) ; 42
( -1.58 -51.93 -64.88 1.25) ; 43
( -2.46 -52.37 -65.81 1.25) ; 44
( -2.98 -52.51 -69.69 0.88) ; 45
( -3.27 -52.44 -72.19 0.74) ; 46
( -3.86 -51.93 -73.00 0.96) ; 47
Low
) ; End of split
) ; End of split
|
( 16.75 -16.73 -2.56 2.87) ; 1, R-2
( 17.19 -17.47 -1.69 2.50) ; 2
(
( 17.48 -18.93 -0.88 1.77) ; 1, R-2-1
( 17.41 -20.10 0.25 1.11) ; 2
( 17.71 -20.46 1.31 1.33) ; 3
( 18.00 -21.70 3.69 1.25) ; 4
(
( 18.37 -22.87 4.56 0.81) ; 1, R-2-1-1
( 18.66 -23.97 5.13 0.81) ; 2
( 18.88 -25.14 4.44 1.03) ; 3
( 18.96 -26.60 3.81 1.11) ; 4
( 19.03 -27.77 4.56 1.03) ; 5
( 18.44 -28.94 4.56 0.96) ; 6
( 17.48 -30.18 4.63 0.96) ; 7
( 16.90 -30.40 4.75 0.81) ; 8
( 15.86 -30.48 4.75 0.81) ; 9
( 14.91 -30.92 5.00 0.81) ; 10
( 13.73 -31.28 5.63 0.66) ; 11
( 13.36 -31.57 6.00 0.66) ; 12
( 13.29 -32.30 6.19 0.66) ; 13
( 12.92 -32.45 7.00 0.81) ; 14
( 12.18 -32.60 7.81 0.81) ; 15
( 10.93 -33.11 8.19 0.66) ; 16
( 9.97 -33.77 8.31 0.66) ; 17
( 8.94 -34.50 8.44 0.52) ; 18
( 8.05 -35.23 8.44 0.81) ; 19
( 7.32 -36.11 8.56 0.81) ; 20
( 6.80 -36.98 9.19 0.74) ; 21
( 6.14 -37.86 9.50 0.59) ; 22
( 5.84 -38.96 10.00 0.66) ; 23
( 5.55 -39.61 10.00 0.81) ; 24
( 5.62 -40.56 10.13 0.81) ; 25
( 4.89 -41.30 10.56 0.81) ; 26
( 3.93 -41.81 11.06 0.66) ; 27
( 2.97 -41.59 12.25 0.74) ; 28
( 2.23 -40.78 13.56 0.66) ; 29
( 2.01 -39.98 13.75 0.88) ; 30
( 1.35 -39.25 14.44 0.96) ; 31
( 0.47 -38.81 15.31 0.96) ; 32
( -0.34 -38.15 16.06 0.88) ; 33
( -0.93 -38.37 17.19 0.66) ; 34
( -1.52 -39.25 17.75 0.52) ; 35
( -1.60 -39.98 18.00 0.52) ; 36
( -1.67 -40.20 18.19 0.52) ; 37
( -1.45 -40.71 18.44 0.52) ; 38
Low
|
( 18.74 -22.07 4.38 0.59) ; 1, R-2-1-2
( 19.18 -22.29 4.63 0.59) ; 2
( 19.92 -22.66 5.00 0.74) ; 3
( 20.87 -23.61 5.00 0.88) ; 4
( 21.39 -23.90 5.00 1.11) ; 5
( 22.20 -24.48 5.19 0.81) ; 6
( 22.86 -25.29 5.50 0.81) ; 7
( 23.75 -26.09 5.19 0.81) ; 8
( 24.26 -27.33 5.44 0.81) ; 9
( 24.56 -28.21 4.56 0.81) ; 10
( 24.78 -29.23 4.56 0.66) ; 11
( 24.85 -30.18 4.38 0.66) ; 12
( 25.00 -31.13 5.25 0.66) ; 13
( 24.48 -32.08 6.63 0.81) ; 14
( 24.48 -33.18 7.00 0.81) ; 15
( 24.70 -33.91 7.31 0.81) ; 16
( 25.29 -34.94 7.38 0.81) ; 17
( 26.25 -35.52 7.19 0.81) ; 18
( 26.84 -35.74 6.94 0.81) ; 19
( 27.58 -35.81 6.75 0.81) ; 20
( 28.31 -36.03 6.75 0.81) ; 21
( 28.90 -36.40 6.75 0.81) ; 22
( 30.01 -37.13 6.44 0.66) ; 23
( 30.30 -37.79 6.38 0.81) ; 24
( 30.60 -38.30 7.00 0.96) ; 25
( 30.97 -39.25 8.88 1.18) ; 26
( 30.45 -40.20 10.44 1.03) ; 27
( 30.01 -40.78 12.00 0.88) ; 28
( 29.20 -41.37 12.13 0.81) ; 29
( 28.61 -41.95 12.31 0.81) ; 30
( 27.87 -42.83 12.13 0.66) ; 31
( 27.50 -43.20 12.13 0.66) ; 32
( 27.43 -43.42 12.25 0.66) ; 33
( 27.50 -44.22 12.63 0.81) ; 34
( 27.43 -44.66 13.06 0.96) ; 35
( 27.14 -45.02 13.31 0.81) ; 36
( 26.99 -45.68 13.38 0.66) ; 37
( 27.16 -46.35 13.44 0.74) ; 38
( 27.75 -47.15 13.81 0.81) ; 39
( 28.49 -47.81 12.81 0.88) ; 40
( 28.64 -48.10 11.38 0.96) ; 41
( 28.64 -48.83 11.13 0.74) ; 42
( 29.01 -49.71 11.63 0.74) ; 43
( 29.52 -50.22 12.44 0.74) ; 44
( 30.18 -50.15 11.13 0.88) ; 45
( 30.70 -49.85 13.94 0.96) ; 46
( 31.14 -50.07 15.19 0.88) ; 47
( 31.36 -50.73 15.88 1.11) ; 48
( 31.66 -51.17 16.50 1.11) ; 49
( 32.03 -51.24 17.19 1.11) ; 50
( 32.47 -50.59 17.88 1.11) ; 51
( 33.06 -50.15 18.00 0.96) ; 52
( 33.65 -50.00 17.63 0.88) ; 53
( 34.46 -50.15 17.56 0.74) ; 54
( 35.41 -50.66 17.25 0.66) ; 55
( 36.08 -50.66 16.81 0.81) ; 56
( 36.52 -50.80 18.25 0.81) ; 57
( 37.11 -51.17 18.38 0.66) ; 58
( 37.33 -51.54 18.44 0.52) ; 59
( 38.07 -52.05 19.06 0.37) ; 60
( 38.73 -51.90 18.31 0.37) ; 61
( 39.32 -51.90 17.31 0.37) ; 62
( 40.06 -51.90 18.25 0.37) ; 63
( 40.42 -52.05 18.31 0.37) ; 64
( 40.57 -52.78 18.31 0.37) ; 65
( 41.01 -53.29 18.31 0.37) ; 66
( 41.82 -53.80 18.31 0.37) ; 67
Low
) ; End of split
|
( 18.47 -18.13 0.31 0.81) ; 1, R-2-2
( 19.21 -18.57 2.06 0.88) ; 2
( 19.72 -18.93 2.25 1.55) ; 3
( 20.14 -19.38 2.25 1.55) ; 4
(
( 20.68 -19.45 2.69 1.25) ; 1, R-2-2-1
( 21.64 -19.96 3.06 0.88) ; 2
( 21.79 -20.61 3.50 0.66) ; 3
( 22.23 -21.64 3.94 0.81) ; 4
( 22.89 -22.30 4.31 0.81) ; 5
( 23.85 -23.03 4.75 0.66) ; 6
( 24.00 -23.61 5.19 0.66) ; 7
( 23.92 -24.34 5.94 0.81) ; 8
( 23.77 -25.00 8.00 0.81) ; 9
( 23.26 -25.66 8.19 0.66) ; 10
( 23.26 -26.46 8.94 0.66) ; 11
( 23.77 -27.05 9.25 0.66) ; 12
( 24.51 -26.76 9.44 0.66) ; 13
( 24.51 -26.17 10.56 0.66) ; 14
( 24.81 -25.95 11.06 0.66) ; 15
( 25.25 -26.10 11.31 0.66) ; 16
( 26.13 -26.83 11.69 0.66) ; 17
( 27.02 -27.49 10.06 0.66) ; 18
( 27.38 -28.07 11.13 0.81) ; 19
( 27.75 -28.36 12.50 0.81) ; 20
( 28.05 -27.78 13.19 0.74) ; 21
( 28.42 -27.34 13.38 0.59) ; 22
( 28.42 -26.46 14.00 0.59) ; 23
( 28.78 -26.02 14.25 0.59) ; 24
( 28.42 -25.07 14.31 0.59) ; 25
( 29.01 -24.42 14.31 0.59) ; 26
( 29.30 -23.54 14.31 0.81) ; 27
( 29.37 -22.44 13.50 0.74) ; 28
( 29.37 -21.42 14.75 0.74) ; 29
( 29.15 -20.69 14.75 0.74) ; 30
( 29.23 -20.40 15.13 0.74) ; 31
( 29.74 -20.25 15.38 0.74) ; 32
( 30.26 -19.74 15.75 0.74) ; 33
( 30.99 -19.23 16.31 0.74) ; 34
( 31.07 -18.57 16.75 0.74) ; 35
( 30.70 -18.06 18.13 0.74) ; 36
( 29.89 -17.18 18.31 0.44) ; 37
( 28.86 -16.67 18.38 0.44) ; 38
( 28.23 -15.88 18.56 0.37) ; 39
( 28.01 -14.63 18.56 0.37) ; 40
( 28.23 -13.61 18.50 0.44) ; 41
( 27.86 -12.81 18.44 0.44) ; 42
( 27.72 -11.56 18.31 0.44) ; 43
( 27.05 -11.27 18.25 0.44) ; 44
( 26.10 -11.42 18.13 0.37) ; 45
( 25.58 -11.20 18.13 0.37) ; 46
( 25.36 -10.83 18.13 0.37) ; 47
Low
|
( 20.14 -20.41 4.31 0.66) ; 1, R-2-2-2
( 19.18 -20.77 6.81 0.52) ; 2
( 18.67 -20.55 9.63 0.44) ; 3
( 18.15 -19.60 10.00 0.44) ; 4
( 18.37 -18.65 10.88 0.44) ; 5
( 19.77 -18.65 11.50 0.44) ; 6
( 20.29 -19.82 14.25 0.74) ; 7
( 19.48 -19.75 14.50 0.52) ; 8
( 19.55 -18.58 14.94 0.52) ; 9
( 19.99 -17.56 15.38 0.44) ; 10
( 21.02 -17.34 15.81 0.44) ; 11
( 21.24 -16.46 16.44 0.37) ; 12
( 21.17 -15.80 17.13 0.37) ; 13
( 20.43 -15.36 17.69 0.37) ; 14
( 19.84 -15.00 18.00 0.29) ; 15
( 19.11 -14.56 18.31 0.44) ; 16
( 18.67 -13.97 18.50 0.44) ; 17
( 18.74 -12.00 19.06 0.29) ; 18
( 18.00 -11.34 19.25 0.44) ; 19
( 16.60 -11.05 19.31 0.44) ; 20
( 15.57 -11.42 19.38 0.22) ; 21
( 14.69 -11.93 19.38 0.22) ; 22
High
) ; End of split
) ; End of split
) ; End of split
) ; End of tree
( (Color Green)
(Dendrite)
( -13.75 -4.63 5.38 3.61) ; Root
( -15.67 -5.36 5.56 2.80) ; 1, R
( -16.62 -6.02 6.56 2.65) ; 2
( -17.80 -6.75 6.63 2.36) ; 3
( -18.98 -7.48 7.38 2.28) ; 4
( -19.86 -8.28 7.94 2.58) ; 5
( -20.68 -8.94 9.13 3.17) ; 6
( -21.71 -9.82 9.44 4.05) ; 7
( -22.00 -9.96 9.94 4.27) ; 8
(
( -22.30 -10.62 10.31 3.24) ; 1, R-1
( -22.44 -11.94 10.56 2.80) ; 2
( -22.66 -13.03 10.56 2.28) ; 3
(
( -23.03 -14.28 9.31 1.84) ; 1, R-1-1
( -23.40 -15.52 9.06 1.62) ; 2
( -23.25 -16.62 8.81 1.40) ; 3
( -23.18 -17.71 8.69 1.40) ; 4
( -22.81 -18.52 8.56 1.62) ; 5
( -22.30 -19.32 8.25 1.62) ; 6
( -21.56 -20.27 7.75 1.62) ; 7
( -20.90 -21.51 7.44 1.69) ; 8
( -20.23 -22.76 6.88 1.77) ; 9
( -20.09 -23.78 6.31 1.77) ; 10
( -20.09 -25.10 6.31 1.47) ; 11
( -20.23 -25.97 6.31 1.84) ; 12
( -20.75 -27.00 6.25 1.69) ; 13
( -21.26 -27.95 6.13 1.69) ; 14
( -22.00 -29.19 5.50 1.69) ; 15
( -22.59 -30.43 4.88 1.99) ; 16
( -22.92 -31.87 4.13 2.21) ; 17
( -23.60 -33.09 4.13 2.21) ; 18
(
( -23.44 -33.18 2.75 2.28) ; 1, R-1-1-1
( -23.58 -33.99 2.44 1.62) ; 2
( -23.80 -34.94 2.38 1.18) ; 3
( -24.32 -35.82 2.38 0.88) ; 4
( -24.98 -36.55 2.25 1.18) ; 5
( -26.16 -36.84 2.19 1.18) ; 6
( -27.41 -37.42 1.94 1.18) ; 7
( -28.15 -38.01 1.75 1.18) ; 8
( -28.45 -39.11 2.06 1.33) ; 9
( -28.74 -40.06 1.69 1.47) ; 10
( -28.67 -41.01 1.50 1.62) ; 11
( -28.89 -42.18 1.50 1.33) ; 12
( -29.04 -43.42 2.19 1.25) ; 13
( -29.18 -44.66 2.69 1.25) ; 14
( -29.70 -45.90 4.31 1.25) ; 15
( -30.66 -47.07 4.81 1.33) ; 16
( -31.39 -48.17 5.69 1.33) ; 17
( -32.50 -49.12 5.69 1.33) ; 18
( -33.46 -49.85 6.38 1.77) ; 19
( -35.15 -50.66 7.31 2.21) ; 20
(
( -36.11 -50.95 7.31 2.14) ; 1, R-1-1-1-1
( -37.58 -51.09 8.69 1.92) ; 2
( -38.39 -50.73 10.69 1.18) ; 3
( -39.42 -50.66 11.56 1.33) ; 4
( -40.38 -51.75 12.75 0.88) ; 5
( -41.19 -52.56 12.88 0.88) ; 6
( -41.85 -53.29 13.00 0.88) ; 7
( -42.74 -53.73 12.63 1.40) ; 8
( -43.99 -53.80 12.38 1.40) ; 9
( -44.36 -53.94 12.44 1.18) ; 10
( -44.80 -54.46 12.44 0.96) ; 11
( -45.91 -54.60 12.44 0.74) ; 12
( -47.16 -54.68 12.06 0.96) ; 13
( -48.56 -54.38 12.06 0.96) ; 14
( -50.03 -53.87 11.81 0.74) ; 15
( -50.70 -53.43 11.81 0.74) ; 16
( -51.28 -52.99 12.38 0.74) ; 17
( -51.87 -52.63 12.69 0.74) ; 18
( -52.68 -52.48 12.69 0.74) ; 19
( -53.86 -52.63 13.13 0.74) ; 20
( -54.38 -52.78 13.25 0.88) ; 21
( -55.41 -52.85 13.25 0.88) ; 22
( -56.29 -52.78 13.81 1.11) ; 23
( -57.10 -53.07 13.94 0.81) ; 24
( -57.99 -53.29 14.38 0.81) ; 25
( -58.80 -53.65 14.69 1.03) ; 26
( -59.46 -54.31 15.50 1.18) ; 27
( -60.57 -54.97 15.69 0.81) ; 28
( -61.38 -55.55 16.25 0.81) ; 29
( -62.48 -55.70 16.56 0.74) ; 30
( -63.15 -55.63 17.13 0.96) ; 31
( -64.32 -55.26 17.25 0.96) ; 32
( -65.14 -55.04 17.44 0.74) ; 33
( -66.46 -54.90 17.50 0.59) ; 34
( -67.49 -55.92 17.88 0.52) ; 35
( -67.79 -56.72 17.75 0.52) ; 36
( -68.01 -57.75 17.50 0.52) ; 37
( -67.86 -58.26 17.38 0.81) ; 38
( -68.16 -59.21 17.31 0.59) ; 39
Low
|
( -36.14 -51.09 6.69 1.25) ; 1, R-1-1-1-2
( -37.25 -51.24 6.69 1.25) ; 2
( -38.35 -51.53 6.75 1.40) ; 3
( -38.79 -51.82 6.75 1.18) ; 4
(
( -39.82 -51.75 7.38 0.96) ; 1, R-1-1-1-2-1
( -40.78 -51.39 7.31 0.81) ; 2
( -41.67 -51.02 7.31 0.74) ; 3
( -42.99 -50.36 6.75 0.74) ; 4
( -44.17 -50.00 5.88 0.88) ; 5
( -45.13 -49.63 4.75 1.03) ; 6
( -46.38 -49.19 4.50 0.88) ; 7
( -47.49 -48.75 4.00 0.96) ; 8
( -48.08 -48.68 3.38 1.47) ; 9
( -49.03 -48.68 3.06 1.47) ; 10
( -50.58 -48.53 2.75 1.25) ; 11
( -51.47 -48.53 2.75 1.25) ; 12
( -52.50 -48.61 2.75 1.03) ; 13
( -53.68 -48.53 2.75 1.03) ; 14
( -55.37 -48.32 2.75 0.88) ; 15
( -56.70 -48.39 2.13 0.74) ; 16
( -57.95 -48.68 1.69 0.74) ; 17
( -58.91 -48.97 1.38 0.96) ; 18
( -59.64 -49.27 1.00 0.96) ; 19
( -60.53 -49.56 0.88 0.81) ; 20
( -61.04 -49.85 0.69 0.81) ; 21
( -61.93 -50.36 0.31 0.96) ; 22
( -63.03 -50.73 0.00 0.96) ; 23
( -64.21 -50.80 -0.13 0.96) ; 24
( -65.46 -50.95 0.13 0.96) ; 25
( -66.05 -51.09 0.50 1.55) ; 26
( -66.79 -51.09 0.81 1.84) ; 27
( -67.16 -51.09 1.00 2.14) ; 28
( -67.89 -51.02 1.75 1.33) ; 29
( -68.78 -50.87 1.94 0.96) ; 30
( -69.66 -50.36 2.06 0.96) ; 31
( -70.55 -49.85 2.31 0.96) ; 32
( -71.50 -49.05 2.44 0.96) ; 33
( -72.39 -48.17 2.44 0.96) ; 34
( -73.42 -47.51 2.56 0.81) ; 35
( -74.08 -46.78 2.81 0.96) ; 36
( -75.26 -45.98 3.38 0.81) ; 37
( -76.15 -45.54 4.56 0.88) ; 38
( -76.96 -45.17 5.19 0.88) ; 39
( -78.21 -44.81 5.19 0.88) ; 40
( -78.87 -44.73 5.19 1.18) ; 41
( -79.83 -44.59 5.38 1.40) ; 42
( -80.86 -44.29 5.19 1.18) ; 43
( -82.26 -44.37 5.00 1.03) ; 44
( -83.37 -44.29 4.38 0.88) ; 45
( -83.81 -44.00 4.25 0.81) ; 46
( -84.18 -44.22 4.13 0.81) ; 47
( -84.77 -44.29 3.88 0.81) ; 48
( -86.09 -43.86 3.56 0.81) ; 49
( -87.49 -44.15 3.38 0.81) ; 50
( -88.45 -43.93 3.56 0.66) ; 51
( -88.96 -44.08 4.50 0.81) ; 52
( -89.19 -44.59 5.44 1.25) ; 53
( -89.48 -44.81 6.06 1.03) ; 54
( -89.70 -44.81 6.88 0.81) ; 55
( -90.14 -44.59 7.94 0.74) ; 56
( -91.03 -44.15 8.19 0.81) ; 57
( -92.06 -43.56 8.19 0.74) ; 58
( -93.24 -43.71 8.19 0.88) ; 59
( -94.42 -43.49 8.19 1.03) ; 60
( -95.23 -43.71 7.94 0.88) ; 61
( -95.89 -43.86 8.94 0.88) ; 62
( -96.70 -43.86 9.94 0.81) ; 63
( -97.14 -43.13 12.19 0.81) ; 64
( -97.66 -42.39 12.75 0.81) ; 65
( -97.88 -41.81 14.06 1.25) ; 66
( -98.62 -41.15 15.19 1.18) ; 67
( -99.06 -40.93 15.88 1.40) ; 68
( -99.65 -40.42 15.94 1.69) ; 69
( -100.31 -40.13 16.56 1.69) ; 70
( -100.61 -39.98 16.69 1.33) ; 71
( -101.05 -39.91 16.75 1.03) ; 72
( -101.86 -39.69 16.63 0.74) ; 73
( -102.37 -39.54 17.06 0.59) ; 74
( -103.48 -39.69 17.13 0.59) ; 75
( -104.29 -39.76 16.69 0.59) ; 76
( -104.95 -39.40 16.44 0.66) ; 77
( -105.98 -38.89 16.31 0.66) ; 78
( -107.01 -38.59 16.06 0.81) ; 79
( -107.75 -38.45 15.69 0.81) ; 80
( -108.41 -38.52 15.63 1.03) ; 81
( -108.93 -38.81 15.00 1.25) ; 82
( -109.89 -38.96 16.38 0.96) ; 83
( -110.77 -39.10 16.44 0.66) ; 84
( -111.88 -39.18 16.25 0.66) ; 85
( -112.98 -39.54 15.94 1.11) ; 86
( -113.72 -39.76 14.94 1.11) ; 87
( -114.53 -40.20 14.13 0.96) ; 88
( -115.27 -41.01 14.06 0.96) ; 89
( -115.19 -41.66 12.81 0.66) ; 90
( -114.82 -42.03 12.50 0.66) ; 91
( -114.60 -42.69 12.44 0.74) ; 92
( -114.60 -43.64 11.94 0.88) ; 93
( -114.68 -44.37 11.38 1.25) ; 94
( -114.53 -44.95 10.44 1.62) ; 95
( -114.31 -45.32 9.81 2.21) ; 96
( -114.53 -46.05 8.94 1.62) ; 97
( -114.68 -46.78 7.81 0.88) ; 98
( -115.12 -47.29 7.50 0.66) ; 99
( -115.78 -47.44 7.50 0.52) ; 100
( -116.52 -47.31 7.44 0.59) ; 101
( -117.47 -47.10 6.81 0.66) ; 102
( -118.65 -47.10 6.81 0.66) ; 103
( -119.31 -47.53 6.81 0.66) ; 104
( -120.13 -48.41 7.13 0.66) ; 105
( -121.01 -49.22 7.13 0.66) ; 106
( -121.52 -49.73 7.38 0.52) ; 107
( -121.97 -50.60 7.44 0.44) ; 108
( -122.34 -51.26 6.81 0.88) ; 109
( -122.56 -51.48 5.13 1.33) ; 110
( -122.78 -51.99 3.88 1.92) ; 111
( -122.85 -51.99 3.19 2.65) ; 112
( -123.44 -52.36 3.13 2.65) ; 113
( -123.88 -52.50 2.81 1.77) ; 114
( -124.47 -52.50 2.81 1.33) ; 115
( -125.06 -52.72 2.81 0.88) ; 116
( -125.58 -52.50 2.81 0.52) ; 117
( -126.02 -52.36 2.56 0.52) ; 118
( -126.68 -51.99 2.38 0.52) ; 119
( -126.68 -51.63 2.38 0.52) ; 120
( -127.12 -51.26 3.19 0.52) ; 121
( -127.93 -50.82 3.31 0.52) ; 122
( -128.23 -50.82 3.00 0.88) ; 123
( -128.45 -50.97 2.69 1.33) ; 124
( -128.82 -51.12 1.94 2.06) ; 125
( -129.19 -51.19 1.75 2.80) ; 126
( -129.85 -51.41 1.44 2.80) ; 127
( -130.81 -51.55 1.13 1.99) ; 128
( -131.25 -51.63 0.94 1.11) ; 129
( -131.84 -51.63 0.75 0.74) ; 130
( -132.58 -51.77 0.38 0.52) ; 131
( -133.31 -51.77 0.19 0.52) ; 132
( -134.79 -52.29 0.19 0.52) ; 133
( -136.04 -52.65 0.31 0.66) ; 134
( -137.07 -53.16 0.31 0.37) ; 135
( -137.88 -53.53 0.31 0.66) ; 136
( -138.47 -53.82 0.31 0.74) ; 137
( -139.35 -54.19 0.31 0.37) ; 138
( -140.16 -54.62 0.31 0.37) ; 139
Low
|
( -39.99 -52.27 8.81 0.74) ; 1, R-1-1-1-2-2
( -40.50 -52.63 8.31 0.52) ; 2
( -40.87 -53.14 6.63 0.52) ; 3
( -41.76 -53.43 6.63 0.59) ; 4
( -42.49 -53.80 6.25 0.52) ; 5
( -42.79 -54.24 5.56 0.52) ; 6
( -42.57 -54.90 5.50 0.52) ; 7
( -42.27 -55.48 5.38 0.52) ; 8
( -42.42 -56.29 4.75 0.59) ; 9
( -42.57 -56.65 5.63 0.44) ; 10
( -43.53 -57.16 4.88 0.44) ; 11
( -44.41 -57.53 4.56 0.66) ; 12
( -45.15 -57.89 4.56 1.18) ; 13
( -45.66 -58.62 4.56 1.18) ; 14
( -46.40 -58.70 4.44 0.88) ; 15
( -47.36 -58.99 4.00 0.66) ; 16
( -47.95 -59.79 4.00 0.52) ; 17
( -48.53 -60.45 3.56 0.88) ; 18
( -49.27 -60.82 3.38 1.11) ; 19
( -50.23 -61.33 1.94 1.47) ; 20
( -51.26 -61.55 1.38 1.69) ; 21
( -52.29 -61.77 1.38 1.47) ; 22
( -53.10 -62.50 0.94 1.47) ; 23
( -53.54 -63.23 1.56 1.33) ; 24
( -54.36 -63.60 3.13 1.03) ; 25
( -54.80 -63.67 3.19 0.74) ; 26
( -55.17 -63.89 3.50 0.66) ; 27
( -55.31 -63.67 3.69 0.66) ; 28
( -56.12 -63.67 4.31 0.52) ; 29
( -56.71 -64.40 4.50 0.52) ; 30
( -57.38 -65.42 4.75 0.52) ; 31
( -57.89 -66.23 4.06 0.81) ; 32
( -58.48 -66.67 3.75 1.11) ; 33
( -59.22 -67.32 3.13 0.88) ; 34
( -59.73 -67.76 3.13 0.59) ; 35
( -60.76 -67.91 3.13 0.44) ; 36
( -61.43 -68.35 3.50 0.81) ; 37
( -61.94 -68.64 3.63 1.40) ; 38
( -62.97 -69.30 3.75 2.06) ; 39
( -63.27 -69.59 3.81 2.21) ; 40
( -63.86 -70.25 3.81 1.18) ; 41
( -64.23 -70.83 4.00 0.59) ; 42
( -64.67 -71.56 4.00 0.59) ; 43
( -65.19 -72.29 4.00 0.59) ; 44
( -65.55 -72.07 4.00 0.37) ; 45
( -66.07 -71.78 4.00 0.37) ; 46
( -66.58 -72.00 4.13 0.88) ; 47
( -67.03 -72.29 4.13 1.62) ; 48
( -67.47 -72.66 4.06 1.62) ; 49
( -67.98 -73.32 4.06 0.74) ; 50
( -68.50 -73.68 3.81 0.37) ; 51
( -68.94 -74.05 3.56 0.37) ; 52
( -69.09 -74.41 3.56 0.37) ; 53
( -68.87 -75.00 3.69 0.37) ; 54
( -68.72 -75.58 4.81 0.37) ; 55
( -68.72 -76.31 5.13 0.52) ; 56
( -69.02 -76.75 5.50 0.52) ; 57
( -69.83 -76.75 6.00 0.44) ; 58
( -70.19 -77.26 6.06 0.44) ; 59
( -70.56 -77.63 5.81 0.74) ; 60
( -70.78 -78.22 5.44 0.74) ; 61
( -71.01 -78.87 5.19 0.59) ; 62
( -71.37 -79.68 5.19 0.52) ; 63
( -71.52 -80.33 5.19 0.88) ; 64
( -71.67 -81.36 4.81 1.47) ; 65
( -71.90 -82.11 5.06 1.92) ; 66
( -72.05 -82.92 5.06 1.25) ; 67
( -72.19 -83.57 5.06 0.88) ; 68
( -72.27 -83.87 5.06 0.59) ; 69
( -72.27 -84.45 5.06 0.37) ; 70
( -72.27 -84.89 5.06 0.29) ; 71
( -71.68 -85.40 5.06 0.29) ; 72
( -71.68 -86.28 4.94 0.81) ; 73
( -72.05 -86.94 4.50 1.47) ; 74
( -72.49 -87.37 4.31 1.11) ; 75
( -73.00 -87.89 3.63 0.44) ; 76
( -73.52 -88.47 3.19 0.29) ; 77
( -73.59 -88.91 2.81 0.52) ; 78
( -73.52 -89.35 2.25 0.81) ; 79
( -73.08 -89.93 1.88 0.66) ; 80
( -72.86 -90.23 1.44 0.37) ; 81
( -72.86 -90.81 1.06 0.37) ; 82
( -72.93 -91.47 0.75 0.59) ; 83
( -72.64 -91.91 0.31 1.40) ; 84
( -72.49 -92.56 0.00 2.65) ; 85
( -72.27 -92.78 -0.13 3.02) ; 86
( -71.83 -93.22 -0.31 1.62) ; 87
( -71.31 -93.88 -0.44 0.74) ; 88
( -71.16 -94.03 -0.44 0.29) ; 89
( -70.57 -94.39 -0.56 0.52) ; 90
( -70.28 -94.68 -0.56 0.88) ; 91
( -69.69 -95.20 -0.56 0.52) ; 92
( -69.39 -95.85 -1.19 0.74) ; 93
( -69.39 -96.44 -1.75 1.11) ; 94
( -69.25 -96.95 -2.13 1.92) ; 95
( -68.88 -97.46 -2.44 1.92) ; 96
( -68.81 -98.19 -2.69 0.66) ; 97
( -68.73 -98.63 -2.69 0.37) ; 98
( -68.88 -99.22 -2.75 0.29) ; 99
( -68.88 -99.95 -3.13 0.29) ; 100
( -68.88 -100.53 -3.13 0.29) ; 101
( -68.66 -101.19 -2.50 0.59) ; 102
( -68.58 -101.34 -2.38 0.96) ; 103
( -68.58 -101.63 -2.38 1.77) ; 104
( -68.51 -101.92 -2.38 1.77) ; 105
( -68.58 -102.43 -2.31 0.81) ; 106
( -68.51 -102.87 -2.31 0.44) ; 107
( -68.66 -104.04 -2.31 0.29) ; 108
( -68.66 -104.55 -2.31 0.29) ; 109
( -68.44 -104.92 -2.31 0.66) ; 110
( -68.36 -104.99 -2.31 0.81) ; 111
Low
) ; End of split
) ; End of split
|
( -24.41 -33.60 0.69 0.96) ; 1, R-1-1-2
( -25.15 -34.26 -1.69 0.81) ; 2
( -25.89 -34.62 -1.69 0.81) ; 3
( -26.92 -35.57 -3.19 0.96) ; 4
( -27.28 -36.67 -4.69 1.40) ; 5
( -27.58 -37.69 -5.44 1.40) ; 6
( -28.32 -39.45 -6.00 1.47) ; 7
( -28.76 -40.55 -6.00 1.25) ; 8
( -28.68 -41.57 -6.25 1.25) ; 9
( -28.61 -42.96 -6.75 1.33) ; 10
( -28.98 -44.27 -6.13 1.25) ; 11
( -29.57 -45.30 -5.81 1.25) ; 12
( -30.31 -46.39 -5.44 1.25) ; 13
( -30.67 -47.56 -4.56 1.47) ; 14
( -31.04 -48.51 -5.75 1.99) ; 15
(
( -31.85 -49.32 -5.00 3.24) ; 1, R-1-1-2-1
(
( -32.52 -50.41 -3.63 1.47) ; 1, R-1-1-2-1-1
( -32.81 -51.07 -3.25 0.96) ; 2
( -33.25 -51.80 -3.31 0.81) ; 3
( -33.47 -52.46 -3.44 0.81) ; 4
( -33.55 -53.05 -3.44 0.66) ; 5
( -33.55 -53.78 -3.44 0.96) ; 6
( -33.55 -54.21 -4.25 0.96) ; 7
( -34.06 -55.16 -4.44 0.96) ; 8
( -34.28 -55.09 -8.13 0.88) ; 9
( -33.92 -55.68 -9.06 0.88) ; 10
( -34.50 -55.90 -10.38 0.88) ; 11
( -35.24 -56.26 -10.75 0.74) ; 12
( -35.90 -56.48 -10.94 0.74) ; 13
( -36.42 -57.14 -11.31 0.74) ; 14
( -37.08 -58.16 -12.06 0.81) ; 15
( -37.30 -58.89 -14.06 1.77) ; 16
( -37.67 -59.55 -14.25 1.77) ; 17
( -38.04 -60.50 -15.13 1.47) ; 18
( -38.11 -61.23 -16.81 1.11) ; 19
( -38.34 -62.11 -18.00 0.96) ; 20
( -38.04 -62.69 -20.19 0.96) ; 21
( -37.60 -62.99 -20.19 1.11) ; 22
( -36.94 -63.64 -20.50 1.11) ; 23
( -36.49 -64.30 -21.25 0.88) ; 24
( -36.27 -64.67 -22.44 0.74) ; 25
( -36.13 -65.03 -22.94 0.59) ; 26
( -37.16 -65.47 -23.25 0.37) ; 27
( -37.82 -66.06 -23.38 1.03) ; 28
( -38.11 -67.15 -23.38 1.47) ; 29
( -39.00 -68.40 -23.56 1.40) ; 30
( -39.29 -69.71 -23.81 1.40) ; 31
( -40.25 -71.25 -24.63 1.40) ; 32
( -40.62 -72.34 -25.06 1.11) ; 33
( -41.06 -72.85 -25.19 0.81) ; 34
( -41.58 -73.59 -25.50 0.59) ; 35
( -42.31 -73.73 -26.31 0.59) ; 36
( -42.83 -73.37 -27.56 0.59) ; 37
( -42.98 -73.95 -27.56 0.59) ; 38
( -43.27 -74.46 -28.63 1.33) ; 39
( -43.42 -74.90 -29.44 1.77) ; 40
( -43.64 -75.41 -29.75 2.21) ; 41
( -43.86 -76.44 -30.25 1.25) ; 42
( -44.60 -76.80 -30.25 0.96) ; 43
( -45.04 -77.17 -31.31 0.66) ; 44
( -45.33 -77.75 -32.25 0.44) ; 45
( -45.33 -78.26 -33.00 0.88) ; 46
( -45.56 -79.00 -35.69 1.25) ; 47
( -45.63 -79.29 -37.00 2.14) ; 48
( -45.48 -79.73 -38.00 2.58) ; 49
( -45.48 -80.24 -40.31 1.33) ; 50
( -45.70 -80.90 -41.63 0.96) ; 51
( -46.44 -81.48 -43.00 0.59) ; 52
( -46.51 -82.36 -43.31 0.44) ; 53
( -46.59 -83.16 -44.31 0.29) ; 54
( -46.73 -84.04 -45.31 0.44) ; 55
( -46.62 -85.36 -47.13 0.59) ; 56
( -46.84 -86.23 -48.00 1.18) ; 57
( -46.69 -87.18 -48.69 1.62) ; 58
( -46.55 -88.14 -48.69 2.43) ; 59
( -46.47 -89.16 -48.81 2.80) ; 60
( -45.74 -89.60 -49.06 1.69) ; 61
( -45.29 -90.47 -49.06 0.96) ; 62
( -44.93 -91.21 -49.44 0.59) ; 63
( -44.48 -91.57 -49.44 0.37) ; 64
( -44.19 -93.18 -49.75 0.29) ; 65
( -43.67 -94.42 -49.94 0.29) ; 66
( -43.31 -95.88 -50.19 0.29) ; 67
( -43.31 -96.54 -50.19 0.29) ; 68
( -43.23 -97.49 -50.19 0.66) ; 69
( -43.23 -97.86 -50.19 1.47) ; 70
( -43.23 -98.30 -50.31 1.92) ; 71
( -43.23 -98.73 -50.44 2.36) ; 72
( -42.86 -99.25 -50.56 0.96) ; 73
( -42.86 -99.90 -50.56 0.52) ; 74
( -42.42 -100.78 -51.13 0.52) ; 75
( -42.20 -101.44 -51.13 0.88) ; 76
( -42.05 -102.17 -51.50 1.25) ; 77
( -41.46 -102.90 -51.13 1.55) ; 78
( -41.02 -103.49 -51.13 1.03) ; 79
( -40.51 -104.22 -51.13 0.59) ; 80
( -40.14 -104.73 -51.13 0.29) ; 81
( -39.84 -105.46 -51.25 0.29) ; 82
( -39.62 -106.99 -51.44 0.29) ; 83
( -39.55 -108.24 -50.75 0.29) ; 84
( -39.18 -108.82 -50.69 0.96) ; 85
( -38.74 -109.48 -50.69 1.40) ; 86
( -38.37 -109.63 -50.44 1.40) ; 87
( -37.93 -110.06 -50.63 0.74) ; 88
( -37.41 -110.58 -51.00 0.52) ; 89
( -36.75 -111.38 -51.69 0.52) ; 90
( -36.53 -112.18 -51.75 0.96) ; 91
( -36.38 -112.62 -52.31 1.40) ; 92
( -36.01 -113.43 -52.69 1.40) ; 93
Low
|
( -32.64 -49.41 -4.44 0.88) ; 1, R-1-1-2-1-2
( -33.45 -49.48 -3.88 0.59) ; 2
( -33.82 -49.48 -3.44 0.44) ; 3
( -34.48 -49.55 -3.19 0.44) ; 4
( -35.29 -49.99 -3.06 0.44) ; 5
( -36.03 -50.58 -2.19 0.66) ; 6
( -36.33 -51.45 -4.88 0.66) ; 7
( -36.55 -52.11 -6.06 0.66) ; 8
( -37.28 -51.97 -6.50 0.81) ; 9
( -38.02 -51.67 -7.50 0.96) ; 10
( -39.42 -51.16 -7.50 0.74) ; 11
( -40.23 -51.45 -6.19 0.74) ; 12
( -41.56 -51.38 -6.00 0.74) ; 13
( -42.37 -51.16 -6.00 0.74) ; 14
( -43.32 -51.16 -5.94 0.74) ; 15
( -44.58 -51.60 -5.94 0.52) ; 16
( -45.83 -52.26 -5.94 0.52) ; 17
( -46.86 -52.92 -5.88 0.81) ; 18
( -47.60 -53.65 -6.31 1.47) ; 19
( -48.48 -54.16 -6.81 1.47) ; 20
( -49.37 -54.82 -6.81 1.03) ; 21
( -50.54 -55.47 -6.81 0.66) ; 22
( -51.13 -56.21 -7.19 0.66) ; 23
( -51.65 -57.52 -7.44 0.66) ; 24
( -52.02 -58.33 -8.19 0.66) ; 25
( -52.46 -58.91 -7.38 0.66) ; 26
( -53.42 -58.76 -6.56 0.66) ; 27
( -54.15 -58.84 -6.31 0.96) ; 28
( -55.55 -58.84 -6.25 1.18) ; 29
( -56.73 -58.76 -6.06 1.18) ; 30
( -57.40 -58.33 -5.88 0.74) ; 31
( -58.87 -57.74 -6.75 0.96) ; 32
( -59.53 -57.16 -7.44 0.96) ; 33
( -60.27 -57.16 -7.44 0.59) ; 34
( -60.93 -57.37 -8.00 0.88) ; 35
( -61.96 -57.89 -8.44 0.96) ; 36
( -62.77 -58.47 -9.88 0.96) ; 37
( -63.58 -58.62 -9.88 0.96) ; 38
( -64.47 -59.57 -10.44 0.74) ; 39
( -65.65 -60.23 -10.44 0.44) ; 40
( -66.90 -60.59 -10.31 0.74) ; 41
( -67.71 -60.52 -10.31 1.11) ; 42
( -68.67 -60.37 -9.69 1.11) ; 43
( -69.33 -60.45 -9.63 0.74) ; 44
( -70.51 -60.59 -9.63 0.59) ; 45
( -71.54 -60.88 -9.56 0.37) ; 46
( -72.06 -61.25 -9.56 0.37) ; 47
( -72.87 -62.05 -9.56 0.74) ; 48
( -74.49 -62.64 -9.56 1.03) ; 49
( -75.37 -62.64 -9.56 1.03) ; 50
( -76.18 -62.78 -9.75 0.74) ; 51
( -76.99 -63.37 -9.31 0.59) ; 52
( -77.66 -63.95 -9.63 1.03) ; 53
( -78.47 -64.83 -9.38 1.77) ; 54
( -79.28 -65.71 -8.56 1.03) ; 55
( -80.23 -66.76 -7.88 0.66) ; 56
( -81.04 -67.93 -6.94 0.52) ; 57
( -81.48 -69.10 -7.56 0.74) ; 58
( -81.93 -69.91 -7.94 0.74) ; 59
( -82.74 -71.00 -8.88 0.88) ; 60
( -83.40 -71.74 -9.19 0.59) ; 61
( -83.99 -72.32 -9.63 1.25) ; 62
( -84.28 -72.47 -8.19 1.55) ; 63
( -85.09 -72.69 -7.94 1.55) ; 64
( -85.46 -73.20 -7.44 0.88) ; 65
( -86.12 -73.56 -7.25 0.52) ; 66
( -86.49 -73.86 -6.81 0.44) ; 67
( -86.42 -74.59 -6.19 0.44) ; 68
( -86.35 -75.17 -5.75 0.66) ; 69
( -86.27 -75.76 -4.75 1.33) ; 70
( -85.83 -76.56 -4.50 1.03) ; 71
( -85.76 -77.22 -3.94 0.66) ; 72
( -85.61 -77.66 -3.50 0.44) ; 73
( -85.46 -78.17 -3.31 0.44) ; 74
( -85.90 -78.53 -3.13 0.44) ; 75
( -87.01 -78.39 -3.13 0.59) ; 76
( -87.82 -79.05 -3.13 0.37) ; 77
( -87.75 -79.85 -2.63 0.59) ; 78
( -87.52 -80.14 -0.75 0.88) ; 79
( -87.45 -80.51 -0.31 1.33) ; 80
( -87.38 -80.87 1.56 0.88) ; 81
( -87.75 -81.75 2.31 0.74) ; 82
( -87.75 -82.63 3.25 0.74) ; 83
( -87.89 -83.65 3.63 0.37) ; 84
( -87.89 -84.67 4.44 0.37) ; 85
( -87.82 -85.70 4.75 0.37) ; 86
Low
) ; End of split
|
( -30.88 -49.44 -6.31 0.74) ; 1, R-1-1-2-2
( -30.88 -50.61 -6.31 0.59) ; 2
( -30.29 -50.83 -7.13 0.52) ; 3
( -29.93 -50.24 -7.69 0.52) ; 4
( -29.34 -49.73 -8.06 0.52) ; 5
( -28.75 -49.51 -9.38 0.74) ; 6
( -28.16 -48.78 -10.81 0.96) ; 7
( -27.64 -47.98 -11.88 0.74) ; 8
( -27.05 -48.12 -13.31 0.88) ; 9
( -26.54 -48.12 -15.13 0.88) ; 10
( -26.10 -48.41 -15.38 0.74) ; 11
( -25.80 -49.00 -16.88 0.74) ; 12
( -25.51 -49.66 -18.38 0.74) ; 13
( -25.21 -50.24 -20.81 0.74) ; 14
( -24.55 -50.90 -20.81 0.74) ; 15
( -24.03 -51.70 -21.94 0.96) ; 16
( -23.52 -52.65 -22.50 1.25) ; 17
( -23.07 -53.97 -22.75 1.40) ; 18
( -23.15 -55.14 -23.63 1.11) ; 19
( -23.30 -55.94 -25.00 0.81) ; 20
( -23.66 -56.89 -25.75 0.52) ; 21
( -24.18 -57.41 -27.00 0.88) ; 22
( -24.18 -57.70 -28.75 1.33) ; 23
( -24.40 -57.99 -30.25 1.77) ; 24
( -24.33 -58.58 -30.56 2.21) ; 25
( -24.33 -59.45 -31.25 1.25) ; 26
( -24.18 -59.89 -33.00 0.59) ; 27
( -24.25 -60.77 -35.50 0.74) ; 28
( -24.40 -61.28 -36.13 0.37) ; 29
( -24.62 -61.65 -36.94 0.37) ; 30
( -24.99 -63.03 -38.50 0.52) ; 31
( -25.14 -63.69 -38.50 0.88) ; 32
( -24.92 -64.13 -39.31 1.33) ; 33
( -25.14 -64.79 -40.31 0.88) ; 34
( -25.28 -65.30 -41.06 0.44) ; 35
( -25.21 -66.91 -41.13 0.44) ; 36
( -25.14 -67.42 -42.56 1.25) ; 37
( -25.14 -68.15 -43.50 1.99) ; 38
( -25.06 -68.52 -43.50 1.99) ; 39
( -25.14 -69.54 -43.50 1.18) ; 40
( -24.99 -70.56 -43.75 0.52) ; 41
( -24.55 -71.95 -44.50 0.44) ; 42
( -24.40 -72.90 -44.94 1.11) ; 43
( -24.40 -73.63 -44.94 1.92) ; 44
( -24.18 -74.29 -46.19 2.21) ; 45
( -23.88 -75.02 -47.13 0.74) ; 46
Low
) ; End of split
) ; End of split
|
( -22.41 -13.79 12.63 0.88) ; 1, R-1-2
( -22.12 -14.45 13.19 0.74) ; 2
( -21.75 -14.60 14.25 0.74) ; 3
( -20.57 -14.23 13.63 0.74) ; 4
( -19.98 -14.16 13.50 0.74) ; 5
( -19.39 -14.23 13.56 0.74) ; 6
( -18.80 -14.52 13.94 0.88) ; 7
( -18.14 -14.82 13.75 1.18) ; 8
( -17.40 -15.11 13.38 1.18) ; 9
( -16.81 -15.47 13.19 0.81) ; 10
( -16.52 -15.91 12.94 0.52) ; 11
( -16.74 -15.98 15.94 0.66) ; 12
( -17.03 -15.98 17.94 0.52) ; 13
( -17.62 -15.47 17.88 0.37) ; 14
( -18.06 -15.55 17.88 0.37) ; 15
( -18.28 -16.35 17.75 0.52) ; 16
Low
) ; End of split
|
( -22.78 -9.63 10.31 2.65) ; 1, R-2
( -23.88 -8.97 9.75 1.55) ; 2
( -24.55 -8.46 11.31 1.11) ; 3
( -25.21 -8.09 11.38 0.96) ; 4
( -25.58 -7.51 11.63 0.81) ; 5
( -26.17 -6.99 12.69 0.96) ; 6
( -26.76 -6.48 13.50 1.03) ; 7
( -27.86 -5.75 14.81 0.88) ; 8
( -28.75 -5.24 14.88 0.96) ; 9
( -29.41 -4.95 15.13 0.96) ; 10
( -30.44 -4.65 15.56 0.96) ; 11
( -31.40 -4.58 17.31 0.96) ; 12
( -32.21 -4.87 17.31 1.18) ; 13
( -32.72 -5.31 17.38 1.40) ; 14
( -33.31 -5.75 17.50 1.11) ; 15
( -33.68 -6.41 17.50 0.74) ; 16
( -33.98 -6.70 17.50 0.59) ; 17
( -34.12 -7.29 17.50 0.59) ; 18
( -34.12 -7.80 17.50 0.59) ; 19
( -34.12 -8.31 17.56 0.59) ; 20
( -34.42 -8.89 17.56 0.59) ; 21
( -35.01 -9.41 17.75 0.59) ; 22
( -35.74 -9.84 17.88 0.59) ; 23
( -36.56 -10.58 17.94 0.59) ; 24
Low
) ; End of split
) ; End of tree
( (Color Cyan)
(Dendrite)
( 13.32 5.16 -5.56 3.54) ; Root
( 13.99 5.89 -5.00 2.87) ; 1, R
( 14.65 6.62 -5.06 2.43) ; 2
( 15.24 6.98 -5.50 2.36) ; 3
( 16.20 7.57 -5.50 2.87) ; 4
( 17.01 8.23 -5.50 3.32) ; 5
( 17.75 8.81 -5.50 3.32) ; 6
( 18.63 9.40 -5.50 3.24) ; 7
( 20.32 10.13 -4.50 3.24) ; 8
( 21.21 10.78 -4.19 3.09) ; 9
( 22.46 11.44 -3.88 3.09) ; 10
( 23.93 12.17 -3.56 3.09) ; 11
( 25.19 13.20 -3.25 3.61) ; 12
( 25.92 13.85 -3.06 4.35) ; 13
(
( 26.73 15.90 -2.25 3.83) ; 1, R-1
(
( 27.54 17.58 -2.81 3.39) ; 1, R-1-1
( 28.50 18.83 -2.00 2.73) ; 2
( 29.16 19.78 -1.50 2.36) ; 3
( 29.53 20.65 -1.31 1.69) ; 4
( 29.46 22.19 -0.94 1.62) ; 5
(
( 29.53 24.02 -0.38 1.03) ; 1, R-1-1-1
( 29.75 25.40 0.13 0.88) ; 2
( 29.83 26.50 0.31 0.88) ; 3
( 30.42 27.38 1.13 0.88) ; 4
( 30.70 27.81 1.13 0.88) ; 5
(
( 31.23 28.33 0.69 0.66) ; 1, R-1-1-1-1
( 31.60 29.35 0.69 0.81) ; 2
( 31.60 31.45 0.69 0.88) ; 3
( 31.67 33.27 1.13 0.74) ; 4
( 32.19 34.44 1.13 0.74) ; 5
( 33.00 35.39 1.31 0.74) ; 6
( 34.25 36.05 1.06 0.74) ; 7
( 35.73 36.71 0.81 0.88) ; 8
( 36.98 37.37 0.44 1.11) ; 9
( 37.94 37.30 0.00 1.11) ; 10
( 39.04 37.59 -0.19 1.33) ; 11
( 40.44 38.25 -0.19 1.11) ; 12
( 41.69 39.27 -0.19 0.81) ; 13
( 43.09 40.29 -0.19 0.81) ; 14
( 44.27 41.68 -0.19 0.81) ; 15
( 45.16 44.17 -0.94 1.11) ; 16
( 45.45 45.70 -1.69 1.33) ; 17
( 45.16 46.80 -2.88 1.55) ; 18
( 45.08 48.19 -2.94 1.25) ; 19
( 44.27 49.36 -3.25 1.03) ; 20
( 43.98 50.45 -4.13 1.25) ; 21
( 43.90 51.99 -4.13 1.25) ; 22
( 43.76 53.23 -4.06 1.25) ; 23
( 43.83 54.77 -3.00 1.33) ; 24
( 43.54 55.64 -2.69 1.11) ; 25
( 43.46 56.45 -2.00 1.92) ; 26
( 43.39 57.10 -1.38 2.58) ; 27
( 43.24 57.62 -1.31 2.87) ; 28
(
( 42.65 58.27 -0.50 1.18) ; 1, R-1-1-1-1-1
( 41.62 59.01 -0.44 0.96) ; 2
( 40.98 60.14 0.88 0.81) ; 3
( 40.76 61.09 1.13 1.47) ; 4
( 40.40 61.74 1.38 1.33) ; 5
( 39.88 62.62 1.38 0.96) ; 6
( 39.59 63.86 1.38 0.81) ; 7
( 39.59 65.18 1.44 0.81) ; 8
( 39.81 66.86 1.69 1.03) ; 9
( 39.51 68.03 1.38 1.03) ; 10
( 39.44 69.27 2.31 0.81) ; 11
( 39.59 70.59 2.38 1.03) ; 12
( 39.59 71.83 2.56 1.11) ; 13
( 39.00 73.44 2.63 0.88) ; 14
( 38.55 74.32 3.00 1.55) ; 15
( 37.67 76.00 3.13 2.06) ; 16
( 37.37 76.88 3.25 1.77) ; 17
( 37.08 77.61 3.25 1.40) ; 18
( 36.79 78.34 3.25 1.03) ; 19
( 36.49 79.14 3.50 0.88) ; 20
( 35.61 80.09 3.13 0.74) ; 21
( 35.16 81.26 2.94 0.88) ; 22
( 34.72 82.43 2.94 1.03) ; 23
( 34.43 83.38 2.94 1.03) ; 24
( 34.06 85.14 2.25 0.96) ; 25
( 34.35 86.38 2.19 1.62) ; 26
( 34.50 87.18 2.19 1.25) ; 27
( 34.13 88.13 2.13 1.11) ; 28
( 33.93 90.04 2.13 0.81) ; 29
( 33.86 91.72 2.94 0.59) ; 30
( 34.08 92.38 3.88 0.88) ; 31
( 34.45 92.82 4.75 1.11) ; 32
( 34.82 93.26 4.94 0.88) ; 33
( 35.04 94.72 5.25 0.59) ; 34
( 35.26 95.30 5.50 0.37) ; 35
( 35.77 95.52 5.63 0.37) ; 36
( 36.36 95.81 6.06 0.66) ; 37
( 37.17 96.33 6.25 0.96) ; 38
( 37.76 96.62 6.63 1.11) ; 39
( 38.35 96.84 6.94 0.88) ; 40
( 38.79 96.91 7.00 0.59) ; 41
( 39.53 96.98 7.31 0.59) ; 42
( 40.86 97.13 7.44 0.81) ; 43
( 41.96 97.57 7.50 0.96) ; 44
( 42.77 97.72 7.50 1.25) ; 45
( 43.73 98.30 7.56 1.11) ; 46
( 44.91 99.03 7.38 0.66) ; 47
( 45.87 99.18 7.06 0.59) ; 48
( 46.82 99.54 6.63 0.59) ; 49
( 47.86 100.05 6.56 0.81) ; 50
( 48.37 100.71 7.00 0.59) ; 51
( 49.18 101.52 7.13 0.81) ; 52
( 50.07 101.88 7.13 1.11) ; 53
( 50.43 102.10 7.13 0.81) ; 54
( 50.95 102.61 7.13 0.44) ; 55
( 51.47 103.27 7.44 0.44) ; 56
( 52.06 103.49 6.69 0.81) ; 57
( 52.72 103.93 6.00 1.11) ; 58
( 53.31 103.93 5.25 0.81) ; 59
( 54.27 103.78 3.94 0.59) ; 60
( 54.86 103.42 3.69 0.59) ; 61
( 55.81 102.61 3.25 0.59) ; 62
( 56.26 102.69 3.25 0.81) ; 63
( 56.99 102.69 3.25 0.52) ; 64
( 57.95 102.61 1.63 0.81) ; 65
( 58.69 102.25 0.75 0.66) ; 66
Low
|
( 43.86 58.67 -0.88 1.25) ; 1, R-1-1-1-1-2
( 44.15 59.69 -0.88 0.59) ; 2
( 44.52 60.50 -0.25 0.59) ; 3
( 44.45 61.45 -0.25 0.88) ; 4
( 44.37 62.03 -0.25 1.18) ; 5
( 44.52 62.69 -0.25 0.96) ; 6
( 44.74 63.42 -0.13 0.66) ; 7
( 45.18 64.15 0.00 0.52) ; 8
( 45.99 64.96 -0.31 0.52) ; 9
( 46.66 65.18 -0.69 0.74) ; 10
( 47.62 65.54 -0.69 0.74) ; 11
( 48.20 66.27 -0.81 0.44) ; 12
( 48.43 67.30 -0.81 0.59) ; 13
( 48.35 68.90 -0.81 0.74) ; 14
( 48.20 69.85 -0.81 1.03) ; 15
( 47.91 70.73 -0.81 0.66) ; 16
( 47.47 71.97 -1.06 0.96) ; 17
( 47.54 72.78 -0.94 0.74) ; 18
( 47.76 73.66 -0.31 0.74) ; 19
( 47.54 74.90 0.31 0.88) ; 20
( 47.76 76.14 0.38 0.74) ; 21
( 48.20 76.80 0.44 0.74) ; 22
( 49.09 77.24 0.56 0.88) ; 23
( 49.97 77.31 0.56 0.88) ; 24
( 50.86 77.46 -0.06 0.88) ; 25
( 51.89 77.68 -0.50 0.66) ; 26
( 52.85 78.92 -1.38 0.66) ; 27
( 53.73 79.72 -1.81 0.96) ; 28
( 55.06 80.23 -2.00 1.25) ; 29
( 56.31 80.38 -2.31 1.11) ; 30
( 57.34 80.75 -2.69 1.25) ; 31
( 58.08 81.62 -2.81 1.03) ; 32
( 58.81 82.06 -2.94 0.81) ; 33
( 59.48 82.43 -3.06 0.66) ; 34
( 59.85 82.65 -3.50 0.66) ; 35
( 60.07 83.52 -3.94 0.74) ; 36
( 59.62 84.47 -3.94 0.88) ; 37
( 59.48 85.13 -4.19 0.74) ; 38
( 59.26 86.16 -4.31 0.74) ; 39
( 59.33 86.89 -4.38 0.96) ; 40
( 59.12 88.29 -4.94 0.81) ; 41
( 59.93 89.17 -5.56 0.74) ; 42
( 60.82 89.09 -7.00 0.74) ; 43
( 61.70 89.24 -8.00 0.81) ; 44
( 62.44 89.02 -8.75 1.03) ; 45
( 63.17 88.65 -9.06 1.33) ; 46
( 63.84 88.14 -10.13 1.33) ; 47
( 64.57 88.29 -11.81 0.74) ; 48
( 65.16 88.73 -12.38 0.59) ; 49
( 65.75 89.53 -13.69 0.81) ; 50
( 66.12 90.26 -13.69 1.18) ; 51
( 66.42 90.99 -13.81 1.84) ; 52
( 66.71 91.94 -14.19 1.18) ; 53
( 66.86 92.82 -14.13 0.52) ; 54
( 66.93 93.77 -14.00 0.52) ; 55
( 66.78 95.09 -13.75 0.66) ; 56
( 66.56 95.96 -13.75 1.40) ; 57
( 66.49 96.33 -13.56 1.99) ; 58
( 66.34 97.06 -13.63 1.62) ; 59
( 66.34 97.65 -13.75 1.25) ; 60
( 66.42 98.60 -13.75 0.88) ; 61
( 66.42 99.33 -13.75 0.59) ; 62
( 66.64 99.69 -13.75 0.59) ; 63
( 66.93 99.69 -13.88 0.59) ; 64
( 67.52 99.84 -14.25 0.59) ; 65
( 68.04 100.42 -15.44 0.59) ; 66
( 68.33 101.37 -15.69 1.11) ; 67
( 68.70 102.32 -15.75 1.40) ; 68
( 68.99 102.84 -16.13 1.40) ; 69
( 69.51 103.64 -16.31 1.03) ; 70
( 70.03 104.30 -15.56 0.74) ; 71
( 70.39 105.03 -15.44 0.52) ; 72
( 70.91 105.54 -15.44 0.37) ; 73
( 71.57 105.61 -15.31 0.37) ; 74
( 71.65 106.56 -15.19 0.37) ; 75
( 72.31 107.08 -15.56 0.59) ; 76
( 73.05 107.66 -15.94 0.59) ; 77
( 73.64 108.25 -16.69 0.44) ; 78
( 74.00 109.05 -18.25 0.44) ; 79
( 74.22 109.85 -18.63 0.74) ; 80
( 74.45 110.07 -20.00 1.47) ; 81
( 74.96 110.07 -20.63 2.14) ; 82
( 75.03 110.00 -21.56 2.87) ; 83
( 75.33 109.78 -23.06 2.06) ; 84
( 75.55 109.71 -24.75 1.62) ; 85
Low
) ; End of split
|
( 29.81 28.03 2.56 0.88) ; 1, R-1-1-1-2
( 29.37 28.40 3.44 0.59) ; 2
( 28.41 28.91 3.75 0.44) ; 3
( 27.01 29.28 3.56 0.44) ; 4
( 26.72 29.72 3.63 0.74) ; 5
( 27.23 30.01 4.25 0.74) ; 6
( 27.68 30.01 4.56 0.74) ; 7
( 28.19 30.45 4.94 0.59) ; 8
( 28.71 30.52 5.63 0.59) ; 9
( 29.15 30.88 6.81 0.59) ; 10
( 29.74 31.47 8.06 0.59) ; 11
( 29.81 32.20 8.06 0.59) ; 12
( 29.81 33.22 8.31 0.59) ; 13
( 30.18 34.32 9.13 0.81) ; 14
( 30.40 34.98 9.56 0.81) ; 15
( 30.77 35.86 9.94 0.74) ; 16
( 31.06 36.81 10.50 0.59) ; 17
( 31.21 37.76 11.19 0.44) ; 18
( 30.55 38.34 12.06 0.59) ; 19
( 29.81 38.85 12.25 0.74) ; 20
( 29.22 39.51 12.69 0.74) ; 21
( 28.93 40.61 12.81 0.74) ; 22
( 28.85 41.56 12.88 0.74) ; 23
( 28.78 42.65 13.31 0.74) ; 24
( 28.56 43.60 13.56 0.74) ; 25
( 28.49 44.70 14.31 0.88) ; 26
( 29.30 46.02 14.69 1.03) ; 27
( 29.59 47.62 15.19 0.88) ; 28
( 29.66 48.21 15.44 0.66) ; 29
( 29.37 49.38 16.00 0.52) ; 30
( 28.85 50.33 16.00 0.66) ; 31
( 29.00 51.43 16.00 0.52) ; 32
( 29.00 51.50 16.25 0.74) ; 33
( 28.26 52.01 16.75 0.74) ; 34
( 27.82 52.96 17.19 0.81) ; 35
( 27.68 54.20 17.69 0.81) ; 36
( 28.04 55.08 17.75 0.81) ; 37
( 28.26 56.25 17.81 0.66) ; 38
( 28.49 57.20 17.63 0.66) ; 39
( 28.93 58.30 17.56 0.81) ; 40
( 29.30 59.17 17.56 1.03) ; 41
( 29.89 59.83 18.06 0.88) ; 42
( 30.70 60.05 18.06 0.66) ; 43
( 31.29 60.27 18.31 0.66) ; 44
( 32.39 61.00 18.94 0.52) ; 45
( 32.83 61.95 18.75 0.66) ; 46
( 32.98 62.61 18.69 0.66) ; 47
( 32.24 63.34 16.94 0.52) ; 48
( 31.58 63.71 16.56 0.37) ; 49
Low
) ; End of split
|
( 29.72 23.78 -4.06 2.36) ; 1, R-1-1-2
( 29.79 24.88 -5.31 2.36) ; 2
( 29.79 25.39 -7.38 2.21) ; 3
( 30.16 27.44 -9.25 3.09) ; 4
( 30.45 28.97 -9.75 3.24) ; 5
( 30.55 29.13 -9.75 3.24) ; 6
(
( 30.97 30.21 -10.44 2.80) ; 1, R-1-1-2-1
( 31.71 31.53 -11.38 2.80) ; 2
( 32.07 32.19 -11.63 3.24) ; 3
( 32.57 32.80 -11.63 3.24) ; 4
(
( 32.44 32.99 -12.63 3.02) ; 1, R-1-1-2-1-1
( 33.11 33.87 -12.56 3.61) ; 2
( 33.77 35.04 -13.00 3.61) ; 3
(
( 33.11 35.77 -14.19 2.36) ; 1, R-1-1-2-1-1-1
( 32.52 37.38 -14.81 1.99) ; 2
( 32.66 38.55 -16.19 2.50) ; 3
(
( 33.62 39.86 -16.19 1.03) ; 1, R-1-1-2-1-1-1-1
( 34.28 40.16 -16.88 0.88) ; 2
( 34.80 40.38 -18.50 0.81) ; 3
( 35.32 40.08 -18.94 0.81) ; 4
( 35.46 39.64 -19.13 1.03) ; 5
( 35.83 38.77 -21.06 1.33) ; 6
( 36.20 38.33 -22.75 1.33) ; 7
( 36.94 38.55 -24.31 1.33) ; 8
( 37.38 38.99 -24.94 1.03) ; 9
( 37.38 40.45 -26.44 0.96) ; 10
( 37.23 41.47 -24.63 0.81) ; 11
( 37.53 42.35 -25.25 0.81) ; 12
( 37.45 43.23 -25.50 0.88) ; 13
( 37.23 43.96 -25.88 0.74) ; 14
( 38.04 44.61 -26.06 0.74) ; 15
( 38.70 45.27 -26.13 0.74) ; 16
( 39.00 46.37 -26.13 0.96) ; 17
( 39.07 47.61 -26.31 0.96) ; 18
( 39.22 49.22 -26.63 0.96) ; 19
( 39.96 50.24 -26.69 0.96) ; 20
( 40.62 51.49 -26.63 0.81) ; 21
( 41.50 52.32 -26.56 0.81) ; 22
( 42.23 52.97 -29.31 0.88) ; 23
( 43.04 53.34 -30.44 0.96) ; 24
( 43.04 54.22 -30.56 0.59) ; 25
( 43.19 54.80 -31.13 0.81) ; 26
( 43.93 55.83 -30.00 0.81) ; 27
( 44.37 56.56 -30.00 0.59) ; 28
( 44.74 56.92 -30.00 0.59) ; 29
( 44.88 57.65 -30.00 0.59) ; 30
( 45.33 58.75 -30.13 0.74) ; 31
( 45.77 59.99 -30.69 1.18) ; 32
( 46.14 61.02 -30.75 1.40) ; 33
( 46.43 61.82 -31.06 1.40) ; 34
( 46.95 62.84 -31.56 1.25) ; 35
( 47.02 63.28 -31.56 0.96) ; 36
( 47.17 64.16 -32.31 0.74) ; 37
( 47.46 65.18 -32.63 0.66) ; 38
( 47.83 65.84 -32.69 0.66) ; 39
( 48.27 65.84 -32.88 0.66) ; 40
( 48.64 66.35 -33.31 0.66) ; 41
( 49.82 66.94 -33.63 0.81) ; 42
( 51.15 67.45 -34.13 0.74) ; 43
( 51.88 68.03 -34.56 1.18) ; 44
( 52.47 68.54 -34.81 1.47) ; 45
( 52.69 68.98 -34.81 1.11) ; 46
( 52.84 69.57 -35.19 0.66) ; 47
( 53.14 70.23 -35.19 0.66) ; 48
( 53.36 70.81 -35.50 0.66) ; 49
( 53.58 71.54 -36.25 0.66) ; 50
( 53.36 72.64 -36.38 0.66) ; 51
( 53.28 73.44 -36.44 1.40) ; 52
( 52.99 74.32 -37.56 1.84) ; 53
( 52.77 75.27 -38.25 1.55) ; 54
( 52.33 75.85 -39.38 1.33) ; 55
( 51.88 76.15 -39.81 1.03) ; 56
( 51.37 76.66 -41.69 0.81) ; 57
( 50.85 76.73 -42.25 0.81) ; 58
( 50.78 77.32 -44.13 0.81) ; 59
( 50.41 77.32 -46.00 0.66) ; 60
( 49.38 78.12 -47.06 0.88) ; 61
( 49.16 78.63 -47.63 1.40) ; 62
( 49.01 79.36 -47.81 1.03) ; 63
( 48.79 80.09 -48.38 0.66) ; 64
( 48.86 81.04 -49.13 0.66) ; 65
( 48.57 82.14 -49.81 0.52) ; 66
( 48.35 83.17 -50.38 1.11) ; 67
( 48.28 84.26 -52.31 1.47) ; 68
( 48.50 84.92 -53.69 1.77) ; 69
( 48.65 85.94 -55.31 1.99) ; 70
( 48.65 86.38 -57.06 1.55) ; 71
( 48.57 87.19 -57.56 1.18) ; 72
( 48.57 87.84 -57.50 0.88) ; 73
( 48.57 88.36 -57.50 0.59) ; 74
( 48.87 89.38 -57.69 0.37) ; 75
( 49.46 90.62 -58.63 0.37) ; 76
( 50.20 91.87 -58.94 0.37) ; 77
( 50.64 92.38 -59.50 0.37) ; 78
( 51.08 93.18 -59.50 0.66) ; 79
( 51.37 93.69 -59.81 1.77) ; 80
( 51.82 94.13 -60.63 2.06) ; 81
( 52.41 94.79 -60.88 2.06) ; 82
( 52.55 95.15 -61.25 1.40) ; 83
( 52.77 95.52 -61.44 1.03) ; 84
( 53.07 96.18 -61.94 0.66) ; 85
( 53.36 96.54 -62.50 0.44) ; 86
( 54.84 97.79 -63.13 0.29) ; 87
( 55.87 98.44 -64.88 0.29) ; 88
( 56.60 99.61 -65.44 0.29) ; 89
( 57.64 100.34 -65.50 0.29) ; 90
( 58.45 100.93 -65.50 0.29) ; 91
( 58.67 101.37 -66.06 0.66) ; 92
( 58.89 101.88 -66.19 0.96) ; 93
( 59.04 102.17 -66.31 0.66) ; 94
( 59.26 102.83 -66.56 0.52) ; 95
( 59.63 103.34 -67.06 0.74) ; 96
( 59.92 103.71 -67.63 1.03) ; 97
( 60.29 104.00 -69.19 1.33) ; 98
( 60.58 104.15 -69.31 1.25) ; 99
( 60.88 104.73 -69.69 0.59) ; 100
( 61.47 105.53 -70.00 0.29) ; 101
( 61.91 105.83 -70.56 0.29) ; 102
( 62.50 106.34 -70.56 0.59) ; 103
( 63.01 107.07 -71.19 1.25) ; 104
( 63.53 107.29 -72.06 1.69) ; 105
( 64.12 107.80 -72.63 1.11) ; 106
( 64.27 108.39 -73.63 0.74) ; 107
( 64.49 108.97 -73.75 0.52) ; 108
( 64.93 109.70 -74.63 0.37) ; 109
( 65.81 110.43 -73.63 0.81) ; 110
( 66.56 111.13 -73.31 0.81) ; 111
( 67.07 111.94 -73.19 0.52) ; 112
( 68.11 112.74 -72.94 0.29) ; 113
( 68.99 113.18 -73.25 0.29) ; 114
( 70.24 113.98 -72.81 0.29) ; 115
( 70.90 114.35 -72.44 0.29) ; 116
( 71.79 114.06 -72.44 0.29) ; 117
( 72.60 114.06 -72.31 0.66) ; 118
( 73.19 114.20 -72.19 1.03) ; 119
( 73.93 114.20 -71.88 0.59) ; 120
( 74.74 114.27 -71.19 0.37) ; 121
( 75.33 114.42 -72.25 0.59) ; 122
( 75.55 114.49 -73.63 0.96) ; 123
( 76.06 114.57 -74.19 1.33) ; 124
( 76.28 114.27 -75.00 1.69) ; 125
Low
|
( 32.09 38.65 -16.38 1.11) ; 1, R-1-1-2-1-1-1-2
( 30.84 38.35 -16.81 0.66) ; 2
( 30.32 37.77 -16.13 0.52) ; 3
( 29.66 36.97 -16.13 0.52) ; 4
( 28.63 36.75 -17.69 0.59) ; 5
( 27.96 36.45 -18.25 0.81) ; 6
( 27.23 35.94 -18.25 0.81) ; 7
( 26.64 35.50 -19.00 0.81) ; 8
( 25.83 34.99 -19.25 0.74) ; 9
( 25.53 34.77 -19.88 0.74) ; 10
( 25.16 34.26 -20.38 0.74) ; 11
( 24.35 33.90 -21.25 0.52) ; 12
( 23.84 33.90 -22.31 0.52) ; 13
( 23.62 34.26 -22.81 0.74) ; 14
( 22.95 34.70 -24.19 0.96) ; 15
( 22.37 35.28 -24.19 0.66) ; 16
( 21.70 35.80 -24.63 0.66) ; 17
( 21.19 35.94 -24.69 0.66) ; 18
( 20.16 36.16 -24.69 0.44) ; 19
( 19.64 35.87 -24.69 0.44) ; 20
( 19.12 35.28 -25.31 0.44) ; 21
( 18.76 34.92 -25.25 0.44) ; 22
( 18.24 34.85 -25.88 0.44) ; 23
( 17.36 35.06 -25.94 0.59) ; 24
( 16.84 35.14 -26.38 0.88) ; 25
( 16.32 35.14 -26.94 0.88) ; 26
( 15.22 35.21 -27.38 0.66) ; 27
( 15.07 34.63 -28.69 0.88) ; 28
( 14.26 34.48 -28.88 0.88) ; 29
( 13.38 34.92 -29.13 0.74) ; 30
( 13.01 35.80 -29.75 0.59) ; 31
( 12.71 36.45 -30.38 0.59) ; 32
( 11.61 37.11 -30.75 0.44) ; 33
( 10.06 37.77 -31.13 0.44) ; 34
( 9.55 38.28 -31.13 0.52) ; 35
( 8.59 38.50 -31.25 0.52) ; 36
( 7.85 38.65 -31.50 0.66) ; 37
( 7.04 39.30 -32.44 0.66) ; 38
( 6.60 40.47 -32.69 0.66) ; 39
( 5.86 41.50 -32.69 0.81) ; 40
( 5.13 42.01 -33.06 1.11) ; 41
( 4.32 42.52 -33.38 1.11) ; 42
( 3.73 42.89 -33.50 0.88) ; 43
( 3.14 43.47 -33.44 0.88) ; 44
( 2.77 44.42 -33.44 0.66) ; 45
( 2.11 44.86 -33.69 0.81) ; 46
( 1.07 44.86 -34.13 0.81) ; 47
( 0.19 45.23 -36.06 0.88) ; 48
( -0.40 46.10 -36.69 0.88) ; 49
( -1.50 46.91 -36.31 0.88) ; 50
( -2.68 47.42 -35.88 0.81) ; 51
( -3.86 48.37 -35.44 0.81) ; 52
( -4.53 49.32 -35.38 1.11) ; 53
( -4.67 50.42 -36.13 1.11) ; 54
( -4.97 51.51 -36.50 0.88) ; 55
( -5.56 52.39 -38.31 0.74) ; 56
( -6.07 52.68 -38.94 0.59) ; 57
( -6.59 52.24 -39.50 0.52) ; 58
( -7.18 52.39 -39.75 0.52) ; 59
( -7.69 52.83 -39.75 0.52) ; 60
( -8.14 53.27 -39.44 0.88) ; 61
( -9.39 54.22 -39.50 0.74) ; 62
( -10.20 54.80 -39.56 0.59) ; 63
( -11.08 55.31 -39.56 0.88) ; 64
( -11.82 55.68 -39.56 1.47) ; 65
( -12.56 56.34 -39.56 1.33) ; 66
( -13.22 57.07 -40.44 0.81) ; 67
( -13.66 57.36 -39.31 0.52) ; 68
( -14.18 57.94 -40.06 0.52) ; 69
( -15.09 57.99 -40.69 0.29) ; 70
( -16.13 58.29 -41.56 0.29) ; 71
( -16.79 58.43 -41.88 0.29) ; 72
( -17.08 58.50 -41.88 0.59) ; 73
( -17.67 58.94 -41.81 0.81) ; 74
( -18.63 59.45 -41.81 0.81) ; 75
( -19.15 59.75 -41.81 0.59) ; 76
( -19.74 59.82 -41.81 0.59) ; 77
( -20.32 60.19 -41.94 1.11) ; 78
( -20.99 60.48 -42.63 1.69) ; 79
( -21.36 60.55 -42.63 2.43) ; 80
( -22.09 61.06 -42.81 1.69) ; 81
( -22.61 61.21 -42.88 1.25) ; 82
( -23.42 61.72 -43.56 0.96) ; 83
( -24.01 61.79 -43.81 0.59) ; 84
( -24.52 62.23 -44.19 0.44) ; 85
( -24.82 62.38 -46.13 0.44) ; 86
( -25.41 62.31 -46.44 0.44) ; 87
( -25.85 62.01 -46.44 0.44) ; 88
( -26.15 61.94 -46.44 0.74) ; 89
( -26.51 62.23 -46.56 1.11) ; 90
( -27.03 62.45 -46.75 1.47) ; 91
( -27.62 62.60 -46.69 0.66) ; 92
( -27.91 62.82 -47.56 0.37) ; 93
Low
) ; End of split
|
( 35.06 35.40 -13.25 1.47) ; 1, R-1-1-2-1-1-2
( 35.57 35.40 -12.69 1.11) ; 2
( 36.16 35.48 -12.63 1.11) ; 3
( 37.05 35.62 -11.88 1.40) ; 4
( 37.71 35.70 -11.94 1.40) ; 5
( 38.74 35.92 -12.44 1.18) ; 6
( 39.99 36.28 -12.44 1.03) ; 7
( 40.58 36.65 -12.94 1.40) ; 8
( 41.69 37.09 -13.25 1.55) ; 9
( 42.35 37.52 -13.56 1.84) ; 10
( 43.24 38.33 -13.69 1.69) ; 11
( 43.97 39.13 -14.56 1.84) ; 12
( 44.64 39.64 -16.06 1.62) ; 13
(
( 45.45 40.96 -17.00 1.03) ; 1, R-1-1-2-1-1-2-1
( 45.74 41.98 -17.13 0.81) ; 2
( 45.89 42.86 -17.50 0.81) ; 3
( 45.89 44.32 -17.00 0.81) ; 4
( 45.89 44.98 -17.00 0.81) ; 5
( 46.26 45.42 -17.00 0.81) ; 6
( 46.92 46.15 -17.44 0.81) ; 7
( 47.73 46.52 -18.88 0.81) ; 8
( 49.06 46.88 -19.38 0.81) ; 9
( 49.65 47.54 -19.38 0.81) ; 10
( 50.31 48.12 -19.56 1.40) ; 11
( 51.12 48.42 -19.63 2.14) ; 12
( 51.49 48.93 -20.06 2.36) ; 13
(
( 52.52 48.56 -19.81 0.74) ; 1, R-1-1-2-1-1-2-1-1
( 53.03 49.00 -19.81 0.59) ; 2
( 53.48 49.15 -19.63 0.59) ; 3
( 54.29 49.73 -19.00 0.74) ; 4
( 55.02 49.81 -18.38 0.81) ; 5
( 55.98 50.46 -18.38 0.96) ; 6
( 56.57 51.27 -17.88 0.81) ; 7
( 57.45 52.29 -17.63 0.66) ; 8
( 58.04 53.02 -17.56 0.81) ; 9
( 58.41 53.75 -17.56 0.66) ; 10
( 58.56 54.34 -17.56 0.44) ; 11
( 58.85 54.70 -17.56 0.44) ; 12
( 59.30 54.63 -17.56 0.44) ; 13
( 59.89 54.48 -17.38 0.44) ; 14
( 60.33 54.92 -17.25 0.44) ; 15
( 60.84 55.58 -17.69 0.44) ; 16
( 61.65 56.09 -17.69 0.74) ; 17
( 62.17 56.53 -18.38 0.81) ; 18
( 63.35 56.82 -18.88 0.66) ; 19
( 63.86 57.19 -19.50 0.66) ; 20
( 64.82 57.26 -19.75 0.59) ; 21
( 65.41 57.70 -20.13 0.59) ; 22
( 66.15 58.43 -20.94 0.81) ; 23
( 66.37 58.72 -20.94 1.62) ; 24
( 66.89 59.02 -20.88 2.36) ; 25
(
( 67.62 59.38 -21.69 2.58) ; 1, R-1-1-2-1-1-2-1-1-1
( 68.28 60.04 -21.38 1.33) ; 2
( 68.95 60.48 -20.81 0.74) ; 3
( 69.46 60.84 -20.06 0.52) ; 4
( 70.42 61.50 -19.44 0.52) ; 5
( 71.01 61.94 -19.44 0.66) ; 6
( 71.53 62.45 -19.44 0.52) ; 7
( 72.04 62.74 -19.44 0.44) ; 8
( 73.15 62.82 -19.44 0.44) ; 9
( 73.74 62.60 -19.06 0.44) ; 10
( 74.25 62.52 -18.56 0.44) ; 11
( 74.55 62.60 -18.50 0.44) ; 12
( 74.84 63.26 -18.50 0.74) ; 13
( 75.06 64.06 -18.50 1.11) ; 14
( 75.37 64.99 -18.38 0.88) ; 15
( 75.89 65.65 -18.19 0.59) ; 16
( 76.18 66.09 -17.88 0.44) ; 17
( 76.70 66.45 -17.75 0.74) ; 18
( 77.22 66.74 -17.75 1.40) ; 19
( 77.66 66.96 -17.75 1.40) ; 20
( 78.17 67.18 -17.56 0.59) ; 21
( 78.91 67.55 -17.56 0.37) ; 22
( 79.13 68.28 -17.56 0.59) ; 23
( 79.21 69.30 -17.63 0.74) ; 24
( 79.21 70.40 -17.38 0.52) ; 25
( 79.35 70.84 -16.75 0.88) ; 26
( 79.94 71.35 -16.63 1.62) ; 27
( 80.24 71.57 -16.44 1.92) ; 28
( 80.46 71.93 -16.44 1.92) ; 29
( 80.68 72.15 -16.19 1.03) ; 30
( 81.05 72.45 -16.13 0.66) ; 31
( 81.34 72.88 -15.81 0.44) ; 32
( 81.93 73.54 -15.50 0.96) ; 33
( 82.52 74.05 -15.13 1.47) ; 34
( 82.89 74.78 -14.88 1.11) ; 35
( 83.48 75.73 -14.75 0.88) ; 36
( 84.14 76.32 -14.69 0.66) ; 37
( 84.36 76.69 -14.69 0.29) ; 38
( 85.10 76.47 -14.63 0.29) ; 39
( 85.61 76.39 -14.44 0.29) ; 40
( 86.28 76.90 -14.25 0.88) ; 41
( 86.79 77.42 -14.25 1.18) ; 42
( 87.38 77.78 -14.31 1.03) ; 43
( 87.90 78.37 -14.38 0.81) ; 44
( 88.27 79.02 -14.38 0.59) ; 45
( 88.78 79.83 -14.38 0.44) ; 46
( 88.93 80.19 -14.50 1.47) ; 47
( 89.37 80.63 -14.56 2.14) ; 48
( 89.89 81.14 -14.06 2.43) ; 49
( 90.48 81.58 -13.69 1.11) ; 50
( 90.77 81.80 -13.44 0.74) ; 51
( 90.99 82.02 -13.44 0.44) ; 52
( 91.36 82.61 -13.44 0.29) ; 53
( 91.95 83.48 -13.38 0.59) ; 54
( 92.32 84.00 -13.38 0.96) ; 55
( 92.47 84.21 -13.38 0.66) ; 56
( 92.91 84.87 -13.38 0.37) ; 57
( 93.13 85.24 -13.38 0.22) ; 58
( 94.01 85.97 -12.69 0.74) ; 59
( 94.46 86.33 -11.88 0.96) ; 60
( 94.97 86.77 -11.81 0.96) ; 61
( 95.19 86.99 -11.19 0.66) ; 62
( 95.56 87.36 -11.19 0.37) ; 63
( 96.15 87.36 -11.19 0.29) ; 64
( 96.89 88.31 -11.19 0.29) ; 65
( 97.18 89.26 -10.94 0.29) ; 66
( 97.70 90.43 -9.56 0.29) ; 67
( 97.84 90.94 -9.56 0.29) ; 68
( 97.84 91.45 -9.50 0.52) ; 69
Low
|
( 66.83 58.12 -23.13 0.81) ; 1, R-1-1-2-1-1-2-1-1-2
( 66.83 57.46 -23.31 0.59) ; 2
( 67.42 57.02 -25.19 0.59) ; 3
( 67.64 56.44 -25.19 0.59) ; 4
( 68.30 56.22 -25.63 0.88) ; 5
( 68.82 56.22 -27.25 0.88) ; 6
( 69.19 56.07 -27.25 0.88) ; 7
( 69.70 56.29 -29.38 0.74) ; 8
( 70.51 56.58 -31.25 0.59) ; 9
( 70.95 56.14 -31.94 0.44) ; 10
( 71.76 55.49 -32.88 0.44) ; 11
( 72.50 55.19 -33.69 0.44) ; 12
( 73.09 55.12 -33.94 0.81) ; 13
( 73.31 55.27 -35.50 1.33) ; 14
( 74.20 54.97 -37.06 1.33) ; 15
( 74.64 54.76 -37.50 1.33) ; 16
( 75.37 54.76 -38.25 1.33) ; 17
( 76.18 54.76 -39.94 1.03) ; 18
( 77.14 54.68 -41.31 0.81) ; 19
( 77.88 54.76 -41.44 0.59) ; 20
( 78.76 54.54 -42.44 0.59) ; 21
( 79.87 54.54 -43.63 0.88) ; 22
( 80.38 54.54 -43.88 0.59) ; 23
( 81.12 54.76 -43.88 0.37) ; 24
( 82.30 55.19 -44.13 0.37) ; 25
( 83.26 55.71 -44.31 0.66) ; 26
( 83.99 56.14 -44.44 1.33) ; 27
( 84.80 56.36 -45.38 1.62) ; 28
( 85.54 56.44 -43.63 1.18) ; 29
( 86.35 56.95 -44.31 0.74) ; 30
( 87.01 57.46 -44.31 0.52) ; 31
( 87.31 58.12 -44.94 0.22) ; 32
( 88.41 59.00 -45.63 0.22) ; 33
( 89.81 59.73 -45.69 0.22) ; 34
( 90.55 60.31 -44.50 0.81) ; 35
( 91.14 60.68 -44.50 1.55) ; 36
( 91.88 61.12 -44.50 1.55) ; 37
( 92.10 61.41 -44.06 1.18) ; 38
( 92.69 61.85 -44.00 0.81) ; 39
( 93.35 62.21 -44.31 0.52) ; 40
( 94.09 62.65 -44.94 1.11) ; 41
( 94.68 62.87 -46.69 1.40) ; 42
( 95.27 63.16 -46.69 1.69) ; 43
( 95.86 63.31 -47.56 0.96) ; 44
( 96.59 63.53 -48.94 0.59) ; 45
Low
) ; End of split
|
( 51.82 50.46 -21.19 0.66) ; 1, R-1-1-2-1-1-2-1-2
( 52.33 51.27 -20.75 0.52) ; 2
( 52.70 52.00 -20.75 0.52) ; 3
( 52.70 52.95 -20.75 0.52) ; 4
( 52.26 54.19 -20.75 0.74) ; 5
( 51.96 55.43 -20.75 0.74) ; 6
( 52.11 56.60 -20.56 0.74) ; 7
( 52.55 57.99 -20.00 1.03) ; 8
( 52.92 59.38 -19.44 1.18) ; 9
( 53.22 60.19 -18.38 1.47) ; 10
( 53.51 61.21 -18.31 1.92) ; 11
( 53.50 62.51 -17.69 1.40) ; 12
( 53.80 63.32 -16.13 1.11) ; 13
( 54.16 64.85 -16.00 0.81) ; 14
( 54.31 65.73 -15.94 0.81) ; 15
( 54.53 66.90 -15.75 0.66) ; 16
( 54.90 67.85 -15.56 0.96) ; 17
( 55.05 68.87 -15.50 0.96) ; 18
( 55.49 69.89 -15.50 0.81) ; 19
( 56.23 70.26 -15.88 0.81) ; 20
( 56.89 70.77 -15.88 0.74) ; 21
( 57.41 71.06 -15.88 0.74) ; 22
( 57.63 71.72 -15.88 0.74) ; 23
( 57.04 72.82 -16.19 1.03) ; 24
( 56.52 74.06 -15.69 1.47) ; 25
( 56.08 74.72 -15.56 1.47) ; 26
( 55.56 75.45 -15.25 1.33) ; 27
( 55.19 75.96 -14.75 1.11) ; 28
( 54.75 77.06 -14.75 0.88) ; 29
( 54.31 78.67 -14.69 1.11) ; 30
( 54.09 79.98 -14.38 1.25) ; 31
( 54.24 81.37 -14.19 1.18) ; 32
( 54.90 82.47 -13.88 1.18) ; 33
( 55.42 83.42 -14.25 0.96) ; 34
( 55.49 84.30 -14.06 1.55) ; 35
( 55.56 85.90 -14.94 1.40) ; 36
( 55.56 86.78 -15.56 0.96) ; 37
( 55.86 87.80 -15.88 0.81) ; 38
( 55.34 89.05 -15.56 1.11) ; 39
( 55.12 89.56 -15.31 1.47) ; 40
( 54.53 90.58 -15.31 0.74) ; 41
( 54.24 91.88 -15.19 0.59) ; 42
( 54.24 92.76 -15.19 0.88) ; 43
( 54.75 93.35 -14.69 0.88) ; 44
( 55.49 94.15 -17.31 0.81) ; 45
( 56.23 94.66 -19.63 0.81) ; 46
( 56.89 95.76 -19.63 0.81) ; 47
( 58.07 97.66 -19.63 1.03) ; 48
( 58.73 98.39 -19.88 1.03) ; 49
( 59.17 99.19 -20.00 0.81) ; 50
( 59.17 99.93 -20.06 0.81) ; 51
( 58.58 100.66 -19.44 0.81) ; 52
( 57.77 101.61 -18.81 1.11) ; 53
( 56.96 102.92 -18.81 0.81) ; 54
( 56.52 104.97 -18.75 1.47) ; 55
( 57.18 106.94 -19.19 1.47) ; 56
( 57.85 107.97 -18.63 1.47) ; 57
( 58.29 108.92 -17.06 1.18) ; 58
( 58.73 109.94 -16.50 0.96) ; 59
( 59.25 111.33 -16.00 0.74) ; 60
( 59.54 111.77 -15.94 0.52) ; 61
( 59.69 112.43 -15.75 0.52) ; 62
( 59.98 113.38 -15.63 0.74) ; 63
( 60.20 113.81 -15.63 0.74) ; 64
( 59.91 114.62 -16.06 0.59) ; 65
( 59.47 115.13 -16.06 0.59) ; 66
( 58.95 116.37 -16.00 0.44) ; 67
( 58.95 116.81 -15.88 0.44) ; 68
( 58.88 116.96 -15.06 0.74) ; 69
( 58.14 117.83 -13.06 0.81) ; 70
( 57.70 118.42 -13.06 0.44) ; 71
( 56.89 118.93 -12.88 0.44) ; 72
Low
) ; End of split
|
( 45.51 40.00 -18.19 0.74) ; 1, R-1-1-2-1-1-2-2
( 46.10 40.00 -19.44 0.74) ; 2
( 47.06 39.93 -21.00 0.74) ; 3
( 47.94 39.79 -21.06 0.74) ; 4
( 48.90 39.35 -21.19 0.74) ; 5
( 50.15 39.05 -22.25 0.81) ; 6
( 51.26 39.71 -23.56 0.74) ; 7
( 52.29 40.37 -24.63 0.96) ; 8
( 53.03 41.25 -25.50 0.81) ; 9
( 53.62 41.69 -26.06 0.81) ; 10
( 54.50 41.76 -27.19 0.74) ; 11
( 55.46 41.54 -28.00 0.74) ; 12
( 56.49 41.10 -28.00 0.66) ; 13
( 57.08 40.37 -28.00 0.96) ; 14
( 57.96 39.79 -28.06 1.69) ; 15
( 58.55 39.49 -28.44 2.06) ; 16
( 59.29 39.20 -28.88 2.06) ; 17
( 60.47 38.69 -29.00 1.40) ; 18
( 61.50 38.25 -29.00 0.96) ; 19
( 62.31 38.25 -29.00 0.81) ; 20
( 63.12 38.47 -29.56 0.81) ; 21
( 64.00 38.69 -29.75 0.81) ; 22
( 65.11 38.91 -29.88 1.11) ; 23
( 65.70 39.13 -31.06 0.96) ; 24
( 66.51 39.42 -32.69 0.96) ; 25
( 67.61 39.86 -32.69 0.81) ; 26
( 68.13 39.79 -33.63 0.81) ; 27
( 69.01 39.49 -34.44 0.74) ; 28
( 70.19 40.00 -34.81 0.88) ; 29
( 71.37 40.15 -35.00 0.96) ; 30
( 72.48 40.37 -35.81 0.74) ; 31
( 73.43 40.44 -36.50 0.81) ; 32
( 74.39 40.15 -36.50 0.66) ; 33
( 75.20 40.44 -37.13 0.66) ; 34
( 76.09 40.37 -37.88 0.74) ; 35
( 77.26 40.30 -39.13 0.96) ; 36
( 78.59 40.37 -39.13 0.74) ; 37
( 79.25 40.95 -39.44 1.03) ; 38
( 80.06 41.03 -40.00 2.14) ; 39
( 80.58 41.17 -40.44 2.50) ; 40
( 81.32 40.88 -40.88 1.84) ; 41
( 82.20 40.44 -40.88 1.40) ; 42
( 83.16 40.08 -41.50 0.96) ; 43
( 84.85 40.22 -41.81 0.74) ; 44
( 86.25 40.30 -42.81 0.74) ; 45
( 87.51 40.66 -43.00 0.74) ; 46
( 88.76 41.32 -43.00 1.03) ; 47
( 89.94 41.61 -43.00 1.03) ; 48
( 90.75 42.12 -43.56 1.03) ; 49
( 92.00 43.15 -43.75 0.88) ; 50
( 92.74 43.73 -43.75 0.66) ; 51
( 93.47 44.03 -44.75 0.66) ; 52
( 94.14 44.83 -45.31 0.66) ; 53
( 95.54 45.85 -45.31 1.03) ; 54
( 96.49 46.22 -45.63 1.33) ; 55
( 97.97 46.66 -46.63 1.99) ; 56
( 99.00 47.31 -47.00 1.25) ; 57
( 99.88 48.07 -48.50 0.52) ; 58
( 101.79 49.24 -48.88 0.52) ; 59
( 103.27 49.97 -49.75 1.25) ; 60
( 104.30 50.48 -50.63 1.55) ; 61
( 105.63 50.77 -50.81 1.18) ; 62
( 106.95 50.70 -51.25 0.81) ; 63
( 108.57 50.63 -51.94 0.59) ; 64
( 110.27 50.26 -52.44 0.81) ; 65
( 111.15 50.70 -53.38 1.18) ; 66
( 111.37 50.99 -55.56 1.47) ; 67
( 111.74 51.65 -56.75 1.11) ; 68
( 112.40 52.75 -56.75 0.81) ; 69
( 112.70 53.04 -58.50 0.81) ; 70
( 113.07 53.26 -62.25 1.03) ; 71
( 113.95 53.33 -59.56 0.59) ; 72
Low
) ; End of split
) ; End of split
|
( 31.99 33.14 -15.94 0.44) ; 1, R-1-1-2-1-2
( 31.77 33.66 -17.31 0.52) ; 2
( 32.29 34.17 -19.81 0.66) ; 3
( 32.14 34.61 -20.69 0.88) ; 4
( 32.06 35.41 -21.06 0.88) ; 5
( 32.65 35.92 -21.75 0.88) ; 6
( 33.91 36.21 -22.94 1.11) ; 7
( 35.45 36.14 -23.94 1.11) ; 8
( 35.97 36.14 -24.81 1.11) ; 9
( 35.96 36.31 -24.81 1.11) ; 10
(
( 35.90 36.43 -26.50 1.11) ; 1, R-1-1-2-1-2-1
( 35.53 36.65 -27.00 1.11) ; 2
( 35.08 36.58 -27.50 1.11) ; 3
( 34.79 36.58 -29.31 0.96) ; 4
( 34.20 36.80 -30.81 0.81) ; 5
( 33.61 37.46 -31.25 0.81) ; 6
( 33.98 38.19 -31.69 0.81) ; 7
( 34.35 39.14 -32.06 0.81) ; 8
( 34.86 40.38 -32.63 0.81) ; 9
( 35.16 41.55 -34.69 0.96) ; 10
( 35.75 42.43 -35.31 0.96) ; 11
( 35.60 43.52 -35.44 0.96) ; 12
( 35.38 44.40 -35.88 1.33) ; 13
( 35.97 45.13 -36.81 1.18) ; 14
( 35.97 46.08 -39.06 0.81) ; 15
( 36.34 47.11 -39.38 0.44) ; 16
( 35.97 48.06 -41.13 0.59) ; 17
( 35.97 48.50 -42.63 0.96) ; 18
( 35.90 48.79 -44.38 1.40) ; 19
( 35.38 49.52 -45.56 1.18) ; 20
( 35.23 49.96 -47.50 0.81) ; 21
( 34.64 50.77 -49.00 0.44) ; 22
( 34.42 51.57 -49.75 0.44) ; 23
( 34.72 52.23 -50.19 0.74) ; 24
( 34.50 53.33 -51.56 1.11) ; 25
( 34.64 53.98 -52.31 0.66) ; 26
( 34.79 54.50 -53.38 0.29) ; 27
( 34.79 55.74 -53.38 0.29) ; 28
( 35.01 57.20 -53.50 0.52) ; 29
( 35.23 57.79 -54.69 1.03) ; 30
( 35.23 58.52 -55.69 0.59) ; 31
( 35.38 59.25 -56.19 0.96) ; 32
( 34.79 60.56 -56.81 1.40) ; 33
( 34.20 61.37 -58.69 1.92) ; 34
( 33.76 62.17 -59.06 1.55) ; 35
( 33.46 62.83 -60.13 1.11) ; 36
( 33.24 63.78 -61.06 0.74) ; 37
( 33.46 64.80 -61.50 0.37) ; 38
( 34.35 65.24 -61.75 0.29) ; 39
( 34.79 66.70 -62.63 0.29) ; 40
( 35.31 67.87 -62.94 0.29) ; 41
( 35.53 69.19 -65.06 0.44) ; 42
( 35.82 69.77 -67.94 0.74) ; 43
( 36.26 70.21 -70.38 1.11) ; 44
( 36.63 70.72 -70.56 1.55) ; 45
( 36.63 71.31 -72.38 1.55) ; 46
( 36.63 72.19 -72.94 0.66) ; 47
( 36.93 72.84 -73.31 0.29) ; 48
( 37.37 73.57 -73.44 0.52) ; 49
( 37.30 74.53 -74.50 0.81) ; 50
( 37.37 74.96 -75.38 1.18) ; 51
( 37.30 75.62 -75.63 0.74) ; 52
( 37.30 76.28 -75.63 0.37) ; 53
( 37.22 76.86 -75.63 0.37) ; 54
( 37.22 77.89 -75.69 0.37) ; 55
( 37.13 79.00 -78.00 0.52) ; 56
( 36.98 79.44 -78.06 0.81) ; 57
( 36.76 79.81 -78.06 1.69) ; 58
( 36.54 80.76 -78.06 0.96) ; 59
( 36.69 81.34 -78.19 0.29) ; 60
( 36.54 82.07 -78.31 0.29) ; 61
( 36.76 82.88 -78.31 0.29) ; 62
( 37.21 84.05 -78.31 0.29) ; 63
( 37.65 85.07 -80.63 0.66) ; 64
( 38.16 85.87 -80.63 1.11) ; 65
( 38.31 86.60 -80.63 0.88) ; 66
( 38.60 87.12 -80.63 0.22) ; 67
( 39.05 88.07 -80.63 0.22) ; 68
( 39.56 89.09 -80.63 0.22) ; 69
( 40.37 89.82 -81.06 0.22) ; 70
( 40.59 90.26 -82.88 0.52) ; 71
( 41.18 90.99 -82.44 1.40) ; 72
( 41.55 91.65 -82.44 1.40) ; 73
( 42.21 92.38 -80.88 0.66) ; 74
( 42.51 92.96 -82.00 0.37) ; 75
( 42.66 93.99 -82.44 0.37) ; 76
( 42.95 94.72 -82.63 0.59) ; 77
( 43.25 95.45 -82.88 0.81) ; 78
Generated
|
( 36.35 36.43 -29.06 0.81) ; 1, R-1-1-2-1-2-2
( 37.16 36.72 -29.63 0.81) ; 2
( 37.97 36.94 -32.19 0.66) ; 3
( 39.08 37.31 -32.81 0.81) ; 4
( 40.18 37.60 -32.94 0.96) ; 5
( 41.43 37.24 -33.81 0.96) ; 6
( 42.24 37.09 -35.56 0.81) ; 7
( 43.35 37.31 -36.50 1.03) ; 8
(
( 43.79 37.60 -41.25 1.55) ; 1, R-1-1-2-1-2-2-1
( 44.75 37.38 -41.50 1.11) ; 2
( 45.41 36.94 -43.63 0.74) ; 3
( 46.96 37.16 -43.88 0.74) ; 4
( 48.58 37.16 -45.38 0.96) ; 5
( 49.91 37.02 -46.00 1.33) ; 6
( 50.49 37.09 -47.69 1.33) ; 7
( 51.53 37.31 -49.75 1.03) ; 8
( 52.41 37.82 -50.31 0.74) ; 9
( 53.44 38.11 -51.13 0.74) ; 10
( 54.33 38.63 -51.50 0.74) ; 11
( 54.99 39.21 -51.56 0.74) ; 12
( 55.87 39.14 -52.50 0.44) ; 13
( 56.68 39.58 -53.13 0.44) ; 14
( 57.42 40.09 -54.00 0.44) ; 15
( 58.97 40.31 -55.00 0.52) ; 16
( 60.00 40.45 -55.63 0.81) ; 17
( 60.81 40.67 -57.25 1.25) ; 18
( 61.18 41.11 -58.56 0.96) ; 19
( 61.40 41.62 -59.56 0.22) ; 20
( 62.28 42.13 -60.06 0.22) ; 21
( 63.68 42.06 -60.63 0.37) ; 22
( 64.49 42.28 -61.56 0.74) ; 23
( 65.52 42.72 -62.81 1.62) ; 24
( 65.89 43.16 -63.13 2.14) ; 25
( 66.48 43.23 -63.38 2.14) ; 26
( 66.78 43.45 -64.13 1.69) ; 27
( 67.22 43.67 -64.81 0.96) ; 28
( 67.59 43.89 -64.88 0.52) ; 29
( 68.47 44.11 -64.88 0.22) ; 30
( 69.43 44.33 -65.00 0.22) ; 31
( 71.57 44.84 -65.13 0.22) ; 32
( 72.89 44.98 -65.44 0.22) ; 33
( 75.03 45.06 -65.50 0.37) ; 34
( 75.99 45.06 -65.94 0.74) ; 35
( 76.43 45.28 -67.25 1.03) ; 36
( 76.94 45.50 -67.38 2.43) ; 37
( 77.53 45.79 -67.56 2.14) ; 38
( 77.68 45.79 -68.13 1.69) ; 39
( 78.34 46.23 -68.19 0.81) ; 40
( 78.79 46.74 -68.63 0.44) ; 41
( 79.82 47.47 -69.44 0.44) ; 42
( 81.14 47.98 -69.81 0.66) ; 43
( 81.73 48.57 -70.63 0.88) ; 44
( 82.98 49.44 -72.75 0.74) ; 45
( 83.59 49.97 -74.56 0.66) ; 46
( 84.26 50.48 -74.69 0.81) ; 47
( 84.92 51.07 -77.44 0.81) ; 48
( 85.58 51.50 -79.44 0.81) ; 49
( 85.88 51.87 -82.38 1.25) ; 50
( 86.61 52.38 -83.75 1.25) ; 51
( 86.83 53.04 -84.38 0.96) ; 52
( 86.98 53.84 -85.75 0.59) ; 53
( 88.01 54.58 -88.56 0.74) ; 54
( 88.60 54.79 -93.75 1.11) ; 55
( 89.19 55.53 -93.94 0.74) ; 56
( 89.63 56.04 -94.44 0.44) ; 57
( 90.08 56.26 -94.69 0.44) ; 58
( 90.37 57.13 -96.00 0.44) ; 59
( 90.81 57.65 -99.19 0.59) ; 60
( 91.62 58.45 -100.00 0.88) ; 61
Generated
|
( 45.25 37.63 -36.69 0.74) ; 1, R-1-1-2-1-2-2-2
( 45.25 38.43 -38.25 0.74) ; 2
( 45.98 39.31 -38.88 0.88) ; 3
( 46.65 39.67 -39.19 0.66) ; 4
( 47.16 39.82 -39.19 0.66) ; 5
( 48.19 40.55 -39.63 0.66) ; 6
( 48.93 41.28 -40.13 0.88) ; 7
( 50.11 42.08 -40.13 0.88) ; 8
( 51.07 43.03 -40.13 0.59) ; 9
( 51.14 44.06 -40.13 0.59) ; 10
( 51.95 44.94 -40.38 0.81) ; 11
( 52.47 45.52 -40.50 1.03) ; 12
( 53.06 46.32 -40.94 1.33) ; 13
( 53.64 47.20 -41.38 1.33) ; 14
( 54.01 48.37 -41.81 1.62) ; 15
( 54.53 48.88 -42.75 1.62) ; 16
( 55.34 49.91 -43.00 1.25) ; 17
( 55.86 50.71 -43.00 0.74) ; 18
( 56.00 51.22 -43.38 0.52) ; 19
( 56.15 52.76 -43.88 0.44) ; 20
( 56.74 53.49 -44.06 0.44) ; 21
( 57.03 54.58 -45.13 0.74) ; 22
( 56.67 55.24 -48.75 0.96) ; 23
( 56.52 56.34 -49.94 0.96) ; 24
( 56.30 57.29 -55.00 0.96) ; 25
( 56.89 57.43 -56.94 1.11) ; 26
( 56.67 58.75 -60.94 0.52) ; 27
( 56.74 59.99 -61.75 0.52) ; 28
( 56.52 60.43 -62.31 0.81) ; 29
( 56.37 61.09 -62.50 1.25) ; 30
( 56.30 61.67 -64.31 1.62) ; 31
( 56.30 62.48 -66.06 1.18) ; 32
( 56.30 62.92 -67.63 0.81) ; 33
( 56.37 63.79 -66.63 0.59) ; 34
( 56.30 64.67 -67.25 0.37) ; 35
( 56.00 65.84 -67.25 0.37) ; 36
( 55.78 67.34 -67.19 0.29) ; 37
( 55.93 68.21 -68.13 0.66) ; 38
( 55.93 68.73 -68.38 1.11) ; 39
( 56.01 69.82 -69.19 1.47) ; 40
( 56.08 70.41 -69.69 1.47) ; 41
( 56.30 71.58 -71.31 1.11) ; 42
( 56.37 72.09 -72.06 0.81) ; 43
( 56.45 73.40 -70.25 0.37) ; 44
( 56.23 74.21 -70.81 0.66) ; 45
( 56.23 75.23 -71.19 0.96) ; 46
( 56.52 75.52 -71.19 0.59) ; 47
( 57.04 76.33 -71.19 0.29) ; 48
( 57.18 77.13 -71.19 0.29) ; 49
( 57.33 77.79 -71.31 0.29) ; 50
( 57.41 78.67 -71.69 0.66) ; 51
( 57.70 79.18 -72.31 1.11) ; 52
( 57.77 79.84 -72.94 1.11) ; 53
( 58.07 80.64 -73.31 0.74) ; 54
( 58.29 81.15 -73.31 0.44) ; 55
( 58.66 81.81 -73.63 0.44) ; 56
( 58.95 82.40 -74.13 1.18) ; 57
( 59.25 83.05 -74.44 1.40) ; 58
( 59.62 83.49 -74.63 1.03) ; 59
( 59.69 83.78 -74.69 0.74) ; 60
( 60.06 84.59 -74.69 0.37) ; 61
( 60.57 85.39 -75.06 0.29) ; 62
( 61.02 86.20 -75.81 0.29) ; 63
( 61.68 87.37 -77.81 0.29) ; 64
( 61.97 87.80 -78.56 0.29) ; 65
( 62.12 88.10 -78.56 0.66) ; 66
( 62.34 88.61 -78.69 1.40) ; 67
( 62.56 89.34 -79.44 1.62) ; 68
( 62.93 89.85 -80.25 0.88) ; 69
( 63.08 90.14 -81.38 0.52) ; 70
( 63.15 90.58 -81.75 0.29) ; 71
( 64.18 92.19 -82.25 0.29) ; 72
( 64.99 93.87 -82.81 0.29) ; 73
( 65.21 94.75 -82.75 0.29) ; 74
( 65.72 95.70 -83.25 1.03) ; 75
( 66.09 96.51 -84.13 1.03) ; 76
( 66.46 97.16 -84.69 0.66) ; 77
( 66.61 97.60 -83.13 0.29) ; 78
( 66.97 98.55 -83.13 0.29) ; 79
( 67.42 99.65 -82.25 0.52) ; 80
( 67.49 99.94 -82.00 0.74) ; 81
( 67.56 100.38 -81.94 0.44) ; 82
( 67.71 101.26 -81.94 0.22) ; 83
( 67.78 102.06 -81.94 0.22) ; 84
( 68.15 103.01 -81.94 0.59) ; 85
( 68.30 103.45 -82.38 0.88) ; 86
( 68.45 104.40 -82.38 0.88) ; 87
( 68.37 104.84 -81.88 0.59) ; 88
( 68.89 105.57 -80.81 0.29) ; 89
( 69.04 105.86 -80.56 0.29) ; 90
( 69.55 106.89 -80.25 0.59) ; 91
( 69.70 107.40 -80.56 0.88) ; 92
( 69.99 107.98 -81.00 0.88) ; 93
( 69.99 108.57 -81.75 0.52) ; 94
Incomplete
) ; End of split
) ; End of split
) ; End of split
|
( 29.81 29.72 -9.06 0.74) ; 1, R-1-1-2-2
( 29.07 30.08 -7.31 0.59) ; 2
( 28.34 30.37 -6.69 0.59) ; 3
( 27.82 31.32 -6.19 0.66) ; 4
( 27.53 32.27 -6.00 0.66) ; 5
( 27.97 33.74 -5.44 0.66) ; 6
( 28.26 35.56 -4.81 0.81) ; 7
( 28.93 36.73 -4.69 0.88) ; 8
( 29.44 37.76 -4.88 0.96) ; 9
( 29.74 39.07 -6.00 0.81) ; 10
( 30.33 40.53 -5.38 0.88) ; 11
( 30.70 41.19 -5.25 0.74) ; 12
( 31.21 41.85 -4.13 0.59) ; 13
( 31.65 43.02 -3.75 0.52) ; 14
( 31.95 43.60 -3.25 0.52) ; 15
( 32.10 43.75 -1.69 0.66) ; 16
( 31.95 44.04 -0.81 0.66) ; 17
( 32.02 44.70 -0.38 0.66) ; 18
( 32.17 45.43 0.44 0.59) ; 19
( 32.17 45.87 1.13 0.59) ; 20
( 32.02 46.89 1.31 0.81) ; 21
( 32.39 47.84 1.31 0.81) ; 22
( 32.46 49.45 1.00 0.96) ; 23
( 32.32 50.62 1.00 0.96) ; 24
( 32.17 51.50 0.81 0.96) ; 25
( 32.10 52.52 0.69 0.96) ; 26
( 31.65 53.76 0.63 0.74) ; 27
( 31.73 54.57 0.63 0.74) ; 28
( 31.95 55.81 1.88 1.11) ; 29
( 31.87 56.91 1.94 1.25) ; 30
( 31.87 57.35 1.63 0.96) ; 31
( 31.58 58.30 1.44 0.88) ; 32
( 30.99 59.32 0.88 0.88) ; 33
( 30.55 60.27 0.63 0.81) ; 34
( 30.55 61.29 0.19 0.88) ; 35
( 30.55 61.95 0.13 0.81) ; 36
( 31.06 62.90 0.00 0.74) ; 37
( 31.21 63.78 0.25 0.81) ; 38
( 31.21 64.80 0.25 0.81) ; 39
( 30.77 65.53 0.25 0.81) ; 40
( 30.11 66.56 0.56 0.81) ; 41
( 29.30 67.36 0.63 0.81) ; 42
( 28.71 68.38 0.63 0.66) ; 43
( 28.41 69.19 0.38 0.66) ; 44
( 28.63 70.58 -0.13 0.96) ; 45
( 28.63 71.09 -0.75 0.96) ; 46
( 28.63 71.89 -1.44 0.96) ; 47
( 28.93 73.21 -1.56 0.81) ; 48
( 29.15 73.94 -1.56 0.81) ; 49
( 29.15 74.52 -1.31 0.52) ; 50
( 29.37 75.18 -1.13 0.52) ; 51
( 29.44 75.69 -1.00 0.81) ; 52
( 29.66 76.86 -0.56 0.88) ; 53
( 29.44 77.67 -0.13 0.66) ; 54
( 29.22 78.47 1.06 0.66) ; 55
( 28.56 79.06 1.25 0.81) ; 56
( 27.90 79.42 1.56 0.96) ; 57
( 27.23 80.52 1.75 0.74) ; 58
( 26.79 81.40 1.81 0.74) ; 59
( 26.50 82.71 2.19 0.88) ; 60
( 26.50 84.10 2.00 1.11) ; 61
( 26.87 84.85 1.94 0.59) ; 62
( 27.02 85.88 2.94 0.52) ; 63
( 27.09 87.12 3.38 0.59) ; 64
( 27.16 88.58 3.81 0.74) ; 65
( 27.09 89.24 4.13 0.74) ; 66
( 27.09 90.34 4.44 1.03) ; 67
( 26.87 91.43 4.13 0.74) ; 68
( 26.72 92.31 4.06 0.74) ; 69
( 27.24 93.19 5.31 0.96) ; 70
( 27.46 94.36 6.69 0.88) ; 71
( 27.68 95.89 8.38 0.81) ; 72
( 27.31 96.99 10.06 1.11) ; 73
( 27.24 97.72 10.38 0.81) ; 74
( 26.80 98.67 11.13 0.81) ; 75
( 26.13 99.40 11.31 0.81) ; 76
( 25.76 100.28 10.44 0.81) ; 77
( 25.62 101.01 10.38 0.81) ; 78
( 26.28 102.03 9.81 0.66) ; 79
( 26.94 103.20 9.13 0.66) ; 80
( 27.46 103.93 8.50 0.66) ; 81
( 28.34 104.74 8.06 0.88) ; 82
( 29.23 105.76 6.69 1.03) ; 83
( 29.52 106.34 6.38 0.74) ; 84
( 29.82 107.22 6.19 0.52) ; 85
( 29.74 107.88 6.19 0.52) ; 86
( 29.67 108.76 6.19 0.52) ; 87
( 30.04 109.49 6.19 0.52) ; 88
( 30.18 109.78 6.13 0.52) ; 89
( 29.82 110.73 5.56 0.44) ; 90
( 29.37 111.53 5.56 0.44) ; 91
( 29.08 111.90 6.19 0.44) ; 92
( 28.56 112.19 6.31 0.59) ; 93
Low
) ; End of split
) ; End of split
|
( 27.41 15.56 -1.19 0.81) ; 1, R-1-2
( 28.00 15.85 -0.75 0.66) ; 2
( 28.37 16.14 -0.50 0.66) ; 3
( 29.03 16.43 -0.19 0.66) ; 4
( 29.55 16.65 -0.13 1.03) ; 5
( 29.57 16.69 -0.13 1.03) ; 6
(
( 29.99 17.38 0.06 0.74) ; 1, R-1-2-1
( 30.51 18.04 0.31 0.52) ; 2
( 30.73 18.55 0.63 0.52) ; 3
( 31.10 19.58 0.81 0.52) ; 4
( 31.32 20.31 1.25 0.66) ; 5
( 31.32 21.04 1.31 0.66) ; 6
( 31.69 21.55 1.38 0.66) ; 7
( 32.27 22.28 1.44 0.66) ; 8
( 32.50 23.01 1.50 0.66) ; 9
( 32.86 23.16 1.69 0.66) ; 10
( 33.60 23.45 1.69 0.66) ; 11
( 34.34 23.60 1.81 0.66) ; 12
( 35.07 23.82 1.56 0.96) ; 13
( 35.66 23.89 1.44 1.47) ; 14
( 36.62 24.47 1.44 1.47) ; 15
( 37.06 24.69 1.25 1.18) ; 16
( 37.51 24.69 1.25 0.81) ; 17
( 37.95 25.06 1.25 0.44) ; 18
( 39.05 25.72 1.00 0.44) ; 19
( 39.94 26.30 0.56 0.44) ; 20
( 40.45 27.03 0.50 0.44) ; 21
( 41.26 27.18 1.50 0.59) ; 22
( 41.48 27.25 2.06 0.81) ; 23
( 42.29 27.40 2.56 0.59) ; 24
( 42.81 27.91 2.94 0.59) ; 25
( 43.47 28.79 3.00 0.59) ; 26
( 44.38 29.33 3.13 0.44) ; 27
( 45.78 29.70 3.63 0.59) ; 28
( 46.29 30.28 3.88 0.37) ; 29
( 46.88 31.09 3.94 0.59) ; 30
( 47.47 31.60 4.44 0.29) ; 31
( 48.36 31.96 4.63 0.29) ; 32
( 49.32 32.40 4.75 0.29) ; 33
( 49.76 32.99 4.81 0.29) ; 34
( 49.98 33.06 5.56 0.96) ; 35
( 50.20 33.43 6.19 1.62) ; 36
( 50.72 33.64 6.25 2.21) ; 37
( 51.53 33.79 6.50 1.11) ; 38
( 52.04 34.16 7.25 0.74) ; 39
( 52.70 34.59 7.81 0.44) ; 40
( 53.29 34.96 9.13 0.29) ; 41
( 53.66 35.62 9.69 0.52) ; 42
( 53.81 35.84 10.56 0.88) ; 43
( 54.03 36.57 10.81 0.74) ; 44
( 54.25 37.37 11.13 0.44) ; 45
( 54.62 38.03 11.81 0.44) ; 46
( 55.28 38.47 12.19 0.29) ; 47
( 55.87 38.91 12.50 0.29) ; 48
( 56.76 39.93 12.50 0.29) ; 49
( 56.98 40.37 13.00 0.66) ; 50
( 57.57 40.81 13.75 0.66) ; 51
( 57.79 41.83 14.56 0.81) ; 52
( 58.38 42.12 15.00 0.59) ; 53
( 59.11 42.49 15.25 0.59) ; 54
( 59.70 43.00 15.75 1.18) ; 55
( 60.51 43.29 15.75 1.84) ; 56
( 61.10 43.59 15.88 1.92) ; 57
( 61.84 43.95 16.06 0.81) ; 58
( 62.72 44.32 16.06 0.52) ; 59
( 63.61 44.97 16.06 0.52) ; 60
( 64.20 45.41 16.06 0.52) ; 61
( 64.57 46.07 16.06 0.52) ; 62
( 64.64 46.51 16.06 0.52) ; 63
Low
|
( 29.20 17.55 1.50 0.52) ; 1, R-1-2-2
( 29.12 17.69 1.94 0.59) ; 2
( 28.39 18.42 2.13 0.52) ; 3
( 28.09 19.16 2.13 0.52) ; 4
( 27.58 20.62 2.63 0.66) ; 5
( 26.84 21.28 2.94 0.66) ; 6
( 26.54 21.64 4.25 0.66) ; 7
( 26.54 22.52 4.38 0.52) ; 8
( 26.99 23.03 6.19 0.66) ; 9
( 27.87 23.91 6.25 0.66) ; 10
( 28.90 25.08 6.25 0.59) ; 11
( 29.49 25.37 6.44 0.59) ; 12
( 31.19 26.25 6.88 0.74) ; 13
( 31.63 27.34 7.63 0.88) ; 14
( 31.77 28.22 8.13 1.11) ; 15
( 31.92 28.95 8.19 1.11) ; 16
( 31.98 30.44 8.44 0.52) ; 17
( 32.57 31.61 8.69 0.52) ; 18
( 32.87 32.34 9.06 0.52) ; 19
( 33.09 32.92 10.38 0.81) ; 20
( 33.61 33.36 11.38 0.81) ; 21
( 33.90 34.17 11.38 0.66) ; 22
( 33.90 35.48 11.44 0.52) ; 23
( 34.42 36.21 11.75 0.52) ; 24
( 34.56 37.31 12.63 0.74) ; 25
( 34.56 37.97 13.06 0.74) ; 26
( 34.49 39.06 14.31 0.88) ; 27
( 34.71 39.58 14.38 0.88) ; 28
( 34.56 40.82 14.81 0.66) ; 29
( 34.71 41.40 15.06 0.66) ; 30
( 34.93 41.70 15.50 0.66) ; 31
( 35.45 41.99 16.13 0.66) ; 32
( 35.37 43.08 16.56 0.81) ; 33
( 35.30 44.11 17.56 0.81) ; 34
( 35.01 45.86 18.06 0.59) ; 35
( 34.93 47.47 17.69 0.74) ; 36
( 35.30 49.08 17.38 0.74) ; 37
( 35.89 49.88 17.94 0.59) ; 38
( 36.11 50.91 17.88 0.66) ; 39
( 35.96 51.93 17.88 0.66) ; 40
( 35.82 52.66 18.00 0.66) ; 41
( 36.99 53.90 18.25 0.52) ; 42
( 37.88 53.90 17.88 0.52) ; 43
( 38.98 52.95 17.13 0.52) ; 44
( 39.65 51.71 16.56 0.37) ; 45
( 40.31 51.27 16.19 0.59) ; 46
( 40.68 50.83 14.69 0.59) ; 47
Low
) ; End of split
) ; End of split
|
( 26.48 13.03 -3.00 2.80) ; 1, R-2
( 27.14 13.10 -3.75 1.47) ; 2
( 27.73 12.81 -3.75 1.11) ; 3
( 28.54 12.59 -3.94 0.96) ; 4
( 28.98 12.81 -4.00 0.81) ; 5
( 29.42 13.03 -4.00 0.81) ; 6
( 30.23 13.76 -4.31 1.03) ; 7
( 31.12 14.57 -5.44 1.03) ; 8
( 31.85 14.93 -6.19 1.03) ; 9
( 32.81 15.52 -6.38 1.18) ; 10
( 33.77 15.81 -6.50 1.18) ; 11
( 34.36 15.81 -7.06 1.18) ; 12
( 35.61 15.81 -7.19 1.18) ; 13
( 36.64 15.44 -7.94 1.25) ; 14
( 37.60 15.30 -8.88 1.25) ; 15
( 38.63 15.00 -8.94 1.03) ; 16
( 39.59 15.22 -10.06 1.18) ; 17
( 41.14 15.52 -10.38 1.33) ; 18
( 42.32 15.88 -10.38 1.62) ; 19
( 43.13 16.25 -10.44 2.28) ; 20
( 44.16 16.54 -11.00 2.43) ; 21
(
( 45.26 16.32 -11.50 0.88) ; 1, R-2-1
( 46.37 16.17 -11.25 0.74) ; 2
( 47.03 16.25 -11.38 0.74) ; 3
( 48.14 16.61 -11.38 1.03) ; 4
( 48.80 16.69 -11.56 0.81) ; 5
( 49.90 16.83 -11.81 0.66) ; 6
( 50.79 17.34 -11.94 0.81) ; 7
( 51.67 17.56 -12.00 0.81) ; 8
( 52.78 17.71 -12.25 0.88) ; 9
( 53.81 17.56 -11.06 0.88) ; 10
( 54.33 17.56 -11.06 0.88) ; 11
( 54.84 17.56 -11.06 0.88) ; 12
( 55.95 17.34 -10.69 0.74) ; 13
( 58.23 17.20 -7.19 0.66) ; 14
( 58.89 18.00 -14.06 0.96) ; 15
( 59.41 18.59 -16.00 0.96) ; 16
( 60.29 19.68 -16.94 0.96) ; 17
( 60.88 20.56 -18.00 0.81) ; 18
( 61.10 20.93 -20.00 0.81) ; 19
( 62.50 21.22 -17.00 0.81) ; 20
( 63.31 21.44 -18.44 1.25) ; 21
( 63.98 21.36 -19.63 1.03) ; 22
( 64.57 21.14 -19.69 1.03) ; 23
( 65.08 20.93 -19.69 0.81) ; 24
( 65.67 20.49 -19.94 0.81) ; 25
( 66.11 20.12 -20.38 1.03) ; 26
( 67.22 19.90 -19.56 0.81) ; 27
( 68.54 19.83 -19.75 0.81) ; 28
( 69.50 19.61 -19.81 0.81) ; 29
( 70.83 19.76 -21.19 1.11) ; 30
( 71.49 19.76 -23.00 1.11) ; 31
( 72.38 19.90 -23.63 1.11) ; 32
( 72.96 19.61 -24.75 1.11) ; 33
( 73.11 19.68 -26.25 0.88) ; 34
( 73.63 20.34 -27.44 0.88) ; 35
( 74.59 20.49 -28.50 0.88) ; 36
( 75.69 20.85 -29.25 1.03) ; 37
( 76.50 21.00 -29.88 1.03) ; 38
( 77.31 21.00 -30.38 1.18) ; 39
( 77.97 21.44 -31.63 1.25) ; 40
( 78.56 21.66 -32.69 1.25) ; 41
( 79.08 22.02 -33.13 0.96) ; 42
( 79.37 22.24 -33.13 0.66) ; 43
( 79.45 22.90 -33.44 0.52) ; 44
( 80.18 23.63 -33.81 0.66) ; 45
( 80.99 24.00 -34.19 0.88) ; 46
( 81.73 24.14 -35.19 0.88) ; 47
( 82.47 24.51 -36.50 0.66) ; 48
( 82.91 25.46 -36.69 0.66) ; 49
( 83.35 26.04 -37.00 0.96) ; 50
( 84.02 26.77 -37.94 1.18) ; 51
( 84.60 27.07 -38.13 0.81) ; 52
( 85.27 27.50 -38.50 0.59) ; 53
( 85.86 27.87 -38.94 0.59) ; 54
( 86.15 28.60 -39.81 0.59) ; 55
( 86.89 29.33 -40.06 0.74) ; 56
( 87.85 29.84 -40.06 0.74) ; 57
( 88.44 30.21 -40.38 0.74) ; 58
( 89.10 30.43 -40.94 0.74) ; 59
( 89.69 30.65 -41.44 0.74) ; 60
( 90.57 30.72 -39.81 0.74) ; 61
( 92.10 30.25 -39.69 0.44) ; 62
( 93.06 29.95 -39.69 0.44) ; 63
( 93.94 29.95 -38.25 0.88) ; 64
( 94.90 30.25 -38.25 1.18) ; 65
( 95.93 30.61 -37.75 1.40) ; 66
( 97.11 30.90 -37.50 1.11) ; 67
( 97.85 31.42 -38.31 0.59) ; 68
( 98.51 31.78 -40.31 0.37) ; 69
( 99.84 32.29 -41.50 0.37) ; 70
( 101.01 32.37 -41.50 0.37) ; 71
( 101.46 32.29 -41.50 1.03) ; 72
( 102.19 32.22 -41.69 1.03) ; 73
( 102.71 32.07 -42.88 1.03) ; 74
( 103.45 32.15 -43.63 0.74) ; 75
( 104.48 32.15 -44.44 0.44) ; 76
( 105.36 32.51 -45.56 0.29) ; 77
( 106.54 32.66 -46.06 0.15) ; 78
( 107.28 32.73 -46.63 0.15) ; 79
( 108.09 32.37 -46.94 0.15) ; 80
( 108.97 32.29 -46.94 0.15) ; 81
( 110.00 32.07 -47.69 0.44) ; 82
( 110.37 32.15 -48.63 1.11) ; 83
( 110.81 32.07 -47.75 1.77) ; 84
( 111.55 31.93 -48.25 2.43) ; 85
( 112.43 31.56 -48.38 1.62) ; 86
( 112.95 31.64 -49.56 0.74) ; 87
( 113.39 31.71 -51.19 0.29) ; 88
( 114.05 31.93 -53.44 0.29) ; 89
( 115.31 31.85 -53.44 0.29) ; 90
( 116.34 31.34 -54.38 0.22) ; 91
( 117.74 31.05 -55.19 0.22) ; 92
( 119.21 31.05 -56.75 0.22) ; 93
( 120.54 31.27 -57.50 0.74) ; 94
( 121.35 31.49 -58.06 1.33) ; 95
( 122.01 31.64 -58.63 0.44) ; 96
( 122.60 32.07 -59.00 0.44) ; 97
( 123.12 32.37 -60.13 1.11) ; 98
( 123.56 32.59 -61.06 1.40) ; 99
( 123.71 32.59 -62.94 1.03) ; 100
( 124.22 32.95 -63.25 0.66) ; 101
( 124.96 33.02 -63.31 0.37) ; 102
( 125.99 32.88 -64.06 0.37) ; 103
( 126.58 33.32 -64.31 0.59) ; 104
( 126.87 33.76 -64.38 0.59) ; 105
( 127.61 34.12 -64.94 0.96) ; 106
( 127.98 34.34 -65.88 1.33) ; 107
( 128.13 34.56 -66.94 1.69) ; 108
( 128.64 34.85 -68.13 1.84) ; 109
( 129.23 35.44 -67.69 0.66) ; 110
( 129.67 35.44 -70.31 0.44) ; 111
( 130.63 35.51 -71.56 0.44) ; 112
( 131.52 35.88 -71.69 0.44) ; 113
( 132.18 36.09 -72.94 0.44) ; 114
( 132.62 36.39 -72.94 0.88) ; 115
( 133.28 36.31 -73.44 1.62) ; 116
( 134.31 36.17 -74.06 1.62) ; 117
Low
|
( 44.58 17.67 -11.19 0.88) ; 1, R-2-2
( 45.10 18.55 -11.19 0.59) ; 2
( 45.24 19.65 -11.44 0.59) ; 3
( 45.47 20.52 -11.44 0.74) ; 4
( 45.69 21.18 -11.44 0.59) ; 5
( 46.35 21.33 -11.44 0.59) ; 6
( 47.23 21.69 -11.81 0.81) ; 7
( 47.75 21.69 -12.00 0.81) ; 8
( 48.63 21.47 -12.81 0.81) ; 9
( 49.30 21.18 -14.56 0.66) ; 10
( 49.74 21.04 -15.81 0.66) ; 11
( 50.25 21.47 -15.81 0.66) ; 12
( 50.84 21.84 -16.25 0.66) ; 13
( 51.29 22.50 -16.31 0.66) ; 14
( 51.58 23.01 -16.81 0.96) ; 15
( 51.87 23.74 -17.13 1.11) ; 16
( 51.87 24.25 -18.63 0.88) ; 17
( 52.61 25.06 -18.81 0.74) ; 18
( 53.13 26.15 -20.00 0.59) ; 19
( 53.94 26.52 -20.13 0.59) ; 20
( 54.53 26.52 -20.69 0.74) ; 21
( 55.48 26.45 -20.88 0.59) ; 22
( 56.30 26.37 -21.31 0.59) ; 23
( 57.03 26.45 -21.31 0.59) ; 24
( 57.70 26.96 -21.69 0.88) ; 25
( 58.21 27.54 -21.94 1.18) ; 26
( 58.95 27.54 -22.75 1.18) ; 27
( 59.61 27.76 -23.94 0.96) ; 28
( 60.49 28.13 -24.13 0.96) ; 29
( 61.97 28.86 -24.63 0.81) ; 30
( 63.07 29.22 -25.75 0.81) ; 31
( 64.10 29.30 -25.75 0.66) ; 32
( 64.99 29.00 -26.31 0.66) ; 33
( 66.02 28.64 -27.25 0.66) ; 34
( 67.35 29.00 -28.19 0.59) ; 35
( 68.23 29.00 -28.69 0.74) ; 36
( 69.11 29.15 -28.81 0.74) ; 37
( 69.85 29.30 -29.00 0.74) ; 38
( 70.59 29.37 -29.13 0.74) ; 39
( 71.25 29.73 -29.88 0.59) ; 40
( 71.99 29.95 -29.88 0.59) ; 41
( 73.46 31.20 -30.13 0.66) ; 42
( 73.90 31.34 -30.75 1.33) ; 43
( 74.49 31.78 -30.94 1.92) ; 44
( 75.38 32.07 -31.38 2.06) ; 45
( 76.26 32.29 -31.69 1.77) ; 46
( 77.00 32.37 -31.69 0.81) ; 47
( 77.81 32.37 -32.06 0.59) ; 48
( 78.40 32.44 -32.63 0.59) ; 49
( 79.21 32.37 -33.06 0.59) ; 50
( 79.87 32.22 -33.31 0.59) ; 51
( 80.53 32.00 -34.38 0.59) ; 52
( 82.38 31.64 -33.00 0.52) ; 53
( 83.19 31.42 -34.44 0.29) ; 54
( 84.36 30.90 -34.75 0.29) ; 55
( 85.62 30.17 -35.00 0.29) ; 56
( 86.57 29.52 -35.38 0.52) ; 57
( 86.87 29.22 -35.38 0.88) ; 58
( 87.68 28.78 -35.56 1.47) ; 59
( 88.27 28.20 -35.69 1.84) ; 60
( 88.93 27.47 -35.75 1.84) ; 61
( 89.52 27.03 -35.75 1.03) ; 62
( 89.89 26.59 -35.94 0.52) ; 63
( 90.48 26.37 -36.13 0.37) ; 64
( 91.22 25.64 -36.31 0.29) ; 65
( 91.73 24.98 -36.56 0.29) ; 66
( 92.10 24.54 -36.56 1.03) ; 67
( 92.62 23.81 -36.38 1.69) ; 68
( 93.35 23.01 -36.38 1.40) ; 69
( 93.87 22.35 -36.38 1.18) ; 70
( 94.46 21.77 -36.38 0.88) ; 71
( 95.12 21.26 -36.38 0.52) ; 72
( 96.30 20.45 -36.31 0.29) ; 73
( 98.14 19.50 -36.38 0.29) ; 74
( 99.17 19.14 -36.56 0.29) ; 75
( 99.47 19.06 -35.94 0.59) ; 76
( 99.98 18.92 -35.88 0.74) ; 77
( 100.87 18.70 -35.56 0.74) ; 78
( 101.60 18.77 -35.44 0.44) ; 79
( 102.86 18.70 -35.38 0.29) ; 80
( 104.55 18.48 -35.38 0.29) ; 81
( 106.02 18.55 -35.06 0.29) ; 82
( 106.83 18.92 -35.31 0.88) ; 83
( 107.79 19.35 -35.75 1.11) ; 84
( 108.31 19.87 -36.06 1.18) ; 85
( 109.41 20.38 -36.19 0.96) ; 86
( 110.59 20.74 -36.50 0.44) ; 87
( 111.11 21.18 -36.50 0.29) ; 88
( 112.14 21.69 -36.50 1.03) ; 89
( 112.66 22.21 -36.13 0.81) ; 90
( 113.02 22.64 -35.50 0.59) ; 91
( 113.69 23.38 -35.94 0.37) ; 92
( 115.09 24.25 -37.06 0.22) ; 93
( 115.97 24.98 -37.19 0.22) ; 94
( 116.63 25.93 -37.38 0.52) ; 95
( 117.00 26.66 -37.38 0.66) ; 96
( 117.44 27.18 -37.50 0.37) ; 97
( 118.11 28.57 -37.63 0.29) ; 98
( 118.70 29.37 -37.88 0.29) ; 99
( 119.21 29.95 -37.31 0.81) ; 100
( 119.58 30.69 -37.13 1.77) ; 101
( 120.46 31.05 -36.69 2.06) ; 102
( 121.20 30.98 -36.44 1.33) ; 103
( 121.79 30.90 -36.38 0.66) ; 104
( 122.23 30.83 -36.19 0.37) ; 105
( 123.26 30.39 -36.19 0.29) ; 106
( 124.22 29.95 -35.88 0.29) ; 107
( 125.18 29.44 -35.81 0.29) ; 108
( 125.47 29.30 -35.81 0.29) ; 109
( 125.99 28.71 -35.81 1.18) ; 110
( 126.51 28.27 -35.81 1.18) ; 111
( 126.80 27.98 -35.81 0.44) ; 112
( 127.09 27.47 -35.81 0.22) ; 113
( 127.46 27.18 -35.69 0.29) ; 114
Low
) ; End of split
) ; End of split
) ; End of tree
( (Color MoneyGreen)
(Dendrite)
( -0.20 8.59 -12.13 3.90) ; Root
( -0.20 10.27 -12.44 3.54) ; 1, R
( 0.16 11.88 -12.94 3.83) ; 2
( 0.53 13.27 -13.19 3.98) ; 3
( 0.83 14.88 -13.06 4.57) ; 4
( 0.75 15.90 -13.06 4.79) ; 5
( 0.68 17.00 -13.06 4.35) ; 6
( 0.90 18.53 -13.06 4.57) ; 7
( 0.97 20.21 -13.44 5.23) ; 8
(
( 1.20 21.31 -13.38 5.16) ; 1, R-1
(
( 2.15 21.82 -14.06 3.76) ; 1, R-1-1
( 2.90 22.70 -14.06 3.76) ; 2
(
( 2.89 22.77 -14.06 3.02) ; 1, R-1-1-1
( 3.63 24.02 -14.06 3.09) ; 2
( 4.66 25.55 -14.06 3.09) ; 3
( 5.10 26.43 -14.06 2.87) ; 4
( 5.98 27.74 -14.88 2.73) ; 5
( 6.50 28.69 -15.25 3.39) ; 6
( 7.24 29.72 -15.44 4.13) ; 7
( 7.33 29.94 -15.44 4.13) ; 8
(
( 7.74 30.99 -15.88 4.13) ; 1, R-1-1-1-1
( 7.88 31.79 -16.50 3.68) ; 2
(
( 8.92 32.16 -16.31 1.84) ; 1, R-1-1-1-1-1
( 9.43 32.67 -16.50 1.18) ; 2
( 10.17 33.18 -15.94 0.96) ; 3
( 10.61 33.40 -15.94 1.11) ; 4
(
( 11.49 33.55 -15.94 1.33) ; 1, R-1-1-1-1-1-1
( 11.94 33.55 -16.25 1.33) ; 2
( 12.38 33.40 -16.44 1.11) ; 3
( 13.41 33.26 -15.88 0.96) ; 4
( 14.29 33.62 -15.19 1.11) ; 5
( 14.88 34.06 -14.25 0.96) ; 6
( 15.47 34.79 -13.31 0.96) ; 7
( 16.36 34.94 -12.38 0.96) ; 8
( 17.24 35.45 -11.63 0.66) ; 9
( 17.90 35.59 -11.06 0.66) ; 10
( 18.27 35.89 -10.69 0.66) ; 11
( 18.71 35.89 -9.81 0.66) ; 12
( 19.23 35.89 -9.81 0.88) ; 13
( 19.97 35.89 -9.75 0.88) ; 14
( 21.15 35.89 -9.50 0.88) ; 15
( 22.55 36.11 -9.38 0.88) ; 16
( 23.36 36.40 -9.50 1.03) ; 17
( 24.39 36.84 -10.06 0.96) ; 18
( 25.42 37.20 -10.38 0.96) ; 19
( 26.45 37.64 -9.88 1.03) ; 20
( 27.33 38.37 -9.38 1.18) ; 21
( 27.63 38.66 -9.25 1.18) ; 22
(
( 28.51 39.18 -9.13 0.52) ; 1, R-1-1-1-1-1-1-1
( 28.73 39.83 -9.06 0.52) ; 2
( 29.40 40.64 -9.00 0.74) ; 3
( 29.84 41.44 -9.00 0.96) ; 4
( 30.06 42.10 -8.94 0.74) ; 5
( 30.58 42.69 -9.00 0.59) ; 6
( 31.39 42.98 -9.00 0.74) ; 7
( 32.12 43.27 -9.00 0.96) ; 8
( 33.38 43.27 -9.00 0.96) ; 9
( 34.26 43.34 -9.50 0.88) ; 10
( 35.14 43.34 -10.44 0.88) ; 11
( 35.88 43.64 -10.44 1.03) ; 12
( 36.99 43.78 -10.75 0.81) ; 13
( 37.72 43.71 -11.69 0.81) ; 14
( 38.53 43.71 -12.19 0.81) ; 15
( 39.49 43.64 -12.19 0.74) ; 16
( 40.52 44.15 -12.31 0.74) ; 17
( 41.33 45.02 -12.69 0.96) ; 18
( 42.00 46.12 -12.19 0.74) ; 19
( 42.73 47.29 -11.69 0.81) ; 20
( 43.54 48.09 -12.38 0.96) ; 21
( 44.50 48.46 -12.94 1.18) ; 22
( 45.38 49.48 -13.44 1.40) ; 23
( 46.42 50.43 -13.81 1.84) ; 24
( 47.08 51.09 -13.81 1.84) ; 25
( 48.11 51.46 -14.00 1.33) ; 26
( 49.14 51.90 -14.00 1.11) ; 27
( 50.17 51.90 -14.63 0.81) ; 28
( 51.28 51.90 -14.94 0.66) ; 29
( 52.38 51.90 -15.38 0.96) ; 30
( 53.41 52.63 -15.75 0.81) ; 31
( 54.37 54.09 -16.06 0.74) ; 32
( 54.97 55.18 -14.81 0.81) ; 33
( 55.26 56.35 -14.81 0.81) ; 34
( 55.19 57.45 -14.63 0.81) ; 35
( 56.00 58.33 -14.25 0.81) ; 36
( 56.74 59.49 -14.06 0.66) ; 37
( 57.33 60.15 -14.00 0.59) ; 38
( 58.06 60.15 -14.00 0.88) ; 39
( 58.73 60.44 -13.31 0.74) ; 40
( 59.32 61.25 -13.75 0.59) ; 41
( 59.61 62.05 -15.63 1.18) ; 42
( 59.90 63.22 -15.38 1.33) ; 43
( 59.90 63.88 -15.31 1.03) ; 44
( 60.49 65.20 -15.31 0.81) ; 45
( 61.01 66.22 -15.31 0.74) ; 46
( 61.67 66.95 -15.31 0.59) ; 47
( 62.56 67.68 -15.38 0.81) ; 48
( 63.22 68.92 -15.63 0.88) ; 49
( 63.22 69.80 -15.63 1.03) ; 50
( 62.85 70.68 -15.31 0.88) ; 51
( 62.78 71.04 -13.25 0.74) ; 52
( 62.93 71.26 -13.13 0.59) ; 53
( 63.37 70.82 -12.88 0.59) ; 54
( 63.74 70.75 -12.56 0.59) ; 55
( 64.40 70.90 -12.25 0.59) ; 56
( 64.69 71.26 -11.81 0.59) ; 57
( 65.06 71.99 -11.19 0.59) ; 58
( 65.36 73.24 -11.19 0.88) ; 59
( 65.87 74.41 -10.88 1.03) ; 60
( 66.54 74.92 -10.75 1.40) ; 61
( 66.83 76.01 -9.81 1.11) ; 62
( 67.79 76.60 -9.56 0.88) ; 63
( 68.23 77.55 -8.63 1.03) ; 64
( 68.45 78.13 -7.94 0.74) ; 65
( 68.52 79.01 -7.75 0.52) ; 66
( 68.60 79.45 -7.25 0.52) ; 67
( 68.97 79.74 -7.13 0.52) ; 68
( 69.34 80.11 -7.13 0.52) ; 69
( 69.56 80.91 -7.38 1.18) ; 70
( 69.92 81.57 -7.56 1.55) ; 71
( 70.07 81.94 -7.56 1.18) ; 72
( 70.22 82.37 -7.56 0.81) ; 73
( 70.44 83.25 -7.56 0.52) ; 74
( 70.72 84.55 -7.06 0.59) ; 75
( 71.23 85.06 -8.50 0.81) ; 76
( 71.75 85.13 -8.63 0.81) ; 77
( 72.71 85.35 -8.88 0.59) ; 78
( 73.22 85.28 -9.06 0.44) ; 79
( 74.11 84.77 -9.44 0.44) ; 80
( 75.21 84.40 -8.56 0.59) ; 81
( 76.02 84.33 -8.94 0.52) ; 82
( 77.13 84.91 -9.06 0.59) ; 83
( 78.23 85.21 -9.06 0.66) ; 84
( 78.89 85.50 -9.81 0.88) ; 85
( 79.56 85.72 -8.63 1.18) ; 86
( 80.29 85.94 -8.44 1.18) ; 87
( 80.74 86.16 -8.31 0.81) ; 88
( 81.33 86.52 -8.13 0.59) ; 89
( 81.99 86.59 -7.13 0.44) ; 90
( 82.58 86.67 -6.38 0.37) ; 91
Low
|
( 27.31 40.12 -9.00 0.52) ; 1, R-1-1-1-1-1-1-2
( 27.68 40.85 -8.06 0.52) ; 2
( 27.68 41.66 -7.19 0.81) ; 3
( 27.68 42.39 -6.44 1.03) ; 4
( 27.61 43.41 -3.75 1.03) ; 5
( 27.61 43.63 -3.25 0.88) ; 6
( 27.97 44.51 -3.00 0.66) ; 7
( 28.71 44.94 -2.38 0.59) ; 8
( 29.01 45.97 -1.88 0.74) ; 9
( 29.30 47.06 -1.88 0.96) ; 10
( 29.74 48.02 -1.88 1.25) ; 11
( 30.11 48.89 -1.56 1.47) ; 12
( 30.18 49.55 -2.25 1.18) ; 13
( 30.70 50.65 -2.25 0.88) ; 14
( 31.07 51.52 -2.63 0.74) ; 15
( 31.51 52.40 -2.44 0.81) ; 16
( 31.66 53.13 -2.44 0.81) ; 17
( 31.88 54.01 -2.44 0.66) ; 18
( 31.66 54.81 -2.50 0.66) ; 19
( 31.44 55.69 -2.56 0.59) ; 20
( 31.29 56.49 -1.56 0.52) ; 21
( 31.88 57.15 -1.19 0.66) ; 22
( 32.39 57.74 -1.44 0.88) ; 23
( 32.98 58.69 -1.63 1.11) ; 24
( 33.43 59.56 -2.00 0.88) ; 25
( 33.35 60.44 -2.00 0.59) ; 26
( 33.35 61.10 -2.19 0.52) ; 27
( 33.43 61.54 -2.25 0.52) ; 28
( 33.06 62.05 -2.00 0.74) ; 29
( 32.54 63.00 -2.38 0.81) ; 30
( 32.62 64.02 -2.44 0.59) ; 31
( 32.10 65.34 -2.56 0.66) ; 32
( 31.73 66.14 -2.56 0.66) ; 33
( 31.29 67.31 -2.63 0.59) ; 34
( 31.05 68.31 -2.06 0.52) ; 35
( 31.34 69.33 -2.06 0.66) ; 36
( 31.56 70.50 -2.19 0.81) ; 37
( 31.86 71.31 -2.50 0.74) ; 38
( 32.08 72.48 -2.50 0.59) ; 39
( 32.37 73.06 -2.50 0.59) ; 40
( 32.45 74.16 -2.63 0.52) ; 41
( 32.60 74.89 -2.19 0.52) ; 42
( 32.74 75.25 -1.13 0.52) ; 43
( 33.18 75.98 -0.25 0.59) ; 44
( 33.85 76.50 0.00 0.59) ; 45
( 33.99 77.30 0.13 0.52) ; 46
( 33.92 77.88 0.88 0.52) ; 47
( 33.77 78.83 1.06 0.74) ; 48
( 33.63 80.00 0.94 0.96) ; 49
( 33.85 81.32 0.88 0.59) ; 50
( 34.07 82.34 0.63 0.66) ; 51
( 34.51 83.59 -0.25 0.81) ; 52
( 34.36 85.27 1.06 1.18) ; 53
( 33.99 86.58 1.38 0.88) ; 54
( 34.14 88.41 1.56 0.74) ; 55
( 34.14 89.29 1.38 0.59) ; 56
( 34.95 90.38 0.75 0.52) ; 57
( 35.54 91.33 1.13 0.66) ; 58
( 36.20 92.36 1.63 0.52) ; 59
( 36.43 93.53 3.00 0.74) ; 60
( 36.28 94.33 4.19 0.74) ; 61
( 36.20 95.21 5.25 0.74) ; 62
( 35.32 95.57 6.81 0.66) ; 63
( 34.81 96.74 7.13 0.66) ; 64
( 34.26 98.02 8.94 0.66) ; 65
( 34.18 99.26 9.00 0.88) ; 66
( 34.33 99.77 8.69 1.03) ; 67
( 34.70 100.43 8.50 0.74) ; 68
( 34.92 101.23 8.06 0.52) ; 69
( 34.77 102.18 7.69 0.52) ; 70
( 34.70 103.13 8.50 1.03) ; 71
( 34.77 103.57 8.69 1.77) ; 72
( 34.77 104.38 8.69 2.06) ; 73
( 34.85 105.03 8.69 1.03) ; 74
( 34.85 106.42 8.69 0.81) ; 75
( 34.70 107.30 8.69 1.33) ; 76
( 34.77 107.81 8.69 1.92) ; 77
( 34.63 108.40 8.69 1.18) ; 78
( 34.41 108.98 8.75 0.88) ; 79
( 34.11 110.30 8.75 0.66) ; 80
( 33.89 111.10 8.75 0.37) ; 81
( 34.41 112.05 8.75 0.59) ; 82
( 34.70 112.78 8.75 0.59) ; 83
( 34.63 113.51 9.31 0.52) ; 84
( 34.33 113.88 9.81 0.74) ; 85
( 34.04 114.90 10.13 0.96) ; 86
( 33.89 115.63 10.19 0.66) ; 87
( 33.45 116.44 10.25 0.66) ; 88
( 32.79 116.88 10.63 0.66) ; 89
( 31.83 117.46 10.69 0.52) ; 90
( 31.53 117.97 12.00 0.66) ; 91
( 31.83 119.21 12.44 0.59) ; 92
( 31.97 120.31 12.88 0.59) ; 93
( 32.27 121.04 13.13 0.59) ; 94
( 32.79 121.19 13.25 0.81) ; 95
( 33.52 121.48 13.44 1.03) ; 96
( 34.26 122.14 14.38 1.03) ; 97
( 34.63 122.65 15.06 0.81) ; 98
( 35.22 123.24 15.63 0.81) ; 99
( 35.73 123.89 15.63 0.81) ; 100
( 36.17 124.48 16.25 0.66) ; 101
( 36.69 124.77 16.25 0.66) ; 102
( 37.35 125.65 16.75 0.81) ; 103
( 37.72 126.89 17.00 1.11) ; 104
( 37.21 127.91 17.56 0.66) ; 105
( 36.98 128.57 17.63 0.66) ; 106
( 36.69 129.37 18.19 0.59) ; 107
( 36.25 129.81 18.44 0.59) ; 108
( 35.73 130.98 19.00 0.52) ; 109
( 35.73 131.71 19.94 0.52) ; 110
( 36.62 132.88 19.88 0.44) ; 111
( 37.21 134.05 19.63 0.44) ; 112
Low
) ; End of split
|
( 11.78 34.15 -18.06 0.66) ; 1, R-1-1-1-1-1-2
( 12.45 34.74 -18.38 0.59) ; 2
( 13.18 35.10 -18.38 0.59) ; 3
( 13.92 35.69 -18.38 0.81) ; 4
( 14.51 36.56 -18.81 0.81) ; 5
( 15.47 37.15 -18.13 0.66) ; 6
( 16.57 37.22 -17.13 0.59) ; 7
( 17.46 37.59 -16.31 0.74) ; 8
( 17.97 38.39 -16.25 0.74) ; 9
( 18.64 38.68 -16.19 0.96) ; 10
( 19.45 38.98 -16.19 1.18) ; 11
( 20.55 39.56 -17.31 1.03) ; 12
( 21.66 40.00 -18.25 0.96) ; 13
( 22.61 40.51 -18.69 1.18) ; 14
( 23.35 40.80 -19.44 0.88) ; 15
( 24.09 41.24 -19.44 0.66) ; 16
( 25.05 41.75 -19.75 0.66) ; 17
( 25.56 42.26 -19.38 0.96) ; 18
( 26.15 43.00 -18.75 1.11) ; 19
( 26.67 43.51 -18.44 1.33) ; 20
( 27.26 44.31 -17.94 1.33) ; 21
( 27.70 45.33 -17.63 1.11) ; 22
( 28.29 46.65 -17.63 0.88) ; 23
( 28.73 47.67 -17.63 0.88) ; 24
( 29.02 48.77 -17.13 1.40) ; 25
( 29.25 49.43 -16.56 1.69) ; 26
(
( 29.02 50.38 -17.13 1.11) ; 1, R-1-1-1-1-1-2-1
( 28.95 50.67 -16.38 0.74) ; 2
( 28.58 51.40 -16.00 0.59) ; 3
( 28.51 52.13 -16.00 0.44) ; 4
( 28.88 52.50 -16.00 0.44) ; 5
( 29.61 52.64 -16.00 0.44) ; 6
( 30.35 52.50 -16.00 0.59) ; 7
( 30.94 52.64 -15.69 0.59) ; 8
( 31.38 53.01 -15.50 0.59) ; 9
( 31.68 54.18 -15.19 0.96) ; 10
( 32.12 55.42 -15.06 0.96) ; 11
( 32.34 56.15 -15.06 0.74) ; 12
( 32.63 57.10 -15.00 0.74) ; 13
( 32.71 57.98 -14.81 1.03) ; 14
( 33.30 59.00 -15.06 0.74) ; 15
( 34.03 59.81 -15.06 0.74) ; 16
( 34.62 60.32 -15.06 0.52) ; 17
( 35.36 60.90 -13.94 0.66) ; 18
( 36.17 62.07 -12.88 0.74) ; 19
( 36.91 63.24 -12.44 0.88) ; 20
( 37.09 64.73 -12.31 0.59) ; 21
( 37.53 65.46 -11.88 0.81) ; 22
( 38.34 66.34 -11.19 0.96) ; 23
( 39.08 66.92 -10.88 0.81) ; 24
( 39.67 67.80 -10.06 0.74) ; 25
( 40.04 68.75 -10.00 0.74) ; 26
( 40.63 69.48 -9.94 0.59) ; 27
( 41.36 69.99 -9.81 0.59) ; 28
( 42.03 71.01 -9.25 0.66) ; 29
( 42.47 72.26 -8.81 0.81) ; 30
( 42.54 73.13 -8.50 0.88) ; 31
( 42.54 74.23 -8.06 0.66) ; 32
( 41.73 75.99 -7.75 0.44) ; 33
( 41.07 76.50 -7.44 0.44) ; 34
( 40.77 77.59 -7.81 0.66) ; 35
( 40.70 78.47 -9.19 0.59) ; 36
( 40.92 79.20 -11.13 1.25) ; 37
( 41.36 80.15 -12.13 1.25) ; 38
( 41.58 80.81 -12.38 0.88) ; 39
( 41.73 81.39 -12.69 0.59) ; 40
( 42.25 82.13 -12.94 0.52) ; 41
( 43.13 82.13 -13.44 0.74) ; 42
( 44.09 82.27 -13.63 0.74) ; 43
( 45.12 82.49 -13.69 0.74) ; 44
( 46.08 83.30 -14.50 0.96) ; 45
( 45.86 84.83 -15.19 0.81) ; 46
( 45.71 85.93 -15.69 0.66) ; 47
( 45.27 86.95 -15.75 0.88) ; 48
( 44.97 87.90 -15.88 0.88) ; 49
( 44.97 88.63 -16.06 0.74) ; 50
( 45.34 89.29 -17.06 1.03) ; 51
( 45.86 89.73 -17.31 1.33) ; 52
( 46.59 90.46 -17.81 1.11) ; 53
( 47.33 90.90 -17.75 0.88) ; 54
( 48.21 91.34 -18.19 0.88) ; 55
( 49.10 91.99 -18.56 0.88) ; 56
( 49.98 92.58 -18.63 0.74) ; 57
( 50.52 93.10 -18.56 0.66) ; 58
( 50.82 94.27 -18.88 0.88) ; 59
( 51.18 95.44 -19.00 0.74) ; 60
( 51.63 95.58 -19.63 0.59) ; 61
( 52.44 95.95 -19.94 0.81) ; 62
( 53.39 96.31 -20.44 1.03) ; 63
( 54.13 96.75 -21.19 0.96) ; 64
( 55.24 97.41 -21.31 0.74) ; 65
( 56.27 98.36 -21.75 0.74) ; 66
( 57.23 99.31 -21.88 0.59) ; 67
( 58.11 100.33 -21.88 0.59) ; 68
( 58.63 101.50 -22.31 1.03) ; 69
( 59.07 102.38 -22.75 1.03) ; 70
( 59.51 103.11 -21.50 0.88) ; 71
( 60.10 103.40 -21.88 0.59) ; 72
( 60.61 103.48 -22.31 0.59) ; 73
( 61.57 103.48 -22.31 0.81) ; 74
( 62.82 103.84 -22.31 0.96) ; 75
( 63.27 103.84 -22.31 0.66) ; 76
( 63.93 103.92 -22.31 0.52) ; 77
( 64.89 103.99 -22.50 0.66) ; 78
( 65.48 104.28 -22.69 0.44) ; 79
( 65.70 104.43 -23.25 0.44) ; 80
( 66.36 104.87 -24.31 0.74) ; 81
( 66.88 105.09 -25.31 1.03) ; 82
Low
|
( 29.96 50.47 -17.81 0.88) ; 1, R-1-1-1-1-1-2-2
( 30.55 50.54 -18.63 0.74) ; 2
( 31.36 50.62 -19.19 0.74) ; 3
( 32.09 50.91 -19.19 0.74) ; 4
( 32.83 51.27 -19.38 0.74) ; 5
( 33.72 51.86 -19.44 0.88) ; 6
( 34.16 52.37 -19.19 0.88) ; 7
( 34.53 52.74 -19.38 0.66) ; 8
( 34.89 53.03 -19.63 0.59) ; 9
( 35.41 53.69 -19.94 0.52) ; 10
( 35.93 53.54 -21.19 0.66) ; 11
( 36.29 53.54 -21.75 0.88) ; 12
( 37.03 53.32 -22.25 0.88) ; 13
( 37.33 53.32 -22.88 0.88) ; 14
( 38.06 53.25 -23.56 0.88) ; 15
( 38.73 53.39 -23.81 0.88) ; 16
( 39.46 53.69 -24.31 0.88) ; 17
( 40.20 53.98 -24.56 0.88) ; 18
( 40.79 54.49 -24.69 0.88) ; 19
( 41.60 55.22 -25.00 0.74) ; 20
( 42.56 55.81 -25.25 0.81) ; 21
( 43.37 55.88 -25.44 0.88) ; 22
( 44.25 56.32 -26.06 0.88) ; 23
( 45.13 56.90 -26.25 0.81) ; 24
( 46.09 57.41 -26.56 0.81) ; 25
( 47.64 57.71 -26.56 0.66) ; 26
( 48.52 57.56 -26.81 0.81) ; 27
( 49.19 57.71 -27.00 1.11) ; 28
( 49.85 58.07 -27.81 1.33) ; 29
( 50.73 58.51 -28.38 1.33) ; 30
( 51.25 58.88 -29.13 1.03) ; 31
( 51.91 59.32 -29.13 0.66) ; 32
( 52.50 59.97 -29.19 0.59) ; 33
( 53.46 60.56 -29.50 0.59) ; 34
( 54.64 61.14 -29.81 0.59) ; 35
( 55.96 61.73 -28.69 0.59) ; 36
( 57.29 62.46 -28.69 0.59) ; 37
( 58.25 62.90 -28.19 0.59) ; 38
( 59.28 63.41 -28.19 0.59) ; 39
( 60.46 64.07 -28.88 0.59) ; 40
( 61.42 64.58 -28.88 0.81) ; 41
( 62.08 65.24 -29.00 1.03) ; 42
( 63.18 65.97 -29.31 1.25) ; 43
( 64.07 66.62 -29.63 0.96) ; 44
( 64.88 67.14 -30.13 0.59) ; 45
( 65.47 67.72 -30.44 0.52) ; 46
( 66.57 68.53 -31.31 0.37) ; 47
( 67.16 69.04 -31.69 0.37) ; 48
( 67.97 69.84 -32.06 0.59) ; 49
( 68.86 70.43 -32.06 0.88) ; 50
( 69.45 70.94 -32.75 0.88) ; 51
( 70.04 71.45 -33.00 0.88) ; 52
( 70.63 71.96 -33.00 0.59) ; 53
( 71.22 72.11 -33.63 0.37) ; 54
( 72.32 72.55 -34.13 0.29) ; 55
( 72.98 73.20 -34.94 0.88) ; 56
( 73.28 73.42 -34.06 1.92) ; 57
( 73.94 73.72 -34.00 2.58) ; 58
( 74.97 74.01 -34.00 1.55) ; 59
( 75.49 74.15 -34.00 0.81) ; 60
( 76.22 74.45 -34.00 0.52) ; 61
( 77.37 75.30 -34.69 0.29) ; 62
( 78.63 76.04 -34.69 0.29) ; 63
( 79.29 76.69 -34.69 0.29) ; 64
( 80.10 77.28 -34.69 0.81) ; 65
( 80.76 77.79 -34.69 1.99) ; 66
( 81.57 78.08 -34.69 2.28) ; 67
( 82.46 78.45 -34.69 1.40) ; 68
( 83.49 78.59 -35.38 1.03) ; 69
( 84.23 78.96 -35.69 0.66) ; 70
( 84.81 78.81 -36.19 0.37) ; 71
( 85.18 78.52 -37.69 0.66) ; 72
( 85.48 78.30 -37.88 0.96) ; 73
( 86.07 78.16 -37.94 0.96) ; 74
( 86.44 78.16 -39.56 0.59) ; 75
Low
) ; End of split
) ; End of split
|
( 7.58 32.20 -15.94 2.73) ; 1, R-1-1-1-1-2
( 7.22 33.23 -15.63 1.33) ; 2
( 6.70 34.25 -15.81 1.11) ; 3
( 6.77 35.20 -15.19 1.11) ; 4
( 6.81 35.21 -15.19 1.11) ; 5
(
( 6.77 36.15 -14.31 1.47) ; 1, R-1-1-1-1-2-1
( 6.92 36.88 -13.06 1.69) ; 2
(
( 7.66 37.76 -11.56 1.33) ; 1, R-1-1-1-1-2-1-1
( 8.32 38.42 -10.38 1.11) ; 2
( 8.62 38.93 -9.94 0.88) ; 3
( 8.98 39.51 -9.75 0.66) ; 4
( 8.98 40.25 -9.75 0.96) ; 5
( 9.21 40.83 -9.75 0.96) ; 6
( 9.35 41.78 -9.56 0.96) ; 7
( 9.57 42.22 -9.13 0.81) ; 8
( 9.35 42.95 -9.13 0.66) ; 9
( 9.06 43.68 -9.44 0.66) ; 10
( 8.54 44.63 -9.50 0.59) ; 11
( 7.95 45.58 -10.06 0.59) ; 12
( 7.73 46.31 -10.50 0.66) ; 13
( 7.73 47.26 -10.88 0.52) ; 14
( 7.44 48.07 -10.75 0.52) ; 15
( 7.29 48.87 -9.88 0.81) ; 16
( 7.36 49.46 -9.69 0.81) ; 17
( 7.07 50.33 -9.81 0.66) ; 18
( 6.48 51.50 -9.81 0.74) ; 19
( 6.34 52.60 -10.81 0.88) ; 20
( 6.04 54.06 -11.50 0.88) ; 21
( 6.04 55.23 -11.63 0.81) ; 22
( 6.55 56.40 -13.00 0.81) ; 23
( 6.85 57.42 -13.25 0.81) ; 24
( 7.36 58.23 -13.88 0.81) ; 25
( 7.73 59.25 -14.31 1.03) ; 26
( 8.03 60.20 -15.19 0.74) ; 27
( 7.22 60.49 -16.00 0.52) ; 28
( 6.63 60.35 -16.00 0.74) ; 29
( 5.67 60.42 -16.44 1.03) ; 30
( 4.64 60.71 -16.75 1.03) ; 31
( 3.55 60.93 -16.88 0.81) ; 32
( 2.59 61.37 -17.31 0.66) ; 33
( 1.26 61.59 -17.38 0.59) ; 34
( 0.38 62.25 -17.44 0.59) ; 35
( -0.36 64.07 -17.50 0.74) ; 36
( 0.01 65.76 -17.88 0.81) ; 37
( 0.38 66.85 -18.19 0.66) ; 38
( 0.53 67.88 -18.25 0.52) ; 39
( 0.38 68.46 -18.31 0.52) ; 40
( -0.21 69.19 -19.69 0.88) ; 41
( -0.80 69.26 -20.69 0.88) ; 42
( -1.17 69.48 -22.50 0.88) ; 43
( -1.68 70.43 -23.44 1.11) ; 44
( -1.90 71.31 -24.00 1.62) ; 45
( -2.12 72.04 -24.19 1.33) ; 46
( -2.27 72.92 -24.25 1.11) ; 47
( -1.90 74.16 -24.25 0.96) ; 48
( -1.90 75.11 -24.25 0.66) ; 49
( -1.83 76.14 -24.50 0.59) ; 50
( -1.68 76.87 -22.81 0.88) ; 51
( -1.46 77.82 -22.44 1.03) ; 52
( -1.46 78.62 -22.38 0.66) ; 53
( -1.31 79.64 -22.06 0.52) ; 54
( -0.72 80.38 -21.63 0.52) ; 55
( -0.65 80.74 -21.25 0.52) ; 56
( -1.02 81.03 -21.19 0.52) ; 57
( -1.31 81.55 -21.19 0.81) ; 58
( -1.90 82.35 -21.13 0.88) ; 59
( -2.12 82.93 -21.00 0.59) ; 60
( -2.35 83.74 -20.88 0.44) ; 61
( -2.42 84.47 -20.75 0.44) ; 62
( -1.46 84.40 -19.75 0.44) ; 63
( -1.31 85.20 -19.44 0.44) ; 64
( -1.02 86.22 -18.63 1.25) ; 65
( -0.72 86.74 -18.50 1.62) ; 66
( -0.36 87.47 -18.13 1.69) ; 67
( -0.50 88.27 -18.13 0.74) ; 68
( -0.28 89.15 -17.88 0.52) ; 69
( -0.21 90.61 -17.50 0.52) ; 70
( 0.16 91.79 -16.94 0.81) ; 71
( 0.53 92.89 -16.13 1.11) ; 72
( 0.90 93.76 -15.69 1.40) ; 73
( 1.42 93.98 -15.44 1.77) ; 74
( 1.64 94.35 -15.44 1.40) ; 75
( 2.01 95.37 -15.44 0.66) ; 76
( 2.45 95.81 -15.44 0.52) ; 77
( 2.74 96.47 -15.13 0.52) ; 78
( 2.74 97.13 -14.75 0.52) ; 79
( 2.30 98.00 -14.56 0.52) ; 80
( 1.93 98.66 -14.44 0.66) ; 81
( 2.01 99.39 -14.25 0.66) ; 82
( 2.82 100.42 -13.63 0.88) ; 83
( 3.33 101.44 -13.06 0.88) ; 84
( 3.92 102.17 -13.06 0.59) ; 85
( 5.10 102.97 -12.75 0.59) ; 86
( 5.39 103.85 -12.19 0.52) ; 87
( 5.25 104.95 -11.50 0.81) ; 88
( 5.10 105.61 -10.94 1.11) ; 89
( 5.10 106.34 -10.94 0.81) ; 90
( 5.25 107.14 -10.81 0.59) ; 91
( 5.47 107.87 -10.06 0.52) ; 92
( 5.76 108.82 -10.06 0.52) ; 93
( 5.98 109.33 -10.06 0.52) ; 94
( 6.87 109.99 -10.06 0.66) ; 95
( 7.16 110.43 -11.00 0.88) ; 96
( 7.02 110.87 -12.44 1.25) ; 97
( 6.65 111.09 -13.44 1.55) ; 98
( 6.79 111.89 -15.13 0.81) ; 99
( 7.31 112.62 -15.25 0.52) ; 100
( 7.97 113.35 -15.44 0.74) ; 101
( 8.49 113.57 -15.56 1.11) ; 102
( 8.93 114.01 -15.63 1.47) ; 103
( 9.67 114.30 -15.88 1.47) ; 104
( 10.40 114.82 -16.63 0.81) ; 105
( 11.36 115.25 -18.81 0.44) ; 106
( 11.88 115.77 -18.81 0.44) ; 107
( 12.91 115.77 -19.38 0.44) ; 108
( 14.09 116.13 -19.81 0.44) ; 109
( 14.90 116.72 -21.06 0.44) ; 110
( 15.78 117.45 -21.94 0.74) ; 111
Low
|
( 7.26 37.84 -9.63 0.88) ; 1, R-1-1-1-1-2-1-2
( 6.31 37.92 -8.75 0.74) ; 2
( 5.86 37.77 -7.81 0.74) ; 3
( 5.05 37.70 -7.63 0.74) ; 4
( 4.46 37.40 -7.25 0.74) ; 5
( 2.99 37.19 -7.13 0.74) ; 6
( 2.18 37.26 -6.88 0.59) ; 7
( 1.66 37.84 -6.25 0.66) ; 8
( 1.15 38.79 -6.25 0.81) ; 9
( 0.93 39.60 -6.25 0.96) ; 10
( 0.63 40.26 -6.13 0.74) ; 11
( 0.41 41.21 -5.81 0.59) ; 12
( 0.04 42.08 -6.56 0.74) ; 13
( -0.18 42.74 -8.13 1.11) ; 14
( -0.77 43.18 -8.50 1.40) ; 15
( -1.06 44.28 -8.56 0.81) ; 16
( -1.28 45.08 -9.00 0.81) ; 17
( -1.43 45.96 -9.50 0.81) ; 18
( -1.72 47.05 -9.75 0.74) ; 19
( -1.72 48.15 -10.00 0.74) ; 20
( -1.65 48.81 -9.06 0.88) ; 21
( -1.21 49.47 -9.06 0.88) ; 22
( -1.14 50.27 -8.94 0.88) ; 23
( -1.14 51.29 -8.56 0.74) ; 24
( -1.14 52.17 -7.75 0.59) ; 25
( -1.14 53.05 -7.63 0.81) ; 26
( -1.14 54.36 -7.56 1.03) ; 27
( -1.65 55.75 -7.56 0.96) ; 28
( -2.31 57.00 -7.56 0.81) ; 29
( -2.90 58.09 -7.56 0.96) ; 30
( -3.05 59.11 -7.06 0.96) ; 31
( -3.05 59.99 -5.88 0.81) ; 32
( -3.05 60.50 -4.00 0.96) ; 33
( -3.42 60.94 -3.13 1.18) ; 34
( -3.86 61.45 -2.81 0.81) ; 35
( -4.52 61.75 -2.19 0.74) ; 36
( -5.41 62.11 -1.50 0.81) ; 37
( -6.37 62.19 -0.56 0.59) ; 38
( -6.96 62.33 0.69 0.66) ; 39
( -7.32 62.55 1.69 0.66) ; 40
( -7.18 63.35 1.81 0.52) ; 41
( -7.54 64.09 1.88 0.66) ; 42
( -8.06 64.74 1.88 0.66) ; 43
( -8.36 65.77 2.06 0.52) ; 44
( -8.21 66.35 2.31 0.52) ; 45
( -7.56 65.97 3.75 0.66) ; 46
( -7.41 66.11 6.06 0.81) ; 47
( -7.41 66.62 6.31 0.81) ; 48
( -7.70 67.21 7.75 0.96) ; 49
( -7.85 67.94 8.00 1.18) ; 50
( -8.07 68.60 8.38 0.88) ; 51
( -8.52 69.18 9.06 0.59) ; 52
( -9.03 69.04 9.75 0.81) ; 53
( -9.91 69.04 10.25 0.81) ; 54
( -11.17 69.26 10.69 0.81) ; 55
( -12.27 69.33 11.19 0.74) ; 56
( -13.08 69.91 12.06 0.59) ; 57
( -12.64 71.30 13.94 0.44) ; 58
( -12.64 71.74 14.63 0.59) ; 59
( -13.60 72.40 15.00 0.74) ; 60
( -13.97 72.62 16.13 1.03) ; 61
( -14.41 72.91 16.13 1.25) ; 62
( -15.29 73.20 16.69 0.66) ; 63
( -16.40 73.06 17.56 0.52) ; 64
( -17.80 73.35 18.13 0.59) ; 65
( -18.39 73.64 19.00 0.59) ; 66
( -18.68 74.23 19.31 0.59) ; 67
( -18.53 74.96 19.38 0.59) ; 68
( -18.09 75.47 19.13 0.59) ; 69
( -17.80 75.91 18.56 0.59) ; 70
( -17.50 75.98 17.94 0.59) ; 71
Low
) ; End of split
|
( 6.29 36.45 -15.50 0.74) ; 1, R-1-1-1-1-2-2
( 5.93 37.25 -16.44 0.74) ; 2
( 5.48 37.54 -16.94 0.74) ; 3
(
( 5.19 37.91 -19.06 0.44) ; 1, R-1-1-1-1-2-2-1
( 4.53 37.98 -19.31 0.44) ; 2
( 3.86 37.84 -19.63 0.66) ; 3
( 3.27 38.06 -19.81 0.88) ; 4
( 2.76 38.49 -20.50 0.88) ; 5
( 2.24 39.59 -21.06 0.88) ; 6
( 1.80 40.54 -21.06 0.88) ; 7
( 1.14 41.56 -20.06 0.81) ; 8
( 0.99 42.59 -20.06 0.81) ; 9
( 0.47 43.54 -20.38 1.03) ; 10
( -0.26 44.12 -20.63 0.74) ; 11
( -0.85 44.78 -20.69 0.74) ; 12
( -1.59 45.29 -20.88 0.74) ; 13
( -2.47 46.24 -20.88 0.52) ; 14
( -2.77 47.05 -21.19 0.52) ; 15
( -2.77 48.44 -21.38 0.59) ; 16
( -2.77 49.09 -20.94 0.59) ; 17
( -2.99 49.90 -19.81 0.81) ; 18
( -3.28 50.56 -18.31 1.03) ; 19
( -3.80 50.92 -17.44 0.88) ; 20
( -4.76 51.07 -17.31 0.88) ; 21
( -5.27 52.02 -17.13 0.96) ; 22
( -6.23 52.38 -17.06 0.59) ; 23
( -6.67 53.04 -17.06 0.44) ; 24
( -7.41 53.85 -17.06 0.66) ; 25
( -8.22 54.58 -17.56 0.66) ; 26
( -9.55 55.53 -17.50 0.66) ; 27
( -9.84 56.18 -16.88 0.88) ; 28
( -10.14 56.48 -15.38 1.25) ; 29
( -10.72 56.77 -15.31 1.47) ; 30
( -11.54 56.55 -15.00 0.74) ; 31
( -12.64 56.77 -13.31 0.74) ; 32
( -13.89 56.77 -13.31 0.52) ; 33
( -14.78 56.40 -13.31 0.81) ; 34
( -15.88 56.55 -13.31 0.81) ; 35
( -17.14 56.62 -13.19 0.66) ; 36
( -18.17 57.13 -12.75 0.52) ; 37
( -19.49 58.22 -11.31 0.52) ; 38
( -20.75 59.32 -11.56 0.66) ; 39
( -21.26 60.12 -11.56 0.66) ; 40
( -21.85 60.93 -12.06 1.18) ; 41
( -22.29 61.66 -12.63 0.96) ; 42
( -22.88 62.39 -13.31 0.66) ; 43
( -22.81 62.90 -13.38 0.44) ; 44
( -22.81 63.41 -13.69 0.74) ; 45
( -23.62 64.66 -13.94 0.96) ; 46
( -24.14 65.31 -13.38 0.81) ; 47
( -25.09 66.26 -13.38 0.66) ; 48
( -26.27 66.78 -12.88 0.52) ; 49
( -26.79 66.85 -12.31 1.18) ; 50
( -27.97 67.07 -11.44 1.18) ; 51
( -28.63 67.07 -11.13 0.81) ; 52
( -30.03 68.31 -10.25 0.44) ; 53
( -30.69 68.82 -9.06 0.44) ; 54
( -31.43 69.41 -8.69 0.44) ; 55
( -32.17 70.72 -8.63 0.74) ; 56
( -32.24 72.26 -7.38 0.59) ; 57
( -32.68 73.28 -8.44 0.44) ; 58
( -32.83 74.45 -8.19 0.44) ; 59
( -32.98 75.04 -7.44 0.81) ; 60
( -33.05 76.13 -7.44 1.11) ; 61
( -33.27 76.79 -7.44 0.81) ; 62
( -33.57 77.81 -7.38 0.59) ; 63
( -33.20 78.40 -6.06 0.59) ; 64
( -33.12 78.84 -5.63 0.44) ; 65
( -33.34 79.35 -5.38 0.44) ; 66
( -33.71 79.86 -5.44 0.44) ; 67
( -34.08 80.45 -6.31 1.18) ; 68
( -34.30 80.74 -6.56 1.99) ; 69
( -34.45 81.10 -6.69 2.73) ; 70
( -33.86 81.83 -7.19 1.47) ; 71
( -33.64 82.13 -7.81 1.11) ; 72
Low
) ; End of split
) ; End of split
) ; End of split
|
( 7.47 29.94 -16.94 2.95) ; 1, R-1-1-1-2
( 7.40 30.45 -18.94 2.65) ; 2
( 7.40 30.52 -20.63 2.43) ; 3
( 8.36 30.15 -23.38 2.43) ; 4
(
( 10.13 30.15 -26.13 3.17) ; 1, R-1-1-1-2-1
( 11.30 30.08 -27.56 2.87) ; 2
( 12.41 29.64 -29.00 2.21) ; 3
( 13.66 29.35 -29.63 2.14) ; 4
( 15.43 29.13 -30.19 2.36) ; 5
( 16.90 29.06 -31.44 2.80) ; 6
( 18.08 29.20 -32.94 3.02) ; 7
(
( 20.00 29.20 -34.06 2.36) ; 1, R-1-1-1-2-1-1
( 21.10 29.64 -35.56 1.84) ; 2
( 22.50 30.01 -37.50 2.21) ; 3
( 23.24 30.37 -38.81 1.92) ; 4
( 24.64 30.67 -36.63 1.03) ; 5
( 25.52 31.18 -37.19 1.03) ; 6
( 27.00 32.13 -37.94 1.25) ; 7
( 27.88 32.93 -39.44 1.47) ; 8
( 28.69 33.59 -39.69 1.47) ; 9
(
( 30.39 34.32 -39.38 0.74) ; 1, R-1-1-1-2-1-1-1
( 31.56 34.98 -39.50 0.74) ; 2
( 32.52 35.86 -39.75 0.74) ; 3
( 33.41 36.95 -40.06 0.74) ; 4
( 34.81 38.20 -40.06 1.03) ; 5
( 36.21 39.73 -41.75 1.03) ; 6
( 38.05 40.97 -43.38 0.88) ; 7
( 39.08 42.29 -43.50 0.88) ; 8
( 40.26 43.75 -44.50 0.88) ; 9
( 40.70 44.85 -46.06 0.88) ; 10
( 42.91 46.24 -46.06 0.81) ; 11
( 44.16 48.21 -46.38 1.03) ; 12
( 45.12 49.67 -46.50 1.33) ; 13
( 45.71 50.48 -46.50 0.74) ; 14
( 47.33 51.43 -46.50 0.66) ; 15
( 48.51 52.52 -46.50 0.88) ; 16
( 49.65 53.58 -47.38 0.88) ; 17
( 50.31 54.97 -48.13 0.88) ; 18
( 50.83 55.92 -48.50 0.59) ; 19
( 51.34 56.51 -48.50 0.59) ; 20
( 51.93 58.04 -49.06 1.03) ; 21
( 52.08 59.80 -49.13 0.81) ; 22
( 52.30 60.97 -49.13 0.59) ; 23
( 52.30 61.77 -49.13 0.59) ; 24
( 52.23 62.80 -49.13 1.03) ; 25
( 52.23 63.45 -49.38 0.66) ; 26
( 52.30 64.33 -50.31 0.52) ; 27
( 52.30 65.28 -50.88 0.52) ; 28
( 52.30 66.08 -52.31 1.18) ; 29
( 52.45 67.25 -52.44 1.99) ; 30
( 52.82 68.20 -52.88 2.58) ; 31
( 53.55 69.01 -53.63 1.62) ; 32
( 54.14 69.67 -53.63 0.88) ; 33
( 54.73 70.40 -53.63 0.59) ; 34
( 55.61 70.98 -53.63 0.37) ; 35
( 56.87 72.22 -53.63 0.29) ; 36
( 58.19 73.54 -54.00 0.44) ; 37
( 59.00 74.49 -53.88 1.03) ; 38
( 59.67 75.15 -53.88 1.33) ; 39
( 60.85 75.81 -53.88 0.74) ; 40
( 61.51 76.10 -53.88 0.37) ; 41
( 62.25 76.61 -53.81 0.29) ; 42
( 63.35 77.05 -53.81 0.29) ; 43
( 64.01 77.27 -52.69 0.66) ; 44
( 64.75 77.63 -52.69 1.03) ; 45
( 65.63 77.85 -52.38 0.66) ; 46
( 67.03 78.22 -52.19 0.52) ; 47
( 67.84 78.51 -51.88 1.18) ; 48
( 68.66 78.66 -51.88 1.92) ; 49
( 69.39 78.73 -51.88 2.21) ; 50
( 70.28 78.95 -51.88 0.88) ; 51
( 70.79 79.10 -51.88 0.52) ; 52
Low
|
( 27.84 34.65 -39.56 0.81) ; 1, R-1-1-1-2-1-1-2
( 28.06 35.68 -40.94 0.66) ; 2
( 29.39 36.41 -43.63 0.66) ; 3
( 30.12 36.48 -43.94 0.66) ; 4
( 30.27 36.92 -45.31 0.66) ; 5
( 30.42 37.58 -46.00 0.66) ; 6
( 30.42 38.16 -47.56 1.03) ; 7
( 30.42 38.89 -47.63 1.33) ; 8
( 30.64 39.26 -48.94 1.11) ; 9
( 30.79 39.40 -50.38 0.96) ; 10
( 31.01 39.55 -52.75 0.81) ; 11
( 31.82 39.99 -53.69 0.81) ; 12
( 32.48 41.38 -55.31 0.52) ; 13
( 32.70 42.11 -55.50 0.52) ; 14
( 33.29 42.91 -56.50 0.88) ; 15
( 34.03 43.13 -57.63 1.18) ; 16
( 35.50 43.57 -58.25 0.81) ; 17
( 36.02 43.94 -60.81 0.52) ; 18
( 37.71 44.37 -62.38 0.37) ; 19
( 38.38 44.96 -62.94 0.37) ; 20
( 39.55 46.06 -63.75 0.37) ; 21
( 39.85 46.57 -63.75 0.74) ; 22
( 40.36 47.23 -64.00 1.03) ; 23
( 40.95 47.88 -64.44 1.03) ; 24
( 41.91 48.83 -67.44 0.74) ; 25
( 42.57 50.37 -67.63 0.59) ; 26
( 43.68 52.42 -70.00 0.52) ; 27
( 43.46 53.29 -70.19 0.52) ; 28
( 43.39 53.95 -70.25 0.81) ; 29
( 43.39 54.61 -71.00 1.25) ; 30
( 43.68 55.19 -71.00 1.62) ; 31
( 44.49 56.58 -71.31 1.33) ; 32
( 44.56 57.02 -71.31 1.03) ; 33
( 44.64 57.82 -69.69 0.52) ; 34
( 44.93 59.14 -68.88 0.29) ; 35
( 45.37 61.04 -68.44 0.29) ; 36
( 45.89 62.87 -69.75 0.29) ; 37
( 46.04 63.53 -69.75 0.29) ; 38
( 46.04 64.33 -69.75 0.66) ; 39
( 45.82 65.50 -69.75 0.88) ; 40
( 45.96 66.16 -69.75 0.44) ; 41
( 45.89 67.91 -68.31 0.29) ; 42
( 45.74 69.15 -68.31 0.29) ; 43
( 45.45 69.74 -68.00 0.29) ; 44
( 45.45 70.18 -67.63 1.03) ; 45
( 45.45 71.20 -67.56 1.77) ; 46
( 45.23 72.15 -67.56 1.18) ; 47
( 45.15 72.88 -67.56 0.44) ; 48
( 44.79 73.83 -67.56 0.22) ; 49
( 44.71 74.49 -67.56 0.22) ; 50
( 44.34 75.59 -66.56 0.22) ; 51
( 44.20 76.46 -65.88 0.59) ; 52
( 43.90 77.27 -65.81 1.40) ; 53
( 43.61 78.00 -65.81 2.06) ; 54
( 43.53 78.88 -65.75 0.96) ; 55
( 43.24 79.61 -65.75 0.37) ; 56
( 42.87 81.22 -65.69 0.22) ; 57
( 42.43 82.02 -65.69 0.22) ; 58
( 41.88 83.71 -65.63 0.22) ; 59
( 41.30 84.88 -66.38 0.22) ; 60
( 41.37 85.83 -64.50 0.59) ; 61
( 41.44 86.56 -64.44 0.59) ; 62
( 42.47 87.95 -62.25 0.37) ; 63
( 43.87 89.26 -62.19 0.22) ; 64
( 45.27 90.07 -61.81 0.22) ; 65
( 47.12 91.02 -61.50 0.22) ; 66
( 49.77 92.26 -61.38 0.22) ; 67
( 50.73 93.36 -61.94 0.22) ; 68
( 50.95 94.09 -61.94 1.33) ; 69
( 51.54 94.67 -61.94 2.36) ; 70
( 51.98 95.18 -61.94 2.36) ; 71
( 52.20 95.77 -61.94 1.25) ; 72
( 52.79 96.28 -61.94 0.96) ; 73
Generated
) ; End of split
|
( 18.06 29.97 -32.88 1.92) ; 1, R-1-1-1-2-1-2
( 18.28 30.92 -32.06 0.81) ; 2
( 18.51 31.43 -32.06 0.37) ; 3
( 18.87 32.09 -32.06 0.37) ; 4
( 19.39 32.97 -32.06 0.37) ; 5
( 20.05 33.48 -32.06 0.37) ; 6
( 20.86 34.36 -32.06 0.96) ; 7
( 21.60 34.72 -32.06 0.96) ; 8
( 22.19 35.01 -32.38 0.96) ; 9
( 22.63 35.45 -32.06 0.66) ; 10
( 23.07 36.18 -32.69 0.44) ; 11
( 24.03 36.69 -32.69 0.29) ; 12
( 24.40 37.50 -32.88 0.29) ; 13
( 25.21 37.79 -33.56 0.29) ; 14
( 26.24 38.23 -33.94 0.29) ; 15
( 27.49 38.74 -33.94 0.29) ; 16
( 28.97 40.06 -33.94 0.29) ; 17
( 29.63 40.79 -33.94 0.52) ; 18
( 30.15 41.59 -33.94 0.52) ; 19
( 30.66 42.47 -33.94 0.52) ; 20
( 31.69 43.35 -33.94 0.81) ; 21
( 32.28 43.93 -33.94 0.81) ; 22
( 33.24 44.52 -33.94 0.81) ; 23
( 33.61 45.03 -33.94 0.81) ; 24
( 34.57 46.12 -33.94 0.96) ; 25
( 35.74 47.29 -34.19 0.96) ; 26
( 36.78 48.10 -34.19 0.96) ; 27
( 37.73 49.63 -34.19 0.66) ; 28
( 38.69 50.22 -34.19 0.66) ; 29
( 39.94 50.95 -34.19 0.96) ; 30
( 41.42 52.05 -35.06 0.74) ; 31
( 42.01 52.56 -35.69 1.11) ; 32
( 42.60 53.21 -35.69 1.33) ; 33
( 43.26 53.95 -35.69 0.81) ; 34
( 43.55 54.46 -35.69 0.52) ; 35
( 44.14 55.12 -36.06 0.44) ; 36
( 44.73 55.63 -36.81 0.44) ; 37
( 45.62 56.43 -34.25 0.81) ; 38
( 46.21 57.09 -33.38 1.11) ; 39
( 46.50 58.19 -33.31 0.81) ; 40
( 47.04 58.87 -32.38 0.37) ; 41
( 47.70 59.45 -31.69 0.37) ; 42
( 48.22 60.33 -31.50 0.37) ; 43
( 48.58 60.84 -31.50 0.66) ; 44
( 48.88 61.64 -30.69 1.47) ; 45
( 49.17 62.45 -29.88 1.62) ; 46
( 49.25 63.25 -29.75 0.96) ; 47
( 49.62 63.84 -28.81 0.59) ; 48
( 50.21 64.27 -25.81 0.44) ; 49
( 51.09 65.23 -25.00 0.29) ; 50
( 51.75 65.52 -24.75 0.29) ; 51
( 52.27 65.74 -24.13 0.59) ; 52
Low
) ; End of split
|
( 9.32 30.80 -24.25 1.25) ; 1, R-1-1-1-2-2
( 9.17 31.53 -25.31 1.25) ; 2
( 8.73 32.77 -26.00 0.96) ; 3
( 8.21 34.01 -26.69 0.96) ; 4
( 7.62 35.04 -26.88 1.40) ; 5
(
( 7.03 36.06 -28.13 1.99) ; 1, R-1-1-1-2-2-1
( 5.63 36.35 -29.06 2.36) ; 2
( 4.31 36.06 -30.88 1.40) ; 3
(
( 3.05 36.06 -30.69 1.03) ; 1, R-1-1-1-2-2-1-1
( 2.24 35.77 -31.69 0.81) ; 2
( 0.99 35.33 -33.19 0.59) ; 3
( 0.25 35.33 -33.56 0.59) ; 4
( -0.56 35.33 -34.56 1.03) ; 5
( -1.06 35.03 -35.06 1.99) ; 6
( -1.58 35.32 -36.25 1.77) ; 7
( -1.65 35.47 -39.31 1.40) ; 8
( -1.65 35.90 -40.00 0.81) ; 9
( -2.17 36.34 -40.44 0.59) ; 10
( -3.42 37.00 -41.19 0.44) ; 11
( -4.75 37.73 -42.06 0.44) ; 12
( -5.11 38.17 -42.06 0.74) ; 13
( -5.93 38.32 -43.81 0.74) ; 14
( -6.00 38.97 -44.63 0.59) ; 15
( -6.44 39.63 -45.19 0.59) ; 16
( -6.37 40.22 -45.19 0.81) ; 17
( -6.74 40.95 -46.38 0.74) ; 18
( -7.25 41.09 -47.88 0.74) ; 19
( -7.40 41.09 -49.25 0.74) ; 20
( -8.06 41.24 -52.00 0.88) ; 21
( -8.80 41.24 -54.06 0.88) ; 22
( -9.09 41.31 -54.38 1.18) ; 23
( -9.98 41.39 -55.19 1.18) ; 24
( -10.27 41.83 -58.81 0.52) ; 25
( -10.64 42.34 -60.25 0.52) ; 26
( -11.16 42.70 -61.94 0.88) ; 27
( -11.60 42.85 -63.63 1.18) ; 28
( -11.89 43.21 -64.25 0.59) ; 29
( -12.19 43.58 -65.06 0.96) ; 30
( -12.70 44.02 -65.63 1.03) ; 31
( -13.15 44.46 -66.75 0.66) ; 32
( -13.66 44.53 -67.50 0.44) ; 33
( -14.40 44.75 -68.00 0.81) ; 34
( -15.50 45.04 -68.25 0.81) ; 35
( -16.31 45.55 -68.25 0.52) ; 36
( -17.12 45.92 -68.81 0.52) ; 37
( -18.38 46.36 -69.94 0.52) ; 38
( -18.89 46.58 -70.06 1.33) ; 39
( -19.48 47.16 -71.44 1.62) ; 40
( -19.48 47.31 -73.06 1.33) ; 41
( -19.92 47.38 -75.75 1.03) ; 42
( -20.81 47.67 -75.75 0.66) ; 43
( -22.13 47.82 -76.38 0.66) ; 44
( -22.50 47.97 -76.63 1.03) ; 45
( -23.53 48.62 -76.63 1.40) ; 46
( -24.05 48.92 -78.38 0.66) ; 47
( -24.34 50.01 -79.19 0.44) ; 48
( -25.15 50.45 -80.06 0.81) ; 49
( -25.23 50.60 -81.75 1.18) ; 50
( -25.52 51.18 -82.25 1.69) ; 51
( -25.60 51.47 -86.56 1.33) ; 52
( -25.82 51.84 -88.50 0.96) ; 53
( -26.41 52.13 -88.50 0.59) ; 54
( -26.70 52.50 -88.50 0.29) ; 55
( -27.66 53.01 -88.50 0.29) ; 56
( -28.40 53.52 -88.44 0.29) ; 57
( -29.35 54.11 -88.81 0.29) ; 58
( -30.09 54.32 -89.13 0.74) ; 59
( -30.97 54.91 -89.13 1.03) ; 60
( -32.01 55.13 -89.19 1.03) ; 61
( -32.01 55.86 -93.69 0.74) ; 62
( -32.45 56.52 -94.25 0.74) ; 63
( -33.04 57.69 -95.19 0.52) ; 64
( -33.33 58.27 -95.19 0.88) ; 65
( -33.70 59.22 -96.13 1.18) ; 66
Low
|
( 4.76 36.78 -32.50 0.88) ; 1, R-1-1-1-2-2-1-2
( 3.65 36.71 -33.25 0.88) ; 2
( 2.25 37.37 -34.13 0.88) ; 3
( 0.85 38.17 -34.13 0.66) ; 4
( 0.04 38.68 -35.25 0.88) ; 5
( -0.47 39.63 -35.88 1.03) ; 6
( -0.99 40.14 -36.56 1.03) ; 7
( -1.95 40.22 -38.94 0.88) ; 8
( -2.39 40.58 -39.69 0.88) ; 9
( -2.83 41.39 -40.75 0.88) ; 10
( -2.90 42.19 -41.75 0.88) ; 11
( -3.13 42.78 -42.88 0.88) ; 12
( -2.61 42.41 -44.88 0.88) ; 13
( -3.13 43.14 -45.19 0.88) ; 14
( -3.79 43.87 -45.19 0.66) ; 15
( -4.08 44.24 -46.56 1.03) ; 16
( -4.30 44.16 -47.88 1.40) ; 17
( -3.94 43.94 -49.00 2.14) ; 18
( -4.08 43.58 -50.94 1.25) ; 19
( -4.08 43.58 -53.63 0.96) ; 20
( -3.94 43.51 -55.75 0.96) ; 21
( -4.01 43.51 -57.25 0.96) ; 22
( -4.30 43.80 -61.31 0.96) ; 23
( -4.60 44.46 -62.13 0.96) ; 24
( -5.04 45.04 -65.88 0.81) ; 25
( -5.78 45.41 -67.38 1.11) ; 26
( -5.48 45.77 -66.44 0.66) ; 27
( -5.70 47.38 -66.63 0.44) ; 28
( -5.63 48.62 -67.88 0.29) ; 29
( -5.19 49.57 -70.31 0.66) ; 30
( -4.97 49.65 -71.88 1.11) ; 31
( -4.67 50.01 -71.13 2.80) ; 32
( -4.30 50.74 -71.00 3.09) ; 33
( -4.16 51.47 -71.00 3.09) ; 34
( -3.64 51.77 -74.25 1.69) ; 35
( -4.08 52.57 -75.88 0.88) ; 36
( -4.75 53.52 -76.69 0.59) ; 37
( -5.19 53.89 -77.38 0.59) ; 38
( -5.85 54.69 -78.63 1.03) ; 39
( -6.44 55.79 -80.13 1.03) ; 40
( -7.25 56.59 -81.06 1.47) ; 41
( -7.99 56.96 -83.19 1.47) ; 42
( -8.43 57.25 -83.38 0.81) ; 43
( -9.02 57.69 -84.63 0.44) ; 44
( -9.90 58.64 -85.50 0.29) ; 45
( -10.12 58.86 -86.88 0.66) ; 46
( -10.35 59.37 -87.75 1.40) ; 47
( -10.42 59.59 -89.56 2.28) ; 48
( -10.86 60.10 -91.56 0.96) ; 49
( -10.93 61.12 -92.13 0.59) ; 50
( -11.01 62.37 -93.19 0.44) ; 51
( -11.08 62.80 -93.81 0.88) ; 52
( -10.71 63.61 -94.81 1.33) ; 53
( -10.86 64.34 -95.63 0.74) ; 54
( -10.90 65.44 -95.56 0.37) ; 55
( -11.20 66.69 -96.31 0.22) ; 56
( -11.49 67.64 -96.75 0.22) ; 57
( -11.57 68.22 -97.25 0.22) ; 58
( -11.64 69.46 -97.25 0.66) ; 59
( -11.64 69.76 -97.25 1.62) ; 60
( -11.79 70.41 -98.38 2.43) ; 61
( -12.67 70.71 -100.00 1.33) ; 62
( -13.12 71.29 -100.00 0.66) ; 63
( -13.34 71.66 -100.13 0.37) ; 64
( -13.85 72.53 -100.13 0.15) ; 65
( -14.37 73.26 -100.50 0.15) ; 66
( -15.10 74.00 -101.19 0.15) ; 67
( -15.84 74.65 -101.44 0.52) ; 68
( -16.21 75.09 -101.44 1.77) ; 69
( -16.73 75.46 -102.06 2.36) ; 70
( -17.46 75.75 -102.81 1.33) ; 71
( -18.12 75.75 -103.88 0.59) ; 72
( -19.01 76.19 -103.94 0.29) ; 73
( -19.97 76.70 -104.56 0.29) ; 74
( -20.92 77.07 -104.81 0.29) ; 75
( -21.44 77.36 -103.63 1.03) ; 76
( -22.25 78.31 -103.88 1.33) ; 77
( -22.77 78.38 -104.44 0.59) ; 78
( -23.28 78.45 -106.44 0.29) ; 79
Low
) ; End of split
|
( 7.37 36.30 -26.38 1.55) ; 1, R-1-1-1-2-2-2
( 7.45 37.25 -25.00 1.18) ; 2
( 7.01 38.34 -24.63 0.81) ; 3
( 6.56 38.71 -24.13 0.81) ; 4
( 5.61 39.59 -23.38 1.03) ; 5
( 4.80 40.46 -21.06 1.03) ; 6
( 4.57 41.41 -19.56 1.03) ; 7
( 4.94 42.07 -18.69 1.03) ; 8
( 5.16 42.80 -18.69 0.74) ; 9
( 5.38 43.46 -18.69 0.44) ; 10
( 5.38 44.12 -18.44 0.44) ; 11
( 4.87 44.78 -18.06 0.81) ; 12
( 4.65 45.80 -18.31 0.81) ; 13
( 4.57 46.82 -18.44 0.66) ; 14
( 4.43 47.77 -18.44 0.66) ; 15
( 4.28 48.58 -18.19 0.88) ; 16
( 4.06 49.38 -18.19 0.88) ; 17
( 4.21 50.11 -17.88 0.59) ; 18
( 4.35 50.55 -17.75 0.59) ; 19
( 4.72 51.14 -18.38 0.88) ; 20
( 5.24 51.65 -17.94 1.11) ; 21
( 5.42 52.95 -20.38 0.52) ; 22
( 5.05 54.05 -21.38 0.52) ; 23
( 5.20 55.00 -21.81 0.52) ; 24
( 5.27 56.82 -22.56 0.52) ; 25
( 5.56 58.29 -22.19 0.52) ; 26
( 5.56 59.09 -23.44 0.52) ; 27
( 6.01 60.26 -24.50 0.81) ; 28
( 5.56 60.77 -25.19 0.81) ; 29
( 5.27 61.58 -25.75 0.44) ; 30
( 5.05 62.60 -25.75 0.22) ; 31
( 5.20 62.96 -25.75 0.22) ; 32
( 5.93 62.96 -25.88 0.22) ; 33
( 6.30 63.84 -26.38 0.22) ; 34
( 5.78 64.94 -26.31 0.52) ; 35
( 5.93 65.67 -28.13 0.66) ; 36
( 6.30 67.13 -28.81 0.81) ; 37
( 6.59 68.08 -28.13 1.11) ; 38
( 6.82 69.32 -28.06 1.40) ; 39
( 6.96 70.35 -28.06 1.03) ; 40
( 7.04 70.86 -28.06 0.74) ; 41
( 6.89 72.03 -27.25 0.88) ; 42
( 6.67 73.20 -26.63 0.59) ; 43
( 6.59 74.22 -26.19 0.44) ; 44
( 6.74 74.88 -26.19 0.44) ; 45
( 7.55 75.76 -26.69 0.52) ; 46
( 7.77 77.44 -26.69 0.66) ; 47
( 7.48 78.24 -26.56 0.52) ; 48
( 6.89 78.90 -26.19 1.11) ; 49
( 6.23 79.70 -26.19 1.11) ; 50
( 5.49 80.44 -26.19 0.81) ; 51
( 4.83 81.17 -26.19 0.96) ; 52
( 3.89 81.92 -26.06 0.52) ; 53
( 3.89 82.58 -25.50 0.37) ; 54
( 3.60 83.17 -25.06 0.37) ; 55
( 2.78 83.60 -24.88 0.37) ; 56
( 2.71 84.34 -24.81 1.11) ; 57
( 2.49 84.77 -24.81 2.06) ; 58
( 2.42 84.99 -24.81 2.06) ; 59
( 2.05 85.80 -24.75 0.88) ; 60
( 1.68 86.31 -24.75 0.37) ; 61
( 1.46 86.82 -24.75 0.37) ; 62
( 0.87 87.70 -24.75 0.59) ; 63
( 0.43 88.14 -24.19 0.88) ; 64
( -0.16 88.36 -25.19 1.03) ; 65
( -1.12 88.72 -26.06 0.66) ; 66
( -1.93 89.16 -26.06 0.37) ; 67
( -2.74 89.38 -26.06 0.37) ; 68
Low
) ; End of split
) ; End of split
) ; End of split
|
( 2.90 23.14 -10.13 0.81) ; 1, R-1-1-2
( 2.75 23.87 -8.94 0.81) ; 2
( 2.97 25.04 -7.50 1.33) ; 3
( 3.42 26.14 -6.88 1.33) ; 4
( 3.93 27.24 -6.25 1.18) ; 5
( 4.37 28.04 -5.50 1.18) ; 6
( 4.96 28.99 -5.44 1.18) ; 7
( 5.40 30.31 -4.75 1.84) ; 8
( 5.40 31.55 -4.38 1.84) ; 9
( 5.18 33.23 -3.69 1.40) ; 10
( 4.74 34.62 -3.44 1.25) ; 11
( 4.52 35.64 -2.81 1.84) ; 12
( 4.30 37.54 -2.50 1.84) ; 13
( 4.30 39.37 -1.63 1.33) ; 14
( 4.89 40.54 -1.50 1.55) ; 15
( 5.33 41.42 -1.06 1.55) ; 16
( 5.33 43.02 -1.63 1.55) ; 17
( 5.77 44.12 -1.25 1.99) ; 18
(
( 6.29 45.07 -0.69 2.87) ; 1, R-1-1-2-1
( 6.73 45.80 -0.50 2.58) ; 2
( 7.25 46.46 -1.50 1.33) ; 3
( 7.69 47.04 -2.06 0.88) ; 4
( 8.13 47.56 -2.06 0.66) ; 5
( 9.09 47.85 -2.38 0.66) ; 6
( 9.60 48.29 -2.50 0.88) ; 7
( 10.34 48.43 -1.69 0.88) ; 8
( 10.78 48.58 -1.44 1.03) ; 9
( 11.22 49.24 -0.31 1.03) ; 10
( 11.89 49.90 -0.31 1.03) ; 11
( 12.40 50.77 -0.25 1.11) ; 12
( 12.70 51.65 -0.25 0.88) ; 13
( 12.85 52.97 -0.06 1.11) ; 14
( 12.77 53.77 -0.25 1.11) ; 15
( 12.77 54.50 -0.25 0.81) ; 16
( 13.07 55.31 -0.44 0.74) ; 17
( 13.80 56.18 -0.94 1.11) ; 18
( 14.76 56.91 -0.88 1.18) ; 19
( 15.28 57.64 -0.81 1.25) ; 20
( 15.94 58.59 -1.56 0.81) ; 21
( 16.82 59.40 -1.88 0.74) ; 22
( 16.90 60.28 -1.88 0.74) ; 23
( 16.97 61.37 -1.88 0.96) ; 24
( 16.90 62.03 -2.13 1.47) ; 25
( 16.75 63.05 -2.13 1.69) ; 26
( 16.46 64.37 -2.13 1.25) ; 27
( 16.46 65.39 -2.13 1.11) ; 28
( 16.46 66.34 -2.25 0.96) ; 29
( 16.90 67.73 -2.25 1.25) ; 30
( 17.49 68.61 -2.06 0.88) ; 31
( 17.49 69.56 -1.63 0.96) ; 32
( 17.49 70.36 -1.56 1.18) ; 33
( 17.27 71.39 -1.44 1.03) ; 34
( 17.19 72.56 -1.38 1.03) ; 35
( 17.12 72.85 -1.38 0.96) ; 36
( 17.63 73.73 -1.38 0.96) ; 37
( 18.08 74.82 -1.38 1.18) ; 38
( 18.44 76.07 -1.56 1.03) ; 39
( 18.81 77.67 -1.19 0.88) ; 40
( 18.74 78.84 -1.00 0.88) ; 41
( 18.00 79.94 -1.00 0.96) ; 42
( 17.05 80.93 -0.94 1.11) ; 43
( 16.24 81.74 -0.94 0.88) ; 44
( 15.50 82.25 -0.94 0.59) ; 45
( 14.91 82.90 -0.38 0.74) ; 46
( 14.10 83.85 -0.38 0.81) ; 47
( 13.66 84.59 -0.38 0.96) ; 48
( 13.14 85.32 -0.38 0.96) ; 49
( 12.63 86.05 -0.38 1.11) ; 50
( 12.48 86.41 -0.38 0.74) ; 51
( 12.04 87.44 -0.38 0.74) ; 52
( 11.60 88.39 0.50 0.96) ; 53
( 11.23 89.41 1.50 0.88) ; 54
( 10.86 90.29 1.50 0.66) ; 55
( 10.71 90.95 1.56 0.66) ; 56
( 10.71 91.90 1.56 0.66) ; 57
( 10.86 92.55 1.56 0.66) ; 58
( 11.23 93.28 1.56 0.59) ; 59
( 11.23 93.80 1.56 0.59) ; 60
( 11.23 94.31 1.56 0.88) ; 61
( 11.45 94.82 1.56 1.62) ; 62
( 11.67 95.33 1.56 1.84) ; 63
( 12.33 96.43 1.56 1.25) ; 64
( 12.77 97.45 1.63 0.81) ; 65
( 13.66 98.26 1.63 0.74) ; 66
( 14.40 99.13 1.50 0.74) ; 67
( 14.91 100.01 1.50 0.52) ; 68
( 14.84 100.81 1.50 0.74) ; 69
( 14.76 101.40 2.44 0.96) ; 70
( 14.76 102.86 4.31 1.03) ; 71
( 14.69 103.45 4.81 1.03) ; 72
( 14.47 104.54 5.69 0.66) ; 73
( 14.54 105.20 5.75 0.59) ; 74
( 14.76 105.86 5.75 0.37) ; 75
( 15.21 105.93 5.75 0.37) ; 76
( 16.02 105.93 5.19 0.81) ; 77
( 16.68 106.08 4.13 0.96) ; 78
( 17.49 106.66 3.44 0.66) ; 79
( 18.30 107.39 2.63 0.66) ; 80
( 18.45 107.83 4.19 0.96) ; 81
( 19.04 108.56 3.31 0.96) ; 82
( 19.18 109.51 4.19 1.11) ; 83
( 19.53 110.53 4.63 1.40) ; 84
( 19.90 111.55 5.38 0.88) ; 85
( 20.41 112.36 6.13 0.74) ; 86
( 20.63 113.31 6.19 1.03) ; 87
( 21.37 113.82 6.19 1.03) ; 88
( 21.81 114.70 6.19 0.59) ; 89
( 22.47 114.99 6.19 0.44) ; 90
( 23.51 115.36 5.75 0.66) ; 91
( 24.46 115.79 5.31 0.59) ; 92
( 25.13 116.31 5.31 0.59) ; 93
( 25.27 117.11 5.31 0.81) ; 94
( 25.57 117.69 4.88 0.96) ; 95
( 26.23 118.72 6.00 0.66) ; 96
( 26.67 119.89 6.63 0.96) ; 97
( 27.11 121.13 5.13 1.11) ; 98
( 27.41 122.15 4.31 0.88) ; 99
( 27.85 123.40 4.31 1.11) ; 100
( 28.22 124.05 2.69 0.74) ; 101
( 28.66 125.08 2.69 0.52) ; 102
( 28.88 125.66 3.06 0.81) ; 103
( 29.40 126.61 3.19 1.18) ; 104
( 29.91 127.49 4.44 0.81) ; 105
( 30.36 128.81 4.44 0.59) ; 106
( 30.58 129.83 4.44 0.59) ; 107
( 30.95 130.56 5.13 0.59) ; 108
( 31.83 131.14 3.94 1.40) ; 109
( 32.35 131.07 2.75 2.06) ; 110
( 32.71 131.22 0.69 1.11) ; 111
( 33.52 131.51 0.31 0.74) ; 112
( 34.33 131.80 -0.63 0.74) ; 113
( 35.44 131.88 -1.69 0.96) ; 114
( 36.10 131.80 -2.13 0.88) ; 115
( 36.55 131.36 -3.31 0.88) ; 116
( 36.69 131.00 -4.63 1.18) ; 117
( 36.62 131.00 -6.13 1.03) ; 118
( 36.91 131.73 -6.88 1.62) ; 119
( 37.13 132.17 -7.38 1.92) ; 120
( 37.43 132.90 -7.81 1.40) ; 121
( 37.80 133.56 -8.31 1.11) ; 122
( 38.02 133.85 -8.81 0.81) ; 123
( 38.31 134.14 -9.25 0.59) ; 124
( 38.76 134.87 -10.31 0.37) ; 125
( 39.42 135.02 -10.31 0.29) ; 126
( 39.42 135.60 -10.31 0.29) ; 127
( 39.86 136.48 -10.31 0.29) ; 128
( 40.30 137.21 -10.31 0.29) ; 129
( 40.67 137.50 -10.31 0.88) ; 130
( 41.04 137.72 -10.94 0.88) ; 131
Low
|
( 6.00 45.00 -0.19 2.73) ; 1, R-1-1-2-2
( 6.14 46.17 0.50 1.99) ; 2
( 6.07 46.69 0.56 1.25) ; 3
( 5.63 47.56 1.75 0.96) ; 4
( 5.55 48.37 3.00 1.55) ; 5
( 5.63 49.24 3.19 2.06) ; 6
(
( 6.07 50.19 3.69 0.96) ; 1, R-1-1-2-2-1
( 6.58 50.78 3.69 0.59) ; 2
( 7.10 51.36 3.75 0.59) ; 3
( 7.17 51.95 3.75 0.59) ; 4
( 7.25 52.68 4.00 0.59) ; 5
( 7.25 53.12 4.13 0.59) ; 6
( 7.25 54.21 4.13 0.96) ; 7
( 7.25 54.87 4.13 1.69) ; 8
( 6.81 55.75 3.06 1.40) ; 9
( 6.58 56.63 2.56 1.11) ; 10
( 6.44 57.28 2.56 0.81) ; 11
( 6.51 58.67 2.56 0.66) ; 12
( 7.10 59.33 1.50 0.66) ; 13
( 7.91 59.70 3.75 0.81) ; 14
( 8.79 60.14 3.75 0.81) ; 15
( 9.68 60.65 4.00 0.81) ; 16
( 10.27 61.45 4.25 0.74) ; 17
( 10.86 62.69 4.25 0.96) ; 18
( 11.08 63.79 4.25 0.81) ; 19
( 11.15 65.33 4.25 1.11) ; 20
( 10.93 66.64 3.63 1.33) ; 21
( 10.78 68.76 2.06 1.25) ; 22
( 11.00 70.08 1.56 1.11) ; 23
( 11.23 71.83 1.50 1.11) ; 24
( 11.23 72.93 1.25 1.11) ; 25
( 11.15 74.61 1.19 0.96) ; 26
( 10.81 76.45 1.06 1.03) ; 27
( 10.66 77.62 0.88 0.88) ; 28
( 10.44 79.01 0.44 1.03) ; 29
( 9.70 79.96 0.75 1.47) ; 30
( 8.74 80.76 1.19 1.11) ; 31
( 7.93 81.78 2.44 1.18) ; 32
( 7.56 82.15 3.19 1.55) ; 33
( 7.20 82.44 4.38 1.33) ; 34
( 6.90 82.66 4.94 1.33) ; 35
( 6.16 82.81 4.94 1.33) ; 36
( 5.72 83.46 6.00 0.81) ; 37
( 5.13 84.41 6.63 0.59) ; 38
( 4.62 85.58 8.00 1.11) ; 39
( 3.95 87.12 8.00 1.18) ; 40
( 3.44 87.92 8.06 0.96) ; 41
( 3.22 89.24 8.06 0.74) ; 42
( 3.73 90.41 8.13 0.96) ; 43
( 4.54 91.72 8.25 1.40) ; 44
( 4.91 93.04 8.88 1.03) ; 45
( 5.06 93.99 8.88 1.11) ; 46
( 5.50 94.58 9.94 0.52) ; 47
( 5.65 95.45 9.94 0.37) ; 48
( 5.43 95.89 9.94 0.37) ; 49
( 4.99 95.89 10.94 0.88) ; 50
( 4.18 96.40 11.56 1.47) ; 51
( 3.66 96.77 11.56 1.18) ; 52
( 3.36 97.72 12.06 0.52) ; 53
( 2.85 98.67 12.13 0.37) ; 54
( 2.85 99.98 13.69 0.96) ; 55
( 2.63 101.15 13.75 1.33) ; 56
( 2.55 102.18 14.31 1.11) ; 57
( 2.41 103.35 14.94 0.88) ; 58
( 2.14 104.99 15.25 0.81) ; 59
( 2.14 105.79 15.88 1.11) ; 60
( 1.55 107.18 16.13 1.62) ; 61
( 1.18 108.13 16.38 1.25) ; 62
( 0.88 109.01 16.38 0.88) ; 63
( 0.66 109.81 16.31 0.66) ; 64
( -0.44 110.91 16.06 0.52) ; 65
( -0.81 111.86 16.25 1.03) ; 66
( -1.03 112.96 15.75 1.33) ; 67
( -1.18 114.27 15.75 0.81) ; 68
( -0.74 115.22 15.75 0.66) ; 69
( -0.88 115.73 15.75 0.66) ; 70
( -1.18 116.68 15.75 0.66) ; 71
( -0.44 117.56 15.50 0.59) ; 72
( 0.07 118.80 16.00 0.81) ; 73
( 0.30 120.12 16.00 1.11) ; 74
( 0.30 121.07 16.00 1.11) ; 75
( -0.07 122.02 16.00 0.96) ; 76
( -0.96 123.26 16.81 0.96) ; 77
( -1.10 124.21 17.56 0.74) ; 78
( -1.84 125.60 17.63 0.59) ; 79
( -2.65 126.11 18.75 0.66) ; 80
( -3.39 126.70 18.75 1.03) ; 81
( -3.68 126.92 18.75 1.11) ; 82
( -4.79 127.87 18.75 0.74) ; 83
( -5.82 128.31 18.75 0.74) ; 84
( -6.63 128.53 18.75 0.74) ; 85
( -6.78 129.62 18.75 0.74) ; 86
( -6.78 130.87 18.75 0.59) ; 87
( -6.41 131.82 18.75 0.59) ; 88
( -6.63 133.35 18.31 0.59) ; 89
( -6.67 134.80 18.25 0.66) ; 90
( -6.67 136.41 18.25 0.44) ; 91
( -6.67 136.77 18.25 0.44) ; 92
( -6.30 137.36 18.25 0.44) ; 93
( -5.35 138.31 18.56 0.44) ; 94
( -5.20 139.33 18.56 0.44) ; 95
Low
|
( 4.77 50.01 3.13 1.11) ; 1, R-1-1-2-2-2
( 3.88 50.01 3.56 0.59) ; 2
( 3.44 50.45 3.56 0.59) ; 3
( 2.71 50.60 3.50 0.59) ; 4
( 1.38 50.45 3.31 0.74) ; 5
( 0.05 50.52 2.81 0.88) ; 6
( -1.20 50.89 2.44 0.81) ; 7
( -2.38 50.89 2.13 0.81) ; 8
( -3.56 51.04 2.13 0.81) ; 9
( -4.81 51.11 2.13 0.81) ; 10
( -6.13 51.18 2.13 0.81) ; 11
( -7.09 51.77 1.81 0.88) ; 12
( -7.24 52.35 3.38 0.96) ; 13
( -7.31 53.30 3.44 1.03) ; 14
( -7.24 54.25 3.50 0.74) ; 15
( -7.31 55.35 3.50 0.74) ; 16
( -7.39 55.93 3.50 0.74) ; 17
( -7.61 56.44 3.50 0.74) ; 18
( -7.98 57.18 3.50 0.74) ; 19
( -8.42 57.25 3.06 0.74) ; 20
( -9.30 57.47 1.56 0.81) ; 21
( -10.41 57.91 1.56 1.55) ; 22
( -11.44 58.56 1.56 1.69) ; 23
( -12.47 59.15 0.88 1.69) ; 24
( -13.21 59.66 0.63 1.33) ; 25
( -13.72 60.17 0.38 0.81) ; 26
( -14.61 61.42 0.25 0.88) ; 27
( -14.98 62.58 -0.06 1.18) ; 28
( -15.27 63.46 0.25 0.88) ; 29
( -15.71 64.19 1.00 0.74) ; 30
( -16.38 65.00 1.63 1.11) ; 31
( -16.62 65.05 1.63 1.11) ; 32
(
( -17.04 65.36 2.13 1.62) ; 1, R-1-1-2-2-2-1
( -17.78 65.14 2.06 1.25) ; 2
( -18.88 65.58 2.00 0.74) ; 3
( -19.84 66.02 1.88 0.74) ; 4
( -20.50 66.68 1.75 0.96) ; 5
( -21.31 67.77 1.50 0.88) ; 6
( -22.20 68.87 1.06 1.11) ; 7
( -22.56 69.75 -0.38 1.03) ; 8
( -23.30 70.04 -0.69 0.66) ; 9
( -24.26 70.55 -1.38 0.59) ; 10
( -25.88 71.06 -1.94 0.52) ; 11
( -26.91 71.72 -1.38 0.52) ; 12
( -27.72 72.38 -0.56 0.59) ; 13
( -28.97 73.33 0.00 0.44) ; 14
( -30.00 73.04 -0.44 0.59) ; 15
( -30.45 72.23 -2.88 0.59) ; 16
( -30.67 71.58 -3.13 0.59) ; 17
( -31.18 70.55 -3.31 0.44) ; 18
( -31.77 70.48 -3.56 0.44) ; 19
( -32.14 70.48 -4.31 1.11) ; 20
( -32.80 70.48 -4.63 1.69) ; 21
( -33.54 70.84 -5.19 1.03) ; 22
( -34.57 71.36 -7.00 0.37) ; 23
( -35.09 72.09 -7.19 0.37) ; 24
( -35.16 72.38 -7.19 1.25) ; 25
( -35.90 73.33 -7.25 1.47) ; 26
( -36.34 73.91 -7.63 1.18) ; 27
( -37.15 75.08 -7.63 0.81) ; 28
( -37.89 76.11 -7.69 0.81) ; 29
( -38.40 76.77 -7.88 0.81) ; 30
( -39.36 77.13 -7.00 0.52) ; 31
( -40.10 77.13 -5.94 0.52) ; 32
( -41.13 77.20 -5.75 0.52) ; 33
( -41.65 77.28 -5.75 0.74) ; 34
( -42.24 77.47 -5.63 0.96) ; 35
( -42.68 77.69 -5.63 0.59) ; 36
( -43.64 78.20 -5.63 0.29) ; 37
( -44.23 78.28 -7.81 0.29) ; 38
( -43.78 78.64 -8.19 0.29) ; 39
( -44.37 79.01 -9.00 0.29) ; 40
( -44.89 79.30 -9.38 0.74) ; 41
( -45.40 79.74 -9.56 1.77) ; 42
( -45.70 80.03 -10.00 2.58) ; 43
( -45.92 80.18 -10.00 2.58) ; 44
( -46.73 80.47 -10.00 1.33) ; 45
( -47.25 80.91 -10.38 0.52) ; 46
( -47.61 80.98 -10.38 0.29) ; 47
( -48.50 81.57 -10.75 0.29) ; 48
( -49.16 82.44 -11.00 0.29) ; 49
( -48.65 82.88 -11.06 1.03) ; 50
( -49.75 83.39 -11.06 1.84) ; 51
( -49.82 83.39 -11.06 2.28) ; 52
Low
|
( -16.62 65.56 3.50 0.81) ; 1, R-1-1-2-2-2-2
( -16.77 66.51 3.63 0.81) ; 2
( -17.36 67.61 4.38 0.66) ; 3
( -18.10 68.12 4.56 0.81) ; 4
( -19.13 68.56 4.75 0.81) ; 5
( -19.72 69.07 5.13 0.96) ; 6
( -20.23 69.80 5.19 0.81) ; 7
( -20.82 70.68 5.19 1.18) ; 8
( -21.12 71.63 5.81 1.18) ; 9
( -21.63 72.29 7.13 0.81) ; 10
( -22.37 73.16 8.38 0.74) ; 11
( -23.03 73.53 9.00 0.88) ; 12
( -23.40 73.75 9.25 1.11) ; 13
( -24.06 74.04 9.69 1.33) ; 14
( -25.02 74.19 10.00 1.33) ; 15
( -25.69 74.11 10.25 1.33) ; 16
( -26.79 74.11 10.38 0.66) ; 17
( -27.31 74.48 11.25 0.96) ; 18
( -27.75 75.14 11.75 1.11) ; 19
( -28.93 76.31 11.81 0.81) ; 20
( -29.30 77.40 12.63 0.66) ; 21
( -29.59 78.35 12.75 0.52) ; 22
( -29.96 79.01 12.75 0.52) ; 23
( -30.77 79.45 12.81 0.52) ; 24
( -31.28 79.67 12.94 1.03) ; 25
( -31.95 80.11 13.13 1.62) ; 26
( -32.83 80.25 13.94 1.03) ; 27
( -34.23 80.55 14.06 0.52) ; 28
( -35.34 80.98 14.63 0.37) ; 29
( -36.29 81.13 14.81 0.37) ; 30
( -37.47 81.35 15.44 0.66) ; 31
( -38.21 81.13 15.56 0.66) ; 32
( -39.09 81.06 15.69 0.29) ; 33
( -39.54 80.91 16.25 0.29) ; 34
( -39.90 80.62 16.63 0.52) ; 35
( -40.49 80.47 16.69 0.52) ; 36
Normal
) ; End of split
) ; End of split
) ; End of split
) ; End of split
|
( 0.46 21.78 -12.69 3.39) ; 1, R-1-2
( -0.13 22.87 -12.94 2.28) ; 2
( -0.19 23.40 -12.94 2.28) ; 3
(
( -0.43 23.39 -13.25 1.92) ; 1, R-1-2-1
( -0.28 24.70 -13.81 2.21) ; 2
( -0.57 25.73 -13.81 2.14) ; 3
( -0.87 26.38 -14.38 2.14) ; 4
(
( -1.68 26.68 -12.69 1.25) ; 1, R-1-2-1-1
( -2.86 26.75 -11.88 1.11) ; 2
( -3.37 26.68 -11.19 1.33) ; 3
( -4.04 26.60 -10.94 1.62) ; 4
( -4.55 26.46 -10.50 1.92) ; 5
( -5.44 26.82 -10.50 1.77) ; 6
(
( -6.84 26.24 -10.50 0.96) ; 1, R-1-2-1-1-1
( -7.57 25.87 -10.25 0.88) ; 2
( -8.46 25.51 -10.44 0.74) ; 3
( -9.27 25.51 -10.50 0.74) ; 4
( -10.22 25.51 -10.50 1.03) ; 5
( -11.48 25.94 -10.81 1.03) ; 6
( -12.29 26.53 -11.94 1.03) ; 7
( -13.10 27.41 -13.81 0.88) ; 8
( -14.06 28.36 -14.88 0.88) ; 9
( -13.91 29.01 -15.50 0.88) ; 10
( -13.98 29.38 -16.56 1.03) ; 11
( -14.06 29.89 -18.06 0.81) ; 12
( -14.64 30.18 -18.38 0.74) ; 13
( -15.01 30.04 -19.75 0.81) ; 14
( -15.82 30.04 -20.25 0.81) ; 15
( -16.71 29.75 -20.25 0.81) ; 16
( -17.74 29.67 -20.38 0.66) ; 17
( -18.48 30.26 -20.75 0.66) ; 18
( -19.36 30.99 -20.75 0.81) ; 19
( -19.95 31.87 -20.56 1.03) ; 20
( -20.54 32.23 -20.31 1.03) ; 21
( -21.42 32.67 -20.06 1.03) ; 22
( -22.38 33.03 -19.94 1.03) ; 23
( -23.49 33.18 -19.75 1.18) ; 24
( -24.22 33.40 -19.44 0.88) ; 25
( -25.33 33.11 -19.19 0.88) ; 26
( -26.58 31.94 -19.13 0.96) ; 27
( -27.32 30.84 -19.19 0.96) ; 28
( -27.46 29.75 -19.69 1.11) ; 29
( -27.98 28.65 -20.19 0.96) ; 30
( -28.27 28.21 -20.56 0.96) ; 31
( -28.64 27.11 -20.75 0.96) ; 32
( -29.16 25.73 -21.19 0.81) ; 33
( -30.04 25.21 -22.38 0.66) ; 34
( -30.71 25.29 -22.94 0.96) ; 35
( -31.52 25.36 -23.25 0.96) ; 36
( -32.10 25.07 -24.06 0.96) ; 37
( -33.14 25.07 -24.69 0.96) ; 38
( -34.54 25.29 -24.81 0.96) ; 39
( -35.35 25.58 -25.19 0.96) ; 40
( -36.08 25.21 -25.75 0.81) ; 41
( -36.89 24.77 -26.19 0.81) ; 42
( -37.78 24.12 -26.44 0.88) ; 43
( -38.37 23.75 -26.88 0.66) ; 44
( -38.74 23.68 -28.31 0.66) ; 45
( -38.88 24.04 -29.13 0.66) ; 46
( -38.59 24.34 -29.25 0.66) ; 47
( -38.37 24.70 -30.63 0.66) ; 48
( -38.81 25.29 -31.25 0.66) ; 49
( -39.25 24.92 -31.25 0.88) ; 50
( -40.43 23.75 -31.56 0.66) ; 51
( -41.17 23.09 -31.63 0.66) ; 52
( -42.57 23.17 -31.63 0.66) ; 53
( -43.52 23.31 -31.63 1.03) ; 54
( -44.56 23.31 -31.88 1.25) ; 55
( -45.44 23.31 -32.13 1.25) ; 56
( -46.25 23.39 -32.25 1.11) ; 57
( -46.74 23.63 -32.38 0.52) ; 58
( -47.33 24.36 -32.50 0.37) ; 59
( -47.55 24.87 -32.50 1.03) ; 60
( -47.77 25.17 -32.50 1.62) ; 61
( -47.77 25.61 -32.50 2.43) ; 62
( -47.99 26.34 -32.63 1.62) ; 63
( -48.58 26.56 -32.63 1.03) ; 64
( -50.13 27.51 -32.63 0.81) ; 65
( -50.79 28.31 -32.81 0.88) ; 66
( -51.60 28.75 -32.81 0.88) ; 67
( -52.27 29.70 -32.94 1.11) ; 68
( -52.71 30.43 -32.94 0.81) ; 69
( -52.93 30.94 -32.94 0.52) ; 70
( -53.45 31.31 -33.06 0.37) ; 71
( -53.89 31.31 -32.88 0.66) ; 72
( -54.55 30.94 -32.38 0.88) ; 73
( -55.36 30.87 -34.69 1.18) ; 74
( -56.32 30.87 -35.19 1.18) ; 75
( -57.06 31.09 -35.19 0.74) ; 76
( -57.65 31.38 -35.38 0.44) ; 77
( -58.01 31.82 -35.13 0.44) ; 78
( -57.94 32.33 -34.38 0.44) ; 79
( -58.75 32.84 -34.38 0.44) ; 80
( -60.00 33.35 -34.38 0.44) ; 81
( -60.81 33.50 -34.38 0.74) ; 82
( -62.29 33.50 -34.38 1.03) ; 83
( -63.02 33.43 -34.38 1.03) ; 84
( -63.91 33.35 -34.38 0.74) ; 85
( -64.87 33.28 -34.38 0.44) ; 86
( -65.90 33.13 -34.38 0.44) ; 87
( -66.93 33.13 -34.38 0.66) ; 88
( -67.89 32.77 -34.38 0.96) ; 89
( -68.70 32.40 -34.38 0.96) ; 90
( -69.87 32.62 -34.38 0.74) ; 91
( -70.83 32.92 -34.50 0.52) ; 92
( -71.27 32.84 -35.06 0.37) ; 93
( -72.16 32.99 -35.06 0.37) ; 94
( -72.82 33.28 -35.06 0.37) ; 95
( -73.85 33.43 -35.06 0.37) ; 96
( -75.11 33.50 -35.31 0.37) ; 97
( -75.99 33.50 -35.81 0.37) ; 98
( -76.95 32.92 -35.88 0.37) ; 99
( -77.46 32.48 -35.88 0.37) ; 100
( -78.20 31.96 -36.69 1.03) ; 101
( -78.42 31.75 -37.50 2.06) ; 102
( -78.94 31.60 -37.88 2.87) ; 103
( -79.30 31.45 -37.94 3.24) ; 104
( -79.89 31.01 -38.75 2.80) ; 105
( -80.26 30.50 -39.50 1.40) ; 106
( -80.70 30.43 -39.94 0.59) ; 107
( -81.59 30.36 -40.38 0.37) ; 108
( -82.77 30.36 -40.75 0.29) ; 109
( -83.50 30.36 -41.00 0.29) ; 110
( -84.17 30.14 -41.56 0.66) ; 111
( -84.76 30.14 -41.56 1.03) ; 112
( -85.05 30.06 -41.81 1.84) ; 113
( -85.57 29.92 -42.50 2.21) ; 114
( -86.08 29.55 -42.94 2.21) ; 115
( -86.82 29.55 -43.44 1.18) ; 116
( -87.26 29.26 -42.81 0.44) ; 117
( -88.07 28.82 -42.38 0.22) ; 118
( -88.81 28.24 -42.38 0.22) ; 119
( -89.99 27.73 -42.38 0.22) ; 120
Low
|
( -6.59 27.80 -9.06 0.52) ; 1, R-1-2-1-1-2
( -7.18 28.24 -9.56 0.52) ; 2
( -7.92 28.60 -10.38 0.66) ; 3
( -8.58 28.75 -12.19 0.88) ; 4
( -8.80 28.09 -13.31 0.74) ; 5
( -8.95 27.36 -14.75 0.59) ; 6
( -9.32 26.48 -16.44 0.59) ; 7
( -9.68 26.26 -17.88 0.66) ; 8
( -10.27 25.68 -19.00 0.66) ; 9
( -11.01 25.46 -20.13 0.66) ; 10
( -11.75 25.46 -20.69 0.81) ; 11
( -12.85 25.82 -21.06 0.88) ; 12
( -13.51 26.04 -21.69 0.88) ; 13
( -14.18 26.41 -22.38 0.88) ; 14
( -14.55 26.41 -23.19 0.66) ; 15
( -15.06 25.97 -23.56 0.66) ; 16
( -15.58 25.46 -23.56 0.66) ; 17
( -15.95 24.73 -23.88 0.66) ; 18
( -16.54 24.22 -23.25 0.59) ; 19
( -17.64 23.85 -23.06 0.59) ; 20
( -18.45 23.63 -23.06 0.59) ; 21
( -18.97 23.41 -22.94 0.59) ; 22
( -19.04 22.97 -22.75 0.81) ; 23
( -18.97 22.32 -21.88 0.66) ; 24
( -18.45 22.10 -25.94 0.52) ; 25
( -18.52 22.10 -28.81 0.52) ; 26
( -18.89 22.24 -30.25 0.52) ; 27
( -19.34 22.68 -30.19 0.66) ; 28
( -20.29 22.97 -30.19 0.66) ; 29
( -21.18 22.46 -30.19 0.66) ; 30
( -22.06 22.32 -30.56 0.66) ; 31
( -22.65 22.68 -30.75 0.81) ; 32
( -23.39 22.75 -31.00 0.81) ; 33
( -24.42 22.83 -31.25 0.66) ; 34
( -25.08 22.61 -31.38 0.66) ; 35
( -25.23 21.73 -31.75 0.81) ; 36
( -25.52 20.93 -32.44 0.59) ; 37
( -26.19 20.27 -32.44 0.59) ; 38
( -27.07 20.34 -32.88 0.59) ; 39
( -28.32 20.63 -33.81 0.74) ; 40
( -28.40 20.63 -36.56 0.59) ; 41
( -28.47 21.07 -37.56 0.59) ; 42
( -28.62 21.58 -37.81 0.52) ; 43
( -28.91 22.24 -37.81 0.52) ; 44
( -29.43 22.97 -37.88 0.52) ; 45
( -29.80 22.83 -38.81 0.74) ; 46
( -30.09 22.68 -39.75 1.47) ; 47
( -30.46 22.46 -40.56 1.84) ; 48
( -30.90 22.53 -41.31 1.92) ; 49
( -31.64 22.53 -41.50 1.25) ; 50
( -32.15 22.75 -41.56 0.59) ; 51
( -32.60 23.27 -41.81 0.52) ; 52
( -33.11 23.85 -42.13 0.81) ; 53
( -33.85 24.22 -42.63 1.18) ; 54
( -34.22 24.51 -42.81 1.84) ; 55
( -34.81 25.02 -43.19 1.84) ; 56
( -35.10 25.17 -43.44 1.84) ; 57
( -35.40 25.90 -43.44 1.18) ; 58
( -35.54 26.48 -43.75 0.81) ; 59
( -35.76 27.29 -43.13 0.59) ; 60
( -35.69 27.73 -43.50 0.59) ; 61
( -35.47 28.02 -43.56 0.59) ; 62
( -35.76 29.19 -43.75 0.81) ; 63
( -35.99 29.84 -43.75 0.81) ; 64
( -36.21 30.58 -43.81 0.81) ; 65
( -36.57 31.53 -43.88 0.52) ; 66
( -36.80 32.26 -43.94 0.52) ; 67
( -37.02 32.84 -44.13 0.81) ; 68
( -37.31 33.79 -44.31 1.18) ; 69
( -37.83 34.60 -44.44 1.18) ; 70
( -38.12 35.33 -44.63 0.88) ; 71
( -38.93 36.42 -44.69 0.59) ; 72
( -39.23 37.23 -45.69 0.52) ; 73
( -39.74 38.18 -46.38 0.52) ; 74
( -40.55 39.79 -46.50 0.44) ; 75
( -40.92 41.18 -47.31 0.37) ; 76
( -41.58 41.61 -47.38 0.37) ; 77
( -42.25 41.61 -47.38 0.52) ; 78
( -43.21 42.56 -47.31 0.37) ; 79
( -44.09 42.93 -47.31 1.03) ; 80
( -44.46 43.22 -47.31 2.14) ; 81
( -44.97 43.37 -47.31 2.14) ; 82
( -45.34 43.59 -47.75 1.33) ; 83
( -46.00 44.32 -47.81 0.52) ; 84
( -46.52 44.83 -47.81 0.29) ; 85
( -46.89 45.20 -47.81 0.29) ; 86
( -47.33 45.71 -47.81 0.29) ; 87
( -47.85 46.22 -47.81 0.66) ; 88
( -48.51 46.58 -47.81 1.11) ; 89
( -49.03 46.80 -47.81 1.11) ; 90
( -49.61 47.10 -47.81 1.11) ; 91
( -50.06 47.32 -47.81 0.74) ; 92
( -50.72 47.90 -47.81 0.44) ; 93
( -51.16 48.41 -48.13 0.29) ; 94
( -51.53 49.58 -46.88 0.37) ; 95
( -51.82 50.02 -46.44 1.11) ; 96
( -52.12 50.90 -46.44 1.11) ; 97
( -52.34 51.48 -45.69 0.74) ; 98
( -52.64 51.92 -46.75 0.44) ; 99
( -52.93 52.58 -47.19 0.29) ; 100
( -53.64 53.75 -48.44 0.22) ; 101
( -54.15 54.19 -49.50 0.22) ; 102
( -54.81 54.41 -51.00 0.22) ; 103
( -56.58 54.85 -51.56 0.22) ; 104
( -57.39 54.78 -49.00 0.88) ; 105
( -58.06 54.71 -51.00 1.69) ; 106
( -58.42 54.49 -50.94 2.58) ; 107
( -59.16 55.00 -50.94 2.58) ; 108
( -60.12 55.14 -52.50 1.33) ; 109
( -61.22 54.71 -55.44 0.88) ; 110
( -61.96 54.34 -55.94 0.59) ; 111
( -62.62 54.34 -56.63 0.59) ; 112
( -63.51 54.19 -56.75 0.59) ; 113
( -64.17 54.19 -56.75 1.03) ; 114
( -64.98 54.19 -56.75 1.03) ; 115
( -65.20 54.27 -57.56 0.74) ; 116
( -66.01 54.85 -58.19 0.74) ; 117
( -66.75 55.14 -58.38 0.74) ; 118
( -67.19 55.22 -59.13 0.74) ; 119
Low
) ; End of split
|
( -0.46 27.37 -13.81 0.81) ; 1, R-1-2-1-2
( -0.61 28.03 -14.06 0.52) ; 2
( -0.83 28.39 -14.25 0.52) ; 3
( -1.42 28.39 -14.69 0.74) ; 4
( -2.30 28.69 -14.38 1.03) ; 5
( -3.34 28.69 -14.06 1.11) ; 6
( -4.15 28.83 -13.63 0.88) ; 7
( -4.59 28.76 -13.31 0.59) ; 8
( -5.47 28.76 -13.69 0.37) ; 9
( -5.62 28.32 -14.44 0.37) ; 10
( -5.18 28.39 -16.94 0.96) ; 11
( -5.03 28.39 -18.13 0.96) ; 12
( -4.81 28.39 -19.44 0.96) ; 13
( -4.59 28.39 -21.13 0.96) ; 14
( -4.44 28.25 -22.25 1.18) ; 15
( -4.29 28.17 -22.88 1.03) ; 16
( -3.93 28.91 -23.81 0.81) ; 17
( -4.15 29.64 -24.69 0.66) ; 18
( -4.22 30.29 -25.50 0.81) ; 19
( -4.44 30.88 -26.19 0.81) ; 20
( -5.40 31.54 -26.56 0.88) ; 21
( -6.14 32.12 -27.25 1.11) ; 22
( -7.02 32.85 -28.75 0.96) ; 23
( -7.98 33.66 -29.44 0.81) ; 24
( -8.49 34.46 -29.94 0.59) ; 25
( -8.12 34.90 -32.44 0.88) ; 26
( -7.83 35.19 -32.56 0.88) ; 27
( -7.76 35.34 -35.06 1.11) ; 28
( -8.20 35.41 -35.38 0.74) ; 29
( -9.08 36.22 -35.44 0.59) ; 30
( -9.45 36.80 -36.00 0.59) ; 31
( -9.67 37.82 -36.38 0.88) ; 32
( -9.67 38.99 -36.63 1.03) ; 33
( -9.60 39.87 -36.63 0.74) ; 34
( -9.23 40.53 -37.13 0.44) ; 35
( -8.94 41.04 -37.19 0.44) ; 36
( -8.79 41.62 -37.56 0.74) ; 37
( -8.79 42.36 -37.75 1.11) ; 38
( -8.94 43.09 -38.31 1.11) ; 39
( -8.71 44.18 -37.06 0.88) ; 40
( -8.20 45.28 -38.06 1.03) ; 41
( -7.61 46.38 -38.31 0.88) ; 42
( -7.24 47.62 -38.31 0.66) ; 43
( -7.09 48.71 -38.31 0.59) ; 44
( -6.65 49.52 -39.06 0.59) ; 45
( -6.28 50.83 -39.44 0.81) ; 46
( -6.36 51.71 -40.25 0.81) ; 47
( -6.43 53.17 -40.25 0.81) ; 48
( -6.43 54.49 -40.25 0.59) ; 49
( -5.91 55.29 -40.31 0.88) ; 50
( -5.91 55.66 -40.75 1.25) ; 51
( -6.09 56.85 -40.75 0.74) ; 52
( -6.32 57.88 -40.88 0.44) ; 53
( -6.32 58.32 -41.06 0.44) ; 54
( -6.24 59.49 -41.13 0.66) ; 55
( -6.02 60.80 -41.94 0.88) ; 56
( -6.02 61.68 -43.31 1.25) ; 57
( -5.87 62.26 -43.44 1.62) ; 58
( -5.87 62.34 -44.38 1.99) ; 59
( -5.80 63.14 -43.63 2.50) ; 60
( -5.80 63.65 -44.44 1.69) ; 61
( -5.65 64.02 -45.69 1.03) ; 62
( -5.36 64.46 -47.75 0.74) ; 63
( -4.77 64.75 -47.81 0.52) ; 64
( -4.47 65.26 -48.56 0.37) ; 65
( -4.03 65.70 -49.38 0.37) ; 66
( -3.44 66.58 -49.69 0.74) ; 67
( -3.07 67.45 -50.31 0.88) ; 68
( -2.78 68.19 -50.75 0.88) ; 69
( -2.48 68.77 -52.00 0.66) ; 70
( -2.12 69.50 -52.13 0.59) ; 71
( -1.38 70.16 -52.50 0.37) ; 72
( -0.72 70.89 -53.75 0.37) ; 73
( -0.13 71.47 -53.94 0.66) ; 74
( 0.54 72.64 -53.00 0.74) ; 75
( 1.35 73.67 -53.56 0.59) ; 76
( 1.64 74.40 -54.13 0.59) ; 77
( 2.16 75.71 -54.38 0.52) ; 78
( 2.67 77.25 -55.25 0.44) ; 79
( 2.97 78.49 -55.75 0.37) ; 80
( 3.19 79.73 -56.13 0.37) ; 81
( 3.26 80.90 -56.50 0.37) ; 82
( 3.70 82.07 -56.50 0.37) ; 83
( 3.93 83.02 -56.50 0.59) ; 84
( 4.07 84.19 -56.75 0.81) ; 85
( 4.37 85.29 -57.50 1.25) ; 86
( 4.54 86.40 -57.88 1.92) ; 87
( 4.76 87.13 -58.31 2.50) ; 88
( 5.06 87.79 -58.81 2.14) ; 89
( 5.13 88.23 -59.06 1.69) ; 90
( 5.43 88.81 -59.25 1.25) ; 91
( 5.57 89.25 -59.44 0.81) ; 92
( 5.72 89.76 -59.63 0.52) ; 93
( 5.65 91.08 -60.00 0.29) ; 94
( 5.50 92.40 -60.38 0.29) ; 95
( 4.91 93.42 -60.50 0.29) ; 96
( 4.10 94.37 -60.50 0.29) ; 97
( 3.44 94.95 -60.44 0.29) ; 98
( 2.85 95.25 -60.00 0.66) ; 99
( 2.33 95.98 -60.00 0.96) ; 100
( 1.89 96.42 -60.00 0.66) ; 101
( 1.52 97.07 -60.06 0.37) ; 102
( 0.86 98.10 -60.06 0.29) ; 103
( 0.71 98.97 -60.38 0.29) ; 104
( 0.56 99.85 -60.63 0.66) ; 105
( 0.56 100.44 -61.00 1.47) ; 106
( 0.49 101.39 -61.50 2.21) ; 107
( 0.49 101.68 -62.13 1.84) ; 108
( 0.42 102.19 -62.13 1.11) ; 109
( 0.42 102.70 -62.50 0.74) ; 110
( 0.34 103.21 -63.06 0.44) ; 111
Low
) ; End of split
|
( -0.42 23.55 -15.94 0.44) ; 1, R-1-2-2
( -0.71 23.69 -18.88 0.44) ; 2
( -1.30 23.55 -19.63 0.44) ; 3
( -1.45 22.96 -19.63 0.44) ; 4
( -2.04 22.16 -21.75 0.52) ; 5
( -2.33 21.28 -24.31 0.59) ; 6
( -2.26 20.55 -27.31 0.59) ; 7
( -1.89 20.18 -29.56 0.59) ; 8
( -1.89 19.75 -30.13 0.59) ; 9
( -2.40 19.09 -31.44 0.59) ; 10
( -3.22 19.02 -31.44 0.59) ; 11
( -4.25 19.02 -32.69 0.74) ; 12
( -4.76 19.09 -34.06 0.96) ; 13
( -5.28 19.09 -36.69 1.18) ; 14
( -5.35 19.09 -38.00 1.40) ; 15
( -5.35 19.09 -40.63 1.11) ; 16
( -5.43 19.02 -41.94 0.81) ; 17
( -5.35 19.45 -44.31 0.81) ; 18
( -5.20 20.26 -45.13 0.81) ; 19
( -5.57 20.48 -45.81 0.81) ; 20
( -6.16 20.62 -46.56 0.81) ; 21
( -6.53 20.62 -48.63 0.81) ; 22
( -7.27 20.18 -50.19 0.81) ; 23
( -7.56 19.97 -51.25 0.81) ; 24
( -8.30 19.53 -54.75 0.81) ; 25
( -8.96 19.60 -56.25 0.81) ; 26
( -9.62 19.23 -56.25 0.81) ; 27
( -9.77 18.72 -56.56 0.81) ; 28
( -10.88 18.21 -58.94 0.81) ; 29
( -10.95 17.70 -60.00 0.81) ; 30
( -11.17 16.24 -60.00 0.81) ; 31
( -10.58 15.65 -60.13 0.81) ; 32
( -9.85 15.43 -60.94 1.11) ; 33
( -9.18 14.92 -62.88 1.33) ; 34
( -8.74 14.34 -62.88 1.33) ; 35
( -8.08 13.53 -64.19 1.33) ; 36
( -8.45 12.87 -65.25 1.33) ; 37
( -7.86 11.92 -66.00 1.33) ; 38
( -7.27 11.27 -66.25 0.96) ; 39
( -6.83 10.39 -67.06 0.66) ; 40
( -6.53 9.88 -65.06 0.44) ; 41
( -6.31 8.64 -65.00 0.29) ; 42
( -6.60 7.03 -65.00 0.29) ; 43
( -6.83 6.00 -65.00 0.29) ; 44
( -6.90 5.27 -65.56 0.66) ; 45
( -7.05 4.61 -66.94 0.96) ; 46
( -7.34 4.03 -67.00 0.96) ; 47
( -7.93 3.37 -68.31 0.96) ; 48
( -8.22 3.01 -68.31 0.59) ; 49
( -7.78 1.84 -68.31 0.59) ; 50
( -8.08 1.25 -68.75 1.33) ; 51
( -8.08 0.74 -69.63 1.77) ; 52
( -8.08 0.74 -70.19 2.21) ; 53
( -8.30 0.59 -70.94 2.65) ; 54
( -8.59 -0.21 -73.63 1.03) ; 55
( -9.04 -0.72 -75.19 0.66) ; 56
( -9.40 -0.79 -78.25 0.44) ; 57
( -9.99 -0.72 -80.63 0.74) ; 58
( -10.21 -0.14 -82.75 1.03) ; 59
Incomplete
) ; End of split
) ; End of split
|
( -0.04 20.53 -13.94 1.69) ; 1, R-2
( -0.99 20.68 -13.94 1.40) ; 2
( -1.44 20.46 -14.38 1.03) ; 3
( -2.39 20.24 -13.81 0.74) ; 4
( -3.13 20.24 -13.69 0.66) ; 5
( -3.79 20.46 -13.56 0.88) ; 6
( -4.31 21.41 -13.44 0.74) ; 7
( -4.60 21.70 -13.38 0.96) ; 8
( -5.12 21.04 -13.63 0.59) ; 9
( -5.19 20.60 -14.75 0.59) ; 10
( -5.56 20.24 -15.50 0.59) ; 11
( -6.37 19.58 -15.56 0.59) ; 12
( -6.89 19.07 -15.56 0.88) ; 13
( -7.48 18.48 -15.75 1.25) ; 14
( -8.07 17.97 -15.94 1.25) ; 15
( -8.80 17.61 -16.31 0.88) ; 16
( -9.91 17.53 -16.63 0.88) ; 17
( -10.50 17.32 -16.69 0.88) ; 18
( -11.60 17.24 -16.69 0.88) ; 19
( -12.27 17.17 -17.88 1.18) ; 20
( -12.78 16.95 -18.13 1.18) ; 21
( -13.89 16.95 -18.50 0.96) ; 22
( -14.84 17.02 -18.88 0.81) ; 23
( -14.99 16.51 -20.00 0.81) ; 24
( -15.29 15.85 -20.50 0.88) ; 25
( -15.95 15.05 -21.38 0.88) ; 26
( -16.39 14.24 -21.94 0.88) ; 27
( -17.28 13.59 -21.88 0.88) ; 28
( -18.16 12.86 -21.88 0.74) ; 29
( -18.68 12.42 -22.50 0.74) ; 30
( -19.26 11.98 -22.44 0.74) ; 31
( -20.15 11.76 -21.75 0.88) ; 32
( -21.25 11.76 -21.75 0.88) ; 33
( -21.92 11.76 -21.75 0.88) ; 34
( -23.10 11.83 -21.81 0.88) ; 35
( -24.20 11.91 -21.44 0.88) ; 36
( -24.94 11.91 -21.50 0.88) ; 37
( -25.60 11.54 -21.94 0.88) ; 38
( -26.04 11.39 -21.94 1.62) ; 39
( -26.85 11.32 -22.00 1.92) ; 40
( -27.44 11.03 -22.06 1.18) ; 41
( -28.33 10.66 -22.06 0.81) ; 42
( -28.99 10.37 -22.44 0.59) ; 43
( -30.17 9.86 -22.75 0.59) ; 44
( -31.20 9.64 -22.75 0.59) ; 45
( -31.86 10.15 -23.13 0.59) ; 46
( -31.72 10.96 -23.25 0.59) ; 47
( -31.72 11.69 -23.00 0.59) ; 48
( -32.16 12.71 -23.00 0.66) ; 49
( -32.67 13.00 -23.19 0.66) ; 50
( -33.56 13.15 -23.50 0.74) ; 51
( -34.52 13.15 -24.69 0.74) ; 52
( -35.25 13.73 -26.06 1.03) ; 53
( -35.91 14.32 -27.56 0.88) ; 54
( -36.43 14.54 -27.63 0.66) ; 55
( -36.87 15.20 -27.88 0.66) ; 56
( -37.02 16.00 -28.25 0.66) ; 57
( -36.80 16.88 -28.81 0.59) ; 58
( -36.65 17.53 -28.88 0.44) ; 59
( -37.24 17.97 -29.19 0.29) ; 60
( -37.76 18.27 -29.31 0.29) ; 61
( -37.76 19.22 -29.50 0.52) ; 62
( -37.76 19.43 -30.25 0.81) ; 63
( -38.13 19.80 -31.13 1.11) ; 64
( -38.57 20.24 -31.31 1.11) ; 65
( -38.86 20.90 -31.69 0.81) ; 66
( -38.94 21.63 -31.69 0.52) ; 67
( -38.79 22.14 -31.69 0.37) ; 68
( -38.57 23.02 -32.06 0.59) ; 69
( -38.64 23.53 -32.44 0.88) ; 70
( -38.79 23.97 -32.44 1.33) ; 71
( -38.86 24.70 -32.75 1.62) ; 72
( -38.86 25.28 -32.94 1.62) ; 73
( -38.94 25.65 -33.25 1.25) ; 74
( -39.08 26.09 -33.25 0.81) ; 75
( -39.08 26.53 -33.44 0.52) ; 76
( -39.23 27.04 -33.50 0.29) ; 77
( -39.01 27.77 -33.94 0.29) ; 78
( -39.08 28.50 -34.06 0.52) ; 79
( -39.16 28.57 -34.69 0.96) ; 80
( -39.45 28.79 -34.94 1.40) ; 81
( -40.04 28.94 -35.31 1.40) ; 82
( -40.92 29.23 -35.88 1.03) ; 83
( -41.37 29.30 -37.25 0.66) ; 84
( -42.25 29.67 -37.31 0.44) ; 85
( -43.36 30.40 -38.06 0.37) ; 86
( -43.80 30.40 -38.38 0.37) ; 87
( -44.68 30.55 -38.69 0.37) ; 88
( -45.12 30.55 -38.69 0.74) ; 89
( -46.16 30.40 -38.75 0.96) ; 90
( -47.08 30.26 -39.25 0.96) ; 91
( -48.04 30.40 -39.25 1.18) ; 92
( -48.92 30.40 -39.63 1.18) ; 93
( -49.80 30.48 -39.63 1.47) ; 94
( -50.54 30.62 -38.81 0.66) ; 95
( -51.35 30.77 -38.50 0.37) ; 96
( -52.60 31.28 -38.50 0.37) ; 97
( -53.34 31.21 -37.63 0.74) ; 98
( -54.22 31.21 -36.69 0.96) ; 99
( -54.74 31.43 -35.75 0.74) ; 100
( -55.55 31.72 -35.38 0.59) ; 101
( -56.36 31.87 -34.56 0.44) ; 102
( -56.88 32.74 -33.75 0.44) ; 103
( -57.47 33.55 -33.50 0.52) ; 104
( -58.06 34.06 -33.06 0.52) ; 105
( -58.94 34.50 -32.81 0.52) ; 106
( -59.75 35.08 -32.25 1.47) ; 107
( -60.49 35.38 -32.19 2.14) ; 108
( -60.86 35.89 -32.19 2.14) ; 109
( -61.59 36.33 -32.13 1.33) ; 110
( -62.11 36.84 -32.13 0.59) ; 111
( -63.07 37.50 -32.19 0.44) ; 112
( -64.10 37.79 -32.69 0.44) ; 113
( -64.91 37.79 -32.81 0.44) ; 114
( -65.72 37.71 -32.81 0.44) ; 115
( -66.45 37.64 -32.94 0.44) ; 116
( -67.26 37.93 -32.94 0.37) ; 117
( -67.78 38.01 -33.19 1.11) ; 118
( -68.30 38.01 -33.75 1.47) ; 119
( -68.89 38.01 -33.75 1.84) ; 120
( -69.55 38.01 -33.88 1.11) ; 121
( -70.06 38.01 -34.06 0.74) ; 122
( -70.51 37.93 -34.19 0.37) ; 123
( -71.32 37.50 -34.63 0.15) ; 124
Low
) ; End of split
) ; End of tree
( (Color DarkYellow)
(Dendrite)
( 14.76 2.09 -2.75 4.79) ; Root
( 17.05 2.52 -2.94 3.32) ; 1, R
( 18.15 2.52 -2.94 3.09) ; 2
( 20.29 3.77 -2.56 3.39) ; 3
( 21.39 3.99 -2.31 4.20) ; 4
(
( 22.50 4.86 -3.75 3.90) ; 1, R-1
( 23.60 4.57 -4.69 3.32) ; 2
( 24.78 4.21 -5.06 2.73) ; 3
( 26.33 4.13 -3.81 2.73) ; 4
( 27.14 3.77 -3.44 3.24) ; 5
(
( 28.83 4.13 -1.88 2.36) ; 1, R-1-1
( 30.16 3.91 -1.06 2.36) ; 2
( 31.41 3.91 0.25 2.06) ; 3
( 32.52 4.06 2.50 1.84) ; 4
(
( 33.55 4.57 3.50 1.33) ; 1, R-1-1-1
( 34.21 5.52 3.75 0.96) ; 2
( 34.95 6.25 3.75 0.81) ; 3
( 35.46 7.35 4.00 0.96) ; 4
( 35.76 7.79 4.25 1.25) ; 5
( 35.98 8.15 4.00 1.25) ; 6
(
( 36.05 9.47 3.56 0.74) ; 1, R-1-1-1-1
( 36.72 10.27 3.25 0.74) ; 2
( 37.31 11.30 3.25 0.88) ; 3
( 37.67 11.88 3.25 0.88) ; 4
( 37.97 13.05 3.31 0.88) ; 5
( 38.48 14.07 4.44 0.81) ; 6
( 39.00 14.73 4.50 0.81) ; 7
( 40.10 15.39 4.75 0.81) ; 8
( 41.06 16.19 4.81 0.66) ; 9
( 41.58 16.92 5.06 0.66) ; 10
( 41.80 18.17 5.56 0.74) ; 11
( 41.95 19.26 5.19 0.88) ; 12
( 42.54 20.21 4.56 0.88) ; 13
( 43.13 21.16 4.44 0.96) ; 14
( 43.13 22.55 4.13 1.11) ; 15
( 43.42 23.36 4.13 0.96) ; 16
( 43.64 24.09 4.06 0.81) ; 17
( 43.79 24.82 3.81 0.81) ; 18
( 44.23 25.77 4.19 0.81) ; 19
( 44.82 26.35 4.13 0.96) ; 20
( 45.41 27.23 3.88 0.96) ; 21
( 45.48 28.33 3.31 0.81) ; 22
( 45.34 29.64 2.69 0.88) ; 23
( 45.26 31.29 1.94 0.96) ; 24
( 46.07 32.38 1.75 0.81) ; 25
( 46.29 33.48 2.88 1.03) ; 26
( 46.58 34.28 3.56 1.33) ; 27
( 46.29 35.31 4.06 1.11) ; 28
( 46.58 36.40 5.31 0.88) ; 29
( 46.73 37.13 5.38 0.88) ; 30
( 47.03 37.65 5.38 0.88) ; 31
( 47.32 38.16 6.00 1.11) ; 32
( 47.32 38.96 6.31 0.88) ; 33
( 47.40 39.91 6.50 0.81) ; 34
( 47.76 40.86 6.81 0.96) ; 35
( 48.57 42.18 6.50 0.88) ; 36
( 49.53 43.13 6.50 0.81) ; 37
( 50.64 43.93 6.44 0.74) ; 38
( 51.96 45.25 5.75 0.59) ; 39
( 52.99 45.25 5.38 0.52) ; 40
( 53.29 45.83 5.13 0.52) ; 41
( 53.58 46.78 5.13 0.52) ; 42
( 53.73 47.29 5.13 1.33) ; 43
( 54.25 47.88 4.75 1.33) ; 44
( 54.98 48.17 4.38 0.81) ; 45
( 56.01 48.39 4.19 0.59) ; 46
( 56.68 47.73 3.94 0.81) ; 47
( 57.56 47.29 3.94 0.81) ; 48
( 58.15 47.08 3.44 0.81) ; 49
( 58.81 46.78 3.44 0.66) ; 50
( 59.55 46.71 2.94 0.52) ; 51
( 59.55 46.34 1.94 0.37) ; 52
( 59.33 45.98 1.25 0.37) ; 53
( 59.11 45.32 1.25 0.37) ; 54
( 59.04 44.88 0.38 0.37) ; 55
( 59.18 44.66 -0.25 0.37) ; 56
( 59.62 44.37 -0.44 0.37) ; 57
( 60.14 44.59 -0.44 0.37) ; 58
( 60.88 44.96 -0.44 0.59) ; 59
( 61.76 45.17 -1.00 0.88) ; 60
( 61.98 45.25 -1.13 1.25) ; 61
( 62.57 45.32 -2.50 1.55) ; 62
( 63.16 45.25 -2.50 1.55) ; 63
( 63.46 44.81 -3.13 1.33) ; 64
( 63.68 44.52 -3.94 1.03) ; 65
( 63.97 43.79 -5.56 0.81) ; 66
( 64.12 42.91 -6.81 0.66) ; 67
( 64.19 42.54 -7.06 0.96) ; 68
( 64.34 42.47 -7.69 1.25) ; 69
( 65.00 41.89 -8.25 0.59) ; 70
( 65.59 41.74 -8.44 0.59) ; 71
( 65.96 41.45 -9.31 0.88) ; 72
( 66.40 41.01 -9.63 1.25) ; 73
( 66.77 40.72 -10.69 1.62) ; 74
( 67.73 40.13 -11.44 0.81) ; 75
( 68.10 39.69 -11.56 0.52) ; 76
( 68.47 38.89 -12.44 0.81) ; 77
( 68.83 38.30 -13.31 1.47) ; 78
( 68.83 38.01 -14.13 2.28) ; 79
( 69.20 37.35 -15.56 1.40) ; 80
( 69.20 36.55 -16.06 0.96) ; 81
( 69.13 35.53 -16.06 0.52) ; 82
( 69.05 34.14 -16.69 0.52) ; 83
( 69.28 33.70 -15.63 0.96) ; 84
( 69.42 32.89 -16.00 0.66) ; 85
( 69.05 32.09 -15.75 0.29) ; 86
( 68.76 31.43 -17.19 0.29) ; 87
( 68.10 30.63 -18.06 0.29) ; 88
( 67.66 30.34 -18.13 0.29) ; 89
( 67.14 29.82 -19.00 0.66) ; 90
( 67.07 29.60 -20.13 1.40) ; 91
( 67.07 29.02 -20.75 1.77) ; 92
Low
|
( 36.49 8.63 4.38 0.81) ; 1, R-1-1-1-2
( 37.23 8.92 4.75 0.81) ; 2
( 38.19 8.84 5.25 0.74) ; 3
( 39.29 8.70 6.06 0.74) ; 4
( 40.03 9.06 7.19 0.88) ; 5
( 40.69 9.87 8.13 0.88) ; 6
( 40.99 10.89 8.38 0.88) ; 7
( 41.28 11.77 8.50 0.66) ; 8
( 41.72 12.50 8.69 0.66) ; 9
( 42.53 13.38 8.31 0.81) ; 10
( 43.27 13.67 7.56 0.81) ; 11
( 43.56 14.18 7.06 0.66) ; 12
( 44.37 14.11 9.75 0.66) ; 13
( 45.55 14.33 10.00 0.66) ; 14
( 46.73 14.77 10.63 0.66) ; 15
( 47.32 15.28 9.13 0.96) ; 16
( 47.62 16.45 8.06 0.81) ; 17
( 47.84 17.32 10.63 1.11) ; 18
( 48.13 18.05 11.00 0.88) ; 19
( 49.16 18.71 11.25 0.74) ; 20
( 49.83 18.93 10.13 0.74) ; 21
( 50.86 19.37 9.88 0.96) ; 22
( 51.67 20.03 10.50 1.03) ; 23
( 52.77 20.54 9.81 1.47) ; 24
( 53.88 21.13 9.38 1.77) ; 25
( 54.69 21.34 9.00 1.03) ; 26
( 55.13 21.64 9.44 0.74) ; 27
( 55.72 22.08 9.44 0.59) ; 28
( 56.75 22.73 9.63 0.81) ; 29
( 57.64 22.81 9.63 0.81) ; 30
( 58.52 22.59 9.69 0.66) ; 31
( 59.70 22.37 11.31 0.81) ; 32
( 61.25 22.66 11.38 0.81) ; 33
( 61.91 22.88 12.31 1.03) ; 34
( 62.65 23.10 12.63 1.03) ; 35
( 63.38 23.61 13.00 1.25) ; 36
( 64.27 23.76 13.13 1.55) ; 37
( 64.86 24.05 13.25 1.55) ; 38
( 65.52 24.27 13.63 0.81) ; 39
( 66.48 24.41 14.00 0.66) ; 40
( 67.36 24.56 14.50 0.88) ; 41
( 68.47 24.56 14.00 0.88) ; 42
( 69.13 24.85 13.50 1.03) ; 43
( 70.31 25.15 14.63 0.81) ; 44
( 71.41 25.29 14.69 0.81) ; 45
( 72.44 25.29 14.88 0.81) ; 46
( 73.25 25.07 15.25 0.74) ; 47
( 74.14 25.36 15.25 0.74) ; 48
( 75.10 25.66 14.94 0.74) ; 49
( 76.20 26.10 16.06 0.81) ; 50
( 77.38 25.73 16.63 0.96) ; 51
( 78.49 25.51 16.69 0.88) ; 52
( 79.22 24.93 17.19 0.81) ; 53
( 80.03 23.90 17.69 0.96) ; 54
( 80.55 23.46 16.69 1.18) ; 55
( 82.02 22.66 16.69 0.81) ; 56
( 82.61 22.59 16.06 0.81) ; 57
( 83.57 22.22 17.56 1.03) ; 58
( 84.31 22.00 17.94 1.33) ; 59
( 84.89 21.71 17.38 1.33) ; 60
( 85.48 21.56 17.00 0.96) ; 61
( 86.07 21.64 17.00 0.66) ; 62
( 86.74 21.56 17.00 0.66) ; 63
( 87.47 21.34 17.00 0.66) ; 64
( 88.14 21.49 16.25 0.66) ; 65
( 88.73 21.86 17.19 0.52) ; 66
( 88.95 22.44 19.00 0.52) ; 67
( 89.02 23.03 19.31 0.52) ; 68
( 90.13 22.59 19.63 0.52) ; 69
Low
) ; End of split
|
( 32.59 4.24 3.06 0.81) ; 1, R-1-1-2
( 32.59 4.46 4.56 0.81) ; 2
( 32.51 5.19 5.75 0.66) ; 3
( 32.81 5.85 8.06 0.74) ; 4
( 33.25 6.65 8.88 0.66) ; 5
( 33.54 7.24 10.19 0.66) ; 6
( 34.35 7.60 10.88 0.66) ; 7
( 35.83 7.60 12.69 1.03) ; 8
( 36.79 8.41 13.38 0.88) ; 9
( 37.38 9.06 14.25 0.74) ; 10
( 37.38 9.94 14.50 0.74) ; 11
( 37.38 10.67 15.25 0.74) ; 12
( 37.67 11.70 15.38 0.96) ; 13
( 38.11 12.50 15.44 0.81) ; 14
( 38.70 13.52 15.75 0.66) ; 15
( 39.07 14.40 16.00 0.66) ; 16
( 39.36 15.72 16.63 0.88) ; 17
( 39.95 16.23 17.38 1.11) ; 18
( 40.54 16.96 17.44 1.11) ; 19
( 41.28 17.18 17.50 0.81) ; 20
( 42.68 17.69 17.63 0.59) ; 21
( 43.79 18.13 17.88 0.52) ; 22
( 44.30 19.08 18.38 0.81) ; 23
(
( 45.41 19.74 19.00 0.29) ; 1, R-1-1-2-1
( 46.14 19.96 19.31 0.29) ; 2
( 47.10 19.96 19.44 0.29) ; 3
( 47.47 19.81 19.44 0.29) ; 4
( 47.98 18.86 19.44 0.22) ; 5
( 48.72 17.69 19.50 0.22) ; 6
( 49.24 17.25 19.50 0.22) ; 7
( 50.27 16.59 19.50 0.22) ; 8
Low
|
( 43.42 20.17 18.31 0.52) ; 1, R-1-1-2-2
( 43.34 20.76 18.31 0.44) ; 2
( 42.97 20.91 17.88 0.44) ; 3
( 42.39 21.78 17.63 0.37) ; 4
( 41.87 22.15 17.69 0.22) ; 5
( 41.87 22.95 17.50 0.22) ; 6
( 41.94 23.61 17.19 0.22) ; 7
( 41.57 24.20 16.44 0.22) ; 8
( 41.28 24.85 16.13 0.22) ; 9
( 40.84 25.36 14.75 0.22) ; 10
( 40.03 25.73 13.94 0.22) ; 11
( 38.85 25.80 13.00 0.22) ; 12
( 38.55 25.51 14.13 0.44) ; 13
Low
) ; End of split
) ; End of split
|
( 26.99 3.44 -3.69 2.28) ; 1, R-1-2
( 26.99 2.41 -4.88 1.40) ; 2
( 27.65 1.75 -6.19 0.88) ; 3
( 27.58 0.95 -3.31 1.47) ; 4
( 28.17 0.15 -2.00 1.33) ; 5
( 28.72 -0.61 -1.31 1.33) ; 6
( 29.97 -1.12 -0.44 1.47) ; 7
( 30.78 -1.12 -0.31 1.77) ; 8
( 31.96 -1.78 0.63 1.69) ; 9
(
( 32.84 -1.85 0.88 1.69) ; 1, R-1-2-1
( 33.65 -2.07 1.75 1.47) ; 2
( 34.68 -2.43 1.88 1.62) ; 3
( 35.86 -3.09 2.31 1.62) ; 4
( 37.11 -3.09 2.94 2.21) ; 5
( 38.00 -3.38 2.38 2.43) ; 6
( 38.44 -3.38 1.94 2.58) ; 7
(
( 38.88 -4.26 1.00 1.47) ; 1, R-1-2-1-1
( 39.69 -4.70 0.75 1.11) ; 2
( 40.72 -5.36 0.25 0.96) ; 3
( 41.68 -5.80 -0.38 0.96) ; 4
( 42.42 -6.24 -0.50 1.18) ; 5
( 43.45 -6.67 -1.38 1.33) ; 6
( 44.19 -7.26 -1.94 1.18) ; 7
( 45.07 -7.92 -2.75 1.03) ; 8
( 45.59 -8.50 -3.31 1.18) ; 9
( 46.62 -9.31 -4.19 1.18) ; 10
( 47.13 -10.11 -4.25 1.33) ; 11
( 47.94 -11.35 -5.00 1.33) ; 12
( 48.24 -12.16 -4.38 1.47) ; 13
( 48.61 -13.55 -4.38 1.33) ; 14
( 49.27 -14.28 -4.63 1.55) ; 15
( 49.42 -15.15 -3.56 1.55) ; 16
( 49.79 -15.74 -3.56 1.25) ; 17
( 49.71 -16.47 -3.50 1.11) ; 18
( 50.01 -16.98 -3.50 1.11) ; 19
( 49.86 -18.59 -3.50 1.03) ; 20
( 49.71 -19.76 -3.56 1.18) ; 21
( 49.49 -20.93 -4.44 1.03) ; 22
( 49.27 -21.95 -4.44 0.96) ; 23
( 49.57 -22.61 -4.94 0.96) ; 24
( 49.86 -23.71 -5.19 1.11) ; 25
( 50.38 -24.73 -5.81 1.33) ; 26
( 50.82 -25.75 -7.06 1.11) ; 27
( 51.41 -26.34 -7.13 1.11) ; 28
( 52.22 -27.07 -7.38 1.40) ; 29
( 53.40 -27.95 -8.00 1.40) ; 30
( 54.50 -28.68 -8.31 1.62) ; 31
( 55.83 -29.26 -8.75 1.25) ; 32
( 57.04 -30.17 -8.81 0.96) ; 33
( 58.00 -31.04 -9.06 1.11) ; 34
( 58.81 -32.14 -8.63 1.62) ; 35
( 59.25 -33.09 -8.56 2.36) ; 36
( 59.84 -34.04 -8.19 2.14) ; 37
( 60.35 -34.77 -8.63 1.47) ; 38
( 60.79 -35.72 -9.56 1.18) ; 39
( 61.31 -36.38 -9.88 1.03) ; 40
( 61.97 -37.47 -10.50 0.88) ; 41
( 62.42 -38.43 -11.06 0.88) ; 42
( 62.71 -39.59 -11.06 0.88) ; 43
( 63.15 -40.11 -11.94 1.18) ; 44
( 63.59 -40.62 -12.19 1.47) ; 45
(
( 64.40 -41.20 -12.19 0.66) ; 1, R-1-2-1-1-1
( 65.29 -42.01 -12.75 0.59) ; 2
( 65.58 -42.30 -12.81 0.59) ; 3
( 66.03 -42.52 -13.13 0.59) ; 4
( 66.47 -43.18 -13.06 0.88) ; 5
( 66.47 -44.05 -13.38 1.03) ; 6
( 66.84 -45.00 -13.19 1.03) ; 7
( 66.98 -45.88 -12.69 1.03) ; 8
( 67.35 -46.90 -12.31 1.03) ; 9
( 67.28 -47.85 -12.31 0.81) ; 10
( 67.57 -48.73 -12.31 0.59) ; 11
( 67.94 -49.24 -12.31 0.44) ; 12
( 68.90 -49.39 -12.44 0.59) ; 13
( 69.93 -49.83 -12.56 0.74) ; 14
( 70.81 -49.97 -12.56 0.74) ; 15
( 71.33 -50.34 -12.88 0.74) ; 16
( 72.36 -50.41 -12.63 1.03) ; 17
( 72.88 -50.63 -11.44 0.74) ; 18
( 73.54 -51.07 -11.00 0.66) ; 19
( 74.87 -51.51 -11.00 0.66) ; 20
( 75.53 -51.88 -10.44 0.66) ; 21
( 76.19 -52.61 -9.56 1.25) ; 22
( 76.93 -53.26 -9.31 1.03) ; 23
( 77.52 -53.92 -8.88 0.74) ; 24
( 78.18 -54.51 -8.81 0.74) ; 25
( 78.62 -55.09 -8.88 0.74) ; 26
( 79.14 -55.60 -8.56 0.74) ; 27
( 79.73 -55.53 -8.19 0.59) ; 28
( 80.61 -55.60 -8.00 0.59) ; 29
( 81.20 -55.60 -8.00 0.88) ; 30
( 82.09 -55.82 -7.88 0.88) ; 31
( 82.38 -55.82 -7.56 0.88) ; 32
( 82.97 -56.04 -7.06 0.66) ; 33
( 82.90 -56.85 -5.88 0.88) ; 34
( 83.26 -57.80 -5.50 0.88) ; 35
( 83.71 -59.19 -5.56 0.81) ; 36
( 84.12 -60.16 -5.56 0.88) ; 37
( 84.71 -61.03 -5.75 0.88) ; 38
( 85.15 -61.98 -5.94 1.03) ; 39
( 85.52 -62.64 -6.25 1.25) ; 40
( 85.60 -63.59 -7.13 0.81) ; 41
( 85.52 -64.10 -6.44 0.52) ; 42
( 85.15 -64.54 -4.88 0.52) ; 43
( 84.78 -64.76 -4.56 0.52) ; 44
( 84.86 -65.35 -4.13 0.52) ; 45
( 85.52 -66.01 -3.50 0.52) ; 46
( 85.45 -67.03 -3.44 0.52) ; 47
( 85.52 -68.20 -3.56 1.03) ; 48
( 85.45 -69.22 -3.94 0.81) ; 49
( 85.67 -70.54 -4.06 0.59) ; 50
( 85.60 -71.85 -5.44 0.52) ; 51
( 85.74 -72.58 -6.69 0.52) ; 52
( 86.11 -72.95 -6.81 0.74) ; 53
( 86.99 -73.61 -6.13 0.74) ; 54
( 87.51 -74.48 -4.06 0.59) ; 55
( 87.88 -75.22 -3.56 1.33) ; 56
( 87.95 -75.36 -3.44 1.69) ; 57
( 88.25 -76.31 -2.81 1.69) ; 58
( 88.25 -77.04 -2.75 1.25) ; 59
( 88.32 -77.70 -2.69 0.66) ; 60
( 88.62 -78.58 -2.25 0.29) ; 61
( 88.76 -79.24 -2.06 0.29) ; 62
( 88.39 -80.11 -1.94 0.59) ; 63
( 87.88 -81.28 -1.94 0.74) ; 64
( 87.95 -82.31 -1.88 0.74) ; 65
( 87.95 -83.04 -1.75 0.74) ; 66
( 88.10 -84.35 -1.38 0.59) ; 67
( 88.62 -85.23 -2.75 0.66) ; 68
( 89.13 -86.18 -3.00 0.88) ; 69
( 89.50 -87.28 -3.25 0.88) ; 70
( 90.16 -88.08 -3.44 0.88) ; 71
( 90.59 -88.89 -4.56 1.11) ; 72
( 91.47 -89.48 -5.31 1.40) ; 73
( 92.14 -89.62 -5.50 0.88) ; 74
( 92.65 -89.77 -5.75 0.52) ; 75
( 93.46 -90.06 -6.50 0.81) ; 76
( 93.91 -90.43 -7.69 0.66) ; 77
( 95.23 -91.30 -8.63 0.66) ; 78
( 95.82 -92.18 -10.06 0.66) ; 79
( 96.26 -92.47 -10.31 0.52) ; 80
( 96.78 -93.72 -10.88 0.52) ; 81
( 96.85 -95.25 -10.88 0.52) ; 82
( 97.07 -96.06 -10.88 0.52) ; 83
Low
|
( 63.61 -41.69 -14.06 0.66) ; 1, R-1-2-1-1-2
( 63.97 -42.35 -14.13 0.59) ; 2
( 64.56 -42.86 -14.38 0.74) ; 3
( 65.67 -43.23 -14.75 0.59) ; 4
( 66.26 -43.59 -15.00 0.59) ; 5
( 67.07 -44.03 -14.94 0.74) ; 6
( 67.73 -44.62 -15.13 0.74) ; 7
( 68.69 -45.42 -15.13 1.25) ; 8
( 69.13 -45.64 -15.19 1.92) ; 9
( 69.50 -46.00 -15.19 1.92) ; 10
( 69.94 -46.81 -15.19 0.88) ; 11
( 70.60 -47.17 -15.38 0.74) ; 12
( 71.78 -47.83 -15.06 0.59) ; 13
( 72.45 -47.91 -14.50 0.52) ; 14
( 73.33 -47.39 -13.94 0.44) ; 15
( 73.92 -47.39 -13.75 0.44) ; 16
( 74.66 -47.76 -13.50 0.66) ; 17
( 75.10 -48.20 -13.63 0.88) ; 18
( 75.61 -48.93 -13.88 0.88) ; 19
( 76.20 -49.66 -13.88 0.74) ; 20
( 76.72 -50.10 -13.88 0.81) ; 21
( 77.31 -50.90 -13.88 0.66) ; 22
( 77.97 -51.63 -13.88 0.66) ; 23
( 78.34 -52.36 -13.81 0.59) ; 24
( 79.08 -53.39 -13.81 0.74) ; 25
( 79.89 -54.19 -13.63 0.81) ; 26
( 80.11 -55.00 -14.69 0.96) ; 27
( 80.11 -55.65 -14.81 0.59) ; 28
( 80.18 -56.31 -14.81 0.59) ; 29
( 80.77 -56.82 -15.31 0.59) ; 30
( 81.36 -57.41 -14.06 0.59) ; 31
( 81.88 -57.92 -14.06 0.81) ; 32
( 82.61 -58.50 -13.88 1.03) ; 33
( 83.42 -59.16 -13.81 0.81) ; 34
( 84.01 -59.82 -13.81 0.66) ; 35
( 84.68 -60.55 -14.00 0.59) ; 36
( 85.19 -61.50 -14.44 0.74) ; 37
( 86.00 -62.09 -14.50 0.81) ; 38
( 86.59 -62.60 -14.81 0.81) ; 39
( 86.89 -63.26 -15.06 0.81) ; 40
( 87.62 -64.35 -15.19 0.81) ; 41
( 88.29 -65.23 -15.94 0.66) ; 42
( 88.43 -66.25 -16.50 0.96) ; 43
( 88.80 -66.69 -17.31 1.33) ; 44
( 89.24 -67.42 -17.31 1.03) ; 45
( 89.61 -67.72 -17.56 0.59) ; 46
( 90.35 -67.93 -17.56 0.44) ; 47
( 90.86 -68.01 -17.56 0.44) ; 48
( 91.53 -68.37 -17.56 0.44) ; 49
( 92.19 -68.88 -17.56 0.66) ; 50
( 92.63 -69.54 -18.06 0.88) ; 51
( 93.15 -70.13 -19.13 0.81) ; 52
( 93.88 -70.69 -19.25 1.33) ; 53
( 94.25 -71.72 -20.56 1.62) ; 54
( 95.36 -72.59 -20.56 1.84) ; 55
( 96.46 -73.03 -20.56 1.11) ; 56
( 97.27 -73.40 -20.69 0.74) ; 57
( 98.16 -73.91 -20.88 0.44) ; 58
( 98.82 -74.05 -20.94 0.44) ; 59
( 98.89 -74.79 -21.13 0.44) ; 60
( 98.97 -75.08 -21.25 0.81) ; 61
( 99.12 -75.74 -21.50 0.59) ; 62
( 99.34 -76.17 -21.50 0.37) ; 63
( 100.07 -76.83 -21.69 0.37) ; 64
( 100.74 -77.56 -22.13 0.37) ; 65
( 101.47 -77.93 -22.31 0.59) ; 66
( 101.99 -78.44 -22.81 0.88) ; 67
( 102.65 -79.17 -22.94 1.18) ; 68
( 103.31 -80.05 -23.06 1.18) ; 69
( 103.76 -80.85 -23.56 0.81) ; 70
( 104.20 -81.73 -24.25 0.52) ; 71
( 104.64 -82.31 -24.19 0.52) ; 72
( 104.86 -83.41 -25.56 0.88) ; 73
( 104.79 -83.92 -26.19 1.77) ; 74
( 104.71 -84.51 -26.50 2.65) ; 75
( 105.08 -85.31 -26.88 2.65) ; 76
( 105.60 -85.90 -27.13 1.84) ; 77
( 106.11 -86.85 -27.38 0.96) ; 78
( 106.70 -87.29 -27.38 0.59) ; 79
( 107.29 -87.72 -27.44 0.59) ; 80
( 108.40 -88.16 -27.50 0.88) ; 81
( 109.21 -88.75 -27.50 0.88) ; 82
( 109.80 -88.75 -28.06 0.44) ; 83
( 110.76 -88.75 -28.56 0.44) ; 84
( 110.83 -88.53 -31.94 0.81) ; 85
Low
) ; End of split
|
( 39.34 -2.61 1.81 1.33) ; 1, R-1-2-1-2
( 40.44 -1.95 1.81 0.81) ; 2
( 41.03 -1.66 1.63 0.81) ; 3
( 42.06 -1.08 2.00 0.88) ; 4
( 43.54 -0.64 2.38 0.96) ; 5
( 45.30 -0.49 2.44 1.03) ; 6
( 46.63 -0.56 2.88 0.96) ; 7
( 48.10 -0.34 2.69 0.96) ; 8
( 49.36 -0.27 2.31 0.96) ; 9
( 50.24 -0.27 1.94 1.18) ; 10
( 51.35 -0.49 1.94 1.03) ; 11
( 52.45 -0.56 2.13 0.88) ; 12
( 53.26 -0.71 2.38 0.88) ; 13
( 54.29 -0.34 2.63 0.96) ; 14
( 55.18 0.24 3.38 0.81) ; 15
( 55.84 0.68 3.69 0.88) ; 16
( 56.80 0.83 4.19 0.88) ; 17
( 57.90 0.97 4.19 1.11) ; 18
( 58.64 0.68 4.19 1.11) ; 19
( 59.67 0.24 4.19 1.11) ; 20
( 60.92 0.02 4.19 1.11) ; 21
( 62.03 -0.13 4.13 1.11) ; 22
( 63.72 0.31 3.88 1.25) ; 23
( 65.05 1.41 3.88 1.25) ; 24
( 66.01 2.29 4.31 0.81) ; 25
( 66.96 3.24 5.19 0.74) ; 26
( 68.07 3.53 5.44 0.96) ; 27
( 68.95 3.97 5.44 1.33) ; 28
( 70.06 4.19 5.56 1.11) ; 29
( 70.87 4.41 5.75 1.11) ; 30
( 71.83 4.55 6.13 1.33) ; 31
( 72.93 4.26 6.69 0.96) ; 32
( 74.33 4.19 6.75 0.96) ; 33
( 75.51 4.26 7.31 0.96) ; 34
( 76.54 4.55 7.69 1.18) ; 35
( 77.94 5.21 7.94 0.96) ; 36
( 78.97 5.50 8.19 0.96) ; 37
( 80.45 5.65 8.44 0.96) ; 38
( 82.44 5.94 8.44 1.11) ; 39
( 84.72 5.72 8.50 1.03) ; 40
( 86.27 5.58 8.56 0.88) ; 41
( 86.98 5.29 9.31 0.88) ; 42
( 88.16 4.63 7.69 1.03) ; 43
( 88.90 3.68 7.38 0.81) ; 44
( 89.19 2.73 6.81 0.81) ; 45
( 89.64 2.00 6.63 0.81) ; 46
( 90.08 0.90 6.00 0.81) ; 47
( 90.59 -0.56 6.00 0.66) ; 48
( 91.18 -1.66 5.69 1.33) ; 49
( 91.85 -2.17 5.50 1.99) ; 50
( 92.66 -2.83 5.13 1.92) ; 51
( 93.47 -3.63 4.75 0.88) ; 52
( 94.35 -4.29 4.69 0.59) ; 53
( 95.24 -4.80 3.88 0.81) ; 54
( 96.27 -5.24 3.81 1.03) ; 55
( 97.23 -5.53 3.69 0.66) ; 56
( 98.62 -6.12 3.13 0.66) ; 57
( 99.44 -6.19 2.63 0.59) ; 58
( 99.88 -6.19 1.81 0.44) ; 59
( 100.54 -6.63 0.88 0.37) ; 60
( 101.50 -6.85 0.44 0.59) ; 61
( 101.94 -6.92 0.38 1.40) ; 62
( 102.38 -7.00 -0.06 2.21) ; 63
( 103.12 -7.29 -0.25 2.21) ; 64
( 103.86 -8.16 -0.44 1.99) ; 65
( 104.45 -8.68 -0.75 1.25) ; 66
( 105.40 -9.04 0.00 0.74) ; 67
( 106.21 -9.04 0.00 0.96) ; 68
( 107.32 -9.55 -0.13 0.66) ; 69
( 108.06 -9.63 -0.56 0.66) ; 70
( 108.64 -9.77 -0.56 0.96) ; 71
( 109.75 -10.14 -0.56 0.66) ; 72
( 110.34 -10.28 -0.69 0.66) ; 73
( 110.63 -10.65 -0.69 1.03) ; 74
( 111.44 -11.09 -0.69 1.03) ; 75
( 111.96 -11.53 -0.69 1.03) ; 76
( 112.48 -12.19 -0.69 0.66) ; 77
( 113.06 -13.14 -0.75 0.66) ; 78
( 113.51 -13.35 -0.31 1.03) ; 79
( 114.02 -13.87 0.19 1.33) ; 80
( 114.54 -14.67 0.75 1.25) ; 81
( 115.35 -15.18 1.44 1.25) ; 82
( 116.31 -15.69 1.44 1.25) ; 83
( 116.97 -16.13 1.63 1.25) ; 84
( 117.41 -16.86 2.19 0.88) ; 85
( 118.22 -17.89 2.81 1.03) ; 86
( 118.89 -18.69 2.88 0.88) ; 87
( 119.11 -19.50 3.00 0.88) ; 88
( 119.70 -20.30 3.19 0.66) ; 89
( 120.14 -20.81 3.63 0.59) ; 90
( 120.51 -20.74 3.81 0.59) ; 91
( 120.95 -19.79 4.06 0.44) ; 92
( 121.54 -19.13 4.63 0.74) ; 93
( 122.57 -18.47 4.63 1.11) ; 94
( 123.08 -17.96 4.63 0.66) ; 95
( 123.53 -17.52 4.63 0.44) ; 96
( 124.19 -17.67 5.31 0.37) ; 97
( 124.71 -18.11 5.31 0.37) ; 98
( 125.15 -19.13 5.31 0.96) ; 99
( 125.59 -20.15 5.25 1.55) ; 100
( 125.96 -20.81 5.00 2.21) ; 101
( 126.10 -21.03 4.56 2.21) ; 102
( 126.47 -22.05 5.63 0.88) ; 103
( 126.99 -22.71 5.81 0.66) ; 104
( 127.65 -23.30 6.13 0.96) ; 105
( 128.83 -23.95 6.13 1.18) ; 106
( 130.15 -24.71 6.25 1.18) ; 107
( 131.18 -25.07 6.56 0.88) ; 108
( 132.36 -25.15 6.38 0.66) ; 109
( 133.68 -24.41 5.75 0.59) ; 110
( 134.42 -23.61 5.19 0.81) ; 111
( 135.30 -23.03 5.56 0.96) ; 112
( 135.67 -22.37 6.00 0.96) ; 113
( 136.19 -22.15 6.31 0.96) ; 114
( 136.26 -22.15 6.56 1.77) ; 115
( 136.56 -21.71 7.06 1.03) ; 116
( 137.07 -21.42 7.44 0.88) ; 117
( 137.44 -20.91 8.50 0.88) ; 118
( 137.66 -20.69 8.94 1.33) ; 119
( 137.81 -20.54 9.63 1.69) ; 120
( 138.10 -20.32 11.06 1.33) ; 121
( 138.18 -20.17 12.25 1.11) ; 122
( 138.62 -19.74 13.19 0.96) ; 123
( 139.06 -19.44 13.31 0.52) ; 124
( 139.65 -19.30 13.50 0.52) ; 125
( 140.54 -18.93 13.75 0.52) ; 126
( 141.27 -18.64 13.44 0.74) ; 127
( 141.86 -18.57 13.19 0.74) ; 128
( 143.04 -18.42 13.19 0.74) ; 129
( 144.07 -18.35 13.19 0.59) ; 130
( 144.59 -18.49 12.63 0.59) ; 131
( 145.55 -19.01 13.88 0.66) ; 132
( 146.13 -19.15 15.56 0.52) ; 133
( 147.24 -19.59 15.63 0.81) ; 134
( 148.05 -19.81 15.63 0.81) ; 135
( 148.86 -20.10 15.63 0.52) ; 136
( 149.74 -20.25 15.81 0.52) ; 137
( 151.37 -19.96 15.94 0.52) ; 138
( 152.32 -19.08 15.94 0.74) ; 139
( 152.99 -18.13 15.94 1.25) ; 140
( 153.50 -17.54 15.25 1.62) ; 141
( 154.24 -16.89 15.19 1.69) ; 142
( 154.53 -16.52 15.19 0.88) ; 143
( 155.42 -15.86 15.19 0.59) ; 144
( 156.15 -15.72 15.19 0.59) ; 145
( 157.11 -15.35 14.69 0.59) ; 146
( 158.14 -14.91 14.69 0.96) ; 147
( 159.10 -14.25 14.69 0.96) ; 148
( 159.76 -13.60 14.69 0.59) ; 149
( 160.72 -13.01 14.69 0.59) ; 150
( 160.94 -11.70 14.06 0.44) ; 151
( 160.94 -11.04 15.13 0.44) ; 152
Low
) ; End of split
|
( 33.42 -0.89 1.56 0.52) ; 1, R-1-2-2
( 34.16 -0.38 2.38 0.37) ; 2
( 34.75 -0.08 3.63 0.52) ; 3
( 35.41 0.35 4.06 0.74) ; 4
( 36.15 0.57 4.38 0.74) ; 5
( 36.74 0.87 4.88 0.66) ; 6
( 36.74 0.87 6.06 0.88) ; 7
( 36.81 0.28 6.31 0.88) ; 8
( 37.55 -0.30 7.13 0.66) ; 9
( 38.21 -0.74 7.13 0.52) ; 10
( 39.32 -0.74 7.63 0.52) ; 11
( 39.32 -0.23 8.69 0.74) ; 12
( 39.83 0.43 9.69 0.88) ; 13
( 40.05 0.79 10.25 0.74) ; 14
( 40.49 1.01 11.50 0.74) ; 15
( 41.08 0.50 13.81 0.52) ; 16
( 41.08 0.35 14.25 0.52) ; 17
( 40.72 -0.01 14.63 0.52) ; 18
Low
) ; End of split
) ; End of split
|
( 22.01 5.66 -2.75 1.69) ; 1, R-2
( 22.89 6.32 -3.13 1.33) ; 2
( 23.04 6.61 -4.50 1.03) ; 3
( 23.33 7.42 -4.81 0.74) ; 4
( 23.92 7.63 -5.38 0.59) ; 5
( 24.59 7.78 -6.19 0.59) ; 6
( 25.40 7.78 -6.19 0.59) ; 7
( 26.80 7.93 -6.19 0.88) ; 8
( 27.83 8.00 -6.56 1.11) ; 9
( 28.64 8.22 -6.88 1.11) ; 10
( 29.00 8.40 -6.88 1.11) ; 11
(
( 29.60 8.37 -6.88 1.11) ; 1, R-2-1
( 30.48 8.58 -6.88 0.96) ; 2
( 31.07 8.88 -7.00 0.96) ; 3
( 32.03 9.24 -7.38 0.81) ; 4
( 32.98 9.53 -7.50 0.74) ; 5
( 33.57 10.70 -6.44 0.59) ; 6
( 34.83 11.44 -5.88 0.74) ; 7
( 36.15 12.17 -5.31 0.88) ; 8
( 37.40 12.46 -4.56 1.03) ; 9
( 38.73 11.95 -3.88 0.88) ; 10
( 39.69 11.36 -3.50 0.88) ; 11
( 40.72 10.85 -3.31 0.88) ; 12
( 42.12 10.92 -2.25 1.11) ; 13
( 43.52 11.29 -1.44 0.88) ; 14
( 44.70 11.73 -1.81 0.88) ; 15
( 45.95 12.68 -2.38 0.88) ; 16
( 46.91 13.26 -2.75 0.88) ; 17
( 47.65 14.21 -3.44 1.11) ; 18
( 48.53 14.94 -3.44 0.96) ; 19
( 49.49 15.68 -3.44 0.81) ; 20
( 50.15 16.55 -3.44 0.66) ; 21
( 50.59 17.21 -3.75 0.88) ; 22
( 51.77 18.31 -3.25 0.81) ; 23
( 52.88 18.89 -3.25 0.74) ; 24
( 54.13 18.67 -2.94 0.66) ; 25
( 55.75 18.09 -2.94 0.52) ; 26
( 56.85 17.80 -2.75 0.52) ; 27
( 57.81 17.58 -2.25 0.74) ; 28
( 58.77 17.43 -3.00 1.03) ; 29
( 59.80 17.28 -3.44 1.03) ; 30
( 60.76 16.99 -4.81 0.74) ; 31
( 61.35 16.84 -5.06 0.74) ; 32
( 62.16 16.77 -5.94 0.74) ; 33
( 63.12 16.55 -6.13 1.03) ; 34
( 64.37 16.70 -8.00 1.03) ; 35
( 65.25 17.14 -8.13 0.88) ; 36
( 66.06 17.58 -8.69 0.88) ; 37
( 66.28 18.09 -8.75 0.88) ; 38
( 67.46 18.53 -9.00 0.74) ; 39
( 68.27 19.26 -9.56 0.74) ; 40
( 69.01 20.43 -9.38 0.96) ; 41
( 69.31 21.60 -8.81 1.25) ; 42
( 69.82 22.40 -8.81 1.03) ; 43
( 70.04 22.99 -8.81 0.74) ; 44
( 70.63 23.64 -8.81 0.59) ; 45
( 71.37 23.86 -8.75 0.88) ; 46
( 72.69 24.45 -8.75 1.11) ; 47
( 73.87 24.74 -8.75 1.40) ; 48
( 74.68 24.96 -8.75 1.40) ; 49
( 75.27 25.25 -8.75 0.66) ; 50
( 76.53 25.69 -8.75 0.59) ; 51
( 77.19 26.71 -9.19 0.88) ; 52
( 78.07 27.96 -9.75 0.74) ; 53
( 78.55 28.99 -10.38 0.74) ; 54
( 79.73 29.79 -10.56 0.74) ; 55
( 80.76 30.45 -10.31 0.96) ; 56
( 81.57 30.74 -10.25 1.18) ; 57
( 82.23 30.82 -10.25 0.88) ; 58
( 83.34 31.40 -10.19 0.66) ; 59
( 84.00 31.55 -10.19 0.66) ; 60
( 85.33 31.99 -10.44 0.66) ; 61
( 86.14 32.06 -10.63 0.66) ; 62
( 86.73 32.28 -10.75 0.52) ; 63
( 86.87 31.99 -11.19 0.52) ; 64
( 86.87 31.69 -11.75 0.52) ; 65
( 86.80 31.33 -12.31 0.52) ; 66
( 87.24 30.82 -12.44 0.52) ; 67
( 87.98 31.40 -12.44 0.44) ; 68
( 88.57 31.91 -12.75 0.74) ; 69
( 89.38 33.08 -12.75 0.88) ; 70
( 90.11 33.74 -13.31 0.88) ; 71
( 91.29 34.47 -11.19 0.59) ; 72
( 92.47 35.42 -12.06 0.52) ; 73
( 93.14 36.01 -11.75 0.52) ; 74
( 94.09 36.59 -11.19 0.88) ; 75
( 94.53 36.66 -11.13 2.28) ; 76
( 95.42 37.18 -10.94 3.02) ; 77
( 95.93 37.83 -11.69 2.21) ; 78
( 96.38 38.35 -11.56 1.47) ; 79
( 96.60 38.57 -11.56 0.81) ; 80
( 97.33 39.15 -11.56 0.59) ; 81
( 97.85 39.88 -11.56 0.59) ; 82
( 98.07 40.47 -11.56 0.59) ; 83
( 98.51 41.56 -11.56 0.59) ; 84
( 98.66 42.22 -12.06 0.88) ; 85
( 98.88 42.88 -12.88 1.77) ; 86
( 98.59 43.68 -13.44 2.14) ; 87
( 98.29 44.56 -13.75 1.25) ; 88
( 98.14 45.00 -15.88 0.81) ; 89
( 97.56 45.66 -15.25 0.52) ; 90
( 97.04 46.53 -15.56 0.52) ; 91
( 96.75 47.34 -15.63 0.37) ; 92
( 97.11 48.07 -15.63 0.22) ; 93
( 97.11 48.80 -15.63 0.22) ; 94
( 97.26 49.68 -15.69 0.22) ; 95
( 97.11 50.41 -15.69 0.52) ; 96
( 97.11 50.55 -15.69 0.88) ; 97
( 97.11 50.77 -15.69 1.25) ; 98
( 96.89 51.07 -15.69 0.96) ; 99
( 96.67 51.50 -15.69 0.59) ; 100
( 96.45 51.80 -15.69 0.29) ; 101
( 95.93 52.53 -16.25 0.22) ; 102
( 95.20 52.97 -16.25 0.74) ; 103
( 94.61 53.26 -16.25 0.88) ; 104
( 93.95 53.48 -16.25 0.52) ; 105
( 93.43 54.21 -16.25 0.22) ; 106
( 93.06 54.79 -16.25 0.22) ; 107
( 92.62 55.23 -16.25 0.22) ; 108
Low
|
( 29.96 7.81 -2.25 0.59) ; 1, R-2-2
( 30.25 7.67 -0.63 0.59) ; 2
( 30.62 7.45 0.44 0.59) ; 3
( 30.77 6.94 1.19 0.74) ; 4
( 30.77 6.28 1.94 0.96) ; 5
( 30.33 5.48 2.13 0.96) ; 6
( 30.25 4.89 2.31 0.96) ; 7
( 30.25 4.23 2.88 0.96) ; 8
( 30.11 3.36 3.69 1.18) ; 9
( 29.74 2.55 3.69 1.18) ; 10
( 29.52 1.82 4.19 1.18) ; 11
( 29.89 1.38 5.56 0.96) ; 12
( 30.92 1.24 6.44 0.74) ; 13
( 31.87 1.24 6.88 0.66) ; 14
( 32.69 1.67 7.75 0.66) ; 15
( 33.64 2.11 8.63 0.66) ; 16
( 35.19 2.77 9.50 0.52) ; 17
( 36.00 2.70 10.94 0.52) ; 18
( 36.52 2.55 11.50 0.52) ; 19
( 37.33 2.19 11.81 0.74) ; 20
( 38.36 1.24 14.13 0.59) ; 21
( 39.39 0.80 14.19 0.66) ; 22
( 39.68 0.43 15.38 0.66) ; 23
( 40.20 0.65 15.88 0.66) ; 24
( 40.86 1.38 15.44 0.66) ; 25
( 41.30 2.04 15.38 0.66) ; 26
( 41.53 2.55 15.38 0.66) ; 27
( 42.19 2.84 15.38 0.88) ; 28
( 42.63 2.92 15.38 0.88) ; 29
( 43.37 2.99 15.06 1.18) ; 30
( 44.18 2.99 14.50 1.40) ; 31
( 44.69 3.79 15.81 1.25) ; 32
( 45.36 4.16 15.44 0.81) ; 33
( 46.09 4.82 15.31 0.66) ; 34
( 46.61 5.77 16.06 0.66) ; 35
( 46.50 6.63 17.06 1.11) ; 36
( 47.09 6.92 18.13 0.88) ; 37
(
( 47.68 7.58 18.50 0.88) ; 1, R-2-2-1
( 47.46 8.60 18.88 1.18) ; 2
( 47.02 9.04 19.00 0.81) ; 3
( 46.65 9.63 19.00 0.59) ; 4
( 46.65 10.36 19.06 0.37) ; 5
( 46.94 10.94 19.06 0.37) ; 6
( 47.61 11.38 19.06 0.37) ; 7
( 48.34 11.45 19.06 0.37) ; 8
( 48.86 11.16 19.06 0.37) ; 9
( 49.59 10.72 19.06 0.37) ; 10
Low
|
( 47.97 7.43 15.00 0.96) ; 1, R-2-2-2
( 48.86 8.60 14.31 0.81) ; 2
( 49.59 9.26 12.19 0.59) ; 3
( 50.41 9.55 13.56 0.66) ; 4
( 51.95 9.63 13.56 0.59) ; 5
( 52.98 9.63 13.56 0.59) ; 6
( 53.79 9.99 14.13 0.66) ; 7
( 54.53 10.43 15.38 0.74) ; 8
( 55.56 10.94 15.50 0.96) ; 9
( 56.81 11.74 15.50 0.96) ; 10
( 57.99 12.77 16.31 0.96) ; 11
( 59.10 13.86 17.25 0.81) ; 12
( 60.06 14.38 17.44 0.66) ; 13
( 61.01 15.55 17.94 0.52) ; 14
( 61.75 15.69 18.25 0.81) ; 15
( 62.41 15.98 18.75 0.59) ; 16
Low
) ; End of split
) ; End of split
) ; End of split
) ; End of tree
( (Color DarkMagenta)
(Dendrite)
( -13.09 -4.16 -9.69 2.21) ; Root
( -14.34 -3.87 -10.06 1.69) ; 1, R
( -15.23 -3.94 -10.31 1.47) ; 2
( -16.70 -4.53 -10.31 1.40) ; 3
( -16.55 -5.84 -11.25 2.06) ; 4
( -16.26 -6.94 -12.38 2.43) ; 5
( -15.74 -8.69 -13.06 2.50) ; 6
( -15.74 -9.50 -14.50 2.21) ; 7
( -15.16 -10.81 -14.81 1.92) ; 8
( -14.71 -12.20 -15.81 2.06) ; 9
( -14.49 -13.30 -18.38 2.14) ; 10
( -14.79 -13.66 -20.50 1.47) ; 11
( -15.08 -14.54 -21.50 1.33) ; 12
( -16.33 -14.91 -22.13 1.18) ; 13
( -17.00 -14.76 -22.94 1.33) ; 14
( -17.88 -14.62 -22.94 1.33) ; 15
( -18.84 -14.10 -22.88 1.33) ; 16
( -20.16 -14.03 -23.25 1.33) ; 17
( -21.12 -14.03 -22.06 1.25) ; 18
( -22.08 -13.66 -22.06 1.25) ; 19
( -22.74 -13.45 -22.38 1.25) ; 20
( -23.33 -13.01 -23.06 1.47) ; 21
( -23.63 -12.86 -23.50 1.47) ; 22
( -23.70 -12.50 -24.19 1.47) ; 23
( -23.63 -12.06 -25.06 1.47) ; 24
( -23.70 -12.06 -26.19 1.33) ; 25
( -24.00 -12.20 -27.38 1.33) ; 26
( -23.92 -12.93 -28.00 1.33) ; 27
( -24.44 -13.52 -28.81 1.55) ; 28
( -24.73 -14.18 -29.50 1.40) ; 29
( -24.59 -14.98 -30.13 1.62) ; 30
( -24.59 -16.15 -31.13 1.84) ; 31
( -24.59 -17.90 -31.13 2.06) ; 32
( -25.03 -19.00 -31.38 2.21) ; 33
( -25.40 -20.61 -32.19 2.36) ; 34
( -25.99 -21.71 -32.94 2.58) ; 35
( -27.09 -22.44 -39.00 2.36) ; 36
(
( -27.61 -23.02 -38.13 3.98) ; 1, R-1
( -27.68 -23.31 -37.19 3.76) ; 2
(
( -28.93 -23.39 -38.31 4.05) ; 1, R-1-1
( -29.74 -23.90 -39.38 3.39) ; 2
(
( -30.33 -23.90 -40.63 1.77) ; 1, R-1-1-1
( -31.88 -23.97 -40.75 1.18) ; 2
( -32.84 -24.12 -40.81 1.18) ; 3
( -32.91 -24.12 -40.81 1.77) ; 4
( -33.72 -23.83 -41.38 1.69) ; 5
(
( -34.46 -23.39 -40.38 0.88) ; 1, R-1-1-1-1
( -35.12 -22.80 -40.38 0.66) ; 2
( -35.93 -22.44 -40.38 0.52) ; 3
( -37.04 -22.07 -40.38 0.52) ; 4
( -37.92 -21.49 -40.38 0.74) ; 5
( -38.80 -20.97 -40.38 0.88) ; 6
( -39.47 -20.46 -40.69 0.88) ; 7
( -40.50 -20.02 -40.69 1.11) ; 8
( -41.16 -19.95 -41.06 1.11) ; 9
( -41.82 -19.88 -41.19 1.11) ; 10
( -42.49 -19.88 -41.19 1.11) ; 11
( -43.08 -19.95 -40.94 0.96) ; 12
( -43.96 -19.66 -40.81 0.66) ; 13
( -44.48 -19.00 -41.75 0.44) ; 14
( -44.48 -18.49 -42.13 0.44) ; 15
( -44.92 -18.34 -42.38 0.44) ; 16
( -45.58 -18.42 -42.38 0.44) ; 17
( -46.10 -18.42 -42.38 0.74) ; 18
( -46.76 -17.98 -42.50 1.11) ; 19
( -47.57 -17.54 -42.88 1.18) ; 20
( -48.55 -16.90 -43.50 1.33) ; 21
( -49.51 -16.25 -43.50 1.33) ; 22
( -50.47 -15.59 -43.63 1.18) ; 23
( -50.98 -15.29 -43.63 0.88) ; 24
( -51.79 -14.78 -43.50 0.59) ; 25
( -52.53 -15.22 -43.63 0.44) ; 26
( -52.82 -15.51 -43.38 0.44) ; 27
( -53.78 -15.15 -43.06 0.59) ; 28
( -54.52 -14.93 -43.44 0.88) ; 29
( -55.18 -14.64 -43.69 0.88) ; 30
( -55.55 -13.83 -44.06 1.18) ; 31
( -55.85 -13.10 -45.50 1.18) ; 32
( -56.14 -12.74 -48.44 1.25) ; 33
( -56.73 -12.22 -50.69 0.96) ; 34
( -57.39 -12.30 -51.00 0.96) ; 35
( -58.42 -12.37 -51.50 0.96) ; 36
( -59.68 -12.52 -51.50 0.74) ; 37
( -60.04 -12.37 -52.00 0.74) ; 38
( -60.34 -11.86 -52.56 0.52) ; 39
( -59.97 -11.57 -53.50 0.52) ; 40
( -59.82 -11.13 -54.13 0.52) ; 41
( -60.27 -11.27 -55.88 0.81) ; 42
( -60.71 -11.35 -56.50 0.59) ; 43
( -61.52 -11.20 -57.25 0.74) ; 44
( -62.33 -10.91 -57.38 1.03) ; 45
( -62.92 -11.06 -57.69 1.25) ; 46
( -63.36 -11.27 -57.88 0.66) ; 47
( -64.17 -11.27 -60.00 0.81) ; 48
( -64.76 -10.47 -61.13 0.59) ; 49
( -65.28 -9.74 -61.56 1.03) ; 50
( -65.72 -8.86 -62.25 1.03) ; 51
( -65.87 -8.35 -63.94 0.74) ; 52
( -65.79 -7.98 -65.88 0.59) ; 53
( -65.28 -7.55 -67.13 0.44) ; 54
( -65.28 -6.96 -68.13 0.44) ; 55
( -65.57 -6.08 -68.56 0.74) ; 56
( -65.72 -5.65 -69.25 1.47) ; 57
( -66.09 -4.18 -70.31 1.69) ; 58
( -66.16 -3.38 -71.69 1.92) ; 59
( -66.23 -2.36 -72.50 1.62) ; 60
( -66.23 -1.77 -73.75 1.25) ; 61
( -66.09 -0.97 -74.00 0.96) ; 62
( -66.09 -0.16 -74.19 0.59) ; 63
( -66.16 0.49 -74.63 0.59) ; 64
( -66.01 1.88 -74.81 0.44) ; 65
( -66.01 2.83 -75.69 0.44) ; 66
( -66.01 3.71 -76.38 0.44) ; 67
( -66.16 4.59 -76.81 0.44) ; 68
( -66.38 5.68 -76.88 0.74) ; 69
( -66.45 6.27 -77.44 1.18) ; 70
( -66.90 7.07 -78.94 1.62) ; 71
( -67.12 7.51 -79.19 2.06) ; 72
( -67.34 7.95 -79.94 1.62) ; 73
( -67.34 8.32 -80.31 1.18) ; 74
( -67.63 8.90 -80.31 0.81) ; 75
( -67.71 9.41 -80.56 0.52) ; 76
( -67.71 10.14 -80.81 0.37) ; 77
( -68.08 10.80 -81.63 0.37) ; 78
( -69.18 11.09 -83.31 1.03) ; 79
( -69.99 11.46 -84.38 1.25) ; 80
( -70.92 11.47 -85.50 0.59) ; 81
( -71.28 12.05 -86.81 0.59) ; 82
( -71.65 12.78 -86.75 1.40) ; 83
( -72.02 12.78 -87.38 2.21) ; 84
( -72.46 12.85 -87.69 2.58) ; 85
( -73.13 12.85 -88.44 1.40) ; 86
( -74.16 13.15 -89.13 0.66) ; 87
( -75.48 13.37 -89.88 0.29) ; 88
( -76.15 13.29 -88.75 0.96) ; 89
( -76.88 13.29 -88.75 0.96) ; 90
( -77.32 13.44 -88.75 0.59) ; 91
Low
|
( -34.11 -24.48 -41.63 0.59) ; 1, R-1-1-1-2
( -34.85 -25.58 -42.44 0.44) ; 2
( -35.95 -25.73 -42.63 0.66) ; 3
( -36.61 -26.75 -43.06 0.52) ; 4
( -36.47 -27.55 -43.06 0.52) ; 5
( -36.61 -28.36 -43.63 0.81) ; 6
( -36.91 -28.72 -43.94 1.62) ; 7
( -37.20 -28.94 -44.88 1.11) ; 8
( -37.43 -29.16 -46.38 0.74) ; 9
( -38.16 -28.87 -47.25 0.52) ; 10
( -39.05 -29.09 -49.06 0.52) ; 11
( -39.93 -29.02 -49.63 0.52) ; 12
( -40.59 -29.02 -49.75 0.88) ; 13
( -41.11 -28.72 -49.81 1.03) ; 14
( -42.14 -28.87 -50.06 0.66) ; 15
( -43.10 -29.16 -50.44 0.66) ; 16
( -43.91 -29.60 -50.69 0.66) ; 17
( -44.35 -30.33 -50.69 0.66) ; 18
( -45.53 -30.62 -50.88 0.66) ; 19
( -46.41 -30.04 -51.50 0.96) ; 20
( -46.78 -29.67 -52.13 1.33) ; 21
( -47.37 -29.82 -53.25 0.81) ; 22
( -47.59 -30.26 -55.19 0.81) ; 23
( -47.81 -31.06 -57.19 0.81) ; 24
( -48.48 -31.14 -58.56 0.81) ; 25
( -49.21 -31.14 -59.44 0.81) ; 26
( -49.80 -31.21 -59.50 0.81) ; 27
( -50.76 -31.57 -60.56 0.74) ; 28
( -51.28 -32.53 -62.13 0.66) ; 29
( -50.98 -33.18 -62.88 0.66) ; 30
( -50.91 -34.13 -63.50 0.88) ; 31
( -50.69 -34.79 -65.00 0.88) ; 32
( -50.32 -35.81 -65.00 0.88) ; 33
( -50.61 -36.91 -66.69 1.18) ; 34
( -50.54 -38.01 -67.31 1.33) ; 35
( -51.28 -38.74 -69.00 1.03) ; 36
( -51.94 -39.40 -70.06 0.81) ; 37
( -52.97 -40.57 -70.44 0.59) ; 38
( -53.49 -41.30 -70.94 0.59) ; 39
( -54.22 -42.03 -71.69 0.59) ; 40
( -55.25 -42.91 -71.94 0.59) ; 41
( -56.21 -42.76 -72.63 0.59) ; 42
( -57.02 -42.25 -73.50 0.59) ; 43
( -58.35 -42.25 -73.50 0.59) ; 44
( -58.79 -43.05 -74.00 0.59) ; 45
( -59.60 -43.86 -74.56 0.59) ; 46
( -59.90 -44.51 -74.88 0.59) ; 47
( -60.85 -44.81 -74.88 0.74) ; 48
( -61.81 -45.32 -75.13 0.74) ; 49
( -62.62 -46.05 -75.38 0.74) ; 50
( -62.99 -46.63 -74.38 0.52) ; 51
( -64.32 -46.85 -74.06 0.37) ; 52
( -64.76 -47.36 -73.88 0.37) ; 53
( -65.35 -48.17 -73.69 0.37) ; 54
( -66.01 -48.90 -73.63 0.66) ; 55
( -66.60 -49.63 -73.69 0.81) ; 56
( -67.26 -50.43 -73.69 0.52) ; 57
( -67.93 -50.95 -74.06 0.81) ; 58
( -68.44 -51.24 -74.06 1.18) ; 59
( -69.10 -51.53 -74.06 2.06) ; 60
( -69.84 -51.97 -74.81 2.43) ; 61
( -70.73 -52.04 -74.56 1.92) ; 62
( -71.54 -52.33 -74.00 1.11) ; 63
( -72.60 -52.94 -73.25 0.52) ; 64
( -73.49 -53.23 -73.56 0.44) ; 65
( -75.18 -53.52 -75.19 0.29) ; 66
( -76.44 -53.74 -75.88 0.29) ; 67
( -77.02 -54.40 -76.38 0.29) ; 68
( -77.98 -54.47 -76.38 0.59) ; 69
( -78.79 -54.69 -77.06 0.96) ; 70
( -79.16 -54.77 -77.50 1.40) ; 71
( -79.68 -54.62 -78.56 2.21) ; 72
( -80.56 -54.84 -79.31 1.55) ; 73
( -81.37 -55.35 -80.69 0.88) ; 74
( -81.74 -55.42 -82.06 0.52) ; 75
( -82.85 -55.94 -83.06 0.29) ; 76
( -83.73 -56.01 -83.88 0.59) ; 77
( -84.76 -56.52 -84.06 0.37) ; 78
( -85.42 -56.59 -84.44 0.37) ; 79
( -86.16 -56.59 -84.88 0.37) ; 80
( -87.34 -56.45 -85.00 0.74) ; 81
( -88.00 -56.67 -85.69 1.84) ; 82
( -88.44 -56.89 -86.38 2.58) ; 83
( -89.25 -57.03 -86.56 1.33) ; 84
( -89.77 -57.40 -86.56 0.88) ; 85
( -90.29 -57.62 -86.56 0.52) ; 86
( -90.80 -57.98 -86.56 0.52) ; 87
( -91.32 -58.64 -87.63 0.59) ; 88
( -91.76 -59.37 -88.13 0.59) ; 89
( -91.61 -59.96 -88.63 0.59) ; 90
( -92.20 -60.32 -88.63 0.88) ; 91
( -92.86 -61.05 -89.38 1.40) ; 92
( -93.53 -61.42 -90.56 1.55) ; 93
( -94.04 -61.86 -91.50 1.11) ; 94
( -94.34 -62.22 -92.63 0.66) ; 95
( -94.41 -61.86 -94.38 0.66) ; 96
Low
) ; End of split
|
( -29.80 -24.94 -38.56 1.25) ; 1, R-1-1-2
( -29.87 -25.82 -39.13 0.96) ; 2
( -30.17 -26.77 -39.25 0.74) ; 3
( -30.10 -27.50 -40.44 0.74) ; 4
( -30.76 -28.45 -40.69 0.66) ; 5
( -31.13 -28.96 -40.75 0.66) ; 6
( -31.20 -29.47 -41.56 0.66) ; 7
( -31.64 -30.64 -41.56 0.66) ; 8
( -31.64 -31.15 -43.50 0.66) ; 9
( -31.64 -31.81 -43.75 0.66) ; 10
( -31.94 -32.69 -43.81 0.66) ; 11
( -32.45 -33.42 -45.25 0.66) ; 12
( -33.63 -33.86 -45.69 0.66) ; 13
( -34.15 -34.15 -47.06 0.66) ; 14
( -34.81 -34.81 -48.50 0.81) ; 15
( -34.96 -35.10 -51.44 0.96) ; 16
( -35.25 -35.18 -53.81 0.96) ; 17
( -35.33 -35.98 -55.13 0.96) ; 18
( -35.92 -36.34 -57.44 0.96) ; 19
( -36.06 -35.98 -57.44 0.96) ; 20
( -37.39 -36.49 -58.00 0.74) ; 21
( -38.05 -36.49 -58.50 0.74) ; 22
( -39.08 -36.49 -59.31 0.88) ; 23
( -39.97 -36.64 -61.81 0.59) ; 24
( -40.63 -37.44 -62.31 0.59) ; 25
( -41.00 -38.10 -63.00 0.59) ; 26
( -41.44 -38.25 -64.63 0.88) ; 27
( -41.00 -38.46 -66.44 1.18) ; 28
( -41.37 -38.90 -67.94 1.18) ; 29
( -41.66 -39.12 -69.25 1.55) ; 30
( -41.88 -39.78 -69.69 1.99) ; 31
( -42.55 -40.37 -70.31 1.11) ; 32
( -42.84 -40.73 -71.38 0.66) ; 33
( -43.21 -41.90 -71.75 0.37) ; 34
( -43.65 -42.41 -72.56 0.37) ; 35
( -44.09 -43.14 -73.75 0.74) ; 36
( -44.83 -43.65 -73.75 1.18) ; 37
( -45.27 -43.87 -75.50 1.18) ; 38
( -45.57 -44.39 -76.69 1.11) ; 39
( -45.71 -45.19 -77.56 0.74) ; 40
( -45.93 -45.99 -78.31 0.52) ; 41
( -46.38 -46.80 -78.75 0.52) ; 42
( -46.60 -46.87 -79.88 0.52) ; 43
( -47.11 -47.75 -80.88 0.88) ; 44
( -47.63 -48.99 -81.44 1.33) ; 45
( -48.15 -49.79 -82.56 1.33) ; 46
( -49.10 -49.58 -83.06 0.66) ; 47
( -49.77 -49.87 -83.63 0.44) ; 48
( -50.94 -50.16 -83.63 0.37) ; 49
( -51.61 -50.60 -84.19 0.37) ; 50
( -52.27 -50.82 -84.38 0.66) ; 51
( -53.01 -50.89 -83.06 1.03) ; 52
( -53.52 -51.33 -82.75 1.47) ; 53
( -54.41 -51.99 -83.31 1.77) ; 54
( -55.22 -52.43 -83.31 1.03) ; 55
( -56.25 -52.79 -83.81 0.66) ; 56
( -57.06 -52.86 -82.69 0.29) ; 57
( -58.09 -52.86 -82.31 0.29) ; 58
( -58.75 -53.08 -81.63 0.29) ; 59
( -59.86 -53.16 -81.25 0.29) ; 60
( -60.67 -53.30 -79.81 0.59) ; 61
( -61.70 -54.25 -79.69 0.66) ; 62
( -62.07 -54.55 -79.69 0.66) ; 63
( -62.44 -54.98 -79.75 1.03) ; 64
( -62.73 -55.42 -79.81 1.47) ; 65
( -63.54 -56.01 -79.81 1.84) ; 66
( -64.28 -56.23 -79.81 1.62) ; 67
( -65.09 -56.45 -79.81 0.74) ; 68
( -66.05 -56.67 -79.81 0.29) ; 69
( -67.67 -56.45 -77.88 0.22) ; 70
( -69.29 -56.45 -76.50 0.22) ; 71
( -70.84 -56.45 -76.31 0.22) ; 72
( -72.38 -56.15 -76.19 0.88) ; 73
( -73.05 -55.79 -75.50 1.11) ; 74
( -73.71 -55.35 -74.88 0.74) ; 75
( -74.74 -54.84 -74.31 0.37) ; 76
( -75.40 -54.47 -73.25 0.37) ; 77
( -76.07 -53.82 -72.06 0.37) ; 78
( -76.66 -53.23 -71.88 0.59) ; 79
( -77.32 -52.94 -71.69 0.96) ; 80
( -78.06 -52.28 -72.13 0.96) ; 81
( -78.65 -51.55 -72.63 0.52) ; 82
Low
) ; End of split
|
( -27.15 -24.28 -39.06 1.40) ; 1, R-1-2
( -27.00 -24.72 -40.38 0.81) ; 2
( -26.86 -25.36 -40.38 0.81) ; 3
( -26.71 -25.38 -41.75 0.74) ; 4
( -26.19 -25.60 -43.38 0.74) ; 5
( -25.60 -25.96 -43.31 0.74) ; 6
( -25.01 -26.33 -44.31 1.03) ; 7
( -24.57 -26.48 -44.31 1.25) ; 8
( -25.36 -26.72 -46.63 0.96) ; 9
( -25.51 -26.94 -48.44 0.96) ; 10
( -25.95 -27.08 -48.94 0.96) ; 11
( -26.32 -27.52 -49.25 1.33) ; 12
( -26.91 -27.60 -50.38 1.33) ; 13
( -27.79 -27.30 -51.50 1.18) ; 14
( -28.38 -27.30 -54.13 0.96) ; 15
( -28.83 -27.30 -54.19 0.96) ; 16
( -29.27 -27.16 -57.00 0.96) ; 17
( -29.49 -26.94 -58.81 0.96) ; 18
( -29.34 -27.67 -59.63 0.96) ; 19
( -29.34 -27.82 -61.31 0.96) ; 20
( -29.12 -28.11 -62.25 0.96) ; 21
( -28.38 -28.40 -63.94 0.81) ; 22
( -27.72 -28.33 -66.63 0.81) ; 23
( -27.20 -28.40 -67.13 1.11) ; 24
( -26.03 -28.55 -69.44 1.11) ; 25
( -24.99 -28.25 -70.25 0.96) ; 26
( -23.74 -28.11 -70.50 0.66) ; 27
( -23.00 -27.96 -71.38 0.66) ; 28
( -22.56 -27.67 -72.06 1.25) ; 29
( -22.05 -27.60 -73.94 1.62) ; 30
( -21.24 -27.74 -74.44 1.62) ; 31
( -21.24 -28.40 -75.63 1.25) ; 32
( -21.02 -29.06 -77.75 0.96) ; 33
( -20.79 -29.42 -78.25 0.96) ; 34
( -21.16 -29.86 -80.56 0.96) ; 35
( -21.02 -29.35 -83.50 0.96) ; 36
( -22.05 -29.79 -84.50 0.96) ; 37
( -22.27 -29.50 -87.31 0.96) ; 38
( -22.56 -29.20 -89.25 0.96) ; 39
( -22.78 -29.57 -89.81 0.96) ; 40
( -22.93 -29.94 -92.06 1.18) ; 41
( -23.52 -30.23 -93.31 1.33) ; 42
( -23.82 -30.52 -96.00 1.69) ; 43
( -24.33 -29.94 -96.56 1.69) ; 44
( -24.33 -29.50 -98.38 1.99) ; 45
( -24.33 -29.50 -100.06 2.36) ; 46
( -24.04 -29.28 -100.81 0.81) ; 47
( -23.45 -29.35 -102.00 0.66) ; 48
( -23.37 -28.69 -104.81 0.66) ; 49
( -23.67 -28.03 -107.50 0.66) ; 50
( -24.04 -26.79 -108.25 0.88) ; 51
( -24.26 -26.21 -110.50 1.18) ; 52
( -24.77 -25.40 -113.00 1.40) ; 53
( -25.29 -25.40 -114.13 1.69) ; 54
( -25.07 -25.26 -116.88 1.69) ; 55
( -26.21 -25.70 -116.88 0.37) ; 56
( -28.13 -25.70 -117.13 0.29) ; 57
( -29.23 -25.77 -117.88 0.29) ; 58
( -30.63 -25.85 -118.75 0.29) ; 59
( -31.66 -26.14 -119.94 0.29) ; 60
( -32.91 -26.07 -120.75 0.29) ; 61
( -34.02 -26.07 -120.69 0.29) ; 62
( -34.76 -26.07 -120.69 0.29) ; 63
( -35.35 -26.21 -120.13 0.29) ; 64
( -35.79 -26.43 -120.06 0.66) ; 65
( -36.52 -26.43 -120.19 1.11) ; 66
( -36.82 -26.43 -120.38 1.11) ; 67
( -37.63 -26.36 -121.50 0.66) ; 68
( -38.37 -26.14 -121.44 0.66) ; 69
( -39.32 -26.14 -121.63 0.66) ; 70
( -40.43 -26.21 -122.13 0.66) ; 71
( -40.80 -26.29 -122.25 0.44) ; 72
( -41.53 -26.80 -122.44 0.74) ; 73
( -41.75 -27.16 -122.56 1.18) ; 74
( -42.34 -27.60 -122.56 1.47) ; 75
( -42.79 -27.82 -122.69 0.59) ; 76
Incomplete
) ; End of split
|
( -27.20 -21.60 -40.00 0.88) ; 1, R-2
( -27.50 -21.02 -41.00 0.59) ; 2
( -26.91 -20.43 -41.94 0.37) ; 3
( -26.69 -19.92 -43.06 0.37) ; 4
( -26.54 -19.12 -41.44 0.66) ; 5
( -26.47 -18.53 -42.50 0.96) ; 6
( -26.10 -18.17 -43.44 1.11) ; 7
( -25.66 -17.73 -45.06 0.96) ; 8
( -25.14 -17.58 -46.88 0.81) ; 9
( -24.55 -17.65 -48.31 1.03) ; 10
( -23.59 -17.73 -50.00 1.03) ; 11
( -23.15 -16.85 -53.13 0.88) ; 12
( -22.49 -15.46 -53.69 0.66) ; 13
( -22.64 -14.58 -53.81 0.66) ; 14
( -23.08 -14.15 -57.56 0.96) ; 15
( -22.86 -13.56 -59.56 1.18) ; 16
( -22.49 -13.71 -61.44 1.18) ; 17
( -22.78 -13.49 -63.00 1.18) ; 18
( -23.00 -13.27 -64.50 1.18) ; 19
( -22.93 -13.27 -67.63 1.18) ; 20
( -22.49 -13.20 -69.50 1.18) ; 21
( -22.27 -12.83 -72.50 1.03) ; 22
( -23.23 -12.17 -76.19 0.52) ; 23
( -24.85 -10.93 -76.94 0.52) ; 24
( -26.03 -10.20 -77.06 0.52) ; 25
( -27.28 -9.39 -77.69 0.52) ; 26
( -28.16 -8.30 -78.56 0.66) ; 27
( -28.97 -7.35 -79.94 0.96) ; 28
( -29.78 -6.76 -81.19 0.96) ; 29
( -30.30 -5.89 -81.69 0.59) ; 30
( -30.74 -5.01 -82.63 0.59) ; 31
( -30.96 -4.57 -83.06 0.88) ; 32
( -31.48 -4.13 -83.25 0.88) ; 33
( -31.85 -4.13 -85.81 1.25) ; 34
( -32.44 -4.35 -86.50 0.96) ; 35
( -33.02 -4.13 -88.06 0.96) ; 36
( -33.61 -3.77 -88.19 0.96) ; 37
( -34.06 -3.62 -88.25 0.96) ; 38
( -34.35 -3.55 -89.63 0.59) ; 39
( -35.01 -3.03 -91.31 0.44) ; 40
( -35.09 -2.96 -92.00 0.81) ; 41
( -35.31 -2.30 -93.13 1.18) ; 42
( -35.82 -1.50 -94.50 1.18) ; 43
( -36.12 -0.40 -96.06 0.44) ; 44
( -36.27 0.33 -97.06 0.81) ; 45
( -36.27 0.84 -97.69 1.18) ; 46
( -36.27 1.13 -99.75 0.81) ; 47
( -36.27 1.28 -103.25 0.59) ; 48
Low
) ; End of split
) ; End of tree
( (Color DarkCyan)
(Dendrite)
( 14.75 -0.10 -9.25 1.47) ; Root
( 16.22 0.12 -9.63 1.33) ; 1, R
( 17.47 0.34 -10.25 1.62) ; 2
( 19.02 0.34 -10.69 1.62) ; 3
( 20.71 0.85 -11.31 1.40) ; 4
( 21.89 1.00 -12.69 1.18) ; 5
( 22.56 1.07 -14.69 1.03) ; 6
( 23.88 1.07 -15.56 1.11) ; 7
( 24.69 1.44 -15.94 1.25) ; 8
( 26.24 1.29 -17.50 1.25) ; 9
( 28.45 1.00 -18.75 1.55) ; 10
(
( 29.78 0.12 -17.38 1.55) ; 1, R-1
( 30.88 0.12 -17.44 1.62) ; 2
( 32.43 0.12 -17.69 1.84) ; 3
( 33.61 0.12 -18.38 2.06) ; 4
( 34.86 0.27 -18.69 2.28) ; 5
(
( 37.29 1.36 -21.00 2.36) ; 1, R-1-1
( 38.47 1.82 -21.00 2.36) ; 2
(
( 38.84 2.10 -22.38 2.50) ; 1, R-1-1-1
( 39.35 2.83 -22.88 1.84) ; 2
( 40.39 3.85 -21.75 1.25) ; 3
( 40.90 4.44 -21.75 1.25) ; 4
( 42.15 5.60 -21.56 1.11) ; 5
( 42.74 6.12 -21.50 1.11) ; 6
( 43.26 7.80 -21.44 0.96) ; 7
( 43.48 8.82 -21.44 0.88) ; 8
( 43.92 9.33 -21.44 0.88) ; 9
( 44.95 10.14 -22.50 0.88) ; 10
( 46.43 10.79 -19.88 0.88) ; 11
( 47.31 11.16 -19.81 1.18) ; 12
( 48.27 11.67 -19.81 1.18) ; 13
( 49.15 12.77 -19.69 1.18) ; 14
( 50.33 13.13 -19.31 1.40) ; 15
( 51.51 14.01 -19.19 1.18) ; 16
( 52.84 14.60 -20.31 0.88) ; 17
( 54.31 15.18 -21.88 1.18) ; 18
( 55.19 15.33 -22.13 1.18) ; 19
( 55.86 15.91 -22.69 1.18) ; 20
( 56.37 16.79 -23.31 1.18) ; 21
( 57.26 17.67 -23.31 1.18) ; 22
( 58.44 18.25 -23.63 1.18) ; 23
( 59.69 18.91 -24.06 1.11) ; 24
( 60.57 19.57 -24.19 1.11) ; 25
( 61.01 20.08 -24.88 1.11) ; 26
( 62.41 20.96 -24.94 0.96) ; 27
( 63.45 21.54 -25.13 0.88) ; 28
( 64.11 21.61 -25.25 0.88) ; 29
( 64.99 22.05 -25.38 0.88) ; 30
( 65.88 22.64 -25.44 1.03) ; 31
( 66.32 23.51 -25.94 1.03) ; 32
( 66.91 24.54 -26.44 1.25) ; 33
( 67.28 25.05 -25.69 1.47) ; 34
( 67.96 26.00 -25.69 1.47) ; 35
(
( 68.09 25.85 -27.50 1.33) ; 1, R-1-1-1-1
( 68.82 26.36 -28.31 1.33) ; 2
( 69.27 26.29 -30.50 1.33) ; 3
( 70.59 26.51 -30.56 1.03) ; 4
( 71.55 26.44 -30.94 1.03) ; 5
( 72.14 26.66 -30.94 1.18) ; 6
( 72.80 26.73 -31.38 1.18) ; 7
(
( 73.17 27.90 -30.56 0.74) ; 1, R-1-1-1-1-1
( 73.46 28.56 -30.69 0.74) ; 2
( 73.98 29.07 -30.88 0.59) ; 3
( 74.72 29.43 -31.25 0.37) ; 4
( 75.68 29.58 -31.25 0.37) ; 5
( 76.49 29.73 -31.56 0.52) ; 6
( 76.78 30.17 -31.69 0.52) ; 7
( 77.52 30.02 -32.06 0.52) ; 8
( 77.89 30.39 -31.38 0.37) ; 9
( 78.18 30.75 -31.38 0.37) ; 10
( 78.99 30.60 -31.00 0.37) ; 11
( 79.73 30.60 -31.19 0.59) ; 12
( 81.35 30.60 -31.13 0.59) ; 13
( 82.53 30.60 -31.06 0.74) ; 14
( 84.00 30.60 -31.56 0.74) ; 15
( 85.18 31.04 -31.13 0.74) ; 16
( 86.21 31.19 -30.69 0.74) ; 17
( 87.54 31.48 -29.88 0.74) ; 18
( 88.94 31.77 -29.81 0.59) ; 19
( 90.26 32.21 -29.81 0.52) ; 20
( 91.81 32.58 -29.25 0.74) ; 21
( 92.55 33.60 -28.94 0.74) ; 22
( 93.65 34.70 -28.88 0.96) ; 23
( 94.23 35.68 -28.81 0.66) ; 24
( 94.60 36.41 -28.75 0.66) ; 25
( 95.48 37.07 -28.75 0.88) ; 26
( 96.36 37.66 -28.75 0.88) ; 27
( 96.81 38.17 -28.31 0.66) ; 28
( 97.69 38.83 -28.19 0.52) ; 29
( 98.28 39.04 -28.19 0.52) ; 30
( 99.09 38.90 -28.13 0.44) ; 31
( 99.83 38.68 -28.13 0.44) ; 32
( 100.34 38.61 -28.06 0.44) ; 33
( 101.08 38.97 -27.63 0.52) ; 34
( 101.74 39.78 -26.75 0.66) ; 35
( 102.70 41.09 -26.69 0.74) ; 36
( 103.07 42.55 -26.31 0.88) ; 37
( 103.29 43.50 -26.19 1.77) ; 38
( 103.73 44.38 -26.13 1.77) ; 39
( 104.25 44.82 -26.00 0.96) ; 40
( 104.69 45.11 -26.19 0.66) ; 41
( 105.28 45.92 -26.19 0.44) ; 42
( 105.57 46.50 -26.19 0.44) ; 43
( 105.57 47.45 -26.38 0.66) ; 44
( 105.50 48.18 -26.63 0.81) ; 45
( 105.79 48.91 -26.63 0.59) ; 46
( 106.31 49.79 -26.81 0.52) ; 47
( 106.75 50.16 -27.00 0.52) ; 48
( 107.78 50.45 -26.81 0.66) ; 49
( 108.59 50.81 -26.25 0.88) ; 50
( 109.26 51.11 -25.81 0.88) ; 51
( 109.85 51.54 -25.38 0.96) ; 52
( 110.43 52.28 -25.06 1.11) ; 53
( 111.25 52.71 -24.75 0.88) ; 54
( 111.61 52.93 -24.56 0.74) ; 55
( 112.13 53.30 -24.31 0.52) ; 56
( 112.72 53.74 -24.19 0.52) ; 57
( 113.31 54.47 -23.81 0.96) ; 58
( 113.90 55.13 -23.56 1.25) ; 59
( 114.19 55.71 -23.50 1.25) ; 60
( 114.12 56.22 -23.38 0.96) ; 61
( 114.56 56.73 -23.25 0.66) ; 62
( 114.86 57.25 -22.44 0.66) ; 63
( 115.30 58.20 -21.44 0.44) ; 64
( 115.89 58.71 -20.94 0.44) ; 65
( 116.03 59.37 -21.31 0.81) ; 66
( 116.18 59.88 -21.50 1.25) ; 67
( 116.26 61.05 -22.19 1.62) ; 68
( 116.26 61.49 -22.63 1.33) ; 69
( 116.33 62.14 -22.81 1.03) ; 70
( 116.40 62.73 -23.00 0.74) ; 71
( 116.03 64.26 -23.13 0.44) ; 72
( 115.74 65.41 -23.69 0.44) ; 73
( 115.67 66.14 -24.25 0.22) ; 74
( 115.67 66.80 -24.63 0.22) ; 75
( 115.60 67.31 -24.94 0.22) ; 76
Low
|
( 73.40 26.21 -32.50 0.44) ; 1, R-1-1-1-1-2
( 74.28 26.29 -33.19 0.66) ; 2
( 74.87 26.36 -34.00 0.66) ; 3
( 75.31 26.36 -35.38 0.66) ; 4
( 75.83 26.50 -35.81 0.66) ; 5
( 76.71 26.72 -35.81 0.66) ; 6
( 77.15 26.65 -35.88 0.66) ; 7
( 77.45 26.43 -37.19 0.66) ; 8
( 77.67 26.14 -37.25 0.66) ; 9
( 78.11 25.48 -37.94 0.66) ; 10
( 78.40 25.19 -38.50 0.66) ; 11
( 78.99 24.82 -39.00 0.66) ; 12
( 79.44 24.60 -39.31 0.66) ; 13
( 80.25 24.31 -39.31 0.52) ; 14
( 81.20 24.09 -40.00 0.52) ; 15
( 82.31 24.09 -40.06 0.52) ; 16
( 83.49 23.95 -40.06 0.81) ; 17
( 84.96 23.87 -41.00 1.18) ; 18
( 86.36 23.87 -41.00 1.18) ; 19
( 87.54 24.09 -41.06 0.88) ; 20
( 88.42 24.31 -42.25 0.59) ; 21
( 89.60 24.46 -43.06 0.59) ; 22
( 90.34 24.97 -43.88 0.59) ; 23
( 91.08 25.48 -44.31 0.59) ; 24
( 91.74 26.36 -45.44 0.59) ; 25
( 92.40 27.24 -45.44 0.59) ; 26
( 92.84 27.89 -44.44 0.59) ; 27
( 93.95 28.92 -43.75 0.59) ; 28
( 94.24 30.31 -43.75 0.59) ; 29
( 95.13 30.96 -43.63 0.59) ; 30
( 95.87 32.28 -43.50 0.81) ; 31
( 96.53 33.08 -43.50 0.81) ; 32
( 97.63 34.03 -43.25 0.59) ; 33
( 99.25 34.55 -43.19 0.81) ; 34
( 100.36 34.98 -43.19 0.81) ; 35
( 101.46 35.79 -42.75 0.81) ; 36
( 103.01 36.23 -42.31 0.59) ; 37
( 104.04 36.96 -44.06 0.44) ; 38
( 105.00 37.83 -44.81 0.44) ; 39
( 105.96 39.15 -44.94 0.44) ; 40
( 107.21 40.69 -44.94 0.44) ; 41
( 108.24 41.42 -44.94 0.66) ; 42
( 108.68 41.78 -44.94 0.96) ; 43
( 109.20 42.15 -45.25 1.25) ; 44
( 110.01 42.66 -45.38 1.99) ; 45
( 110.75 43.54 -45.75 1.18) ; 46
( 110.75 43.68 -46.00 0.81) ; 47
( 111.48 44.12 -46.06 0.37) ; 48
( 112.15 45.58 -46.69 0.29) ; 49
( 112.81 46.24 -47.00 0.29) ; 50
( 113.40 46.75 -47.50 0.59) ; 51
( 113.92 47.12 -48.13 0.96) ; 52
( 114.80 47.63 -48.81 0.96) ; 53
( 114.80 48.58 -49.56 1.25) ; 54
Low
) ; End of split
|
( 68.18 26.95 -27.56 0.81) ; 1, R-1-1-1-2
( 68.55 27.39 -32.69 0.96) ; 2
( 68.03 27.46 -34.50 0.88) ; 3
( 67.52 27.31 -36.06 0.88) ; 4
( 67.08 27.10 -36.75 0.88) ; 5
( 67.52 27.46 -39.69 0.88) ; 6
( 68.11 27.83 -41.06 0.88) ; 7
( 68.99 28.92 -41.88 0.74) ; 8
( 69.58 29.14 -42.81 0.74) ; 9
( 70.25 29.51 -44.00 0.74) ; 10
( 71.06 30.38 -45.13 0.74) ; 11
( 71.50 30.90 -45.06 1.03) ; 12
( 71.87 31.41 -46.44 1.03) ; 13
( 72.60 31.70 -46.94 0.66) ; 14
( 73.34 31.85 -47.75 0.52) ; 15
( 74.59 31.85 -48.81 0.52) ; 16
( 75.99 32.14 -49.19 0.74) ; 17
( 76.88 32.36 -50.38 0.96) ; 18
( 77.91 32.43 -50.56 1.18) ; 19
( 79.09 32.72 -52.19 1.03) ; 20
( 80.19 32.87 -52.50 0.74) ; 21
( 81.59 33.38 -53.63 0.59) ; 22
( 82.18 34.11 -55.75 0.88) ; 23
( 83.21 34.48 -56.06 0.88) ; 24
( 84.39 35.43 -58.50 0.74) ; 25
( 85.42 36.60 -59.25 0.74) ; 26
( 85.79 37.62 -59.81 0.74) ; 27
( 86.45 39.30 -60.25 0.59) ; 28
( 86.60 39.96 -60.81 0.88) ; 29
( 86.60 40.40 -61.50 1.33) ; 30
( 86.82 41.42 -62.13 1.69) ; 31
( 86.90 42.08 -63.19 2.14) ; 32
( 87.04 42.74 -63.25 1.40) ; 33
( 87.12 43.84 -63.25 0.81) ; 34
( 86.97 45.00 -63.94 0.59) ; 35
( 86.97 46.03 -64.56 0.44) ; 36
( 87.48 48.00 -64.63 0.37) ; 37
( 88.00 48.88 -65.00 0.37) ; 38
( 88.22 49.76 -65.25 0.74) ; 39
( 88.44 50.56 -66.19 1.03) ; 40
( 88.59 51.51 -66.56 1.03) ; 41
( 88.74 52.31 -66.94 0.66) ; 42
( 89.11 53.26 -68.06 0.44) ; 43
( 89.33 53.92 -68.44 0.44) ; 44
( 89.62 54.80 -68.94 0.44) ; 45
( 89.92 55.60 -69.06 0.74) ; 46
( 90.36 56.55 -70.06 1.03) ; 47
( 90.80 57.36 -70.56 0.74) ; 48
( 91.32 57.80 -70.56 0.44) ; 49
( 91.54 59.04 -71.31 0.29) ; 50
( 91.98 59.77 -71.56 0.29) ; 51
( 92.35 60.50 -71.56 0.29) ; 52
( 92.72 61.45 -72.00 0.96) ; 53
( 93.53 61.82 -73.25 1.25) ; 54
( 93.67 62.55 -73.94 1.25) ; 55
( 94.63 63.13 -75.19 0.96) ; 56
( 95.29 63.79 -76.06 0.74) ; 57
( 96.18 64.30 -77.75 0.96) ; 58
( 96.40 64.74 -78.88 0.96) ; 59
( 97.43 65.76 -81.75 0.74) ; 60
( 97.58 66.28 -84.38 0.96) ; 61
( 98.39 67.67 -86.31 0.96) ; 62
( 98.31 68.25 -85.69 1.62) ; 63
( 98.46 68.83 -85.69 1.62) ; 64
( 98.83 69.49 -86.38 1.25) ; 65
( 98.90 69.93 -87.81 0.88) ; 66
( 99.35 70.88 -89.19 0.66) ; 67
( 99.64 72.05 -85.75 0.44) ; 68
( 99.49 73.07 -85.31 0.44) ; 69
( 99.12 74.02 -86.44 0.74) ; 70
( 99.12 74.68 -87.69 1.03) ; 71
( 98.61 74.83 -89.88 0.74) ; 72
( 98.09 75.19 -91.06 0.74) ; 73
( 97.50 75.71 -92.06 0.74) ; 74
( 96.77 75.56 -92.13 1.11) ; 75
Low
) ; End of split
|
( 39.54 1.28 -27.13 0.52) ; 1, R-1-1-2
( 39.54 0.62 -27.19 0.52) ; 2
( 39.83 -0.26 -28.25 0.74) ; 3
( 39.91 -0.38 -28.25 0.74) ; 4
(
( 39.83 -0.84 -29.63 0.74) ; 1, R-1-1-2-1
( 40.13 -1.57 -30.13 0.74) ; 2
( 39.91 -2.38 -30.13 0.74) ; 3
( 39.61 -3.40 -30.44 0.66) ; 4
( 39.46 -4.06 -30.94 0.66) ; 5
( 39.32 -5.23 -30.94 0.66) ; 6
( 39.54 -5.81 -30.00 0.66) ; 7
( 39.98 -6.69 -31.31 0.66) ; 8
( 40.57 -7.86 -31.69 0.66) ; 9
( 41.16 -8.74 -31.69 0.88) ; 10
( 41.60 -10.27 -31.69 0.88) ; 11
( 41.82 -11.44 -31.63 0.59) ; 12
( 41.97 -12.32 -31.63 1.11) ; 13
( 42.12 -13.20 -31.13 1.40) ; 14
( 42.70 -14.51 -32.00 1.11) ; 15
( 42.70 -15.61 -31.94 0.96) ; 16
( 43.22 -17.00 -32.25 0.81) ; 17
( 43.44 -17.80 -32.25 1.18) ; 18
( 43.88 -18.46 -32.25 1.33) ; 19
( 43.81 -19.55 -32.19 0.96) ; 20
( 43.52 -20.65 -33.69 0.74) ; 21
( 43.96 -21.38 -33.63 0.74) ; 22
( 44.18 -22.62 -33.63 1.03) ; 23
( 44.62 -23.87 -34.13 0.88) ; 24
( 44.92 -24.60 -34.75 0.66) ; 25
( 45.28 -25.84 -34.88 0.81) ; 26
( 45.58 -27.08 -36.31 0.88) ; 27
( 45.86 -28.54 -37.56 0.88) ; 28
( 46.45 -29.13 -38.00 0.88) ; 29
( 47.04 -29.71 -38.44 0.88) ; 30
( 48.44 -30.45 -38.75 0.88) ; 31
( 49.03 -30.81 -40.19 1.11) ; 32
( 50.14 -31.40 -40.38 1.11) ; 33
( 50.87 -32.20 -40.38 1.11) ; 34
( 51.90 -32.93 -40.63 1.11) ; 35
( 52.71 -34.03 -41.44 0.88) ; 36
( 53.53 -34.47 -42.63 0.74) ; 37
( 53.97 -35.12 -43.56 0.74) ; 38
( 54.11 -35.93 -44.50 0.74) ; 39
( 54.41 -37.10 -45.50 0.74) ; 40
( 53.89 -37.90 -46.94 0.74) ; 41
( 53.38 -38.49 -47.94 0.88) ; 42
( 53.01 -39.44 -48.06 0.88) ; 43
( 52.35 -40.39 -48.81 0.74) ; 44
( 51.54 -40.90 -49.63 0.59) ; 45
( 51.24 -42.07 -49.63 0.59) ; 46
( 51.09 -43.60 -49.63 0.59) ; 47
( 51.02 -44.70 -49.63 0.59) ; 48
( 50.43 -45.43 -49.63 0.59) ; 49
( 49.77 -46.60 -49.75 0.88) ; 50
( 49.10 -47.92 -49.94 1.33) ; 51
( 48.81 -48.72 -50.63 1.33) ; 52
( 48.66 -50.04 -50.94 0.96) ; 53
( 48.96 -50.99 -51.13 0.66) ; 54
( 49.03 -51.72 -51.81 0.44) ; 55
( 49.03 -52.74 -51.38 0.29) ; 56
( 48.81 -54.13 -52.31 0.29) ; 57
( 48.59 -54.79 -52.56 0.59) ; 58
( 48.44 -55.88 -52.56 0.59) ; 59
( 48.94 -57.03 -52.63 0.59) ; 60
( 48.64 -57.91 -54.38 0.59) ; 61
( 48.57 -58.64 -55.75 0.59) ; 62
( 48.64 -59.52 -57.25 0.44) ; 63
( 48.13 -60.18 -58.88 0.59) ; 64
( 48.05 -60.91 -59.63 0.59) ; 65
( 48.05 -61.86 -60.38 0.52) ; 66
( 47.76 -62.66 -60.81 0.81) ; 67
( 47.68 -63.25 -60.75 1.25) ; 68
( 47.39 -63.61 -61.50 1.77) ; 69
( 47.17 -64.34 -61.50 1.77) ; 70
( 46.80 -64.93 -63.38 1.03) ; 71
( 45.99 -65.44 -65.50 0.59) ; 72
( 45.47 -65.51 -67.25 0.59) ; 73
( 44.74 -65.51 -69.25 0.59) ; 74
( 44.59 -65.07 -71.94 0.88) ; 75
( 44.52 -64.78 -73.75 0.88) ; 76
( 44.15 -64.64 -76.13 0.88) ; 77
( 42.90 -64.20 -78.06 0.59) ; 78
( 42.01 -63.90 -78.56 0.37) ; 79
( 41.35 -64.12 -79.44 0.66) ; 80
( 40.69 -64.56 -79.44 0.66) ; 81
( 39.95 -64.85 -80.63 0.66) ; 82
( 39.73 -65.44 -80.69 0.66) ; 83
( 39.43 -66.24 -81.63 0.52) ; 84
( 38.77 -66.68 -84.63 0.52) ; 85
( 38.70 -66.97 -86.69 0.66) ; 86
( 38.25 -67.49 -90.13 0.66) ; 87
Incomplete
|
( 40.72 -0.68 -28.25 0.66) ; 1, R-1-1-2-2
( 41.01 -1.19 -31.63 0.66) ; 2
( 41.60 -1.70 -32.81 0.66) ; 3
( 43.15 -2.72 -33.69 0.66) ; 4
( 43.96 -3.82 -35.44 0.66) ; 5
( 44.40 -4.26 -36.19 0.66) ; 6
( 46.54 -4.84 -36.50 0.74) ; 7
( 47.20 -5.72 -37.88 0.74) ; 8
( 48.52 -6.30 -38.50 0.88) ; 9
( 49.85 -6.30 -38.56 1.18) ; 10
( 50.66 -6.38 -38.56 1.18) ; 11
( 51.69 -6.45 -38.81 0.96) ; 12
( 52.50 -6.89 -39.00 0.96) ; 13
( 53.17 -7.18 -39.25 0.96) ; 14
( 54.64 -7.18 -39.25 1.25) ; 15
( 55.82 -7.18 -39.88 1.25) ; 16
( 57.29 -7.04 -38.69 0.88) ; 17
( 58.69 -6.74 -38.38 1.18) ; 18
( 59.87 -6.74 -38.69 1.40) ; 19
( 60.68 -5.94 -38.69 0.81) ; 20
( 61.27 -5.21 -38.88 0.66) ; 21
( 62.67 -4.55 -39.06 0.88) ; 22
( 63.85 -3.97 -39.06 0.81) ; 23
( 64.51 -3.45 -39.25 0.81) ; 24
( 64.95 -2.65 -39.56 0.81) ; 25
( 65.76 -2.14 -40.44 0.66) ; 26
( 67.75 -2.28 -40.81 0.66) ; 27
( 69.01 -2.21 -41.56 0.96) ; 28
( 69.96 -2.58 -41.56 1.25) ; 29
( 71.07 -2.72 -42.69 1.47) ; 30
( 71.73 -2.87 -44.56 1.77) ; 31
( 72.47 -3.16 -45.31 1.99) ; 32
( 73.21 -3.82 -46.06 1.25) ; 33
( 73.79 -4.55 -47.50 0.66) ; 34
( 74.61 -5.57 -47.94 0.59) ; 35
( 75.34 -6.23 -48.00 0.59) ; 36
( 75.86 -7.11 -48.81 0.59) ; 37
( 76.23 -7.99 -49.69 0.59) ; 38
( 76.67 -8.57 -49.69 0.88) ; 39
( 77.40 -9.59 -50.31 0.88) ; 40
( 78.14 -10.40 -50.13 0.52) ; 41
( 78.66 -11.20 -51.31 0.52) ; 42
( 78.95 -12.01 -52.38 0.81) ; 43
( 79.47 -12.81 -54.31 0.88) ; 44
( 80.06 -13.83 -54.25 1.47) ; 45
( 80.50 -14.35 -55.13 1.84) ; 46
( 81.01 -14.71 -56.19 1.84) ; 47
( 81.46 -15.00 -56.56 1.33) ; 48
( 81.75 -15.44 -57.50 0.81) ; 49
( 82.49 -15.73 -58.69 0.66) ; 50
( 83.22 -16.03 -58.63 0.66) ; 51
( 84.55 -16.10 -59.25 0.88) ; 52
( 85.36 -16.17 -59.25 0.88) ; 53
( 86.25 -16.39 -60.00 0.66) ; 54
( 87.92 -16.23 -60.31 0.66) ; 55
( 88.51 -16.30 -60.75 1.40) ; 56
( 89.32 -16.44 -61.94 1.62) ; 57
( 89.98 -16.81 -63.13 1.62) ; 58
( 90.43 -17.10 -64.06 1.25) ; 59
( 91.60 -17.69 -65.00 0.88) ; 60
( 92.12 -18.56 -65.00 0.44) ; 61
( 92.78 -19.15 -66.31 0.44) ; 62
( 93.30 -19.44 -66.44 1.18) ; 63
( 93.74 -19.66 -67.44 1.55) ; 64
( 94.04 -20.39 -68.63 1.11) ; 65
( 94.40 -20.61 -68.63 0.74) ; 66
( 94.92 -21.34 -69.25 0.37) ; 67
( 95.14 -22.58 -70.44 0.37) ; 68
( 95.88 -23.53 -71.06 0.29) ; 69
( 96.76 -24.12 -71.63 0.59) ; 70
( 98.09 -24.85 -71.63 0.96) ; 71
( 98.60 -25.65 -72.06 1.84) ; 72
( 98.97 -26.53 -72.38 2.73) ; 73
( 99.49 -27.34 -72.38 1.99) ; 74
( 100.08 -27.99 -74.00 1.55) ; 75
( 100.74 -28.36 -74.25 0.66) ; 76
( 101.48 -29.02 -74.50 0.44) ; 77
( 102.66 -29.60 -75.44 0.29) ; 78
( 103.32 -30.41 -76.00 0.29) ; 79
( 105.68 -32.01 -76.63 0.29) ; 80
( 106.04 -32.16 -76.63 0.66) ; 81
( 106.41 -32.31 -77.44 1.11) ; 82
( 107.08 -32.45 -78.44 1.55) ; 83
( 108.11 -33.26 -78.38 1.55) ; 84
( 108.40 -33.55 -78.44 1.03) ; 85
( 109.07 -34.13 -78.44 0.52) ; 86
( 109.73 -34.79 -79.13 0.44) ; 87
( 110.39 -35.60 -79.13 0.44) ; 88
( 111.42 -36.33 -79.13 0.74) ; 89
( 112.09 -36.91 -79.94 0.74) ; 90
( 112.53 -37.28 -81.38 0.74) ; 91
( 113.78 -38.15 -82.56 0.52) ; 92
( 115.25 -39.69 -82.56 0.37) ; 93
( 115.99 -40.57 -82.94 0.66) ; 94
( 116.36 -40.64 -84.19 1.18) ; 95
( 116.51 -40.79 -84.56 1.62) ; 96
( 116.73 -40.79 -86.13 1.69) ; 97
( 117.32 -40.27 -86.50 1.18) ; 98
( 117.76 -39.84 -86.50 0.74) ; 99
( 118.27 -39.69 -87.13 0.52) ; 100
( 118.86 -39.25 -89.13 0.81) ; 101
( 119.31 -38.96 -89.94 1.25) ; 102
( 119.82 -38.52 -91.00 1.69) ; 103
( 120.48 -38.01 -91.00 1.69) ; 104
( 120.78 -38.01 -91.75 0.81) ; 105
( 121.37 -37.86 -92.81 0.52) ; 106
( 122.40 -37.72 -93.56 0.44) ; 107
( 122.69 -37.72 -93.56 0.44) ; 108
( 123.21 -37.50 -94.75 0.81) ; 109
( 124.32 -36.84 -94.75 1.03) ; 110
( 124.76 -36.84 -94.75 0.74) ; 111
( 125.35 -36.84 -94.75 0.74) ; 112
( 126.38 -36.91 -95.56 1.11) ; 113
( 127.19 -36.84 -95.56 1.11) ; 114
( 127.48 -36.84 -96.38 0.74) ; 115
( 128.66 -37.20 -97.31 0.44) ; 116
Incomplete
) ; End of split
) ; End of split
|
( 35.45 -0.98 -19.19 0.96) ; 1, R-1-2
( 35.90 -1.64 -20.69 0.74) ; 2
( 37.15 -1.93 -21.44 0.59) ; 3
( 38.92 -2.37 -22.13 0.59) ; 4
( 40.02 -2.59 -22.44 0.88) ; 5
( 41.27 -2.88 -23.56 1.11) ; 6
( 42.17 -3.35 -23.69 0.88) ; 7
( 43.50 -4.30 -25.38 0.66) ; 8
( 44.16 -4.59 -26.63 0.74) ; 9
( 44.82 -5.32 -26.75 0.66) ; 10
( 45.41 -5.98 -27.81 0.88) ; 11
( 46.07 -6.85 -27.88 0.88) ; 12
( 46.81 -7.95 -27.81 1.03) ; 13
( 47.69 -8.76 -28.38 0.81) ; 14
( 48.36 -9.12 -28.56 0.81) ; 15
( 49.39 -9.85 -28.69 0.96) ; 16
( 50.20 -10.44 -29.13 1.18) ; 17
( 51.45 -11.53 -29.13 0.74) ; 18
( 52.70 -12.19 -29.13 0.66) ; 19
( 53.81 -12.85 -29.31 0.66) ; 20
( 54.10 -13.80 -29.63 0.66) ; 21
( 54.47 -14.46 -29.75 0.96) ; 22
( 55.21 -15.55 -29.81 0.74) ; 23
( 55.87 -16.21 -30.56 0.59) ; 24
( 56.46 -17.75 -30.69 0.52) ; 25
( 57.27 -18.33 -32.38 0.66) ; 26
( 58.16 -19.72 -33.06 0.74) ; 27
( 58.52 -20.74 -34.38 0.74) ; 28
( 59.19 -22.35 -36.00 0.74) ; 29
( 59.63 -23.52 -36.00 0.74) ; 30
( 60.22 -25.13 -37.06 1.11) ; 31
( 60.59 -26.23 -37.56 1.33) ; 32
( 60.73 -27.25 -38.88 1.11) ; 33
( 60.88 -28.35 -39.31 0.59) ; 34
( 60.96 -29.81 -41.44 0.59) ; 35
( 61.40 -31.27 -41.44 0.81) ; 36
( 61.77 -32.29 -42.06 1.18) ; 37
( 62.00 -33.24 -42.75 0.81) ; 38
( 62.58 -34.48 -43.00 0.52) ; 39
( 63.25 -35.14 -43.06 0.52) ; 40
( 63.98 -35.87 -44.00 0.88) ; 41
( 64.87 -36.38 -44.81 0.96) ; 42
( 65.90 -36.89 -44.81 0.59) ; 43
( 67.37 -37.48 -45.44 0.29) ; 44
( 68.77 -38.14 -45.44 0.29) ; 45
( 70.17 -39.01 -45.94 0.52) ; 46
( 71.72 -39.74 -44.75 0.66) ; 47
( 72.75 -40.26 -44.94 0.66) ; 48
( 74.00 -41.06 -45.06 0.66) ; 49
( 75.04 -41.50 -45.13 1.03) ; 50
( 76.36 -42.16 -45.56 1.69) ; 51
( 76.88 -42.59 -45.56 1.69) ; 52
( 77.32 -43.11 -45.56 1.18) ; 53
( 77.69 -43.62 -45.56 0.81) ; 54
( 78.35 -43.91 -45.56 0.44) ; 55
( 79.38 -45.23 -45.44 0.29) ; 56
( 80.34 -45.96 -45.00 0.66) ; 57
( 80.93 -46.32 -47.00 1.03) ; 58
( 82.18 -47.20 -47.69 1.40) ; 59
( 83.14 -47.86 -47.69 1.11) ; 60
( 84.17 -48.30 -47.69 0.66) ; 61
( 85.05 -49.32 -48.69 0.52) ; 62
( 85.64 -50.12 -48.69 0.88) ; 63
( 86.53 -50.93 -49.69 0.88) ; 64
( 87.27 -51.15 -50.94 1.11) ; 65
( 87.78 -51.59 -50.94 0.66) ; 66
( 88.37 -52.02 -51.75 0.44) ; 67
( 89.40 -52.90 -52.88 0.37) ; 68
( 89.70 -53.56 -54.69 0.37) ; 69
( 90.21 -54.44 -55.94 0.37) ; 70
( 90.73 -55.09 -55.94 0.74) ; 71
( 91.54 -55.83 -56.63 1.18) ; 72
( 91.98 -55.83 -56.63 1.69) ; 73
( 92.50 -56.56 -58.69 1.33) ; 74
( 92.64 -57.00 -61.63 0.66) ; 75
Low
) ; End of split
|
( 28.61 0.15 -14.94 0.96) ; 1, R-2
( 28.90 -0.73 -12.94 1.25) ; 2
( 28.97 -2.19 -11.50 1.03) ; 3
( 29.20 -3.44 -9.19 0.88) ; 4
( 29.56 -4.68 -9.00 0.88) ; 5
( 30.08 -5.77 -8.19 0.88) ; 6
( 30.89 -6.43 -8.13 0.66) ; 7
( 31.85 -6.72 -8.13 0.66) ; 8
( 32.95 -7.31 -8.31 0.88) ; 9
( 33.76 -7.67 -8.69 0.88) ; 10
( 35.09 -8.26 -9.13 0.88) ; 11
( 35.68 -9.21 -9.56 1.03) ; 12
( 36.12 -9.94 -9.56 1.03) ; 13
( 37.15 -10.89 -9.81 0.88) ; 14
( 38.04 -11.48 -10.13 0.88) ; 15
( 38.63 -12.79 -10.19 0.74) ; 16
( 38.99 -13.45 -10.25 0.74) ; 17
( 39.66 -13.60 -10.75 0.96) ; 18
( 40.39 -13.89 -13.00 0.96) ; 19
( 40.69 -13.74 -15.00 1.18) ; 20
( 41.28 -14.18 -16.19 0.88) ; 21
( 42.01 -15.72 -16.19 0.74) ; 22
( 42.46 -16.81 -17.69 0.74) ; 23
( 42.97 -17.47 -17.69 0.74) ; 24
( 43.78 -17.54 -17.88 0.74) ; 25
( 44.74 -18.20 -18.19 0.88) ; 26
( 45.85 -18.86 -18.88 0.88) ; 27
( 46.80 -20.03 -18.94 1.11) ; 28
( 47.61 -20.32 -19.38 1.11) ; 29
( 48.87 -20.54 -19.63 0.88) ; 30
( 49.60 -20.91 -20.81 0.88) ; 31
( 50.41 -21.05 -22.13 0.88) ; 32
( 51.15 -21.42 -23.00 0.88) ; 33
( 51.52 -21.93 -24.06 1.25) ; 34
( 51.96 -22.15 -24.44 1.40) ; 35
( 52.70 -22.66 -25.56 1.18) ; 36
( 53.80 -23.10 -26.38 0.88) ; 37
( 54.54 -23.90 -26.63 0.88) ; 38
( 55.28 -24.41 -27.31 0.88) ; 39
( 55.94 -24.78 -28.88 0.88) ; 40
( 56.60 -25.44 -28.88 0.88) ; 41
( 57.49 -26.24 -29.75 0.66) ; 42
( 58.37 -26.68 -30.06 0.66) ; 43
( 58.89 -27.56 -30.25 0.88) ; 44
( 59.62 -28.58 -30.44 0.96) ; 45
( 60.68 -29.65 -30.81 0.81) ; 46
( 61.27 -30.38 -31.13 0.74) ; 47
( 62.16 -31.26 -31.13 0.59) ; 48
( 63.19 -31.70 -31.19 0.59) ; 49
( 64.15 -31.84 -31.94 0.96) ; 50
( 65.33 -32.14 -32.19 0.96) ; 51
( 66.28 -31.92 -32.38 0.96) ; 52
( 67.76 -32.14 -33.00 0.74) ; 53
( 69.82 -32.65 -33.31 0.59) ; 54
( 70.70 -32.72 -33.44 0.96) ; 55
( 71.81 -32.79 -34.69 0.74) ; 56
( 72.99 -32.65 -34.94 0.59) ; 57
( 73.58 -32.79 -35.06 0.59) ; 58
( 74.90 -33.38 -35.31 0.59) ; 59
( 75.79 -33.74 -34.56 0.81) ; 60
( 77.19 -34.26 -34.25 0.81) ; 61
( 78.59 -35.06 -34.13 0.81) ; 62
( 79.40 -35.72 -33.81 1.18) ; 63
( 80.28 -36.30 -33.88 1.55) ; 64
( 80.94 -36.81 -33.88 2.21) ; 65
(
( 82.20 -36.52 -34.00 1.11) ; 1, R-2-1
( 83.15 -36.59 -33.94 0.74) ; 2
( 83.97 -36.74 -33.94 0.52) ; 3
( 84.55 -36.59 -33.94 0.52) ; 4
( 85.81 -36.81 -33.69 0.52) ; 5
( 86.69 -36.89 -33.25 0.81) ; 6
( 87.50 -36.96 -33.19 1.18) ; 7
( 88.61 -36.52 -33.19 1.18) ; 8
( 89.71 -35.94 -33.56 0.88) ; 9
( 90.82 -35.79 -33.88 0.88) ; 10
( 91.77 -35.57 -34.25 0.88) ; 11
( 92.73 -34.62 -34.38 0.66) ; 12
( 93.62 -33.60 -33.69 0.44) ; 13
( 94.57 -33.09 -33.44 0.44) ; 14
( 95.24 -32.43 -33.50 0.59) ; 15
( 95.97 -31.62 -33.56 0.59) ; 16
( 96.34 -31.04 -33.56 0.59) ; 17
( 97.01 -30.31 -33.69 0.59) ; 18
( 97.37 -30.23 -33.81 0.59) ; 19
( 98.55 -30.09 -34.06 0.81) ; 20
( 99.95 -29.94 -34.31 1.25) ; 21
( 101.13 -29.72 -34.63 0.88) ; 22
( 101.72 -29.58 -34.88 0.52) ; 23
( 103.19 -29.21 -35.06 0.52) ; 24
( 104.00 -28.85 -34.50 0.81) ; 25
( 104.96 -28.48 -34.31 0.81) ; 26
( 105.48 -28.48 -34.88 0.52) ; 27
( 106.58 -28.11 -35.06 0.74) ; 28
( 107.78 -27.94 -36.25 0.74) ; 29
( 109.11 -27.80 -36.63 0.52) ; 30
( 110.14 -27.80 -36.63 0.37) ; 31
( 112.13 -28.09 -36.94 0.81) ; 32
( 112.42 -28.09 -37.13 1.92) ; 33
( 113.75 -28.31 -37.50 1.92) ; 34
( 114.63 -28.23 -37.56 1.18) ; 35
( 115.15 -28.23 -37.88 0.81) ; 36
( 115.96 -28.38 -38.06 0.59) ; 37
( 117.28 -28.53 -38.88 0.44) ; 38
Low
|
( 80.89 -38.10 -37.63 0.44) ; 1, R-2-2
( 81.26 -38.76 -39.19 0.44) ; 2
( 82.07 -39.78 -39.19 0.44) ; 3
( 82.51 -40.30 -39.19 0.44) ; 4
( 82.95 -41.17 -39.63 0.44) ; 5
( 83.47 -42.12 -40.25 0.88) ; 6
( 83.84 -42.93 -40.56 1.18) ; 7
( 84.79 -43.73 -40.38 1.18) ; 8
( 85.31 -44.24 -39.88 0.88) ; 9
( 86.12 -44.68 -39.00 0.52) ; 10
( 87.08 -45.05 -38.50 0.29) ; 11
( 87.45 -45.78 -38.50 0.29) ; 12
( 87.96 -46.29 -39.94 0.59) ; 13
( 88.48 -46.95 -39.94 0.59) ; 14
( 89.14 -47.75 -39.94 0.44) ; 15
( 89.66 -48.48 -40.25 0.44) ; 16
( 90.10 -49.14 -40.44 0.44) ; 17
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( 91.72 -50.75 -40.44 0.44) ; 19
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Low
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( 3.15 11.65 15.38 0.74) ; 8
( 3.88 12.16 16.00 0.88) ; 9
(
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( 6.98 13.69 16.38 0.44) ; 5
( 6.76 13.99 16.50 0.44) ; 6
( 6.24 14.86 16.75 0.44) ; 7
( 5.58 15.38 16.81 0.29) ; 8
( 4.99 16.11 16.81 0.29) ; 9
( 4.69 16.69 16.81 0.59) ; 10
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( 3.74 17.42 18.25 0.37) ; 12
( 3.22 17.57 18.25 0.37) ; 13
( 2.26 17.13 18.31 0.37) ; 14
Incomplete
|
( 3.52 13.18 16.00 0.37) ; 1, R-2
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( 1.67 14.79 17.94 0.37) ; 4
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( -0.61 16.84 18.56 0.29) ; 7
( -0.68 17.93 18.56 0.29) ; 8
( -0.39 18.88 18.56 0.29) ; 9
( -0.98 19.62 18.56 0.29) ; 10
Incomplete
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( 4369.00 289.65 0.15 1.85) ; 1, 320
( 4351.15 283.14 0.15 1.85) ; 1, 321
( 4353.06 236.10 0.15 1.85) ; 1, 322
( 4352.07 206.36 0.15 1.85) ; 1, 323
( 4371.92 190.13 0.15 1.85) ; 1, 324
( 4352.63 174.49 0.15 1.85) ; 1, 325
( 4336.90 169.51 0.15 1.85) ; 1, 326
( 4324.13 136.02 0.15 1.85) ; 1, 327
( 4354.80 93.78 0.15 1.85) ; 1, 328
( 4355.65 63.74 0.15 1.85) ; 1, 329
( 4326.56 57.13 0.15 1.85) ; 1, 330
( 4305.28 64.24 0.15 1.85) ; 1, 331
( 4294.35 65.97 0.15 1.85) ; 1, 332
( 4286.95 42.85 0.15 1.85) ; 1, 333
( 4288.25 -7.83 0.15 1.85) ; 1, 334
( 4289.11 -37.86 0.15 1.85) ; 1, 335
( 4278.10 -39.38 0.23 1.85) ; 1, 336
( 4240.51 -40.91 0.23 1.85) ; 1, 337
( 4201.85 -60.94 0.23 1.85) ; 1, 338
( 4156.92 -132.32 0.23 1.85) ; 1, 339
( 4133.18 -199.60 0.23 1.85) ; 1, 340
( 4106.79 -236.54 0.23 1.85) ; 1, 341
( 4068.30 -243.52 0.23 1.85) ; 1, 342
( 4029.47 -241.11 0.23 1.85) ; 1, 343
( 3997.03 -245.31 0.23 1.85) ; 1, 344
( 3992.05 -265.09 0.23 1.85) ; 1, 345
( 3986.46 -288.50 0.23 1.85) ; 1, 346
( 3996.33 -308.76 0.23 1.85) ; 1, 347
( 3988.44 -346.75 0.23 1.85) ; 1, 348
( 3983.82 -375.93 0.23 1.85) ; 1, 349
( 3962.81 -402.51 0.23 1.85) ; 1, 350
( 3955.02 -416.23 0.23 1.85) ; 1, 351
( 3985.81 -434.18 0.23 1.85) ; 1, 352
( 4008.53 -467.69 0.23 1.85) ; 1, 353
( 4020.98 -507.04 0.23 1.85) ; 1, 354
( 4040.42 -549.36 0.23 1.85) ; 1, 355
( 4057.37 -619.34 0.23 1.85) ; 1, 356
( 4105.01 -660.53 0.23 1.85) ; 1, 357
( 4133.38 -681.85 0.23 1.85) ; 1, 358
( 4163.39 -716.50 0.23 1.85) ; 1, 359
( 4209.68 -778.97 0.08 1.85) ; 1, 360
( 4232.20 -825.52 0.08 1.85) ; 1, 361
( 4292.13 -883.62 0.08 1.85) ; 1, 362
( 4342.64 -942.07 0.08 1.85) ; 1, 363
( 4382.33 -974.54 0.08 1.85) ; 1, 364
( 4404.56 -1022.90 0.08 1.85) ; 1, 365
( 4432.92 -1079.73 0.08 1.85) ; 1, 366
( 4416.41 -1101.42 0.08 1.85) ; 1, 367
( 4423.58 -1126.85 0.08 1.85) ; 1, 368
( 4444.57 -1171.29 0.08 1.85) ; 1, 369
( 4481.55 -1244.44 0.08 1.85) ; 1, 370
( 4529.59 -1295.04 0.08 1.85) ; 1, 371
( 4567.15 -1329.02 0.08 1.85) ; 1, 372
( 4594.00 -1383.74 0.08 1.85) ; 1, 373
( 4599.15 -1421.93 0.08 1.85) ; 1, 374
( 4587.71 -1470.58 0.08 1.85) ; 1, 375
( 4579.08 -1511.25 0.08 1.85) ; 1, 376
( 4580.69 -1560.11 0.08 1.85) ; 1, 377
( 4575.96 -1613.55 0.08 1.85) ; 1, 378
( 4567.09 -1681.31 0.08 1.85) ; 1, 379
( 4567.84 -1735.63 0.08 1.85) ; 1, 380
( 4568.40 -1767.49 0.08 1.85) ; 1, 381
( 4562.11 -1854.34 0.08 1.85) ; 1, 382
( 4550.93 -1936.68 0.08 1.85) ; 1, 383
( 4532.48 -1982.35 0.08 1.85) ; 1, 384
( 4516.28 -2002.21 0.08 1.85) ; 1, 385
( 4492.45 -2058.24 0.08 1.85) ; 1, 386
( 4461.64 -2111.32 0.08 1.85) ; 1, 387
( 4438.50 -2139.41 0.08 1.85) ; 1, 388
( 4448.81 -2170.17 0.08 1.85) ; 1, 389
( 4500.80 -2184.01 0.08 1.85) ; 1, 390
( 4568.70 -2215.32 0.08 1.85) ; 1, 391
( 4639.85 -2237.80 0.08 1.85) ; 1, 392
( 4678.31 -2230.82 0.08 1.85) ; 1, 393
( 4735.96 -2232.46 0.08 1.85) ; 1, 394
( 4776.55 -2223.94 0.08 1.85) ; 1, 395
( 4855.09 -2223.30 0.08 1.85) ; 1, 396
( 4903.55 -2212.28 0.08 1.85) ; 1, 397
( 4956.79 -2194.55 0.08 1.85) ; 1, 398
( 5010.13 -2188.05 0.08 1.85) ; 1, 399
( 5054.90 -2211.95 0.08 1.85) ; 1, 400
( 5096.83 -2218.59 0.08 1.85) ; 1, 401
( 5129.83 -2210.74 0.15 1.85) ; 1, 402
( 5158.23 -2196.55 0.15 1.85) ; 1, 403
( 5187.28 -2189.93 0.15 1.85) ; 1, 404
( 5243.61 -2176.43 0.15 1.85) ; 1, 405
( 5270.00 -2139.49 0.15 1.85) ; 1, 406
( 5307.43 -2115.51 0.15 1.85) ; 1, 407
( 5354.25 -2091.16 0.15 1.85) ; 1, 408
( 5424.97 -2057.50 0.15 1.85) ; 1, 409
( 5471.67 -2057.42 0.08 1.85) ; 1, 410
( 5511.39 -2054.36 0.08 1.85) ; 1, 411
( 5537.59 -2030.48 0.08 1.85) ; 1, 412
( 5581.44 -2013.12 0.08 1.85) ; 1, 413
( 5623.52 -1985.39 0.15 1.85) ; 1, 414
( 5646.45 -1970.34 0.15 1.85) ; 1, 415
( 5676.02 -1948.85 0.15 1.85) ; 1, 416
( 5761.42 -1893.22 0.15 1.85) ; 1, 417
( 5814.18 -1890.36 0.15 1.85) ; 1, 418
( 5871.92 -1867.73 0.15 1.85) ; 1, 419
( 5895.43 -1849.02 0.15 1.85) ; 1, 420
( 5956.45 -1817.57 0.15 1.85) ; 1, 421
( 5993.60 -1795.42 0.15 1.85) ; 1, 422
( 6016.44 -1769.13 0.15 1.85) ; 1, 423
( 6036.50 -1736.80 0.15 1.85) ; 1, 424
( 6076.80 -1730.10 0.15 1.85) ; 1, 425
( 6095.97 -1738.75 0.15 1.85) ; 1, 426
( 6116.11 -1753.14 0.15 1.85) ; 1, 427
( 6160.42 -1756.44 0.15 1.85) ; 1, 428
( 6203.89 -1729.67 0.15 1.85) ; 1, 429
( 6253.98 -1696.48 0.15 1.85) ; 1, 430
( 6298.21 -1688.54 0.15 1.85) ; 1, 431
( 6357.95 -1688.65 0.15 1.85) ; 1, 432
( 6448.97 -1691.85 0.15 1.85) ; 1, 433
( 6514.86 -1700.42 0.15 1.85) ; 1, 434
( 6571.18 -1722.42 0.15 1.85) ; 1, 435
( 6608.46 -1758.24 0.15 1.85) ; 1, 436
( 6607.49 -1787.98 0.15 1.85) ; 1, 437
( 6615.23 -1809.77 0.15 1.85) ; 1, 438
( 6646.12 -1838.97 0.15 1.85) ; 1, 439
( 6691.77 -1857.40 0.15 1.85) ; 1, 440
( 6721.19 -1895.70 0.15 1.85) ; 1, 441
( 6754.52 -1898.03 0.30 1.85) ; 1, 442
( 6769.94 -1930.37 0.30 1.85) ; 1, 443
( 6779.82 -1950.62 0.30 1.85) ; 1, 444
( 6804.96 -1945.26 0.30 1.85) ; 1, 445
( 6809.45 -1975.88 0.30 1.85) ; 1, 446
( 6805.77 -2010.80 0.30 1.85) ; 1, 447
( 6816.32 -2038.65 0.30 1.85) ; 1, 448
( 6855.16 -2041.06 0.30 1.85) ; 1, 449
( 6885.08 -2064.49 0.30 1.85) ; 1, 450
( 6923.23 -2094.83 0.30 1.85) ; 1, 451
( 6971.95 -2117.49 0.30 1.85) ; 1, 452
( 7008.57 -2145.73 0.30 1.85) ; 1, 453
( 7045.76 -2170.31 0.30 1.85) ; 1, 454
( 7080.87 -2196.42 0.38 1.85) ; 1, 455
( 7088.62 -2218.21 0.38 1.85) ; 1, 456
( 7118.46 -2230.41 0.38 1.85) ; 1, 457
( 7130.22 -2262.18 0.38 1.85) ; 1, 458
( 7130.80 -2294.05 0.38 1.85) ; 1, 459
( 7125.20 -2317.46 0.38 1.85) ; 1, 460
( 7133.46 -2324.38 0.38 1.85) ; 1, 461
( 7159.93 -2334.18 0.38 1.85) ; 1, 462
( 7197.71 -2355.11 0.38 1.85) ; 1, 463
( 7216.22 -2356.17 0.38 1.85) ; 1, 464
( 7228.29 -2386.12 0.38 1.85) ; 1, 465
( 7250.34 -2412.04 0.38 1.85) ; 1, 466
( 7273.06 -2410.03 0.38 1.85) ; 1, 467
( 7286.03 -2399.00 0.38 1.85) ; 1, 468
( 7298.68 -2389.80 0.38 1.85) ; 1, 469
( 7310.59 -2397.28 0.38 1.85) ; 1, 470
( 7305.29 -2418.88 0.38 1.85) ; 1, 471
( 7297.41 -2456.88 0.38 1.85) ; 1, 472
( 7302.48 -2483.85 0.38 1.85) ; 1, 473
( 7320.40 -2524.07 0.38 1.85) ; 1, 474
( 7347.61 -2552.68 0.38 1.85) ; 1, 475
( 7378.02 -2561.23 0.38 1.85) ; 1, 476
( 7391.34 -2595.11 0.38 1.85) ; 1, 477
( 7412.52 -2626.50 0.38 1.85) ; 1, 478
( 7419.69 -2651.95 0.38 1.85) ; 1, 479
( 7412.87 -2671.42 0.38 1.85) ; 1, 480
( 7396.07 -2694.92 0.38 1.85) ; 1, 481
( 7368.26 -2742.57 0.45 1.85) ; 1, 482
( 7319.02 -2805.79 0.45 1.85) ; 1, 483
( 7293.57 -2848.50 0.45 1.85) ; 1, 484
( 7282.82 -2869.21 0.45 1.85) ; 1, 485
( 7243.29 -2894.73 0.45 1.85) ; 1, 486
( 7169.02 -2939.04 0.45 1.85) ; 1, 487
( 7097.45 -2978.16 0.45 1.85) ; 1, 488
( 7012.82 -3017.09 0.45 1.85) ; 1, 489
( 6927.91 -3057.84 0.45 1.85) ; 1, 490
( 6823.24 -3093.60 0.45 1.85) ; 1, 491
( 6725.86 -3130.51 0.45 1.85) ; 1, 492
( 6635.96 -3155.52 0.45 1.85) ; 1, 493
( 6543.58 -3172.66 0.45 1.85) ; 1, 494
( 6449.38 -3189.51 0.45 1.85) ; 1, 495
( 6349.52 -3218.57 0.45 1.85) ; 1, 496
( 6241.91 -3236.44 0.53 1.85) ; 1, 497
( 6167.75 -3256.46 0.53 1.85) ; 1, 498
( 6075.09 -3275.43 0.53 1.85) ; 1, 499
( 5975.03 -3282.01 0.53 1.85) ; 1, 500
( 5947.40 -3279.52 0.53 1.85) ; 1, 501
( 5877.18 -3298.28 0.53 1.85) ; 1, 502
( 5830.94 -3318.99 0.53 1.85) ; 1, 503
( 5781.16 -3314.85 0.53 1.85) ; 1, 504
( 5747.59 -3290.85 0.53 1.85) ; 1, 505
( 5713.28 -3248.02 0.53 1.85) ; 1, 506
( 5671.20 -3218.93 0.53 1.85) ; 1, 507
( 5627.85 -3185.90 0.53 1.85) ; 1, 508
( 5564.56 -3160.93 0.53 1.85) ; 1, 509
( 5486.32 -3124.23 0.53 1.85) ; 1, 510
( 5438.24 -3144.65 0.53 1.85) ; 1, 511
( 5388.54 -3187.24 0.53 1.85) ; 1, 512
( 5326.47 -3201.71 0.53 1.85) ; 1, 513
( 5262.58 -3215.89 0.53 1.85) ; 1, 514
( 5215.86 -3215.97 0.53 1.85) ; 1, 515
( 5175.66 -3221.70 0.53 1.85) ; 1, 516
( 5128.00 -3216.02 0.53 1.85) ; 1, 517
( 5117.16 -3190.01 0.53 1.85) ; 1, 518
( 5106.26 -3152.77 0.53 1.85) ; 1, 519
( 5119.43 -3093.18 0.53 1.85) ; 1, 520
( 5130.18 -3072.46 0.53 1.85) ; 1, 521
( 5125.70 -3041.84 0.53 1.85) ; 1, 522
( 5126.21 -2991.46 0.53 1.85) ; 1, 523
( 5120.95 -2942.03 0.53 1.85) ; 1, 524
( 5090.75 -2920.41 0.53 1.85) ; 1, 525
( 5020.94 -2877.59 0.53 1.85) ; 1, 526
( 4961.39 -2828.91 0.53 1.85) ; 1, 527
( 4888.04 -2796.74 0.53 1.85) ; 1, 528
( 4852.38 -2774.26 0.53 1.85) ; 1, 529
( 4830.03 -2750.16 0.53 1.85) ; 1, 530
( 4801.28 -2719.44 0.53 1.85) ; 1, 531
( 4784.43 -2660.70 0.53 1.85) ; 1, 532
( 4749.91 -2630.93 0.53 1.85) ; 1, 533
( 4710.70 -2583.60 0.53 1.85) ; 1, 534
( 4696.05 -2570.07 0.53 1.85) ; 1, 535
( 4661.12 -2566.41 0.53 1.85) ; 1, 536
( 4617.89 -2544.61 0.53 1.85) ; 1, 537
( 4578.19 -2512.17 0.53 1.85) ; 1, 538
( 4546.65 -2475.39 0.53 1.85) ; 1, 539
( 4527.30 -2444.29 0.53 1.85) ; 1, 540
( 4504.00 -2414.43 0.53 1.85) ; 1, 541
( 4461.73 -2388.58 0.45 1.85) ; 1, 542
( 4440.16 -2347.79 0.45 1.85) ; 1, 543
( 4431.56 -2295.96 0.45 1.85) ; 1, 544
( 4420.07 -2262.36 0.45 1.85) ; 1, 545
( 4409.34 -2247.57 0.45 1.85) ; 1, 546
( 4373.73 -2271.84 0.45 1.85) ; 1, 547
( 4337.93 -2309.16 0.45 1.85) ; 1, 548
( 4288.03 -2329.29 0.45 1.85) ; 1, 549
( 4260.88 -2347.42 0.45 1.85) ; 1, 550
( 4220.11 -2369.00 0.45 1.85) ; 1, 551
( 4168.31 -2377.62 0.45 1.85) ; 1, 552
( 4135.69 -2394.88 0.45 1.85) ; 1, 553
( 4115.03 -2430.86 0.45 1.85) ; 1, 554
( 4093.27 -2438.62 0.45 1.85) ; 1, 555
( 4051.74 -2441.39 0.45 1.85) ; 1, 556
( 4037.43 -2437.26 0.45 1.85) ; 1, 557
( 4019.38 -2456.84 0.45 1.85) ; 1, 558
( 4011.70 -2481.77 0.45 1.85) ; 1, 559
( 4049.02 -2482.08 0.45 1.85) ; 1, 560
( 4077.98 -2499.76 0.45 1.85) ; 1, 561
( 4113.36 -2524.05 0.45 1.85) ; 1, 562
( 4186.62 -2544.99 0.45 1.85) ; 1, 563
( 4228.92 -2561.04 0.45 1.85) ; 1, 564
( 4273.91 -2571.90 0.45 1.85) ; 1, 565
( 4314.95 -2584.01 0.45 1.85) ; 1, 566
( 4365.69 -2593.91 0.45 1.85) ; 1, 567
( 4395.80 -2604.29 0.45 1.85) ; 1, 568
( 4421.97 -2615.92 0.45 1.85) ; 1, 569
( 4451.14 -2620.53 0.45 1.85) ; 1, 570
( 4470.19 -2653.46 0.45 1.85) ; 1, 571
( 4498.38 -2687.82 0.45 1.85) ; 1, 572
( 4516.96 -2735.62 0.45 1.85) ; 1, 573
( 4534.21 -2768.26 0.45 1.85) ; 1, 574
( 4539.85 -2791.58 0.45 1.85) ; 1, 575
( 4553.95 -2808.77 0.45 1.85) ; 1, 576
( 4562.37 -2838.13 0.45 1.85) ; 1, 577
( 4575.21 -2851.39 0.45 1.85) ; 1, 578
( 4586.71 -2884.98 0.45 1.85) ; 1, 579
( 4589.57 -2902.26 0.45 1.85) ; 1, 580
( 4595.60 -2934.99 0.45 1.85) ; 1, 581
( 4592.72 -2953.22 0.45 1.85) ; 1, 582
( 4573.84 -2942.75 0.45 1.85) ; 1, 583
( 4534.90 -2929.11 0.45 1.85) ; 1, 584
( 4525.49 -2929.49 0.45 1.85) ; 1, 585
( 4462.26 -2951.25 0.45 1.85) ; 1, 586
( 4446.71 -2978.69 0.45 1.85) ; 1, 587
( 4393.17 -2998.25 0.45 1.85) ; 1, 588
( 4300.60 -3028.45 0.45 1.85) ; 1, 589
( 4233.45 -3051.45 0.45 1.85) ; 1, 590
( 4150.40 -3079.04 0.45 1.85) ; 1, 591
( 4058.13 -3107.42 0.45 1.85) ; 1, 592
( 3969.18 -3138.19 0.45 1.85) ; 1, 593
( 3891.09 -3159.47 0.45 1.85) ; 1, 594
( 3768.48 -3190.51 0.45 1.85) ; 1, 595
( 3663.06 -3207.46 0.45 1.85) ; 1, 596
( 3555.53 -3225.93 0.45 1.85) ; 1, 597
( 3464.29 -3235.78 0.45 1.85) ; 1, 598
( 3324.26 -3247.25 0.45 1.85) ; 1, 599
( 3181.42 -3252.66 0.45 1.85) ; 1, 600
( 3055.87 -3255.20 0.45 1.85) ; 1, 601
( 2929.58 -3263.01 0.45 1.85) ; 1, 602
( 2864.05 -3263.85 0.45 1.85) ; 1, 603
( 2806.51 -3273.43 0.45 1.85) ; 1, 604
( 2753.75 -3276.29 0.45 1.85) ; 1, 605
( 2726.22 -3285.01 0.45 1.85) ; 1, 606
( 2699.84 -3286.44 0.45 1.85) ; 1, 607
( 2660.87 -3308.30 0.45 1.85) ; 1, 608
( 2615.01 -3338.42 0.45 1.85) ; 1, 609
( 2605.80 -3325.74 0.45 1.85) ; 1, 610
( 2624.13 -3304.36 0.45 1.85) ; 1, 611
( 2582.32 -3308.94 0.45 1.85) ; 1, 612
( 2479.75 -3343.16 0.45 1.85) ; 1, 613
( 2405.90 -3361.37 0.45 1.85) ; 1, 614
( 2281.78 -3354.80 0.45 1.85) ; 1, 615
( 2215.68 -3359.28 0.45 1.85) ; 1, 616
( 2165.90 -3355.13 0.45 1.85) ; 1, 617
( 2085.03 -3370.36 0.45 1.85) ; 1, 618
( 2000.81 -3383.19 0.45 1.85) ; 1, 619
( 1972.61 -3384.32 0.45 1.85) ; 1, 620
( 1905.27 -3384.87 0.45 1.85) ; 1, 621
( 1834.09 -3384.42 0.45 1.85) ; 1, 622
( 1756.79 -3389.01 0.45 1.85) ; 1, 623
( 1674.58 -3389.06 0.45 1.85) ; 1, 624
( 1558.04 -3381.82 0.45 1.85) ; 1, 625
( 1490.62 -3371.14 0.45 1.85) ; 1, 626
( 1433.17 -3356.43 0.45 1.85) ; 1, 627
( 1377.54 -3342.01 0.45 1.85) ; 1, 628
( 1328.54 -3321.17 0.45 1.85) ; 1, 629
( 1240.48 -3310.96 0.45 1.85) ; 1, 630
( 1207.10 -3309.42 0.45 1.85) ; 1, 631
( 1180.99 -3344.52 0.45 1.85) ; 1, 632
( 1155.96 -3361.12 0.45 1.85) ; 1, 633
( 1121.13 -3368.70 0.45 1.85) ; 1, 634
( 1112.60 -3363.60 0.45 1.85) ; 1, 635
( 1084.21 -3377.79 0.45 1.85) ; 1, 636
( 1048.89 -3400.25 0.45 1.85) ; 1, 637
( 1017.33 -3398.97 0.45 1.85) ; 1, 638
( 954.01 -3409.51 0.45 1.85) ; 1, 639
( 912.56 -3423.52 0.45 1.85) ; 1, 640
( 848.19 -3452.55 0.45 1.85) ; 1, 641
( 797.53 -3489.39 0.45 1.85) ; 1, 642
( 740.43 -3519.59 0.45 1.85) ; 1, 643
( 669.71 -3552.47 0.38 1.85) ; 1, 644
( 618.37 -3581.72 0.38 1.85) ; 1, 645
( 554.94 -3616.54 0.38 1.85) ; 1, 646
( 484.54 -3648.37 0.38 1.85) ; 1, 647
( 404.42 -3682.40 0.38 1.85) ; 1, 648
( 333.61 -3704.83 0.38 1.85) ; 1, 649
( 254.94 -3729.76 0.38 1.85) ; 1, 650
( 140.11 -3747.08 0.38 1.85) ; 1, 651
( 38.35 -3764.62 0.38 1.85) ; 1, 652
( -64.40 -3776.37 0.38 1.85) ; 1, 653
( -154.08 -3788.33 0.38 1.85) ; 1, 654
( -270.46 -3803.55 0.38 1.85) ; 1, 655
( -379.53 -3819.91 0.38 1.85) ; 1, 656
( -434.68 -3826.13 0.38 1.85) ; 1, 657
( -629.89 -3856.02 0.38 1.85) ; 1, 658
( -748.95 -3876.42 0.38 1.85) ; 1, 659
( -849.68 -3910.92 0.38 1.85) ; 1, 660
( -950.51 -3934.20 0.38 1.85) ; 1, 661
(-1055.73 -3938.09 0.38 1.85) ; 1, 662
(-1177.74 -3930.00 0.38 1.85) ; 1, 663
(-1307.04 -3920.73 0.38 1.85) ; 1, 664
(-1397.11 -3923.28 0.38 1.85) ; 1, 665
(-1424.64 -3932.00 0.38 1.85) ; 1, 666
(-1448.64 -3965.58 0.38 1.85) ; 1, 667
(-1422.65 -3990.26 0.38 1.85) ; 1, 668
(-1420.27 -4022.40 0.38 1.85) ; 1, 669
(-1447.72 -4042.36 0.38 1.85) ; 1, 670
(-1469.61 -4074.41 0.38 1.85) ; 1, 671
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( 409.59 87.64 0.00 7.22) ; 3, 30
( 477.53 225.77 0.00 7.22) ; 3, 31
( 457.75 345.74 0.00 7.22) ; 3, 32
( 452.34 413.59 0.00 7.22) ; 3, 33 Closure point
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("VPL"
(Color Yellow)
(Closed)
(GUID "7743B080667A472E8E569DF2CA8AB466")
(MBFObjectType 5)
(FillDensity 0)
(Resolution 1.846036)
( 214.04 502.45 0.00 7.22) ; 4, 1
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( 124.82 472.97 0.00 7.22) ; 4, 28
( 194.61 485.70 0.00 7.22) ; 4, 29
( 232.70 483.58 0.00 7.22) ; 4, 30 Closure point
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("Cell Body"
(Color Magenta)
(CellBody)
( -13.43 1.82 10.63 0.15) ; 5, 1
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( -14.47 -0.53 8.56 0.15) ; 5, 52
( -14.30 0.55 8.19 0.15) ; 5, 53
( -13.91 1.16 8.63 0.15) ; 5, 54
) ; End of contour
( (Color RGB (255, 128, 255))
(Axon)
( 2.54 8.30 17.38 2.14) ; Root
( 3.20 9.16 17.81 1.77) ; 1, R
( 4.24 10.10 18.25 1.69) ; 2
( 5.04 10.94 18.25 1.55) ; 3
( 5.66 11.95 18.31 1.33) ; 4
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( -3.78 42.08 23.50 5.08) ; 35
( -4.26 42.81 23.50 4.13) ; 36
Normal
) ; End of tree
( (Color Magenta)
(Dendrite)
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( -93.44 -28.16 -40.50 0.74) ; 114
Normal
) ; End of tree
( (Color Magenta)
(Dendrite)
( 1.67 -7.23 4.25 3.24) ; Root
( 1.98 -8.10 5.50 3.02) ; 1, R
( 2.22 -8.95 5.50 3.02) ; 2
(
( 2.30 -8.97 4.00 4.20) ; 1, R-1
( 2.59 -9.99 3.63 4.13) ; 2
(
( 2.21 -10.96 3.13 3.32) ; 1, R-1-1
( 1.94 -11.73 2.56 2.87) ; 2
(
( 2.34 -12.46 2.38 1.77) ; 1, R-1-1-1
( 2.49 -12.93 2.38 1.11) ; 2
( 2.79 -13.87 2.38 0.88) ; 3
( 3.14 -14.96 2.13 0.96) ; 4
( 3.48 -15.60 1.81 1.03) ; 5
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( 4.11 -16.81 1.69 1.33) ; 7
( 4.29 -17.58 1.56 0.81) ; 8
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( 9.24 -37.35 -2.88 1.33) ; 31
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( 11.55 -42.59 -4.19 1.11) ; 37
( 11.08 -43.63 -4.31 0.96) ; 38
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(
( 8.44 -53.28 -6.31 2.36) ; 1, R-1-1-1-1
( 8.59 -54.19 -6.44 1.77) ; 2
( 8.98 -55.06 -6.38 1.33) ; 3
( 9.32 -55.97 -6.81 0.88) ; 4
( 10.22 -56.93 -6.81 0.74) ; 5
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( 12.10 -58.70 -7.13 0.96) ; 8
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( 12.55 -60.55 -7.44 1.33) ; 10
( 12.93 -60.98 -7.31 1.18) ; 11
( 13.10 -61.82 -7.13 1.03) ; 12
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( 13.58 -63.97 -5.94 1.33) ; 14
( 13.57 -64.93 -5.19 1.11) ; 15
( 13.67 -65.69 -5.19 0.96) ; 16
( 13.58 -66.79 -5.19 0.88) ; 17
( 13.67 -67.61 -5.25 0.88) ; 18
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( 13.79 -69.70 -5.63 1.33) ; 20
( 13.98 -70.84 -6.06 0.96) ; 21
( 14.06 -71.74 -6.50 0.88) ; 22
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( 14.78 -73.33 -6.94 0.96) ; 24
( 15.02 -74.19 -7.00 0.96) ; 25
( 15.26 -75.04 -7.44 1.11) ; 26
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( 15.97 -76.63 -8.06 0.96) ; 28
( 16.25 -77.64 -8.63 0.88) ; 29
( 16.55 -78.65 -8.63 0.88) ; 30
( 16.86 -79.52 -8.63 1.11) ; 31
( 17.29 -80.55 -8.88 0.88) ; 32
( 17.51 -81.99 -8.94 0.81) ; 33
( 18.49 -82.88 -9.13 1.03) ; 34
( 19.18 -83.73 -9.13 0.74) ; 35
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( 20.28 -85.45 -9.56 1.55) ; 37
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( 23.01 -88.40 -9.63 0.66) ; 41
( 23.55 -89.30 -9.63 0.66) ; 42
( 24.59 -89.76 -9.63 0.96) ; 43
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( 36.18 -117.39 -11.50 1.92) ; 77
( 36.06 -118.18 -11.63 1.69) ; 78
( 35.85 -118.96 -11.63 0.81) ; 79
( 35.89 -119.71 -11.63 0.52) ; 80
( 36.21 -120.50 -11.75 0.44) ; 81
( 36.22 -120.94 -11.19 0.44) ; 82
( 36.08 -121.81 -11.13 0.44) ; 83
( 35.92 -122.30 -11.19 0.88) ; 84
( 35.97 -123.42 -11.19 0.96) ; 85
( 35.58 -124.47 -11.19 1.03) ; 86
( 35.36 -125.84 -11.19 0.81) ; 87
( 35.51 -126.83 -11.25 1.03) ; 88
( 35.59 -127.73 -10.81 0.88) ; 89
( 35.49 -128.82 -10.81 0.74) ; 90
( 35.46 -129.93 -10.75 0.59) ; 91
( 35.45 -131.40 -10.69 0.52) ; 92
( 35.47 -132.23 -10.88 1.11) ; 93
( 35.61 -133.21 -10.88 1.47) ; 94
( 35.66 -133.88 -10.88 1.77) ; 95
( 35.79 -134.86 -10.88 1.25) ; 96
( 35.76 -135.60 -10.94 0.59) ; 97
( 35.86 -136.36 -11.19 0.37) ; 98
( 35.38 -137.02 -10.69 0.37) ; 99
( 35.70 -137.81 -10.63 0.37) ; 100
( 35.91 -138.43 -10.63 1.11) ; 101
( 36.26 -139.45 -10.25 0.96) ; 102
( 36.70 -140.48 -10.06 0.59) ; 103
( 36.78 -140.94 -9.69 0.37) ; 104
( 37.00 -141.75 -9.44 0.29) ; 105
( 36.86 -142.62 -9.44 0.29) ; 106
( 37.10 -143.47 -8.31 0.29) ; 107
( 37.15 -144.59 -7.81 0.44) ; 108
( 37.04 -144.80 -7.81 0.44) ; 109
Normal
|
( 8.37 -52.62 -7.19 0.59) ; 1, R-1-1-1-2
( 8.47 -53.37 -7.56 0.59) ; 2
( 8.29 -54.01 -7.94 0.59) ; 3
( 8.04 -55.15 -7.94 0.59) ; 4
( 7.90 -56.02 -7.81 0.59) ; 5
( 7.39 -56.90 -7.81 0.88) ; 6
( 7.00 -57.50 -7.81 1.18) ; 7
( 6.44 -58.15 -7.81 0.59) ; 8
( 5.90 -58.74 -7.81 0.52) ; 9
( 5.14 -59.80 -7.81 0.74) ; 10
( 4.57 -60.60 -7.81 0.74) ; 11
( 4.55 -61.63 -7.81 0.88) ; 12
( 4.38 -62.72 -8.44 1.33) ; 13
( 3.95 -64.05 -9.00 1.55) ; 14
( 3.88 -64.93 -9.31 1.55) ; 15
( 3.73 -65.86 -9.50 1.11) ; 16
( 3.53 -67.17 -9.50 0.81) ; 17
( 2.91 -68.70 -10.63 0.66) ; 18
( 2.70 -69.99 -10.75 1.03) ; 19
( 2.53 -70.64 -11.19 1.03) ; 20
( 1.43 -71.87 -11.25 0.74) ; 21
( 0.85 -72.74 -11.25 0.81) ; 22
( 0.10 -73.73 -11.25 0.81) ; 23
( -0.74 -74.78 -11.56 1.18) ; 24
( -1.50 -75.84 -11.38 1.92) ; 25
( -1.98 -76.51 -11.38 2.73) ; 26
( -2.47 -77.24 -11.38 1.92) ; 27
( -3.14 -78.03 -11.44 1.03) ; 28
( -3.71 -79.27 -11.81 0.81) ; 29
( -4.72 -80.51 -12.00 0.66) ; 30
( -5.50 -81.64 -12.13 0.88) ; 31
( -6.14 -83.40 -12.25 0.88) ; 32
( -6.42 -84.17 -12.63 0.59) ; 33
( -6.68 -85.31 -12.75 0.37) ; 34
( -7.16 -86.05 -12.75 0.88) ; 35
( -7.91 -86.52 -12.75 1.18) ; 36
( -8.37 -87.04 -12.75 0.74) ; 37
( -8.56 -87.82 -13.31 0.52) ; 38
( -8.17 -88.18 -13.31 0.52) ; 39
( -8.04 -89.24 -13.81 0.66) ; 40
( -8.38 -90.00 -14.50 0.74) ; 41
( -8.29 -90.83 -15.69 1.11) ; 42
( -8.28 -91.64 -16.44 1.77) ; 43
( -8.21 -92.17 -16.69 2.43) ; 44
( -8.10 -92.86 -17.06 1.47) ; 45
( -8.17 -93.81 -17.06 0.81) ; 46
( -8.28 -94.53 -18.00 0.66) ; 47
( -8.39 -95.70 -18.00 0.81) ; 48
( -8.49 -96.28 -18.63 1.03) ; 49
( -8.46 -97.54 -19.31 1.03) ; 50
( -8.58 -98.26 -19.31 0.59) ; 51
( -8.52 -99.30 -20.44 0.59) ; 52
( -8.45 -100.27 -21.25 0.59) ; 53
( -8.47 -100.94 -21.25 0.59) ; 54
( -8.81 -101.11 -21.56 0.59) ; 55
( -9.03 -101.14 -22.06 0.59) ; 56
( -9.49 -102.18 -22.06 0.74) ; 57
( -9.70 -102.96 -22.81 1.33) ; 58
( -10.21 -103.84 -23.25 1.84) ; 59
( -10.30 -104.56 -23.75 1.11) ; 60
( -10.68 -105.08 -24.81 0.52) ; 61
( -10.79 -105.80 -25.38 0.52) ; 62
( -10.40 -106.60 -26.56 0.66) ; 63
( -10.63 -107.09 -27.50 0.59) ; 64
( -10.71 -107.60 -27.88 1.40) ; 65
( -10.95 -108.22 -28.19 2.43) ; 66
( -11.06 -108.87 -28.94 2.14) ; 67
( -11.30 -109.43 -28.94 1.11) ; 68
( -11.24 -110.47 -29.63 0.74) ; 69
( -11.70 -111.51 -30.13 0.74) ; 70
( -12.18 -112.18 -31.06 0.44) ; 71
( -12.43 -112.80 -32.25 0.44) ; 72
( -13.32 -113.25 -32.44 1.18) ; 73
( -13.62 -113.72 -33.00 2.06) ; 74
( -13.88 -114.42 -33.75 1.11) ; 75
( -14.39 -115.30 -33.75 0.59) ; 76
( -14.61 -116.23 -34.50 0.59) ; 77
( -15.19 -117.09 -34.88 0.44) ; 78
( -15.61 -117.33 -36.44 0.44) ; 79
( -16.42 -118.24 -36.56 0.44) ; 80
( -16.43 -119.20 -36.88 0.81) ; 81
( -16.78 -120.03 -38.06 0.52) ; 82
( -17.34 -120.75 -38.25 1.11) ; 83
( -17.98 -121.03 -39.25 1.92) ; 84
( -18.78 -121.34 -39.44 2.36) ; 85
( -19.25 -122.01 -40.44 1.33) ; 86
( -19.37 -122.73 -42.31 0.59) ; 87
Normal
) ; End of split
|
( 0.57 -12.57 2.88 2.06) ; 1, R-1-1-2
( -0.33 -13.10 2.81 2.14) ; 2
( -1.32 -14.13 2.56 2.14) ; 3
( -2.46 -14.76 2.44 1.99) ; 4
( -3.59 -15.33 2.63 2.06) ; 5
( -4.64 -16.26 1.75 2.28) ; 6
( -5.33 -17.34 0.63 2.65) ; 7
( -6.05 -18.12 0.00 3.39) ; 8
( -6.81 -19.18 -0.56 3.68) ; 9
( -7.56 -19.65 -0.56 3.98) ; 10
(
( -8.47 -20.69 -0.38 2.87) ; 1, R-1-1-2-1
( -8.79 -21.31 -0.38 2.28) ; 2
(
( -8.99 -22.53 0.31 1.55) ; 1, R-1-1-2-1-1
( -9.23 -23.61 0.38 1.33) ; 2
( -9.33 -24.26 0.44 1.25) ; 3
( -9.51 -25.41 0.81 1.33) ; 4
(
( -9.55 -26.56 1.00 1.03) ; 1, R-1-1-2-1-1-1
( -8.91 -27.26 1.31 0.66) ; 2
( -8.85 -28.23 1.31 0.81) ; 3
( -8.89 -29.48 1.94 1.03) ; 4
( -9.10 -30.27 2.44 1.18) ; 5
( -9.23 -31.13 2.69 1.18) ; 6
( -9.43 -31.92 2.69 1.03) ; 7
( -10.13 -32.55 3.00 1.03) ; 8
( -10.29 -33.55 3.06 1.03) ; 9
( -10.26 -34.38 3.06 0.88) ; 10
( -10.18 -35.27 3.06 0.88) ; 11
( -10.25 -36.15 3.06 1.25) ; 12
( -10.54 -37.07 2.94 1.25) ; 13
( -10.61 -37.95 3.06 0.96) ; 14
( -10.84 -38.94 3.44 0.96) ; 15
( -11.28 -40.28 3.63 0.96) ; 16
( -11.56 -41.13 3.63 1.40) ; 17
( -11.85 -42.04 3.63 1.25) ; 18
( -12.09 -42.59 3.88 1.03) ; 19
( -11.94 -43.58 3.63 0.81) ; 20
( -11.86 -44.48 3.63 0.81) ; 21
( -12.02 -45.49 3.38 1.03) ; 22
( -12.25 -46.41 3.38 1.40) ; 23
( -12.15 -47.25 3.38 1.47) ; 24
( -12.05 -48.45 2.81 1.11) ; 25
( -12.13 -49.40 3.00 1.11) ; 26
( -12.25 -50.19 3.00 0.74) ; 27
( -12.81 -51.44 3.00 0.81) ; 28
( -12.98 -52.28 3.00 0.74) ; 29
( -12.45 -53.69 3.00 0.74) ; 30
( -12.60 -54.63 3.00 0.74) ; 31
( -12.86 -55.77 2.88 0.88) ; 32
( -13.24 -56.76 2.88 0.88) ; 33
( -13.64 -57.88 2.88 0.88) ; 34
( -13.81 -58.96 2.88 0.59) ; 35
( -14.12 -59.95 3.13 1.11) ; 36
( -14.28 -60.96 3.13 0.96) ; 37
( -14.19 -61.78 3.13 0.74) ; 38
( -14.44 -62.48 3.13 0.74) ; 39
( -14.83 -63.53 3.13 0.96) ; 40
( -15.12 -64.38 3.13 1.47) ; 41
( -15.35 -65.82 3.13 0.74) ; 42
( -15.46 -66.54 3.13 0.74) ; 43
( -15.73 -68.28 2.81 0.59) ; 44
( -16.02 -69.56 2.81 0.52) ; 45
( -15.23 -70.28 2.63 0.52) ; 46
( -14.36 -71.38 2.63 0.59) ; 47
( -14.12 -72.23 3.19 0.59) ; 48
( -13.40 -72.86 2.75 0.81) ; 49
( -12.68 -73.49 2.38 1.11) ; 50
( -12.07 -74.34 2.06 1.25) ; 51
( -11.46 -75.17 1.63 0.96) ; 52
( -10.87 -76.15 1.13 0.59) ; 53
( -10.56 -77.02 0.88 0.59) ; 54
( -10.14 -77.67 0.25 0.66) ; 55
( -10.15 -78.63 0.06 0.96) ; 56
( -9.73 -79.41 -1.19 1.11) ; 57
( -9.47 -80.12 -1.19 0.66) ; 58
( -9.16 -81.49 -1.19 0.44) ; 59
( -9.17 -82.45 -1.44 0.74) ; 60
( -9.04 -83.51 -1.44 0.74) ; 61
( -9.07 -85.13 -1.56 0.59) ; 62
( -9.53 -86.62 -2.19 0.59) ; 63
( -9.42 -87.82 -2.88 0.59) ; 64
( -9.73 -88.36 -2.88 0.74) ; 65
( -10.46 -89.20 -2.88 0.52) ; 66
( -11.18 -89.98 -3.38 0.52) ; 67
( -11.87 -91.05 -3.38 0.66) ; 68
( -12.09 -91.91 -3.38 0.52) ; 69
( -12.46 -92.44 -3.69 0.88) ; 70
( -12.72 -93.07 -3.50 1.03) ; 71
( -12.60 -93.75 -3.31 0.59) ; 72
( -13.07 -94.35 -3.31 0.37) ; 73
( -13.64 -95.66 -4.13 0.81) ; 74
( -14.17 -96.61 -4.00 0.74) ; 75
( -14.77 -97.63 -4.44 0.44) ; 76
( -15.15 -98.53 -3.50 0.74) ; 77
( -15.15 -99.49 -3.50 0.74) ; 78
( -15.28 -100.28 -3.00 0.37) ; 79
( -14.96 -101.07 -2.75 0.37) ; 80
( -15.30 -102.36 -2.56 0.52) ; 81
( -15.55 -102.98 -2.56 1.18) ; 82
( -15.72 -104.06 -2.56 1.55) ; 83
( -15.85 -105.30 -1.13 1.55) ; 84
( -15.42 -106.25 -1.19 1.62) ; 85
( -15.38 -107.37 -1.44 1.03) ; 86
( -15.45 -108.32 -1.31 0.81) ; 87
( -15.15 -109.17 -1.00 0.66) ; 88
( -15.04 -110.45 -0.75 0.44) ; 89
( -14.57 -111.26 -0.75 0.81) ; 90
( -14.40 -112.03 -0.44 1.47) ; 91
( -13.98 -112.69 -0.44 0.96) ; 92
( -13.72 -113.32 -0.44 0.44) ; 93
( -13.31 -114.05 0.19 0.44) ; 94
( -12.62 -114.90 0.44 0.59) ; 95
( -12.00 -115.74 0.44 0.44) ; 96
( -11.64 -116.69 0.81 0.66) ; 97
( -11.44 -117.38 2.25 0.59) ; 98
( -11.83 -117.91 2.25 0.59) ; 99
( -11.59 -118.32 2.25 0.59) ; 100
( -10.69 -118.76 2.81 0.59) ; 101
( -10.69 -119.21 2.81 0.59) ; 102
( -11.26 -120.01 3.44 1.18) ; 103
( -11.81 -120.66 3.75 1.92) ; 104
( -12.43 -121.23 4.31 2.21) ; 105
( -12.61 -121.94 4.69 2.21) ; 106
( -13.13 -122.37 4.88 1.33) ; 107
( -13.43 -122.84 5.19 0.52) ; 108
( -13.67 -123.47 5.75 0.52) ; 109
( -13.38 -124.41 5.75 0.52) ; 110
( -13.04 -125.12 5.31 0.52) ; 111
( -12.42 -125.89 4.81 0.59) ; 112
Normal
|
( -9.82 -26.18 0.25 0.96) ; 1, R-1-1-2-1-1-2
( -10.23 -26.85 0.75 0.88) ; 2
( -10.89 -27.78 1.31 0.88) ; 3
( -11.40 -28.66 2.19 1.40) ; 4
( -12.62 -29.73 2.88 1.11) ; 5
( -13.32 -30.43 3.44 0.88) ; 6
( -13.81 -31.61 3.56 0.59) ; 7
( -14.25 -32.50 4.00 0.66) ; 8
( -14.48 -33.43 4.56 1.25) ; 9
( -14.80 -34.56 4.94 1.11) ; 10
( -14.96 -35.58 5.44 1.11) ; 11
( -14.96 -36.46 5.44 0.81) ; 12
( -15.11 -37.91 5.50 0.81) ; 13
( -15.14 -39.09 5.75 0.96) ; 14
( -15.19 -39.39 6.00 1.33) ; 15
( -15.37 -40.54 5.88 0.88) ; 16
( -15.42 -41.72 5.88 0.88) ; 17
( -15.85 -42.61 5.88 0.66) ; 18
( -16.18 -43.30 5.75 0.52) ; 19
( -16.65 -44.33 5.44 0.96) ; 20
( -17.23 -45.65 5.69 1.11) ; 21
( -17.69 -46.69 6.00 1.11) ; 22
( -17.82 -47.92 6.13 1.40) ; 23
( -18.10 -48.84 5.94 1.40) ; 24
( -18.38 -49.62 6.69 0.96) ; 25
( -18.63 -50.68 6.69 0.81) ; 26
( -19.34 -51.90 6.63 0.96) ; 27
( -19.79 -52.86 6.63 0.96) ; 28
( -20.15 -53.70 6.13 0.96) ; 29
( -20.38 -54.70 5.88 0.96) ; 30
( -20.54 -55.71 5.19 0.96) ; 31
( -20.26 -56.79 4.88 1.03) ; 32
( -20.47 -57.65 4.44 1.03) ; 33
( -20.61 -58.95 3.88 1.11) ; 34
( -21.06 -59.99 3.88 0.96) ; 35
( -21.33 -61.14 3.06 0.74) ; 36
( -21.56 -62.13 3.88 0.88) ; 37
( -21.69 -63.45 4.00 1.03) ; 38
( -21.60 -64.79 4.06 1.33) ; 39
( -21.67 -66.11 4.44 1.11) ; 40
( -21.70 -66.85 4.44 1.11) ; 41
( -21.27 -68.32 4.63 0.96) ; 42
( -21.24 -69.07 4.81 0.96) ; 43
( -21.28 -70.32 4.44 0.81) ; 44
( -21.48 -71.55 4.44 0.81) ; 45
( -21.44 -72.73 3.31 1.03) ; 46
( -21.52 -73.68 3.13 1.11) ; 47
( -21.72 -74.81 2.50 1.11) ; 48
( -22.27 -75.98 2.25 1.47) ; 49
( -22.81 -77.01 2.25 1.18) ; 50
( -22.91 -78.10 1.94 0.74) ; 51
( -22.92 -79.57 1.88 0.66) ; 52
( -22.36 -80.26 1.75 0.66) ; 53
( -22.00 -81.73 1.63 0.74) ; 54
( -21.62 -83.11 1.44 0.88) ; 55
( -21.39 -84.55 1.44 0.88) ; 56
( -21.30 -85.39 1.94 1.03) ; 57
( -21.54 -86.38 2.00 1.18) ; 58
( -21.21 -87.18 2.19 0.81) ; 59
( -20.98 -88.55 2.19 0.59) ; 60
( -20.72 -89.69 2.19 0.59) ; 61
( -20.32 -90.43 2.19 0.88) ; 62
( -19.57 -91.43 2.19 0.74) ; 63
( -18.77 -92.52 3.44 0.74) ; 64
( -18.16 -93.29 3.94 0.88) ; 65
( -17.72 -94.32 4.50 0.96) ; 66
( -17.44 -95.33 5.88 0.96) ; 67
( -17.11 -96.12 6.31 0.74) ; 68
( -16.69 -96.77 6.69 0.59) ; 69
( -16.83 -98.16 6.69 0.59) ; 70
( -16.78 -99.21 6.69 0.96) ; 71
( -16.34 -100.24 6.44 1.47) ; 72
( -16.17 -101.00 8.38 1.47) ; 73
( -16.05 -101.89 8.94 0.96) ; 74
( -15.97 -103.31 9.19 0.96) ; 75
( -15.91 -104.36 9.69 0.81) ; 76
( -16.34 -105.18 10.56 0.74) ; 77
( -17.25 -106.14 10.63 0.52) ; 78
( -17.34 -107.24 11.13 0.66) ; 79
( -17.73 -108.74 11.13 0.81) ; 80
( -18.03 -110.17 11.13 1.03) ; 81
( -18.40 -111.59 11.19 0.74) ; 82
( -18.96 -112.75 11.69 0.96) ; 83
( -19.42 -113.28 11.75 0.96) ; 84
( -19.96 -114.38 11.75 0.59) ; 85
( -20.55 -115.24 12.31 1.11) ; 86
( -21.07 -116.12 12.50 1.69) ; 87
( -21.81 -117.11 12.50 1.33) ; 88
( -22.21 -117.72 12.94 0.88) ; 89
( -23.00 -118.48 13.06 0.88) ; 90
( -24.11 -119.34 13.13 1.18) ; 91
( -25.23 -119.83 13.56 1.18) ; 92
( -26.06 -120.37 14.13 0.66) ; 93
( -26.60 -120.50 14.19 0.66) ; 94
( -27.49 -120.95 14.56 0.88) ; 95
( -28.11 -121.52 14.56 0.66) ; 96
( -28.76 -122.31 14.69 0.66) ; 97
( -29.42 -122.72 14.88 0.59) ; 98
( -30.29 -123.03 14.88 0.81) ; 99
( -30.95 -123.44 14.88 0.81) ; 100
( -31.50 -124.61 15.13 0.59) ; 101
( -32.23 -125.90 15.56 0.74) ; 102
( -32.71 -126.96 15.44 0.59) ; 103
( -32.99 -127.73 15.31 1.03) ; 104
( -32.90 -128.56 14.94 1.03) ; 105
( -32.90 -129.52 15.81 0.59) ; 106
( -32.83 -130.05 15.69 0.59) ; 107
( -32.87 -130.79 15.75 0.74) ; 108
( -33.11 -131.34 15.88 0.59) ; 109
( -33.40 -131.74 15.94 0.88) ; 110
( -33.54 -132.16 15.94 1.18) ; 111
( -33.35 -132.86 16.00 0.59) ; 112
Normal
) ; End of split
|
( -8.95 -22.33 -2.38 1.18) ; 1, R-1-1-2-1-2
( -9.18 -22.90 -2.75 1.03) ; 2
( -9.57 -23.42 -2.75 0.74) ; 3
( -10.46 -23.88 -2.75 0.74) ; 4
( -11.15 -24.44 -3.19 0.74) ; 5
( -11.79 -25.22 -3.81 0.81) ; 6
( -12.65 -25.90 -4.75 1.40) ; 7
( -13.93 -26.44 -5.56 1.03) ; 8
( -14.98 -26.94 -6.06 1.33) ; 9
( -16.18 -26.96 -6.38 1.33) ; 10
( -17.34 -26.34 -7.44 1.40) ; 11
( -18.33 -26.41 -7.56 1.25) ; 12
( -18.81 -26.18 -7.88 1.55) ; 13
( -19.76 -26.03 -8.88 1.33) ; 14
( -20.21 -26.11 -10.69 0.52) ; 15
( -21.09 -25.97 -10.75 0.52) ; 16
( -21.52 -26.34 -11.38 1.03) ; 17
( -21.91 -26.94 -12.81 1.03) ; 18
( -22.45 -27.53 -13.81 0.81) ; 19
( -22.94 -27.81 -15.13 1.11) ; 20
( -23.65 -28.97 -15.69 1.33) ; 21
( -24.32 -29.89 -16.19 1.11) ; 22
( -25.00 -30.45 -16.00 0.81) ; 23
( -25.42 -31.20 -16.06 0.44) ; 24
( -25.85 -32.02 -16.63 0.44) ; 25
( -26.14 -32.49 -17.19 1.18) ; 26
( -26.51 -32.88 -17.94 1.99) ; 27
( -27.00 -32.73 -18.25 1.55) ; 28
( -27.72 -32.98 -18.38 0.81) ; 29
( -28.67 -33.35 -19.06 0.59) ; 30
( -30.04 -33.50 -19.19 0.59) ; 31
( -30.90 -34.26 -19.44 0.81) ; 32
( -31.82 -34.85 -20.75 0.81) ; 33
( -32.49 -35.33 -22.38 0.81) ; 34
( -32.89 -35.94 -22.81 0.66) ; 35
( -33.25 -36.40 -23.44 0.96) ; 36
( -33.66 -37.07 -23.69 1.62) ; 37
( -34.28 -37.71 -24.38 2.43) ; 38
( -34.66 -38.18 -25.06 2.50) ; 39
( -35.20 -38.75 -25.25 1.47) ; 40
( -35.68 -39.42 -25.25 0.88) ; 41
( -36.06 -40.02 -25.50 0.52) ; 42
( -36.86 -40.79 -25.75 0.66) ; 43
( -37.69 -41.32 -25.75 0.66) ; 44
( -38.18 -42.06 -25.94 0.66) ; 45
( -38.64 -43.03 -26.69 0.66) ; 46
( -39.19 -43.68 -27.00 0.66) ; 47
( -39.30 -44.40 -27.00 0.66) ; 48
( -39.80 -45.20 -27.50 0.59) ; 49
( -40.30 -46.01 -28.44 0.59) ; 50
( -40.90 -46.51 -28.81 1.55) ; 51
( -41.61 -47.21 -29.31 2.14) ; 52
( -42.04 -48.03 -30.06 1.25) ; 53
( -42.52 -48.77 -30.06 0.59) ; 54
( -43.04 -49.34 -30.06 0.37) ; 55
( -43.54 -50.16 -30.69 0.66) ; 56
( -44.05 -50.52 -30.69 0.59) ; 57
( -44.47 -50.82 -30.94 0.66) ; 58
( -44.94 -51.41 -31.75 1.25) ; 59
( -45.27 -51.58 -32.50 1.99) ; 60
( -45.44 -51.78 -33.19 1.99) ; 61
( -46.14 -51.89 -33.69 1.55) ; 62
( -47.10 -52.33 -35.63 1.55) ; 63
( -47.10 -52.33 -36.75 2.28) ; 64
( -47.76 -52.30 -37.63 2.28) ; 65
( -48.19 -52.23 -38.50 0.74) ; 66
( -49.18 -52.30 -39.06 0.59) ; 67
( -49.90 -52.55 -39.06 0.59) ; 68
( -50.33 -53.00 -40.69 1.18) ; 69
( -50.68 -53.32 -42.13 1.77) ; 70
( -51.34 -53.66 -42.88 0.74) ; 71
( -51.85 -54.09 -43.44 0.59) ; 72
( -52.49 -54.36 -43.56 1.18) ; 73
( -53.35 -54.60 -43.69 1.55) ; 74
( -54.15 -54.47 -45.06 0.74) ; 75
( -54.61 -54.99 -46.31 0.44) ; 76
( -55.57 -55.43 -46.31 0.44) ; 77
( -55.96 -56.04 -47.56 1.18) ; 78
( -56.41 -56.48 -47.94 2.43) ; 79
( -56.48 -56.92 -48.25 2.43) ; 80
( -56.87 -57.52 -48.25 1.18) ; 81
( -56.80 -58.05 -48.88 0.66) ; 82
( -57.12 -58.67 -48.88 0.37) ; 83
( -57.22 -59.31 -48.88 0.37) ; 84
( -57.73 -60.12 -48.88 0.37) ; 85
( -58.19 -60.71 -49.13 1.11) ; 86
( -58.33 -61.58 -49.13 1.40) ; 87
( -58.86 -62.09 -49.44 0.74) ; 88
( -59.03 -62.66 -49.81 0.37) ; 89
( -59.14 -63.38 -49.94 0.37) ; 90
( -59.37 -63.93 -50.56 1.11) ; 91
( -59.84 -64.52 -50.88 1.40) ; 92
( -60.25 -65.20 -51.00 1.40) ; 93
( -60.92 -65.68 -51.63 0.52) ; 94
( -61.31 -66.28 -52.06 0.88) ; 95
( -61.53 -66.70 -52.63 0.88) ; 96
Normal
) ; End of split
|
( -9.20 -19.63 -0.25 2.58) ; 1, R-1-1-2-2
( -10.18 -20.15 0.00 1.69) ; 2
( -10.94 -20.25 0.13 1.11) ; 3
( -12.17 -20.43 1.25 0.88) ; 4
( -12.83 -20.84 2.19 1.11) ; 5
( -13.52 -21.47 2.25 0.74) ; 6
( -14.47 -21.83 3.06 1.18) ; 7
( -14.91 -22.21 3.44 1.18) ; 8
( -15.65 -22.68 3.69 1.18) ; 9
( -16.12 -23.27 4.06 1.18) ; 10
( -16.75 -23.91 4.44 0.88) ; 11
( -18.04 -24.53 4.75 0.81) ; 12
( -18.56 -25.03 4.88 0.81) ; 13
( -19.29 -25.81 5.94 0.96) ; 14
( -19.84 -26.53 6.75 0.74) ; 15
( -20.27 -27.36 6.75 0.74) ; 16
( -21.35 -28.08 7.44 1.11) ; 17
( -22.21 -28.75 7.75 1.40) ; 18
( -22.96 -29.23 8.50 0.81) ; 19
( -23.82 -29.97 8.88 0.81) ; 20
( -24.99 -30.75 9.13 0.66) ; 21
( -26.03 -31.18 9.13 0.44) ; 22
( -27.45 -31.70 9.13 0.44) ; 23
( -28.42 -32.13 9.25 0.74) ; 24
( -29.18 -32.76 8.63 0.88) ; 25
( -30.16 -32.82 8.69 0.88) ; 26
( -31.27 -32.79 8.69 0.66) ; 27
( -32.21 -33.02 8.69 1.33) ; 28
( -33.49 -33.11 8.81 1.18) ; 29
( -34.62 -33.15 8.19 0.96) ; 30
( -36.14 -33.36 8.19 0.96) ; 31
( -37.11 -33.86 8.19 0.88) ; 32
( -38.13 -34.15 8.19 0.74) ; 33
( -38.76 -34.35 7.69 0.66) ; 34
( -39.66 -34.42 7.69 0.88) ; 35
( -40.72 -34.47 7.69 1.03) ; 36
( -41.53 -34.87 7.69 1.03) ; 37
( -42.44 -35.47 7.13 0.96) ; 38
( -43.26 -35.92 7.19 0.96) ; 39
( -43.77 -36.29 7.13 0.96) ; 40
( -44.42 -36.63 6.19 0.66) ; 41
( -45.36 -37.38 6.19 0.88) ; 42
( -46.52 -37.63 5.44 0.88) ; 43
( -47.14 -38.28 5.44 0.96) ; 44
( -47.85 -38.98 5.50 1.18) ; 45
( -48.51 -39.39 5.31 0.96) ; 46
( -49.59 -40.11 5.19 1.18) ; 47
( -50.09 -40.73 5.19 1.40) ; 48
( -50.57 -41.40 4.94 1.25) ; 49
( -51.44 -42.22 4.94 0.74) ; 50
( -52.33 -42.67 4.94 0.74) ; 51
( -53.59 -43.50 4.94 0.74) ; 52
( -54.31 -44.73 4.75 0.74) ; 53
( -55.08 -45.41 5.00 0.74) ; 54
( -56.05 -45.93 5.25 1.03) ; 55
( -56.80 -46.33 6.06 1.25) ; 56
( -57.37 -46.68 6.06 0.81) ; 57
( -57.85 -47.79 6.38 0.74) ; 58
( -58.62 -48.92 6.81 0.74) ; 59
( -59.57 -49.73 6.88 0.74) ; 60
( -60.92 -50.27 6.88 0.59) ; 61
( -62.39 -51.07 6.88 0.59) ; 62
( -63.03 -51.33 7.00 0.88) ; 63
( -64.00 -51.33 6.75 1.25) ; 64
( -64.90 -51.34 6.56 1.40) ; 65
( -65.92 -51.69 6.00 1.11) ; 66
( -66.82 -52.22 6.00 0.88) ; 67
( -68.14 -53.42 6.00 0.74) ; 68
( -69.25 -53.90 5.94 0.66) ; 69
( -69.76 -54.71 6.75 1.62) ; 70
( -70.19 -55.09 6.88 1.62) ; 71
( -70.95 -56.08 6.94 0.74) ; 72
( -71.69 -57.00 6.94 0.52) ; 73
( -72.22 -58.03 6.94 0.52) ; 74
( -72.59 -58.48 6.94 0.88) ; 75
( -72.95 -59.31 6.94 0.88) ; 76
( -73.74 -60.07 6.94 0.74) ; 77
( -74.27 -60.14 6.94 0.74) ; 78
( -75.02 -60.61 6.94 1.11) ; 79
( -75.72 -61.32 6.94 0.81) ; 80
( -76.20 -61.98 6.94 0.81) ; 81
( -76.69 -62.71 6.94 0.81) ; 82
( -77.45 -63.25 7.06 0.66) ; 83
( -78.34 -64.14 6.50 0.52) ; 84
( -79.06 -64.48 6.38 0.52) ; 85
( -79.66 -65.42 6.38 0.59) ; 86
( -80.16 -66.23 6.31 0.59) ; 87
( -80.33 -66.87 6.69 0.74) ; 88
( -81.00 -67.80 6.69 0.52) ; 89
( -81.91 -68.32 7.06 0.52) ; 90
( -82.85 -68.68 7.31 0.52) ; 91
( -84.02 -69.91 8.19 0.74) ; 92
( -85.00 -70.49 8.44 0.74) ; 93
( -85.93 -71.09 8.94 1.33) ; 94
( -86.71 -71.78 9.44 1.25) ; 95
( -87.03 -72.40 9.69 1.55) ; 96
( -87.70 -72.88 9.69 1.18) ; 97
( -88.66 -73.32 9.69 0.81) ; 98
( -89.05 -73.85 9.69 0.59) ; 99
( -89.77 -74.18 9.75 0.44) ; 100
( -90.60 -74.27 9.88 0.44) ; 101
( -91.22 -74.84 9.94 0.88) ; 102
( -92.11 -75.29 10.19 0.96) ; 103
( -92.86 -76.21 10.44 0.96) ; 104
( -93.51 -76.54 10.44 0.96) ; 105
( -94.70 -77.02 10.63 0.88) ; 106
( -95.59 -77.48 10.88 0.96) ; 107
( -96.16 -77.75 11.75 0.74) ; 108
( -97.21 -78.77 12.25 0.44) ; 109
( -98.22 -79.43 12.31 1.03) ; 110
( -98.79 -79.78 12.38 1.47) ; 111
( -99.60 -80.18 12.63 1.47) ; 112
( -100.13 -80.75 12.63 1.11) ; 113
( -100.90 -81.38 12.63 0.81) ; 114
( -101.90 -81.96 12.63 0.59) ; 115
( -103.48 -82.59 12.63 0.59) ; 116
( -104.38 -82.60 12.63 0.44) ; 117
( -105.15 -83.22 12.38 0.74) ; 118
( -105.67 -83.65 12.38 0.52) ; 119
( -106.20 -83.79 11.94 0.37) ; 120
( -107.20 -83.92 11.94 0.37) ; 121
( -107.91 -84.12 12.44 0.96) ; 122
( -108.80 -84.12 12.81 0.96) ; 123
( -109.22 -84.65 12.94 0.52) ; 124
( -109.79 -84.93 13.63 0.52) ; 125
( -110.88 -85.27 13.75 0.81) ; 126
( -111.59 -85.09 14.63 0.52) ; 127
( -112.54 -84.94 14.63 0.74) ; 128
( -113.18 -84.69 14.63 0.44) ; 129
( -113.84 -84.21 14.63 0.44) ; 130
( -115.17 -83.12 14.63 0.44) ; 131
( -115.89 -83.00 14.56 0.59) ; 132
( -116.28 -82.64 14.56 0.59) ; 133
Normal
) ; End of split
) ; End of split
|
( 2.99 -10.39 4.13 1.99) ; 1, R-1-2
( 3.85 -10.67 5.13 1.99) ; 2
( 4.96 -11.21 5.13 1.18) ; 3
( 5.64 -11.54 5.13 0.81) ; 4
( 6.64 -11.92 5.13 0.81) ; 5
( 7.76 -12.84 5.13 0.96) ; 6
( 8.56 -13.41 5.13 0.81) ; 7
( 9.39 -13.84 5.13 1.03) ; 8
( 10.23 -14.19 5.19 1.03) ; 9
( 10.86 -14.89 5.19 1.25) ; 10
( 11.52 -15.44 5.19 0.96) ; 11
( 12.23 -16.14 5.19 0.96) ; 12
( 12.73 -16.74 5.19 0.74) ; 13
( 13.26 -17.64 4.81 0.88) ; 14
( 13.29 -18.38 4.63 1.03) ; 15
( 13.24 -19.19 4.25 1.18) ; 16
( 13.43 -20.33 3.56 1.18) ; 17
( 13.63 -21.40 3.56 1.25) ; 18
( 14.13 -21.99 3.44 1.11) ; 19
( 14.56 -22.66 2.94 1.40) ; 20
( 15.02 -23.47 2.94 1.11) ; 21
( 16.06 -23.93 2.69 0.88) ; 22
( 17.05 -24.38 2.44 0.88) ; 23
( 17.66 -24.70 2.25 0.81) ; 24
( 18.30 -24.88 1.63 0.81) ; 25
( 18.73 -25.02 1.44 0.81) ; 26
( 19.16 -25.60 1.38 1.03) ; 27
( 19.30 -26.14 0.63 1.33) ; 28
( 19.74 -26.66 0.63 0.96) ; 29
( 20.11 -27.16 -0.06 0.81) ; 30
( 20.86 -27.57 -0.06 0.81) ; 31
( 21.49 -27.82 -0.88 1.03) ; 32
( 22.27 -28.09 -1.75 1.25) ; 33
( 23.31 -28.63 -1.75 0.96) ; 34
( 23.76 -29.06 -2.31 0.96) ; 35
( 23.99 -29.92 -2.56 1.33) ; 36
( 24.15 -30.84 -3.25 2.14) ; 37
( 24.30 -32.08 -4.13 2.14) ; 38
( 24.40 -32.83 -4.88 1.55) ; 39
( 24.63 -33.24 -5.88 1.18) ; 40
( 25.11 -33.54 -6.13 0.96) ; 41
( 25.83 -33.73 -6.69 0.81) ; 42
( 26.79 -33.74 -8.06 0.96) ; 43
( 27.54 -33.77 -8.50 1.25) ; 44
( 28.37 -33.68 -9.00 1.55) ; 45
( 29.25 -33.75 -10.06 1.62) ; 46
( 29.87 -34.59 -11.31 0.96) ; 47
( 30.38 -35.56 -12.06 0.81) ; 48
( 30.85 -36.37 -12.50 0.88) ; 49
( 31.64 -36.57 -13.69 0.74) ; 50
( 32.08 -36.64 -14.38 0.74) ; 51
( 32.87 -37.28 -14.56 1.03) ; 52
( 33.08 -37.84 -14.81 1.03) ; 53
( 33.73 -38.46 -15.31 1.18) ; 54
(
( 34.29 -38.69 -15.31 0.66) ; 1, R-1-2-1
( 35.11 -38.68 -15.50 0.59) ; 2
( 35.91 -38.81 -15.50 0.59) ; 3
( 36.49 -38.90 -15.50 0.59) ; 4
( 37.96 -39.06 -15.75 0.59) ; 5
( 39.27 -39.27 -16.00 0.96) ; 6
( 40.13 -39.47 -16.19 1.55) ; 7
( 41.08 -39.62 -16.88 1.55) ; 8
( 41.93 -39.90 -16.88 0.74) ; 9
( 42.77 -39.82 -17.25 0.52) ; 10
( 43.29 -39.75 -18.13 0.81) ; 11
( 44.03 -39.87 -18.75 1.11) ; 12
( 44.95 -40.17 -19.00 0.88) ; 13
( 45.82 -40.74 -19.00 0.88) ; 14
( 46.38 -40.98 -19.13 0.66) ; 15
( 47.15 -41.32 -19.13 0.52) ; 16
( 47.92 -41.60 -19.38 0.81) ; 17
( 48.71 -41.87 -19.38 0.81) ; 18
( 49.58 -42.00 -19.38 0.44) ; 19
( 50.28 -42.34 -19.81 0.44) ; 20
( 50.63 -42.91 -20.06 0.81) ; 21
( 51.34 -43.62 -20.38 0.81) ; 22
( 52.18 -44.42 -20.38 0.52) ; 23
( 52.85 -44.89 -21.31 0.66) ; 24
( 53.43 -45.50 -21.31 0.96) ; 25
( 54.02 -45.97 -21.81 1.77) ; 26
( 54.40 -46.39 -22.50 2.21) ; 27
( 54.99 -46.93 -23.13 1.84) ; 28
( 56.04 -47.39 -23.13 0.74) ; 29
( 56.87 -47.74 -23.63 0.59) ; 30
( 57.45 -48.36 -24.06 0.59) ; 31
( 58.00 -49.11 -24.50 0.44) ; 32
( 58.19 -49.81 -24.50 0.81) ; 33
( 58.58 -50.16 -24.94 1.69) ; 34
( 59.04 -50.54 -25.25 2.65) ; 35
( 59.50 -50.98 -25.69 2.28) ; 36
( 59.83 -51.70 -25.69 0.88) ; 37
( 59.90 -52.22 -25.69 0.44) ; 38
( 60.48 -52.76 -26.13 0.44) ; 39
( 60.39 -53.33 -26.38 0.44) ; 40
( 61.03 -54.48 -26.63 0.81) ; 41
( 61.30 -55.11 -27.38 1.62) ; 42
( 61.75 -55.55 -27.75 1.62) ; 43
( 61.96 -55.73 -28.06 0.59) ; 44
( 62.56 -56.13 -28.06 0.44) ; 45
( 63.26 -56.46 -28.06 0.44) ; 46
( 64.00 -56.94 -28.50 0.74) ; 47
( 64.81 -57.89 -28.69 0.59) ; 48
( 65.40 -58.92 -29.06 0.59) ; 49
( 65.73 -59.63 -29.38 0.59) ; 50
( 66.45 -60.70 -29.38 0.81) ; 51
( 66.99 -61.61 -29.38 0.59) ; 52
( 67.11 -62.21 -29.44 0.52) ; 53
( 67.58 -63.03 -29.75 0.88) ; 54
( 67.96 -63.46 -30.00 1.69) ; 55
( 68.37 -64.12 -30.00 2.50) ; 56
( 69.02 -64.74 -30.25 1.55) ; 57
( 69.86 -65.62 -30.25 0.52) ; 58
( 70.55 -65.87 -30.44 0.44) ; 59
( 71.20 -66.50 -30.44 0.44) ; 60
( 72.09 -67.52 -29.75 0.59) ; 61
( 72.78 -68.30 -29.50 1.03) ; 62
( 73.46 -68.78 -29.31 0.66) ; 63
( 74.12 -69.32 -29.31 0.37) ; 64
( 74.85 -69.88 -29.06 0.37) ; 65
( 75.45 -70.28 -28.69 0.74) ; 66
( 76.19 -70.83 -28.69 1.47) ; 67
( 76.62 -71.43 -28.75 1.47) ; 68
( 77.12 -72.02 -29.06 0.59) ; 69
Normal
|
( 33.41 -39.49 -15.19 0.66) ; 1, R-1-2-2
( 33.33 -40.44 -17.38 0.59) ; 2
( 33.90 -41.12 -18.06 0.81) ; 3
( 34.36 -42.00 -17.94 1.92) ; 4
( 34.77 -42.67 -18.13 1.92) ; 5
( 35.35 -43.79 -18.25 0.96) ; 6
( 36.12 -44.51 -18.69 0.74) ; 7
( 36.78 -45.06 -19.50 0.44) ; 8
( 37.64 -46.23 -19.50 0.44) ; 9
( 38.25 -47.13 -20.13 0.74) ; 10
( 38.54 -48.07 -20.31 1.47) ; 11
( 38.93 -48.95 -20.94 0.96) ; 12
( 39.45 -49.92 -20.94 0.52) ; 13
( 39.58 -50.90 -21.56 0.37) ; 14
Normal
) ; End of split
) ; End of split
|
( 2.66 -8.95 4.13 2.21) ; 1, R-2
( 2.73 -8.96 1.75 2.06) ; 2
( 3.93 -9.89 -0.13 2.21) ; 3
( 5.06 -11.18 -1.31 2.21) ; 4
( 6.50 -12.00 -3.13 2.36) ; 5
( 7.14 -12.68 -5.56 2.06) ; 6
( 7.65 -13.73 -7.06 1.92) ; 7
( 8.59 -14.85 -7.75 1.92) ; 8
( 9.12 -15.74 -7.63 1.99) ; 9
( 9.49 -16.24 -7.63 1.99) ; 10
(
( 10.39 -16.68 -7.63 1.03) ; 1, R-2-1
( 11.01 -17.00 -7.63 0.66) ; 2
( 12.04 -17.54 -7.63 0.59) ; 3
( 12.63 -18.51 -7.94 0.74) ; 4
( 13.58 -19.63 -8.63 0.88) ; 5
( 14.40 -20.58 -9.25 0.88) ; 6
( 15.01 -21.41 -9.94 0.88) ; 7
( 15.79 -22.12 -10.00 1.47) ; 8
( 16.66 -22.71 -11.00 0.96) ; 9
( 17.93 -23.65 -11.00 0.74) ; 10
( 18.91 -24.54 -11.31 0.96) ; 11
( 19.79 -25.13 -11.31 0.96) ; 12
( 19.68 -25.85 -11.81 0.81) ; 13
( 19.84 -26.69 -12.50 0.74) ; 14
( 20.01 -27.53 -13.13 0.59) ; 15
( 20.58 -28.14 -14.25 0.66) ; 16
( 21.20 -28.46 -15.63 1.18) ; 17
( 21.83 -28.78 -16.44 1.18) ; 18
( 22.65 -29.20 -16.94 1.03) ; 19
( 24.15 -29.66 -17.31 0.81) ; 20
( 25.39 -30.23 -17.50 0.88) ; 21
( 26.24 -31.04 -17.88 0.88) ; 22
( 27.24 -31.78 -18.69 0.88) ; 23
( 27.76 -32.31 -18.69 0.88) ; 24
( 28.33 -33.36 -19.56 1.47) ; 25
( 28.63 -34.30 -20.75 1.25) ; 26
( 29.12 -34.97 -21.63 0.88) ; 27
( 29.89 -36.20 -21.63 0.66) ; 28
( 30.85 -37.25 -22.75 0.44) ; 29
( 31.49 -38.38 -22.88 0.66) ; 30
( 31.88 -39.18 -23.31 0.96) ; 31
( 32.31 -39.83 -23.69 1.18) ; 32
( 33.00 -40.61 -25.25 1.40) ; 33
( 33.67 -41.61 -25.63 1.40) ; 34
( 34.75 -42.92 -25.88 1.47) ; 35
( 35.59 -43.79 -26.69 1.77) ; 36
( 36.45 -45.92 -27.38 1.47) ; 37
( 36.59 -46.83 -27.88 1.11) ; 38
( 37.29 -47.60 -28.25 0.88) ; 39
( 38.09 -48.70 -28.50 0.66) ; 40
( 38.46 -49.72 -29.00 0.66) ; 41
( 39.68 -50.94 -29.25 0.96) ; 42
( 40.27 -51.85 -29.25 1.25) ; 43
( 41.17 -52.36 -29.25 0.88) ; 44
( 42.24 -53.12 -29.56 0.59) ; 45
( 42.56 -53.48 -29.69 0.59) ; 46
( 43.11 -54.22 -29.69 0.88) ; 47
( 44.19 -54.92 -30.13 1.18) ; 48
( 44.97 -55.18 -30.13 1.18) ; 49
( 45.67 -55.52 -30.63 0.74) ; 50
( 46.84 -55.63 -30.69 0.52) ; 51
( 47.56 -55.75 -31.13 0.52) ; 52
( 47.91 -55.94 -31.13 1.18) ; 53
( 49.12 -56.29 -31.19 1.69) ; 54
( 50.23 -56.84 -31.00 0.96) ; 55
( 51.16 -57.06 -31.00 0.59) ; 56
( 52.10 -57.28 -31.00 0.59) ; 57
( 53.13 -57.81 -31.00 0.74) ; 58
( 54.02 -58.32 -31.06 0.81) ; 59
( 55.26 -58.51 -31.56 0.52) ; 60
( 56.06 -58.64 -31.81 1.33) ; 61
( 56.87 -58.77 -32.19 2.58) ; 62
( 57.84 -58.70 -32.44 2.80) ; 63
( 58.72 -58.84 -32.44 1.84) ; 64
( 59.44 -58.95 -33.00 0.81) ; 65
( 59.88 -59.02 -33.00 0.37) ; 66
( 60.60 -59.66 -33.00 0.37) ; 67
( 61.44 -60.97 -34.06 0.37) ; 68
( 61.84 -61.26 -34.56 1.25) ; 69
( 62.74 -62.14 -35.38 2.14) ; 70
( 63.50 -63.01 -35.56 1.62) ; 71
( 64.08 -63.62 -35.56 0.59) ; 72
( 64.92 -64.42 -37.06 0.44) ; 73
( 65.26 -64.61 -37.06 0.74) ; 74
( 65.69 -64.75 -37.38 0.74) ; 75
( 66.01 -65.03 -38.00 0.74) ; 76
( 66.48 -65.40 -38.00 0.96) ; 77
( 67.05 -66.01 -38.50 0.96) ; 78
( 67.63 -66.62 -38.50 0.59) ; 79
( 68.42 -67.26 -38.75 0.44) ; 80
( 68.92 -67.41 -39.56 0.74) ; 81
( 69.47 -67.72 -40.31 1.62) ; 82
( 70.44 -68.18 -40.31 2.36) ; 83
( 70.96 -68.70 -40.31 0.81) ; 84
( 71.77 -69.20 -40.56 0.52) ; 85
( 72.75 -70.09 -40.81 0.52) ; 86
( 73.78 -70.63 -40.81 0.88) ; 87
( 74.13 -71.05 -40.81 0.44) ; 88
( 74.80 -71.53 -40.81 0.66) ; 89
( 75.50 -71.86 -40.81 0.66) ; 90
( 75.99 -72.01 -41.19 0.44) ; 91
( 77.22 -72.73 -40.69 1.03) ; 92
( 77.97 -73.21 -40.69 1.99) ; 93
( 78.70 -73.77 -40.63 1.99) ; 94
( 79.58 -74.35 -40.63 1.92) ; 95
( 80.39 -74.86 -40.75 1.11) ; 96
( 80.78 -75.21 -40.75 0.59) ; 97
( 81.62 -75.57 -40.75 0.37) ; 98
( 82.37 -76.05 -40.75 0.37) ; 99
( 83.01 -76.23 -41.06 0.66) ; 100
( 83.91 -76.67 -41.06 0.66) ; 101
( 84.94 -77.21 -41.06 0.37) ; 102
( 85.43 -77.43 -41.06 1.11) ; 103
( 86.13 -77.76 -41.06 1.47) ; 104
( 86.77 -78.38 -41.06 0.66) ; 105
( 87.60 -79.25 -41.56 0.37) ; 106
( 87.98 -79.68 -41.88 0.37) ; 107
Normal
|
( 9.44 -17.24 -7.69 0.81) ; 1, R-2-2
( 9.11 -17.93 -7.81 0.44) ; 2
( 8.48 -19.01 -8.50 0.52) ; 3
( 7.91 -19.80 -9.50 0.88) ; 4
( 7.12 -21.01 -9.56 1.03) ; 5
( 6.63 -22.26 -9.38 1.40) ; 6
( 6.34 -23.55 -9.69 1.18) ; 7
( 6.31 -24.73 -10.31 0.81) ; 8
( 6.34 -25.92 -10.44 1.33) ; 9
( 6.35 -26.81 -11.13 1.47) ; 10
( 6.20 -27.75 -11.19 1.47) ; 11
( 5.51 -27.94 -11.81 1.11) ; 12
( 4.80 -28.12 -12.50 1.18) ; 13
( 4.48 -29.25 -13.31 1.18) ; 14
( 4.69 -30.25 -14.13 1.25) ; 15
( 4.80 -31.00 -15.06 0.88) ; 16
( 4.14 -31.41 -15.81 0.81) ; 17
( 3.50 -31.69 -16.88 0.81) ; 18
( 3.04 -32.20 -18.31 1.11) ; 19
( 2.78 -32.91 -19.44 1.11) ; 20
( 2.66 -34.08 -20.13 1.11) ; 21
( 2.62 -34.88 -20.88 0.81) ; 22
( 3.16 -35.63 -21.56 0.81) ; 23
( 3.07 -36.21 -22.69 0.81) ; 24
( 2.03 -37.16 -22.88 0.59) ; 25
( 1.77 -37.85 -23.38 1.40) ; 26
( 1.44 -38.54 -24.44 2.28) ; 27
( 1.35 -39.56 -25.00 2.58) ; 28
( 0.84 -40.89 -25.00 2.06) ; 29
( 0.38 -41.93 -25.00 1.03) ; 30
( -0.04 -42.90 -25.31 0.74) ; 31
( -0.29 -43.53 -25.44 0.74) ; 32
( -1.24 -44.86 -25.69 0.74) ; 33
( -1.57 -45.99 -25.69 0.81) ; 34
( -2.29 -46.77 -26.44 0.96) ; 35
( -2.57 -47.53 -26.69 1.18) ; 36
( -2.85 -48.38 -27.19 0.96) ; 37
( -3.79 -49.64 -28.25 1.18) ; 38
( -4.45 -51.01 -29.56 1.40) ; 39
( -5.23 -52.15 -29.56 1.11) ; 40
( -5.95 -53.37 -29.56 0.74) ; 41
( -6.74 -54.13 -30.25 0.52) ; 42
( -7.31 -54.93 -31.00 0.52) ; 43
( -8.02 -56.08 -32.38 1.11) ; 44
( -8.18 -56.64 -32.38 2.36) ; 45
( -8.51 -57.25 -32.38 3.24) ; 46
( -8.62 -58.42 -32.75 1.69) ; 47
( -8.62 -59.38 -32.75 0.59) ; 48
( -8.73 -60.10 -32.75 0.81) ; 49
( -8.82 -61.12 -32.75 0.81) ; 50
( -8.98 -62.14 -32.75 0.29) ; 51
( -8.68 -62.63 -32.75 0.29) ; 52
( -8.93 -63.25 -32.75 0.74) ; 53
( -8.95 -63.78 -32.75 1.03) ; 54
( -9.02 -64.73 -34.00 0.52) ; 55
( -9.11 -65.30 -34.06 0.52) ; 56
( -9.00 -66.05 -34.13 1.18) ; 57
( -8.81 -66.68 -34.13 1.84) ; 58
( -8.75 -67.28 -34.25 0.81) ; 59
( -8.51 -67.83 -35.94 0.59) ; 60
( -8.45 -68.88 -36.19 0.22) ; 61
( -8.20 -69.66 -36.25 0.59) ; 62
( -7.87 -70.38 -36.50 0.59) ; 63
( -7.48 -71.18 -36.63 0.37) ; 64
( -7.32 -72.09 -37.06 1.11) ; 65
( -7.52 -72.87 -37.25 1.33) ; 66
( -7.79 -73.64 -37.75 0.52) ; 67
( -8.01 -74.56 -38.38 0.52) ; 68
( -8.04 -75.23 -38.94 0.88) ; 69
( -8.24 -76.02 -39.63 1.62) ; 70
( -8.54 -76.49 -40.00 2.43) ; 71
( -8.71 -77.13 -40.00 3.32) ; 72
( -9.00 -77.96 -40.44 1.18) ; 73
( -9.02 -79.07 -41.50 0.29) ; 74
( -9.69 -80.00 -42.13 1.03) ; 75
( -9.99 -80.48 -42.50 1.03) ; 76
( -10.38 -81.07 -42.75 0.52) ; 77
( -10.86 -81.74 -43.31 0.15) ; 78
( -11.43 -82.54 -43.31 1.03) ; 79
( -11.59 -83.03 -45.06 2.43) ; 80
( -12.48 -83.48 -45.50 2.43) ; 81
( -12.79 -84.02 -45.69 1.25) ; 82
( -13.17 -84.56 -47.50 0.44) ; 83
( -13.65 -85.22 -48.13 0.66) ; 84
( -14.27 -85.79 -49.69 1.47) ; 85
( -14.85 -85.70 -50.38 2.06) ; 86
( -15.40 -86.35 -50.63 1.03) ; 87
( -15.78 -86.88 -51.56 0.52) ; 88
( -16.37 -87.30 -53.00 0.88) ; 89
( -16.70 -87.99 -53.38 1.25) ; 90
( -16.79 -88.57 -54.88 0.59) ; 91
Normal
) ; End of split
) ; End of split
) ; End of tree
( (Color Magenta)
(Dendrite)
( -11.25 -4.71 3.50 2.43) ; Root
( -11.40 -5.65 3.50 2.28) ; 1, R
( -11.53 -6.44 3.13 2.06) ; 2
( -11.32 -7.50 3.06 1.92) ; 3
( -11.21 -8.19 1.06 1.99) ; 4
( -10.96 -9.41 -0.94 2.36) ; 5
( -10.94 -10.24 -2.81 3.09) ; 6
( -10.71 -11.15 -4.69 2.28) ; 7
( -10.96 -12.23 -7.06 3.17) ; 8
( -11.30 -12.54 -7.06 3.39) ; 9
(
( -10.99 -13.41 -7.81 2.28) ; 1, R-1
( -10.18 -14.42 -7.81 1.92) ; 2
( -9.56 -15.71 -7.81 1.92) ; 3
( -9.40 -16.54 -8.69 1.92) ; 4
( -9.26 -17.53 -9.88 1.92) ; 5
( -9.08 -18.81 -10.88 1.47) ; 6
( -8.83 -20.03 -12.25 1.40) ; 7
( -8.59 -20.89 -12.88 1.47) ; 8
( -8.46 -21.88 -14.19 1.55) ; 9
( -8.20 -23.10 -16.19 1.40) ; 10
( -8.22 -23.20 -16.19 1.40) ; 11
(
( -7.14 -23.49 -16.69 1.03) ; 1, R-1-1
( -6.58 -24.17 -17.06 0.66) ; 2
( -6.48 -25.44 -17.06 0.44) ; 3
( -6.70 -26.81 -17.06 0.44) ; 4
( -6.37 -27.98 -17.06 0.52) ; 5
( -5.89 -28.72 -17.06 0.37) ; 6
( -5.62 -29.87 -17.06 0.66) ; 7
( -5.50 -31.00 -17.25 0.66) ; 8
( -5.61 -31.72 -17.25 0.59) ; 9
( -5.53 -32.63 -17.25 0.52) ; 10
( -5.50 -33.37 -17.63 0.52) ; 11
( -5.42 -34.27 -17.75 0.44) ; 12
( -5.69 -35.29 -17.75 0.37) ; 13
( -5.78 -36.31 -17.75 0.88) ; 14
( -6.06 -37.08 -17.88 1.40) ; 15
( -5.95 -37.83 -18.13 1.55) ; 16
( -5.94 -38.73 -18.13 1.18) ; 17
( -5.92 -39.54 -18.13 0.81) ; 18
( -6.08 -40.56 -18.13 0.59) ; 19
( -6.25 -42.08 -19.38 0.96) ; 20
( -6.24 -43.42 -19.88 1.62) ; 21
( -6.39 -43.91 -19.88 1.77) ; 22
( -6.20 -44.61 -19.81 1.62) ; 23
( -6.10 -45.36 -19.81 0.88) ; 24
( -5.60 -46.48 -19.81 0.74) ; 25
( -5.53 -47.45 -19.31 0.59) ; 26
( -5.37 -48.29 -18.75 0.96) ; 27
( -5.18 -49.95 -18.75 0.81) ; 28
( -4.91 -51.10 -18.75 0.74) ; 29
( -4.56 -52.12 -18.75 0.66) ; 30
( -4.63 -53.51 -18.69 0.44) ; 31
( -4.80 -54.60 -18.38 0.44) ; 32
( -4.99 -55.83 -18.38 1.03) ; 33
( -5.19 -57.05 -18.38 1.69) ; 34
( -5.00 -58.20 -18.75 1.77) ; 35
( -5.21 -59.12 -18.75 2.06) ; 36
( -5.03 -60.27 -18.75 1.18) ; 37
( -5.02 -61.59 -18.75 0.74) ; 38
( -4.88 -62.29 -19.38 0.66) ; 39
( -4.92 -63.39 -19.38 0.66) ; 40
( -4.94 -64.50 -19.38 0.96) ; 41
( -4.91 -65.25 -19.38 1.33) ; 42
( -4.63 -65.89 -19.38 0.96) ; 43
( -4.34 -66.81 -19.38 0.52) ; 44
( -3.46 -67.84 -19.38 0.52) ; 45
( -2.86 -68.31 -19.38 0.44) ; 46
( -2.39 -69.13 -19.38 0.96) ; 47
( -2.20 -70.26 -19.38 0.59) ; 48
( -2.12 -71.68 -20.44 0.59) ; 49
( -2.10 -72.94 -20.44 1.18) ; 50
( -1.90 -74.08 -21.19 0.96) ; 51
( -1.48 -75.18 -21.94 0.81) ; 52
( -1.79 -76.18 -22.19 0.59) ; 53
( -1.80 -77.65 -22.75 0.59) ; 54
( -1.57 -79.03 -22.75 1.33) ; 55
( -1.41 -79.93 -23.25 1.40) ; 56
( -1.31 -80.69 -23.44 1.40) ; 57
( -1.34 -81.80 -23.50 1.18) ; 58
( -1.31 -82.54 -23.75 0.81) ; 59
( -1.38 -83.42 -23.81 0.52) ; 60
( -1.43 -84.74 -23.81 0.52) ; 61
( -1.54 -86.35 -24.19 0.88) ; 62
( -1.65 -87.07 -24.19 1.77) ; 63
( -1.80 -88.01 -24.19 1.25) ; 64
( -2.10 -88.93 -24.75 0.81) ; 65
( -2.54 -89.90 -24.81 0.52) ; 66
( -2.62 -90.93 -25.44 0.74) ; 67
( -2.72 -91.58 -25.56 1.33) ; 68
( -2.94 -92.06 -25.56 1.55) ; 69
( -2.86 -92.96 -25.56 0.74) ; 70
( -3.22 -93.87 -25.56 0.37) ; 71
( -3.44 -94.72 -25.69 1.11) ; 72
( -3.50 -95.60 -25.75 1.92) ; 73
( -3.26 -96.38 -25.69 1.47) ; 74
( -3.22 -97.12 -25.56 0.96) ; 75
( -2.83 -98.44 -25.56 0.66) ; 76
( -2.79 -100.08 -25.81 0.52) ; 77
( -2.40 -101.40 -26.00 0.81) ; 78
( -2.16 -102.18 -26.00 0.52) ; 79
( -1.63 -102.18 -26.00 0.52) ; 80
( -1.83 -102.97 -26.00 0.52) ; 81
( -2.08 -104.04 -26.00 0.52) ; 82
( -2.38 -104.95 -26.13 1.25) ; 83
( -2.51 -105.82 -26.19 1.62) ; 84
( -2.64 -106.62 -26.50 0.81) ; 85
( -2.37 -107.77 -28.19 0.59) ; 86
( -2.51 -108.64 -28.19 0.88) ; 87
( -2.58 -109.14 -29.06 1.47) ; 88
( -2.58 -110.03 -29.50 1.47) ; 89
( -2.64 -110.90 -29.69 0.52) ; 90
( -3.09 -111.80 -29.69 0.52) ; 91
( -3.37 -112.72 -31.63 0.52) ; 92
( -3.85 -113.38 -32.13 1.25) ; 93
( -4.05 -114.09 -32.13 1.25) ; 94
( -4.24 -115.32 -33.88 0.44) ; 95
( -4.33 -115.89 -34.25 1.18) ; 96
( -4.63 -116.37 -35.88 1.62) ; 97
Normal
|
( -8.12 -23.85 -16.19 1.40) ; 1, R-1-2
(
( -8.11 -23.89 -17.00 1.99) ; 1, R-1-2-1
( -8.20 -24.90 -17.00 3.32) ; 2
(
( -8.40 -25.76 -18.19 1.18) ; 1, R-1-2-1-1
( -9.41 -26.19 -21.00 1.03) ; 2
( -9.67 -27.33 -21.94 0.88) ; 3
( -9.57 -27.38 -21.94 0.88) ; 4
(
( -9.54 -28.83 -22.38 0.74) ; 1, R-1-2-1-1-1
( -9.38 -30.19 -24.00 1.18) ; 2
( -9.42 -30.48 -24.00 1.40) ; 3
(
( -9.08 -31.13 -23.94 0.52) ; 1, R-1-2-1-1-1-1
( -8.83 -31.91 -26.19 0.37) ; 2
( -9.30 -32.50 -28.56 0.66) ; 3
( -9.58 -32.90 -29.00 0.66) ; 4
( -9.07 -33.42 -29.31 0.66) ; 5
( -8.76 -33.85 -29.63 0.88) ; 6
( -8.93 -34.41 -30.06 1.03) ; 7
( -9.46 -34.92 -32.38 0.96) ; 8
( -9.89 -35.30 -33.44 1.25) ; 9
( -9.73 -35.69 -35.44 0.96) ; 10
( -9.12 -35.12 -38.06 0.96) ; 11
( -8.64 -34.45 -40.00 0.96) ; 12
( -8.27 -33.99 -41.44 1.11) ; 13
( -8.72 -34.00 -42.06 0.81) ; 14
( -9.01 -34.91 -43.56 0.81) ; 15
( -9.38 -35.81 -44.63 1.18) ; 16
( -9.65 -36.14 -46.13 1.47) ; 17
( -10.57 -36.29 -46.38 1.84) ; 18
( -11.06 -36.59 -46.75 0.96) ; 19
( -11.75 -37.15 -47.44 0.59) ; 20
( -12.49 -38.07 -47.88 0.44) ; 21
( -13.23 -38.98 -48.44 0.44) ; 22
( -13.84 -40.00 -48.88 0.74) ; 23
( -14.21 -40.45 -48.94 1.03) ; 24
( -14.56 -41.21 -49.31 1.33) ; 25
( -14.56 -41.66 -49.69 0.88) ; 26
( -14.53 -42.03 -49.06 0.52) ; 27
( -14.53 -42.48 -49.00 0.52) ; 28
( -14.55 -43.51 -50.06 0.74) ; 29
( -14.43 -44.20 -51.00 0.96) ; 30
( -13.88 -44.95 -51.63 0.52) ; 31
( -13.65 -45.87 -51.88 0.52) ; 32
( -13.75 -46.45 -51.88 0.96) ; 33
( -13.48 -47.16 -51.94 1.40) ; 34
( -13.19 -47.64 -52.19 1.84) ; 35
( -13.11 -48.10 -52.25 2.14) ; 36
( -13.20 -48.68 -52.69 0.81) ; 37
( -13.21 -49.64 -53.44 0.52) ; 38
( -13.27 -50.53 -53.81 0.52) ; 39
( -13.16 -51.72 -53.81 0.52) ; 40
( -12.63 -53.11 -53.94 0.52) ; 41
( -12.33 -54.04 -54.31 0.88) ; 42
( -11.98 -54.69 -54.31 1.69) ; 43
( -11.49 -55.35 -54.44 2.06) ; 44
( -11.10 -56.15 -54.56 1.03) ; 45
( -10.63 -56.97 -55.06 0.52) ; 46
( -10.22 -58.15 -55.81 0.52) ; 47
( -9.88 -58.80 -56.19 0.88) ; 48
( -9.63 -59.58 -57.00 1.40) ; 49
( -9.31 -60.37 -57.31 0.96) ; 50
( -9.24 -60.89 -57.31 0.59) ; 51
( -8.47 -62.20 -57.88 0.29) ; 52
( -7.45 -63.25 -58.44 0.29) ; 53
( -6.44 -63.93 -58.63 0.59) ; 54
( -6.10 -64.13 -58.75 1.03) ; 55
( -5.20 -64.57 -59.06 1.11) ; 56
( -4.57 -64.81 -59.31 0.66) ; 57
( -3.89 -65.30 -59.94 0.44) ; 58
( -3.37 -65.74 -60.13 0.44) ; 59
( -2.63 -66.30 -60.63 0.74) ; 60
( -2.05 -66.84 -61.31 1.33) ; 61
( -1.27 -67.56 -61.88 1.03) ; 62
( -0.52 -68.05 -62.38 0.66) ; 63
( 0.35 -68.63 -63.00 0.52) ; 64
( 1.12 -69.42 -63.50 0.52) ; 65
( 2.09 -70.38 -63.88 0.74) ; 66
( 2.44 -70.96 -64.31 1.47) ; 67
( 2.80 -71.54 -64.56 1.77) ; 68
( 3.07 -72.17 -65.13 0.81) ; 69
( 3.55 -72.91 -65.38 0.44) ; 70
( 4.12 -73.59 -65.44 0.74) ; 71
( 4.59 -74.40 -65.44 0.81) ; 72
( 5.14 -75.16 -65.69 0.37) ; 73
( 5.77 -75.86 -66.44 0.37) ; 74
Normal
|
( -9.69 -31.29 -24.19 0.59) ; 1, R-1-2-1-1-1-2
( -10.27 -32.02 -24.81 0.44) ; 2
( -10.71 -32.53 -25.19 0.44) ; 3
( -11.33 -33.55 -25.44 0.52) ; 4
( -11.56 -34.10 -25.44 0.52) ; 5
( -11.73 -34.67 -25.63 0.37) ; 6
( -12.11 -35.65 -26.00 0.37) ; 7
( -12.58 -36.31 -26.69 0.52) ; 8
( -13.16 -37.62 -26.69 0.44) ; 9
( -13.31 -38.56 -27.31 0.44) ; 10
( -13.57 -39.26 -27.44 0.66) ; 11
( -13.84 -40.48 -27.44 0.52) ; 12
( -13.58 -41.18 -27.44 0.44) ; 13
( -13.42 -42.10 -28.00 0.66) ; 14
( -13.55 -42.37 -28.56 0.96) ; 15
( -13.58 -43.11 -28.94 1.33) ; 16
( -13.48 -44.31 -28.94 0.88) ; 17
( -13.44 -45.50 -28.81 0.74) ; 18
( -13.44 -46.46 -28.81 0.52) ; 19
( -13.28 -47.38 -29.19 0.52) ; 20
( -13.56 -48.59 -29.69 0.81) ; 21
( -13.76 -48.93 -29.81 1.18) ; 22
( -13.94 -49.57 -29.81 1.84) ; 23
( -14.10 -50.13 -30.06 1.84) ; 24
( -14.63 -50.72 -30.06 0.81) ; 25
( -15.04 -51.39 -30.63 0.44) ; 26
( -15.78 -51.79 -31.00 0.44) ; 27
( -16.37 -52.21 -31.00 0.74) ; 28
( -16.79 -52.52 -31.19 0.81) ; 29
( -17.17 -53.05 -31.50 0.52) ; 30
( -17.47 -54.41 -31.94 0.37) ; 31
( -17.76 -54.88 -32.25 0.37) ; 32
( -18.10 -55.57 -32.31 0.74) ; 33
( -18.31 -56.50 -32.31 1.40) ; 34
( -18.68 -57.40 -32.31 2.28) ; 35
( -18.91 -57.88 -32.44 2.65) ; 36
( -19.11 -58.73 -32.44 1.55) ; 37
( -19.15 -59.40 -32.56 0.88) ; 38
( -19.10 -60.07 -33.00 0.59) ; 39
Normal
) ; End of split
|
( -10.12 -28.48 -22.00 0.37) ; 1, R-1-2-1-1-2
( -10.76 -29.71 -21.38 0.37) ; 2
( -11.50 -30.63 -21.25 0.96) ; 3
( -12.30 -31.46 -20.81 1.18) ; 4
( -13.11 -32.37 -21.38 0.74) ; 5
( -14.10 -32.88 -22.25 0.81) ; 6
( -15.15 -33.45 -24.06 0.66) ; 7
( -16.38 -34.15 -25.25 0.59) ; 8
( -17.25 -34.90 -26.06 0.81) ; 9
( -17.95 -35.53 -26.06 1.47) ; 10
( -18.64 -36.09 -26.94 1.47) ; 11
( -19.29 -36.50 -26.94 0.81) ; 12
( -20.11 -37.40 -26.94 0.66) ; 13
( -20.89 -38.10 -27.88 0.59) ; 14
( -21.65 -38.72 -27.88 0.44) ; 15
( -22.56 -39.68 -28.44 0.81) ; 16
( -22.99 -40.50 -28.63 0.59) ; 17
( -23.20 -41.36 -28.88 0.37) ; 18
( -23.85 -41.70 -29.31 0.96) ; 19
( -24.30 -42.22 -29.44 2.06) ; 20
( -24.49 -42.48 -30.00 2.36) ; 21
( -25.01 -42.93 -30.00 1.77) ; 22
( -25.54 -43.43 -30.00 0.74) ; 23
( -25.98 -43.88 -30.44 0.52) ; 24
( -26.35 -44.78 -30.69 0.81) ; 25
( -26.26 -45.61 -31.25 1.18) ; 26
( -26.25 -46.50 -32.00 0.96) ; 27
( -26.37 -47.30 -32.00 0.59) ; 28
( -26.65 -48.26 -32.44 0.44) ; 29
( -27.00 -49.08 -32.69 0.44) ; 30
( -26.54 -49.97 -32.69 0.44) ; 31
( -26.51 -50.72 -32.69 0.44) ; 32
( -26.82 -51.70 -33.13 0.44) ; 33
( -27.15 -52.83 -32.75 0.66) ; 34
( -27.48 -53.52 -32.69 1.03) ; 35
( -28.04 -54.69 -32.19 1.69) ; 36
( -28.84 -55.52 -32.19 2.43) ; 37
( -29.69 -56.65 -31.75 1.99) ; 38
( -30.32 -57.29 -32.38 1.03) ; 39
( -31.16 -57.97 -33.56 0.59) ; 40
( -32.21 -58.92 -33.56 0.52) ; 41
( -33.09 -59.81 -33.81 0.52) ; 42
( -33.08 -60.63 -34.13 0.52) ; 43
( -33.05 -61.38 -34.13 1.11) ; 44
( -32.92 -61.98 -35.31 1.11) ; 45
( -33.47 -62.64 -35.69 0.52) ; 46
( -34.36 -63.09 -36.50 0.81) ; 47
( -34.78 -63.83 -37.00 0.44) ; 48
( -34.92 -64.70 -38.06 0.44) ; 49
( -35.09 -65.79 -38.06 1.11) ; 50
( -35.08 -66.67 -38.44 1.77) ; 51
( -35.30 -67.60 -38.44 1.25) ; 52
( -35.32 -68.64 -38.44 0.81) ; 53
( -35.63 -69.69 -38.81 0.37) ; 54
( -36.05 -70.45 -39.56 0.81) ; 55
( -36.30 -71.08 -40.00 1.62) ; 56
( -36.80 -71.88 -41.69 1.25) ; 57
( -37.44 -72.65 -42.38 0.81) ; 58
( -37.78 -73.41 -42.94 0.88) ; 59
( -38.24 -73.93 -43.19 0.88) ; 60
( -38.87 -74.65 -43.19 0.52) ; 61
( -39.37 -74.93 -43.56 0.81) ; 62
( -39.78 -75.24 -43.88 1.40) ; 63
( -40.45 -75.72 -43.88 1.40) ; 64
( -41.12 -76.14 -43.88 0.66) ; 65
( -41.64 -77.09 -44.19 0.52) ; 66
( -41.77 -77.88 -44.44 0.52) ; 67
( -42.02 -78.51 -45.13 0.52) ; 68
( -43.05 -79.38 -45.44 0.52) ; 69
( -44.20 -80.54 -46.56 0.74) ; 70
( -44.97 -80.64 -47.13 1.11) ; 71
( -45.63 -81.05 -48.00 1.84) ; 72
( -46.21 -81.47 -48.31 2.21) ; 73
( -46.87 -82.26 -48.31 0.81) ; 74
( -47.43 -82.98 -48.81 0.74) ; 75
( -47.85 -83.29 -48.94 1.11) ; 76
( -48.20 -83.68 -49.50 0.81) ; 77
( -48.97 -84.23 -50.06 0.74) ; 78
( -49.11 -84.64 -51.75 1.47) ; 79
( -49.56 -85.17 -52.56 2.21) ; 80
( -49.89 -85.85 -53.13 2.21) ; 81
( -50.09 -86.63 -53.13 1.11) ; 82
( -50.31 -87.04 -55.31 0.52) ; 83
Normal
) ; End of split
|
( -9.17 -25.38 -22.63 0.66) ; 1, R-1-2-1-2
( -10.02 -25.54 -23.94 0.74) ; 2
( -10.56 -25.67 -25.06 0.96) ; 3
( -11.88 -25.99 -27.13 0.88) ; 4
( -12.82 -25.84 -27.38 0.81) ; 5
( -13.21 -26.37 -29.69 0.81) ; 6
( -13.38 -27.01 -30.81 1.11) ; 7
( -13.72 -27.77 -30.81 1.77) ; 8
( -14.25 -28.20 -31.31 1.33) ; 9
( -14.63 -29.18 -32.13 0.96) ; 10
( -15.25 -29.89 -32.50 0.74) ; 11
( -16.02 -29.99 -33.88 0.66) ; 12
( -16.66 -30.27 -35.38 0.59) ; 13
( -16.82 -31.27 -38.50 0.81) ; 14
( -16.24 -31.37 -39.81 1.03) ; 15
( -15.72 -31.45 -40.81 1.03) ; 16
( -15.14 -31.54 -41.25 0.74) ; 17
( -15.32 -32.18 -41.56 0.96) ; 18
( -15.87 -32.83 -42.06 0.81) ; 19
( -16.16 -33.68 -42.81 0.66) ; 20
( -15.96 -34.37 -44.56 0.66) ; 21
( -15.91 -34.90 -46.38 0.81) ; 22
( -16.19 -35.29 -47.13 1.11) ; 23
( -16.12 -35.83 -47.88 2.14) ; 24
( -16.26 -36.24 -48.44 2.73) ; 25
( -16.36 -36.89 -49.06 1.25) ; 26
( -16.20 -37.74 -49.50 0.81) ; 27
( -16.64 -39.08 -50.63 0.66) ; 28
( -16.92 -39.91 -50.63 0.74) ; 29
( -16.92 -40.88 -51.25 0.59) ; 30
( -16.99 -41.76 -52.63 0.52) ; 31
( -17.60 -42.33 -54.56 0.52) ; 32
( -17.96 -43.23 -56.19 0.74) ; 33
( -18.78 -43.17 -56.63 1.11) ; 34
( -19.26 -43.39 -57.19 0.74) ; 35
( -19.90 -43.67 -57.44 0.74) ; 36
( -20.48 -44.02 -57.94 0.88) ; 37
( -20.98 -44.82 -59.19 0.74) ; 38
( -21.51 -45.33 -60.06 1.40) ; 39
( -21.87 -45.79 -60.75 2.43) ; 40
( -22.11 -46.35 -61.06 1.40) ; 41
( -22.76 -47.13 -61.75 0.74) ; 42
( -23.26 -47.87 -62.25 0.52) ; 43
( -24.60 -48.40 -62.44 0.52) ; 44
( -25.16 -49.12 -63.06 0.52) ; 45
( -25.43 -49.97 -64.25 1.11) ; 46
( -25.66 -50.46 -64.94 1.84) ; 47
( -26.21 -51.11 -65.56 1.99) ; 48
( -26.64 -51.48 -67.31 0.88) ; 49
Normal
) ; End of split
|
( -9.13 -23.62 -18.06 0.66) ; 1, R-1-2-2
( -10.44 -23.41 -18.88 0.66) ; 2
( -11.76 -23.21 -19.25 0.52) ; 3
( -12.34 -23.11 -19.94 0.52) ; 4
( -13.42 -22.94 -20.44 0.74) ; 5
( -14.53 -23.35 -20.63 0.74) ; 6
( -15.23 -23.98 -21.31 1.03) ; 7
( -15.88 -24.77 -21.69 1.33) ; 8
( -17.20 -25.76 -22.00 1.33) ; 9
( -18.63 -26.27 -21.75 0.81) ; 10
( -19.99 -26.87 -22.19 0.66) ; 11
( -21.10 -27.73 -22.19 0.66) ; 12
( -21.78 -28.81 -23.38 1.03) ; 13
( -22.98 -30.25 -23.38 1.18) ; 14
( -23.44 -30.76 -23.44 1.18) ; 15
( -24.43 -31.36 -24.38 0.96) ; 16
( -25.43 -32.52 -24.38 1.18) ; 17
( -25.98 -33.62 -24.38 0.88) ; 18
( -26.73 -34.61 -24.38 0.59) ; 19
( -27.37 -35.32 -24.38 0.81) ; 20
( -28.22 -36.44 -24.38 1.11) ; 21
( -28.75 -37.40 -24.56 0.74) ; 22
( -29.56 -38.75 -24.56 0.52) ; 23
( -30.07 -39.63 -24.56 0.52) ; 24
( -30.61 -40.22 -24.56 0.52) ; 25
( -31.34 -41.06 -24.75 0.52) ; 26
( -30.98 -41.64 -24.75 0.52) ; 27
( -31.16 -42.72 -24.75 0.52) ; 28
( -31.40 -43.79 -24.75 1.18) ; 29
( -31.75 -44.62 -24.81 2.28) ; 30
( -32.17 -45.37 -24.81 2.58) ; 31
( -32.24 -46.32 -24.81 1.69) ; 32
( -32.68 -47.14 -24.81 0.81) ; 33
( -33.27 -48.08 -24.81 0.81) ; 34
( -33.48 -48.94 -24.81 0.81) ; 35
( -33.80 -49.55 -24.88 0.59) ; 36
( -34.07 -50.49 -25.06 1.03) ; 37
( -34.64 -51.29 -25.06 1.03) ; 38
( -35.31 -52.22 -25.13 0.59) ; 39
( -35.76 -52.66 -25.25 0.59) ; 40
( -36.47 -53.37 -26.06 0.81) ; 41
( -38.07 -54.08 -26.06 0.66) ; 42
( -39.21 -54.71 -26.88 0.81) ; 43
( -39.49 -55.04 -29.00 1.11) ; 44
( -40.38 -55.49 -29.31 1.47) ; 45
( -41.34 -55.85 -29.31 0.81) ; 46
( -41.87 -55.99 -29.31 0.52) ; 47
( -42.48 -56.04 -29.81 0.52) ; 48
( -43.30 -56.06 -30.00 0.81) ; 49
( -44.13 -56.52 -31.00 0.81) ; 50
( -45.10 -57.04 -32.13 0.66) ; 51
( -45.52 -57.34 -32.19 0.66) ; 52
( -45.91 -57.87 -33.00 0.96) ; 53
( -46.33 -58.17 -33.00 1.77) ; 54
( -46.70 -58.63 -33.44 2.14) ; 55
( -47.35 -59.41 -34.31 0.74) ; 56
( -48.23 -60.31 -35.19 0.52) ; 57
( -49.10 -61.06 -36.75 0.59) ; 58
( -49.76 -61.99 -37.06 0.59) ; 59
( -50.45 -62.55 -37.31 0.88) ; 60
( -50.93 -63.21 -37.31 1.55) ; 61
( -51.90 -63.66 -37.88 1.55) ; 62
( -53.02 -64.15 -39.44 1.11) ; 63
( -53.93 -64.74 -39.44 0.66) ; 64
( -55.54 -65.52 -39.94 0.52) ; 65
( -56.42 -66.34 -40.00 0.81) ; 66
( -57.28 -67.01 -41.31 0.66) ; 67
( -58.56 -67.63 -41.31 0.52) ; 68
( -59.91 -68.09 -41.94 0.81) ; 69
( -61.26 -68.61 -42.31 0.96) ; 70
( -61.85 -69.11 -43.50 1.69) ; 71
( -62.94 -69.31 -44.69 2.06) ; 72
( -63.81 -69.62 -44.69 0.88) ; 73
( -64.73 -69.83 -44.69 0.59) ; 74
( -65.74 -70.05 -45.06 0.59) ; 75
( -66.49 -70.15 -45.13 0.74) ; 76
( -67.35 -70.31 -45.31 0.52) ; 77
( -68.13 -70.55 -45.38 1.25) ; 78
( -69.14 -71.14 -46.25 1.99) ; 79
( -69.65 -71.57 -46.25 0.96) ; 80
( -70.37 -71.84 -46.25 0.44) ; 81
( -71.85 -72.71 -46.69 0.44) ; 82
( -73.25 -73.53 -46.38 0.66) ; 83
Normal
) ; End of split
) ; End of split
|
( -11.76 -12.49 -7.75 1.99) ; 1, R-2
( -12.64 -11.98 -7.75 1.03) ; 2
( -13.54 -11.54 -7.75 0.74) ; 3
( -14.33 -10.83 -8.19 0.88) ; 4
( -14.49 -9.54 -9.50 0.88) ; 5
( -14.87 -8.60 -10.31 0.88) ; 6
( -15.63 -8.26 -10.75 1.18) ; 7
( -16.65 -8.09 -10.06 0.81) ; 8
( -17.38 -7.98 -10.06 0.81) ; 9
( -18.20 -7.99 -10.13 0.81) ; 10
( -19.24 -8.42 -11.19 0.96) ; 11
( -19.71 -8.13 -12.06 1.25) ; 12
( -20.37 -8.47 -12.81 1.03) ; 13
( -19.93 -8.09 -14.25 0.88) ; 14
( -19.80 -7.74 -15.44 0.88) ; 15
( -19.51 -7.71 -16.13 0.88) ; 16
( -19.51 -7.71 -17.44 1.18) ; 17
( -19.27 -8.13 -18.38 1.47) ; 18
( -19.72 -8.20 -19.69 1.18) ; 19
( -20.49 -7.85 -20.69 0.88) ; 20
( -21.31 -7.36 -20.69 0.88) ; 21
( -21.93 -7.04 -21.75 1.03) ; 22
( -22.57 -7.30 -23.50 1.18) ; 23
( -22.67 -7.95 -24.81 1.40) ; 24
( -23.14 -8.10 -25.44 1.03) ; 25
( -23.53 -7.23 -25.81 0.74) ; 26
( -23.13 -6.11 -26.88 0.74) ; 27
( -22.70 -5.28 -28.69 0.88) ; 28
( -22.75 -4.24 -28.81 1.11) ; 29
( -23.32 -3.56 -29.63 0.66) ; 30
( -24.31 -3.69 -30.88 0.66) ; 31
( -25.16 -3.42 -31.38 0.81) ; 32
( -26.11 -2.82 -32.25 1.03) ; 33
( -27.12 -2.14 -33.19 0.59) ; 34
( -27.80 -1.74 -33.69 0.59) ; 35
( -28.46 -1.64 -34.19 0.88) ; 36
( -29.02 -1.84 -34.88 1.03) ; 37
( -29.74 -2.17 -35.19 0.66) ; 38
( -30.91 -2.51 -35.81 0.52) ; 39
( -31.28 -2.00 -36.25 0.52) ; 40
( -32.26 -1.62 -36.25 0.81) ; 41
( -33.08 -1.64 -36.31 0.44) ; 42
( -34.76 -1.89 -36.63 0.44) ; 43
( -35.38 -2.02 -36.69 1.18) ; 44
( -36.25 -2.33 -37.06 1.33) ; 45
( -36.97 -2.58 -37.19 0.44) ; 46
( -37.48 -2.57 -37.75 0.44) ; 47
( -38.15 -2.54 -38.13 0.96) ; 48
( -39.11 -2.46 -38.13 1.25) ; 49
( -39.87 -2.56 -38.56 1.25) ; 50
( -40.60 -2.45 -38.88 0.81) ; 51
( -41.32 -2.33 -39.44 0.66) ; 52
( -42.51 -1.85 -39.88 0.96) ; 53
( -43.39 -1.71 -41.13 1.25) ; 54
( -44.41 -2.00 -41.44 0.88) ; 55
( -45.72 -2.31 -42.69 0.81) ; 56
( -46.17 -2.31 -43.94 1.92) ; 57
( -46.73 -2.08 -44.63 2.28) ; 58
( -47.72 -2.21 -44.81 0.81) ; 59
( -48.36 -2.03 -46.19 0.52) ; 60
( -48.66 -2.51 -46.63 0.52) ; 61
( -48.89 -2.99 -48.44 1.18) ; 62
( -49.60 -3.69 -49.19 0.52) ; 63
( -50.07 -4.28 -49.19 0.52) ; 64
( -50.58 -4.72 -49.81 1.55) ; 65
( -51.06 -5.38 -50.69 2.73) ; 66
( -51.66 -5.88 -50.69 2.21) ; 67
( -52.37 -6.13 -51.75 0.59) ; 68
( -53.25 -6.51 -51.75 0.37) ; 69
( -54.34 -6.78 -52.00 0.29) ; 70
( -54.97 -6.99 -52.00 0.29) ; 71
( -55.77 -7.44 -53.63 0.81) ; 72
( -56.50 -7.84 -53.88 1.18) ; 73
( -57.05 -7.97 -54.00 0.74) ; 74
( -57.61 -8.26 -54.06 0.37) ; 75
( -58.15 -8.76 -54.25 0.59) ; 76
( -58.80 -9.10 -54.50 0.59) ; 77
( -59.90 -9.45 -55.31 0.37) ; 78
( -60.17 -9.78 -55.44 0.37) ; 79
( -61.14 -10.74 -55.94 0.96) ; 80
( -61.66 -11.17 -56.25 1.77) ; 81
( -62.19 -11.76 -56.63 2.50) ; 82
( -62.98 -12.44 -56.94 1.55) ; 83
( -64.05 -13.08 -57.38 0.66) ; 84
( -65.15 -13.50 -57.81 0.44) ; 85
( -66.09 -14.17 -58.25 0.59) ; 86
( -66.82 -14.57 -58.44 0.29) ; 87
( -67.68 -14.80 -58.56 0.29) ; 88
( -68.18 -15.17 -58.69 0.96) ; 89
( -68.71 -16.12 -59.00 1.62) ; 90
( -69.59 -16.50 -59.69 0.66) ; 91
( -70.18 -16.92 -61.69 0.74) ; 92
( -71.12 -17.22 -62.38 1.33) ; 93
( -71.82 -16.88 -63.06 1.33) ; 94
( -72.13 -16.54 -63.81 0.88) ; 95
( -72.25 -16.38 -66.19 0.59) ; 96
Normal
) ; End of split
) ; End of tree
( (Color Magenta)
(Dendrite)
( 11.04 -1.79 10.06 2.36) ; Root
( 11.69 -2.41 9.69 1.77) ; 1, R
( 12.77 -3.10 9.19 1.99) ; 2
( 13.49 -3.74 9.06 2.28) ; 3
( 14.14 -3.84 9.06 2.43) ; 4
( 14.23 -3.86 9.06 2.43) ; 5
(
( 15.23 -4.53 9.06 1.62) ; 1, R-1
( 16.64 -5.04 9.00 1.55) ; 2
( 17.71 -5.37 8.31 1.77) ; 3
( 18.83 -5.84 7.50 1.69) ; 4
( 19.82 -6.14 7.50 1.69) ; 5
( 21.23 -6.66 7.50 1.77) ; 6
( 22.36 -7.06 7.00 1.99) ; 7
( 23.53 -7.25 6.81 1.62) ; 8
( 25.14 -7.42 6.81 1.62) ; 9
( 26.58 -7.80 7.06 1.69) ; 10
( 28.14 -8.27 7.06 1.47) ; 11
( 29.21 -8.59 7.06 1.40) ; 12
( 30.66 -8.82 6.56 1.69) ; 13
( 31.77 -8.92 7.44 2.36) ; 14
(
( 32.59 -9.34 8.00 2.43) ; 1, R-1-1
( 33.42 -9.78 8.19 2.43) ; 2
(
( 34.68 -10.27 8.56 1.92) ; 1, R-1-1-1
( 35.78 -10.45 8.50 1.55) ; 2
( 36.43 -10.55 8.50 1.33) ; 3
(
( 36.92 -10.78 8.81 0.96) ; 1, R-1-1-1-1
( 37.67 -11.64 9.50 1.03) ; 2
( 38.02 -12.28 9.56 0.81) ; 3
( 38.22 -12.91 10.19 0.74) ; 4
(
( 38.95 -13.02 10.00 0.59) ; 1, R-1-1-1-1-1
( 39.51 -13.70 9.81 0.59) ; 2
( 40.41 -14.65 10.75 0.59) ; 3
( 41.07 -15.65 11.69 0.44) ; 4
( 41.87 -16.22 11.75 0.81) ; 5
( 42.82 -16.46 12.31 1.03) ; 6
( 43.87 -16.41 12.81 0.66) ; 7
( 44.82 -16.56 12.88 0.59) ; 8
( 45.37 -16.87 13.06 0.59) ; 9
( 45.98 -17.70 13.25 0.66) ; 10
( 46.06 -18.67 13.44 0.66) ; 11
( 46.22 -19.06 13.81 0.66) ; 12
( 46.72 -19.66 14.19 0.74) ; 13
( 47.07 -20.24 14.88 0.74) ; 14
( 47.69 -21.00 14.88 0.59) ; 15
( 48.51 -21.50 14.88 0.59) ; 16
( 48.88 -22.01 14.88 0.59) ; 17
( 49.86 -22.90 15.00 0.59) ; 18
( 50.46 -23.36 15.31 1.18) ; 19
( 51.12 -23.91 15.38 1.92) ; 20
( 51.67 -24.22 15.38 1.92) ; 21
( 52.08 -24.88 15.38 0.88) ; 22
( 52.74 -25.43 15.38 0.52) ; 23
( 53.57 -26.30 16.13 0.59) ; 24
( 54.37 -26.88 16.63 0.59) ; 25
( 54.43 -27.47 16.94 0.59) ; 26
( 54.54 -28.23 17.25 0.88) ; 27
( 55.00 -29.04 17.63 0.66) ; 28
( 55.52 -30.01 17.69 0.66) ; 29
( 56.17 -31.53 17.69 0.52) ; 30
( 56.70 -31.97 17.69 1.03) ; 31
( 57.43 -32.53 17.69 1.40) ; 32
( 57.93 -33.13 17.69 0.96) ; 33
( 58.33 -33.94 18.25 0.66) ; 34
( 59.19 -34.67 18.25 0.66) ; 35
( 60.09 -35.55 18.25 0.81) ; 36
( 61.40 -36.20 18.50 0.81) ; 37
( 62.44 -36.21 19.31 0.74) ; 38
( 63.20 -36.19 20.31 1.25) ; 39
( 63.86 -35.78 20.69 1.25) ; 40
( 64.52 -35.80 21.25 0.88) ; 41
( 65.23 -35.55 21.25 0.59) ; 42
( 66.04 -36.13 21.75 0.52) ; 43
( 66.24 -37.19 21.81 0.74) ; 44
( 66.63 -38.06 21.81 0.44) ; 45
( 67.19 -39.26 22.50 0.74) ; 46
( 67.37 -39.96 22.88 1.33) ; 47
( 67.38 -40.84 23.06 0.96) ; 48
( 67.37 -41.88 23.13 0.59) ; 49
( 67.25 -42.61 23.81 0.81) ; 50
( 66.81 -43.50 24.06 0.96) ; 51
( 66.32 -44.23 24.19 0.52) ; 52
( 66.20 -44.95 24.25 0.52) ; 53
( 66.37 -45.80 24.31 0.66) ; 54
( 66.64 -46.51 24.31 0.44) ; 55
( 66.64 -47.39 24.06 0.52) ; 56
( 66.74 -48.21 23.75 0.52) ; 57
( 67.42 -48.62 23.75 0.52) ; 58
( 67.31 -49.34 24.13 0.52) ; 59
( 66.65 -49.75 24.44 0.52) ; 60
( 66.18 -49.90 24.63 0.66) ; 61
( 65.60 -50.25 24.94 0.66) ; 62
( 64.93 -50.66 25.50 0.66) ; 63
Normal
|
( 38.58 -13.71 9.06 0.59) ; 1, R-1-1-1-1-2
( 39.13 -14.47 8.50 0.66) ; 2
( 39.86 -15.03 9.88 0.74) ; 3
( 40.84 -15.93 10.50 0.66) ; 4
( 41.57 -16.93 10.75 0.66) ; 5
( 43.10 -17.62 10.88 0.66) ; 6
( 43.86 -18.55 10.88 0.88) ; 7
( 44.44 -19.09 10.94 1.40) ; 8
( 45.22 -19.80 11.44 0.66) ; 9
( 45.82 -20.27 11.38 0.52) ; 10
( 46.40 -20.87 11.19 0.52) ; 11
( 47.26 -21.53 10.94 0.52) ; 12
( 47.81 -21.84 11.81 0.66) ; 13
( 48.49 -22.25 11.88 0.59) ; 14
( 48.83 -22.89 11.88 0.52) ; 15
( 49.23 -23.69 11.75 0.74) ; 16
( 49.69 -24.59 11.44 0.74) ; 17
( 50.03 -25.74 12.13 0.52) ; 18
( 50.76 -26.30 12.13 0.52) ; 19
( 51.39 -26.56 12.63 0.52) ; 20
( 52.44 -26.95 12.75 0.44) ; 21
( 53.62 -27.05 12.94 0.44) ; 22
( 54.30 -27.02 13.25 0.96) ; 23
( 54.97 -27.04 13.44 1.18) ; 24
( 55.99 -27.13 13.44 0.66) ; 25
( 56.98 -27.51 13.69 0.59) ; 26
( 57.75 -27.79 13.94 0.81) ; 27
( 58.58 -28.28 14.69 1.03) ; 28
( 58.94 -28.79 14.75 0.59) ; 29
( 59.78 -29.14 15.00 0.52) ; 30
( 60.14 -29.20 15.31 0.52) ; 31
( 61.05 -29.63 15.44 0.74) ; 32
( 61.85 -29.76 15.75 0.37) ; 33
( 62.60 -29.74 16.50 0.59) ; 34
( 63.08 -29.96 16.75 1.47) ; 35
( 63.67 -29.98 16.94 1.47) ; 36
( 64.45 -29.81 16.94 0.88) ; 37
( 65.30 -29.64 17.13 0.52) ; 38
( 65.73 -29.71 17.56 0.44) ; 39
( 66.33 -30.18 17.56 0.44) ; 40
( 66.94 -30.57 17.75 0.66) ; 41
( 67.66 -30.68 18.25 0.44) ; 42
( 68.39 -30.80 18.63 0.44) ; 43
( 69.25 -31.01 18.63 0.66) ; 44
( 70.34 -31.26 18.81 0.52) ; 45
( 71.34 -31.04 19.31 0.66) ; 46
( 72.21 -31.18 19.38 1.47) ; 47
( 72.90 -31.07 19.44 1.18) ; 48
( 74.05 -30.88 19.44 0.96) ; 49
( 74.98 -31.17 19.81 0.74) ; 50
( 75.63 -31.28 19.81 0.66) ; 51
( 76.43 -31.40 19.81 0.74) ; 52
( 77.17 -31.45 20.00 0.52) ; 53
( 77.86 -32.30 20.13 0.44) ; 54
( 78.53 -33.22 20.25 0.59) ; 55
( 79.22 -33.56 20.25 0.88) ; 56
( 80.22 -34.34 20.38 0.66) ; 57
( 80.96 -34.82 20.38 0.66) ; 58
( 81.87 -35.19 20.44 0.88) ; 59
( 82.47 -35.66 20.50 0.74) ; 60
( 82.95 -35.96 19.94 1.11) ; 61
( 83.42 -36.26 19.88 1.40) ; 62
( 83.87 -36.69 19.88 0.74) ; 63
( 84.78 -37.13 19.88 0.74) ; 64
( 85.39 -37.45 19.69 0.88) ; 65
( 86.16 -37.79 19.69 0.66) ; 66
( 87.93 -38.89 19.38 0.52) ; 67
( 88.74 -39.39 19.38 0.74) ; 68
( 89.92 -40.46 19.38 0.74) ; 69
( 90.57 -41.01 19.25 0.59) ; 70
( 91.45 -42.04 19.13 0.81) ; 71
( 92.30 -42.84 18.63 0.81) ; 72
( 93.14 -43.64 17.88 0.96) ; 73
( 93.84 -44.42 17.88 1.18) ; 74
( 94.39 -45.17 17.44 0.96) ; 75
( 95.07 -46.02 17.06 0.59) ; 76
( 95.95 -47.12 16.50 0.59) ; 77
( 96.73 -48.28 16.50 0.59) ; 78
( 97.29 -49.48 16.56 0.81) ; 79
( 97.95 -50.03 17.06 1.47) ; 80
( 98.32 -50.53 17.06 1.18) ; 81
( 99.05 -51.08 16.94 0.74) ; 82
( 100.36 -51.22 16.63 0.66) ; 83
( 102.21 -51.37 16.63 0.52) ; 84
( 103.50 -51.20 16.25 0.59) ; 85
( 104.17 -51.24 16.25 0.66) ; 86
( 105.92 -51.07 16.69 0.44) ; 87
( 106.66 -51.03 16.69 0.74) ; 88
( 107.20 -50.98 16.75 0.88) ; 89
( 107.82 -50.77 16.81 0.59) ; 90
( 108.64 -50.83 16.81 0.37) ; 91
( 109.25 -50.71 16.81 0.59) ; 92
( 109.87 -50.58 16.81 0.59) ; 93
Normal
) ; End of split
|
( 37.77 -10.27 9.69 0.74) ; 1, R-1-1-1-2
( 39.40 -9.87 9.88 0.81) ; 2
( 40.92 -9.66 10.31 0.96) ; 3
( 41.38 -9.35 10.31 0.96) ; 4
(
( 41.74 -9.20 10.44 1.25) ; 1, R-1-1-1-2-1
( 42.31 -8.92 11.25 0.88) ; 2
( 42.39 -8.88 11.25 0.88) ; 3
(
( 43.15 -8.31 11.25 0.52) ; 1, R-1-1-1-2-1-1
( 43.38 -7.83 11.50 0.52) ; 2
( 44.20 -7.37 11.75 0.59) ; 3
( 44.77 -7.46 11.75 0.59) ; 4
( 45.31 -7.84 11.75 0.66) ; 5
( 45.84 -8.81 11.75 0.59) ; 6
( 46.26 -9.39 12.06 0.74) ; 7
( 47.25 -10.22 12.19 0.59) ; 8
( 47.71 -10.58 12.19 0.59) ; 9
( 48.36 -11.21 12.44 0.74) ; 10
( 48.57 -11.76 12.25 1.18) ; 11
( 48.70 -12.37 11.19 1.18) ; 12
( 49.16 -12.74 12.88 0.81) ; 13
( 50.08 -13.11 12.94 0.44) ; 14
( 51.28 -13.52 12.88 0.44) ; 15
( 52.11 -13.95 12.88 0.59) ; 16
( 52.97 -14.61 12.88 0.74) ; 17
( 54.09 -15.08 12.88 0.59) ; 18
( 55.01 -15.38 12.88 0.66) ; 19
( 55.74 -15.49 12.75 0.66) ; 20
( 56.36 -15.81 12.75 1.33) ; 21
( 57.07 -16.07 12.56 1.84) ; 22
( 57.76 -15.95 12.44 1.62) ; 23
( 58.51 -15.93 12.44 0.74) ; 24
( 59.39 -15.99 12.31 0.66) ; 25
( 60.18 -15.75 12.31 0.59) ; 26
( 61.39 -15.65 12.31 0.74) ; 27
( 62.25 -15.41 12.25 0.44) ; 28
( 63.17 -15.18 12.25 0.37) ; 29
( 64.02 -15.02 12.13 0.59) ; 30
( 64.75 -15.14 12.06 0.44) ; 31
( 65.75 -14.93 12.50 0.81) ; 32
( 66.76 -14.64 12.50 0.66) ; 33
( 67.29 -14.65 12.50 0.66) ; 34
( 68.17 -14.27 12.69 0.74) ; 35
( 69.02 -14.04 12.69 0.74) ; 36
( 69.65 -13.84 12.81 1.33) ; 37
( 70.43 -13.67 12.94 1.62) ; 38
( 70.93 -13.75 13.00 1.62) ; 39
( 71.52 -13.39 13.13 0.96) ; 40
( 72.20 -13.28 13.13 0.44) ; 41
( 72.82 -12.72 13.31 0.37) ; 42
( 73.41 -12.73 13.38 0.59) ; 43
( 74.43 -12.89 13.38 0.59) ; 44
( 75.37 -13.04 13.38 0.74) ; 45
( 76.04 -13.08 13.38 0.96) ; 46
( 76.79 -13.04 13.38 0.88) ; 47
( 77.60 -13.10 13.38 1.18) ; 48
( 77.82 -13.14 13.38 1.40) ; 49
( 78.41 -13.23 13.38 0.96) ; 50
( 79.18 -13.50 13.81 0.59) ; 51
( 80.04 -13.71 13.81 0.74) ; 52
( 81.15 -13.96 13.94 0.44) ; 53
( 81.73 -14.05 13.94 0.44) ; 54
( 82.59 -14.25 14.56 0.66) ; 55
( 83.15 -14.50 14.81 0.81) ; 56
( 83.81 -14.52 14.88 0.59) ; 57
( 84.77 -14.60 15.06 0.59) ; 58
( 85.65 -14.74 15.38 0.74) ; 59
( 86.45 -14.87 15.88 1.18) ; 60
( 87.19 -15.36 15.88 1.18) ; 61
( 87.98 -15.55 15.88 0.59) ; 62
( 88.38 -15.84 15.88 0.59) ; 63
( 88.81 -16.36 15.88 0.59) ; 64
( 89.43 -16.75 15.88 0.66) ; 65
( 90.01 -17.28 15.88 0.44) ; 66
( 90.73 -17.91 15.88 0.44) ; 67
( 91.28 -18.22 16.69 1.03) ; 68
( 91.83 -18.53 17.19 1.62) ; 69
( 92.32 -18.68 17.50 1.18) ; 70
( 93.04 -18.87 17.56 0.59) ; 71
( 93.48 -18.94 17.69 0.44) ; 72
( 93.92 -19.45 18.06 0.44) ; 73
( 94.39 -20.27 18.13 0.66) ; 74
( 94.69 -20.76 18.44 0.81) ; 75
( 95.04 -21.33 18.69 0.96) ; 76
( 95.39 -21.54 18.75 0.44) ; 77
( 95.87 -21.76 19.00 0.37) ; 78
( 96.70 -22.19 19.06 0.59) ; 79
( 97.56 -22.40 19.06 0.88) ; 80
( 98.44 -22.54 19.06 1.03) ; 81
( 99.13 -22.80 18.94 0.37) ; 82
( 99.86 -22.91 18.81 0.37) ; 83
( 100.72 -23.12 19.38 0.74) ; 84
( 101.72 -23.43 19.69 0.81) ; 85
( 102.60 -23.57 19.94 0.52) ; 86
( 103.89 -23.85 19.94 0.59) ; 87
( 104.55 -23.95 19.94 1.03) ; 88
( 104.83 -24.06 19.94 0.66) ; 89
( 105.77 -24.21 19.94 0.74) ; 90
( 106.56 -24.42 19.94 1.03) ; 91
( 107.29 -24.54 20.75 1.18) ; 92
( 108.00 -24.72 21.13 0.88) ; 93
( 109.06 -25.11 21.25 0.52) ; 94
( 109.71 -25.28 21.94 0.52) ; 95
( 110.58 -25.42 22.13 0.66) ; 96
( 111.20 -25.74 22.13 1.03) ; 97
( 111.65 -26.26 22.13 0.59) ; 98
( 112.49 -26.54 22.44 0.37) ; 99
( 113.12 -26.79 22.44 0.66) ; 100
( 113.60 -27.08 22.44 0.66) ; 101
( 114.29 -27.93 22.63 0.52) ; 102
( 114.71 -28.52 22.94 0.66) ; 103
( 114.94 -29.00 23.31 0.96) ; 104
( 115.38 -29.44 23.88 1.03) ; 105
( 115.66 -29.63 24.44 0.74) ; 106
( 116.24 -30.17 24.44 0.52) ; 107
( 116.67 -30.76 24.44 0.37) ; 108
( 116.54 -31.62 24.44 0.37) ; 109
Normal
|
( 43.01 -9.20 10.38 0.52) ; 1, R-1-1-1-2-1-2
( 43.47 -9.12 8.81 0.59) ; 2
( 44.70 -9.32 8.25 0.44) ; 3
( 45.94 -9.07 8.00 0.44) ; 4
( 46.88 -8.77 8.00 0.66) ; 5
( 47.78 -8.77 8.00 0.88) ; 6
( 48.57 -8.97 8.06 0.88) ; 7
( 49.72 -9.22 8.31 0.44) ; 8
( 50.90 -9.78 8.31 0.81) ; 9
( 51.70 -9.91 8.31 0.81) ; 10
( 52.58 -10.05 8.06 0.66) ; 11
( 53.96 -10.27 7.88 0.44) ; 12
( 55.11 -10.52 7.88 0.74) ; 13
( 55.88 -10.87 7.31 0.96) ; 14
( 57.12 -11.44 7.63 1.40) ; 15
( 58.06 -11.66 7.81 1.40) ; 16
( 59.02 -11.74 8.38 0.96) ; 17
( 60.09 -12.05 8.38 0.66) ; 18
( 60.60 -12.13 8.38 0.66) ; 19
( 61.04 -12.13 8.38 0.66) ; 20
( 62.23 -11.72 8.38 0.52) ; 21
( 63.48 -11.40 8.38 0.52) ; 22
( 64.73 -11.46 8.38 0.52) ; 23
( 65.64 -11.38 8.38 0.74) ; 24
( 66.92 -11.28 8.38 0.66) ; 25
( 68.81 -11.14 8.38 0.81) ; 26
( 69.96 -11.39 8.00 1.33) ; 27
( 70.58 -10.82 7.69 1.33) ; 28
( 71.89 -10.52 7.31 0.96) ; 29
( 73.42 -10.31 7.31 0.96) ; 30
( 74.60 -10.43 6.25 0.59) ; 31
( 75.94 -10.86 7.38 1.62) ; 32
( 77.18 -10.79 8.56 1.11) ; 33
( 77.99 -10.40 9.56 0.88) ; 34
( 79.17 -10.51 9.88 0.66) ; 35
( 80.19 -10.23 10.13 0.66) ; 36
( 81.46 -9.69 11.31 0.74) ; 37
( 82.30 -9.53 13.19 0.74) ; 38
( 84.02 -9.14 13.75 0.44) ; 39
( 86.06 -8.86 14.13 0.44) ; 40
( 87.59 -8.67 14.31 0.74) ; 41
( 89.33 -8.50 14.31 1.11) ; 42
( 90.42 -8.23 14.75 1.11) ; 43
( 91.56 -8.11 14.56 0.59) ; 44
( 92.63 -8.35 14.63 0.81) ; 45
( 93.90 -8.40 14.63 0.81) ; 46
( 95.07 -8.59 15.31 1.40) ; 47
( 95.81 -9.08 15.31 1.69) ; 48
( 96.91 -9.17 15.31 0.88) ; 49
( 98.22 -9.38 15.31 0.59) ; 50
( 99.32 -9.48 15.31 0.81) ; 51
( 100.51 -9.53 15.31 0.52) ; 52
( 101.64 -9.49 15.38 1.03) ; 53
( 102.30 -9.51 15.56 0.88) ; 54
( 103.56 -9.57 15.56 0.74) ; 55
( 104.67 -9.66 15.56 0.96) ; 56
( 105.76 -9.77 15.56 0.66) ; 57
( 106.67 -10.20 16.31 0.44) ; 58
( 107.58 -10.57 16.31 0.74) ; 59
( 108.59 -11.25 16.69 0.74) ; 60
( 109.62 -11.34 17.06 1.55) ; 61
( 110.46 -11.18 17.13 2.21) ; 62
( 111.18 -11.36 17.19 1.18) ; 63
( 112.72 -11.98 17.25 0.66) ; 64
( 113.27 -12.29 17.25 0.66) ; 65
( 113.96 -13.14 17.31 0.96) ; 66
( 114.43 -13.95 17.31 1.33) ; 67
( 114.67 -14.35 17.31 1.62) ; 68
( 115.34 -14.76 17.31 0.59) ; 69
( 115.84 -15.36 17.31 0.44) ; 70
( 117.04 -15.77 17.31 0.44) ; 71
( 118.49 -16.07 17.31 0.44) ; 72
( 119.69 -16.49 17.69 0.81) ; 73
( 120.21 -16.94 17.81 0.59) ; 74
( 121.58 -16.79 17.56 0.52) ; 75
( 123.03 -17.02 17.75 0.52) ; 76
( 124.48 -17.77 18.00 0.74) ; 77
( 125.50 -18.37 18.06 0.74) ; 78
( 127.36 -18.89 18.38 0.52) ; 79
( 128.27 -18.37 18.38 0.74) ; 80
( 129.72 -17.64 18.31 0.74) ; 81
( 130.48 -17.09 18.31 1.33) ; 82
( 130.87 -16.49 18.31 2.06) ; 83
( 131.59 -16.15 18.31 2.06) ; 84
( 132.55 -15.79 18.31 0.52) ; 85
( 133.95 -15.41 17.94 0.52) ; 86
( 135.12 -14.64 17.81 0.52) ; 87
( 136.05 -14.42 17.81 0.52) ; 88
( 136.87 -14.40 17.81 0.52) ; 89
( 138.21 -14.90 17.81 0.74) ; 90
( 139.92 -14.88 17.88 0.52) ; 91
( 140.59 -14.47 17.88 0.52) ; 92
( 141.97 -14.24 17.50 1.11) ; 93
( 142.93 -14.33 17.00 1.40) ; 94
( 144.64 -14.30 16.75 0.59) ; 95
( 145.63 -14.68 16.56 0.44) ; 96
( 146.96 -15.19 16.13 0.44) ; 97
Normal
) ; End of split
|
( 41.56 -10.05 9.94 0.74) ; 1, R-1-1-1-2-2
( 41.58 -10.86 10.69 0.59) ; 2
( 41.47 -11.58 11.38 0.52) ; 3
( 41.81 -12.23 11.63 0.37) ; 4
( 42.46 -12.85 11.63 0.59) ; 5
( 43.17 -13.03 11.75 0.37) ; 6
( 44.12 -13.18 11.81 0.37) ; 7
( 44.50 -13.62 11.88 0.44) ; 8
( 45.09 -14.15 11.88 0.22) ; 9
( 45.55 -14.52 11.88 0.44) ; 10
( 46.33 -14.79 11.88 0.88) ; 11
( 46.97 -15.04 12.06 1.18) ; 12
( 47.75 -15.24 12.31 0.96) ; 13
( 48.13 -15.23 12.31 0.52) ; 14
( 48.95 -15.65 12.31 0.44) ; 15
( 49.44 -16.33 12.31 0.44) ; 16
( 49.73 -16.89 12.50 0.59) ; 17
( 50.18 -17.32 12.50 0.52) ; 18
( 50.54 -17.83 12.50 0.52) ; 19
( 50.95 -18.11 12.63 0.66) ; 20
( 51.38 -18.25 12.63 0.52) ; 21
( 52.22 -18.54 12.69 0.52) ; 22
( 52.82 -19.08 12.69 0.88) ; 23
( 53.43 -19.40 12.69 0.88) ; 24
( 53.82 -19.75 12.94 0.44) ; 25
( 54.36 -20.13 12.94 0.44) ; 26
( 55.32 -21.17 12.94 0.44) ; 27
( 55.86 -21.48 12.94 0.74) ; 28
( 56.41 -21.79 13.75 0.81) ; 29
( 56.77 -21.85 13.75 0.37) ; 30
( 57.47 -22.18 13.75 0.37) ; 31
( 58.27 -22.31 14.19 0.66) ; 32
( 58.21 -21.70 14.94 0.66) ; 33
( 58.74 -21.20 15.38 0.44) ; 34
( 59.08 -20.96 15.38 0.44) ; 35
( 60.03 -21.99 15.63 0.44) ; 36
( 60.38 -22.64 15.63 0.44) ; 37
( 60.57 -22.83 15.75 0.44) ; 38
( 61.20 -22.62 15.81 0.44) ; 39
( 61.54 -21.94 15.88 0.44) ; 40
( 62.24 -21.68 15.69 0.44) ; 41
( 62.53 -21.28 15.50 0.44) ; 42
( 62.94 -21.06 17.13 0.74) ; 43
( 62.98 -20.84 17.63 1.03) ; 44
( 63.33 -20.00 18.44 1.25) ; 45
( 63.61 -19.67 19.19 0.88) ; 46
( 64.27 -19.78 20.19 0.66) ; 47
( 64.99 -19.89 20.31 0.66) ; 48
( 65.68 -19.78 20.31 0.59) ; 49
( 66.04 -19.84 20.63 0.59) ; 50
( 66.87 -20.71 20.88 0.59) ; 51
( 66.88 -21.60 20.94 0.59) ; 52
Normal
) ; End of split
) ; End of split
|
( 34.00 -10.56 7.13 1.03) ; 1, R-1-1-2
( 34.26 -11.27 7.00 0.59) ; 2
( 34.48 -12.26 7.00 0.59) ; 3
( 34.65 -13.03 6.81 0.59) ; 4
(
( 34.58 -13.98 6.69 0.66) ; 1, R-1-1-2-1
( 34.10 -15.09 6.31 0.52) ; 2
( 34.04 -15.97 6.19 0.74) ; 3
( 34.03 -16.93 6.19 0.74) ; 4
( 34.12 -17.84 6.19 0.74) ; 5
( 34.17 -19.39 6.19 0.52) ; 6
( 34.38 -19.87 6.19 0.52) ; 7
( 34.34 -20.69 6.19 0.96) ; 8
( 34.49 -21.59 6.19 1.40) ; 9
( 34.44 -22.40 6.19 0.66) ; 10
( 34.49 -23.51 6.13 0.59) ; 11
( 34.56 -24.93 6.13 0.59) ; 12
( 34.75 -26.08 6.13 0.59) ; 13
( 35.48 -27.08 6.13 0.59) ; 14
( 35.69 -28.15 6.06 0.88) ; 15
( 36.01 -29.01 5.94 0.52) ; 16
( 36.38 -29.89 7.81 0.52) ; 17
( 36.79 -31.06 7.81 1.11) ; 18
( 37.11 -31.85 8.50 1.11) ; 19
( 37.51 -32.66 9.00 0.66) ; 20
( 38.04 -33.55 9.81 0.66) ; 21
( 37.79 -33.74 9.88 0.66) ; 22
( 37.86 -34.71 10.44 0.66) ; 23
( 38.50 -35.40 11.00 0.81) ; 24
( 38.84 -36.50 11.25 0.66) ; 25
( 39.66 -37.44 12.06 0.59) ; 26
( 40.66 -38.71 12.06 0.44) ; 27
( 41.04 -39.54 12.13 0.74) ; 28
( 41.37 -40.25 12.25 0.96) ; 29
( 41.85 -40.99 12.50 0.37) ; 30
( 42.46 -41.38 12.75 0.37) ; 31
( 43.28 -42.33 12.69 0.44) ; 32
( 44.16 -43.36 12.50 0.59) ; 33
( 44.76 -44.34 12.38 0.66) ; 34
( 45.44 -45.63 12.00 0.96) ; 35
( 45.94 -46.67 12.00 0.96) ; 36
( 46.22 -47.31 12.00 0.66) ; 37
( 46.78 -48.06 12.00 0.59) ; 38
( 47.11 -48.78 11.94 0.66) ; 39
( 47.81 -49.56 11.69 0.66) ; 40
( 48.72 -50.37 11.69 0.52) ; 41
( 49.41 -51.22 11.56 0.44) ; 42
( 50.12 -51.92 11.44 0.66) ; 43
( 50.63 -52.89 11.44 0.88) ; 44
( 51.20 -53.58 11.50 1.40) ; 45
( 51.69 -54.24 11.44 1.62) ; 46
( 52.39 -55.02 11.44 0.96) ; 47
( 53.06 -55.42 11.19 0.59) ; 48
( 53.43 -56.00 11.19 0.44) ; 49
( 53.91 -56.67 11.19 0.44) ; 50
( 54.95 -57.65 11.13 0.44) ; 51
( 55.75 -58.29 10.75 0.96) ; 52
( 56.38 -58.54 10.75 1.33) ; 53
( 56.63 -58.87 10.69 1.33) ; 54
( 57.11 -59.55 10.75 0.52) ; 55
( 57.70 -60.09 10.00 0.52) ; 56
( 58.09 -60.44 9.69 0.74) ; 57
( 58.90 -60.50 9.69 0.59) ; 58
( 60.25 -60.93 9.63 0.59) ; 59
( 60.91 -61.48 9.06 0.81) ; 60
( 61.30 -61.84 8.13 0.81) ; 61
( 61.76 -62.21 8.06 0.52) ; 62
( 62.10 -62.40 7.13 0.37) ; 63
( 62.86 -62.83 5.88 0.37) ; 64
( 63.60 -63.82 5.88 0.37) ; 65
( 64.52 -64.57 5.88 0.37) ; 66
( 65.06 -65.39 5.69 0.96) ; 67
( 65.67 -65.78 5.31 1.11) ; 68
( 66.19 -66.24 4.88 0.66) ; 69
( 66.80 -66.79 3.06 0.29) ; 70
( 67.51 -67.49 2.75 0.29) ; 71
( 67.95 -68.52 2.44 0.29) ; 72
( 68.16 -69.52 4.06 0.29) ; 73
( 68.24 -70.87 5.06 0.29) ; 74
( 68.30 -71.91 5.06 0.29) ; 75
( 68.07 -72.91 5.06 0.52) ; 76
( 67.93 -73.33 5.06 0.81) ; 77
( 67.79 -73.75 5.00 1.47) ; 78
( 67.52 -74.45 4.63 1.11) ; 79
( 67.32 -74.86 4.63 0.66) ; 80
( 67.29 -75.90 4.50 0.44) ; 81
( 67.39 -76.73 4.38 0.44) ; 82
( 67.59 -77.79 4.38 0.66) ; 83
( 67.48 -78.51 4.69 0.44) ; 84
( 67.28 -79.75 5.00 0.44) ; 85
( 67.52 -80.60 5.06 0.74) ; 86
( 67.92 -81.40 5.06 1.33) ; 87
( 68.48 -82.08 5.25 1.47) ; 88
( 68.93 -82.59 5.25 0.96) ; 89
( 69.27 -83.24 5.25 0.59) ; 90
( 69.47 -83.86 5.81 0.37) ; 91
( 70.51 -84.84 5.63 0.37) ; 92
( 71.01 -85.44 5.63 0.44) ; 93
( 71.14 -86.05 5.31 1.18) ; 94
( 71.42 -86.62 5.25 1.18) ; 95
( 71.33 -87.19 5.13 0.44) ; 96
( 71.78 -88.24 4.25 0.29) ; 97
( 71.79 -89.13 4.25 0.29) ; 98
( 71.95 -89.96 4.25 0.59) ; 99
( 71.84 -90.69 4.25 1.40) ; 100
( 71.80 -91.43 4.25 1.69) ; 101
( 72.00 -92.05 4.00 0.59) ; 102
( 71.88 -92.77 3.44 0.44) ; 103
( 71.73 -93.71 3.00 0.44) ; 104
( 71.61 -94.51 2.44 0.74) ; 105
( 71.44 -95.14 2.44 1.11) ; 106
( 71.00 -95.96 2.13 1.77) ; 107
( 70.88 -96.76 1.81 0.81) ; 108
( 70.83 -97.56 1.81 0.44) ; 109
( 70.81 -98.59 1.75 0.44) ; 110
( 70.75 -98.96 1.63 0.66) ; 111
( 70.49 -99.72 1.63 0.44) ; 112
( 70.41 -100.67 1.63 0.74) ; 113
( 70.03 -101.21 1.44 1.40) ; 114
( 69.84 -101.92 1.38 0.88) ; 115
( 69.44 -102.60 0.75 0.52) ; 116
( 68.81 -103.23 -0.81 0.52) ; 117
( 67.78 -104.10 -1.56 0.66) ; 118
Normal
|
( 35.20 -13.74 6.63 0.59) ; 1, R-1-1-2-2
( 35.56 -14.32 6.38 0.52) ; 2
( 35.59 -15.06 6.38 0.81) ; 3
( 35.76 -15.83 6.13 0.52) ; 4
( 36.17 -16.56 6.00 0.52) ; 5
( 36.91 -17.56 5.69 0.66) ; 6
( 38.30 -18.67 5.56 0.66) ; 7
( 39.01 -19.38 5.44 0.66) ; 8
( 39.63 -20.22 5.00 0.52) ; 9
( 39.96 -20.93 6.50 0.66) ; 10
( 40.34 -21.81 6.63 0.66) ; 11
( 40.75 -22.54 6.75 0.44) ; 12
( 41.26 -23.06 6.81 0.74) ; 13
( 42.04 -23.33 6.94 1.18) ; 14
( 43.17 -23.22 7.44 0.88) ; 15
( 44.37 -23.70 7.44 0.74) ; 16
( 45.19 -24.13 7.69 0.59) ; 17
( 45.25 -24.73 8.00 0.52) ; 18
( 44.38 -25.49 8.69 0.52) ; 19
( 44.39 -25.92 8.81 0.59) ; 20
( 44.59 -26.55 9.25 0.59) ; 21
( 45.15 -27.23 9.50 0.59) ; 22
( 46.01 -27.89 10.06 0.44) ; 23
( 46.60 -28.42 10.38 0.59) ; 24
( 46.93 -28.69 10.75 0.96) ; 25
( 47.32 -29.06 11.06 1.33) ; 26
( 47.46 -29.60 11.38 1.11) ; 27
( 47.59 -30.21 11.69 0.81) ; 28
( 47.77 -30.90 12.88 0.52) ; 29
( 48.00 -31.83 13.44 0.52) ; 30
( 48.66 -32.38 13.69 0.66) ; 31
( 49.21 -33.13 13.75 0.66) ; 32
( 49.91 -33.46 13.75 0.66) ; 33
( 50.32 -34.64 14.69 0.81) ; 34
( 50.61 -35.65 14.81 0.52) ; 35
( 51.21 -36.04 14.81 0.52) ; 36
( 51.75 -36.86 14.88 0.81) ; 37
( 52.38 -37.18 15.31 0.52) ; 38
( 52.93 -37.94 15.56 1.18) ; 39
( 53.36 -38.52 16.00 1.18) ; 40
( 53.82 -39.33 16.00 0.59) ; 41
( 54.71 -40.37 16.38 0.81) ; 42
( 55.21 -40.96 16.56 0.52) ; 43
( 55.76 -41.72 16.56 0.44) ; 44
( 56.21 -42.68 16.94 0.44) ; 45
( 56.65 -43.63 17.31 1.11) ; 46
( 56.93 -44.27 17.56 1.11) ; 47
( 58.09 -44.90 17.63 0.74) ; 48
( 59.66 -44.93 17.63 0.59) ; 49
( 60.75 -44.58 17.69 0.44) ; 50
( 62.00 -44.70 17.75 0.66) ; 51
( 62.64 -44.88 17.88 1.03) ; 52
( 63.33 -45.28 18.06 1.40) ; 53
( 64.12 -45.93 18.19 0.74) ; 54
( 65.20 -46.61 18.25 0.59) ; 55
( 66.67 -46.78 18.69 0.59) ; 56
( 68.01 -46.77 19.06 0.59) ; 57
( 69.22 -46.66 19.81 0.74) ; 58
( 69.82 -47.12 20.63 0.74) ; 59
( 70.72 -47.57 21.13 0.59) ; 60
( 71.75 -48.17 21.25 0.59) ; 61
( 72.62 -48.75 21.44 0.74) ; 62
( 73.84 -49.10 20.94 0.66) ; 63
( 74.89 -49.48 20.69 0.59) ; 64
( 75.74 -49.84 21.69 0.81) ; 65
( 76.50 -50.19 21.81 0.52) ; 66
( 77.49 -51.00 21.63 0.52) ; 67
( 78.49 -51.24 21.56 0.52) ; 68
( 79.73 -50.99 21.63 0.52) ; 69
( 81.13 -51.06 21.63 0.52) ; 70
( 82.31 -50.73 21.63 0.74) ; 71
( 83.02 -50.48 21.63 0.74) ; 72
( 83.96 -50.63 21.63 0.52) ; 73
( 84.94 -51.03 21.69 0.52) ; 74
( 85.67 -51.59 21.69 0.37) ; 75
( 85.69 -51.95 21.69 0.37) ; 76
Normal
) ; End of split
) ; End of split
|
( 32.50 -8.17 7.44 1.25) ; 1, R-1-2
( 33.37 -7.87 7.75 0.66) ; 2
( 34.23 -7.64 7.81 0.37) ; 3
( 35.55 -7.25 7.81 0.37) ; 4
( 37.02 -6.97 8.56 0.59) ; 5
( 37.86 -6.81 8.69 0.59) ; 6
( 38.89 -6.45 8.69 0.59) ; 7
( 39.59 -6.26 8.63 0.52) ; 8
( 40.64 -5.32 8.69 0.66) ; 9
( 41.67 -4.44 8.63 0.74) ; 10
( 42.58 -3.41 8.88 0.59) ; 11
( 43.73 -2.26 9.13 0.66) ; 12
( 44.63 -1.29 9.19 0.59) ; 13
( 45.46 -0.23 9.19 0.59) ; 14
( 46.32 1.85 9.56 0.52) ; 15
( 46.89 2.65 9.63 0.81) ; 16
( 47.43 4.11 9.63 0.59) ; 17
( 47.73 5.11 9.63 1.18) ; 18
( 48.47 6.02 9.88 0.88) ; 19
( 49.15 7.46 9.81 0.74) ; 20
( 49.98 8.96 9.56 0.66) ; 21
( 50.62 9.68 9.44 0.66) ; 22
( 51.73 10.54 9.00 0.66) ; 23
( 53.02 11.66 8.81 0.59) ; 24
( 55.11 13.04 8.56 0.81) ; 25
( 57.09 14.28 8.25 0.88) ; 26
( 58.38 14.89 8.06 0.66) ; 27
( 59.58 15.36 8.06 0.81) ; 28
( 61.50 16.17 8.19 0.59) ; 29
( 62.49 16.39 8.19 0.88) ; 30
( 64.14 17.30 8.13 0.81) ; 31
( 65.08 17.99 7.75 0.96) ; 32
( 66.51 19.02 7.50 0.96) ; 33
( 67.73 19.64 7.25 1.03) ; 34
( 68.29 20.37 7.31 0.37) ; 35
( 69.03 21.73 8.06 0.37) ; 36
( 69.49 22.25 8.56 0.37) ; 37
( 69.99 23.06 9.00 0.37) ; 38
( 70.06 24.45 9.38 0.59) ; 39
( 70.03 25.71 9.69 1.18) ; 40
( 70.20 26.73 10.06 1.03) ; 41
( 70.92 28.02 10.19 0.81) ; 42
( 71.33 28.70 10.31 0.66) ; 43
( 71.58 29.84 10.06 0.88) ; 44
( 72.50 30.50 10.06 0.88) ; 45
( 72.96 31.03 11.44 0.59) ; 46
( 73.83 31.77 11.50 0.74) ; 47
( 74.63 32.61 11.63 0.74) ; 48
( 75.46 33.14 12.13 0.52) ; 49
( 76.46 33.81 12.44 0.52) ; 50
( 77.12 34.66 12.94 0.59) ; 51
( 77.84 35.43 13.56 0.59) ; 52
( 78.38 36.53 13.75 0.59) ; 53
( 78.60 37.39 13.75 1.18) ; 54
( 79.00 38.06 14.31 1.40) ; 55
( 79.51 38.94 14.31 0.74) ; 56
( 80.22 40.08 14.31 0.59) ; 57
( 81.51 40.70 14.50 0.44) ; 58
( 82.40 41.15 14.56 0.66) ; 59
( 83.13 41.55 14.13 0.96) ; 60
( 83.92 41.89 13.38 1.03) ; 61
( 85.26 42.34 13.25 0.74) ; 62
( 86.11 43.46 13.25 0.59) ; 63
( 87.34 44.23 13.06 0.59) ; 64
( 88.40 45.18 12.88 0.59) ; 65
( 88.97 45.98 12.88 0.81) ; 66
( 89.39 46.79 11.50 1.11) ; 67
( 89.90 47.67 11.25 0.74) ; 68
( 90.66 48.67 11.25 0.44) ; 69
( 91.01 49.50 10.25 0.66) ; 70
( 91.28 50.20 9.81 0.66) ; 71
( 91.64 50.66 9.69 0.66) ; 72
( 93.35 51.50 8.44 0.88) ; 73
( 93.80 51.57 8.44 0.59) ; 74
( 94.91 51.48 7.25 0.88) ; 75
( 95.66 51.05 6.75 1.18) ; 76
( 96.63 50.09 5.94 0.81) ; 77
( 97.37 51.01 5.13 0.44) ; 78
( 98.24 51.76 5.06 0.44) ; 79
( 99.41 51.64 5.06 1.25) ; 80
( 100.24 52.11 4.63 2.50) ; 81
( 101.41 52.51 3.13 2.50) ; 82
( 101.74 52.68 1.75 2.14) ; 83
Normal
) ; End of split
|
( 14.85 -4.18 8.00 0.88) ; 1, R-2
( 15.41 -4.42 7.19 0.96) ; 2
( 16.82 -4.87 6.13 1.25) ; 3
( 17.19 -5.37 4.81 1.99) ; 4
( 17.90 -6.15 3.06 1.47) ; 5
( 18.90 -6.39 2.50 2.06) ; 6
(
( 19.23 -5.25 1.44 2.21) ; 1, R-2-1
( 19.96 -4.41 1.06 1.33) ; 2
( 20.40 -3.95 1.00 1.11) ; 3
( 20.97 -3.68 1.00 1.03) ; 4
( 21.79 -3.21 0.81 0.74) ; 5
( 22.61 -3.20 0.81 0.96) ; 6
( 23.47 -2.96 0.56 1.18) ; 7
( 24.15 -2.92 0.25 1.11) ; 8
( 25.08 -2.70 -0.44 0.96) ; 9
( 26.00 -2.55 -0.63 1.11) ; 10
( 26.87 -2.24 -1.19 1.25) ; 11
( 28.07 -2.21 -1.44 1.11) ; 12
( 29.05 -2.07 -1.81 1.33) ; 13
( 30.04 -2.00 -1.81 1.77) ; 14
( 31.01 -2.01 -2.94 1.99) ; 15
(
( 31.84 -2.36 -3.44 0.96) ; 1, R-2-1-1
( 32.72 -2.50 -3.13 0.66) ; 2
( 33.26 -2.36 -2.69 0.74) ; 3
( 34.32 -2.24 -2.44 0.81) ; 4
( 34.97 -2.41 -2.25 0.88) ; 5
( 35.71 -2.46 -2.25 0.88) ; 6
( 36.54 -2.37 -2.25 0.81) ; 7
( 37.38 -2.72 -2.19 0.81) ; 8
( 38.20 -3.22 -1.94 0.88) ; 9
( 39.48 -3.64 -1.94 1.11) ; 10
( 40.29 -4.14 -2.31 0.96) ; 11
( 41.12 -4.57 -3.31 1.11) ; 12
( 41.73 -4.96 -3.88 1.18) ; 13
( 42.18 -5.41 -3.88 0.96) ; 14
( 42.55 -5.91 -4.50 0.81) ; 15
( 43.28 -6.47 -4.94 0.88) ; 16
( 44.29 -6.99 -5.19 1.18) ; 17
( 45.56 -7.05 -4.81 0.88) ; 18
( 46.68 -7.01 -3.81 1.03) ; 19
( 48.08 -7.08 -3.75 1.03) ; 20
( 49.09 -7.31 -3.44 0.81) ; 21
( 50.39 -7.60 -2.75 0.74) ; 22
( 51.58 -8.08 -2.75 0.59) ; 23
( 52.67 -8.32 -1.88 0.59) ; 24
( 53.40 -8.37 -1.44 0.74) ; 25
( 54.31 -8.29 -1.19 0.74) ; 26
( 55.14 -8.27 -1.13 0.96) ; 27
( 56.16 -8.36 -0.88 0.96) ; 28
( 57.09 -8.66 -0.81 0.96) ; 29
( 58.15 -8.97 -0.69 0.96) ; 30
( 59.75 -8.79 -0.63 0.96) ; 31
( 60.62 -8.92 -0.19 1.11) ; 32
( 61.94 -8.60 0.31 1.03) ; 33
( 63.01 -8.48 1.06 0.96) ; 34
( 63.79 -8.76 1.25 0.74) ; 35
( 64.63 -9.03 1.75 0.44) ; 36
( 65.81 -9.15 1.75 0.74) ; 37
( 66.54 -9.26 1.88 1.25) ; 38
( 67.19 -9.37 1.94 1.55) ; 39
( 67.71 -9.38 2.38 1.69) ; 40
( 68.78 -9.69 2.06 0.88) ; 41
( 69.68 -9.61 2.00 0.81) ; 42
( 70.76 -9.93 0.88 0.81) ; 43
( 71.67 -10.30 0.19 0.88) ; 44
( 72.86 -10.34 -0.44 0.88) ; 45
( 74.32 -10.50 -0.81 0.88) ; 46
( 75.58 -10.54 -0.94 0.96) ; 47
( 76.31 -10.66 -1.00 1.11) ; 48
( 77.26 -10.81 -1.19 0.96) ; 49
( 78.18 -11.11 -0.88 0.66) ; 50
( 79.11 -11.33 -0.88 0.88) ; 51
( 80.01 -11.77 -0.88 1.25) ; 52
( 81.01 -11.63 -0.63 1.40) ; 53
( 82.17 -11.81 -0.75 1.03) ; 54
( 83.31 -11.70 -1.00 0.81) ; 55
( 84.67 -12.06 -1.13 0.81) ; 56
( 85.58 -12.43 -1.38 1.03) ; 57
( 86.44 -12.64 -1.56 0.96) ; 58
( 87.61 -13.05 -1.63 1.03) ; 59
( 88.53 -12.90 -1.75 1.25) ; 60
( 89.47 -13.12 -1.63 0.74) ; 61
( 90.52 -13.06 -1.63 0.74) ; 62
( 91.93 -13.14 -1.63 0.88) ; 63
( 93.01 -13.31 -1.63 0.88) ; 64
( 94.13 -13.79 -1.44 1.03) ; 65
( 95.46 -13.41 -1.50 0.81) ; 66
( 96.66 -13.38 -1.63 0.96) ; 67
( 97.58 -13.66 -1.63 1.47) ; 68
( 98.14 -13.90 -1.63 1.47) ; 69
( 98.91 -13.80 -1.63 1.18) ; 70
( 99.79 -13.87 -2.00 0.88) ; 71
( 100.44 -13.97 -2.00 0.52) ; 72
( 101.09 -14.15 -2.00 0.52) ; 73
( 102.14 -14.54 -2.25 0.74) ; 74
( 102.97 -15.03 -2.13 0.74) ; 75
( 103.93 -15.56 -2.13 0.37) ; 76
( 104.60 -15.96 -2.81 0.59) ; 77
( 105.47 -16.18 -3.19 0.59) ; 78
( 106.31 -16.45 -2.44 1.03) ; 79
( 106.95 -16.71 -2.31 1.33) ; 80
( 108.55 -16.96 -2.31 1.47) ; 81
( 109.55 -17.26 -2.31 1.33) ; 82
( 110.52 -17.72 -2.31 1.11) ; 83
( 112.31 -18.59 -2.75 0.81) ; 84
( 113.07 -19.00 -3.06 0.66) ; 85
( 113.67 -19.47 -3.06 0.66) ; 86
( 114.42 -19.95 -2.38 0.74) ; 87
( 115.38 -20.48 -2.38 0.37) ; 88
( 116.11 -21.04 -2.38 0.59) ; 89
( 116.92 -21.54 -2.38 0.66) ; 90
( 117.51 -22.07 -2.38 0.66) ; 91
( 118.76 -22.65 -2.00 0.59) ; 92
( 120.21 -22.95 -2.00 0.52) ; 93
( 120.72 -23.47 -1.25 0.52) ; 94
( 121.51 -24.12 -0.81 0.74) ; 95
( 122.31 -24.69 -0.56 0.96) ; 96
( 122.77 -25.13 -0.31 1.03) ; 97
( 123.36 -25.15 -0.13 0.37) ; 98
( 124.29 -25.45 -0.13 0.37) ; 99
( 125.30 -25.68 0.06 0.37) ; 100
( 126.24 -25.83 0.19 0.66) ; 101
( 127.47 -26.10 -0.25 0.66) ; 102
( 128.86 -26.24 -0.13 0.59) ; 103
( 129.97 -26.23 -0.06 0.74) ; 104
( 130.75 -26.44 0.00 1.33) ; 105
( 131.51 -26.41 0.00 1.03) ; 106
( 132.62 -26.43 0.06 0.66) ; 107
( 133.76 -25.80 0.06 0.52) ; 108
( 134.93 -25.54 0.31 0.52) ; 109
( 135.87 -24.73 0.31 0.44) ; 110
( 136.13 -24.10 0.06 0.66) ; 111
( 136.24 -23.38 -0.13 0.81) ; 112
( 136.74 -23.01 -0.75 0.59) ; 113
( 136.88 -22.16 -1.63 0.44) ; 114
( 137.15 -21.38 -2.13 0.44) ; 115
Normal
|
( 31.59 -1.64 -3.69 0.88) ; 1, R-2-1-2
( 32.56 -1.21 -4.50 0.88) ; 2
( 33.13 -0.85 -6.44 1.25) ; 3
( 33.83 -0.74 -7.38 1.33) ; 4
( 33.75 -0.28 -8.69 1.18) ; 5
( 33.21 -0.35 -9.75 1.40) ; 6
( 32.87 -0.21 -10.38 1.40) ; 7
( 32.51 -0.16 -11.69 1.18) ; 8
( 32.01 -0.45 -12.63 1.18) ; 9
( 32.00 -0.52 -14.44 1.03) ; 10
( 32.62 -0.33 -14.88 1.03) ; 11
( 32.94 0.21 -15.75 0.74) ; 12
( 33.04 0.42 -16.75 0.74) ; 13
( 33.25 -0.13 -18.25 0.52) ; 14
( 33.77 -0.58 -18.81 0.52) ; 15
( 34.31 -0.97 -19.06 0.66) ; 16
( 35.05 -1.01 -19.88 1.25) ; 17
( 35.26 -0.67 -20.56 1.25) ; 18
( 35.58 -0.50 -21.50 0.88) ; 19
( 35.60 -0.35 -23.88 0.81) ; 20
( 35.97 -0.86 -25.31 0.81) ; 21
( 36.81 -0.70 -25.69 0.74) ; 22
( 37.73 -0.10 -25.69 0.74) ; 23
( 38.57 0.06 -26.13 0.52) ; 24
( 39.09 -0.46 -26.44 0.74) ; 25
( 39.32 -1.39 -27.25 0.74) ; 26
( 39.52 -2.02 -28.19 0.59) ; 27
( 39.58 -2.54 -28.94 0.81) ; 28
( 39.85 -3.17 -29.94 0.96) ; 29
( 39.99 -3.71 -31.13 0.81) ; 30
( 40.64 -4.34 -31.63 0.81) ; 31
( 40.14 -4.70 -32.81 0.88) ; 32
( 39.89 -5.33 -33.88 0.74) ; 33
( 39.40 -6.07 -34.94 0.96) ; 34
( 39.57 -6.90 -36.25 1.18) ; 35
( 39.86 -7.84 -36.81 0.88) ; 36
( 40.15 -7.89 -38.31 0.81) ; 37
( 41.35 -7.41 -38.19 0.81) ; 38
( 41.75 -6.73 -38.50 0.81) ; 39
( 42.37 -6.16 -38.94 0.81) ; 40
( 42.68 -6.06 -40.44 0.81) ; 41
( 42.80 -5.79 -42.63 0.81) ; 42
( 42.76 -5.56 -43.69 1.18) ; 43
( 42.26 -5.85 -44.25 1.18) ; 44
( 42.18 -5.91 -45.75 0.88) ; 45
( 41.90 -6.31 -47.06 0.88) ; 46
( 41.71 -7.02 -47.50 0.88) ; 47
( 41.24 -7.17 -48.69 0.88) ; 48
( 40.37 -7.03 -49.19 0.74) ; 49
( 40.03 -6.83 -50.38 0.74) ; 50
( 39.73 -6.86 -49.56 0.52) ; 51
( 38.46 -7.33 -50.00 0.52) ; 52
( 37.89 -8.05 -50.25 0.52) ; 53
( 37.35 -9.15 -50.25 1.03) ; 54
( 36.68 -9.63 -50.31 1.03) ; 55
( 36.21 -10.22 -50.88 0.66) ; 56
( 34.79 -11.18 -51.25 0.37) ; 57
( 33.96 -12.16 -51.25 0.66) ; 58
( 33.65 -12.70 -51.75 0.88) ; 59
( 32.79 -13.90 -51.75 0.88) ; 60
( 32.32 -14.49 -51.75 0.59) ; 61
( 31.60 -15.71 -51.69 0.37) ; 62
( 31.38 -16.19 -51.69 0.66) ; 63
( 30.71 -17.12 -51.69 0.66) ; 64
( 29.81 -18.09 -51.75 0.22) ; 65
( 28.46 -19.57 -51.88 0.22) ; 66
( 27.59 -20.84 -52.75 0.22) ; 67
( 26.49 -22.08 -52.75 0.52) ; 68
( 25.98 -22.51 -53.69 0.88) ; 69
( 25.53 -22.97 -53.88 1.18) ; 70
( 25.17 -23.43 -54.00 0.74) ; 71
( 23.85 -24.18 -54.00 0.37) ; 72
( 23.22 -24.82 -54.81 0.66) ; 73
( 22.35 -25.64 -56.00 0.81) ; 74
( 22.09 -25.89 -57.50 0.52) ; 75
Normal
) ; End of split
|
( 18.71 -7.16 2.25 1.40) ; 1, R-2-2
( 18.67 -8.85 2.50 0.96) ; 2
( 18.60 -10.69 2.88 0.88) ; 3
( 18.68 -12.11 2.56 0.96) ; 4
( 18.84 -12.95 2.19 0.96) ; 5
( 19.21 -13.90 2.00 0.74) ; 6
( 19.57 -14.99 2.00 0.59) ; 7
( 19.73 -15.39 2.00 0.96) ; 8
( 20.12 -16.19 1.75 0.96) ; 9
( 20.27 -17.10 1.81 0.59) ; 10
( 20.63 -18.12 1.56 0.52) ; 11
( 20.86 -19.04 1.25 0.74) ; 12
( 21.02 -20.40 1.13 0.88) ; 13
( 21.27 -21.18 1.00 0.88) ; 14
( 21.47 -22.24 0.88 0.74) ; 15
( 21.73 -23.91 0.63 0.88) ; 16
( 21.97 -25.21 0.63 0.81) ; 17
( 22.67 -26.88 0.63 0.74) ; 18
( 23.15 -27.36 1.00 0.74) ; 19
( 23.83 -28.21 1.13 0.74) ; 20
( 24.35 -28.73 1.25 0.74) ; 21
( 24.74 -29.98 1.44 0.96) ; 22
( 25.28 -31.25 1.44 1.25) ; 23
( 25.57 -31.81 1.44 1.55) ; 24
( 25.87 -32.30 1.44 1.18) ; 25
( 26.49 -33.07 1.44 0.81) ; 26
( 27.38 -34.02 1.75 0.74) ; 27
( 27.91 -34.92 2.00 0.66) ; 28
( 27.81 -36.53 2.00 0.81) ; 29
( 27.78 -38.09 1.81 0.81) ; 30
( 27.64 -39.02 1.38 0.81) ; 31
( 27.62 -40.05 1.00 1.33) ; 32
( 27.75 -41.11 1.25 0.96) ; 33
( 28.21 -42.00 1.31 0.66) ; 34
( 28.49 -42.56 1.44 0.66) ; 35
( 28.84 -43.20 1.44 0.88) ; 36
( 29.24 -44.45 1.44 0.74) ; 37
( 29.59 -45.55 1.56 0.74) ; 38
( 29.93 -46.64 1.50 0.88) ; 39
( 30.45 -47.68 1.50 0.88) ; 40
( 30.81 -48.63 1.31 0.88) ; 41
( 31.34 -49.52 1.19 1.03) ; 42
( 32.06 -50.68 0.94 1.03) ; 43
( 32.64 -51.73 1.56 1.40) ; 44
( 32.99 -52.75 1.25 1.84) ; 45
( 33.51 -53.27 2.00 1.40) ; 46
( 33.92 -54.00 2.44 0.74) ; 47
( 34.58 -54.48 2.44 0.52) ; 48
( 35.22 -55.17 2.69 0.74) ; 49
( 35.83 -56.09 1.94 0.96) ; 50
( 36.33 -57.57 1.94 1.11) ; 51
( 36.70 -58.65 1.75 0.74) ; 52
( 36.98 -59.67 1.75 0.96) ; 53
( 37.27 -60.68 1.56 0.96) ; 54
( 37.52 -61.89 1.56 0.59) ; 55
( 36.46 -62.99 2.38 1.25) ; 56
( 36.26 -63.77 2.63 1.33) ; 57
( 35.93 -64.38 3.25 0.59) ; 58
( 35.90 -65.12 3.63 0.59) ; 59
( 35.94 -65.79 3.75 0.59) ; 60
( 36.08 -67.22 4.00 0.74) ; 61
( 35.88 -68.00 4.00 0.59) ; 62
( 36.11 -68.93 3.06 1.18) ; 63
( 36.21 -69.24 2.50 1.69) ; 64
( 36.22 -69.68 1.69 1.33) ; 65
( 35.91 -70.22 2.44 0.59) ; 66
( 36.11 -70.78 0.94 0.44) ; 67
( 36.12 -71.66 0.25 0.66) ; 68
( 36.24 -72.87 -0.81 0.66) ; 69
( 36.10 -74.18 -0.88 0.52) ; 70
( 36.41 -75.49 -0.75 0.52) ; 71
( 36.48 -76.53 -0.38 1.11) ; 72
( 36.43 -77.27 -0.31 1.40) ; 73
( 36.52 -78.09 0.06 0.88) ; 74
( 36.40 -78.89 0.38 0.59) ; 75
( 36.12 -80.18 0.50 0.44) ; 76
( 35.93 -80.89 1.31 0.44) ; 77
( 35.89 -81.62 1.88 0.52) ; 78
( 35.43 -82.66 2.63 0.59) ; 79
( 35.16 -83.36 3.13 0.59) ; 80
( 34.99 -84.00 3.81 0.88) ; 81
( 34.58 -84.74 4.00 1.62) ; 82
( 34.41 -85.57 4.25 1.25) ; 83
( 33.89 -86.45 4.50 0.66) ; 84
( 33.41 -87.11 4.75 0.66) ; 85
( 32.87 -88.21 6.25 0.81) ; 86
( 33.12 -88.99 7.25 0.74) ; 87
( 33.53 -89.72 7.56 0.74) ; 88
( 33.88 -90.29 7.63 0.52) ; 89
( 34.36 -91.04 7.69 0.66) ; 90
( 34.80 -92.07 7.69 0.66) ; 91
( 35.54 -92.55 7.69 1.25) ; 92
( 36.04 -93.15 7.69 1.25) ; 93
( 36.45 -93.81 7.88 0.66) ; 94
( 37.00 -94.63 8.00 0.44) ; 95
( 36.26 -95.99 7.25 0.66) ; 96
( 35.72 -97.02 7.38 0.88) ; 97
( 35.25 -97.69 7.31 0.52) ; 98
( 35.07 -98.84 7.31 0.52) ; 99
( 34.85 -100.22 7.31 0.52) ; 100
( 34.50 -100.97 7.31 0.52) ; 101
( 34.17 -100.77 7.31 0.52) ; 102
( 34.03 -101.12 7.31 0.52) ; 103
( 33.75 -101.97 7.56 0.52) ; 104
( 33.70 -102.77 8.25 0.96) ; 105
( 33.44 -103.46 8.31 1.18) ; 106
( 33.44 -103.98 8.81 0.81) ; 107
( 34.13 -104.76 9.31 0.52) ; 108
( 34.47 -105.41 9.31 0.52) ; 109
( 34.62 -106.32 10.19 0.81) ; 110
( 34.59 -107.05 11.31 0.66) ; 111
( 34.73 -108.03 12.69 0.52) ; 112
( 34.83 -108.80 13.19 0.52) ; 113
( 35.08 -109.58 13.31 0.81) ; 114
( 35.16 -110.47 14.13 1.11) ; 115
( 35.32 -111.39 14.13 1.11) ; 116
( 35.24 -112.43 14.94 0.52) ; 117
( 35.11 -113.23 15.38 0.52) ; 118
( 34.94 -114.30 15.44 0.52) ; 119
( 35.40 -115.20 15.50 0.44) ; 120
( 35.57 -116.48 15.50 0.44) ; 121
( 35.73 -117.31 16.06 0.44) ; 122
Normal
) ; End of split
) ; End of split
) ; End of tree
( (Color Magenta)
(Dendrite)
( 6.08 2.23 -2.31 3.39) ; Root
( 6.78 2.85 -3.56 3.09) ; 1, R
(
( 8.39 3.13 -2.88 1.92) ; 1, R-1
( 9.09 2.79 -3.38 2.14) ; 2
( 9.96 2.65 -3.69 2.50) ; 3
(
( 10.84 3.48 -3.69 1.92) ; 1, R-1-1
( 11.58 3.95 -4.13 1.55) ; 2
(
( 12.76 3.83 -4.94 0.66) ; 1, R-1-1-1
( 13.99 3.64 -5.13 0.59) ; 2
( 15.28 3.81 -5.69 0.59) ; 3
( 16.55 4.27 -5.88 0.52) ; 4
( 17.34 4.96 -6.00 0.52) ; 5
( 17.81 5.62 -6.13 0.52) ; 6
( 18.77 5.99 -6.19 0.74) ; 7
( 19.72 6.36 -6.19 0.81) ; 8
( 20.31 6.79 -6.19 1.03) ; 9
( 21.02 7.04 -6.38 1.03) ; 10
( 21.91 7.49 -6.38 0.74) ; 11
( 23.20 8.10 -6.38 0.59) ; 12
( 24.10 8.56 -6.63 0.59) ; 13
( 25.17 9.20 -6.44 1.11) ; 14
( 26.14 9.71 -6.38 1.62) ; 15
( 26.87 10.04 -6.19 1.69) ; 16
( 27.54 10.52 -6.13 1.25) ; 17
( 28.30 11.07 -6.31 0.88) ; 18
( 29.03 11.47 -6.31 1.03) ; 19
( 29.58 11.61 -6.63 0.81) ; 20
( 30.13 11.81 -6.94 0.74) ; 21
( 30.44 12.36 -7.38 0.59) ; 22
( 30.76 12.98 -7.56 0.74) ; 23
( 31.25 13.71 -8.13 0.52) ; 24
( 32.05 14.03 -8.44 0.52) ; 25
( 33.24 14.51 -8.44 0.66) ; 26
( 34.13 14.88 -8.75 0.88) ; 27
( 35.25 15.38 -8.75 1.11) ; 28
( 36.15 15.89 -9.25 0.88) ; 29
( 36.99 16.51 -9.50 1.03) ; 30
( 37.85 16.81 -10.44 1.33) ; 31
( 39.05 16.84 -10.88 1.47) ; 32
( 40.05 17.42 -11.13 1.18) ; 33
( 40.77 17.75 -11.56 0.88) ; 34
( 41.75 18.33 -11.44 0.74) ; 35
( 42.79 18.77 -11.63 0.81) ; 36
( 43.59 19.09 -11.56 0.52) ; 37
( 44.69 19.43 -11.56 0.52) ; 38
( 45.42 19.89 -11.06 1.25) ; 39
( 46.20 20.51 -11.06 1.25) ; 40
( 46.50 21.04 -11.06 1.25) ; 41
( 47.11 21.62 -11.06 0.74) ; 42
( 47.57 22.14 -11.06 0.44) ; 43
( 47.98 22.82 -11.19 0.44) ; 44
( 48.71 23.22 -11.06 0.59) ; 45
( 49.77 23.79 -10.88 1.18) ; 46
( 51.05 24.32 -11.63 1.33) ; 47
( 51.65 24.83 -11.69 1.11) ; 48
( 52.68 25.18 -12.31 1.03) ; 49
( 53.72 25.60 -12.44 1.55) ; 50
( 54.64 25.83 -13.00 1.55) ; 51
( 55.16 26.26 -13.00 0.81) ; 52
( 55.98 26.72 -13.31 0.52) ; 53
( 56.81 27.26 -13.44 0.74) ; 54
( 57.35 27.84 -13.63 0.66) ; 55
( 57.71 28.68 -13.94 0.44) ; 56
( 58.04 29.36 -13.94 0.44) ; 57
( 58.77 29.76 -13.94 0.96) ; 58
( 59.39 29.89 -14.13 0.96) ; 59
( 60.15 29.99 -14.25 0.59) ; 60
( 60.64 30.28 -14.56 0.44) ; 61
( 61.07 30.58 -14.88 0.44) ; 62
( 61.68 31.15 -15.13 0.44) ; 63
( 62.60 31.75 -15.13 0.81) ; 64
( 62.95 32.14 -15.94 1.40) ; 65
( 63.55 32.56 -15.94 2.14) ; 66
( 64.17 32.75 -16.63 2.14) ; 67
( 64.93 33.30 -16.81 1.03) ; 68
( 65.53 33.79 -16.94 0.52) ; 69
( 66.16 34.51 -17.38 0.37) ; 70
( 66.62 35.03 -17.63 0.37) ; 71
( 67.01 35.64 -17.94 1.40) ; 72
( 67.49 35.78 -18.38 2.06) ; 73
( 67.82 36.02 -18.69 2.28) ; 74
( 68.70 36.40 -19.25 0.59) ; 75
( 69.30 36.39 -19.19 0.37) ; 76
( 69.81 36.31 -19.50 0.37) ; 77
( 70.13 36.03 -19.81 0.88) ; 78
( 70.83 35.70 -20.69 1.47) ; 79
( 71.72 35.63 -22.00 1.77) ; 80
( 72.19 35.33 -22.69 1.33) ; 81
( 72.68 35.11 -22.94 0.96) ; 82
( 73.27 34.64 -23.44 0.66) ; 83
( 73.66 34.29 -24.94 0.66) ; 84
( 74.03 34.23 -25.31 0.66) ; 85
( 74.77 34.18 -25.50 0.88) ; 86
( 75.33 34.47 -26.75 0.66) ; 87
( 75.96 34.66 -27.19 0.52) ; 88
( 76.68 34.92 -27.63 0.52) ; 89
( 77.18 35.28 -29.19 0.81) ; 90
( 77.90 35.61 -29.69 1.92) ; 91
( 78.58 36.10 -30.75 2.14) ; 92
( 79.16 36.46 -31.81 0.96) ; 93
( 80.19 36.36 -32.63 0.59) ; 94
( 81.45 36.39 -33.19 0.44) ; 95
( 82.47 36.22 -33.69 0.44) ; 96
( 83.44 36.21 -34.13 1.03) ; 97
( 84.06 36.34 -34.50 1.77) ; 98
( 84.81 36.44 -35.00 2.14) ; 99
( 85.43 36.57 -35.00 0.81) ; 100
( 86.04 36.62 -35.06 0.52) ; 101
( 86.99 36.47 -35.13 0.37) ; 102
( 87.91 36.62 -35.31 0.37) ; 103
( 88.35 36.55 -35.31 0.74) ; 104
( 89.00 36.45 -35.63 0.74) ; 105
( 89.58 36.35 -36.19 0.37) ; 106
( 90.31 36.24 -36.44 0.37) ; 107
( 91.12 36.18 -36.50 0.66) ; 108
( 91.83 36.00 -36.69 1.33) ; 109
( 92.33 35.60 -36.94 1.55) ; 110
( 93.06 35.03 -37.25 0.66) ; 111
( 93.72 34.55 -37.44 1.11) ; 112
( 94.18 34.12 -37.63 1.33) ; 113
Normal
|
( 11.87 4.27 -5.94 1.33) ; 1, R-1-1-2
( 12.58 4.53 -7.38 0.96) ; 2
(
( 13.76 4.86 -7.56 0.66) ; 1, R-1-1-2-1
( 15.25 5.29 -7.56 0.59) ; 2
( 16.15 5.82 -7.56 0.66) ; 3
( 16.81 6.74 -7.56 0.81) ; 4
( 17.52 7.89 -7.63 1.11) ; 5
( 18.24 8.66 -7.69 1.69) ; 6
( 18.85 9.68 -7.75 2.14) ; 7
( 19.41 10.40 -7.75 2.28) ; 8
( 19.62 11.78 -8.06 2.21) ; 9
( 19.86 12.77 -8.63 2.36) ; 10
(
( 19.66 13.40 -9.69 2.14) ; 1, R-1-1-2-1-1
( 19.49 14.17 -9.63 1.40) ; 2
( 19.36 14.77 -9.56 0.74) ; 3
( 19.03 15.57 -9.56 0.66) ; 4
( 18.89 16.11 -9.56 0.66) ; 5
( 19.38 17.29 -9.56 0.44) ; 6
( 19.73 18.57 -9.56 0.74) ; 7
( 19.85 19.36 -9.56 0.96) ; 8
( 20.21 20.12 -9.94 0.74) ; 9
( 20.51 21.11 -9.94 0.96) ; 10
( 20.96 22.07 -10.19 1.18) ; 11
( 21.18 23.00 -10.19 1.18) ; 12
( 21.59 23.67 -10.19 1.33) ; 13
( 22.06 24.34 -10.19 0.74) ; 14
( 22.57 25.66 -10.25 0.52) ; 15
( 22.92 26.43 -10.44 0.59) ; 16
( 23.16 27.50 -10.50 0.74) ; 17
( 23.34 28.65 -10.13 0.74) ; 18
( 24.02 30.01 -10.06 0.66) ; 19
( 24.99 30.96 -10.00 0.74) ; 20
( 25.96 31.41 -10.00 0.88) ; 21
( 27.06 32.26 -10.00 1.03) ; 22
( 28.04 33.22 -10.00 1.11) ; 23
( 29.04 33.87 -9.63 1.69) ; 24
( 29.91 34.63 -9.63 1.47) ; 25
( 30.58 35.12 -9.31 1.18) ; 26
( 31.06 35.85 -9.38 0.81) ; 27
( 31.56 36.66 -9.38 1.40) ; 28
( 32.03 37.25 -9.38 1.69) ; 29
( 32.83 38.08 -10.25 0.88) ; 30
( 33.54 38.79 -11.13 0.96) ; 31
( 34.39 38.95 -11.56 0.81) ; 32
( 35.17 39.65 -11.94 0.96) ; 33
( 36.17 40.30 -12.69 0.81) ; 34
( 36.78 41.32 -12.75 1.11) ; 35
( 37.06 42.15 -13.31 0.96) ; 36
( 37.23 42.79 -13.31 0.59) ; 37
( 37.52 43.64 -13.19 0.37) ; 38
( 37.86 44.39 -13.19 0.37) ; 39
( 37.93 44.83 -13.19 0.37) ; 40
( 37.91 45.64 -13.25 1.03) ; 41
( 37.65 46.35 -13.56 1.84) ; 42
( 37.62 46.66 -12.69 2.58) ; 43
( 37.60 47.40 -12.69 2.28) ; 44
( 37.60 48.36 -12.69 1.47) ; 45
( 37.60 48.88 -12.69 0.66) ; 46
( 37.68 49.83 -12.69 0.52) ; 47
( 37.85 50.47 -12.69 0.52) ; 48
( 38.16 50.94 -12.75 0.52) ; 49
( 38.43 51.79 -13.19 0.88) ; 50
( 38.46 52.81 -13.44 1.92) ; 51
( 38.40 53.89 -13.94 1.47) ; 52
( 38.50 54.98 -14.25 0.59) ; 53
( 38.55 55.34 -14.44 0.59) ; 54
( 38.27 55.91 -14.75 0.88) ; 55
( 38.28 56.43 -15.94 1.11) ; 56
( 38.36 56.93 -16.25 0.74) ; 57
( 38.56 57.79 -16.94 0.44) ; 58
( 38.72 58.80 -17.38 0.52) ; 59
( 39.51 59.48 -17.56 0.74) ; 60
( 40.01 60.29 -17.69 0.37) ; 61
( 40.64 61.01 -17.94 0.37) ; 62
( 41.10 61.53 -18.25 0.66) ; 63
( 41.83 61.93 -18.31 0.96) ; 64
( 42.71 62.31 -18.63 1.33) ; 65
( 43.30 62.66 -19.13 0.66) ; 66
( 44.15 62.90 -19.50 0.52) ; 67
( 44.92 63.52 -19.94 1.03) ; 68
( 45.59 64.00 -20.69 1.33) ; 69
( 46.31 64.33 -20.88 0.96) ; 70
( 47.05 64.73 -21.94 0.59) ; 71
( 47.99 65.02 -23.44 0.88) ; 72
( 48.84 65.63 -24.44 1.03) ; 73
( 49.45 65.75 -25.13 1.40) ; 74
( 49.98 66.27 -26.63 1.69) ; 75
( 50.04 67.07 -28.25 0.81) ; 76
( 50.35 67.62 -29.13 0.59) ; 77
( 50.85 67.98 -29.50 1.18) ; 78
( 51.27 68.28 -30.13 1.77) ; 79
( 51.39 69.00 -31.88 0.74) ; 80
( 51.33 70.04 -32.06 0.52) ; 81
( 51.11 70.60 -32.63 0.74) ; 82
( 51.20 71.62 -33.19 0.96) ; 83
( 51.30 72.19 -35.00 1.11) ; 84
( 51.31 72.79 -35.38 1.40) ; 85
( 51.73 73.53 -35.69 0.74) ; 86
( 51.98 74.16 -36.25 0.59) ; 87
( 52.31 74.85 -37.38 1.25) ; 88
( 52.57 75.55 -38.13 2.14) ; 89
( 52.62 76.36 -39.31 1.33) ; 90
( 52.93 76.90 -39.75 0.52) ; 91
( 53.59 77.75 -40.38 0.37) ; 92
( 53.95 78.60 -40.69 0.44) ; 93
( 54.27 79.22 -40.81 1.18) ; 94
( 54.35 79.72 -41.13 1.84) ; 95
( 54.23 80.40 -40.63 1.11) ; 96
( 53.94 80.89 -40.19 0.44) ; 97
( 53.47 81.70 -39.88 0.66) ; 98
( 53.56 82.28 -39.63 0.66) ; 99
Normal
|
( 20.12 13.57 -9.63 0.96) ; 1, R-1-1-2-1-2
( 20.46 14.33 -11.13 0.81) ; 2
( 21.13 15.18 -11.38 0.96) ; 3
( 22.23 15.60 -12.19 0.96) ; 4
( 23.15 15.75 -12.38 1.11) ; 5
( 23.98 15.40 -12.69 0.96) ; 6
( 24.85 15.63 -12.94 0.81) ; 7
( 25.47 15.83 -13.75 1.11) ; 8
( 25.86 16.36 -14.25 1.40) ; 9
( 26.33 16.95 -15.75 1.11) ; 10
( 26.54 16.92 -17.31 0.88) ; 11
( 27.08 17.05 -18.44 0.88) ; 12
( 27.64 17.26 -19.25 1.18) ; 13
( 28.34 17.89 -19.75 1.47) ; 14
( 28.69 18.28 -20.88 1.84) ; 15
( 29.07 18.73 -21.94 1.69) ; 16
( 29.66 19.24 -22.63 1.40) ; 17
( 29.86 19.50 -24.25 1.11) ; 18
( 29.94 20.00 -25.56 0.81) ; 19
( 30.18 21.01 -25.75 0.44) ; 20
( 30.85 22.00 -26.19 0.66) ; 21
( 31.86 23.18 -26.25 1.62) ; 22
( 32.35 23.91 -26.94 1.84) ; 23
( 32.77 25.18 -28.69 0.96) ; 24
( 33.05 25.95 -29.56 0.66) ; 25
( 33.18 26.82 -30.69 0.66) ; 26
( 33.71 27.32 -31.13 0.66) ; 27
( 34.47 27.42 -31.31 0.66) ; 28
( 35.51 27.86 -31.88 0.96) ; 29
( 36.24 28.19 -33.81 2.14) ; 30
( 36.82 28.10 -33.94 2.95) ; 31
( 37.55 28.05 -33.94 2.95) ; 32
( 38.31 27.64 -33.94 1.55) ; 33
( 39.06 27.22 -35.00 0.88) ; 34
( 39.89 26.79 -35.56 0.81) ; 35
( 41.04 26.47 -36.25 0.74) ; 36
( 41.89 26.25 -36.56 1.03) ; 37
( 42.32 26.11 -37.38 1.33) ; 38
( 43.22 26.12 -37.94 1.11) ; 39
( 44.09 26.43 -39.69 0.74) ; 40
( 45.93 26.72 -41.44 0.52) ; 41
( 46.72 27.04 -42.50 0.81) ; 42
( 47.18 27.11 -43.06 1.62) ; 43
( 47.79 27.24 -43.25 2.50) ; 44
( 48.67 27.55 -43.56 2.50) ; 45
( 49.46 27.35 -43.75 1.11) ; 46
( 50.07 27.03 -43.75 0.66) ; 47
( 51.02 26.43 -43.75 0.66) ; 48
( 52.50 26.35 -44.75 0.66) ; 49
( 53.47 26.79 -46.06 0.81) ; 50
( 54.14 26.38 -46.56 0.59) ; 51
( 55.06 26.02 -46.69 0.81) ; 52
( 55.65 25.99 -47.06 1.69) ; 53
( 56.69 25.98 -47.50 2.50) ; 54
( 57.22 25.97 -47.94 2.50) ; 55
( 57.85 25.73 -48.63 2.06) ; 56
( 58.48 25.48 -49.00 1.11) ; 57
( 59.54 26.05 -49.19 0.52) ; 58
( 61.20 26.16 -49.50 0.52) ; 59
( 62.41 26.26 -49.75 0.52) ; 60
( 62.84 26.64 -50.00 1.25) ; 61
( 63.91 26.83 -50.00 1.99) ; 62
( 64.84 26.99 -50.19 1.99) ; 63
( 66.06 27.68 -50.44 0.81) ; 64
( 67.14 28.33 -50.44 0.74) ; 65
( 68.27 29.14 -50.88 0.52) ; 66
( 69.34 29.78 -51.13 0.44) ; 67
( 70.69 30.30 -51.13 0.66) ; 68
( 72.00 30.54 -50.94 0.66) ; 69
( 72.90 31.00 -50.69 0.96) ; 70
( 73.49 31.49 -50.38 1.77) ; 71
( 74.20 31.68 -50.19 2.58) ; 72
( 74.84 31.95 -50.19 2.21) ; 73
( 75.27 32.39 -50.19 0.88) ; 74
( 75.87 32.82 -50.19 0.59) ; 75
( 77.05 33.67 -50.19 0.29) ; 76
( 78.99 34.62 -50.44 0.29) ; 77
( 79.54 34.76 -50.44 0.29) ; 78
( 80.19 35.17 -50.44 0.66) ; 79
( 80.89 35.80 -50.75 1.03) ; 80
( 81.49 36.30 -50.75 0.59) ; 81
( 82.09 37.68 -50.81 0.52) ; 82
( 82.73 38.91 -52.00 0.81) ; 83
( 82.59 39.46 -52.00 1.69) ; 84
( 82.86 40.22 -52.63 1.69) ; 85
Normal
) ; End of split
|
( 11.60 4.68 -8.88 0.81) ; 1, R-1-1-2-2
( 10.93 4.79 -11.00 0.74) ; 2
( 11.20 5.49 -11.63 0.74) ; 3
( 11.94 5.96 -11.81 0.74) ; 4
( 13.39 7.06 -11.81 0.74) ; 5
( 14.58 7.54 -12.00 0.74) ; 6
( 15.26 8.54 -12.69 0.59) ; 7
( 14.86 9.79 -13.56 0.59) ; 8
( 14.91 10.60 -14.06 0.88) ; 9
( 15.05 11.90 -15.13 0.88) ; 10
( 15.20 12.84 -15.56 1.03) ; 11
( 15.88 13.40 -17.13 0.88) ; 12
( 16.42 13.98 -18.69 1.18) ; 13
( 17.06 14.25 -19.81 0.96) ; 14
( 17.76 14.44 -21.38 0.66) ; 15
( 18.36 14.93 -22.00 0.66) ; 16
( 19.02 15.34 -23.25 1.11) ; 17
( 19.44 16.10 -25.00 1.25) ; 18
( 19.78 16.34 -26.19 1.62) ; 19
( 19.87 16.91 -27.13 1.25) ; 20
( 21.09 17.09 -28.06 0.96) ; 21
( 22.04 17.46 -29.19 0.66) ; 22
( 23.32 17.99 -31.19 0.66) ; 23
( 24.26 19.18 -32.00 0.96) ; 24
( 24.97 19.43 -33.38 1.69) ; 25
( 25.81 19.60 -34.06 2.06) ; 26
( 26.59 19.77 -34.38 1.18) ; 27
( 27.75 20.04 -34.88 0.81) ; 28
( 28.58 20.13 -35.50 0.74) ; 29
( 29.38 20.44 -36.31 1.11) ; 30
( 29.72 20.76 -37.81 1.47) ; 31
( 29.95 21.24 -39.31 1.11) ; 32
( 30.24 22.53 -40.50 0.88) ; 33
( 30.50 22.78 -42.25 1.18) ; 34
( 30.72 23.26 -43.13 1.62) ; 35
( 30.84 23.54 -44.06 1.18) ; 36
( 31.20 24.37 -46.25 0.81) ; 37
( 31.69 25.10 -46.81 1.11) ; 38
( 32.36 25.15 -48.19 1.40) ; 39
( 31.78 25.68 -49.38 1.40) ; 40
( 31.55 25.65 -51.19 1.62) ; 41
( 31.28 25.32 -53.88 1.40) ; 42
( 31.00 25.51 -56.31 1.25) ; 43
( 30.49 25.08 -59.94 1.40) ; 44
( 29.00 24.65 -61.75 1.03) ; 45
( 27.49 24.07 -62.31 1.03) ; 46
( 26.99 23.26 -62.50 0.81) ; 47
( 26.36 22.62 -63.56 0.81) ; 48
( 26.07 22.15 -65.38 1.11) ; 49
( 25.97 21.06 -66.19 1.11) ; 50
( 26.41 20.03 -67.88 0.81) ; 51
( 26.72 19.16 -69.31 1.18) ; 52
( 26.98 18.45 -70.38 1.25) ; 53
Normal
) ; End of split
) ; End of split
|
( 10.57 1.96 -4.56 0.88) ; 1, R-1-2
( 11.41 1.16 -5.75 0.74) ; 2
( 12.47 0.89 -5.75 0.74) ; 3
(
( 12.49 0.91 -5.94 0.88) ; 1, R-1-2-1
( 13.23 0.43 -6.75 0.88) ; 2
( 13.60 -0.08 -7.56 1.03) ; 3
( 14.03 -0.66 -9.19 0.96) ; 4
( 13.89 -1.53 -10.69 0.81) ; 5
( 13.66 -2.01 -13.25 0.81) ; 6
( 13.95 -3.02 -13.81 0.66) ; 7
( 14.34 -3.89 -15.13 0.66) ; 8
( 14.71 -4.77 -16.44 0.66) ; 9
( 15.19 -5.51 -17.00 0.66) ; 10
( 16.36 -6.66 -17.81 0.88) ; 11
( 17.37 -7.85 -17.25 1.18) ; 12
( 17.72 -8.43 -18.38 1.47) ; 13
(
( 17.15 -9.23 -19.19 1.03) ; 1, R-1-2-1-1
( 16.62 -10.62 -20.38 0.74) ; 2
( 16.12 -12.39 -21.06 0.52) ; 3
( 15.85 -13.68 -22.44 0.52) ; 4
( 15.68 -14.69 -22.75 0.52) ; 5
( 15.62 -15.57 -23.69 0.74) ; 6
( 15.42 -16.80 -24.13 0.74) ; 7
( 15.61 -17.50 -25.75 0.59) ; 8
( 16.68 -17.81 -24.19 0.88) ; 9
( 17.64 -18.34 -24.75 0.96) ; 10
( 18.52 -18.92 -25.38 0.81) ; 11
( 19.51 -19.22 -26.88 0.88) ; 12
( 20.14 -19.54 -29.38 0.66) ; 13
( 21.24 -20.16 -30.69 0.44) ; 14
( 22.19 -20.76 -30.69 0.44) ; 15
( 23.71 -21.00 -31.50 0.74) ; 16
( 24.13 -21.21 -32.38 1.11) ; 17
( 25.10 -21.15 -32.94 1.40) ; 18
( 26.41 -21.36 -32.94 0.66) ; 19
( 27.44 -21.95 -33.56 0.44) ; 20
( 28.66 -22.74 -34.25 0.74) ; 21
( 29.12 -23.11 -35.38 1.11) ; 22
( 29.49 -24.06 -36.19 1.77) ; 23
( 30.10 -24.97 -36.81 0.59) ; 24
( 30.65 -25.65 -38.06 0.44) ; 25
( 31.62 -26.78 -38.69 0.37) ; 26
( 32.10 -27.52 -39.63 0.37) ; 27
( 32.97 -28.17 -40.44 0.74) ; 28
( 34.26 -28.52 -41.31 0.96) ; 29
( 34.53 -29.09 -42.19 0.66) ; 30
( 34.95 -29.81 -44.19 0.88) ; 31
( 35.51 -30.05 -45.44 1.77) ; 32
( 36.33 -30.48 -45.75 2.14) ; 33
( 36.93 -31.39 -48.00 0.81) ; 34
( 37.80 -32.49 -48.75 0.88) ; 35
( 38.63 -32.99 -49.44 1.18) ; 36
( 39.20 -33.60 -50.63 0.74) ; 37
( 41.06 -34.56 -51.25 0.59) ; 38
( 42.18 -35.48 -52.13 0.59) ; 39
( 42.49 -35.90 -52.25 0.96) ; 40
( 43.05 -36.57 -52.69 1.84) ; 41
( 43.73 -36.99 -52.69 2.65) ; 42
( 44.65 -37.79 -52.69 1.69) ; 43
( 44.88 -38.72 -52.69 0.74) ; 44
( 45.71 -39.59 -53.06 0.74) ; 45
( 46.21 -40.63 -53.50 0.59) ; 46
( 47.00 -41.27 -53.69 0.29) ; 47
( 48.36 -42.60 -54.13 0.59) ; 48
( 48.34 -43.19 -54.81 1.03) ; 49
( 48.90 -43.94 -54.88 0.59) ; 50
( 49.24 -45.04 -55.06 0.29) ; 51
( 49.41 -46.77 -55.38 0.29) ; 52
( 49.57 -47.24 -55.56 1.11) ; 53
( 49.72 -48.14 -56.06 1.99) ; 54
( 50.17 -49.10 -56.44 1.03) ; 55
( 50.62 -49.98 -56.88 0.59) ; 56
( 52.35 -51.82 -57.25 0.37) ; 57
( 52.39 -51.98 -57.25 0.37) ; 58
( 52.70 -52.84 -57.25 0.74) ; 59
( 52.93 -53.76 -57.88 1.18) ; 60
( 53.48 -54.52 -58.38 1.40) ; 61
( 54.36 -55.62 -59.00 0.59) ; 62
( 54.78 -56.72 -60.00 1.11) ; 63
( 55.67 -57.53 -60.44 1.18) ; 64
( 56.09 -58.19 -61.25 0.74) ; 65
( 56.85 -58.98 -61.31 0.52) ; 66
( 57.92 -59.81 -61.38 0.66) ; 67
( 58.74 -60.76 -61.63 0.66) ; 68
( 59.00 -60.94 -61.75 1.03) ; 69
( 59.50 -61.55 -61.88 1.40) ; 70
( 60.09 -62.08 -62.25 1.40) ; 71
( 60.36 -62.71 -62.44 0.88) ; 72
( 60.91 -63.47 -61.81 0.59) ; 73
( 61.50 -64.45 -61.81 0.66) ; 74
( 62.02 -65.42 -61.81 0.29) ; 75
Normal
|
( 18.40 -7.68 -18.50 1.18) ; 1, R-1-2-1-2
( 19.07 -7.27 -17.31 0.74) ; 2
( 21.35 -6.97 -18.75 0.59) ; 3
( 23.27 -6.61 -18.94 0.59) ; 4
( 24.19 -6.02 -19.94 0.74) ; 5
( 26.03 -5.71 -20.38 0.74) ; 6
( 28.20 -4.72 -22.94 0.44) ; 7
( 29.22 -5.33 -24.13 0.74) ; 8
( 29.93 -5.52 -25.75 0.96) ; 9
( 30.07 -5.61 -28.44 1.33) ; 10
( 30.15 -5.56 -29.25 0.88) ; 11
( 30.78 -5.35 -31.50 0.81) ; 12
( 31.09 -5.77 -33.44 0.81) ; 13
( 31.41 -6.56 -33.81 0.81) ; 14
( 31.92 -7.09 -34.31 0.81) ; 15
( 33.08 -7.35 -35.44 0.81) ; 16
( 33.31 -6.86 -38.25 0.81) ; 17
( 33.93 -6.67 -38.88 1.11) ; 18
( 35.41 -6.75 -39.94 0.74) ; 19
( 37.06 -6.72 -41.31 0.74) ; 20
( 38.07 -7.84 -43.50 0.44) ; 21
( 38.11 -8.59 -47.25 0.96) ; 22
( 38.50 -8.94 -47.81 0.96) ; 23
( 39.37 -9.53 -49.50 1.03) ; 24
Generated
) ; End of split
|
( 12.95 1.04 -4.06 0.66) ; 1, R-1-2-2
( 13.26 1.13 -2.75 0.52) ; 2
( 13.55 1.08 -0.13 0.52) ; 3
( 14.75 -0.28 0.25 0.52) ; 4
( 15.78 -0.89 0.25 0.52) ; 5
( 17.11 -1.40 0.38 0.52) ; 6
( 17.84 -1.96 -2.06 0.66) ; 7
( 18.84 -3.23 -2.38 0.88) ; 8
( 19.68 -4.47 -5.75 0.88) ; 9
( 20.50 -6.38 -6.50 0.74) ; 10
( 21.21 -7.97 -7.81 0.59) ; 11
( 21.98 -9.27 -9.06 0.59) ; 12
( 22.89 -10.60 -9.44 0.59) ; 13
( 23.58 -11.90 -9.44 0.59) ; 14
( 23.98 -13.14 -9.44 0.59) ; 15
( 24.28 -14.08 -9.44 0.59) ; 16
( 24.66 -15.40 -9.69 0.59) ; 17
( 24.95 -16.92 -9.88 0.81) ; 18
( 25.14 -18.00 -10.06 0.81) ; 19
( 25.54 -18.80 -10.13 0.44) ; 20
( 26.18 -20.38 -10.13 0.44) ; 21
( 26.38 -21.52 -10.38 0.74) ; 22
( 26.26 -22.24 -10.63 0.74) ; 23
( 26.40 -23.30 -10.88 0.44) ; 24
( 26.73 -24.46 -9.69 0.44) ; 25
( 27.01 -25.61 -9.63 0.59) ; 26
( 27.70 -27.28 -9.31 0.74) ; 27
( 28.33 -28.49 -8.88 0.88) ; 28
( 28.96 -29.70 -8.63 0.52) ; 29
( 29.79 -31.08 -8.63 0.52) ; 30
( 30.74 -32.28 -7.81 0.37) ; 31
( 30.92 -33.42 -10.31 0.66) ; 32
( 31.04 -34.62 -10.31 0.66) ; 33
( 31.32 -36.14 -10.56 0.52) ; 34
( 30.75 -36.86 -11.50 0.52) ; 35
( 29.80 -37.68 -11.81 0.59) ; 36
( 29.70 -38.33 -11.81 0.59) ; 37
( 29.73 -39.07 -12.50 0.74) ; 38
( 29.94 -40.15 -13.81 0.59) ; 39
( 30.46 -41.04 -14.81 0.88) ; 40
( 30.76 -41.53 -15.13 1.11) ; 41
( 31.46 -42.31 -17.13 0.96) ; 42
( 32.36 -43.19 -18.63 0.96) ; 43
( 33.25 -43.70 -18.69 0.59) ; 44
( 33.89 -44.84 -19.56 0.59) ; 45
( 34.57 -46.21 -19.63 0.88) ; 46
( 35.45 -46.35 -20.13 0.88) ; 47
( 36.36 -47.16 -21.50 0.59) ; 48
( 36.86 -47.75 -21.50 0.59) ; 49
( 38.30 -48.57 -22.38 0.59) ; 50
( 39.37 -48.89 -22.94 0.81) ; 51
( 40.02 -48.99 -23.75 1.03) ; 52
( 40.59 -49.15 -24.38 1.03) ; 53
( 41.53 -49.38 -24.81 1.03) ; 54
(
( 42.70 -49.94 -25.38 0.59) ; 1, R-1-2-2-1
( 44.20 -50.39 -25.56 0.81) ; 2
( 44.84 -50.57 -26.63 0.81) ; 3
( 45.25 -50.86 -27.25 1.03) ; 4
( 45.77 -51.38 -28.13 1.03) ; 5
( 46.43 -51.86 -28.13 0.66) ; 6
( 46.70 -52.49 -29.44 0.52) ; 7
( 47.57 -53.59 -31.19 0.52) ; 8
Normal
|
( 41.06 -50.49 -24.81 0.59) ; 1, R-1-2-2-2
( 40.79 -51.19 -24.94 0.59) ; 2
( 40.66 -52.05 -24.25 0.66) ; 3
( 40.50 -52.62 -24.44 0.81) ; 4
( 40.28 -53.03 -24.63 0.81) ; 5
( 40.06 -53.88 -25.19 0.59) ; 6
( 39.91 -54.38 -25.50 0.59) ; 7
( 39.98 -54.91 -26.69 0.59) ; 8
( 40.00 -55.28 -26.75 0.96) ; 9
( 39.84 -55.78 -26.81 1.69) ; 10
( 39.59 -56.40 -27.06 2.65) ; 11
( 39.34 -57.03 -27.25 1.84) ; 12
( 39.31 -57.76 -28.44 0.96) ; 13
( 39.78 -58.57 -29.25 0.59) ; 14
( 39.93 -59.49 -29.25 0.88) ; 15
( 39.86 -60.58 -29.88 0.52) ; 16
( 39.77 -61.68 -30.38 0.52) ; 17
( 39.87 -62.44 -30.81 0.88) ; 18
( 40.11 -63.28 -30.81 0.88) ; 19
( 40.01 -63.94 -31.38 1.11) ; 20
( 39.98 -64.60 -31.94 1.47) ; 21
( 39.95 -64.74 -32.06 1.47) ; 22
( 39.87 -65.24 -32.44 0.96) ; 23
( 39.98 -66.01 -32.44 0.52) ; 24
( 39.98 -66.52 -32.88 0.52) ; 25
( 39.87 -67.16 -33.13 0.81) ; 26
( 39.94 -67.62 -33.19 1.25) ; 27
( 39.77 -68.26 -33.88 1.40) ; 28
( 39.64 -69.06 -35.19 0.59) ; 29
Normal
) ; End of split
) ; End of split
) ; End of split
|
( 6.84 3.96 -2.69 1.47) ; 1, R-2
( 7.04 5.19 -1.69 1.47) ; 2
( 7.93 6.16 -1.69 1.25) ; 3
( 8.64 6.86 -2.13 1.18) ; 4
( 9.18 7.88 -3.00 1.25) ; 5
( 9.44 9.02 -3.25 1.47) ; 6
( 9.68 10.10 -3.63 2.36) ; 7
( 9.60 11.52 -4.38 2.43) ; 8
( 9.67 12.40 -5.25 2.14) ; 9
( 9.73 13.72 -5.44 1.77) ; 10
( 10.16 14.54 -5.63 1.77) ; 11
(
( 9.30 15.26 -5.94 0.96) ; 1, R-2-1
( 8.40 16.14 -6.13 0.59) ; 2
( 7.67 17.15 -6.44 0.74) ; 3
( 7.38 18.23 -6.44 0.74) ; 4
( 7.12 18.94 -6.50 0.52) ; 5
( 6.51 19.77 -6.88 0.66) ; 6
( 5.90 20.10 -7.13 1.25) ; 7
( 5.31 20.70 -8.44 1.25) ; 8
( 5.22 21.09 -9.38 1.11) ; 9
( 4.85 21.96 -10.81 0.74) ; 10
( 4.65 23.11 -11.63 0.59) ; 11
( 4.42 24.03 -12.56 0.52) ; 12
( 4.71 24.87 -12.88 0.37) ; 13
( 5.12 25.62 -13.06 1.03) ; 14
( 4.85 26.18 -14.00 1.62) ; 15
( 4.73 27.39 -15.69 1.47) ; 16
( 4.82 28.06 -16.00 1.55) ; 17
( 4.58 28.85 -17.63 1.69) ; 18
( 4.66 29.35 -18.31 0.96) ; 19
( 4.56 30.11 -19.25 0.74) ; 20
( 4.68 30.90 -19.75 1.03) ; 21
( 5.16 31.64 -20.75 1.18) ; 22
( 5.31 32.06 -21.81 0.59) ; 23
( 5.36 32.87 -22.19 0.59) ; 24
( 5.12 33.20 -22.94 0.96) ; 25
( 4.85 33.91 -23.38 1.25) ; 26
( 4.80 34.50 -26.25 0.66) ; 27
( 4.77 34.81 -27.13 0.66) ; 28
( 4.43 35.45 -27.25 0.96) ; 29
( 4.14 36.46 -28.69 0.66) ; 30
( 4.58 37.35 -29.44 0.52) ; 31
( 5.19 37.85 -29.81 0.52) ; 32
( 5.49 38.39 -30.31 0.59) ; 33
( 5.87 38.93 -31.44 0.74) ; 34
( 6.41 39.50 -32.44 0.52) ; 35
( 6.74 39.67 -33.31 0.52) ; 36
( 7.12 40.21 -33.81 0.52) ; 37
( 7.64 41.16 -34.31 0.81) ; 38
( 7.94 41.63 -35.69 1.55) ; 39
( 8.58 42.35 -36.69 1.84) ; 40
( 8.81 42.83 -38.50 1.03) ; 41
( 9.29 43.56 -39.25 0.66) ; 42
( 9.44 43.99 -40.19 0.66) ; 43
( 9.76 44.60 -41.00 0.59) ; 44
( 9.86 45.70 -41.88 0.74) ; 45
( 9.76 46.53 -42.25 0.74) ; 46
( 9.57 47.67 -43.19 0.44) ; 47
( 9.68 48.31 -43.63 0.44) ; 48
( 9.98 49.31 -45.63 0.37) ; 49
( 10.56 50.62 -43.44 0.52) ; 50
( 10.70 51.48 -43.63 0.52) ; 51
( 11.30 51.98 -45.50 0.66) ; 52
( 11.82 52.42 -45.50 0.66) ; 53
( 12.55 53.26 -46.50 0.81) ; 54
( 13.68 53.63 -48.00 0.59) ; 55
( 14.32 54.35 -48.75 0.44) ; 56
( 14.84 54.85 -49.44 0.66) ; 57
( 15.59 55.33 -50.69 1.03) ; 58
( 15.91 55.42 -51.50 1.55) ; 59
( 16.40 55.72 -51.50 1.55) ; 60
( 16.78 56.25 -51.63 0.74) ; 61
( 16.99 56.66 -52.19 0.37) ; 62
( 17.39 57.26 -52.81 0.66) ; 63
( 17.87 58.00 -53.31 0.96) ; 64
( 18.20 58.61 -53.50 0.52) ; 65
( 18.56 59.00 -54.13 0.37) ; 66
( 18.87 59.55 -55.00 0.37) ; 67
( 19.17 60.02 -56.00 0.96) ; 68
( 18.87 60.95 -56.81 1.84) ; 69
( 18.65 61.43 -57.88 1.84) ; 70
( 18.36 61.99 -59.00 1.03) ; 71
( 18.49 62.79 -61.88 0.74) ; 72
( 18.39 63.10 -63.25 1.03) ; 73
( 18.36 63.40 -64.88 1.33) ; 74
( 18.10 64.11 -66.06 1.62) ; 75
( 17.82 64.22 -67.06 1.84) ; 76
( 17.55 64.42 -68.75 1.40) ; 77
( 18.10 65.07 -68.88 0.59) ; 78
( 18.30 65.86 -69.31 0.59) ; 79
( 18.58 66.18 -69.75 0.59) ; 80
( 18.80 66.66 -70.06 0.81) ; 81
( 19.43 67.30 -72.06 0.52) ; 82
Normal
|
( 10.81 15.39 -5.63 0.81) ; 1, R-2-2
( 10.95 16.25 -6.81 0.81) ; 2
( 10.90 16.85 -7.50 1.11) ; 3
( 10.90 17.37 -8.81 1.11) ; 4
( 10.82 18.27 -9.31 0.81) ; 5
( 10.61 18.82 -10.44 0.81) ; 6
( 9.85 19.68 -10.44 0.74) ; 7
( 9.16 20.53 -10.56 0.96) ; 8
( 9.13 21.72 -11.19 1.11) ; 9
( 8.94 22.86 -11.50 1.18) ; 10
( 8.09 23.58 -11.75 0.81) ; 11
( 7.51 24.19 -12.56 1.11) ; 12
( 8.36 24.88 -13.69 1.40) ; 13
( 8.80 25.70 -14.63 1.92) ; 14
( 8.40 26.43 -15.25 1.40) ; 15
( 8.55 27.37 -15.88 0.96) ; 16
( 9.07 28.32 -15.88 0.81) ; 17
( 9.50 29.59 -17.63 0.96) ; 18
( 9.54 30.39 -17.63 0.74) ; 19
( 9.69 31.33 -17.75 0.74) ; 20
( 9.65 32.45 -18.94 1.18) ; 21
( 9.66 32.52 -19.81 1.55) ; 22
( 9.77 33.24 -20.69 1.55) ; 23
( 10.24 33.83 -21.19 1.84) ; 24
( 10.74 34.65 -22.38 1.11) ; 25
( 10.88 35.51 -22.94 0.74) ; 26
( 10.56 37.27 -23.19 0.96) ; 27
( 10.73 38.34 -23.56 0.96) ; 28
( 11.52 39.11 -26.13 0.66) ; 29
( 11.62 40.21 -27.13 1.33) ; 30
( 11.61 41.09 -28.31 1.69) ; 31
( 11.60 41.47 -28.50 1.40) ; 32
(
( 11.20 42.71 -29.44 0.59) ; 1, R-2-2-1
( 10.71 43.82 -29.69 0.52) ; 2
( 10.55 44.74 -30.31 0.52) ; 3
( 10.34 45.29 -30.69 0.52) ; 4
( 9.98 45.79 -31.06 0.52) ; 5
( 9.06 46.68 -31.75 0.81) ; 6
( 8.55 47.20 -32.63 1.18) ; 7
( 8.35 47.38 -32.88 1.62) ; 8
( 8.10 48.08 -33.94 1.84) ; 9
( 7.52 48.69 -33.94 1.03) ; 10
( 6.47 49.08 -35.31 0.59) ; 11
( 5.36 49.19 -36.31 0.59) ; 12
( 4.63 49.23 -37.00 0.96) ; 13
( 4.15 49.53 -38.81 1.77) ; 14
( 3.24 49.90 -40.75 1.62) ; 15
( 2.72 50.86 -41.00 1.11) ; 16
( 2.50 51.41 -42.31 0.74) ; 17
( 2.01 52.09 -43.88 0.37) ; 18
( 1.98 52.76 -43.88 0.37) ; 19
( 2.53 54.05 -43.88 0.37) ; 20
( 3.44 55.09 -44.63 0.74) ; 21
( 4.16 56.30 -44.63 0.52) ; 22
( 4.21 57.12 -45.94 0.81) ; 23
( 4.22 57.63 -46.63 1.18) ; 24
( 4.39 58.27 -47.25 1.62) ; 25
( 4.69 58.74 -47.25 1.18) ; 26
( 5.09 59.34 -47.25 0.74) ; 27
( 5.20 60.07 -48.50 0.37) ; 28
( 5.52 60.68 -48.50 0.44) ; 29
( 5.96 62.02 -48.50 1.18) ; 30
( 6.40 62.98 -50.69 1.92) ; 31
( 6.52 63.71 -51.44 1.92) ; 32
( 6.38 64.69 -52.63 1.33) ; 33
( 6.55 65.33 -52.81 0.81) ; 34
( 7.72 66.55 -53.06 0.59) ; 35
( 8.33 67.11 -53.06 0.59) ; 36
( 9.29 68.00 -54.25 1.33) ; 37
( 10.20 68.53 -54.75 0.88) ; 38
( 11.68 68.95 -55.13 0.52) ; 39
( 12.27 69.39 -55.56 0.88) ; 40
( 12.89 70.03 -56.88 1.18) ; 41
( 13.22 70.71 -57.31 0.44) ; 42
( 13.75 71.66 -57.94 0.22) ; 43
( 14.71 72.54 -58.00 0.44) ; 44
( 15.82 72.96 -58.44 0.59) ; 45
( 16.46 73.23 -58.69 0.37) ; 46
( 17.19 73.64 -59.31 0.74) ; 47
( 17.69 73.99 -59.38 1.55) ; 48
( 18.29 74.43 -59.38 1.84) ; 49
( 18.95 74.84 -59.38 0.59) ; 50
( 20.07 75.33 -60.13 0.37) ; 51
( 20.95 75.70 -60.31 0.37) ; 52
Normal
|
( 12.23 42.30 -29.56 0.74) ; 1, R-2-2-2
( 12.80 42.58 -31.13 0.74) ; 2
( 12.92 43.37 -31.63 1.03) ; 3
( 12.98 44.25 -33.06 0.59) ; 4
( 13.19 45.55 -33.25 0.66) ; 5
( 13.31 45.83 -34.63 0.59) ; 6
( 13.54 46.31 -36.44 0.59) ; 7
( 13.22 47.17 -36.50 0.59) ; 8
( 12.78 48.13 -37.56 0.59) ; 9
( 12.31 48.95 -38.19 0.96) ; 10
( 12.14 49.71 -39.81 1.77) ; 11
( 11.78 50.29 -40.25 2.14) ; 12
( 11.33 51.18 -41.00 1.69) ; 13
( 11.25 51.64 -41.88 1.25) ; 14
( 11.33 52.14 -43.50 0.96) ; 15
( 10.84 51.91 -43.19 0.74) ; 16
( 10.39 51.84 -45.56 0.66) ; 17
( 9.73 52.39 -47.38 0.59) ; 18
( 9.66 52.92 -47.75 0.96) ; 19
( 9.36 53.41 -47.75 1.84) ; 20
( 8.86 53.94 -48.50 2.28) ; 21
( 8.66 55.07 -48.94 0.81) ; 22
( 8.50 56.43 -50.56 0.44) ; 23
( 8.65 57.82 -50.81 0.44) ; 24
( 8.99 58.57 -51.75 0.81) ; 25
( 8.69 59.00 -51.88 1.55) ; 26
( 8.62 59.52 -51.88 1.55) ; 27
( 8.39 59.93 -52.38 0.74) ; 28
( 8.24 60.48 -53.69 0.52) ; 29
Normal
) ; End of split
) ; End of split
) ; End of split
) ; End of tree
( (Color Magenta)
(Dendrite)
( 12.03 -0.93 12.38 2.14) ; Root
( 13.41 -1.15 12.56 1.47) ; 1, R
( 14.18 -1.50 12.44 1.40) ; 2
( 15.28 -2.05 12.50 1.92) ; 3
( 15.89 -2.44 12.56 2.06) ; 4
(
( 16.88 -3.26 12.38 1.62) ; 1, R-1
( 17.40 -4.22 12.25 0.88) ; 2
( 18.16 -5.08 12.25 0.74) ; 3
( 19.36 -6.01 11.94 0.66) ; 4
( 20.41 -6.85 11.88 0.88) ; 5
( 21.18 -7.71 11.38 1.03) ; 6
( 21.91 -8.71 10.94 1.11) ; 7
( 22.63 -9.34 10.94 1.18) ; 8
( 23.59 -9.87 10.50 0.81) ; 9
( 24.88 -10.66 10.13 0.74) ; 10
( 26.02 -11.51 9.94 0.74) ; 11
( 26.94 -12.26 9.94 0.88) ; 12
( 27.84 -13.21 9.94 0.88) ; 13
( 28.58 -13.70 9.50 0.74) ; 14
( 29.88 -14.42 9.31 0.74) ; 15
( 30.20 -15.21 8.81 0.74) ; 16
( 30.95 -15.69 8.44 0.74) ; 17
( 31.69 -16.19 8.44 0.74) ; 18
( 32.99 -16.91 8.44 0.81) ; 19
( 34.41 -17.43 7.88 0.74) ; 20
( 35.31 -17.79 7.88 0.96) ; 21
( 36.16 -18.60 7.50 1.25) ; 22
( 37.14 -19.49 7.00 1.25) ; 23
( 38.16 -20.10 6.50 0.88) ; 24
( 38.90 -20.59 6.50 0.81) ; 25
( 40.17 -21.08 5.19 1.03) ; 26
( 41.14 -21.53 5.13 0.74) ; 27
( 41.86 -21.18 4.50 0.59) ; 28
( 42.66 -21.31 3.94 0.59) ; 29
( 43.69 -21.84 3.38 0.81) ; 30
( 44.81 -22.83 3.25 0.81) ; 31
( 45.63 -23.70 3.25 0.59) ; 32
( 46.17 -24.08 2.75 0.88) ; 33
( 46.46 -24.65 3.38 1.47) ; 34
( 47.00 -25.48 3.38 1.11) ; 35
( 47.64 -26.09 3.25 0.59) ; 36
( 48.22 -26.77 3.81 0.66) ; 37
( 48.74 -28.12 3.69 0.66) ; 38
( 49.20 -29.00 3.31 0.74) ; 39
( 49.95 -29.93 3.31 0.44) ; 40
( 50.85 -30.82 3.06 0.44) ; 41
( 51.68 -31.69 3.06 1.03) ; 42
( 52.55 -32.35 2.94 1.69) ; 43
( 53.31 -32.69 2.63 1.69) ; 44
( 53.93 -33.08 2.56 0.88) ; 45
( 54.73 -33.66 1.94 0.59) ; 46
( 55.85 -34.13 1.69 0.59) ; 47
( 57.28 -34.50 1.38 0.59) ; 48
( 57.90 -34.83 0.88 0.81) ; 49
( 58.13 -35.23 0.50 1.11) ; 50
( 58.88 -36.17 0.50 1.25) ; 51
( 59.89 -36.84 -0.19 0.59) ; 52
( 60.97 -37.08 -0.81 0.44) ; 53
( 61.53 -37.32 -0.81 0.74) ; 54
( 62.29 -37.67 -1.13 1.25) ; 55
( 62.69 -38.03 -1.44 1.77) ; 56
( 63.16 -38.84 -0.94 0.74) ; 57
( 63.55 -39.64 -0.94 0.44) ; 58
( 64.64 -40.33 -0.69 0.59) ; 59
( 65.02 -40.96 -0.69 0.59) ; 60
(
( 65.06 -40.99 -0.69 0.59) ; 1, R-1-1
( 65.42 -41.50 -0.19 1.18) ; 2
( 65.77 -42.14 -0.19 1.55) ; 3
( 66.20 -42.72 -0.06 1.33) ; 4
( 66.61 -42.94 0.38 0.88) ; 5
( 67.21 -43.40 0.38 0.59) ; 6
( 67.71 -44.00 0.38 0.44) ; 7
( 68.46 -44.42 0.38 0.44) ; 8
( 69.41 -45.01 0.88 0.74) ; 9
( 70.19 -45.79 2.06 0.96) ; 10
( 70.93 -46.29 2.19 0.52) ; 11
( 72.06 -47.13 2.19 0.44) ; 12
( 73.05 -47.96 2.19 0.66) ; 13
( 73.41 -48.53 2.19 0.66) ; 14
( 73.98 -49.14 2.19 0.59) ; 15
( 74.20 -49.62 2.19 1.18) ; 16
( 74.49 -50.18 2.19 1.62) ; 17
( 75.01 -50.63 2.19 1.11) ; 18
( 75.78 -51.50 2.19 0.29) ; 19
( 76.98 -52.35 2.19 0.29) ; 20
( 77.76 -52.62 2.00 0.74) ; 21
( 78.73 -53.07 2.19 0.74) ; 22
( 79.17 -53.58 2.19 0.37) ; 23
( 79.74 -54.19 2.19 0.88) ; 24
( 80.43 -54.59 2.25 1.62) ; 25
( 80.94 -55.05 2.00 1.84) ; 26
( 81.55 -55.44 1.75 1.40) ; 27
( 82.41 -55.73 2.06 0.66) ; 28
( 83.49 -55.90 2.06 0.52) ; 29
( 84.14 -56.52 2.06 0.81) ; 30
( 85.01 -56.66 2.06 0.52) ; 31
( 86.35 -56.72 2.06 0.44) ; 32
( 86.96 -56.67 2.44 0.66) ; 33
( 88.02 -56.55 2.19 0.66) ; 34
( 89.10 -56.72 2.00 0.66) ; 35
( 89.82 -56.90 2.00 0.66) ; 36
( 90.61 -57.10 1.75 1.25) ; 37
( 91.30 -57.50 2.06 1.47) ; 38
( 91.86 -57.74 2.06 1.03) ; 39
( 92.44 -57.83 2.06 0.59) ; 40
( 93.16 -58.46 2.06 0.44) ; 41
( 94.21 -59.37 2.44 0.44) ; 42
( 94.97 -59.79 3.06 0.44) ; 43
( 95.81 -60.07 3.25 0.74) ; 44
( 96.51 -60.40 3.25 1.03) ; 45
( 96.85 -60.61 3.81 0.66) ; 46
( 98.01 -61.31 3.81 0.29) ; 47
( 98.91 -61.74 3.81 0.59) ; 48
( 99.61 -62.01 3.88 0.59) ; 49
( 100.04 -62.07 3.88 0.52) ; 50
( 100.98 -62.81 3.88 0.74) ; 51
( 102.06 -62.98 3.75 0.52) ; 52
( 102.98 -63.35 3.63 0.52) ; 53
( 103.47 -63.50 3.63 0.81) ; 54
( 103.81 -63.70 4.00 1.11) ; 55
( 104.46 -63.88 4.00 1.40) ; 56
( 105.03 -64.05 4.00 0.59) ; 57
( 106.20 -64.15 4.00 0.37) ; 58
( 106.93 -64.27 4.19 0.37) ; 59
( 107.37 -64.34 4.56 0.44) ; 60
( 109.24 -64.79 4.56 0.37) ; 61
( 110.90 -65.12 4.56 0.37) ; 62
( 111.64 -65.61 4.75 1.03) ; 63
( 112.36 -65.80 4.75 1.40) ; 64
( 113.23 -65.93 5.13 0.59) ; 65
( 114.02 -66.13 5.19 0.44) ; 66
( 114.53 -66.21 5.50 0.44) ; 67
Normal
|
( 65.95 -41.87 -2.44 0.74) ; 1, R-1-2
( 67.10 -42.20 -2.75 1.03) ; 2
( 67.68 -42.29 -3.00 1.18) ; 3
( 68.18 -42.45 -3.00 0.59) ; 4
( 68.84 -42.92 -3.31 0.59) ; 5
( 69.28 -42.99 -3.75 0.96) ; 6
( 69.72 -43.06 -5.00 1.25) ; 7
( 70.12 -43.34 -5.63 0.88) ; 8
( 70.88 -43.31 -6.94 0.66) ; 9
( 72.28 -43.39 -7.31 0.52) ; 10
( 73.05 -43.22 -7.81 0.59) ; 11
( 74.04 -43.07 -7.88 0.74) ; 12
( 74.43 -42.99 -7.88 1.47) ; 13
( 75.28 -42.82 -8.25 1.77) ; 14
( 75.59 -42.28 -8.88 1.33) ; 15
( 76.09 -41.92 -8.63 0.52) ; 16
( 77.04 -41.62 -8.38 0.44) ; 17
( 78.03 -41.42 -7.94 0.44) ; 18
( 79.78 -40.73 -7.56 0.44) ; 19
( 80.37 -40.31 -7.88 1.03) ; 20
( 81.00 -40.11 -8.50 1.77) ; 21
( 81.40 -39.95 -8.75 1.77) ; 22
( 81.99 -39.52 -8.75 0.88) ; 23
( 82.37 -39.44 -9.19 0.52) ; 24
( 83.04 -39.47 -9.19 0.44) ; 25
( 83.75 -39.28 -9.44 0.74) ; 26
( 84.13 -39.19 -9.81 1.11) ; 27
( 84.36 -39.16 -11.25 0.74) ; 28
Normal
) ; End of split
|
( 17.14 -2.55 11.63 1.55) ; 1, R-2
(
( 18.18 -3.01 11.19 0.66) ; 1, R-2-1
( 19.01 -2.99 11.13 0.66) ; 2
( 20.38 -2.84 11.13 1.11) ; 3
( 21.25 -2.98 11.06 1.69) ; 4
(
( 22.08 -3.85 10.56 0.74) ; 1, R-2-1-1
( 22.91 -4.21 10.44 0.66) ; 2
( 23.78 -4.86 10.31 0.66) ; 3
( 25.53 -4.69 10.00 0.74) ; 4
( 26.50 -5.14 9.31 0.59) ; 5
( 27.68 -5.70 8.94 0.59) ; 6
( 28.91 -5.90 8.06 0.74) ; 7
( 29.76 -6.25 7.69 0.96) ; 8
( 30.64 -6.84 6.94 0.81) ; 9
( 31.55 -7.12 6.69 0.52) ; 10
( 32.90 -7.56 6.81 0.52) ; 11
( 34.04 -7.89 7.06 0.59) ; 12
( 34.82 -8.16 7.81 0.52) ; 13
( 36.09 -8.66 7.56 0.52) ; 14
( 37.71 -9.21 7.56 0.59) ; 15
( 38.70 -9.59 7.75 0.81) ; 16
( 39.63 -9.81 8.06 1.03) ; 17
( 40.07 -9.88 8.69 1.25) ; 18
( 42.12 -10.13 7.88 0.74) ; 19
( 43.61 -10.59 8.13 0.66) ; 20
( 44.92 -10.80 8.44 0.66) ; 21
( 45.71 -10.55 8.56 0.66) ; 22
( 47.30 -10.88 8.56 0.74) ; 23
( 48.79 -11.33 8.56 0.59) ; 24
( 49.85 -11.72 8.50 0.52) ; 25
( 50.71 -11.94 8.50 0.81) ; 26
( 51.35 -12.18 8.50 1.03) ; 27
( 52.45 -12.73 8.50 0.52) ; 28
( 54.01 -13.27 7.94 0.44) ; 29
( 55.62 -13.90 7.94 0.66) ; 30
( 56.65 -14.51 7.94 1.40) ; 31
( 57.69 -14.97 8.63 0.66) ; 32
( 58.82 -15.82 6.06 0.44) ; 33
( 60.70 -17.31 6.06 0.44) ; 34
( 61.91 -18.17 5.88 0.44) ; 35
( 63.28 -19.42 5.88 0.52) ; 36
( 64.21 -19.72 5.88 0.74) ; 37
( 65.21 -20.39 5.63 0.44) ; 38
( 66.49 -20.82 5.44 0.66) ; 39
( 68.10 -21.44 5.44 0.66) ; 40
( 68.97 -21.58 5.44 0.66) ; 41
( 70.25 -21.56 5.00 0.66) ; 42
( 71.41 -21.82 6.38 0.96) ; 43
( 71.88 -22.12 6.38 1.69) ; 44
( 72.94 -21.98 6.44 0.74) ; 45
( 73.81 -21.67 7.06 0.66) ; 46
( 75.15 -21.67 7.56 0.37) ; 47
( 76.37 -21.56 8.13 0.37) ; 48
( 77.68 -21.25 8.88 0.37) ; 49
( 78.33 -20.91 9.63 0.44) ; 50
( 79.29 -20.48 9.81 0.96) ; 51
( 79.89 -20.50 9.81 1.69) ; 52
( 80.33 -20.04 9.81 1.33) ; 53
( 80.92 -19.69 10.06 0.52) ; 54
( 81.79 -18.87 10.44 0.44) ; 55
( 82.92 -17.86 10.56 0.59) ; 56
( 84.08 -16.65 10.19 0.44) ; 57
( 84.88 -15.81 9.69 0.44) ; 58
( 85.19 -15.26 9.69 0.74) ; 59
( 85.83 -14.56 8.94 0.88) ; 60
( 86.06 -14.08 8.25 0.59) ; 61
( 87.11 -13.49 8.25 0.52) ; 62
( 87.84 -13.17 8.06 0.74) ; 63
( 89.28 -13.03 8.00 0.74) ; 64
( 90.21 -12.80 7.88 0.52) ; 65
( 91.09 -12.94 7.44 0.88) ; 66
( 91.38 -12.91 7.69 2.28) ; 67
( 92.48 -13.09 7.81 1.33) ; 68
( 93.52 -13.55 8.06 0.52) ; 69
( 94.39 -14.21 8.31 0.37) ; 70
( 94.98 -14.67 8.31 0.37) ; 71
( 95.72 -15.23 8.44 0.66) ; 72
( 96.80 -15.92 8.44 0.66) ; 73
( 97.64 -16.79 8.50 0.66) ; 74
( 98.36 -17.42 9.00 0.96) ; 75
( 99.47 -17.90 9.38 1.25) ; 76
( 100.57 -18.52 9.94 1.40) ; 77
( 101.38 -19.01 10.06 1.77) ; 78
( 102.33 -19.61 10.13 1.92) ; 79
( 103.04 -20.31 10.13 0.74) ; 80
( 103.61 -21.26 9.69 0.44) ; 81
( 104.79 -22.78 9.06 0.37) ; 82
( 105.55 -23.64 9.25 0.37) ; 83
( 106.32 -24.43 9.25 0.52) ; 84
Normal
|
( 22.01 -2.40 10.81 0.74) ; 1, R-2-1-2
( 22.88 -2.02 10.81 0.44) ; 2
( 24.16 -1.93 10.69 0.44) ; 3
( 25.02 -1.70 10.44 0.44) ; 4
( 25.97 -1.40 10.50 0.74) ; 5
( 26.82 -1.24 11.63 1.25) ; 6
( 27.50 -1.13 11.69 1.25) ; 7
( 28.42 -1.05 12.44 1.03) ; 8
( 29.82 -1.13 13.00 0.66) ; 9
( 30.85 -1.21 13.88 0.66) ; 10
( 31.91 -1.53 14.31 0.59) ; 11
( 32.85 -1.75 14.81 0.88) ; 12
( 33.79 -1.98 15.13 0.74) ; 13
( 34.22 -2.05 15.44 0.74) ; 14
( 35.46 -2.24 16.00 0.88) ; 15
( 36.77 -2.90 16.38 0.74) ; 16
( 37.52 -3.31 16.75 0.81) ; 17
( 38.43 -4.19 17.00 0.81) ; 18
( 39.30 -4.85 17.06 0.52) ; 19
( 40.16 -5.50 17.44 0.52) ; 20
( 41.05 -6.46 17.44 0.66) ; 21
( 41.89 -7.33 17.44 0.66) ; 22
( 42.75 -8.06 17.63 1.11) ; 23
( 43.11 -8.56 17.88 1.77) ; 24
( 43.88 -8.90 17.88 1.77) ; 25
( 44.84 -9.43 17.94 0.59) ; 26
( 46.05 -10.28 18.38 0.52) ; 27
( 47.09 -10.75 18.44 0.52) ; 28
( 47.99 -11.19 18.44 1.11) ; 29
( 48.69 -11.52 18.44 1.25) ; 30
( 49.75 -12.35 18.44 0.81) ; 31
( 50.94 -12.84 18.81 0.66) ; 32
( 52.17 -13.48 18.44 0.59) ; 33
( 52.78 -13.94 18.44 0.59) ; 34
( 53.37 -14.85 18.94 1.18) ; 35
( 54.11 -15.40 18.94 1.18) ; 36
( 54.79 -16.26 19.00 0.52) ; 37
( 55.61 -16.76 19.00 0.52) ; 38
( 56.61 -17.51 19.00 0.66) ; 39
( 57.77 -18.21 19.00 0.66) ; 40
( 58.76 -18.07 19.00 0.66) ; 41
( 59.89 -18.03 19.56 0.96) ; 42
( 61.00 -18.05 19.56 1.40) ; 43
( 62.06 -18.00 19.56 1.47) ; 44
( 62.90 -17.84 19.63 0.66) ; 45
( 63.93 -17.92 19.69 0.74) ; 46
( 64.79 -17.49 19.75 0.52) ; 47
( 65.75 -17.13 19.56 0.52) ; 48
( 66.59 -16.51 20.13 0.59) ; 49
( 66.75 -16.02 20.75 0.88) ; 50
( 67.40 -15.68 21.06 1.33) ; 51
( 67.82 -15.31 21.75 0.88) ; 52
( 68.03 -15.93 22.94 0.74) ; 53
( 68.13 -16.68 23.19 0.59) ; 54
( 67.84 -17.53 23.63 0.44) ; 55
( 68.06 -18.08 23.81 0.44) ; 56
( 68.17 -18.32 24.00 0.44) ; 57
( 68.67 -18.47 24.00 0.74) ; 58
( 69.16 -18.18 24.44 1.55) ; 59
( 69.49 -17.50 24.81 1.55) ; 60
( 70.14 -17.15 25.25 0.66) ; 61
( 71.24 -17.77 25.31 0.52) ; 62
( 72.34 -17.42 25.56 0.52) ; 63
( 73.53 -16.95 26.00 0.52) ; 64
Normal
) ; End of split
|
( 17.68 -1.91 14.13 0.59) ; 1, R-2-2
( 18.11 -1.98 14.25 0.59) ; 2
( 18.73 -2.30 14.50 0.59) ; 3
( 19.54 -2.35 14.63 0.59) ; 4
( 20.15 -1.85 14.94 0.59) ; 5
( 20.53 -1.32 15.50 0.74) ; 6
( 21.31 -2.04 15.88 0.59) ; 7
( 22.13 -2.53 15.88 0.59) ; 8
( 22.32 -3.68 15.94 0.66) ; 9
( 23.55 -5.28 16.00 0.88) ; 10
( 24.80 -6.37 16.00 1.11) ; 11
( 25.53 -7.00 16.25 1.03) ; 12
( 26.47 -7.15 16.19 0.74) ; 13
( 27.43 -7.23 16.13 0.59) ; 14
( 28.32 -8.18 16.13 0.52) ; 15
( 28.46 -8.72 16.00 0.52) ; 16
( 28.81 -9.29 16.00 0.74) ; 17
( 29.14 -10.08 16.00 0.96) ; 18
( 29.92 -11.25 15.94 0.66) ; 19
( 30.57 -11.42 15.69 0.59) ; 20
( 31.51 -12.53 15.69 0.59) ; 21
( 32.08 -13.22 16.13 0.66) ; 22
( 32.95 -13.79 16.81 0.59) ; 23
( 33.75 -13.92 17.38 0.74) ; 24
( 34.57 -13.91 18.31 0.96) ; 25
( 35.30 -14.02 18.44 1.69) ; 26
( 36.40 -14.20 18.44 1.11) ; 27
( 37.13 -14.76 19.88 0.74) ; 28
( 38.15 -14.92 19.94 0.59) ; 29
( 38.96 -14.97 20.81 0.81) ; 30
( 40.15 -15.01 21.00 0.96) ; 31
( 41.29 -15.34 21.50 0.74) ; 32
( 42.85 -15.81 21.75 0.66) ; 33
( 44.01 -16.51 23.19 0.81) ; 34
( 44.13 -16.68 24.38 0.74) ; 35
( 44.75 -17.00 25.06 0.59) ; 36
( 45.48 -16.60 25.31 0.59) ; 37
( 46.59 -16.18 25.44 0.59) ; 38
( 47.48 -16.25 25.69 0.66) ; 39
( 48.00 -16.26 25.69 0.66) ; 40
( 48.73 -17.34 25.88 0.66) ; 41
( 49.23 -17.93 25.94 0.66) ; 42
( 49.86 -18.62 26.19 0.44) ; 43
( 50.27 -19.35 26.44 1.03) ; 44
( 50.68 -20.09 25.88 1.33) ; 45
( 51.40 -21.16 25.88 0.88) ; 46
( 52.54 -21.94 25.63 0.52) ; 47
( 53.57 -22.54 25.38 0.52) ; 48
( 53.56 -23.50 25.31 0.52) ; 49
( 53.32 -24.13 26.00 0.44) ; 50
( 53.32 -25.02 26.06 0.44) ; 51
( 53.59 -26.18 26.19 0.44) ; 52
( 53.61 -26.99 26.19 0.44) ; 53
Normal
) ; End of split
) ; End of split
) ; End of tree
( (Color Magenta)
(Dendrite)
( 6.19 -3.59 0.00 3.17) ; Root
( 7.49 -5.35 -0.19 2.65) ; 1, R
( 8.94 -6.98 -0.88 2.80) ; 2
( 10.22 -7.85 -1.13 3.02) ; 3
(
( 10.57 -9.65 -1.13 3.02) ; 1, R-1
(
( 10.51 -9.75 -1.75 3.83) ; 1, R-1-1
( 11.36 -10.55 -2.13 3.09) ; 2
( 12.21 -10.83 -2.31 2.36) ; 3
( 13.15 -11.94 -2.63 2.14) ; 4
( 14.07 -13.20 -2.38 2.43) ; 5
(
( 14.25 -14.42 -2.44 1.55) ; 1, R-1-1-1
( 14.77 -15.38 -2.88 1.69) ; 2
( 15.66 -16.34 -2.19 2.28) ; 3
(
( 16.67 -17.46 -1.81 2.58) ; 1, R-1-1-1-1
( 18.06 -18.20 -1.81 1.99) ; 2
( 19.00 -18.79 -2.00 1.47) ; 3
( 19.63 -19.56 -2.31 1.11) ; 4
( 20.35 -20.64 -1.63 1.18) ; 5
(
( 21.32 -22.49 -0.88 1.03) ; 1, R-1-1-1-1-1
( 22.42 -23.55 -1.25 0.88) ; 2
( 23.30 -24.13 -1.31 0.74) ; 3
( 24.25 -24.73 -1.13 0.74) ; 4
( 25.44 -25.29 -1.25 0.96) ; 5
( 26.33 -25.73 -1.38 1.18) ; 6
( 27.09 -26.59 -1.38 1.03) ; 7
( 27.48 -27.39 -1.50 1.11) ; 8
( 28.21 -28.46 -1.63 1.25) ; 9
( 28.89 -28.86 -1.69 1.40) ; 10
( 29.62 -29.94 -1.69 1.03) ; 11
( 30.66 -30.93 -1.75 0.88) ; 12
( 31.44 -32.08 -2.06 1.18) ; 13
( 32.19 -32.91 -1.31 1.84) ; 14
( 32.71 -33.80 -0.81 1.69) ; 15
( 32.92 -34.43 -0.44 1.33) ; 16
( 33.34 -35.53 0.13 1.11) ; 17
( 33.39 -36.65 0.13 0.81) ; 18
( 33.64 -37.88 0.19 0.81) ; 19
( 33.19 -39.29 0.56 0.96) ; 20
( 33.32 -40.34 0.94 1.18) ; 21
( 33.08 -41.41 1.50 1.03) ; 22
( 32.52 -42.58 1.88 0.81) ; 23
( 32.11 -43.77 2.06 1.18) ; 24
( 31.43 -44.71 2.31 0.96) ; 25
( 30.70 -45.55 2.38 0.96) ; 26
( 29.81 -46.52 2.94 0.96) ; 27
( 28.97 -47.57 3.00 1.18) ; 28
( 27.78 -48.49 3.00 1.03) ; 29
( 27.03 -49.41 3.56 1.18) ; 30
( 26.59 -50.82 3.88 1.33) ; 31
( 26.38 -52.12 4.13 1.11) ; 32
( 26.26 -52.91 4.38 0.96) ; 33
( 26.39 -53.97 4.44 1.47) ; 34
( 26.60 -55.04 4.31 0.96) ; 35
( 26.39 -55.83 4.06 0.66) ; 36
( 26.53 -57.33 3.44 1.25) ; 37
( 26.56 -58.52 2.50 0.96) ; 38
( 26.42 -59.70 2.00 1.11) ; 39
( 26.68 -60.40 1.69 0.88) ; 40
( 26.88 -61.92 1.69 0.81) ; 41
( 26.99 -63.12 1.44 0.81) ; 42
( 26.95 -64.29 2.13 0.74) ; 43
( 26.91 -65.55 1.81 1.03) ; 44
( 26.85 -66.35 0.81 1.33) ; 45
( 26.84 -66.42 0.31 1.84) ; 46
( 26.89 -67.09 -0.88 1.84) ; 47
( 27.08 -68.24 -1.81 1.33) ; 48
( 27.34 -68.95 -3.13 1.18) ; 49
( 27.44 -70.15 -3.31 0.88) ; 50
( 27.81 -71.17 -3.88 0.88) ; 51
( 27.83 -72.43 -4.00 0.66) ; 52
( 28.28 -73.39 -4.44 1.03) ; 53
( 28.86 -74.36 -4.94 1.33) ; 54
( 29.74 -75.39 -5.88 1.62) ; 55
( 30.19 -76.35 -6.38 1.40) ; 56
( 31.01 -77.29 -6.38 0.96) ; 57
( 31.34 -78.53 -6.69 0.81) ; 58
( 31.95 -79.88 -6.69 0.59) ; 59
( 32.85 -81.73 -6.69 0.59) ; 60
( 33.83 -82.99 -6.75 0.52) ; 61
( 33.81 -84.10 -6.94 0.52) ; 62
( 34.21 -85.35 -6.94 0.52) ; 63
( 34.64 -86.38 -6.56 1.84) ; 64
( 34.83 -87.53 -6.44 1.92) ; 65
( 35.17 -88.17 -6.44 0.96) ; 66
( 35.58 -88.83 -6.44 0.37) ; 67
( 36.19 -89.74 -5.88 0.44) ; 68
( 36.76 -90.87 -5.88 0.52) ; 69
( 37.20 -91.82 -5.94 0.74) ; 70
( 37.32 -92.51 -5.25 0.52) ; 71
( 37.17 -93.45 -5.25 0.66) ; 72
( 36.86 -94.43 -5.19 0.88) ; 73
( 36.48 -95.41 -5.38 1.40) ; 74
( 36.10 -95.94 -6.56 1.77) ; 75
( 35.71 -96.99 -6.69 0.96) ; 76
( 35.44 -97.76 -6.69 0.96) ; 77
( 34.77 -98.25 -7.31 1.11) ; 78
( 34.29 -99.36 -7.38 0.66) ; 79
( 34.18 -100.08 -7.38 0.66) ; 80
( 34.44 -101.23 -7.06 0.81) ; 81
( 34.51 -102.21 -6.75 0.81) ; 82
( 34.72 -103.20 -6.56 0.81) ; 83
( 35.08 -104.29 -5.75 1.11) ; 84
( 35.42 -105.38 -6.13 1.33) ; 85
( 35.92 -106.50 -6.00 1.03) ; 86
( 36.27 -107.59 -6.50 1.11) ; 87
( 36.65 -108.90 -6.50 1.11) ; 88
( 37.24 -109.96 -6.75 0.74) ; 89
( 38.07 -110.83 -7.19 0.59) ; 90
( 38.57 -111.44 -7.19 0.59) ; 91
( 38.48 -112.45 -7.19 0.59) ; 92
( 38.81 -113.18 -6.94 1.18) ; 93
( 39.19 -114.12 -8.44 0.88) ; 94
( 39.54 -115.41 -9.25 0.52) ; 95
( 40.27 -115.97 -9.31 0.52) ; 96
( 40.77 -116.63 -9.31 0.52) ; 97
( 40.63 -117.95 -9.31 0.52) ; 98
( 40.71 -118.85 -9.31 1.25) ; 99
( 41.02 -119.71 -9.25 2.06) ; 100
( 41.23 -120.71 -9.25 1.55) ; 101
( 41.86 -121.47 -9.25 0.74) ; 102
( 42.49 -122.68 -9.94 0.37) ; 103
( 43.02 -123.14 -10.13 0.37) ; 104
( 43.02 -123.58 -10.56 0.37) ; 105
( 43.30 -124.59 -10.75 1.11) ; 106
( 43.44 -125.13 -10.94 1.84) ; 107
( 44.10 -126.12 -11.50 1.84) ; 108
( 44.24 -127.18 -11.50 1.33) ; 109
( 44.43 -128.32 -11.63 0.88) ; 110
( 44.36 -129.72 -11.81 0.52) ; 111
( 44.31 -130.52 -11.81 0.52) ; 112
( 44.43 -131.57 -11.81 0.44) ; 113
( 44.30 -132.44 -11.81 0.44) ; 114
( 43.93 -133.34 -11.94 0.59) ; 115
( 43.34 -134.28 -12.13 0.88) ; 116
( 43.19 -135.22 -12.19 0.96) ; 117
( 43.26 -136.19 -13.13 0.74) ; 118
( 43.61 -136.78 -13.88 0.59) ; 119
Normal
|
( 21.26 -20.53 -1.75 0.52) ; 1, R-1-1-1-1-2
( 22.49 -20.72 -1.63 0.52) ; 2
( 23.50 -20.96 -1.31 0.59) ; 3
( 24.12 -21.27 -0.50 0.81) ; 4
( 25.08 -21.80 0.06 0.96) ; 5
( 26.07 -22.18 0.50 1.11) ; 6
( 27.09 -22.34 0.81 1.11) ; 7
( 28.11 -22.06 1.50 1.03) ; 8
( 29.24 -21.94 1.81 0.88) ; 9
( 30.22 -22.32 1.94 0.66) ; 10
( 30.92 -22.66 1.94 0.59) ; 11
( 31.89 -23.55 1.94 0.74) ; 12
( 32.57 -23.95 2.44 0.88) ; 13
( 33.04 -23.80 3.00 0.81) ; 14
( 33.92 -23.94 4.00 1.03) ; 15
( 34.27 -24.07 4.00 1.40) ; 16
( 34.87 -24.02 4.31 1.40) ; 17
( 35.68 -24.07 4.69 0.96) ; 18
( 36.64 -24.15 4.75 0.81) ; 19
( 37.53 -24.22 5.69 0.74) ; 20
( 38.81 -24.13 5.81 0.66) ; 21
( 39.74 -24.42 6.06 0.66) ; 22
( 40.73 -24.73 6.31 0.81) ; 23
( 42.11 -25.46 6.38 1.11) ; 24
( 43.27 -26.61 6.88 0.74) ; 25
( 44.38 -26.63 7.06 0.96) ; 26
( 44.83 -26.63 6.94 1.25) ; 27
( 45.83 -26.94 8.19 0.96) ; 28
( 47.13 -27.15 6.81 0.66) ; 29
( 47.91 -27.41 6.81 0.66) ; 30
( 48.98 -27.73 7.25 0.81) ; 31
( 50.12 -28.14 7.50 0.81) ; 32
( 51.17 -28.53 7.31 0.74) ; 33
( 52.01 -28.88 7.13 1.03) ; 34
( 52.38 -28.86 7.25 1.40) ; 35
(
( 53.40 -28.58 7.31 0.81) ; 1, R-1-1-1-1-2-1
( 54.25 -28.86 7.69 0.66) ; 2
( 55.45 -29.28 7.69 0.66) ; 3
( 56.84 -29.49 8.00 0.52) ; 4
( 57.44 -29.88 8.00 1.18) ; 5
( 58.05 -30.28 8.19 1.47) ; 6
( 58.56 -30.80 9.06 0.59) ; 7
( 59.44 -31.39 9.38 0.44) ; 8
( 60.20 -31.81 10.00 0.59) ; 9
( 60.58 -32.16 10.63 0.81) ; 10
( 61.09 -32.76 11.38 0.52) ; 11
( 61.82 -33.32 11.56 0.66) ; 12
( 63.17 -34.27 11.94 0.81) ; 13
( 63.74 -34.68 13.06 0.59) ; 14
( 64.12 -35.63 13.69 0.59) ; 15
( 64.35 -36.48 14.19 0.88) ; 16
( 64.47 -36.65 14.31 1.33) ; 17
( 65.16 -37.49 14.63 0.59) ; 18
( 65.75 -37.96 14.63 0.59) ; 19
( 66.39 -38.65 15.31 0.96) ; 20
( 67.50 -39.20 16.13 0.66) ; 21
( 67.83 -39.92 16.75 0.66) ; 22
( 67.64 -41.15 17.25 0.88) ; 23
( 67.70 -42.12 18.00 0.66) ; 24
( 67.23 -42.78 18.38 0.52) ; 25
( 65.77 -42.55 18.44 0.52) ; 26
( 64.24 -42.83 18.25 0.52) ; 27
Normal
|
( 53.27 -30.13 7.19 0.59) ; 1, R-1-1-1-1-2-2
( 53.75 -30.88 6.94 0.59) ; 2
( 54.84 -32.01 6.81 0.88) ; 3
( 55.71 -32.67 6.75 0.59) ; 4
( 56.68 -33.11 6.81 0.88) ; 5
( 57.27 -33.58 7.00 1.25) ; 6
( 58.30 -34.19 6.69 0.81) ; 7
( 59.35 -34.58 6.69 0.74) ; 8
( 60.58 -34.85 6.69 0.66) ; 9
( 61.35 -35.19 6.44 0.52) ; 10
( 62.40 -35.58 6.44 0.88) ; 11
( 63.04 -35.75 6.06 1.25) ; 12
( 63.93 -36.27 5.81 1.25) ; 13
( 64.38 -36.78 5.56 0.52) ; 14
( 65.18 -37.36 5.19 0.74) ; 15
( 65.65 -37.72 5.13 0.74) ; 16
( 66.32 -38.12 4.94 0.52) ; 17
( 67.16 -38.55 4.94 0.52) ; 18
( 67.76 -38.94 4.69 0.81) ; 19
( 68.64 -39.08 4.50 0.96) ; 20
( 69.67 -39.62 4.50 0.59) ; 21
( 70.73 -39.49 4.50 0.52) ; 22
( 71.27 -39.42 4.50 1.25) ; 23
( 72.08 -39.48 4.50 1.62) ; 24
( 72.85 -39.31 4.50 1.03) ; 25
( 73.73 -39.00 4.50 0.66) ; 26
( 74.93 -38.90 5.88 0.52) ; 27
( 75.70 -38.72 5.88 0.52) ; 28
( 76.39 -38.61 5.88 0.52) ; 29
( 77.64 -38.29 6.00 0.81) ; 30
( 78.26 -38.09 6.81 1.11) ; 31
( 78.69 -38.23 7.00 2.06) ; 32
( 79.60 -38.15 7.00 2.06) ; 33
( 80.26 -37.74 7.44 1.03) ; 34
( 81.00 -37.79 7.44 0.66) ; 35
( 81.73 -37.90 7.94 0.52) ; 36
( 82.45 -38.09 8.81 0.74) ; 37
( 83.31 -38.29 9.38 0.74) ; 38
( 84.05 -38.34 9.69 0.52) ; 39
( 85.31 -38.83 10.19 0.59) ; 40
( 85.92 -39.23 9.94 0.96) ; 41
( 86.82 -39.67 9.88 1.62) ; 42
( 87.62 -39.80 10.06 0.74) ; 43
( 88.71 -39.97 10.06 0.44) ; 44
( 90.39 -40.24 10.06 0.66) ; 45
( 91.26 -40.37 10.06 0.59) ; 46
( 91.94 -40.78 10.13 0.81) ; 47
( 93.10 -40.96 10.13 0.44) ; 48
( 94.18 -40.77 10.13 0.44) ; 49
( 95.25 -40.63 10.31 0.44) ; 50
( 95.75 -40.71 10.31 1.03) ; 51
( 96.49 -40.76 10.56 1.40) ; 52
( 97.12 -40.56 10.56 0.88) ; 53
( 97.63 -40.64 11.00 0.44) ; 54
( 99.26 -40.23 11.56 0.29) ; 55
( 100.71 -40.02 11.56 0.59) ; 56
( 101.54 -39.93 11.56 0.59) ; 57
( 103.30 -39.69 11.56 0.44) ; 58
( 103.99 -40.02 12.19 1.03) ; 59
( 104.55 -40.26 12.25 1.40) ; 60
( 105.04 -40.93 12.38 0.59) ; 61
( 105.31 -41.57 12.38 0.59) ; 62
( 105.67 -42.14 12.56 0.88) ; 63
( 105.84 -42.98 12.69 0.52) ; 64
( 106.19 -43.52 12.75 0.74) ; 65
( 106.50 -44.82 12.75 0.29) ; 66
( 106.56 -45.43 12.75 0.66) ; 67
( 106.76 -46.49 12.75 0.88) ; 68
( 106.79 -47.24 12.75 0.44) ; 69
( 106.83 -47.91 13.69 0.74) ; 70
Normal
) ; End of split
) ; End of split
|
( 16.17 -17.32 -2.31 1.11) ; 1, R-1-1-1-2
( 15.70 -18.36 -2.38 0.74) ; 2
( 15.40 -19.35 -3.06 0.74) ; 3
( 15.08 -20.41 -4.00 0.74) ; 4
( 15.20 -21.54 -4.00 0.59) ; 5
( 15.33 -23.04 -4.06 0.81) ; 6
( 14.53 -24.32 -4.19 1.18) ; 7
( 14.26 -25.09 -4.19 1.55) ; 8
( 14.25 -26.12 -4.19 1.40) ; 9
( 14.92 -27.05 -4.50 0.96) ; 10
( 15.10 -28.26 -4.50 0.74) ; 11
( 14.95 -29.71 -4.50 0.88) ; 12
( 14.98 -30.80 -4.50 1.03) ; 13
( 15.64 -31.35 -4.94 1.11) ; 14
( 15.66 -32.61 -4.94 0.96) ; 15
( 15.71 -33.73 -4.94 0.81) ; 16
( 15.83 -34.86 -4.56 0.81) ; 17
( 16.26 -35.88 -4.56 1.03) ; 18
( 16.80 -37.16 -4.56 0.81) ; 19
( 17.24 -38.19 -4.63 0.81) ; 20
( 17.18 -39.00 -4.63 0.74) ; 21
( 17.14 -40.25 -4.75 0.88) ; 22
( 17.51 -41.20 -4.94 0.74) ; 23
( 17.44 -42.08 -5.13 0.74) ; 24
( 17.60 -43.43 -4.56 1.03) ; 25
( 17.88 -45.03 -4.63 0.96) ; 26
( 17.59 -46.83 -4.63 1.03) ; 27
( 17.63 -48.02 -4.63 0.66) ; 28
( 18.02 -49.27 -4.69 0.74) ; 29
( 18.23 -50.26 -4.69 1.03) ; 30
( 18.76 -51.23 -4.69 0.81) ; 31
( 19.13 -52.63 -4.69 0.52) ; 32
( 19.28 -53.54 -4.69 0.66) ; 33
( 19.65 -54.56 -4.69 0.52) ; 34
( 20.15 -55.60 -4.13 1.25) ; 35
( 20.42 -56.68 -4.63 0.96) ; 36
( 20.66 -57.53 -4.69 0.44) ; 37
( 20.44 -58.48 -4.81 0.44) ; 38
( 19.89 -59.13 -4.94 0.74) ; 39
( 19.49 -60.25 -5.56 0.59) ; 40
( 19.92 -61.35 -5.94 0.81) ; 41
( 20.19 -62.44 -6.81 1.11) ; 42
( 19.96 -63.43 -6.88 0.74) ; 43
( 19.57 -63.97 -7.44 0.59) ; 44
( 19.32 -64.67 -7.88 0.59) ; 45
( 18.71 -65.67 -8.13 0.81) ; 46
( 18.42 -66.59 -8.63 0.81) ; 47
( 18.16 -67.73 -9.13 1.11) ; 48
( 17.78 -68.72 -9.50 1.55) ; 49
( 17.62 -69.72 -9.56 1.92) ; 50
( 17.37 -71.31 -10.44 1.40) ; 51
( 17.12 -72.91 -10.44 1.03) ; 52
( 16.81 -74.41 -10.81 0.74) ; 53
( 16.59 -75.78 -11.88 0.59) ; 54
( 16.89 -77.16 -12.44 0.52) ; 55
( 16.96 -78.65 -12.81 0.52) ; 56
( 17.39 -81.09 -13.06 0.74) ; 57
( 17.52 -82.14 -13.63 0.74) ; 58
( 17.80 -83.66 -14.25 1.03) ; 59
( 17.85 -84.46 -12.00 1.92) ; 60
( 18.21 -85.04 -12.00 0.81) ; 61
( 18.68 -85.77 -12.00 0.52) ; 62
( 19.19 -86.82 -12.00 0.66) ; 63
( 20.05 -87.99 -10.81 0.52) ; 64
( 20.38 -89.23 -10.50 0.52) ; 65
( 21.05 -90.22 -10.19 0.81) ; 66
( 21.54 -91.33 -10.06 0.81) ; 67
( 22.12 -92.39 -9.81 0.44) ; 68
( 22.75 -93.07 -9.75 0.44) ; 69
( 23.13 -94.03 -9.31 1.03) ; 70
( 23.45 -94.82 -8.56 0.81) ; 71
( 23.90 -96.14 -8.00 0.81) ; 72
( 24.46 -97.35 -7.06 0.59) ; 73
( 24.69 -98.72 -6.94 0.59) ; 74
( 25.11 -99.37 -6.63 0.96) ; 75
( 25.65 -100.20 -6.63 0.59) ; 76
( 26.35 -101.42 -6.63 0.52) ; 77
( 26.97 -102.26 -6.63 0.81) ; 78
( 27.70 -103.78 -6.63 0.96) ; 79
( 28.34 -104.91 -6.63 0.59) ; 80
( 28.94 -105.83 -6.00 0.52) ; 81
( 29.37 -106.86 -6.00 0.52) ; 82
( 29.43 -107.90 -6.00 1.03) ; 83
( 29.57 -108.89 -6.00 1.40) ; 84
( 29.23 -109.64 -6.00 0.81) ; 85
( 29.03 -110.43 -6.00 0.44) ; 86
( 29.11 -111.33 -6.00 0.44) ; 87
( 28.62 -112.07 -6.00 0.66) ; 88
( 28.26 -112.97 -6.00 0.52) ; 89
( 28.62 -114.44 -6.44 1.11) ; 90
( 29.32 -115.49 -7.44 0.74) ; 91
( 29.50 -116.33 -8.38 0.52) ; 92
( 29.68 -117.54 -8.75 0.52) ; 93
( 29.69 -118.36 -8.75 0.88) ; 94
( 29.67 -119.03 -9.00 0.88) ; 95
( 30.09 -119.61 -9.56 0.59) ; 96
( 30.40 -120.02 -10.00 0.59) ; 97
( 30.75 -120.60 -10.50 1.33) ; 98
( 30.95 -121.29 -11.50 2.14) ; 99
( 31.03 -122.20 -12.31 1.62) ; 100
Normal
) ; End of split
|
( 15.31 -12.94 -2.38 0.96) ; 1, R-1-1-2
( 16.55 -13.21 -2.81 0.88) ; 2
( 18.43 -14.03 -2.81 0.88) ; 3
( 20.11 -14.22 -3.00 1.11) ; 4
( 22.07 -15.05 -3.94 0.66) ; 5
( 23.83 -15.26 -4.31 0.88) ; 6
( 24.61 -15.52 -4.81 0.88) ; 7
( 25.52 -15.89 -5.56 0.88) ; 8
( 27.29 -16.91 -5.63 1.03) ; 9
( 28.66 -18.17 -6.25 0.81) ; 10
( 29.71 -18.63 -7.69 1.33) ; 11
( 30.52 -19.12 -8.00 1.03) ; 12
( 33.05 -20.12 -8.25 0.74) ; 13
( 34.15 -20.29 -8.44 0.74) ; 14
( 36.23 -19.88 -8.50 0.66) ; 15
( 37.80 -19.76 -8.75 0.96) ; 16
( 39.64 -19.46 -8.81 0.81) ; 17
( 41.25 -19.20 -8.88 1.03) ; 18
( 43.71 -19.21 -8.88 1.18) ; 19
( 45.03 -18.46 -9.25 0.74) ; 20
( 46.52 -17.96 -9.44 0.88) ; 21
( 47.48 -17.51 -9.50 0.88) ; 22
( 48.64 -16.37 -9.69 0.74) ; 23
( 48.90 -16.12 -9.94 0.74) ; 24
( 50.44 -15.85 -10.06 0.74) ; 25
( 51.79 -15.31 -10.31 1.03) ; 26
( 53.04 -14.48 -10.31 1.25) ; 27
( 54.03 -13.38 -10.31 0.96) ; 28
( 54.51 -12.71 -11.31 0.74) ; 29
( 55.13 -12.59 -11.31 0.74) ; 30
( 56.11 -12.97 -11.31 1.03) ; 31
( 57.71 -13.22 -11.38 0.66) ; 32
( 58.34 -12.58 -12.06 1.18) ; 33
( 59.43 -11.86 -13.44 1.40) ; 34
( 60.42 -11.02 -13.50 2.06) ; 35
( 61.54 -10.53 -14.44 1.18) ; 36
( 63.00 -10.24 -14.88 0.59) ; 37
( 63.68 -10.27 -15.13 0.59) ; 38
( 64.25 -10.36 -15.94 0.66) ; 39
( 65.92 -11.14 -16.81 0.96) ; 40
( 66.67 -11.56 -16.81 1.25) ; 41
( 68.31 -11.60 -17.56 0.88) ; 42
( 69.57 -11.65 -17.94 0.52) ; 43
( 70.75 -12.21 -18.06 0.81) ; 44
( 71.63 -12.27 -18.06 1.18) ; 45
( 72.67 -12.81 -19.19 0.66) ; 46
( 73.54 -12.94 -19.81 0.59) ; 47
( 74.39 -12.78 -20.06 0.96) ; 48
( 74.72 -12.61 -20.50 1.55) ; 49
( 75.40 -12.95 -21.00 1.11) ; 50
( 75.93 -13.39 -21.13 0.66) ; 51
( 76.87 -14.06 -21.44 0.52) ; 52
( 78.58 -15.07 -22.25 0.52) ; 53
( 79.93 -15.50 -23.56 0.81) ; 54
( 80.59 -15.54 -23.94 1.62) ; 55
( 81.20 -15.93 -24.38 2.50) ; 56
( 81.57 -16.36 -24.69 2.50) ; 57
( 82.06 -16.59 -24.69 1.55) ; 58
( 82.61 -16.89 -24.94 1.03) ; 59
( 83.64 -17.95 -24.94 0.59) ; 60
( 85.39 -19.11 -25.25 0.59) ; 61
( 85.61 -19.66 -25.38 0.59) ; 62
( 86.24 -20.43 -25.38 0.96) ; 63
( 86.84 -20.82 -25.69 1.33) ; 64
( 87.39 -21.58 -25.69 0.96) ; 65
( 87.90 -22.10 -25.69 0.52) ; 66
( 88.73 -23.04 -25.94 0.29) ; 67
( 89.36 -23.81 -25.94 0.59) ; 68
( 89.61 -24.52 -25.94 1.47) ; 69
( 90.18 -25.20 -25.94 1.92) ; 70
( 90.69 -26.17 -25.94 1.18) ; 71
( 91.18 -26.83 -26.25 0.66) ; 72
( 91.40 -27.83 -26.63 0.52) ; 73
( 91.90 -28.44 -26.56 0.52) ; 74
( 92.05 -29.86 -26.63 1.03) ; 75
( 92.27 -30.78 -26.63 1.40) ; 76
( 92.49 -32.30 -26.63 0.88) ; 77
( 92.61 -32.91 -27.56 0.66) ; 78
( 93.01 -34.16 -29.44 0.66) ; 79
( 93.71 -35.37 -29.63 0.66) ; 80
( 94.14 -36.42 -29.88 1.03) ; 81
( 94.62 -36.70 -30.31 1.47) ; 82
( 94.73 -36.94 -31.38 1.99) ; 83
( 95.20 -37.76 -32.25 2.28) ; 84
( 96.38 -38.25 -33.31 1.40) ; 85
( 97.02 -38.94 -33.94 0.88) ; 86
( 97.23 -40.01 -34.56 0.66) ; 87
( 97.96 -41.01 -34.56 0.66) ; 88
( 98.16 -41.64 -34.56 1.25) ; 89
( 98.51 -42.28 -35.75 1.69) ; 90
( 99.02 -42.91 -35.81 0.88) ; 91
( 99.15 -43.46 -36.75 0.44) ; 92
( 99.46 -44.31 -36.75 0.44) ; 93
( 99.83 -44.89 -36.75 0.81) ; 94
( 99.99 -45.29 -36.75 0.81) ; 95
( 100.38 -45.64 -36.75 0.44) ; 96
( 100.83 -46.09 -36.75 0.44) ; 97
( 102.07 -46.72 -36.75 0.44) ; 98
Normal
) ; End of split
|
( 10.08 -10.26 -3.06 0.81) ; 1, R-1-2
( 9.00 -10.47 -4.38 0.81) ; 2
( 8.37 -11.18 -7.19 0.81) ; 3
( 8.97 -11.65 -9.44 0.81) ; 4
( 8.97 -13.05 -9.75 0.66) ; 5
( 8.80 -14.13 -10.94 0.74) ; 6
( 8.43 -15.48 -11.38 0.88) ; 7
( 8.44 -16.37 -11.50 0.88) ; 8
( 7.67 -17.06 -12.06 0.88) ; 9
( 7.67 -17.12 -12.06 0.88) ; 10
(
( 6.80 -17.37 -12.38 0.88) ; 1, R-1-2-1
( 6.16 -17.64 -12.38 0.88) ; 2
( 5.78 -18.10 -12.38 0.88) ; 3
( 4.96 -19.52 -12.81 0.81) ; 4
( 4.31 -20.37 -12.81 1.11) ; 5
( 3.23 -21.99 -12.81 1.11) ; 6
( 2.29 -23.16 -12.81 0.74) ; 7
( 2.08 -23.58 -12.81 0.74) ; 8
( 1.63 -24.55 -13.75 0.88) ; 9
( 1.72 -25.37 -13.94 0.88) ; 10
( 1.44 -25.77 -13.94 0.88) ; 11
( 0.38 -26.27 -14.88 0.66) ; 12
( -0.28 -26.69 -15.94 1.40) ; 13
( -0.92 -27.58 -16.81 1.47) ; 14
( -1.55 -28.73 -18.63 1.25) ; 15
( -2.01 -29.33 -19.19 0.96) ; 16
( -2.32 -29.86 -20.63 0.88) ; 17
( -2.75 -30.24 -22.00 1.03) ; 18
( -3.65 -31.14 -22.31 0.81) ; 19
( -3.68 -31.36 -24.38 1.11) ; 20
( -3.89 -31.69 -25.63 0.81) ; 21
( -4.21 -32.31 -26.88 0.81) ; 22
( -4.85 -33.54 -27.56 1.03) ; 23
( -5.83 -34.13 -27.94 1.03) ; 24
( -6.18 -34.88 -30.81 0.81) ; 25
( -6.99 -35.79 -31.06 0.81) ; 26
( -7.64 -36.58 -31.31 0.59) ; 27
( -8.44 -37.34 -32.31 0.52) ; 28
( -9.09 -38.20 -33.06 0.59) ; 29
( -9.65 -38.85 -33.38 0.81) ; 30
( -10.24 -39.79 -33.38 0.81) ; 31
( -10.53 -40.70 -34.06 1.11) ; 32
( -11.17 -40.98 -34.94 1.62) ; 33
( -11.89 -41.23 -34.94 0.66) ; 34
( -12.56 -42.23 -35.19 0.44) ; 35
( -12.66 -42.89 -35.63 0.44) ; 36
( -12.49 -43.65 -35.81 0.81) ; 37
( -12.47 -44.47 -36.50 1.03) ; 38
( -12.36 -45.60 -36.94 0.52) ; 39
( -12.80 -46.56 -37.88 0.52) ; 40
( -13.24 -46.94 -38.63 1.33) ; 41
( -13.67 -47.31 -39.13 1.69) ; 42
( -14.28 -48.33 -39.75 0.37) ; 43
( -14.45 -48.97 -39.75 0.37) ; 44
( -15.14 -50.04 -40.31 1.18) ; 45
( -15.43 -50.44 -40.31 1.77) ; 46
( -16.33 -50.96 -40.75 0.81) ; 47
( -17.22 -51.45 -41.19 0.44) ; 48
( -17.66 -51.91 -41.69 0.66) ; 49
( -18.08 -52.20 -41.69 0.88) ; 50
( -18.62 -52.72 -41.69 0.52) ; 51
( -19.13 -53.15 -42.19 0.29) ; 52
( -19.58 -53.60 -42.88 0.66) ; 53
( -19.99 -54.34 -42.94 1.40) ; 54
( -20.42 -54.72 -42.94 1.77) ; 55
( -21.09 -55.66 -43.44 1.03) ; 56
( -21.61 -56.09 -43.25 0.52) ; 57
( -21.69 -56.59 -42.69 0.52) ; 58
( -22.26 -57.39 -43.63 1.03) ; 59
( -22.67 -58.14 -44.00 1.25) ; 60
( -23.65 -59.10 -45.00 0.44) ; 61
( -24.22 -59.37 -45.06 0.44) ; 62
( -24.80 -59.73 -45.63 0.81) ; 63
( -25.68 -60.10 -45.63 1.55) ; 64
( -26.62 -60.40 -46.69 0.96) ; 65
( -27.54 -61.07 -47.88 0.52) ; 66
( -28.15 -62.08 -48.69 0.74) ; 67
( -28.15 -63.04 -49.38 1.11) ; 68
( -28.02 -64.11 -50.94 0.59) ; 69
( -28.26 -65.17 -52.38 0.44) ; 70
( -28.49 -66.10 -52.56 0.44) ; 71
( -28.58 -67.20 -52.94 0.44) ; 72
( -28.48 -67.95 -53.31 1.11) ; 73
( -28.51 -69.06 -53.81 1.84) ; 74
( -28.35 -69.52 -53.81 2.28) ; 75
( -28.64 -70.37 -53.81 1.25) ; 76
( -28.81 -71.45 -54.50 0.74) ; 77
( -29.03 -72.31 -54.50 0.59) ; 78
( -29.17 -73.17 -54.50 0.96) ; 79
( -29.22 -74.05 -55.06 0.59) ; 80
( -29.54 -75.11 -55.63 0.44) ; 81
( -29.63 -75.69 -55.69 0.88) ; 82
( -29.82 -76.71 -55.75 0.88) ; 83
Normal
|
( 7.77 -17.89 -14.19 0.66) ; 1, R-1-2-2
( 7.29 -18.10 -16.00 0.81) ; 2
( 7.07 -18.51 -17.44 1.11) ; 3
( 7.28 -19.06 -19.38 1.11) ; 4
( 7.47 -19.24 -21.94 0.96) ; 5
( 8.40 -19.53 -23.19 1.11) ; 6
( 9.01 -19.41 -25.44 1.11) ; 7
( 9.83 -19.47 -26.81 1.11) ; 8
( 10.67 -19.82 -27.13 0.96) ; 9
( 12.07 -19.96 -29.06 0.81) ; 10
( 13.08 -20.12 -29.06 0.66) ; 11
( 13.74 -20.67 -29.69 0.96) ; 12
( 14.59 -20.96 -30.56 1.25) ; 13
( 15.69 -21.58 -30.56 1.25) ; 14
( 16.45 -21.92 -30.94 0.96) ; 15
( 17.24 -22.12 -31.50 0.59) ; 16
( 18.29 -23.03 -31.75 0.59) ; 17
( 20.40 -24.32 -31.75 0.59) ; 18
( 21.07 -24.80 -33.50 0.81) ; 19
( 22.24 -25.43 -33.81 0.81) ; 20
( 22.91 -25.90 -34.38 0.81) ; 21
( 23.57 -26.38 -35.13 0.96) ; 22
( 24.33 -25.90 -36.94 1.18) ; 23
( 25.39 -25.26 -36.94 0.88) ; 24
( 26.58 -25.82 -41.13 0.74) ; 25
( 26.93 -26.39 -42.00 1.25) ; 26
( 26.97 -27.14 -42.19 0.88) ; 27
( 27.39 -27.73 -42.19 0.52) ; 28
( 27.52 -28.33 -42.63 0.52) ; 29
( 27.60 -28.79 -43.25 0.88) ; 30
( 27.78 -29.04 -43.44 1.25) ; 31
( 28.27 -29.72 -44.50 0.88) ; 32
( 28.54 -29.83 -46.38 0.88) ; 33
( 28.51 -30.57 -48.19 1.11) ; 34
( 29.33 -31.51 -51.44 0.81) ; 35
( 30.60 -32.45 -52.25 1.03) ; 36
( 31.24 -32.33 -55.44 1.47) ; 37
( 32.66 -32.27 -58.69 0.81) ; 38
( 33.83 -32.01 -63.50 0.66) ; 39
( 34.86 -32.09 -66.69 0.66) ; 40
( 35.66 -31.70 -65.56 1.33) ; 41
(
( 35.95 -32.26 -66.56 0.74) ; 1, R-1-2-2-1
( 36.34 -32.63 -67.94 0.74) ; 2
( 36.71 -32.60 -68.19 1.03) ; 3
( 37.36 -32.27 -69.00 1.03) ; 4
( 37.63 -32.01 -69.88 1.03) ; 5
( 37.98 -31.70 -72.06 1.18) ; 6
( 38.47 -30.96 -73.25 1.11) ; 7
( 38.94 -30.81 -73.69 0.74) ; 8
( 39.87 -30.59 -74.31 0.59) ; 9
( 40.42 -29.94 -75.25 0.59) ; 10
( 41.01 -29.52 -76.19 0.59) ; 11
( 41.61 -29.02 -76.19 0.88) ; 12
( 42.49 -28.64 -76.19 0.88) ; 13
( 43.36 -28.33 -76.75 0.52) ; 14
( 44.28 -27.74 -77.88 0.74) ; 15
( 44.88 -27.17 -79.25 0.96) ; 16
( 45.39 -27.32 -79.31 1.33) ; 17
( 46.37 -27.69 -81.69 0.96) ; 18
( 47.32 -27.33 -81.69 0.66) ; 19
( 48.12 -27.01 -81.69 0.66) ; 20
( 48.53 -26.34 -82.00 0.66) ; 21
( 49.12 -24.88 -82.94 0.81) ; 22
( 49.61 -24.14 -83.25 0.81) ; 23
( 50.33 -23.37 -83.56 0.52) ; 24
( 50.85 -22.93 -83.56 0.74) ; 25
( 51.50 -22.59 -84.38 0.88) ; 26
Normal
|
( 35.92 -31.00 -65.75 0.88) ; 1, R-1-2-2-2
( 36.43 -30.19 -66.56 0.52) ; 2
( 36.73 -29.65 -66.50 0.88) ; 3
( 37.21 -28.54 -65.00 1.18) ; 4
( 37.21 -28.03 -63.44 0.96) ; 5
( 36.62 -27.56 -61.19 0.59) ; 6
( 36.54 -27.10 -61.13 1.18) ; 7
Normal
) ; End of split
) ; End of split
) ; End of split
|
( 11.38 -8.22 -2.13 1.25) ; 1, R-2
( 13.19 -8.48 -2.13 1.25) ; 2
(
( 13.20 -8.51 -2.69 1.25) ; 1, R-2-1
( 15.04 -8.66 -3.69 1.03) ; 2
( 16.28 -8.86 -5.06 1.18) ; 3
( 17.55 -9.28 -6.75 1.40) ; 4
( 18.52 -9.35 -8.56 1.18) ; 5
(
( 19.60 -9.09 -8.69 0.74) ; 1, R-2-1-1
( 21.18 -8.52 -9.38 0.74) ; 2
( 21.76 -8.61 -9.75 1.03) ; 3
( 22.49 -8.73 -10.13 1.25) ; 4
( 23.21 -8.84 -11.19 1.11) ; 5
( 24.57 -8.76 -11.56 0.81) ; 6
( 25.53 -8.84 -11.88 0.81) ; 7
( 26.14 -8.79 -12.50 0.81) ; 8
( 28.56 -8.06 -13.00 0.88) ; 9
( 29.30 -7.66 -13.38 1.18) ; 10
( 30.51 -7.04 -14.31 0.81) ; 11
( 31.18 -7.06 -16.88 0.88) ; 12
( 32.88 -7.19 -17.56 0.96) ; 13
( 34.49 -6.85 -18.13 0.96) ; 14
( 35.67 -6.52 -18.56 0.66) ; 15
( 36.74 -6.33 -18.81 0.66) ; 16
( 37.83 -6.05 -19.06 0.96) ; 17
( 39.29 -5.77 -19.94 1.11) ; 18
( 40.65 -5.68 -20.88 1.11) ; 19
( 42.39 -5.52 -21.06 1.11) ; 20
( 42.98 -5.53 -22.38 1.11) ; 21
( 45.43 -6.14 -24.19 0.96) ; 22
( 46.47 -7.13 -25.13 0.96) ; 23
( 47.48 -7.29 -25.44 0.96) ; 24
( 49.06 -7.16 -26.81 0.66) ; 25
( 49.51 -6.27 -27.69 1.03) ; 26
( 49.98 -5.68 -28.19 1.03) ; 27
( 50.69 -5.43 -28.19 1.11) ; 28
( 51.10 -5.19 -28.19 0.66) ; 29
( 51.51 -4.96 -28.19 0.66) ; 30
( 52.29 -4.72 -28.63 0.81) ; 31
( 53.04 -4.68 -29.00 0.81) ; 32
( 53.85 -4.74 -29.94 0.66) ; 33
( 54.47 -4.62 -30.94 0.96) ; 34
( 55.04 -4.33 -31.31 2.14) ; 35
( 55.70 -3.92 -32.06 2.65) ; 36
( 56.66 -3.45 -32.50 1.33) ; 37
( 57.31 -3.11 -32.50 0.66) ; 38
( 57.80 -2.82 -32.50 0.66) ; 39
( 58.60 -2.94 -32.75 0.96) ; 40
( 59.26 -3.05 -33.38 1.33) ; 41
( 60.41 -2.85 -33.81 0.88) ; 42
( 61.09 -2.75 -35.75 0.59) ; 43
( 62.32 -2.57 -36.13 0.88) ; 44
( 62.94 -1.93 -38.00 1.62) ; 45
( 63.45 -1.12 -39.25 0.74) ; 46
( 63.73 -0.20 -39.25 0.44) ; 47
( 64.02 0.64 -40.56 0.81) ; 48
( 64.00 0.94 -42.13 1.25) ; 49
( 64.42 1.24 -43.38 2.14) ; 50
( 64.75 1.49 -44.19 2.50) ; 51
( 65.72 1.48 -44.19 0.81) ; 52
( 66.59 1.34 -44.50 0.59) ; 53
( 67.14 1.48 -44.69 0.88) ; 54
( 67.95 1.42 -44.75 1.03) ; 55
( 69.17 1.60 -45.38 0.66) ; 56
( 70.05 1.53 -45.75 0.96) ; 57
( 70.98 1.69 -46.56 1.69) ; 58
( 71.60 1.37 -46.88 1.69) ; 59
( 72.31 0.73 -47.13 0.96) ; 60
( 73.58 0.23 -47.69 0.66) ; 61
( 74.67 0.06 -48.31 0.52) ; 62
( 75.52 -0.22 -49.38 0.88) ; 63
( 76.37 -0.50 -49.56 1.69) ; 64
( 77.09 -0.69 -49.75 1.69) ; 65
( 77.79 -0.95 -49.81 0.81) ; 66
( 78.57 -1.23 -49.81 0.29) ; 67
( 79.91 -1.66 -50.06 0.29) ; 68
( 80.85 -1.88 -50.06 0.96) ; 69
( 81.76 -2.25 -50.06 0.96) ; 70
( 82.73 -2.77 -50.06 0.52) ; 71
( 83.41 -3.18 -50.69 1.18) ; 72
( 83.90 -3.33 -51.13 1.84) ; 73
( 84.83 -3.61 -51.56 1.84) ; 74
( 85.95 -4.54 -51.81 0.96) ; 75
( 86.71 -4.89 -51.81 0.52) ; 76
( 87.15 -4.95 -52.31 0.88) ; 77
( 88.26 -5.05 -52.56 0.88) ; 78
( 88.90 -5.23 -52.75 0.52) ; 79
( 89.88 -5.60 -52.81 0.81) ; 80
( 90.60 -5.79 -53.56 1.18) ; 81
( 91.32 -5.98 -53.88 1.18) ; 82
( 92.21 -5.97 -53.88 0.74) ; 83
( 93.55 -6.04 -54.06 0.59) ; 84
( 93.97 -6.18 -54.63 0.96) ; 85
( 94.93 -6.26 -54.69 1.40) ; 86
( 96.09 -5.99 -54.69 0.66) ; 87
( 97.03 -5.70 -54.69 0.52) ; 88
( 97.90 -5.39 -55.25 0.66) ; 89
Normal
|
( 19.42 -10.13 -9.31 0.74) ; 1, R-2-1-2
( 20.67 -10.78 -9.75 0.59) ; 2
( 21.68 -11.01 -10.63 0.81) ; 3
( 22.76 -11.18 -11.25 0.81) ; 4
( 23.93 -11.36 -11.94 0.74) ; 5
( 24.61 -11.77 -13.19 0.74) ; 6
( 25.54 -12.06 -13.25 0.66) ; 7
( 26.02 -12.29 -14.06 0.66) ; 8
( 27.10 -12.53 -15.13 0.81) ; 9
( 28.18 -12.78 -16.81 0.66) ; 10
( 29.62 -12.64 -17.81 0.74) ; 11
( 30.62 -12.42 -18.63 0.74) ; 12
( 31.37 -12.47 -19.44 0.66) ; 13
( 32.22 -12.68 -21.38 0.88) ; 14
( 32.90 -12.20 -20.81 0.96) ; 15
( 32.85 -12.93 -22.25 0.88) ; 16
( 32.68 -13.57 -23.81 0.88) ; 17
( 32.36 -14.62 -25.38 0.81) ; 18
( 32.60 -15.48 -27.06 1.03) ; 19
( 33.10 -16.08 -29.19 1.03) ; 20
( 33.63 -16.52 -30.38 1.33) ; 21
( 32.73 -17.05 -31.75 1.03) ; 22
( 32.65 -18.00 -32.44 0.81) ; 23
( 33.07 -18.66 -33.19 0.81) ; 24
( 33.25 -18.91 -34.44 0.66) ; 25
( 33.38 -19.08 -37.50 0.66) ; 26
( 33.58 -19.19 -39.13 0.66) ; 27
( 35.33 -21.31 -39.31 0.66) ; 28
( 35.86 -22.21 -39.94 0.66) ; 29
( 35.94 -23.12 -40.88 0.66) ; 30
( 35.97 -23.86 -42.25 0.96) ; 31
( 36.16 -24.55 -43.44 0.81) ; 32
( 36.37 -25.11 -47.75 1.03) ; 33
( 36.70 -26.35 -50.44 0.96) ; 34
( 36.04 -26.24 -54.00 0.81) ; 35
( 35.34 -25.98 -54.50 1.03) ; 36
( 35.18 -26.99 -56.75 0.74) ; 37
( 34.90 -27.83 -56.81 0.66) ; 38
( 35.07 -28.92 -58.25 0.81) ; 39
( 34.90 -30.01 -58.69 0.81) ; 40
( 34.11 -30.76 -59.00 0.81) ; 41
( 33.60 -31.06 -58.25 1.25) ; 42
( 33.28 -31.23 -58.13 1.69) ; 43
( 32.70 -31.58 -58.06 1.69) ; 44
( 32.05 -31.93 -58.06 1.69) ; 45
Normal
) ; End of split
|
( 13.67 -8.34 -4.44 0.74) ; 1, R-2-2
( 13.70 -8.19 -6.06 0.74) ; 2
( 13.69 -7.82 -7.31 0.88) ; 3
( 13.22 -7.45 -10.13 0.96) ; 4
( 12.71 -7.30 -12.56 1.18) ; 5
( 12.52 -7.12 -15.19 1.33) ; 6
( 11.45 -6.88 -18.00 1.03) ; 7
( 11.18 -5.72 -19.00 1.03) ; 8
( 10.99 -5.55 -22.63 1.25) ; 9
( 10.66 -5.27 -24.50 1.40) ; 10
( 10.02 -5.98 -26.06 1.18) ; 11
( 9.63 -6.59 -26.56 1.18) ; 12
( 9.01 -7.60 -27.19 0.96) ; 13
( 8.12 -7.60 -27.94 0.96) ; 14
( 7.22 -7.68 -28.81 0.96) ; 15
( 6.12 -7.51 -29.81 0.96) ; 16
( 4.68 -7.21 -32.25 0.81) ; 17
( 3.10 -6.81 -33.31 0.74) ; 18
( 2.12 -6.43 -34.88 0.74) ; 19
( 0.65 -5.83 -35.63 0.88) ; 20
( -0.18 -5.84 -35.69 1.25) ; 21
( -1.24 -5.98 -36.06 1.40) ; 22
( -1.46 -6.39 -39.50 1.03) ; 23
( -1.98 -6.89 -40.25 0.74) ; 24
( -1.92 -7.42 -42.00 0.74) ; 25
( -2.51 -7.84 -43.69 0.74) ; 26
( -3.29 -8.54 -44.63 0.74) ; 27
( -3.73 -8.03 -45.50 1.03) ; 28
( -3.73 -8.03 -48.81 0.88) ; 29
( -3.72 -8.39 -49.81 0.88) ; 30
( -4.08 -9.30 -50.94 1.11) ; 31
( -4.36 -10.14 -51.38 1.40) ; 32
( -4.44 -10.65 -52.00 1.69) ; 33
( -4.81 -11.03 -53.00 1.69) ; 34
( -5.10 -11.50 -53.56 0.81) ; 35
( -5.41 -12.50 -54.50 0.81) ; 36
( -5.95 -13.08 -55.63 0.81) ; 37
( -6.13 -14.23 -53.63 0.44) ; 38
( -7.01 -15.57 -54.56 0.44) ; 39
( -7.19 -17.17 -54.94 0.44) ; 40
( -6.97 -18.09 -54.94 0.74) ; 41
( -7.02 -18.90 -54.94 1.18) ; 42
( -7.29 -19.67 -55.25 1.62) ; 43
( -7.54 -20.30 -55.50 1.62) ; 44
( -7.34 -20.92 -56.25 0.74) ; 45
( -7.34 -21.88 -57.94 0.29) ; 46
Normal
) ; End of split
) ; End of split
) ; End of tree
( (Color Magenta)
(Dendrite)
( 4.01 0.59 -4.81 1.62) ; Root
( 3.07 0.81 -6.56 1.77) ; 1, R
(
( 3.01 1.78 -8.31 1.47) ; 1, R-1
( 3.06 2.47 -8.31 1.47) ; 2
(
( 2.92 3.12 -9.63 1.03) ; 1, R-1-1
( 3.17 3.61 -9.63 1.03) ; 2
(
( 3.23 3.67 -10.88 0.81) ; 1, R-1-1-1
( 3.10 4.72 -11.13 0.52) ; 2
( 3.04 5.33 -11.31 0.52) ; 3
( 3.46 6.07 -11.31 0.52) ; 4
( 3.90 6.97 -11.88 0.52) ; 5
( 4.27 7.42 -12.50 0.74) ; 6
( 4.53 7.61 -13.69 1.03) ; 7
( 4.85 7.78 -14.38 1.33) ; 8
( 4.93 8.28 -15.38 0.96) ; 9
( 4.51 8.94 -15.88 0.74) ; 10
( 3.59 9.68 -17.38 0.52) ; 11
( 3.61 10.34 -18.69 0.81) ; 12
( 3.96 11.11 -18.75 1.11) ; 13
( 3.75 11.21 -20.00 1.03) ; 14
( 3.13 11.98 -21.38 0.81) ; 15
( 3.29 12.98 -22.13 0.59) ; 16
( 3.52 13.98 -23.44 0.81) ; 17
( 3.54 14.13 -23.81 1.11) ; 18
( 3.05 14.79 -23.94 1.25) ; 19
( 2.50 15.55 -24.44 0.74) ; 20
( 2.06 16.07 -24.88 0.59) ; 21
( 1.28 16.34 -25.44 0.74) ; 22
( 0.29 17.09 -25.69 0.74) ; 23
( -0.90 17.65 -26.25 0.74) ; 24
( -1.23 18.37 -27.63 0.44) ; 25
( -1.76 18.82 -28.25 0.44) ; 26
( -2.34 18.91 -28.25 0.74) ; 27
( -2.92 19.00 -28.75 1.03) ; 28
( -3.89 19.00 -29.44 0.59) ; 29
( -4.92 19.10 -30.25 0.59) ; 30
( -5.38 19.03 -31.63 1.33) ; 31
( -6.04 18.60 -32.56 2.14) ; 32
( -6.53 18.32 -33.88 2.50) ; 33
( -7.04 17.95 -34.19 2.06) ; 34
( -7.20 17.38 -34.69 1.55) ; 35
( -7.16 17.16 -35.94 0.88) ; 36
( -6.99 18.24 -37.38 0.81) ; 37
( -6.31 17.84 -38.44 1.03) ; 38
( -5.67 17.66 -39.06 1.03) ; 39
( -4.87 17.98 -39.63 1.03) ; 40
( -4.27 18.48 -41.94 0.88) ; 41
( -3.54 19.32 -41.00 0.66) ; 42
( -3.02 19.83 -42.13 0.44) ; 43
( -2.34 20.32 -42.56 0.44) ; 44
( -1.31 21.12 -42.81 0.66) ; 45
( -1.04 21.45 -43.50 0.96) ; 46
( -0.76 21.77 -43.69 1.33) ; 47
( -0.33 22.14 -43.69 1.69) ; 48
( -0.05 22.48 -44.50 0.81) ; 49
( 0.95 23.20 -45.94 0.52) ; 50
( 1.31 24.03 -46.69 0.52) ; 51
( 1.39 24.54 -48.31 0.74) ; 52
( 0.84 25.74 -49.13 0.81) ; 53
( 0.20 26.87 -50.94 1.11) ; 54
( -0.08 27.58 -51.94 1.92) ; 55
( -0.74 28.05 -53.25 1.92) ; 56
( -1.21 28.43 -54.19 1.40) ; 57
( -1.40 28.60 -57.19 0.66) ; 58
Normal
|
( 3.06 4.28 -11.06 0.52) ; 1, R-1-1-2
( 2.70 5.30 -11.50 0.52) ; 2
( 2.39 6.17 -11.56 0.44) ; 3
( 2.42 7.80 -12.00 0.37) ; 4
( 2.54 8.07 -12.19 0.37) ; 5
( 3.32 8.76 -13.88 0.59) ; 6
( 4.01 9.32 -14.25 0.59) ; 7
( 4.79 10.01 -14.44 0.59) ; 8
( 6.01 10.63 -14.44 0.81) ; 9
( 6.62 11.27 -15.31 0.88) ; 10
( 6.92 12.19 -15.19 1.25) ; 11
( 6.82 13.39 -15.25 0.96) ; 12
( 6.92 14.04 -15.44 0.81) ; 13
( 7.04 14.76 -16.50 0.66) ; 14
( 7.17 15.63 -16.94 0.37) ; 15
( 7.97 16.47 -17.56 0.37) ; 16
( 8.16 17.18 -18.44 0.52) ; 17
( 8.18 17.76 -19.31 0.81) ; 18
( 7.91 18.40 -19.81 1.11) ; 19
( 7.92 18.91 -19.88 0.74) ; 20
( 8.13 19.84 -20.56 0.52) ; 21
( 8.74 20.86 -21.63 0.44) ; 22
( 8.89 21.27 -21.63 1.18) ; 23
( 9.36 21.87 -21.44 1.99) ; 24
( 9.50 22.36 -21.44 1.62) ; 25
( 9.65 23.30 -21.44 1.03) ; 26
( 9.77 24.03 -21.94 0.66) ; 27
( 9.69 24.92 -22.63 0.44) ; 28
( 9.54 25.91 -22.63 0.37) ; 29
( 8.98 27.18 -24.00 0.37) ; 30
( 9.01 28.29 -24.31 0.37) ; 31
( 8.74 29.00 -24.63 0.37) ; 32
( 8.57 29.77 -24.63 0.66) ; 33
( 8.37 30.39 -25.06 1.03) ; 34
( 8.05 31.18 -25.38 1.40) ; 35
( 7.77 31.82 -25.38 1.40) ; 36
( 7.67 32.13 -25.94 0.88) ; 37
( 7.41 32.76 -25.94 0.44) ; 38
( 7.13 33.40 -25.94 0.37) ; 39
( 6.77 33.90 -26.38 0.74) ; 40
( 6.52 34.23 -26.63 1.03) ; 41
( 6.33 34.48 -26.63 1.03) ; 42
( 5.84 35.15 -26.63 0.59) ; 43
( 5.50 35.36 -26.88 0.59) ; 44
( 5.28 35.84 -27.06 1.33) ; 45
( 4.87 36.05 -28.19 2.06) ; 46
( 4.61 36.75 -28.19 1.25) ; 47
( 3.72 36.31 -28.69 1.03) ; 48
( 3.39 35.69 -29.69 1.11) ; 49
( 3.47 36.19 -30.13 1.47) ; 50
( 3.32 36.66 -30.38 1.47) ; 51
( 2.13 37.14 -30.44 1.03) ; 52
( 1.82 37.57 -30.25 0.59) ; 53
Normal
) ; End of split
|
( 3.81 2.87 -10.56 0.74) ; 1, R-1-2
( 4.30 3.17 -11.81 0.74) ; 2
( 4.78 3.38 -13.06 0.74) ; 3
( 5.42 3.66 -14.81 0.88) ; 4
( 5.97 3.79 -15.06 1.03) ; 5
( 6.47 3.27 -15.63 1.03) ; 6
( 6.45 2.60 -16.88 0.88) ; 7
( 6.30 2.18 -17.31 0.88) ; 8
( 5.97 1.49 -18.44 0.88) ; 9
( 5.30 0.57 -19.69 0.96) ; 10
( 5.12 0.37 -22.69 0.96) ; 11
( 4.72 0.21 -23.44 0.96) ; 12
( 4.49 0.17 -24.31 0.96) ; 13
( 4.49 0.17 -25.13 0.81) ; 14
( 4.66 0.81 -27.06 0.66) ; 15
( 5.52 1.49 -28.13 0.59) ; 16
( 6.22 2.12 -28.38 0.59) ; 17
( 6.97 2.15 -29.81 0.81) ; 18
( 7.10 2.05 -30.88 0.81) ; 19
( 7.29 1.36 -32.44 0.81) ; 20
( 7.56 0.66 -33.00 0.81) ; 21
( 8.31 1.19 -34.94 0.66) ; 22
( 9.41 1.54 -35.69 0.66) ; 23
( 9.99 1.89 -36.50 0.66) ; 24
( 11.74 3.02 -37.25 0.59) ; 25
( 12.84 3.89 -37.25 0.59) ; 26
( 13.44 4.90 -37.38 0.59) ; 27
( 13.97 5.86 -38.19 0.59) ; 28
( 14.67 6.49 -38.75 0.59) ; 29
( 15.42 6.51 -39.38 0.88) ; 30
( 15.90 6.73 -40.69 1.18) ; 31
( 16.68 6.91 -41.13 1.25) ; 32
( 17.03 7.73 -42.13 1.11) ; 33
(
( 16.92 8.42 -42.81 0.74) ; 1, R-1-2-1
( 16.50 8.63 -44.81 0.74) ; 2
( 16.73 9.63 -46.56 0.96) ; 3
( 17.18 10.08 -47.81 0.81) ; 4
( 17.74 10.36 -48.06 0.52) ; 5
( 18.10 10.75 -48.44 0.44) ; 6
( 18.60 11.04 -49.06 0.66) ; 7
( 19.04 11.48 -49.25 1.33) ; 8
( 19.83 11.73 -49.81 1.84) ; 9
( 20.44 12.30 -50.13 1.18) ; 10
( 20.94 12.67 -50.69 0.59) ; 11
( 21.21 13.88 -51.25 0.44) ; 12
( 21.57 14.72 -52.44 0.66) ; 13
( 21.64 15.15 -52.81 0.96) ; 14
( 21.91 15.92 -54.13 0.66) ; 15
( 22.29 16.89 -54.69 0.52) ; 16
( 22.86 17.69 -54.88 0.52) ; 17
( 23.17 18.23 -56.63 1.18) ; 18
( 23.16 18.61 -56.94 1.33) ; 19
( 22.70 19.49 -57.31 0.88) ; 20
( 22.53 19.82 -58.38 0.74) ; 21
( 22.25 20.45 -59.75 0.96) ; 22
( 21.69 21.21 -61.75 0.66) ; 23
( 20.72 21.65 -62.75 0.96) ; 24
( 20.14 22.19 -63.00 1.25) ; 25
( 19.40 23.12 -64.13 0.81) ; 26
( 18.91 23.80 -64.94 0.96) ; 27
( 18.51 24.15 -65.81 1.11) ; 28
( 18.26 24.94 -67.31 0.81) ; 29
( 18.06 25.64 -68.50 1.40) ; 30
( 17.39 25.60 -70.06 1.03) ; 31
( 16.54 25.88 -71.19 0.81) ; 32
( 16.03 26.41 -72.25 0.96) ; 33
( 15.46 27.10 -74.00 1.18) ; 34
( 15.01 27.53 -75.38 1.03) ; 35
( 15.04 28.64 -76.63 0.81) ; 36
( 14.57 29.01 -78.56 1.55) ; 37
( 13.76 29.51 -80.13 1.92) ; 38
( 14.07 30.12 -81.13 1.55) ; 39
( 14.42 30.88 -81.69 0.74) ; 40
( 14.77 32.16 -81.69 0.59) ; 41
( 15.36 33.02 -81.94 0.74) ; 42
( 16.34 34.50 -81.94 0.59) ; 43
( 16.70 35.40 -82.31 0.59) ; 44
( 16.69 35.78 -82.44 1.11) ; 45
( 16.59 36.61 -82.88 1.40) ; 46
( 16.76 37.18 -83.31 1.47) ; 47
( 17.21 37.62 -83.63 0.66) ; 48
( 17.40 37.96 -84.25 0.52) ; 49
Normal
|
( 17.03 6.86 -41.00 0.66) ; 1, R-1-2-2
( 16.13 6.33 -42.56 0.66) ; 2
( 15.47 5.48 -43.50 0.66) ; 3
( 14.78 4.92 -44.13 0.66) ; 4
( 14.11 3.92 -45.00 0.66) ; 5
( 13.83 3.14 -45.50 0.81) ; 6
( 13.46 2.62 -46.56 0.81) ; 7
( 13.34 1.45 -47.31 0.59) ; 8
( 13.04 0.54 -47.75 0.59) ; 9
( 13.44 -0.71 -49.00 0.74) ; 10
( 12.87 -1.51 -50.06 1.03) ; 11
( 12.20 -1.99 -50.31 0.59) ; 12
( 11.60 -2.64 -51.81 0.44) ; 13
( 11.34 -2.89 -52.13 0.74) ; 14
( 10.66 -2.93 -52.31 1.11) ; 15
( 9.89 -3.10 -52.69 1.47) ; 16
( 9.09 -3.49 -52.88 0.74) ; 17
( 8.01 -4.13 -53.25 0.59) ; 18
( 6.95 -4.27 -53.56 0.59) ; 19
( 5.69 -5.10 -54.19 0.44) ; 20
( 4.50 -5.58 -54.19 0.44) ; 21
( 3.27 -6.27 -54.19 0.74) ; 22
( 2.38 -6.28 -54.63 0.96) ; 23
( 1.48 -6.74 -54.75 0.59) ; 24
( 0.49 -6.87 -55.31 0.44) ; 25
( -0.91 -6.79 -55.50 0.44) ; 26
( -1.71 -7.11 -56.00 1.11) ; 27
( -2.95 -7.43 -56.44 1.25) ; 28
( -3.67 -7.69 -58.13 0.81) ; 29
( -4.46 -8.01 -58.56 0.52) ; 30
( -5.21 -8.48 -58.75 0.52) ; 31
( -6.35 -9.56 -59.00 0.81) ; 32
( -7.11 -10.10 -59.25 1.18) ; 33
( -8.37 -11.46 -59.44 0.66) ; 34
( -9.14 -12.15 -59.69 0.66) ; 35
( -9.24 -13.18 -60.13 1.47) ; 36
( -9.44 -14.03 -60.44 2.14) ; 37
( -9.72 -14.80 -60.44 2.14) ; 38
( -9.72 -15.76 -60.44 0.52) ; 39
( -9.95 -16.76 -61.00 0.81) ; 40
( -10.16 -18.06 -61.38 1.69) ; 41
( -10.17 -19.09 -61.69 3.02) ; 42
( -10.20 -20.20 -62.31 2.43) ; 43
( -10.36 -21.21 -63.50 0.88) ; 44
( -10.48 -22.45 -63.75 1.25) ; 45
( -11.09 -22.50 -64.75 1.55) ; 46
( -12.37 -22.59 -67.00 0.74) ; 47
( -13.14 -22.76 -68.00 1.18) ; 48
( -14.07 -22.55 -70.88 0.81) ; 49
( -14.48 -21.81 -72.00 1.18) ; 50
( -15.14 -21.26 -72.69 1.18) ; 51
( -15.41 -20.12 -71.06 0.52) ; 52
Normal
) ; End of split
) ; End of split
|
( 2.68 -0.24 -8.63 0.96) ; 1, R-2
( 2.36 -1.06 -9.00 0.74) ; 2
( 2.03 -1.68 -10.06 0.59) ; 3
( 1.24 -2.00 -10.25 0.52) ; 4
( -0.12 -2.08 -10.75 0.52) ; 5
( -1.35 -3.29 -11.06 0.74) ; 6
( -2.16 -4.19 -11.56 0.74) ; 7
( -3.13 -5.15 -11.88 0.88) ; 8
( -3.69 -6.32 -12.75 0.88) ; 9
( -4.18 -7.50 -13.88 0.88) ; 10
( -3.93 -8.28 -14.94 0.88) ; 11
( -4.83 -9.25 -14.38 0.74) ; 12
( -5.24 -9.92 -16.06 0.74) ; 13
( -4.66 -10.53 -17.63 0.96) ; 14
( -4.70 -10.75 -18.94 1.18) ; 15
( -4.59 -10.99 -20.13 1.47) ; 16
( -5.66 -11.19 -22.94 0.74) ; 17
( -6.94 -11.28 -23.75 0.66) ; 18
( -7.74 -11.60 -24.00 0.81) ; 19
( -9.42 -11.85 -24.44 0.96) ; 20
( -11.20 -12.31 -25.13 0.96) ; 21
( -13.04 -12.61 -25.88 0.96) ; 22
( -14.78 -14.11 -26.19 0.74) ; 23
( -15.49 -14.81 -27.69 1.03) ; 24
( -16.16 -15.37 -29.06 1.33) ; 25
( -17.13 -16.26 -30.50 0.96) ; 26
( -18.09 -17.14 -31.75 0.66) ; 27
( -19.41 -17.96 -32.88 0.88) ; 28
( -20.45 -18.40 -34.56 0.74) ; 29
( -21.72 -19.30 -35.75 0.59) ; 30
( -22.21 -20.56 -36.63 0.88) ; 31
( -22.72 -20.99 -38.00 2.21) ; 32
( -23.15 -21.30 -38.63 2.65) ; 33
( -23.95 -22.06 -38.88 1.77) ; 34
( -24.00 -22.94 -39.88 0.81) ; 35
( -24.31 -24.27 -40.94 0.59) ; 36
( -25.30 -25.36 -41.56 0.59) ; 37
( -25.47 -26.90 -43.44 0.44) ; 38
( -25.73 -28.56 -43.44 0.44) ; 39
( -25.91 -29.64 -43.56 0.59) ; 40
( -26.33 -30.90 -43.75 0.37) ; 41
( -26.54 -31.76 -43.81 0.66) ; 42
( -26.91 -32.73 -43.88 0.66) ; 43
( -27.20 -33.45 -43.88 0.66) ; 44
(
( -27.29 -34.16 -43.94 0.37) ; 1, R-2-1
( -27.45 -34.72 -44.00 0.37) ; 2
( -27.84 -35.78 -44.38 1.03) ; 3
( -28.10 -36.47 -44.56 2.28) ; 4
( -28.16 -37.27 -44.88 1.84) ; 5
( -28.15 -38.17 -45.38 0.81) ; 6
( -28.26 -38.89 -45.06 0.29) ; 7
( -27.98 -39.89 -45.19 0.29) ; 8
( -27.88 -40.72 -45.19 0.29) ; 9
( -27.92 -41.46 -45.25 1.11) ; 10
( -27.86 -41.99 -45.25 1.92) ; 11
( -27.61 -42.77 -45.50 2.14) ; 12
( -27.30 -43.63 -45.69 0.66) ; 13
( -26.64 -45.14 -46.13 0.52) ; 14
( -26.54 -45.89 -46.56 0.52) ; 15
( -26.45 -47.17 -46.69 1.25) ; 16
( -26.35 -48.07 -47.13 2.06) ; 17
( -26.32 -48.74 -47.38 2.06) ; 18
( -26.75 -49.64 -47.81 0.52) ; 19
( -26.90 -50.87 -48.44 0.44) ; 20
( -26.97 -52.25 -49.06 0.44) ; 21
( -26.95 -53.08 -49.38 0.44) ; 22
( -27.18 -54.07 -50.00 0.44) ; 23
( -27.31 -54.87 -50.81 0.52) ; 24
( -28.35 -55.81 -51.25 0.74) ; 25
( -28.75 -56.42 -51.63 1.47) ; 26
( -28.93 -56.68 -52.06 2.21) ; 27
( -29.27 -57.37 -52.31 1.69) ; 28
( -30.06 -58.13 -52.81 0.66) ; 29
( -30.89 -59.12 -53.63 0.52) ; 30
( -31.64 -60.10 -53.81 0.74) ; 31
( -32.18 -61.13 -53.81 0.74) ; 32
( -32.66 -61.79 -54.13 0.44) ; 33
( -33.09 -62.68 -54.44 0.81) ; 34
( -33.49 -63.29 -54.75 1.11) ; 35
( -33.87 -63.82 -54.38 0.66) ; 36
( -34.44 -65.06 -54.00 0.44) ; 37
( -34.68 -65.61 -54.00 1.18) ; 38
( -34.92 -66.24 -54.00 1.18) ; 39
Normal
|
( -26.40 -33.13 -45.19 0.59) ; 1, R-2-2
( -25.78 -32.57 -44.88 0.74) ; 2
( -25.44 -32.25 -43.06 0.88) ; 3
( -24.84 -31.31 -41.69 1.11) ; 4
( -24.76 -30.80 -43.75 1.11) ; 5
( -24.52 -30.69 -45.88 1.25) ; 6
( -24.51 -30.62 -46.69 1.62) ; 7
( -24.83 -30.27 -47.75 1.11) ; 8
( -24.97 -29.28 -49.81 0.88) ; 9
( -25.29 -28.49 -51.88 1.18) ; 10
( -25.54 -28.16 -52.25 0.96) ; 11
( -25.84 -27.67 -53.56 0.81) ; 12
( -26.44 -26.83 -53.56 1.18) ; 13
( -27.38 -26.61 -53.56 1.03) ; 14
( -28.07 -26.73 -53.69 0.66) ; 15
( -28.36 -26.68 -56.19 0.66) ; 16
( -29.13 -26.85 -56.31 1.03) ; 17
( -29.86 -26.29 -58.00 0.88) ; 18
Generated
) ; End of split
) ; End of split
) ; End of tree
================================================
FILE: examples/thalamocortical-cell/results/cAD_ltb_params.csv
================================================
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FILE: examples/thalamocortical-cell/results/cNAD_ltb_params.csv
================================================
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================================================
FILE: examples/thalamocortical-cell/thalamocortical-cell_opt.ipynb
================================================
{
"cells": [
{
"cell_type": "markdown",
"metadata": {},
"source": [
"# Optimization of burst and tonic firing in thalamo-cortical neurons"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"____\n",
"\n",
"This notebook illustrates how to **setup** and **configure optimisations** presented in the following paper:\n",
"\n",
"Iavarone, Elisabetta, Jane Yi, Ying Shi, Bas-Jan Zandt, Christian O'Reilly, Werner Van Geit, Christian Rössert, Henry Markram, and Sean L. Hill. [\"Experimentally-constrained biophysical models of tonic and burst firing modes in thalamocortical neurons.\"](https://journals.plos.org/ploscompbiol/article?id=10.1371/journal.pcbi.1006753).\n",
"\n",
"Author of this script: Elisabetta Iavarone @ Blue Brain Project\n",
"___\n",
"\n",
"The models were constrained by using the **experimental data** from Jane Yi, Ying Shi and Henry Markram at the [LNMC, EPFL](https://www.epfl.ch/labs/markram-lab/).\n",
"\n",
"The morphologies will be available on NeuroMorpho.org under the\n",
"ODC Public Domain Dedication and Licence (PDDL) https://opendatacommons.org/licenses/pddl/1.0/\n",
"_____\n",
"\n",
"This notebook makes use of scripts to automatically setup the optimisation, stored in the *config* and *setup* subfolders. To learn more about concepts such as *mechanisms*, *cell template*, *cell evaluator*, we suggest to go through the [L5PC example](https://github.com/BlueBrain/BluePyOpt/blob/master/examples/l5pc/L5PC.ipynb).\n",
"_____\n",
"\n",
"**If you use methods or data presented in this notebook we ask to cite the following publications:**\n",
"\n",
"Iavarone, Elisabetta, Jane Yi, Ying Shi, Bas-Jan Zandt, Christian O'reilly, Werner Van Geit, Christian Rössert, Henry Markram, and Sean L. Hill. \"Experimentally-constrained biophysical models of tonic and burst firing modes in thalamocortical neurons.\" [BioRxiv (2019): 512269](https://www.biorxiv.org/content/10.1101/512269v3).\n",
"\n",
"Van Geit, W., Gevaert, M., Chindemi, G., Rössert, C., Courcol, J. D., Muller, E. B., ... & Markram, H. (2016). BluePyOpt: leveraging open source software and cloud infrastructure to optimise model parameters in neuroscience. [Frontiers in neuroinformatics, 10, 17](https://www.frontiersin.org/articles/10.3389/fninf.2016.00017/full).\n",
"\n",
"___\n",
"\n",
"\n",
"**If you re-use any file from the *mechanisms* folder you should also cite the associated publication.**\n",
"\n",
"See license file for details.\n",
"\n",
"___"
]
},
{
"cell_type": "code",
"execution_count": 1,
"metadata": {},
"outputs": [],
"source": [
"%matplotlib inline\n",
"import matplotlib.pyplot as plt\n",
"\n",
"import bluepyopt\n",
"import os\n",
"\n",
"import pprint\n",
"pp = pprint.PrettyPrinter(indent=2)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## Set up the cell model and the cell evaluator"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"A cell evaluator can be easily created by specifying the desired electrical type (e-type).\n",
"\n",
"A cell model is part of the cell evaluator and it is built by specifying a **morphology**, **mechanisms**, i.e. the ion channel models and the **bounds for the parameter values** (i.e. the densities of the ion channels)"
]
},
{
"cell_type": "code",
"execution_count": 2,
"metadata": {},
"outputs": [
{
"name": "stderr",
"output_type": "stream",
"text": [
"/home/iavarone/.local/lib/python2.7/site-packages/neurom/io/neurolucida.py:264: UserWarning: This is an experimental reader. There are no guarantees regarding ability to parse Neurolucida .asc files or correctness of output.\n",
" warnings.warn(msg)\n",
"No handlers could be found for logger \"neurom.io.neurolucida\"\n"
]
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"cAD_ltb:\n",
" morphology:\n",
" morphologies/jy160728_A_idA.asc\n",
" mechanisms:\n",
" pas.all: pas at ['all']\n",
" TC_cad.all: TC_cad at ['all']\n",
" TC_ih_Bud97.somatic: TC_ih_Bud97 at ['somatic']\n",
" TC_Nap_Et2.somatic: TC_Nap_Et2 at ['somatic']\n",
" TC_iA.somatic: TC_iA at ['somatic']\n",
" TC_iL.somatic: TC_iL at ['somatic']\n",
" SK_E2.somatic: SK_E2 at ['somatic']\n",
" TC_HH.somatic: TC_HH at ['somatic']\n",
" TC_ih_Bud97.alldend: TC_ih_Bud97 at ['basal']\n",
" TC_Nap_Et2.alldend: TC_Nap_Et2 at ['basal']\n",
" TC_iA.alldend: TC_iA at ['basal']\n",
" TC_iL.alldend: TC_iL at ['basal']\n",
" SK_E2.alldend: SK_E2 at ['basal']\n",
" TC_HH.alldend: TC_HH at ['basal']\n",
" TC_HH.axonal: TC_HH at ['axonal']\n",
" TC_iT_Des98.somadend: TC_iT_Des98 at ['basal', 'somatic']\n",
" params:\n",
" v_init: v_init = -79\n",
" celsius: celsius = 34\n",
" cm.all: ['all'] cm = 1\n",
" Ra.all: ['all'] Ra = 100\n",
" ena.all: ['all'] ena = 50\n",
" ek.all: ['all'] ek = -90\n",
" e_pas.all: ['all'] e_pas = -80\n",
" g_pas.all: ['all'] g_pas = [1e-06, 0.0001]\n",
" gk_max_TC_HH.axonal: ['axonal'] gk_max_TC_HH = [0, 0.2]\n",
" gna_max_TC_HH.axonal: ['axonal'] gna_max_TC_HH = [0, 0.8]\n",
" pcabar_TC_iT_Des98.somadend: ['basal', 'somatic'] pcabar_TC_iT_Des98 = [0, 0.0001]\n",
" gh_max_TC_ih_Bud97.somatic: ['somatic'] gh_max_TC_ih_Bud97 = [0, 0.0001]\n",
" gNap_Et2bar_TC_Nap_Et2.somatic: ['somatic'] gNap_Et2bar_TC_Nap_Et2 = [0, 0.0001]\n",
" gk_max_TC_iA.somatic: ['somatic'] gk_max_TC_iA = [0, 0.07]\n",
" gk_max_TC_HH.somatic: ['somatic'] gk_max_TC_HH = [0, 0.2]\n",
" gna_max_TC_HH.somatic: ['somatic'] gna_max_TC_HH = [0, 0.2]\n",
" pcabar_TC_iL.somatic: ['somatic'] pcabar_TC_iL = [0, 0.001]\n",
" gSK_E2bar_SK_E2.somatic: ['somatic'] gSK_E2bar_SK_E2 = [0, 0.005]\n",
" taur_TC_cad.somatic: ['somatic'] taur_TC_cad = [1.0, 15.0]\n",
" gamma_TC_cad.somatic: ['somatic'] gamma_TC_cad = [0.0005, 1]\n",
" gh_max_TC_ih_Bud97.alldend: ['basal'] gh_max_TC_ih_Bud97 = [0, 0.0001]\n",
" gNap_Et2bar_TC_Nap_Et2.alldend: ['basal'] gNap_Et2bar_TC_Nap_Et2 = [0, 0.0001]\n",
" gk_max_TC_iA.alldend: ['basal'] gk_max_TC_iA = [0, 0.008]\n",
" gk_max_TC_HH.alldend: ['basal'] gk_max_TC_HH = [0, 0.01]\n",
" gna_max_TC_HH.alldend: ['basal'] gna_max_TC_HH = [0, 0.006]\n",
" pcabar_TC_iL.alldend: ['basal'] pcabar_TC_iL = [0, 0.001]\n",
" gSK_E2bar_SK_E2.alldend: ['basal'] gSK_E2bar_SK_E2 = [0, 0.005]\n",
" taur_TC_cad.alldend: ['basal'] taur_TC_cad = [1.0, 15.0]\n",
" gamma_TC_cad.alldend: ['basal'] gamma_TC_cad = [0.0005, 1]\n",
"\n"
]
},
{
"data": {
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\n",
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"# Import scripts for setting up the cell model and cell evaluator\n",
"import CellEvalSetup \n",
"\n",
"# Library to visualize and analyse morphologies \n",
"import neurom # https://github.com/BlueBrain/NeuroM\n",
"import neurom.viewer\n",
"\n",
"etype = \"cAD_ltb\" # or cNAD_ltb \n",
"\n",
"evaluator = CellEvalSetup.evaluator.create(etype)\n",
"\n",
"neurom.viewer.draw(neurom.load_neuron(evaluator.cell_model.morphology.morphology_path))\n",
"print(evaluator.cell_model)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## Run an optimisation\n",
"\n",
"Once we have created the cell evaluator, we can run an optimisation. During the optimisation different parameter values will be evaluated, by running different **stimulation protocols** and recording the **voltage responses** of the models. \n",
"\n",
"The algorithm will try minimise the difference between the **electrical features** measured from the voltage responses in the model and the features extracted from the experimental data."
]
},
{
"cell_type": "code",
"execution_count": 3,
"metadata": {},
"outputs": [],
"source": [
"seed = 0 # Number to initialize the pseudorandom number generator\n",
"\n",
"opt = bluepyopt.optimisations.DEAPOptimisation(\n",
" evaluator=evaluator,\n",
" map_function=map, # The map function can be used to parallelize the optimisation\n",
" seed=seed,\n",
" eta=10., mutpb=1.0, cxpb=1.0)\n"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"As a proof of concept, we run an optimisation with a small number of individuals (n = 2) and generations (n = 2); this step will require some minutes. Typically this optimisation was run with 100 individual for 100 generations. At the end we obtain the \"Hall of Fame\", where the first individual is the best model.\n",
"\n",
"Before we create a folder to save the results."
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": [
"!nrnivmodl mechanisms # Compile NEURON .mod files stored in the \"mechanisms\" folder\n",
"\n",
"if not os.path.exists('checkpoints'):\n",
" os.mkdir('checkpoints')\n",
"\n",
"final_pop, halloffame, log, hist, = opt.run(max_ngen=2,\n",
" offspring_size=2,\n",
" cp_filename='checkpoints/checkpoint.pkl');"
]
},
{
"cell_type": "code",
"execution_count": 6,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"Example of one individual resulting from an optimisation run:\n",
"\n",
"[8.998499050883135e-05, 0.13679678638308826, 0.3777141723621707, 1.007012080683658e-05, 4.3417183545378374e-05, 6.108869734438017e-05, 0.06391077372665288, 0.19332127355415177, 0.09540195531054341, 0.0008653099277716401, 0.001302461551959797, 12.270389578182312, 0.5489249541836715, 1.4041700164018957e-06, 7.197046864039541e-05, 0.00319058833779415, 0.00824844977148233, 0.004008919207391105, 1.1428193144282783e-06, 0.0024678893323266233, 13.146438856898932, 0.2442889214486884]\n"
]
}
],
"source": [
"print(\"\\nExample of one individual resulting from an optimisation run:\\n\")\n",
"print(halloffame[0])"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## Analyse optimisation results\n",
"\n",
"In this section you will see how to run simulations with models obtained after running a full optimisation.\n"
]
},
{
"cell_type": "code",
"execution_count": 7,
"metadata": {},
"outputs": [],
"source": [
"import csv\n",
"\n",
"with open('results/{}_params.csv'.format(etype)) as csvfile:\n",
" rows = csv.reader(csvfile, quoting=csv.QUOTE_NONNUMERIC)\n",
" params = list(rows)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Select one of the models and create the dictionary of parameters."
]
},
{
"cell_type": "code",
"execution_count": 8,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"{ 'gNap_Et2bar_TC_Nap_Et2.alldend': 7.465371215899886e-05,\n",
" 'gNap_Et2bar_TC_Nap_Et2.somatic': 1.3389527019193626e-05,\n",
" 'gSK_E2bar_SK_E2.alldend': 0.0002179960911576617,\n",
" 'gSK_E2bar_SK_E2.somatic': 0.0012832790164235054,\n",
" 'g_pas.all': 3.250567914095199e-05,\n",
" 'gamma_TC_cad.alldend': 0.000539506186561177,\n",
" 'gamma_TC_cad.somatic': 0.006740122627193884,\n",
" 'gh_max_TC_ih_Bud97.alldend': 8.422890384914114e-06,\n",
" 'gh_max_TC_ih_Bud97.somatic': 4.7504774088700974e-05,\n",
" 'gk_max_TC_HH.alldend': 0.009924383323607554,\n",
" 'gk_max_TC_HH.axonal': 0.11490723847692205,\n",
" 'gk_max_TC_HH.somatic': 0.11616929624507591,\n",
" 'gk_max_TC_iA.alldend': 0.00418186621417919,\n",
" 'gk_max_TC_iA.somatic': 0.06374589309943703,\n",
" 'gna_max_TC_HH.alldend': 0.005250846661623297,\n",
" 'gna_max_TC_HH.axonal': 0.21874510090978222,\n",
" 'gna_max_TC_HH.somatic': 0.09113695987409176,\n",
" 'pcabar_TC_iL.alldend': 1.1024317581168538e-05,\n",
" 'pcabar_TC_iL.somatic': 0.0004981128655248998,\n",
" 'pcabar_TC_iT_Des98.somadend': 8.948755951390262e-05,\n",
" 'taur_TC_cad.alldend': 9.551240612869854,\n",
" 'taur_TC_cad.somatic': 11.005585762426819}\n"
]
}
],
"source": [
"modid = 62 # Or e.g. 78 for cNAD_ltb model shown in the paper, Fig. 4\n",
"param_dict = evaluator.param_dict(params[modid])\n",
"pp.pprint(param_dict)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"We can run a simulation with the parameters above and the current protocols which are part of the evaluator."
]
},
{
"cell_type": "code",
"execution_count": 9,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Simulation took 0:00:46.785285.\n"
]
}
],
"source": [
"from datetime import datetime\n",
"\n",
"t0 = datetime.now()\n",
"responses = evaluator.run_protocols(protocols = evaluator.fitness_protocols.values(), param_values=param_dict)\n",
"\n",
"print(\"Simulation took {}.\".format(datetime.now()-t0))"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"We can plot the model responses."
]
},
{
"cell_type": "code",
"execution_count": 11,
"metadata": {},
"outputs": [
{
"data": {
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\n",
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"import collections\n",
"\n",
"def plot_responses(responses):\n",
" # Select and sort reponses\n",
" stim_names = [name for name in sorted(evaluator.fitness_protocols.keys()) \n",
" if \"hold\" not in name and \"RMP\" not in name]\n",
" sel_resp = collections.OrderedDict()\n",
" for name in stim_names:\n",
" sel_resp[name] = responses[\".\"+name+\".soma.v\"]\n",
" \n",
" fig, axes = plt.subplots(len(sel_resp), figsize=(5, 8), sharey = True)\n",
" for index, (resp_name, response) in enumerate(sorted(sel_resp.items())):\n",
" \n",
" startid = 550 if \"Step\" in resp_name or \"IV\" or \"Rin\" in resp_name else 0 # Remove initial transient\n",
" indices = response['time'] >= startid\n",
" \n",
" axes[index].plot(response['time'][indices]-startid, response['voltage'][indices],\n",
" color = \"blue\", lw = 0.75, alpha = 0.8)\n",
" \n",
" axes[index].set_ylabel('V$_m$ (mV)', fontsize = 'small')\n",
" axes[-1].set_xlabel('Time (ms)', fontsize = 'small')\n",
" fig.tight_layout()\n",
" fig.show()\n",
"plot_responses(responses)\n"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"We can evaluate the fitness of the model by computing its errors. Each error quantify how much the model deviates from the experimental features."
]
},
{
"cell_type": "code",
"execution_count": 12,
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"objectives = evaluator.fitness_calculator.calculate_scores(responses)\n",
"\n",
"def plot_objectives(objectives): \n",
" \n",
" # Names for all the stimuli \n",
" stim_name = ['RMP', u'IV_-140', u'Rin_dep', 'hold_hyp', u'Step_200_hyp', u'Step_150', \n",
" u'Step_200', u'Step_250', 'hold_dep']\n",
" \n",
" # Sort objectives\n",
" obj_keys = [[key for key in objectives.keys() if key.split(\".\")[1] == stim] for stim in stim_name]\n",
" obj_keys = [item for sublist in obj_keys for item in sublist][::-1] \n",
" obj_val = []\n",
" for key in obj_keys:\n",
" obj_val.append(objectives[key])\n",
" \n",
" ytick_pos = [x + 0.5 for x in range(len(obj_keys))]\n",
" fig, ax = plt.subplots(figsize = (5.4,9), facecolor = 'white')\n",
" \n",
" ax.barh(ytick_pos,\n",
" obj_val,\n",
" height=0.5,\n",
" align='center',\n",
" color='blue',\n",
" alpha=0.5)\n",
" \n",
" obj_keys = [CellEvalSetup.tools.rename_feat(name) for name in obj_keys] \n",
" \n",
" ax.set_yticks(ytick_pos)\n",
" ax.set_yticklabels(obj_keys, size='medium')\n",
" ax.set_ylim(-0.5, len(obj_keys) + 0.5)\n",
" ax.set_xlim([0,3])\n",
" \n",
" ax.set_xlabel(\"Distance from exp. mean (# STD)\")\n",
" ax.set_ylabel(\"Feature name\")\n",
" ax.xaxis.grid(True)\n",
" fig.tight_layout()\n",
"\n",
"plot_objectives(objectives)"
]
}
],
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"kernelspec": {
"display_name": "Python 2",
"language": "python",
"name": "python2"
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"file_extension": ".py",
"mimetype": "text/x-python",
"name": "python",
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"version": "2.7.12"
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},
"nbformat": 4,
"nbformat_minor": 2
}
================================================
FILE: examples/tsodyksmarkramstp/AUTHORS.txt
================================================
Rodrigo Perin @ LNMC
Giuseppe Chindemi @ BBP
Andras Ecker @ BBP
================================================
FILE: examples/tsodyksmarkramstp/README.md
================================================
# Tsodyks-Markram model examples
The Tsodyks-Markram model of short-term plasticity underwent many changes in the last twenty years.
In this folder we provide 2 examples to fit 2 different versions using BluePyOpt.
`tsodyksmarkramstp.ipynb` numerically integrates the "full version" of the TM model and fits a postsynaptic voltage trace.
`tsodyksmarkramstp_multiplefreqs.ipynb` implements the event-based solution of the (reduced, but) more common version of the TM model and fits amplitudes from multiple stimulation frequencies for better generalization.
================================================
FILE: examples/tsodyksmarkramstp/tmevaluator.py
================================================
"""Tsodyks-Markram model Evaluator.
This module contains an evaluator for the Tsodyks-Markram model.
@author: Giuseppe Chindemi
@remark: Copyright (c) 2017, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify
it under the terms of the GNU Lesser General Public License version
3.0 as published by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but
WITHOUT ANY WARRANTY; without even the implied warranty of
MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.
See the GNU Lesser General Public License for more details.
You should have received a copy of the GNU Lesser General Public
License along with this library; if not, write to the Free Software
Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
import bluepyopt as bpop
import numpy as np
import tmodeint
try:
xrange
except NameError:
xrange = range
class TsodyksMarkramEvaluator(bpop.evaluators.Evaluator):
def __init__(self, t, v, tstim, params):
"""
Parameters
----------
t : numpy.ndarray
Time vector (sec).
v : numpy.ndarray
Voltage vector (V), must have same dimension of t.
tstim : numpy.ndarray
Time of the stimuli.
params : list
List of parameters to fit. Every entry must be a tuple
(name, lower bound, upper bound).
"""
super(TsodyksMarkramEvaluator, self).__init__()
self.v = v
self.t = t
self.stimidx = np.searchsorted(t, tstim)
self.dx = t[1] - t[0]
self.nsamples = len(v)
# Find voltage baseline
bs_stop = np.searchsorted(t, tstim[0])
self.vrest = np.mean(v[:bs_stop])
# Compute time windows where to compare model and data
offset = 0.005 # s
window = 0.04 # s
window_samples = int(np.round(window / self.dx))
psp_start = np.searchsorted(t, tstim + offset)
psp_stop = psp_start + window_samples
psp_stop[-1] += 2 * window_samples # Extend last psp window (RTR case)
self.split_idx = list(zip(psp_start, psp_stop))
# Parameters to be optimized
self.params = [bpop.parameters.Parameter(name, bounds=(minval, maxval))
for name, minval, maxval in params]
# Objectives
self.objectives = [bpop.objectives.Objective('interval_%d' % (i,))
for i in xrange(len(self.split_idx))]
def generate_model(self, individual):
"""Calls numerical integrator `tmodeint.py` and returns voltage trace
based on the input parameters"""
v, _ = tmodeint.integrate(self.stimidx, self.nsamples, self.dx,
self.vrest, *individual)
return v
def evaluate_with_lists(self, individual):
"""Errors used by BluePyOpt for the optimization"""
candidate_v = self.generate_model(individual)
errors = [np.linalg.norm(self.v[t0:t1] - candidate_v[t0:t1])
for t0, t1 in self.split_idx]
return errors
def init_simulator_and_evaluate_with_lists(self, individual):
"""Calls evaluate_with_lists. Is called during IBEA optimisation."""
return self.evaluate_with_lists(individual)
================================================
FILE: examples/tsodyksmarkramstp/tmevaluator_multiplefreqs.py
================================================
# -*- coding: utf-8 -*-
"""Tsodyks-Markram model Evaluator used to fit data from multiple frequency
stimulations. This module contains an evaluator for the Tsodyks-Markram model.
@authors: Andras Ecker and Giuseppe Chindemi
@remark: Copyright (c) 2017, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it
under the terms of the GNU Lesser General Public License version 3.0 as
published by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but
WITHOUT ANY WARRANTY; without even the implied warranty of
MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.
See the GNU Lesser General Public License for more details.
You should have received a copy of the GNU Lesser General Public
License along with this library; if not, write to the Free Software
Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
import numpy as np
import bluepyopt as bpop
import tmodesolve
try:
xrange
except NameError:
xrange = range
class TsodyksMarkramEvaluator(bpop.evaluators.Evaluator):
def __init__(self, data, params):
"""
BluePyOpt evulator class.
Parameters
----------
data : OrderedDict (or a Python 3 dict)
Frequecies as keys and {t_stims, amps} numpy.ndarray with stim times (ms) and normalized amplitudes
params : list
List of parameters to fit. Every entry must be a tuple
(name, lower bound, upper bound).
"""
super(TsodyksMarkramEvaluator, self).__init__()
self.t_stims = {freq:vals["t_spikes"] for freq, vals in data.items()}
self.amplitudes = {freq:vals["amps"] for freq, vals in data.items()}
self.params = params
self.params = [bpop.parameters.Parameter(name, bounds=(minval, maxval))
for name, minval, maxval in self.params]
# Bpop Objectives
self.objectives = []
for freq, _ in data.items():
self.objectives.extend([bpop.objectives.Objective("%s_amplitude_%i"%(freq, i))
for i in xrange(len(self.t_stims[freq]))])
def generate_model(self, freq, individual):
"""Calls numerical solver `tmodesolve.py` and returns amplitudes based on the input parameters"""
amps, tm_statevars = tmodesolve.solve_TM(self.t_stims[freq], *individual)
return amps, tm_statevars
def evaluate_with_lists(self, individual):
"""Errors used by BluePyOpt for the optimization"""
errors = []
for freq, _ in self.t_stims.items():
candidate_amps, _ = self.generate_model(freq, individual)
errors.extend(np.power(self.amplitudes[freq] - candidate_amps, 2).tolist())
return errors
def init_simulator_and_evaluate_with_lists(self, individual):
"""Calls evaluate_with_lists. Is called during IBEA optimisation."""
return self.evaluate_with_lists(individual)
================================================
FILE: examples/tsodyksmarkramstp/tmodeint.py
================================================
"""Tsodyks-Markram model ODEINT.
This module contains functions to numerically integrate the Tsodyks-Markram
model. The current implementation is a port of an Igor Pro (WaveMetrics)
routine, written by Rodrigo Perin with the help of Raphael Holzer. Many thanks
to Misha Tsodyks and Henry Markram for their support during all development
stages.
@author: Giuseppe Chindemi, Rodrigo Perin
@remark: Copyright (c) 2017, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it
under the terms of the GNU Lesser General Public License version 3.0 as
published by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but
WITHOUT ANY WARRANTY; without even the implied warranty of
MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.
See the GNU Lesser General Public License for more details.
You should have received a copy of the GNU Lesser General Public
License along with this library; if not, write to the Free Software
Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
# pylint: disable=E741
import numpy as np
try:
xrange
except NameError:
xrange = range
def integrate(sampstim, nsamples, dt, vRest, Trec, Tfac,
ASE, USE, Rinput, Tmem, Tinac, latency):
"""Integrate Tsodyks-Markram model and produce corresponding voltage trace.
Parameters
----------
sampstim : numpy.ndarray
Array of sample indices where stimulation occurs.
nsamples : int
Number of samples in the trace.
dt : float
Time step of the trace.
vRest : float
Membrane resting potential (V).
Trec : float
Recovery time constant (ms).
Tfac : float
Facilitation time constant (ms).
ASE : float
Absolute Synaptic Efficacy.
USE : float
Utilization of Synaptic Efficacy. Has to be in the interval [0, 1].
Rinput : float
Input resistance (MOhm).
Tmem : float
Membrane time constant (ms).
Tinac : float
Inactivation time constant (ms).
latency : float
PSP latency (ms).
Returns
-------
vtrace : numpy.ndarray
Voltage trace corresponding to the input parameters.
tm_statevar : dictionary
Integral of all state variables.
"""
AP = np.zeros(nsamples)
I = np.zeros(nsamples) # NOQA
R = np.zeros(nsamples)
E = np.zeros(nsamples)
U = np.zeros(nsamples)
P = np.zeros(nsamples)
# Set stimuli in AP vector
psp_offset = int(np.round(1e-3 * latency / dt))
AP[sampstim + psp_offset] = 1
# Initialize state vectors
R[0] = 1
E[0] = 0
P[0] = 0
U[0] = USE
# Integrate TM model ODE
for i in xrange(1, nsamples):
R[i] = R[i - 1] + dt * (1 - R[i - 1] - E[i - 1]) * \
1e3 / Trec - U[i - 1] * R[i - 1] * AP[i - 1]
E[i] = E[i - 1] - dt * E[i - 1] * 1e3 / Tinac + U[i - 1] * \
R[i - 1] * AP[i - 1]
U[i] = U[i - 1] - dt * (U[i - 1] - USE) * 1e3 / \
Tfac + USE * (1 - U[i - 1]) * AP[i - 1]
P[i] = P[i - 1] + dt * (Rinput * ASE / 10 **
6 * E[i - 1] - P[i - 1]) * 1e3 / Tmem
# Update state
P = P + vRest
E = E * ASE / 10**12
I = 1 - R - E # NOQA
tm_statevar = {'recovered': R, 'effective': E, 'used': U, 'inactive': I}
return P, tm_statevar
================================================
FILE: examples/tsodyksmarkramstp/tmodesolve.py
================================================
# -*- coding: utf-8 -*-
"""Tsodyks-Markram model ODE solver
This module contains functions to solve the Tsodyks-Markram
model. (same equations as in Maass and Markram 2002)
@author: Andras Ecker
@remark: Copyright (c) 2017, EPFL/Blue Brain Project
This file is part of BluePyOpt
This library is free software; you can redistribute it and/or modify it
under the terms of the GNU Lesser General Public License version 3.0 as
published by the Free Software Foundation.
This library is distributed in the hope that it will be useful, but
WITHOUT ANY WARRANTY; without even the implied warranty of
MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.
See the GNU Lesser General Public License for more details.
You should have received a copy of the GNU Lesser General Public
License along with this library; if not, write to the Free Software
Foundation, Inc.,
51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
"""
import numpy as np
def solve_TM(t_stims, USE, Trec, Tfac, ASE):
"""Solve Tsodyks-Markram model and produce corresponding amplitudes.
Parameters
----------
t_stims : numpy.ndarray
Array of stimulation times (ms)
USE : float
Utilization of Synaptic Efficacy. Has to be in the interval [0, 1].
Trec : float
Recovery time constant (ms).
Tfac : float
Facilitation time constant (ms).
ASE : float
Absolute Synaptic Efficacy.
Returns
-------
Ampls : numpy.ndarray
Normalized amplitudes corresponding to input parameters
tm_statevars : dictionary
Value of state variables at stimulation times
"""
# Initialize state vectors
U = np.zeros_like(t_stims)
R = np.zeros_like(t_stims)
Ampls = np.zeros_like(t_stims)
R[0] = 1
U[0] = USE
Ampls[0] = ASE*U[0]*R[0]
R[0] = R[0] - R[0]*U[0]
U[0] = U[0] + USE*(1-U[0])
last_stim = t_stims[0]
for i in range(1, len(t_stims)):
delta_t = t_stims[i] - last_stim
R[i] = 1 + (R[i-1] - 1)*np.exp(-delta_t/Trec)
U[i] = USE + (U[i-1] - USE)*np.exp(-delta_t/Tfac)
Ampls[i] = ASE*U[i]*R[i]
R[i] = R[i] - R[i]*U[i]
U[i] = U[i] + USE*(1-U[i])
last_stim = t_stims[i]
tm_statevars = {"R": R, "U": U}
return Ampls, tm_statevars
================================================
FILE: examples/tsodyksmarkramstp/tsodyksmarkramstp.ipynb
================================================
{
"cells": [
{
"cell_type": "markdown",
"metadata": {},
"source": [
"# Tsodyks-Markram model of short-term synaptic plasticity\n",
"In this notebook we demonstrate how to fit the parameters of the Tsodyks-Markram model to a given in vitro somatic recording. The in vitro trace used here shows a typical L5TTPC-L5TTPC depressing connection, kindly provided by Rodrigo Perin (EPFL).\n",
"\n",
"`tmodeint.py` numerically integrates the \"full version\" of the TM model and fits a postsynaptic voltage trace:\n",
"\n",
"\\begin{equation}\n",
"\\frac{dR(t)}{dt} = \\frac{1-R(t)-E(t)}{D} - U(t)R(t)\\delta(t-t_{spike})\n",
"\\end{equation}\n",
"\\begin{equation}\n",
"\\frac{dU(t)}{dt} = \\frac{U_{SE}-U(t)}{F} + U_{SE}(1-U(t))\\delta(t-t_{spike})\n",
"\\end{equation}\n",
"\\begin{equation}\n",
"\\frac{dE(t)}{dt} = \\frac{-E}{\\tau_{inac}} + U(t)R(t)\\delta(t-t_{spike})\n",
"\\end{equation}\n",
"\\begin{equation}\n",
"\\tau_{mem} \\frac{dV(t)}{dt} = -V + R_{inp}I_{syn}(t)\n",
"\\end{equation}\n",
"where $I_{syn}(t)=A_{SE}E(t)$"
]
},
{
"cell_type": "code",
"execution_count": 1,
"metadata": {},
"outputs": [
{
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" icon_img.addClass('ui-button-icon-primary ui-icon');\n",
" icon_img.addClass(image);\n",
" icon_img.addClass('ui-corner-all');\n",
"\n",
" var tooltip_span = $(' ');\n",
" tooltip_span.addClass('ui-button-text');\n",
" tooltip_span.html(tooltip);\n",
"\n",
" button.append(icon_img);\n",
" button.append(tooltip_span);\n",
"\n",
" nav_element.append(button);\n",
" }\n",
"\n",
" var fmt_picker_span = $(' ');\n",
"\n",
" var fmt_picker = $(' ');\n",
" fmt_picker.addClass('mpl-toolbar-option ui-widget ui-widget-content');\n",
" fmt_picker_span.append(fmt_picker);\n",
" nav_element.append(fmt_picker_span);\n",
" this.format_dropdown = fmt_picker[0];\n",
"\n",
" for (var ind in mpl.extensions) {\n",
" var fmt = mpl.extensions[ind];\n",
" var option = $(\n",
" ' ', {selected: fmt === mpl.default_extension}).html(fmt);\n",
" fmt_picker.append(option)\n",
" }\n",
"\n",
" // Add hover states to the ui-buttons\n",
" $( \".ui-button\" ).hover(\n",
" function() { $(this).addClass(\"ui-state-hover\");},\n",
" function() { $(this).removeClass(\"ui-state-hover\");}\n",
" );\n",
"\n",
" var status_bar = $('');\n",
" nav_element.append(status_bar);\n",
" this.message = status_bar[0];\n",
"}\n",
"\n",
"mpl.figure.prototype.request_resize = function(x_pixels, y_pixels) {\n",
" // Request matplotlib to resize the figure. Matplotlib will then trigger a resize in the client,\n",
" // which will in turn request a refresh of the image.\n",
" this.send_message('resize', {'width': x_pixels, 'height': y_pixels});\n",
"}\n",
"\n",
"mpl.figure.prototype.send_message = function(type, properties) {\n",
" properties['type'] = type;\n",
" properties['figure_id'] = this.id;\n",
" this.ws.send(JSON.stringify(properties));\n",
"}\n",
"\n",
"mpl.figure.prototype.send_draw_message = function() {\n",
" if (!this.waiting) {\n",
" this.waiting = true;\n",
" this.ws.send(JSON.stringify({type: \"draw\", figure_id: this.id}));\n",
" }\n",
"}\n",
"\n",
"\n",
"mpl.figure.prototype.handle_save = function(fig, msg) {\n",
" var format_dropdown = fig.format_dropdown;\n",
" var format = format_dropdown.options[format_dropdown.selectedIndex].value;\n",
" fig.ondownload(fig, format);\n",
"}\n",
"\n",
"\n",
"mpl.figure.prototype.handle_resize = function(fig, msg) {\n",
" var size = msg['size'];\n",
" if (size[0] != fig.canvas.width || size[1] != fig.canvas.height) {\n",
" fig._resize_canvas(size[0], size[1]);\n",
" fig.send_message(\"refresh\", {});\n",
" };\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_rubberband = function(fig, msg) {\n",
" var x0 = msg['x0'];\n",
" var y0 = fig.canvas.height - msg['y0'];\n",
" var x1 = msg['x1'];\n",
" var y1 = fig.canvas.height - msg['y1'];\n",
" x0 = Math.floor(x0) + 0.5;\n",
" y0 = Math.floor(y0) + 0.5;\n",
" x1 = Math.floor(x1) + 0.5;\n",
" y1 = Math.floor(y1) + 0.5;\n",
" var min_x = Math.min(x0, x1);\n",
" var min_y = Math.min(y0, y1);\n",
" var width = Math.abs(x1 - x0);\n",
" var height = Math.abs(y1 - y0);\n",
"\n",
" fig.rubberband_context.clearRect(\n",
" 0, 0, fig.canvas.width, fig.canvas.height);\n",
"\n",
" fig.rubberband_context.strokeRect(min_x, min_y, width, height);\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_figure_label = function(fig, msg) {\n",
" // Updates the figure title.\n",
" fig.header.textContent = msg['label'];\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_cursor = function(fig, msg) {\n",
" var cursor = msg['cursor'];\n",
" switch(cursor)\n",
" {\n",
" case 0:\n",
" cursor = 'pointer';\n",
" break;\n",
" case 1:\n",
" cursor = 'default';\n",
" break;\n",
" case 2:\n",
" cursor = 'crosshair';\n",
" break;\n",
" case 3:\n",
" cursor = 'move';\n",
" break;\n",
" }\n",
" fig.rubberband_canvas.style.cursor = cursor;\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_message = function(fig, msg) {\n",
" fig.message.textContent = msg['message'];\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_draw = function(fig, msg) {\n",
" // Request the server to send over a new figure.\n",
" fig.send_draw_message();\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_image_mode = function(fig, msg) {\n",
" fig.image_mode = msg['mode'];\n",
"}\n",
"\n",
"mpl.figure.prototype.updated_canvas_event = function() {\n",
" // Called whenever the canvas gets updated.\n",
" this.send_message(\"ack\", {});\n",
"}\n",
"\n",
"// A function to construct a web socket function for onmessage handling.\n",
"// Called in the figure constructor.\n",
"mpl.figure.prototype._make_on_message_function = function(fig) {\n",
" return function socket_on_message(evt) {\n",
" if (evt.data instanceof Blob) {\n",
" /* FIXME: We get \"Resource interpreted as Image but\n",
" * transferred with MIME type text/plain:\" errors on\n",
" * Chrome. But how to set the MIME type? It doesn't seem\n",
" * to be part of the websocket stream */\n",
" evt.data.type = \"image/png\";\n",
"\n",
" /* Free the memory for the previous frames */\n",
" if (fig.imageObj.src) {\n",
" (window.URL || window.webkitURL).revokeObjectURL(\n",
" fig.imageObj.src);\n",
" }\n",
"\n",
" fig.imageObj.src = (window.URL || window.webkitURL).createObjectURL(\n",
" evt.data);\n",
" fig.updated_canvas_event();\n",
" fig.waiting = false;\n",
" return;\n",
" }\n",
" else if (typeof evt.data === 'string' && evt.data.slice(0, 21) == \"data:image/png;base64\") {\n",
" fig.imageObj.src = evt.data;\n",
" fig.updated_canvas_event();\n",
" fig.waiting = false;\n",
" return;\n",
" }\n",
"\n",
" var msg = JSON.parse(evt.data);\n",
" var msg_type = msg['type'];\n",
"\n",
" // Call the \"handle_{type}\" callback, which takes\n",
" // the figure and JSON message as its only arguments.\n",
" try {\n",
" var callback = fig[\"handle_\" + msg_type];\n",
" } catch (e) {\n",
" console.log(\"No handler for the '\" + msg_type + \"' message type: \", msg);\n",
" return;\n",
" }\n",
"\n",
" if (callback) {\n",
" try {\n",
" // console.log(\"Handling '\" + msg_type + \"' message: \", msg);\n",
" callback(fig, msg);\n",
" } catch (e) {\n",
" console.log(\"Exception inside the 'handler_\" + msg_type + \"' callback:\", e, e.stack, msg);\n",
" }\n",
" }\n",
" };\n",
"}\n",
"\n",
"// from http://stackoverflow.com/questions/1114465/getting-mouse-location-in-canvas\n",
"mpl.findpos = function(e) {\n",
" //this section is from http://www.quirksmode.org/js/events_properties.html\n",
" var targ;\n",
" if (!e)\n",
" e = window.event;\n",
" if (e.target)\n",
" targ = e.target;\n",
" else if (e.srcElement)\n",
" targ = e.srcElement;\n",
" if (targ.nodeType == 3) // defeat Safari bug\n",
" targ = targ.parentNode;\n",
"\n",
" // jQuery normalizes the pageX and pageY\n",
" // pageX,Y are the mouse positions relative to the document\n",
" // offset() returns the position of the element relative to the document\n",
" var x = e.pageX - $(targ).offset().left;\n",
" var y = e.pageY - $(targ).offset().top;\n",
"\n",
" return {\"x\": x, \"y\": y};\n",
"};\n",
"\n",
"/*\n",
" * return a copy of an object with only non-object keys\n",
" * we need this to avoid circular references\n",
" * http://stackoverflow.com/a/24161582/3208463\n",
" */\n",
"function simpleKeys (original) {\n",
" return Object.keys(original).reduce(function (obj, key) {\n",
" if (typeof original[key] !== 'object')\n",
" obj[key] = original[key]\n",
" return obj;\n",
" }, {});\n",
"}\n",
"\n",
"mpl.figure.prototype.mouse_event = function(event, name) {\n",
" var canvas_pos = mpl.findpos(event)\n",
"\n",
" if (name === 'button_press')\n",
" {\n",
" this.canvas.focus();\n",
" this.canvas_div.focus();\n",
" }\n",
"\n",
" var x = canvas_pos.x;\n",
" var y = canvas_pos.y;\n",
"\n",
" this.send_message(name, {x: x, y: y, button: event.button,\n",
" step: event.step,\n",
" guiEvent: simpleKeys(event)});\n",
"\n",
" /* This prevents the web browser from automatically changing to\n",
" * the text insertion cursor when the button is pressed. We want\n",
" * to control all of the cursor setting manually through the\n",
" * 'cursor' event from matplotlib */\n",
" event.preventDefault();\n",
" return false;\n",
"}\n",
"\n",
"mpl.figure.prototype._key_event_extra = function(event, name) {\n",
" // Handle any extra behaviour associated with a key event\n",
"}\n",
"\n",
"mpl.figure.prototype.key_event = function(event, name) {\n",
"\n",
" // Prevent repeat events\n",
" if (name == 'key_press')\n",
" {\n",
" if (event.which === this._key)\n",
" return;\n",
" else\n",
" this._key = event.which;\n",
" }\n",
" if (name == 'key_release')\n",
" this._key = null;\n",
"\n",
" var value = '';\n",
" if (event.ctrlKey && event.which != 17)\n",
" value += \"ctrl+\";\n",
" if (event.altKey && event.which != 18)\n",
" value += \"alt+\";\n",
" if (event.shiftKey && event.which != 16)\n",
" value += \"shift+\";\n",
"\n",
" value += 'k';\n",
" value += event.which.toString();\n",
"\n",
" this._key_event_extra(event, name);\n",
"\n",
" this.send_message(name, {key: value,\n",
" guiEvent: simpleKeys(event)});\n",
" return false;\n",
"}\n",
"\n",
"mpl.figure.prototype.toolbar_button_onclick = function(name) {\n",
" if (name == 'download') {\n",
" this.handle_save(this, null);\n",
" } else {\n",
" this.send_message(\"toolbar_button\", {name: name});\n",
" }\n",
"};\n",
"\n",
"mpl.figure.prototype.toolbar_button_onmouseover = function(tooltip) {\n",
" this.message.textContent = tooltip;\n",
"};\n",
"mpl.toolbar_items = [[\"Home\", \"Reset original view\", \"fa fa-home icon-home\", \"home\"], [\"Back\", \"Back to previous view\", \"fa fa-arrow-left icon-arrow-left\", \"back\"], [\"Forward\", \"Forward to next view\", \"fa fa-arrow-right icon-arrow-right\", \"forward\"], [\"\", \"\", \"\", \"\"], [\"Pan\", \"Pan axes with left mouse, zoom with right\", \"fa fa-arrows icon-move\", \"pan\"], [\"Zoom\", \"Zoom to rectangle\", \"fa fa-square-o icon-check-empty\", \"zoom\"], [\"\", \"\", \"\", \"\"], [\"Download\", \"Download plot\", \"fa fa-floppy-o icon-save\", \"download\"]];\n",
"\n",
"mpl.extensions = [\"eps\", \"pdf\", \"png\", \"ps\", \"raw\", \"svg\"];\n",
"\n",
"mpl.default_extension = \"png\";var comm_websocket_adapter = function(comm) {\n",
" // Create a \"websocket\"-like object which calls the given IPython comm\n",
" // object with the appropriate methods. Currently this is a non binary\n",
" // socket, so there is still some room for performance tuning.\n",
" var ws = {};\n",
"\n",
" ws.close = function() {\n",
" comm.close()\n",
" };\n",
" ws.send = function(m) {\n",
" //console.log('sending', m);\n",
" comm.send(m);\n",
" };\n",
" // Register the callback with on_msg.\n",
" comm.on_msg(function(msg) {\n",
" //console.log('receiving', msg['content']['data'], msg);\n",
" // Pass the mpl event to the overriden (by mpl) onmessage function.\n",
" ws.onmessage(msg['content']['data'])\n",
" });\n",
" return ws;\n",
"}\n",
"\n",
"mpl.mpl_figure_comm = function(comm, msg) {\n",
" // This is the function which gets called when the mpl process\n",
" // starts-up an IPython Comm through the \"matplotlib\" channel.\n",
"\n",
" var id = msg.content.data.id;\n",
" // Get hold of the div created by the display call when the Comm\n",
" // socket was opened in Python.\n",
" var element = $(\"#\" + id);\n",
" var ws_proxy = comm_websocket_adapter(comm)\n",
"\n",
" function ondownload(figure, format) {\n",
" window.open(figure.imageObj.src);\n",
" }\n",
"\n",
" var fig = new mpl.figure(id, ws_proxy,\n",
" ondownload,\n",
" element.get(0));\n",
"\n",
" // Call onopen now - mpl needs it, as it is assuming we've passed it a real\n",
" // web socket which is closed, not our websocket->open comm proxy.\n",
" ws_proxy.onopen();\n",
"\n",
" fig.parent_element = element.get(0);\n",
" fig.cell_info = mpl.find_output_cell(\"
\");\n",
" if (!fig.cell_info) {\n",
" console.error(\"Failed to find cell for figure\", id, fig);\n",
" return;\n",
" }\n",
"\n",
" var output_index = fig.cell_info[2]\n",
" var cell = fig.cell_info[0];\n",
"\n",
"};\n",
"\n",
"mpl.figure.prototype.handle_close = function(fig, msg) {\n",
" fig.root.unbind('remove')\n",
"\n",
" // Update the output cell to use the data from the current canvas.\n",
" fig.push_to_output();\n",
" var dataURL = fig.canvas.toDataURL();\n",
" // Re-enable the keyboard manager in IPython - without this line, in FF,\n",
" // the notebook keyboard shortcuts fail.\n",
" IPython.keyboard_manager.enable()\n",
" $(fig.parent_element).html(' ');\n",
" fig.close_ws(fig, msg);\n",
"}\n",
"\n",
"mpl.figure.prototype.close_ws = function(fig, msg){\n",
" fig.send_message('closing', msg);\n",
" // fig.ws.close()\n",
"}\n",
"\n",
"mpl.figure.prototype.push_to_output = function(remove_interactive) {\n",
" // Turn the data on the canvas into data in the output cell.\n",
" var dataURL = this.canvas.toDataURL();\n",
" this.cell_info[1]['text/html'] = ' ';\n",
"}\n",
"\n",
"mpl.figure.prototype.updated_canvas_event = function() {\n",
" // Tell IPython that the notebook contents must change.\n",
" IPython.notebook.set_dirty(true);\n",
" this.send_message(\"ack\", {});\n",
" var fig = this;\n",
" // Wait a second, then push the new image to the DOM so\n",
" // that it is saved nicely (might be nice to debounce this).\n",
" setTimeout(function () { fig.push_to_output() }, 1000);\n",
"}\n",
"\n",
"mpl.figure.prototype._init_toolbar = function() {\n",
" var fig = this;\n",
"\n",
" var nav_element = $('
')\n",
" nav_element.attr('style', 'width: 100%');\n",
" this.root.append(nav_element);\n",
"\n",
" // Define a callback function for later on.\n",
" function toolbar_event(event) {\n",
" return fig.toolbar_button_onclick(event['data']);\n",
" }\n",
" function toolbar_mouse_event(event) {\n",
" return fig.toolbar_button_onmouseover(event['data']);\n",
" }\n",
"\n",
" for(var toolbar_ind in mpl.toolbar_items){\n",
" var name = mpl.toolbar_items[toolbar_ind][0];\n",
" var tooltip = mpl.toolbar_items[toolbar_ind][1];\n",
" var image = mpl.toolbar_items[toolbar_ind][2];\n",
" var method_name = mpl.toolbar_items[toolbar_ind][3];\n",
"\n",
" if (!name) { continue; };\n",
"\n",
" var button = $(' ');\n",
" button.click(method_name, toolbar_event);\n",
" button.mouseover(tooltip, toolbar_mouse_event);\n",
" nav_element.append(button);\n",
" }\n",
"\n",
" // Add the status bar.\n",
" var status_bar = $(' ');\n",
" nav_element.append(status_bar);\n",
" this.message = status_bar[0];\n",
"\n",
" // Add the close button to the window.\n",
" var buttongrp = $('
');\n",
" var button = $(' ');\n",
" button.click(function (evt) { fig.handle_close(fig, {}); } );\n",
" button.mouseover('Stop Interaction', toolbar_mouse_event);\n",
" buttongrp.append(button);\n",
" var titlebar = this.root.find($('.ui-dialog-titlebar'));\n",
" titlebar.prepend(buttongrp);\n",
"}\n",
"\n",
"mpl.figure.prototype._root_extra_style = function(el){\n",
" var fig = this\n",
" el.on(\"remove\", function(){\n",
"\tfig.close_ws(fig, {});\n",
" });\n",
"}\n",
"\n",
"mpl.figure.prototype._canvas_extra_style = function(el){\n",
" // this is important to make the div 'focusable\n",
" el.attr('tabindex', 0)\n",
" // reach out to IPython and tell the keyboard manager to turn it's self\n",
" // off when our div gets focus\n",
"\n",
" // location in version 3\n",
" if (IPython.notebook.keyboard_manager) {\n",
" IPython.notebook.keyboard_manager.register_events(el);\n",
" }\n",
" else {\n",
" // location in version 2\n",
" IPython.keyboard_manager.register_events(el);\n",
" }\n",
"\n",
"}\n",
"\n",
"mpl.figure.prototype._key_event_extra = function(event, name) {\n",
" var manager = IPython.notebook.keyboard_manager;\n",
" if (!manager)\n",
" manager = IPython.keyboard_manager;\n",
"\n",
" // Check for shift+enter\n",
" if (event.shiftKey && event.which == 13) {\n",
" this.canvas_div.blur();\n",
" // select the cell after this one\n",
" var index = IPython.notebook.find_cell_index(this.cell_info[0]);\n",
" IPython.notebook.select(index + 1);\n",
" }\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_save = function(fig, msg) {\n",
" fig.ondownload(fig, null);\n",
"}\n",
"\n",
"\n",
"mpl.find_output_cell = function(html_output) {\n",
" // Return the cell and output element which can be found *uniquely* in the notebook.\n",
" // Note - this is a bit hacky, but it is done because the \"notebook_saving.Notebook\"\n",
" // IPython event is triggered only after the cells have been serialised, which for\n",
" // our purposes (turning an active figure into a static one), is too late.\n",
" var cells = IPython.notebook.get_cells();\n",
" var ncells = cells.length;\n",
" for (var i=0; i= 3 moved mimebundle to data attribute of output\n",
" data = data.data;\n",
" }\n",
" if (data['text/html'] == html_output) {\n",
" return [cell, data, j];\n",
" }\n",
" }\n",
" }\n",
" }\n",
"}\n",
"\n",
"// Register the function which deals with the matplotlib target/channel.\n",
"// The kernel may be null if the page has been refreshed.\n",
"if (IPython.notebook.kernel != null) {\n",
" IPython.notebook.kernel.comm_manager.register_target('matplotlib', mpl.mpl_figure_comm);\n",
"}\n"
],
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
},
{
"data": {
"text/html": [
" "
],
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
},
{
"data": {
"text/plain": [
""
]
},
"execution_count": 1,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"%matplotlib nbagg\n",
"import seaborn as sns\n",
"import matplotlib.pyplot as plt\n",
"import multiprocessing\n",
"import pickle\n",
"import tmevaluator\n",
"import bluepyopt as bpop\n",
"import numpy as np\n",
"\n",
"# Set plotting context and style\n",
"sns.set_context('talk')\n",
"sns.set_style('whitegrid')\n",
"\n",
"# Load and display in vitro trace\n",
"with open('trace.pkl', 'rb') as f:\n",
" u = pickle._Unpickler(f)\n",
" u.encoding = 'latin1'\n",
" trace = u.load()\n",
"fig, ax = plt.subplots()\n",
"ax.plot(trace['t'], trace['v'], label='in vitro')\n",
"ax.legend(loc=0)\n",
"ax.set_xlabel('time (s)')\n",
"ax.set_ylabel('soma voltage (V)')"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"We now estimate the parameters of the Tsodyks-Markram model using BluePyOpt."
]
},
{
"cell_type": "code",
"execution_count": 2,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"trec = 415.56\n",
"tfac = 163.12\n",
"ase = 1877.15\n",
"use = 0.52\n",
"rinput = 51.82\n",
"tmem = 32.79\n",
"tinac = 1.27\n",
"latency = 4.21\n"
]
}
],
"source": [
"# Parameters to be fitted as a list of: (name, lower bound, upper bound)\n",
"optconf = [('trec', 1.0, 1000.0),\n",
" ('tfac', 1.0, 1000.0),\n",
" ('ase', 100.0, 10000.0),\n",
" ('use', 0.01, 1.0),\n",
" ('rinput', 10.0, 300.0),\n",
" ('tmem', 10.0, 100.0),\n",
" ('tinac', 0.1, 30.0),\n",
" ('latency', 0.0, 10.0)]\n",
"pnames = [name for name, _, _ in optconf]\n",
"\n",
"# Create multiprocessing pool for parallel evaluation of fitness function\n",
"pool = multiprocessing.Pool(processes=multiprocessing.cpu_count())\n",
"\n",
"# Create BluePyOpt optimization and run \n",
"evaluator = tmevaluator.TsodyksMarkramEvaluator(trace['t'], trace['v'], trace['tstim'], optconf)\n",
"opt = bpop.optimisations.DEAPOptimisation(evaluator, offspring_size=500, map_function=pool.map,\n",
" eta=20, mutpb=0.3, cxpb=0.7)\n",
"pop, hof, log, history = opt.run(max_ngen=50)\n",
"\n",
"# Get best individual\n",
"best = hof[0]\n",
"for pname, value in zip(pnames, best):\n",
" print('%s = %.2f' % (pname, value))"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Finally we compare the original in vitro trace with the one generated by the best model."
]
},
{
"cell_type": "code",
"execution_count": 3,
"metadata": {},
"outputs": [
{
"data": {
"application/javascript": [
"/* Put everything inside the global mpl namespace */\n",
"window.mpl = {};\n",
"\n",
"mpl.get_websocket_type = function() {\n",
" if (typeof(WebSocket) !== 'undefined') {\n",
" return WebSocket;\n",
" } else if (typeof(MozWebSocket) !== 'undefined') {\n",
" return MozWebSocket;\n",
" } else {\n",
" alert('Your browser does not have WebSocket support.' +\n",
" 'Please try Chrome, Safari or Firefox ≥ 6. ' +\n",
" 'Firefox 4 and 5 are also supported but you ' +\n",
" 'have to enable WebSockets in about:config.');\n",
" };\n",
"}\n",
"\n",
"mpl.figure = function(figure_id, websocket, ondownload, parent_element) {\n",
" this.id = figure_id;\n",
"\n",
" this.ws = websocket;\n",
"\n",
" this.supports_binary = (this.ws.binaryType != undefined);\n",
"\n",
" if (!this.supports_binary) {\n",
" var warnings = document.getElementById(\"mpl-warnings\");\n",
" if (warnings) {\n",
" warnings.style.display = 'block';\n",
" warnings.textContent = (\n",
" \"This browser does not support binary websocket messages. \" +\n",
" \"Performance may be slow.\");\n",
" }\n",
" }\n",
"\n",
" this.imageObj = new Image();\n",
"\n",
" this.context = undefined;\n",
" this.message = undefined;\n",
" this.canvas = undefined;\n",
" this.rubberband_canvas = undefined;\n",
" this.rubberband_context = undefined;\n",
" this.format_dropdown = undefined;\n",
"\n",
" this.image_mode = 'full';\n",
"\n",
" this.root = $('
');\n",
" this._root_extra_style(this.root)\n",
" this.root.attr('style', 'display: inline-block');\n",
"\n",
" $(parent_element).append(this.root);\n",
"\n",
" this._init_header(this);\n",
" this._init_canvas(this);\n",
" this._init_toolbar(this);\n",
"\n",
" var fig = this;\n",
"\n",
" this.waiting = false;\n",
"\n",
" this.ws.onopen = function () {\n",
" fig.send_message(\"supports_binary\", {value: fig.supports_binary});\n",
" fig.send_message(\"send_image_mode\", {});\n",
" fig.send_message(\"refresh\", {});\n",
" }\n",
"\n",
" this.imageObj.onload = function() {\n",
" if (fig.image_mode == 'full') {\n",
" // Full images could contain transparency (where diff images\n",
" // almost always do), so we need to clear the canvas so that\n",
" // there is no ghosting.\n",
" fig.context.clearRect(0, 0, fig.canvas.width, fig.canvas.height);\n",
" }\n",
" fig.context.drawImage(fig.imageObj, 0, 0);\n",
" };\n",
"\n",
" this.imageObj.onunload = function() {\n",
" this.ws.close();\n",
" }\n",
"\n",
" this.ws.onmessage = this._make_on_message_function(this);\n",
"\n",
" this.ondownload = ondownload;\n",
"}\n",
"\n",
"mpl.figure.prototype._init_header = function() {\n",
" var titlebar = $(\n",
" '
');\n",
" var titletext = $(\n",
" '
');\n",
" titlebar.append(titletext)\n",
" this.root.append(titlebar);\n",
" this.header = titletext[0];\n",
"}\n",
"\n",
"\n",
"\n",
"mpl.figure.prototype._canvas_extra_style = function(canvas_div) {\n",
"\n",
"}\n",
"\n",
"\n",
"mpl.figure.prototype._root_extra_style = function(canvas_div) {\n",
"\n",
"}\n",
"\n",
"mpl.figure.prototype._init_canvas = function() {\n",
" var fig = this;\n",
"\n",
" var canvas_div = $('
');\n",
"\n",
" canvas_div.attr('style', 'position: relative; clear: both; outline: 0');\n",
"\n",
" function canvas_keyboard_event(event) {\n",
" return fig.key_event(event, event['data']);\n",
" }\n",
"\n",
" canvas_div.keydown('key_press', canvas_keyboard_event);\n",
" canvas_div.keyup('key_release', canvas_keyboard_event);\n",
" this.canvas_div = canvas_div\n",
" this._canvas_extra_style(canvas_div)\n",
" this.root.append(canvas_div);\n",
"\n",
" var canvas = $(' ');\n",
" canvas.addClass('mpl-canvas');\n",
" canvas.attr('style', \"left: 0; top: 0; z-index: 0; outline: 0\")\n",
"\n",
" this.canvas = canvas[0];\n",
" this.context = canvas[0].getContext(\"2d\");\n",
"\n",
" var rubberband = $(' ');\n",
" rubberband.attr('style', \"position: absolute; left: 0; top: 0; z-index: 1;\")\n",
"\n",
" var pass_mouse_events = true;\n",
"\n",
" canvas_div.resizable({\n",
" start: function(event, ui) {\n",
" pass_mouse_events = false;\n",
" },\n",
" resize: function(event, ui) {\n",
" fig.request_resize(ui.size.width, ui.size.height);\n",
" },\n",
" stop: function(event, ui) {\n",
" pass_mouse_events = true;\n",
" fig.request_resize(ui.size.width, ui.size.height);\n",
" },\n",
" });\n",
"\n",
" function mouse_event_fn(event) {\n",
" if (pass_mouse_events)\n",
" return fig.mouse_event(event, event['data']);\n",
" }\n",
"\n",
" rubberband.mousedown('button_press', mouse_event_fn);\n",
" rubberband.mouseup('button_release', mouse_event_fn);\n",
" // Throttle sequential mouse events to 1 every 20ms.\n",
" rubberband.mousemove('motion_notify', mouse_event_fn);\n",
"\n",
" rubberband.mouseenter('figure_enter', mouse_event_fn);\n",
" rubberband.mouseleave('figure_leave', mouse_event_fn);\n",
"\n",
" canvas_div.on(\"wheel\", function (event) {\n",
" event = event.originalEvent;\n",
" event['data'] = 'scroll'\n",
" if (event.deltaY < 0) {\n",
" event.step = 1;\n",
" } else {\n",
" event.step = -1;\n",
" }\n",
" mouse_event_fn(event);\n",
" });\n",
"\n",
" canvas_div.append(canvas);\n",
" canvas_div.append(rubberband);\n",
"\n",
" this.rubberband = rubberband;\n",
" this.rubberband_canvas = rubberband[0];\n",
" this.rubberband_context = rubberband[0].getContext(\"2d\");\n",
" this.rubberband_context.strokeStyle = \"#000000\";\n",
"\n",
" this._resize_canvas = function(width, height) {\n",
" // Keep the size of the canvas, canvas container, and rubber band\n",
" // canvas in synch.\n",
" canvas_div.css('width', width)\n",
" canvas_div.css('height', height)\n",
"\n",
" canvas.attr('width', width);\n",
" canvas.attr('height', height);\n",
"\n",
" rubberband.attr('width', width);\n",
" rubberband.attr('height', height);\n",
" }\n",
"\n",
" // Set the figure to an initial 600x600px, this will subsequently be updated\n",
" // upon first draw.\n",
" this._resize_canvas(600, 600);\n",
"\n",
" // Disable right mouse context menu.\n",
" $(this.rubberband_canvas).bind(\"contextmenu\",function(e){\n",
" return false;\n",
" });\n",
"\n",
" function set_focus () {\n",
" canvas.focus();\n",
" canvas_div.focus();\n",
" }\n",
"\n",
" window.setTimeout(set_focus, 100);\n",
"}\n",
"\n",
"mpl.figure.prototype._init_toolbar = function() {\n",
" var fig = this;\n",
"\n",
" var nav_element = $('
')\n",
" nav_element.attr('style', 'width: 100%');\n",
" this.root.append(nav_element);\n",
"\n",
" // Define a callback function for later on.\n",
" function toolbar_event(event) {\n",
" return fig.toolbar_button_onclick(event['data']);\n",
" }\n",
" function toolbar_mouse_event(event) {\n",
" return fig.toolbar_button_onmouseover(event['data']);\n",
" }\n",
"\n",
" for(var toolbar_ind in mpl.toolbar_items) {\n",
" var name = mpl.toolbar_items[toolbar_ind][0];\n",
" var tooltip = mpl.toolbar_items[toolbar_ind][1];\n",
" var image = mpl.toolbar_items[toolbar_ind][2];\n",
" var method_name = mpl.toolbar_items[toolbar_ind][3];\n",
"\n",
" if (!name) {\n",
" // put a spacer in here.\n",
" continue;\n",
" }\n",
" var button = $(' ');\n",
" button.addClass('ui-button ui-widget ui-state-default ui-corner-all ' +\n",
" 'ui-button-icon-only');\n",
" button.attr('role', 'button');\n",
" button.attr('aria-disabled', 'false');\n",
" button.click(method_name, toolbar_event);\n",
" button.mouseover(tooltip, toolbar_mouse_event);\n",
"\n",
" var icon_img = $(' ');\n",
" icon_img.addClass('ui-button-icon-primary ui-icon');\n",
" icon_img.addClass(image);\n",
" icon_img.addClass('ui-corner-all');\n",
"\n",
" var tooltip_span = $(' ');\n",
" tooltip_span.addClass('ui-button-text');\n",
" tooltip_span.html(tooltip);\n",
"\n",
" button.append(icon_img);\n",
" button.append(tooltip_span);\n",
"\n",
" nav_element.append(button);\n",
" }\n",
"\n",
" var fmt_picker_span = $(' ');\n",
"\n",
" var fmt_picker = $(' ');\n",
" fmt_picker.addClass('mpl-toolbar-option ui-widget ui-widget-content');\n",
" fmt_picker_span.append(fmt_picker);\n",
" nav_element.append(fmt_picker_span);\n",
" this.format_dropdown = fmt_picker[0];\n",
"\n",
" for (var ind in mpl.extensions) {\n",
" var fmt = mpl.extensions[ind];\n",
" var option = $(\n",
" ' ', {selected: fmt === mpl.default_extension}).html(fmt);\n",
" fmt_picker.append(option)\n",
" }\n",
"\n",
" // Add hover states to the ui-buttons\n",
" $( \".ui-button\" ).hover(\n",
" function() { $(this).addClass(\"ui-state-hover\");},\n",
" function() { $(this).removeClass(\"ui-state-hover\");}\n",
" );\n",
"\n",
" var status_bar = $('');\n",
" nav_element.append(status_bar);\n",
" this.message = status_bar[0];\n",
"}\n",
"\n",
"mpl.figure.prototype.request_resize = function(x_pixels, y_pixels) {\n",
" // Request matplotlib to resize the figure. Matplotlib will then trigger a resize in the client,\n",
" // which will in turn request a refresh of the image.\n",
" this.send_message('resize', {'width': x_pixels, 'height': y_pixels});\n",
"}\n",
"\n",
"mpl.figure.prototype.send_message = function(type, properties) {\n",
" properties['type'] = type;\n",
" properties['figure_id'] = this.id;\n",
" this.ws.send(JSON.stringify(properties));\n",
"}\n",
"\n",
"mpl.figure.prototype.send_draw_message = function() {\n",
" if (!this.waiting) {\n",
" this.waiting = true;\n",
" this.ws.send(JSON.stringify({type: \"draw\", figure_id: this.id}));\n",
" }\n",
"}\n",
"\n",
"\n",
"mpl.figure.prototype.handle_save = function(fig, msg) {\n",
" var format_dropdown = fig.format_dropdown;\n",
" var format = format_dropdown.options[format_dropdown.selectedIndex].value;\n",
" fig.ondownload(fig, format);\n",
"}\n",
"\n",
"\n",
"mpl.figure.prototype.handle_resize = function(fig, msg) {\n",
" var size = msg['size'];\n",
" if (size[0] != fig.canvas.width || size[1] != fig.canvas.height) {\n",
" fig._resize_canvas(size[0], size[1]);\n",
" fig.send_message(\"refresh\", {});\n",
" };\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_rubberband = function(fig, msg) {\n",
" var x0 = msg['x0'];\n",
" var y0 = fig.canvas.height - msg['y0'];\n",
" var x1 = msg['x1'];\n",
" var y1 = fig.canvas.height - msg['y1'];\n",
" x0 = Math.floor(x0) + 0.5;\n",
" y0 = Math.floor(y0) + 0.5;\n",
" x1 = Math.floor(x1) + 0.5;\n",
" y1 = Math.floor(y1) + 0.5;\n",
" var min_x = Math.min(x0, x1);\n",
" var min_y = Math.min(y0, y1);\n",
" var width = Math.abs(x1 - x0);\n",
" var height = Math.abs(y1 - y0);\n",
"\n",
" fig.rubberband_context.clearRect(\n",
" 0, 0, fig.canvas.width, fig.canvas.height);\n",
"\n",
" fig.rubberband_context.strokeRect(min_x, min_y, width, height);\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_figure_label = function(fig, msg) {\n",
" // Updates the figure title.\n",
" fig.header.textContent = msg['label'];\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_cursor = function(fig, msg) {\n",
" var cursor = msg['cursor'];\n",
" switch(cursor)\n",
" {\n",
" case 0:\n",
" cursor = 'pointer';\n",
" break;\n",
" case 1:\n",
" cursor = 'default';\n",
" break;\n",
" case 2:\n",
" cursor = 'crosshair';\n",
" break;\n",
" case 3:\n",
" cursor = 'move';\n",
" break;\n",
" }\n",
" fig.rubberband_canvas.style.cursor = cursor;\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_message = function(fig, msg) {\n",
" fig.message.textContent = msg['message'];\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_draw = function(fig, msg) {\n",
" // Request the server to send over a new figure.\n",
" fig.send_draw_message();\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_image_mode = function(fig, msg) {\n",
" fig.image_mode = msg['mode'];\n",
"}\n",
"\n",
"mpl.figure.prototype.updated_canvas_event = function() {\n",
" // Called whenever the canvas gets updated.\n",
" this.send_message(\"ack\", {});\n",
"}\n",
"\n",
"// A function to construct a web socket function for onmessage handling.\n",
"// Called in the figure constructor.\n",
"mpl.figure.prototype._make_on_message_function = function(fig) {\n",
" return function socket_on_message(evt) {\n",
" if (evt.data instanceof Blob) {\n",
" /* FIXME: We get \"Resource interpreted as Image but\n",
" * transferred with MIME type text/plain:\" errors on\n",
" * Chrome. But how to set the MIME type? It doesn't seem\n",
" * to be part of the websocket stream */\n",
" evt.data.type = \"image/png\";\n",
"\n",
" /* Free the memory for the previous frames */\n",
" if (fig.imageObj.src) {\n",
" (window.URL || window.webkitURL).revokeObjectURL(\n",
" fig.imageObj.src);\n",
" }\n",
"\n",
" fig.imageObj.src = (window.URL || window.webkitURL).createObjectURL(\n",
" evt.data);\n",
" fig.updated_canvas_event();\n",
" fig.waiting = false;\n",
" return;\n",
" }\n",
" else if (typeof evt.data === 'string' && evt.data.slice(0, 21) == \"data:image/png;base64\") {\n",
" fig.imageObj.src = evt.data;\n",
" fig.updated_canvas_event();\n",
" fig.waiting = false;\n",
" return;\n",
" }\n",
"\n",
" var msg = JSON.parse(evt.data);\n",
" var msg_type = msg['type'];\n",
"\n",
" // Call the \"handle_{type}\" callback, which takes\n",
" // the figure and JSON message as its only arguments.\n",
" try {\n",
" var callback = fig[\"handle_\" + msg_type];\n",
" } catch (e) {\n",
" console.log(\"No handler for the '\" + msg_type + \"' message type: \", msg);\n",
" return;\n",
" }\n",
"\n",
" if (callback) {\n",
" try {\n",
" // console.log(\"Handling '\" + msg_type + \"' message: \", msg);\n",
" callback(fig, msg);\n",
" } catch (e) {\n",
" console.log(\"Exception inside the 'handler_\" + msg_type + \"' callback:\", e, e.stack, msg);\n",
" }\n",
" }\n",
" };\n",
"}\n",
"\n",
"// from http://stackoverflow.com/questions/1114465/getting-mouse-location-in-canvas\n",
"mpl.findpos = function(e) {\n",
" //this section is from http://www.quirksmode.org/js/events_properties.html\n",
" var targ;\n",
" if (!e)\n",
" e = window.event;\n",
" if (e.target)\n",
" targ = e.target;\n",
" else if (e.srcElement)\n",
" targ = e.srcElement;\n",
" if (targ.nodeType == 3) // defeat Safari bug\n",
" targ = targ.parentNode;\n",
"\n",
" // jQuery normalizes the pageX and pageY\n",
" // pageX,Y are the mouse positions relative to the document\n",
" // offset() returns the position of the element relative to the document\n",
" var x = e.pageX - $(targ).offset().left;\n",
" var y = e.pageY - $(targ).offset().top;\n",
"\n",
" return {\"x\": x, \"y\": y};\n",
"};\n",
"\n",
"/*\n",
" * return a copy of an object with only non-object keys\n",
" * we need this to avoid circular references\n",
" * http://stackoverflow.com/a/24161582/3208463\n",
" */\n",
"function simpleKeys (original) {\n",
" return Object.keys(original).reduce(function (obj, key) {\n",
" if (typeof original[key] !== 'object')\n",
" obj[key] = original[key]\n",
" return obj;\n",
" }, {});\n",
"}\n",
"\n",
"mpl.figure.prototype.mouse_event = function(event, name) {\n",
" var canvas_pos = mpl.findpos(event)\n",
"\n",
" if (name === 'button_press')\n",
" {\n",
" this.canvas.focus();\n",
" this.canvas_div.focus();\n",
" }\n",
"\n",
" var x = canvas_pos.x;\n",
" var y = canvas_pos.y;\n",
"\n",
" this.send_message(name, {x: x, y: y, button: event.button,\n",
" step: event.step,\n",
" guiEvent: simpleKeys(event)});\n",
"\n",
" /* This prevents the web browser from automatically changing to\n",
" * the text insertion cursor when the button is pressed. We want\n",
" * to control all of the cursor setting manually through the\n",
" * 'cursor' event from matplotlib */\n",
" event.preventDefault();\n",
" return false;\n",
"}\n",
"\n",
"mpl.figure.prototype._key_event_extra = function(event, name) {\n",
" // Handle any extra behaviour associated with a key event\n",
"}\n",
"\n",
"mpl.figure.prototype.key_event = function(event, name) {\n",
"\n",
" // Prevent repeat events\n",
" if (name == 'key_press')\n",
" {\n",
" if (event.which === this._key)\n",
" return;\n",
" else\n",
" this._key = event.which;\n",
" }\n",
" if (name == 'key_release')\n",
" this._key = null;\n",
"\n",
" var value = '';\n",
" if (event.ctrlKey && event.which != 17)\n",
" value += \"ctrl+\";\n",
" if (event.altKey && event.which != 18)\n",
" value += \"alt+\";\n",
" if (event.shiftKey && event.which != 16)\n",
" value += \"shift+\";\n",
"\n",
" value += 'k';\n",
" value += event.which.toString();\n",
"\n",
" this._key_event_extra(event, name);\n",
"\n",
" this.send_message(name, {key: value,\n",
" guiEvent: simpleKeys(event)});\n",
" return false;\n",
"}\n",
"\n",
"mpl.figure.prototype.toolbar_button_onclick = function(name) {\n",
" if (name == 'download') {\n",
" this.handle_save(this, null);\n",
" } else {\n",
" this.send_message(\"toolbar_button\", {name: name});\n",
" }\n",
"};\n",
"\n",
"mpl.figure.prototype.toolbar_button_onmouseover = function(tooltip) {\n",
" this.message.textContent = tooltip;\n",
"};\n",
"mpl.toolbar_items = [[\"Home\", \"Reset original view\", \"fa fa-home icon-home\", \"home\"], [\"Back\", \"Back to previous view\", \"fa fa-arrow-left icon-arrow-left\", \"back\"], [\"Forward\", \"Forward to next view\", \"fa fa-arrow-right icon-arrow-right\", \"forward\"], [\"\", \"\", \"\", \"\"], [\"Pan\", \"Pan axes with left mouse, zoom with right\", \"fa fa-arrows icon-move\", \"pan\"], [\"Zoom\", \"Zoom to rectangle\", \"fa fa-square-o icon-check-empty\", \"zoom\"], [\"\", \"\", \"\", \"\"], [\"Download\", \"Download plot\", \"fa fa-floppy-o icon-save\", \"download\"]];\n",
"\n",
"mpl.extensions = [\"eps\", \"pdf\", \"png\", \"ps\", \"raw\", \"svg\"];\n",
"\n",
"mpl.default_extension = \"png\";var comm_websocket_adapter = function(comm) {\n",
" // Create a \"websocket\"-like object which calls the given IPython comm\n",
" // object with the appropriate methods. Currently this is a non binary\n",
" // socket, so there is still some room for performance tuning.\n",
" var ws = {};\n",
"\n",
" ws.close = function() {\n",
" comm.close()\n",
" };\n",
" ws.send = function(m) {\n",
" //console.log('sending', m);\n",
" comm.send(m);\n",
" };\n",
" // Register the callback with on_msg.\n",
" comm.on_msg(function(msg) {\n",
" //console.log('receiving', msg['content']['data'], msg);\n",
" // Pass the mpl event to the overriden (by mpl) onmessage function.\n",
" ws.onmessage(msg['content']['data'])\n",
" });\n",
" return ws;\n",
"}\n",
"\n",
"mpl.mpl_figure_comm = function(comm, msg) {\n",
" // This is the function which gets called when the mpl process\n",
" // starts-up an IPython Comm through the \"matplotlib\" channel.\n",
"\n",
" var id = msg.content.data.id;\n",
" // Get hold of the div created by the display call when the Comm\n",
" // socket was opened in Python.\n",
" var element = $(\"#\" + id);\n",
" var ws_proxy = comm_websocket_adapter(comm)\n",
"\n",
" function ondownload(figure, format) {\n",
" window.open(figure.imageObj.src);\n",
" }\n",
"\n",
" var fig = new mpl.figure(id, ws_proxy,\n",
" ondownload,\n",
" element.get(0));\n",
"\n",
" // Call onopen now - mpl needs it, as it is assuming we've passed it a real\n",
" // web socket which is closed, not our websocket->open comm proxy.\n",
" ws_proxy.onopen();\n",
"\n",
" fig.parent_element = element.get(0);\n",
" fig.cell_info = mpl.find_output_cell(\"
\");\n",
" if (!fig.cell_info) {\n",
" console.error(\"Failed to find cell for figure\", id, fig);\n",
" return;\n",
" }\n",
"\n",
" var output_index = fig.cell_info[2]\n",
" var cell = fig.cell_info[0];\n",
"\n",
"};\n",
"\n",
"mpl.figure.prototype.handle_close = function(fig, msg) {\n",
" fig.root.unbind('remove')\n",
"\n",
" // Update the output cell to use the data from the current canvas.\n",
" fig.push_to_output();\n",
" var dataURL = fig.canvas.toDataURL();\n",
" // Re-enable the keyboard manager in IPython - without this line, in FF,\n",
" // the notebook keyboard shortcuts fail.\n",
" IPython.keyboard_manager.enable()\n",
" $(fig.parent_element).html(' ');\n",
" fig.close_ws(fig, msg);\n",
"}\n",
"\n",
"mpl.figure.prototype.close_ws = function(fig, msg){\n",
" fig.send_message('closing', msg);\n",
" // fig.ws.close()\n",
"}\n",
"\n",
"mpl.figure.prototype.push_to_output = function(remove_interactive) {\n",
" // Turn the data on the canvas into data in the output cell.\n",
" var dataURL = this.canvas.toDataURL();\n",
" this.cell_info[1]['text/html'] = ' ';\n",
"}\n",
"\n",
"mpl.figure.prototype.updated_canvas_event = function() {\n",
" // Tell IPython that the notebook contents must change.\n",
" IPython.notebook.set_dirty(true);\n",
" this.send_message(\"ack\", {});\n",
" var fig = this;\n",
" // Wait a second, then push the new image to the DOM so\n",
" // that it is saved nicely (might be nice to debounce this).\n",
" setTimeout(function () { fig.push_to_output() }, 1000);\n",
"}\n",
"\n",
"mpl.figure.prototype._init_toolbar = function() {\n",
" var fig = this;\n",
"\n",
" var nav_element = $('
')\n",
" nav_element.attr('style', 'width: 100%');\n",
" this.root.append(nav_element);\n",
"\n",
" // Define a callback function for later on.\n",
" function toolbar_event(event) {\n",
" return fig.toolbar_button_onclick(event['data']);\n",
" }\n",
" function toolbar_mouse_event(event) {\n",
" return fig.toolbar_button_onmouseover(event['data']);\n",
" }\n",
"\n",
" for(var toolbar_ind in mpl.toolbar_items){\n",
" var name = mpl.toolbar_items[toolbar_ind][0];\n",
" var tooltip = mpl.toolbar_items[toolbar_ind][1];\n",
" var image = mpl.toolbar_items[toolbar_ind][2];\n",
" var method_name = mpl.toolbar_items[toolbar_ind][3];\n",
"\n",
" if (!name) { continue; };\n",
"\n",
" var button = $(' ');\n",
" button.click(method_name, toolbar_event);\n",
" button.mouseover(tooltip, toolbar_mouse_event);\n",
" nav_element.append(button);\n",
" }\n",
"\n",
" // Add the status bar.\n",
" var status_bar = $(' ');\n",
" nav_element.append(status_bar);\n",
" this.message = status_bar[0];\n",
"\n",
" // Add the close button to the window.\n",
" var buttongrp = $('
');\n",
" var button = $(' ');\n",
" button.click(function (evt) { fig.handle_close(fig, {}); } );\n",
" button.mouseover('Stop Interaction', toolbar_mouse_event);\n",
" buttongrp.append(button);\n",
" var titlebar = this.root.find($('.ui-dialog-titlebar'));\n",
" titlebar.prepend(buttongrp);\n",
"}\n",
"\n",
"mpl.figure.prototype._root_extra_style = function(el){\n",
" var fig = this\n",
" el.on(\"remove\", function(){\n",
"\tfig.close_ws(fig, {});\n",
" });\n",
"}\n",
"\n",
"mpl.figure.prototype._canvas_extra_style = function(el){\n",
" // this is important to make the div 'focusable\n",
" el.attr('tabindex', 0)\n",
" // reach out to IPython and tell the keyboard manager to turn it's self\n",
" // off when our div gets focus\n",
"\n",
" // location in version 3\n",
" if (IPython.notebook.keyboard_manager) {\n",
" IPython.notebook.keyboard_manager.register_events(el);\n",
" }\n",
" else {\n",
" // location in version 2\n",
" IPython.keyboard_manager.register_events(el);\n",
" }\n",
"\n",
"}\n",
"\n",
"mpl.figure.prototype._key_event_extra = function(event, name) {\n",
" var manager = IPython.notebook.keyboard_manager;\n",
" if (!manager)\n",
" manager = IPython.keyboard_manager;\n",
"\n",
" // Check for shift+enter\n",
" if (event.shiftKey && event.which == 13) {\n",
" this.canvas_div.blur();\n",
" // select the cell after this one\n",
" var index = IPython.notebook.find_cell_index(this.cell_info[0]);\n",
" IPython.notebook.select(index + 1);\n",
" }\n",
"}\n",
"\n",
"mpl.figure.prototype.handle_save = function(fig, msg) {\n",
" fig.ondownload(fig, null);\n",
"}\n",
"\n",
"\n",
"mpl.find_output_cell = function(html_output) {\n",
" // Return the cell and output element which can be found *uniquely* in the notebook.\n",
" // Note - this is a bit hacky, but it is done because the \"notebook_saving.Notebook\"\n",
" // IPython event is triggered only after the cells have been serialised, which for\n",
" // our purposes (turning an active figure into a static one), is too late.\n",
" var cells = IPython.notebook.get_cells();\n",
" var ncells = cells.length;\n",
" for (var i=0; i= 3 moved mimebundle to data attribute of output\n",
" data = data.data;\n",
" }\n",
" if (data['text/html'] == html_output) {\n",
" return [cell, data, j];\n",
" }\n",
" }\n",
" }\n",
" }\n",
"}\n",
"\n",
"// Register the function which deals with the matplotlib target/channel.\n",
"// The kernel may be null if the page has been refreshed.\n",
"if (IPython.notebook.kernel != null) {\n",
" IPython.notebook.kernel.comm_manager.register_target('matplotlib', mpl.mpl_figure_comm);\n",
"}\n"
],
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
},
{
"data": {
"text/html": [
" "
],
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
},
{
"data": {
"text/plain": [
""
]
},
"execution_count": 3,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"# Get v trace for best model\n",
"vmodel = evaluator.generate_model(best)\n",
"\n",
"fig, ax = plt.subplots()\n",
"ax.plot(trace['t'], trace['v'], label='in vitro')\n",
"ax.plot(trace['t'], vmodel, label='model')\n",
"ax.legend(loc=0)\n",
"ax.set_xlabel('time (s)')\n",
"ax.set_ylabel('soma voltage (V)')"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"collapsed": true,
"jupyter": {
"outputs_hidden": true
}
},
"outputs": [],
"source": []
}
],
"metadata": {
"kernelspec": {
"display_name": "unstable",
"language": "python",
"name": "unstable"
},
"language_info": {
"codemirror_mode": {
"name": "ipython",
"version": 3
},
"file_extension": ".py",
"mimetype": "text/x-python",
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython3",
"version": "3.8.3"
}
},
"nbformat": 4,
"nbformat_minor": 4
}
================================================
FILE: examples/tsodyksmarkramstp/tsodyksmarkramstp_multiplefreqs.ipynb
================================================
{
"cells": [
{
"cell_type": "markdown",
"metadata": {},
"source": [
"# Tsodyks-Markram model of short-term synaptic plasticity\n",
"In this notebook we demonstrate how to fit the parameters of the Tsodyks-Markram model to normalized PSC amplitudes from in vitro somatic recording at different stimulation frequencies (10, 20, and 40 Hz). The in vitro amplitudes used here show a typical depressing PVBC-PVBC connection, extracted from raw traces open-sourced by Zsolt Kohus (KOKI). The original dataset is publicly available at the CRCNS site under [doi: 10.6080/K0MK69T5](https://crcns.org/data-sets/hc/hc-7)\n",
"\n",
"`tmodesolve.py` implements the event-based solution of the (reduced, but) more common version of the TM model:\n",
"\n",
"\\begin{equation}\n",
"R_{n+1} = 1 + (R_n - R_nU_n -1)e^{-\\Delta_t/D}\n",
"\\end{equation}\n",
"\\begin{equation}\n",
"U_{n+1} = U_{SE} + U_n(1-U_{SE})e^{-\\Delta_t/F}\n",
"\\end{equation}\n",
"where the $n^{th}$ amplitude is $A_{SE}U_nR_n$. This implementation fits response amplitudes recorded at different stimulation frequencies (10, 20 and 40 Hz) for better generalization."
]
},
{
"cell_type": "code",
"execution_count": 1,
"metadata": {},
"outputs": [
{
"data": {
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\n",
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"import pickle\n",
"from collections import OrderedDict # not needed in Python 3\n",
"import numpy as np\n",
"import multiprocessing\n",
"import bluepyopt as bpop\n",
"import matplotlib.pyplot as plt\n",
"%matplotlib inline\n",
"import seaborn as sns\n",
"import tmevaluator_multiplefreqs as tmevaluator\n",
"\n",
"# Set plotting context and style\n",
"sns.set_context(\"talk\")\n",
"sns.set_style(\"whitegrid\")\n",
"\n",
"# Load and display extracted amplitudes\n",
"with open(\"amps.pkl\", \"rb\") as f:\n",
" data = pickle.load(f)\n",
"fig = plt.figure(figsize=(14, 4))\n",
"for i, (freq, tmp) in enumerate(data.items()):\n",
" ax = fig.add_subplot(1, 3, i+1)\n",
" ax.scatter(tmp[\"t_spikes\"], tmp[\"amps\"], c=\"red\")\n",
" if i == 0:\n",
" ax.set_ylabel(\"Normalized (PSC) amplitudes\")\n",
" ax.set_xlabel(\"Time (ms)\")\n",
" ax.set_title(freq)\n",
"fig.tight_layout()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"We now estimate the parameters of the Tsodyks-Markram model using BluePyOpt."
]
},
{
"cell_type": "code",
"execution_count": 2,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"use = 0.13\n",
"trec = 1112.32\n",
"tfac = 1.21\n",
"ase = 7.04\n"
]
}
],
"source": [
"# Parameters to be fitted as a list of: (name, lower bound, upper bound)\n",
"optconf = [(\"use\", 0.01, 1.0),\n",
" (\"trec\", 1.0, 2500.0),\n",
" (\"tfac\", 1.0, 2500.0),\n",
" (\"ase\", 1.0, 100.0)]\n",
"pnames = [name for name, _, _ in optconf]\n",
"\n",
"# Create multiprocessing pool for parallel evaluation of fitness function\n",
"pool = multiprocessing.Pool(processes=multiprocessing.cpu_count())\n",
"\n",
"# Create BluePyOpt optimization and run \n",
"evaluator = tmevaluator.TsodyksMarkramEvaluator(data, optconf)\n",
"opt = bpop.optimisations.DEAPOptimisation(evaluator, offspring_size=500, map_function=pool.map,\n",
" eta=20, mutpb=0.3, cxpb=0.7)\n",
"pop, hof, log, history = opt.run(max_ngen=50)\n",
"\n",
"# Get best individual\n",
"best = hof[0]\n",
"for pname, value in zip(pnames, best):\n",
" print(\"%s = %.2f\" % (pname, value))"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Finally we compare the original in vitro amplitudes with the one generated by the best model."
]
},
{
"cell_type": "code",
"execution_count": 3,
"metadata": {},
"outputs": [
{
"data": {
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x2ANpWpr9uWP6m+MxLc2+PzVVdyxDwOXLl6lcuXLIXlAGO0cMO3/+PNnZ2X7vXCsOSnmgOBj8ateuzdmzZ/MvSP1JcVDKg+zsbCpVqhQQyyukZLwRB72SLdwhNzeXSpUquX3yFi1asGXLFurUqcP7779f7PEHDx6kadOmhaab3XTTTWzYsMHt85baxo32O5TOWK32/Zs22YOqlGtWqzUkp0CWJyaTiQoVKpTJOlHFQSkPFAfLB7PZrDjoCcVBuYbVaqVChQrqWAe50sZBtzvXffv25amnnuKOO+4ocv/69ev57//+b1JTU90+ed26dd0+Fux3hMLDwwttr1atGtnZ2R69l4PFYmH//v0evaZBYiLVDQOTiy/eZhhkJSbyS4sWJWrXtS5evAjgcTuDXbB87suXL1O9enWv3O13/DKXxchBWQmUz2yxWMjKynLaDovF4pPOQyDEQfA8Fvo7DhYnWOJFoCrt9+fNOBisAiWWlYbiYHDHQWcUH/2jqDhYHuJCsCrpd1/aOOi0c52ZmcmBAwfyn//888988803RS4Ot1qtfPzxx+Tm5nrSdo/ZbDan+/yZhMicmfnrlB9nrFb7cSIiXqQ4KCKhTnFQRAKV08515cqVeeyxxzh58iRgnza5aNEiFi1aVOTxNpuNWB9PeQkPD+fo0aOFtl+4cKHIO5juMJvNHq8VJzISdu50GVBNhkG1yEjP37sIjjuN3nivYBIsn9uR4t8bySpCMfGFs89ss9n8OrXKbDZTq1YtmjZtWuT+PXv2+K0trvgiDkIJYqGf42BxgiVeBKrSfn/ejIPByhfxW3GwaIqDnlF89I+i4mAoXtd5W0njYEm/+9LGQaed62rVqrFw4UJ+/PFHbDYbTz75JIMHDyYqKqrQsYZhULt2bbp37+5R4z3VrFkzvvjii0Jf8uHDh0tcBqxEEhLsWSBdsVrtx4kEsTvuuIPu3bvz3HPP+fQ87du355FHHuGhhx4iNzeXOXPm0KZNG+69916fnjcYKQ6K+Je/4mCrVq0UB92kOCjiX4qD7nO55rpt27a0bdsWgGPHjnHXXXeV6V2vHj168Nprr/H555/nZ4jMzMzk66+/5sEHH/RfQ2Ji7OUV0tKKvltpGBAVBdHR/muTiA8sWLDALzUaly1bln+HMDMzk7fffpvnn3/e5+cNRoqDIv7lrzi4atUqGjRoACgOFkdxUMS/FAfd53ZCs4kTJ/qyHUXKzMzkyJEjtGzZkvDwcDp37kyXLl2YPHkyU6ZMoVatWrzyyitUr16dYcOG+a9hZrO9bmFRdQ2tVnsgTUlR2QUpOYvFnoU0KcleQzMiwn7nOybGrz9Xbdq08ct52rVrpylTTigOSsgKsTjYoUMHv5wnGCkOSshSHAw6TrM+9O3bl08++aTA8+L+3XnnnV5t3LZt2xgyZAjfffdd/rYFCxZwxx13MGvWLJ544gnq16/PkiVLqFmzplfPXayICHvdwuRkGDIE+va1PyYn27dHRPi3PVJ+ZGRA164QFwerV8PWrfbHuDj79owMvzXljjvu4KmnngLg6NGjtGrVis2bNzNx4kSioqLo0qULTz/9NJcuXSry9ZcuXSIqKorZs2cX2H758mVuvfVW5s+fD9inhScmJnL06FF69eoFwPTp0/OrEzzxxBP8+c9/5umnnyYqKooBAwZgs9m4fPky8+bNIzo6mt/97nfExsayatUqX30dZUJxUEJSCMbBVq1aKQ46oTgoIUlxECh5HPznP//pq6/DJacj1w0bNqRq1aoFnvtSfHw88fHxxW6rWbMmzz//fGBMETCb7XcrVbtQvMViodLAgbB3r/25Y5qZ4zEtzf7zlppaZnfCZ8yYwX333UdiYiLffPMNc+fOpU6dOjz66KOFjq1SpQr9+vUjJSWFxx57LH/7v/71Ly5cuFBoDU1ERAQLFy5k/PjxjB8/nn79+uXvS01NpWfPniQmJuYnqfjLX/7Cd999x8MPP0zLli3Ztm0bf//73zl16hQTJkzw0TfgO4qDIthHamJj7fEOgiYO1qxZs8hZfoqDnlEcFCFo42AgXQ8+++yznD59mkceecRH30DRnHauly1b5vK5iHifsXkzhiOQFsVqtU8927SpzP6I9+nTh2nTpgHQvXt3PvvsM7Zt21ZkMAUYMGAAa9euZe/evbRv3x6AlJQU2rdvT2RkZIE6gpUqVcqfenTTTTcVmIaUl5fHP/7xDyKujgJs27aNnTt3Mm/ePGJiYgD7Ory8vDxee+01hg8fzg033OD9L0BEfGvjRnuccyZA4+Cnn37qdAldcXHwWoqDIhKscbA014PX8kYczMnJ4c0332TkyJF+jYP+KwYoIsUyr1iBrbganYZhX3tTRm699dYCz+vXr+90GhBAt27dqFevHsnJyQBkZ2ezfft2jzM/1q1bNz+QAnz11VdUrFixwN1MgHvuuYfc3Fz2Okb/RSS4JCXZ45wrioOA4qBIuaU46JS7cTA2NrZM4qDTkeuRI0d6/GYmk4mlS5eWqkEiIe3kSZf1MgH7fj+us7ne9YnHDMPA6qLNhmEQFxfH+vXreeKJJ9iyZQtWq5VYD++0XrtMBeDcuXPUqVMH47o/PnXr1gUgKyvLo/cXkQCRkRGUcdBmszk9XnFQRDwSpHEwkK4H69SpA/g/DjrtXB89etSf7RARgBtv/DXLqDOGEXQJUgYMGMDixYvZvXs3KSkp9OjRg9q1a5fqPWvUqMHp06exWq0FAurJkycBNBVSJFhFRCgOuklxUKScUhx0m7M4eOrUKcD/cdBp53rr1q3+bIeIAJZhwzCvWeP6IKvVXoYhiLRq1YrWrVvz4Ycf8vnnnzNr1iynx15/59GZLl26sHjxYjZv3py/xgZg/fr1VKxYkXbt2pW63SJSBhISYOVK18coDgKKg4EiQKolSXmiOFjqOLhhw4YyiYNu17m+VmZmJseOHcNsNtO4cWO/FBUPRAqm4m3Wfv2wRkVh7N1b9N1Kw7DXzYyO9n/jSmnAgAG89NJLVKlShb59+zo9Ljw8HJPJxBdffEGLFi3yk15c7/e//z2dO3fmqaee4vjx4/zmN79h+/btrFy5knHjxlGjRg1ffRS5huKgeF1MDHTsaM+GqzioOBjgMjKKLnO9cqX9xzglJegGFyUQKA6WOg6uWbOGBx54wO9x0KPO9ddff81LL73EN998k7+2yGw2061bNx5//HFuvvlmnzQyECmYik+YzeSuXUtYfHzhHy6r1R5IU1KCstcSFxfHSy+9RL9+/ahcubLT46pWrcqf/vQnVq5cyaeffspnn31W5HGGYbBo0SJefvll3nzzTc6dO0dkZCTPPPMMQ4YM8dXHkGsoDopPmM32H56ifrgUBwtQHCxbQVAtSYKV4mCp4+CMGTO4//77ffUxnDLZXGXguEZqaipjxoyhatWq3HvvvURGRmKxWDh06BAfffQRNpuNFStWBFUHe8+ePQB06NDBo9dZLPba7cXdTPJWMN2/fz9gn0oRSoLlcx8+fBiApk2blvq9HGWpwipWtJdXuH44MDo6KAOpK/mf+brEGP5W3P9jSeNFMCjJZ/N3HCxOsMSLQFXa78+bcTCfxRJUcTBQYllpKA569tmSkyEuzr3jyrIEtuKjfxT1+1PquBBkcTCQlPS7L20cdHvk+uWXX6ZRo0asWLGi0MLzCRMmMHjwYObMmcNrr73m7lsGrSAoPSfBzmy2//DoB0gClOKg+JzioAQ4R7Wk4nJOJSXpx1hKSHEw6Lhd5/qHH35g2LBhRWZ0q1u3LsOHD+err77yauMCVRCUnhMR8SnFQREJdUFQLUlE/MztznWdOnU4ffq00/05OTmEh4d7pVGBTsFUREKd4qCIhDpHtSRXgrBakoiUgtud63HjxvHOO+8UWaJr7969vPPOO0yYMMGrjQtUCqYiEuoUB0Uk1CUkuHeTMciqJYlIKbi95nrPnj3UqVOHCRMm0Lx5c1q0aEHFihVJT0/n3//+N5UqVWL9+vWsX78+/zUmk4mlS5f6pOFlqZyWnhMRcZvioIiEunJcLUlESsjtzvXnn38OQIMGDbh06RLffvtt/r4GDRoAcPToUS83LzApmIpIqFMcFJFQV46rJYlICbnduS5qOnioUjAVkVCnOCgiYl/6kpqqakkiYud251oKUjAVkVCnOCgiompJIvIrtzvXubm5vPHGG3z22WecPHkSaxHzAE0mE1u2bPFqAwOZgqmIhDrFQRERERE7tzvXzz33HKtWraJ+/fo0atQIo7g0sSIiIiIiIiIhwu0e8scff0xcXBzbtm3j3XffZdmyZUX+E5Hy44477uCpp57y+Xnat29PYmIiAO+//z6tWrXi+PHjADzxxBPcddddPm+DiEhR/BUHW7VqpTgoIgFJcdB9bo9c5+Xl0blzZ1+2RUQCzIIFC6hevbrPz7Ns2TKaNm1a5L6HHnqICxcu+LwNIiJF8VccXLVqVX71lespDopIWVIcdJ/bneuYmBg+/vhjhgwZ4sv2iAhgscDGjYWTRMXE+DdJVJs2bfxynnbt2hEWFlbkvptuuskvbRCRwBJqcbBDhw5O9ykOioQmxcFfBUscdHta+LRp07h06RJDhw7lzTff5IMPPmDt2rWF/olI6WRkQNeuEBcHq1fD1q32x7g4+/aMDP+15dppQEePHqVVq1Zs3ryZiRMnEhUVRZcuXXj66ae5dOmSy/dZunQpMTEx/O53v6Nnz57813/9F9nZ2fn7r50Wfr3rpwHZbDaWLFlCTEwM7dq1Izo6utCSlO3btzN06FCioqLo3r07M2bM4MyZMyX9GkTEz0IxDl47HfJ6ioMioUdxsKCSxMEdO3b4PQ66PXK9a9cuvv/+ey5dusSePXuKPMZkMjFw4ECvNU4k1FgsMHBgJfbutT93JOV3PKal2bMyp6aWXZmjGTNmcN9995GYmMg333zD3LlzqVOnDo8++miRx69fv57/+Z//Ydq0abRq1YqDBw/y4osvkpOTw/PPP+/x+WfNmsXSpUt54IEH6NatG7t37+a5557DMAxGjBjBe++9x5NPPsmAAQN46KGHOH78OPPmzWPv3r2sXr2aKlWqlPYrEBEfsljscS4tzf48WOJgzZo1mThxYpHHKw6KiCeCNQ4G0vXg2rVr+fvf/+73OOh253rWrFlUrVqVqVOn0qxZM8wqYCridZs3G6SlOZ9QYrXCrl32usJlVfqoT58+TJs2DYDu3bvz2WefsW3bNqfBdOfOnTRu3JgRI0ZgGAZdunShatWqnDt3zuNznz9/nnfeeYdRo0YxefJkAG677TaOHz/OV199xbBhw5gzZw69e/dm1qxZ+a9r1aoVgwcP5v3332fEiBEl+NQi4i8bN9rjnDOBGgc//fRTp51rxUER8USwxsFAuh6cP38+PXv29HscdLtzfeTIEaZOncrw4cN90hARgRUrzBiGDavV5PQYw7CvvSmrYHrrrbcWeF6/fn1OnDjh9Phu3bqxatUq4uPjufPOO+nVqxf33HMPJpPzz+jMnj17yMvLo1+/fgW2P/vsswAcOHCAU6dOcffddxfY3759e5o2bUpqaqouKkUCXFKSPc45RmiKEohx8JdffnF6vOKgiHgiWONgIF0Pnj59mv79+xfY74846Paa62bNmpGVleWTRoiI3cmTrgMp2Pf7c53N9a5PPGYYBlYXjY6NjWX27NlUrVqVxMRE7r//fvr27UtKSorH5z579iwAderUcbn/xhtvLLSvTp06Bdb1iEhgysgIzjhos9mcHq84KCKeCNY4GGjXg3Xr1i20z9dx0O3O9cMPP8zSpUvZvn27yy9OREruxhvtdyJdMQx7tshgEhcXx/Lly0lNTeXll1+mVq1aTJ06lZMnT3r0Po4yEJmZmQW2p6ens3PnTmrWrAlQ5PuePHmSG264oYSfQET8JSJCcdAVxUGR8k9x0DV34+CpU6cKvdbXcdDtzvWaNWuoVKkS48aN49Zbb6V379707du3wL8777zTZw0VCQXDhllcTgkH+53KhAQ/NcgLHnvsMSZMmADYg2H//v156KGHyMvLKzLoudK+fXsqVqzIv/71rwLbFy5cyJNPPknz5s2pW7cuycnJBfZ/8803pKenF/DqLu4AACAASURBVJrCJCKBJyHBvREbxUHFQZHySnHQNXfiYJ06ddiwYUOB/f6Ig26vub5w4QKRkZFERkb6rDHlXqAUq5OA1a+flagoK3v3GkUGVcOAqCiIjvZ/20qqW7duzJgxgxdffJHf//73nD9/ngULFtCsWTNuvvlmrly54vZ71a5dm4SEBBYvXkyFChXo1KkTu3bt4oMPPuDZZ5/FMAweffRRZsyYweOPP05cXBwnTpxg3rx5NGvWjD/84Q8+/KQi4g0xMdCxoz0bbqjEQU8oDoqUf4qDrrkTBydOnMgzzzzj9zjoduf6+rph4qGMDHvGgV27fs1QYBiwcqX9tyclJfjmdojXmc2wdm0u8fFhhX5UrFZ7IE1JCa57MYMGDSInJ4cVK1awfPlywsLC6N69O48//jhms9mjzjXA448/Tu3atVm9ejWvv/46TZs2ZebMmfmBctCgQVStWpU33niDhx56iJo1a9K3b18mTZpE1apVffERRcSLzGZ7nCvqT2Z5jYOeUhwUKd8UB4tXXByMj4+nSpUqLF261K9x0GRzlYHDQ99//z1t2rTx1tv5nKNed4cOHXx7IovFXu29uNtPTorV7d+/H7Cnjw8lwfK5Dx8+DEDTpk1L/V6XL18GoGLFMDZtKjzJITo6uAKpOxyf+frEGP5W3P+j3+JFGSgPny1Y4kWgKu3358046GCxEFRxMFBiWWkoDpbPz6b46B9F/f6UNi4EWxwMJCX97ksbB90euc7NzWX+/Pns2LGDixcvFkhqZrFYuHDhAtnZ2ezbt8/txoeMq8XqLBhsJJYkEsgggggySCCJGOtGzGVdrE4Citls/1HQj4OIhCrFQQlmWgko3qA4GHzc7lzPmzePxYsXU79+fWrUqMGPP/5Ip06dOHnyJD///DNhYWE89dRTvmxr8EpKIsNUj1jbenbRCYM8rJgxsLCSYXTka1JMcUSUZbE6ERERkTKyfv16Fi5cSHp6Oo0aNeLBBx9k4MCBTo/PzMzkf/7nf9ixYwe5ublERUUxffr0gMgNpJWAIqHL7WzhGzdupEuXLmzdupU33ngDgL/97W9s2rSJRYsWkZeXR8WKFX3W0GBmOXGKWNt60ogCwEoFwHT1EdKIIta2HssJzzLliYiIiAS7lJQUpkyZQo8ePXj11Vfp0qUL06ZNY+PGjUUeb7PZmDBhAp9++ilTpkxh1qxZnDx5kpEjR3Lu3Dk/t74gi8XesU5Lsz93TPR0PKal2fdbLGXTPhHxLbc71ydOnKBfv34YhkG9evWoU6cOaVcjR69evfjDH/7A6tWrfdbQYLbRche76ISVoucBWTGzi05ssqiUmYiULxYLJCfDsGHQt6/9MTlZF5Yi8qu5c+fSv39/pk+fTs+ePXnmmWfo378/8+bNK/L4Q4cOsXv3bqZOncrAgQPp3bs38+bN48SJE2zdutXPrS/o6kpAp2WUrFb7/k2b/NsuEfEPtzvXYWFhBUamb7rpJn788cf85+3atSM9Pd3jBqxfv567776bdu3a0b9/f9auXevy+MzMTKZPn06PHj3o0qULDz74IIcOHfL4vP6UxAgM8lweY5BHEkFUrE5EpBgZGfZcjnFxsHo1bN1qf4yLs2/PyCjrFopIWUtPT+fIkSP069evwPbo6GgOHjxY5LVlTk4OANWqVcvfVrNmTQDOnj3rw9YWLynJPgXcFcOwHyci5Y/bnevf/va3fPrpp/nPmzdvnj9yDfaRbZPJ5NHJy9M0IFcyzA2djlo7WDGTYW7gpxaJNxmGgUXDcEHNZrORl5eHUdwVkY+Ux5uMmhoZWhQHyweLxeL3OHjw4EEAmjVrVmC7I1Pvf/7zn0Kvad26NV27duXVV1/lwIEDZGZm8uyzz1K1alXuvLNsZwFmZDgftXawWnVzsTwyDIO8vDy8WIhJykBp46DbCc2GDx/OpEmTGD58OK+//jp333037733HtOnT6d58+YsWbLE4/IF104DAujZsyfnzp1j3rx5xMTEFDreMQ3oxRdfzE9y0aJFC+688062bt3q04LgpRFRz4Rh2FwGW8OwHyfBJywsjOzsbDIzM6ldu3ZZN0c8ZLVaOXXqFLm5uWXy/+e4yThq1Ch69OjBli1bmDZtGmFhYUXGQcdNxiNHjjB16lRq1arF/PnzGTlyJB999FH+6E1Zc0yNdObaqZHK4xj8FAeDX2ZmJjk5OVSvXt2v583KygIgPDy8wHbHqHR2dnaRr/uv//ovHnjgAWKvBpBKlSrx6quv0qRJkxK3xWKx5JetKqmwsAYYRnWsVufXdIZhIywsi/37fynVudx18eJFgFJ/NnEtLy8Pi8XCL7/8Qq1atTAMI7+6kqMslPhPSb77s2fPcuHCBUwmU/7vzfUsFovLutxud6779+9PdnY2b7/9NlWqVOG2225jxIgRvPvuuwA0bNgwv5PsDsc0oMmTJxfYHh0dzYYNG0hPTy8UIAN5GpArCQmwcqXrjrPVaiJBs8KDUt26dcnJyeHEiROcPXvW5S9ccRwjP6V5j2BTlp/ZYrFw5coVrFYrNWrUKJOOaXm9yeiYGlncTUUVSSgfvBkHg1Uwx2+LxZLfsa5bt65fz13cKF9RI0gHDhxg6NCh3HTTTTz55JOEhYWxevVqHn74Yd588006derkq+YW6957z5OSUsPlMVariXvvPe+nFom/mM1mLBYLJ0+e5OzZs1SsWDH/59fT2b1Seo7Y4u53n5eXR05ODjabrVRJut3uXAMMGjSIQYMG5T9/+umnGTNmDOfOnaNFixZUqlTJ7fdyZxrQ9Z3ra6cBNW/enBtuuIEXXnihVNOAvHGXsjjNmkHbtk35/vvK2GyF/4NNJhtt2uQQGXmYopoSqnccg+lz22w2LBYL2dnZpZoOlJdnX5tfoYJHv5pBrSw/s8lkwmQyYTabyc7O5qeffnJ6bHF3KkuiPN9k1NTI0GIymWjUqBGnTp3i8uXL+SMGocQxAlurVq0ybonnKlasmN+x9ncnwDFSfuHChQLbHSPWRY2kL1myBIC33norP/7dfvvtDB8+nJkzZ/L++++XqC1ms5lWrVqV6LUOLVvCG2/Yl74U9WtgGBAVBWPGNPZbvWvHdVRpP5u458KFC5w/f568vDwyMzOB4IwLwc5xTeTud1+xYkVuuOGGYuPgnj17XL5Pqa9mGzZsSMOGDT1+XSBNA/I1sxlef/0oY8c25rvvwvKniNtHdUy0aZPD668f9VuQFe8zmUxeKUXnuKEQFhZW6vcKFqH4mR0C5SajL0REuDdyrVqv5YfJZOLGG28s62aUGcfUQ8fvr7jHEf+OHDlSoPN3+PDhAvuvdezYMVq0aFFgtpHJZKJjx4688847Pm6xa2azvY51UXWurVZ7xzolBV3zlWPVqlXL7884rnEUF/yvrGJymQ2PBco0IG/cpXTX3r329YVJSSYyMuwXlQkJEB0dhtnc0unrQvWOYyh+bn3mwFXcncqSCKSbjN6exdO7dzVWrmzs8hirFXr3Psr+/RdcHueOYJrpEoj0/ZVeKHyHvpjB07RpUxo3bszGjRu566678rdv3ryZyMjIIgdwmjVrxgcffMD58+epUePXKdh79+6lUaNGXm1fSUREQOrnFjbN3EXS21fIyAojovplEv5UkegnO2KupJ61SHlVZp3rQJoG5C9ms/1OptYXiggEzk1GX+jZ8wJt214udjlMjx6l71iLSHCbMGEC06dPp2bNmvTu3ZtPPvmEDRs2MHfuXMCebO3IkSO0bNmS8PBwRo8ezYcffsif//xnxo4dS1hYGOvWrWPnzp35rylTGRmYY2OJ3bWLWMeQ9TkDnrHC+o72oWtN2xEpl8qsc13epgGJiHgqkG4y+mIWz9atzqdG3nqriZSUMCIivHPOYJkBEaj0/ZVeKHyHvpjBAxAfH09ubi5vvfUWa9asoUmTJrz44ov5s3O2bdvG9OnTeeedd+jatSuNGzdmxYoVvPTSS0yfPh2TycTNN9/M22+/zW233eaTNrrN3TqEqamaGy5SDpVZ57o8TgMSEfFEeb/JGBFhv360L4fhuuUwuq4UkV8NHTqUoUOHFrkvPj6e+Pj4AttatGjBwoUL/dE0z6gOoUhI86hznZuby549ezh69ChnzpzBbDZTp04dGjRoQIcOHTzO9lvupgGJiHggFG4yajmMiIQU1SEUCWlu9Yb/9a9/kZSUxM6dO8nLyyu0TtBkMlGlShW6devG4MGD6d27t1snL1fTgERESkA3GUVEyhHVIRQJaS47159++inPPfcc6enpdOjQgTFjxnDzzTfTpEkTwsPDsVqtnD17lhMnTrBnzx527drFuHHjaN68OZMnT3arLEy5mQYkIlICuskoIlKOqA6hSEhz2rn+61//ytdff83IkSO57777iCgmCDguBA8fPswHH3zAU089xbp163jllVe822IRkXJGNxlFRMqJhARYudL1MVar/TgRKXcK13m5qk2bNnzyySeMHz++2I71tZo2bcqjjz7KJ598Uq4zZoqIiIiIFBATAx072keni2IY9v3R0f5tl4j4hdPO9fjx46latWqJ3zg8PJyJEyeW+PUiIiIiIkHFbLbXsY6Ksj93dLIdj1FR9v0qlyBSLrmV0Cw3N5dKlSoV2n7w4EFq1apF7dq1vd4wEREREZGgozqEIiHLZef6ypUrzJ49m3Xr1rFt2zYqV65cYP+cOXPYvn07Q4YMYcqUKYSFhfm0saHGYrGXS0xMbEBmppnISHtcjolRXBYREREJWKpDKBKSnHauc3NzGTt2LF9++SXNmzfn9OnThWqudu/enfT0dJKSkti/fz9LlizBrF6fV2Rk2OPxrl1gGNWxWmHnTnuOjI4d7TOKlGhSREREREQkMDhdc7106VK+/PJLpk6dSkpKSqGONcCIESNYu3Yt48aN46uvviIpKcmnjQ0VFou9Y52WZn9utZoAU35Vh7Q0+36LpcyaKCIiIiIesFggORmGDYO+fe2Pycm6nhMpT5x2rj/66CP69OnDmDFjXL6ByWTi0UcfpXPnzqxbt87rDQxFGzfaR6ydlUi0Wu37N23yb7tERDymq0kRETIyoGtXiIuD1ath61b7Y1ycfXtGRlm3UES8wWnn+tChQ/To0cPtN+rduzcHDx70SqNCXVKS8woODoZhP05EnFO/rozpalJEpIgZiQUfNSNRpPxwuua6SpUqWDz4LQ8LCysyo7h4LiMDrFYbYHJ6jNVqIyPD+X6RUFcwb4H9IsYwlLfAb9y9mkxNVYZGESnXHDMSnbl2RqLyn4kEN6fjo82bN2f37t1uv9GuXbto1KiRVxoV6iJutGLgZE74VQZWIm50fYxIqNIoQQBwc32LJWWTZheISLmmGYkiocPpr/of/vAHNm/ezJdfflnsm+zcuZPNmzcTHR3t1caFqoTWu7DieiTHipmE1i5ug4qEMOUtCABuXE1mmOrRdVRrzRoXkXLNPiPR9TFWq42Mrf/W3UWRIOeyc33LLbcwbtw4Fi5cyOnTpwsdc/r0aV577TXGjRtHo0aNGD58uE8bGypi9s2lI19jUHRwNbDQka+J3veyn1smEhw0ShAAirmatGAQa1tP2plIQLMLRKT8iohw428SFiJOfKu7iyJBzuma64oVK5KYmMikSZOYN28e8+fPp2HDhtx4441YrVZOnz7NsWPHsNlsdOjQgTlz5lCjRg1/tr3cMp86QQqxxJLCLjphkIcVAwMrVioQRRopxGI+1a6smyoSkNwbJdC1i085riad/EdsJIZddHL6cq1BFJHyIiHBnu/DFSsVSGCZ/YlyUogELZf30erWrcuyZcuYP38+/fr1wzAM9u/fz4EDB6hQoQIDBw4kMTGRlStXFlkHW0ooIoII4zSpdCWZWIawmr5sZQirSSaWVLoSYZxWNiYRJ9waJTD0K+RTCQku73AkkYBBnsu30OwCESkPYmLsiTSd/V3Kn5HI1bVKWrsk4l1+LB/jdOT6Wv369aNfv35eP7k4cfUWpxmIZQOxbCh8jPXqcSJSiFujBFb9CvmU42oyLa3ITnYGEcXnltDsAhEpB8xme4WK/AoWWLBiKjwj8dpkto67i5q6I1I6fi4fU8zYjmvnzp0jJyfHW20Rh2JvcRr2/UogJ1KkmBjo2O6K06z7BlY6truiXyFfclxNRkXZnzvi2dXHiBvyNLtAREJGRIR9lndyMgypt63wjEROFnyB7i6KlN7V8jGW3XtJJpZh1iT6soVh1iSSsW/3doIXl5c2V65cYeXKlUyfPr3A9q+//pq7776bbt26ERUVxQMPPMCRI0e81qiQd91Fqc0wsMGvF6dRUfb9WocjUiQzFlKIJQp7OUH79GNr/jTkKHZfHSVQtiyfKnA1OcQ+FWvIEEhOJmHJnVitJpcv1+wCESlPzGb7dfzyPm+yxYhmOSOIZUPBEWsH3V0UKbVqO3aQsesIXW1fEEcyqxnEVu5gNYOII5muti/I2HXEq0swnE4Lz83NZfTo0ezevZuKFSvy3//931SoUIFDhw4xZswYcnNz6dmzJy1btmTTpk0MHTqUDz/8kLp163qtcSHNcVG6aRNZiYmYMzOpFhlpv9KMjlbHWsSVjRuJ+GYLqWxlE9EkkUAGEUSQQQJJRLMJ8zdWZcvyB8fV5HXfc4zF5axxDMN+H1GzC0RKx2KxlydMSrIPhEZE2C8lYmJ0KVFmtHZJxC+qrVvPXaSQhn3A0nq16+t4TCOKWFJIfWcuZi9dDzrtXC9dupS0tDSmTp3K8OHDqVDBfugrr7xCTk4OcXFxvPTSSwCMHTuWe+65h9dee40ZM2Z4pWFC/kXpLy1aANCqVasybpBIkLhai8tstTrPW6D1bGWq0BrEa5ZBWa2aoCPiDX5eaijuKiYnhe4uinjH1oM3u65MgplddGLTD03x1tWg02nhGzZsIDo6mjFjxlClShXAPpq9detWTCYTY8aMyT+2Vq1axMfHs23bNi81S0SkFFSLKyi4mDVOaqou+kVK4+pSQ9LS7M9VSz6AFJOTQncXRbxjxfl7i69MQh5JZ+/22jmdjlwfPnyY+Pj4Atv27NnDpUuXiIiI4Le//W2BfTfddBMZulAtU5r6JXJVMTWWAa1nCxBOZo2LSClt3GgfsXZGteTL2DXL/wpduGn5n4hXHK/REusvxVQmwSCjlvdmBzvtXFutVszX/WJ/8cUXANx2222Fjs/Kysof4Rb/09QvkWtoPZuIhLirq2OKvceo1TF+5GwUZNkydaZFfKBm83CM/VaXpT8NbET8trbXzul0WvhNN93Evn37CmzbsmULJpOJ3r17Fzr+f//3f7npppu81jBxn6Z+iVxH5exEJMRpdUyAyciArl0hLg5Wr4atW+2PcXH27fqPEPG6ewdkuexYg33ddcIfS1WdugCn73T33Xezbt06tmzZwqVLl1iyZAk//fQTderU4Y477ihw7Icffshnn31G3759vdYwcZ9j6pezP6LXTv0SCQlazyYiIc6xOsYVrY7xE42CiJSJnj0vXB1rsRW53zBsXh9rcTotfPTo0ezYsYOJEydiMpmw2WxUrFiR5557jkqVKgHw8ccfk5SUxM6dO2nWrBmjR4/2XsvEbZr6JVIErWcTkRCm1TEBRAvgRcrEr5VJTE4qk5i8PtbitHNdqVIllixZQkpKCnv27KFatWrce++9tGzZMv+Yb7/9lt27d3PvvffyxBNPEBYW5r2Wids09UvECWXLEpEQpWpPAcTJKIgFg43EkEQCGUQQMb4KCYlKRCviTf4ea3HauQYwm83cc8893HPPPUXuHzduHI888ghGcfOOxKfsU79sWK0mp8cYho2ICOf7RUTKhMociPiEaskHkCJGQTK4kVhS2EUnDPKwYsY4YmVlnBLRinibP8daXHauAa5cucL//d//kZeXR8uWLQtkBFd28MCQMMzCypXFLNa3mkgYZoFiFvWLiPiNyhyI+JRWxwSI68pDWjCIJYU07HlBrFcvxx2JlxxLsFNT9X8kEmxcdq6XLFnCq6++SnZ2NmCfKj58+HAee+wxKlQotl8ufhLDRjpSjzSiisyIZ2AhijSiyQA0PVZEAoC7CX50dSlSKlodEwCuWwC/kRh20cnp4VqCLRK8nM7nXrt2LS+88AI1atRgxIgR/PGPfyQyMpIlS5Ywa9Ysf7ZRimFekUSKKY4o7BepBnnYS6LnARBFGimmOMwrksqwlSIi13CzzIElZRPJyTBsGPTta39MTlZSXZHyZv369dx99920a9eO/v37s3btWpfHW61WFi5cSN++fWnXrh333HMPycnJfmqth64rD5lEQv41mjOORLQiElycDj8vX76cDh06sHTpUipXrgyAzWZj0qRJrFq1iilTpuRnDZcylpFBhO0EqXRlE9G/JsYggwSSiGYTZpsymolIAHGjzEGGqR6xo1qz64xmjYuUZykpKUyZMoVRo0bRo0cPtmzZwrRp0wgLCyMmJqbI18ycOZNVq1YxefJkWrduTXJyMo899hjh4eH06tXLz5+gGNctgM8govjau1YbGRt3w7CXlIdCJIg47VwfOHCAyZMn53esAUwmE6NHj2bTpk0cPHiQ1q1b+6WRUoyra3nMViuxbCCWDYWPUTFLEQkkxZQ5sGAQa1tP2plIQLPGRcqzuXPn0r9/f6ZPnw5Az549OXfuHPPmzSuyc33kyBHeffdd/vGPfzBo0CAAunfvzqFDh9ixY0fgda6hwAL4iPFVMI5YXXawDSxEnNkPq1frjqJIEHE6LfzSpUtUr1690PbGjRtjs9k4f/68TxsmHkhIcK8Wl4pZikigcCT4ccKxJtHq5M/UtWsSRSR4paenc+TIEfr161dge3R0NAcPHiQ9Pb3Qa7Zs2UJYWBgDBw4ssD0pKYkZM2b4tL2lcnUBfELibcWPXFOBBJIK31HUmhiRgOZ05NpqtWIyFS7dZL46RGDx0i/3+vXrWbhwIenp6TRq1IgHH3ywULC8vl2LFi3in//8JydPnqRp06aMGzeOu+++2yvtCUoqZikiwea6BD/Xc6xJtLrIu+lYk6iEPyLB6+DBgwA0a9aswPamTZsC8J///IcmTZoU2Ld//36aNWvG559/zuzZs/m///s/GjduzKOPPkpsKQKCxWJh//79JX69u5o1g7Ztm/L995Wx2Qpfa/+aiPaau4dX7ygeXbyYCx6OzF+8eBHAL59NCtJ3X3Z89d1bLJb8/nBRyrRAtWONTY8ePXj11Vfp0qUL06ZNY+PGjU5fM3PmTBITE0lISGDRokW0b9+exx57jO3bt/ux5QHGsZYnyl7SIX80yPHoopilxYKSBYmI/12X4Od67q1JVCoJkWCXlZUFQHh4eIHt1apVA8ivWHOtzMxMfvnlF5588kkSEhJ48803adu2LZMmTeLLL7/0faNLyWyG118/Sps2OQAYhg2wFUxESyxmCg6Y2AyDGh9+6O/miogHXNbTOnv2LMeOHSuw7dy5c4A9sF2/D6Bhw4Zunzwk1tj4SwmKWarErIiUmesS/BQIQlYrETfkYZxzveJFqSREgp/NZnO53yjiBtyVK1fIzMzktddeo0+fPgB069aNgwcPsmDBArp161aitpjNZlq1alWi15bE3r2OyzYTGRt3EXFm/6+JaCkc/ExWKzUuX6aGh210jNz587OJnb77suOr737Pnj0u97vsXM+cOZOZM2cWuW/KlCmFtplMJr7//nu3GuZYYzN58uQC26Ojo9mwYQPp6emFpgG5WmMjeFTMUiVmRQJHyC6PcXFTMCHvTlYOKDxd8lpKJSES/Bz5fS5cuFBgu2PEuqj8P9WqVcNsNnP77bfnbzMMg9tuu41//vOfPmytdxW4bBv2kj15me4oigQ1p53rgQMHFrnm2lsCaY1NKHKUmHXm2mRBpfpqLRb7ya4fTVdJCREgBErQFMfJTcEYi1JJiIQCx3XgkSNHCowwHT58uMD+azVt2hSr1UpeXl6BsrBXrlzx6bWrTxWThwLQHUWRIOC0c/3CCy/49MSlXWPzyCOP0LhxY9asWcOkSZOoXbt2iaYB+St5RWn4YkF+YmIDDKM6VqvzP0KGYSMxMYsWLX4p0TnMp0/TeOxYwr77Dts1Uz5NK1dyuW1bjr7+OpY6dZy+PhSTQOgzB67iEliUlJbHFK2YWeOuUkmIyLUC/CZ306ZNady4MRs3buSuu+7K375582YiIyOLXG7Ys2dPFi9ezIYNG7jvvvsAyMvLY8eOHXTs2NFvbfcqJacVKRecdq5//vlnGjVqVKo3L2pqt0MgrbEJRZmZZreqd2VmlvAPr8VC47FjqXx1mYDpunnnlb//nsZjx3J49eqA+OMuUha0PMa1EqSSEJFrBUlylQkTJjB9+nRq1qxJ7969+eSTT9iwYQNz584F7IMrR44coWXLloSHh9O9e3d69erFs88+y8WLF4mMjGT58uX8/PPPzJ49u4w/TQnpjqJIueC0c33fffcRFxfHX/7yF+rVq+fRm6anp/P666+zefNmUlNTizwmUNbY+Dt5RUn4YkF+ZCTs3Fnc0h4TkZHVSnbe5GT47junu002G2HffUerQ4eczjsPxSQQ+syBq7gEFiWh5THF8yCVhIhcK4iSq8THx5Obm8tbb73FmjVraNKkCS+++GJ+TNu2bRvTp0/nnXfeoWvXrgDMnz+fefPm8frrr3Pu3DnatGnDW2+9xS233FKWH6V0dEdRJOg57VyvW7eO5557jr59+9KpUyfuuusufv/73xc5Em2z2fjxxx/5+uuvSUlJYffu3fTp04d169Y5PbHW2JQtny/tSUr69W6rMypSKyEuUJbHQHAskXElWJYXBCp9f6UXaN9htW3baOxGchVP6ib7ankMwNChQxk6dGiR++Lj44mPjy+wLSwsjGnTpjFt2jSftKesWDCz0RZLki2WDBtE2CDBBjFQTHFCEQkEpEzNQwAAIABJREFUTjvX9erVY/78+Xz11VcsWbKEmTNn8uyzz1KlShUaNWpEeHg4NpuNM2fOkJGRweXLlzGZTNxxxx28++673HrrrS5PrDU2ZcvnS3syMlx3rEFFaiXkaXmMiPhKjQ8/xGYYvy7LKoKjbrK7nWvxrSCZxS8iLrgsxQXQuXNnOnfuzPHjx/n000/ZvXs36enpnD17FsMwaNCgAR07dqRbt2706NGD2rVru31yrbEpOz5f2hMR4d7Itf5KSAgLlOUxEBxLZFwJluUFgUrfX+kF3Hd4+XKxN7k9rZvsi+UxYhdEs/hFxIViO9cO9evXZ/DgwQwePNhrJ9cam7JVkqU9bicdVUkJkWJpeYyI+IxucgcVv5VIFRGfcrtz7StaY1O2PEkW5NF0JZWUECmWlseUnuOGX2JiAzIzzURGBlSVIZGyo5vcQUWpakTKhzLvXEtw8Hi6kkpKiLhFy2NKruANv+pYrfYqCFqfKIJucgcZpaoRKR/UuQ51bs7zLtF0pZKWlLjapgaJiZgzM9FQlJRnWh5TMoVv+JmuPtqfa32ihDzd5A4qmsUvUj6ocx3KPJjnXeLpSp4Wqb2mTdUdJ9RQlJRzWh7jOa1PFHGD6iYHDc3iFykfCtd5kdDg7jxviwXw03Sl69pksloxuWiTiIQuxw0/Vxw3/ERCmuMm9/LlsGWL/TE2Vh3rAOOYxe8srhkmGx1vOEj0S3fBsGGQnKzrIZEApM51qHIM+zjrMV877MOv05VcKfV0JQ/bJCKhS+sTRaQ8cczij4qyP3dccxmGDYAo2y5Szt6G+V9bYPVqiIuDrl0V5EQCjNNp4SNHjvT4zUwmE0uXLi1Vg8RPPJzn7ZfpSkqVKSLXc5IXIuLG/hiGofWJIlJuFJrFf8JGRNomEs4uINq2AbNNxa9FAp3TzvXRo0cLbTt9+jQ5OTnUrFkzv9bqzz//zJkzZ6hVqxYtWrTwaWPFizwc9vk16agtP3HQtQzDRlSUqVDSUbfrYpegTSU7iYgEDRd5IRJaPsxK6zyXL/fL+kTFHxHxogKpapJT7CPUzii5hEjAcdq53rp1a6Hnjz76KC+88AL33nsvxjVzhNevX8+MGTMYMWKE71oq3uVhWkqzGVKWniS2y0l2XWyDQR5WDAysWKlAVNg+UpbeiNl8Y/7LPaqLXYI2lewkIhIUiskLEXMgkY5VHyTt8m+d3PDzQ5UhxR8R8SXN6BMJOm6vuZ47dy5Dhgxh4MCBBTrWAHFxcQwfPpx581yPIkgASUhwb5TYMexjsRAxqj+pl9qTTCxDWE1ftjKE1SQTS+ql9kSM6p+fXMPDfGklbpPnJxGRoFBMDgazLY+Ui72Jan4ecKxLtOWvU/R5lSHFHxHxNSWXEAk6bneujxw5QmRkpNP99evXJ0O/3MGj2LSUhn2/Y9jn6oWu2ZZHLBtYzgi2cBfLGUEsGzDb8gokGytRbrIStkkJ0ETKITfSgUcYp0nt+BDJydC/fxbdu19kyBB7Et3UVB8PGiv+iIivXZ3RZ8EgmViGsZy+bGEYy0kmFguGkkuIBBi3O9fNmjUjOTkZSxF34XNycnjvvfdo1aqVVxsnPuQ8LaX98fphHw/r3pSoTM51bbIZBjYvtklEgoibIzbmUyeIjYXZs3/h7beP+q/KkOKPiPhaQgIZ1jp0JZU4klnNILZyB6sZRBzJdCWVDGsdFb8WCSBO11xfb+zYsUyePJnhw4cTHx9PkyZNuHz5MocPH2bFihUcO3aMRYsW+bKt4m2F0lJek4wnOrrg1amHU5NKPJPpmjZlJSZizsykWmSkV9okIkGkJDkY/EnxR0R8zHJXDLFVt5F20T54Zb162e54TCOK2KrbSL2zFUqfKBIY3O5cx8bGcvnyZWbPns3f//53TCZ7AhmbzUajRo1YsGABt99+u88aKj5SIC2lCx5e6Jbquvhqm365mn3e6YyIQL/4FpGS80v9v1JQ/BERH9v4sZldF9s43W/Fvn/TFuUzEwkUbneuAeLj4xk4cCDfffcdP//8MyaTiSZNmtCmjfNffCknPLzQLc11saOyTWJiAzIzzTgGrgtVtgn0i28RKblf6/8V3YF1Mx24zyplKf6IiI+5lSwcC0l/3kZsnzdVBlAkAHjUuQYwDIN69ephtVpp3rw5lStXxmq1FsogLuWMhxe6Jb0uLljZpjpWK+zc6aSyjZcuvkUkADlyMBRV6spqdSsduE8rZSn+iIiPubX6BBMZJ2ywerXKAIoEAI96xLt27SI+Pp5evXoxdOhQvv32W3bu3Env3r1JSUnxVRslEHiYAM3TfGlQVGUbE2ByXtmmJCcRkeDhyMGQnAxDhkDfvribDtznlbIUf0TExxyrT1wxsBJBhheDm4iUhtsj19988w1/+tOfaNCgAaNGjWLJkiUA1KxZkwoVKjBlyhSqVatGr169fNVWKWueJEDz/PD8yjbOXFvZJn9tkacnEZHg4m5eiOuUKJ54SvFHRHzIrdUnVCCBa6oSeCW4iUhJud25njdvHo0bN+b999/n4sWL+Z3r3/3ud3z44YcMGzaMRYsWqXNd3nl4oevJ4W6tLbpa2abA+5Xw4ltEyq8SxxNPKf6IiI8Uu/oEC1GkEc2m63Z4I7iJSEm4PS08LS2N+Ph4wsLC8jOFO4SHhzN48GB++uknrzdQQkdJK9tYLPZZosOG2WeNDhtmf64ZUSKhS5WyRCTYFb36xIZBHgBRpJFCLGauC3YKbiJlxqOEZpUqVXK6LycnB2txVzIiLpSkso1PExaJSNBSpSwRKQ8KrT7Z+i0RJ74lgWVEs6lwxxoU3ETKkNsj1+3bt2f9+vVF7rt48SJr1qzhd7/7ndcaJqEnIcG9kSZHZRufJywSkcB3depKg8mTaTx6dP7UlYRhFo/iiYhIoHKsPlm+HLYsPsJyhhPLhqI71qDgJlKG3O5cP/zww3z//fckJCSwdu1aTCYT33zzDe+88w4DBgzg6NGjjBs3zpdtlXLOsbbIWWZMw7Dvd1S2cSQscnYBfW1ODxEphzIyoGtXiIuj+saNVP3yS3s5mrg4Yp7pTsd2V9yOJyIiQeHqxZLFVIFkYhnGcvqyhWEsJ5lYLKYKCm4iZcjtznVUVBSLFi3i+PHjvPjii9hsNubOncvMmTO5fPkyc+bMoVu3br5sq5RzhdcW2QCb08o2joRFrjhyeohIOXPd1BWT1YoJ8u+2mf+/vTuPj+n6/wf+mpmIJQklDKWCBqEII4nUki9Bm0WoLT9LQ0r0R9FqaT+VVm3tp9U0dh9qL42toQltQjQJWvl8+BLBp4ja2kSFWIosRTJzv39MZ2pkZjIjd7bM6/l4eMTce2fuOXfi7Z5zz3mfk9lIRTgUXQQAXCmLiKoJmQyFm/YisPYpRCAF3yASmeiLbxCJCKQgsPYpFG7ay+BGZCNmzbnu2bMnfvjhB5w9exZ5eXlQqVRo1qwZOnbsCBcXsz6KSK/H5xatXFmEO3dkaNnSTe/KNlVJgLZvX8WVc0JD+X8RkcMwYa0t+el0HN2zF2mycK6URUTVglIJhEc3Qs6DhgDUS3E9/jPnQXuER0tw9ChjHJEtmNwiTk5Ohp+fH5o3b44OHTqgQ4cOOvtPnjyJHTt24LPPPhO9kORcNHOLvL0LAAA+Pj56j2MCNCInZuJaW7ItmxE+RkC4kAAIhYAgB4QoAKEAZOxsIyKH8ne/okTvfpVKwmWuiWzI5GHhM2fOxPDhw3Ho0CG9+/Py8pCcnCxawYgqwwRoRE7M1KErqalARIR6LnZmpnZONgIDUXjmpmbKtr7dXMmGiOwOp8QR2TeTG9cab7zxBlasWGGJshCZhQnQiJyYZuhKZYqK1D+f6E1TnjiF8G43kZMj6NvNzjYisktPOyWOiKzDrMb1zJkzMWLECKxYsQITJ07E/fv3LVUuokpVTICm+5MJ0IiqMVOGrhixT3gZ2aUvQKUyNLRSpM62v5YKw6hRQL9+2qXC2GonoqdhSr8il7kmsh2zGtcuLi6YM2cOPv74Y/z73//GsGHDkJubCwCQSPTfoBBZkiYBWkoKMGKE+t51xAj166NHK863Zm8vUTVR2dCVSiQgClKUGz2myp1tjy0VxnHnRMZ9//33GDBgAHx9fREWFmbWVMOCggL4+flh5cqVFiyhfTB3SlwF7PAjsqinSvEdGRkJb29vvPXWWxg5ciTmz5+PWrVqiV02IpNoEqBVlrjjaRKgEZGd0gxd+StDofDXP26J5h+5h8ffQ8L1KIQcKhjPWFalzjZTkzwwpS8RUlNT8e677yI6Ohq9evVCeno63n//fdSqVQuhoaFG3ysIAj744AMUFxdbqbS2pelXzMnRfz8jlapH7uld5ppZXYks7um6/AF07doVu3btgre3N95//318/fXXYpaLSHRV7u0lIvvy2NCVorAwlHbv/vfQlfBwo0+15SiEFMaf1FSps41JHohMtnjxYoSFhSE2NhZBQUGYN28ewsLCsHTp0krfu3XrVly+fNkKpbQP5k6J02JWVyKreOrGNQA0btwY27Ztw8CBA3Hs2DGxykRkEeYmQCMiB/DX0JWChQtxdeNGYOtW9Q3imDFGe9OikKBdF9aQKnW2MckDkUny8/ORl5eHl19+WWd7SEgILl++jPz8fKPvjY+Px8cff2zpYtoVvVPi/p8KKXP+F0e9R0M+quJwb7effmKHH5EVmDwsfPPmzfD29q6w3dXVFXFxcejcuTN+/vlnUQtHJKYnRpHqjIhSqYz09hKR46lk7GSoZD/8ap1Bzp/todLTzyyFCgpfJUJCajzd+ZnkgcgkmqfOrVq10tneokULAMCVK1fQvHnzCu9TqVSYOXMmwsLC8D//8z+WL6id0ZkSV1gIZVgE9m1vhCiMQSEaQY6biNq+EqFd50G2fAnq7tlj2ty4hAQukE1UBSY3rrt162Z0/6uvvlrlwhBZmqa3Ny1N/f9HYaF6W1SU+ok1G9ZE1UQlvWkyhS9SH0xF+NkvkA1/SFEOFaSQQgUVXKDACaQiFlDuQ8o+WYV4ERpaSbxgkgcikxT9lRvB3d1dZ7ubmxsAGJxLvWnTJly9ehVffvmlaGVRKpU4f/68aJ9nFUolag+dhKHnVz4Wy2SQQontGAm/E8ex87W3Ian3EIJKBWPphwWVCqW//oqrjnYN7FhpaSkAON7vVTVgqWuvVCohM3IDYLBxPXbsWLzxxhvo3r279nVlJBIJNm3a9BTFJLIeUxOgEZGDM9abVl4O+Suv4CgCkYYQJCAKhZBDjkJEIQEhSMPt054I7FCM7Iv1zM/9ExWlPtAYJnkggiAIRvdL9UyvuHTpEpYsWYJly5bBw8PDUkVzCLUOHcbQ84uQA/UkbM10F83PHCgw/MISpCveMKnDT9mggcXLTFSdGWxcX716Vdvi17y2hO+//x6rVq1Cfn4+mjVrhokTJ2Lw4MEmvbegoAARERGIiYnB5MmTLVI+IiJyYIZ600aNAqRSyFQqhGMvwrFXZ7cSUoQjFTkX1TfuZif7rlJKXyLnoWkcl5SU6GzXPLF+svGsVCoRGxuL0NBQ9OzZE+Xlfy+pp1KpUF5eDheXp1oMBzKZDD4+Pk/1XltJ+f+7kQ1/g/tVkCEb/sgs6oGhquNGP0uiUqHu5Mmo62DXwJ5pnpo62u9VdWCpa3/y5Emj+w1Gn8zMTKOvxcClF4iIyCYqmRO9D6HGb1gfy/2jdxQMkzwQmUQz1zovL0/nJvi3337T2a9RUFCAU6dO4dSpUxXWwl6+fDmWL1/uVENwE3I1Q8ENdyhIUY7tfwzAUL8sdvgRWdjTde2J5PGlFwAgKCgI9+7dw9KlSyttXDvb0gtERCSiSuZEJyCq8hvWynL/MMkDUaVatGiB5557Dvv27cNLL72k3b5//360bNkSTZs21TleLpdj586dFT5n+PDhGDVqFIYNG2bxMtuTQsihgvFYooIUhZCzw4/ICgzeNWgavOaQSCT49NNPTTpWs/TC9OnTdbaHhIRg7969yM/P15sdUvPe+Ph4LF26FK+//rrZ5SQiIidXyZxok25YVQIKC42lBwKTPBCZYMqUKYiNjUW9evXQp08fZGRkYO/evVi8eDEA4M6dO8jLy0Pr1q3h7u6OTp066f0cuVxucF91JW9XH9JCZSVPrlV45nl3dvgRWYHBf4lJSUlmf5g5jWt7WXrBETJDOmumQWesN+tsvyrLDlkVzD1hA5XMiZaj8K/M4Ya/cylUkDeSAHqW8iIi0w0dOhSPHj3Chg0bkJiYiObNm+Pzzz9H+F+dUgcPHkRsbCw2b96MwMBAG5fWvkTNaILtP1b25NoFY+//Cxh1/e/lDtjhR2QRBhvXubm5Fj2xPS29QERkK8w9YSOVzImOejYT2wtGGf0IFWSIancMQIB1ykxUjY0cORIjR47Uu2/o0KEYOnSo0ffbewetpYQOkMHPtww5p2VQ6enok0CJZ3AXK85HIPH8Y2tf7/2eSwESWYCoc67NebJjL0svOEJmSGfNNOiM9Wad7Vdl2SGfFnNP2JCRIZKhX30Nv8TjyIFC79NrKZRQIAf9zyxFSkqC+etgExGJQCYDUn+ogfAwAdkn8NeIGwkkUEGADAJkuIdncAB9dda+Tn3pVchP7GOgIhKZWY3rH3/8ET/99BNKS0uhemwYnVKpRElJCbKzs3HkyBGTPsuell4gIrIF5p6wAwbmRMsWLkQqwhGOVGRDk41X+teNqwsUyMEmjEWPfcnIToT562ATEYlELgeO/q/kr35CKW6cuYWc0xLcRX0IkGo7CB9f+zr89Gc4mpoG2UAODycSk8mt0V27dmHWrFnaJ84SiUTn6bOrqyv69Olj8om59AIROTt7yT1BesjlkEtv46gqEGkIQQKiUAg55ChEFBLQHz+gB/6DnKLWAJ5iHWwiIhE93k+Y0nsDIvAPg8dq1r5OWxiHcDauiURlcuN68+bNaN68OVavXo2ysjIMGjQIhw4dgkQiwaZNm7Bx40aMHj3a5BNz6QUicnb2lHvCEZI7GiN2Yjy3Pn3w3PbtkAEIx16EY6/O/hSEm7QO9vr1V9G7d4nB4+yFoyQWtGfOcA0tmdiRxGPq2tcJuf5g05pIXCY3rn/99VdMnTpV+4TFzc0Nx44dQ0REBN577z388ssvWLNmDV588UWTT86lF4jImdlL7gmqqCQoCA86dEDNs2ch0fM9qdfBVhrPJi4VsGdPXYdoXBNR9WHW2tdEJCqTG9cSiQT169fXvm7RogVyc3MREREBAAgODsbKlSvNOjmXXiCbUCqBffsqrvHIDERkZfaUe8IRkjsaY5HEeJmZBrOJF3p4Q1VkfAkulUqCBw/qwsenrnhlshBHSSxoz5zhGloqsSOJy9S1r+XtGlixVETOweS7sBYtWuCXX37Rvm7ZsiXOnTunfV1eXl7hBtEUXHqBrKqwUP/NMjMQkQ0w94SdM5JNXL7ZH9JEib4lsrWkUoYTIrI+U9e+jprR2EolInIeJjeuw8PDsXz5ctSuXRuTJ09Gz549MWfOHCQlJcHb2xtbtmypcCNIZFeUSnXDOidH/ZoZiMjGmHvCARjIJh4lANt3GH+rSgWMGgWkpHCgDBFZT+VrX6vwTD0gfrEMX29lTCISk8mN65iYGFy4cAFr167FpEmT8Morr2Dr1q2IjY2FRCKBTCbD8uXLLVlWoqrZt0/9xNoQTQaitLQKN9JElsLcE44pNFQ92CUnB3qfXkulQMeOwNy5wIkTHChDRNZTce1rJVSQQgIBAqQQIMW9IuDAAcYkIrEZnzD2GBcXF8THx+PHH39E7dq14eLigm3btmHBggV4//33kZSUhODgYEuWlahqEhLU/4sYI5WqjyOykqFDh2LevHk4fPgwpkyZgmPHjlXIPTFixAicOXPGxiWlx8lk6htRhUL9WhNaND+7dFH/1ExRNTRQRqm0TnmJyLlo1r5OSQHCBpTgxRdL8Ux9KSQS9X7GJCLLMDvzTcOGDbV/d3V1xeDBg0UtEJHFFBbqf8T0OJVKfRyRFTH3hGMyMiUb5eXAK68Yfi8HyhCRpWlmtXh7F+DgQTdMmuRm8FjGJCJxmNW4Tk5ORlZWFm7evAmVnkaKZs1rIrskl/89NtMQZiAiIjMYmJKNUaNMCzcJCbyRJSLL27OnLmMSkRWY3LhevHgxVq9ejRo1asDT01Pv+qtEdi0qSj2xyBiVSn0cEVEVcKAMEdmTO3dkjElEVmBy4zopKQm9evXSZgwncjimZCBSKICQEOuXjYiqFQ6UISJ70qCBkjGJyApMfvxcXFyMkJAQNqzJcVWWgUihUO/nWhREVEVRUaY9ueZAGSKyhkGD7jMmEVmByY3roKAgHDlyxJJlIbI8TQailBRgxAigXz/1z5QU9XZ22RKRCDQDZQzNoJJK1fs5UIaIrCEoqIQxicgKTB4W/tFHH2HcuHGYMWMG+vfvD09PT0g0+fwfExAQIGoBiURnKAMREZFINANlwsPVGXgfX+dapeJAGSKyLsYkIuswuXF97do1FBUVISUlBampqRX2C4IAiUSCc+fOiVpAIiIiR2Rsqa6QEN7EEpF1MSYRWZ7Jjev58+fj/v37iImJQcuWLeHiYvYS2URERE6FA2WIyJ4wJhFZlskt5AsXLmDq1Kl4/fXXLVkeIiIiIiIiIodjckKzJk2acG1rIiIiIiIiIj1Mbi1PmDABmzZtwsWLFy1ZHiIiIiIiIiKHIxEEQTDlwI8//hjp6em4efMmmjdvjoYNG0L2ROYDiUSCTZs2WaSglpCdnQ0AFephb5RKJQD7L6fYnLHerLP90pTTz8/PxiURn6PEQmMc5ffIXvH6VZ0zXEPGQcfkDL+b9orX3nYsde0ri4Mmz7k+cOAAZDIZmjRpgrKyMhQUFIhTQqqUs/6DdMZ6s85ET4e/R1XD61d1vIZkr/i7aTu89rZjq2tv8pPrP/74A/Xr17d0eYiIiIiIiIgcjslzrocMGYKVK1dasixEREREREREDsnkxvUff/yBhg0bWrIsRERERERERA7J5MZ1REQEEhMTcevWLUuWh4iIiIiIiMjhmJzQTCqV4uLFi+jduze8vLzg6elZYd1rR8sWTkRERERERCQGkxvXWVlZ2oRmDx8+xLVr1yxWKCIiIiIiIiJHYnK2cCIiIiIiIiLSz+Qn1xpKpRI///wzfv/9d7i6uuLZZ59Fhw4dLFE2IiIiIiIiIodgVuP6wIEDmDdvHm7cuAHNA2+JRAK5XI45c+agb9++FikkERERERERkT0zeVj48ePH8dprr8HT0xOvvvoqvL29IQgCLl++jK1bt+LWrVvYvHkzunbtaukyExEREREREdkVkxvX0dHRuH79Onbu3AkPDw+dfcXFxRg2bBi8vLywdu1aixSUiIiIiIiIyF6ZvM716dOnERkZWaFhDQDu7u4YPnw4Tp06JWrhiIiIiIiIiByByY3rykgkEpSVlYn1cdVeeXk5fH194ePjo/NHoVBojzl8+DCGDRuGzp07o2/fvtiwYUOFz/nvf/+LMWPGQKFQoFevXli0aJFdfg/nzp1Dhw4dcP36dZ3tYtXx119/xaRJk+Dv74/AwEDMmTMHxcXFFq1TZQzV+aWXXqrwvfv4+ODOnTvaYxypziqVCtu2bcPAgQOhUCjQv39/fPbZZzplEas+t27dwowZMxAYGAg/Pz9Mnz4dN2/etEo9yfqcLU6KyRljrpicJX6T42J8tA3GVttxlLhsckKzzp07Y+fOnRg9ejTq1Kmjs6+4uBiJiYno1KmT2QVwVleuXMHDhw/x+eefo2XLltrtUqm6v+PEiROYNGkSwsLCMG3aNGRnZyMuLg6CICAmJgYA8Ntvv+G1116DQqHAkiVLcOnSJSxevBjFxcWYPXu2Laql16VLlzBx4kSUl5frbBerjvfu3UN0dDQaNWqEzz//HLdv38YXX3yB69evY/Xq1VavL2C4ziUlJcjPz8eMGTPQrVs3nX1169YF4Hh1XrduHZYsWYKYmBh0794dV65cwbJly3Dx4kWsX79etPqUl5cjJiYGpaWlmDt3LsrLy7Fw4UJMmDABu3btgouL2YsfkJ1zpjgpJmeMuWJypvhNjovx0foYW23HoeKyYKJjx44J7du3F4KDg4X169cLGRkZQkZGhrB27VohODhYeOGFF4T//Oc/pn6c09uzZ4/Qrl07obS0VO/+6OhoITIyUmdbXFyc4O/vLzx8+FAQBEH44IMPhN69e2tfC4IgbNmyRWjfvr1w/fp1yxXeRGVlZUJCQoKgUCiEbt26CW3bthUKCgq0+8Wq47/+9S+hS5cuwp07d7THHDx4UGjbtq1w8uRJS1axgsrqnJ2dLbRt21a4ePGiwc9wpDqrVCohICBAmDt3rs72lJQUoW3btsLZs2dFq09ycnKFa3fhwgXBx8dHSElJsWQ1yUacIU6KyRljrpicLX6TY2N8tB7GVttxxLhs8rBwf39/LF++HEqlEnFxcZgyZQqmTJmC+Ph4lJWVYdGiRXjxxRfNa9k7sXPnzsHLywu1a9eusO/hw4c4fvw4Xn75ZZ3tISEhuH//Pk6cOAEAyMrKQnBwMFxdXbXHhIaGQqlU4vDhw5atgAmys7MRHx+P8ePH491339XZJ2Yds7KyEBAQgPr162uP6dWrF9zc3HDo0CFLVU8vY3UG1N97rVq1dHqZn+RIdS4pKcGgQYMQERGhs/35558HAOTl5YlWn6ysLLRu3Rre3t7aYzSvrf09k3U4Q5wUkzPGXDE5W/wmx8b4aD2MrbbjiHHZrDnX/fr1Q2ZmJr755hssXLgQCxcuxI4dO3DgwAGEhISYdWJnd/78ebi6uiImJgYKhQIBAQGYPXs2iouLkZ+fj7KyMrRq1UrnPS1atACgHgr0559/oqCgoMIxDRo0gLu7O65cuWK1uhji7e2N9PR0TJ06FTKZTGefmHW8fPmw6mVOAAAONklEQVRyhWNkMhmee+45q18HY3UG1N97vXr1MH36dPj7+0OhUOCdd97Rzht2tDq7u7tj1qxZ8PPz09menp4OQH09xKqPvmMAwMvLyy5+30l8zhAnxeSMMVdMzha/ybExPloPY6vtOGJcNnuSokwmg6+vL3x9fc19Kz0mNzcXxcXFiIyMxKRJk/Dzzz9j+fLluHLlCqZPnw5A3XB5nJubGwD1HPeioiK9x2iOs4fkBw0bNjS4z1D5n6aORUVFdnMdjNUZUH/vt27dQps2bTBmzBhcvnwZy5Ytw9ixY5GUlOSQdX7SqVOnsGbNGvTv318730WM+hQVFaF169Z6j/ntt9/ErALZCWeIk2JyxpgrJsZvciSMj9bD2Go7jhiXDTauV6xYYdYHaUydOvWp3udsFi9ejHr16sHHxwcAEBAQAE9PT7z33nvIysoy+l6pVAqhkuXJNQkt7JUp5RejjvZ2HWbNmgVBENC5c2cA6ukW3t7eGD16NPbs2YPevXsbfb+91zk7OxuTJk3Cc889h08++QSPHj0yerxY9bG375nE4exxUkzOGnPFVN3jNzkWxkf7wNhqW/YYl6vcuJZIJDqv2bg2zZMZ7QCgT58+Oq9LSkp0Xmt6Tjw8PLS9K08eozlO33rk9kRTPjHq6O7ubvCYpk2bilruqtI34sPPzw8eHh7Izc3FgAEDADhmnVNTUzFz5ky0bNkS69atQ/369bVlFKM+xo7R19tIjs/Z46SYnDXmiqk6x29yPIyP9oGx1bbsMS4bbIpnZGRU+mf37t3o3bs3BEGATCbDuHHjzDq5s7p9+zYSExORn5+vs/3BgwcAAE9PT8hkMuTl5ens17xu1aoV3Nzc0Lhx4wrDYW/fvo2SkhK9c1PtiZeXl2h1bNWqVYVjlEolrl69alfXobS0FLt27UJubq7OdpVKhbKyMtSvX99h67xx40ZMnz4dXbp0wZYtWyCXywFA1ProOwZQ/87Y0/dM4mCcFJczxlwxVef4TY6H8dF+MLbajr3GZYON62bNmhn9c+rUKbz++us4ePAgunbtim+//Rb/+Mc/zDq5s5JIJJg9ezYSEhJ0tqempkImk6FHjx7w9/fH/v37dYaSpKWlwcPDAx07dgQA9OzZEwcOHNAZepuWlgaZTKa3R9Oe1KxZU7Q69uzZE0ePHsXdu3e1xxw+fBilpaXo0aOHlWpUuZo1a2LBggUVRoVkZmbiwYMHOvVxpDonJiZiwYIFCAsLw7p16yr0dotVn169euHChQu4fPmy9piLFy/i0qVLdvU9kzgYJ8XljDFXTNU1fpNjYny0H4yttmOvcVk2d+7cuea8QbNQ97p161CjRg3MmjULH330ETw9Pc06sTOrXbs27t69iy1btkClUkGlUmH37t1YtmwZRo8ejYEDB6JJkyb48ssvcenSJdSuXRvJyclYu3Yt3nzzTQQGBgJQ97Js2LABx48fR7169XDw4EF88cUXiIyMxMCBA21cS13nzp1DRkYGxo0bpx0eI1YdW7duje3btyM9PR2enp44ceIE5s6di8DAQEycONFu6iyVSlGjRg1s3rwZ9+7dg4uLCzIyMvDPf/4TQUFB2rI6Up1v376NCRMmoHHjxpgxYwZu376N69eva/+4urrihRdeEKU+zz//PPbu3YukpCR4enril19+QWxsLJ599lnMmjWL85GqGWeMk2JyxpgrJmeI3+S4GB9th7HVdhwmLpu6IPajR4+EFStWCJ07dxbatWsnxMbG6iy0TeZ59OiRsGbNGiEkJETo2LGj0K9fP2H16tWCUqnUHrN//34hIiJC6NChg9C3b19h/fr1FT7n2LFjQmRkpNCxY0chKChIWLhwofDo0SNrVsUku3btqrDwuyCIV8fz588L0dHRgq+vr9C9e3fho48+EoqKiixap8oYqvM333wjRERECL6+vkJQUJAQFxcn/PnnnzrHOEqdk5KShLZt2xr8k5ycLGp9rl27JkyZMkXo0qWL0K1bN+Gdd94Rbty4YbX6knU5W5wUkzPGXDE5Q/wmx8b4aBuMrbbjKHFZIgiVpLADcOTIEcybNw9XrlxBmzZtMGfOHPj7+5vf5UBERERERERUDRltXN+5cweffvopUlJSUKtWLUyePBnjxo2Di4vZy2MTERERERERVVsGW8nbtm3DkiVLcP/+ffTt2xezZs3Cs88+a82yERERERERETkEg0+u27Vr9/dBT6xlbfDDJBKcPXtWnJIREREREREROQiDT64HDx5scqOaiIiIiIiIyJmZlNCMiIiIiIiIiAzjwrBEREREREREVcS032QTM2fORFJSUqXHDRkyBAsWLMCYMWPw+++/IzMz0wqlq9yNGzcwaNAg7Ny5E82bN7f4+T788EO4u7sjNjbW4uciIutgHDQP4yBR9cM4aB7GQfvHYeFkEzk5OcjLy9O+zs7Oxo4dOzBixAj4+flpt3t5eUGhUCArKwt//vkn+vfvb4viVvDWW2+hYcOGmD17tlXOd+3aNYSHh2P79u06yQaJyHExDpqHcZCo+mEcNA/joP3jk2uyCYVCAYVCoX2tVCqxY8cOdOnSBa+88kqF43v27GnN4hl17NgxZGRkID093WrnbNq0KQYMGIDPPvsMmzZtstp5ichyGAfNwzhIVP0wDpqHcdD+cc41kZm++uor+Pn5WX3d98jISBw5cgS5ublWPS8R0ZMYB4nI2TEOkj5sXJNDGDNmDPr27avzeuLEiUhPT8egQYPQqVMnDBgwAIcOHUJxcTFmz56NgIAAdO/eHbNnz8aDBw90Pi8nJwfjxo3T9piOHz8ep0+frrQcBQUFOHDgQIXhSH379sX8+fORmJiIkJAQ+Pr6YtiwYTh9+jRu3ryJadOmQaFQICgoCIsWLYJKpdK+99q1a3jzzTfRq1cvdOrUCeHh4Vi7dq3OMQDQpUsXNGnSBFu2bHmaS0hEDo5xkHGQyNkxDjIO2jsOCyeHdebMGeTk5GDs2LHw8PDA6tWr8fbbb6N9+/aoXbs2pk+fjuPHj2PHjh2Qy+WYOnUqACArKwsTJ05Eu3btMG3aNDx69AjffvstXn31VWzcuBH+/v4Gz/nTTz9BqVSiT58+Ffalp6dj//79iI6OhiAIWLVqFd588014eHigTZs2mDlzJvbv34/Vq1ejVatWGDJkCMrKyjBhwgQ8ePAAr732GurWrYtDhw4hPj4eSqUSkyZN0jlHQEAAfvzxR1GvIxE5LsZBInJ2jINkT9i4Jod18+ZNfPnllwgODgYAuLi4YP78+VAqlVi/fj0AYOTIkTh+/DgOHz6MqVOnQqVSYc6cOejUqRMSEhIgk8kAAFFRURg8eDA++eQTJCcnGzxndnY26tSpozcjZGFhIXbv3g0fHx8AwN27d7F+/Xp07doVixcvBgAMHDgQ3bp1w+HDhzFkyBCcO3cOly5dwtKlSxEaGgpAPdxnwoQJuHLlSoVztG3bFt999x3y8/OtkpWSiOwb4yDjIJGzYxxkHLQnbFyTw6pZsyaCgoK0r1u1agUA6Nevn3abRCJBs2bNcOPGDQDA2bNnkZ+fj1GjRuHevXs6nxccHIyvvvoKN27cQOPGjfWeMz8/H82aNYNEIqmwz8vLSxtIHy/PSy+9pN1Wp04deHp64ubNmwAAuVwOiUSC1atXw83NDYGBgXB1ddX+Z/AkTQC9evUqgykRMQ4yDhI5PcZBxkF7wsY1OaxnnnkGLi5//wpreh09PT11jpPJZNCsOKdZ7iEuLg5xcXF6P/fatWsGg+ndu3dRt25dvfv0nRcAGjRoYLA8TZo0wXvvvYdFixZhwoQJqFOnDrp3747w8HCEhYVpP0PD3d0dAPDHH3/oLQMRORfGQSJydoyDZE/YuCaH9XggfZy+XkQNTVKIadOmoUuXLnqPef755w2+XyqVVkgsUZXyAEBMTAwiIiLwww8/4NChQ8jKykJGRgaSk5Oxbt06veV/MsgSkXNiHCQiZ8c4SPaEjWtyKs2aNQOgHo7To0cPnX2nT5/GvXv3UKtWLYPv9/T0REFBgWjluXv3LnJzc9G1a1dERUUhKioKpaWlmDlzJtLS0nD+/HmdoUV3797VloOI6GkwDhKRs2McJEvhUlzkVDp27IhGjRrh66+/RklJiXZ7cXEx3n77bcTGxhrtBWzatCkKCwuhVCpFKU9WVhaio6ORmZmp3VanTh20bdsWQMUeSc1coaZNm4pyfiJyPoyDROTsGAfJUvjkmpxKjRo1MGvWLLzzzjsYOnQohg8fjpo1ayIxMRHXrl1DfHy8weE8APDiiy/i22+/xYULF9CuXbsqlyc4OBitWrXChx9+iDNnzsDLywuXL1/Gli1b0L17d7Ru3Vrn+JMnT6JFixYMpkT01BgHicjZMQ6SpbBxTU4nNDQU9erVw6pVq7By5UpIpVK0adMGq1at0i7jYEhQUBCkUimOHz8uSjCtU6cONmzYgGXLluG7777DrVu30KhRI4wePVq7DqOGSqXCyZMnER4eXuXzEpFzYxwkImfHOEiWIBE0aeqIyCRTpkzBnTt3sG3bNqueNysrC+PHj8fu3btFCeRERE+LcZCInB3jIOnDOddEZho/fjxOnDihXcbBWpKTk9GzZ08GUiKyOcZBInJ2jIOkDxvXRGby8/NDcHAw1qxZY7Vz5ufnIy0tDW+//bbVzklEZAjjIBE5O8ZB0oeNa6KnMGfOHOzfv99qvZUrV67EiBEj4Ovra5XzERFVhnGQiJwd4yA9iXOuiYiIiIiIiKqIT66JiIiIiIiIqoiNayIiIiIiIqIqYuOaiIiIiIiIqIrYuCYiIiIiIiKqIjauiYiIiIiIiKqIjWsiIiIiIiKiKvo/r07r2zRKdhsAAAAASUVORK5CYII=\n",
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"# Get amps (and optionally U, R state vars) for best model at every freqs.\n",
"model_amps = OrderedDict()\n",
"for freq, vals in data.items():\n",
" amps, _ = evaluator.generate_model(freq, best)\n",
" model_amps[freq] = amps\n",
" \n",
"fig = plt.figure(figsize=(14, 4))\n",
"for i, (freq, tmp) in enumerate(data.items()):\n",
" ax = fig.add_subplot(1, 3, i+1)\n",
" ax.scatter(tmp[\"t_spikes\"], tmp[\"amps\"], c=\"red\", label=\"in vitro\")\n",
" ax.scatter(tmp[\"t_spikes\"], model_amps[freq], c=\"blue\", label=\"in silico\")\n",
" if i == 0:\n",
" ax.set_ylabel(\"Normalized (PSC) amplitudes\")\n",
" ax.set_xlabel(\"Time (ms)\")\n",
" ax.set_title(freq)\n",
" ax.legend(loc=0)\n",
"fig.tight_layout()"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": []
}
],
"metadata": {
"kernelspec": {
"display_name": "Python 3",
"language": "python",
"name": "python3"
},
"language_info": {
"codemirror_mode": {
"name": "ipython",
"version": 3
},
"file_extension": ".py",
"mimetype": "text/x-python",
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython3",
"version": "3.7.0"
}
},
"nbformat": 4,
"nbformat_minor": 4
}
================================================
FILE: misc/github_wiki/bibtex/mentions_BPO.bib
================================================
@techreport{amsalemDenseComputerReplica2020,
type = {Preprint},
title = {Dense {{Computer Replica}} of {{Cortical Microcircuits Unravels Cellular Underpinnings}} of {{Auditory Surprise Response}}},
author = {Amsalem, Oren and King, James and Reimann, Michael and Ramaswamy, Srikanth and Muller, Eilif and Markram, Henry and Nelken, Israel and Segev, Idan},
year = {2020},
month = jun,
institution = {{Neuroscience}},
doi = {10.1101/2020.05.31.126466},
urldate = {2022-06-08},
abstract = {The nervous system is notorious for its strong response evoked by a surprising sensory input, but the biophysical and anatomical underpinnings of this phenomenon are only partially understood. Here we utilized in-silico experiments of a biologicallydetailed model of a neocortical microcircuit to study stimulus specific adaptation (SSA) in the auditory cortex, whereby the neuronal response adapts significantly for a repeated (``expected'') tone but not for a rare (``surprise'') tone. SSA experiments were mimicked by stimulating tonotopically-mapped thalamo-cortical afferents projecting to the microcircuit; the activity of these afferents was modeled based on our in-vivo recordings from individual thalamic neurons. The modeled microcircuit expressed naturally many experimentally-observed properties of SSA, suggesting that SSA is a general property of neocortical microcircuits. By systematically modulating circuit parameters, we found that key features of SSA depended on synergistic effects of synaptic depression, spike frequency adaptation and recurrent network connectivity. The relative contribution of each of these mechanisms in shaping SSA was explored, additional SSA-related experimental results were explained and new experiments for further studying SSA were suggested.},
langid = {english}
}
@article{amsalemEfficientAnalyticalReduction2020a,
title = {An Efficient Analytical Reduction of Detailed Nonlinear Neuron Models},
author = {Amsalem, Oren and Eyal, Guy and Rogozinski, Noa and Gevaert, Michael and Kumbhar, Pramod and Sch{\"u}rmann, Felix and Segev, Idan},
year = {2020},
month = jan,
journal = {Nature Communications},
volume = {11},
number = {1},
pages = {288},
issn = {2041-1723},
doi = {10.1038/s41467-019-13932-6},
urldate = {2023-02-28},
abstract = {Abstract Detailed conductance-based nonlinear neuron models consisting of thousands of synapses are key for understanding of the computational properties of single neurons and large neuronal networks, and for interpreting experimental results. Simulations of these models are computationally expensive, considerably curtailing their utility. Neuron\_Reduce is a new analytical approach to reduce the morphological complexity and computational time of nonlinear neuron models. Synapses and active membrane channels are mapped to the reduced model preserving their transfer impedance to the soma; synapses with identical transfer impedance are merged into one NEURON process still retaining their individual activation times. Neuron\_Reduce accelerates the simulations by 40\textendash 250 folds for a variety of cell types and realistic number (10,000\textendash 100,000) of synapses while closely replicating voltage dynamics and specific dendritic computations. The reduced neuron-models will enable realistic simulations of neural networks at unprecedented scale, including networks emerging from micro-connectomics efforts and biologically-inspired ``deep networks''. Neuron\_Reduce is publicly available and is straightforward to implement.},
langid = {english}
}
@article{awileModernizingNEURONSimulator2022a,
title = {Modernizing the {{NEURON Simulator}} for {{Sustainability}}, {{Portability}}, and {{Performance}}},
author = {Awile, Omar and Kumbhar, Pramod and Cornu, Nicolas and {Dura-Bernal}, Salvador and King, James Gonzalo and Lupton, Olli and Magkanaris, Ioannis and McDougal, Robert A. and Newton, Adam J. H. and Pereira, Fernando and S{\u a}vulescu, Alexandru and Carnevale, Nicholas T. and Lytton, William W. and Hines, Michael L. and Sch{\"u}rmann, Felix},
year = {2022},
month = jun,
journal = {Frontiers in Neuroinformatics},
volume = {16},
pages = {884046},
issn = {1662-5196},
doi = {10.3389/fninf.2022.884046},
urldate = {2023-02-28},
abstract = {The need for reproducible, credible, multiscale biological modeling has led to the development of standardized simulation platforms, such as the widely-used NEURON environment for computational neuroscience. Developing and maintaining NEURON over several decades has required attention to the competing needs of backwards compatibility, evolving computer architectures, the addition of new scales and physical processes, accessibility to new users, and efficiency and flexibility for specialists. In order to meet these challenges, we have now substantially modernized NEURON, providing continuous integration, an improved build system and release workflow, and better documentation. With the help of a new source-to-source compiler of the NMODL domain-specific language we have enhanced NEURON's ability to run efficiently, via the CoreNEURON simulation engine, on a variety of hardware platforms, including GPUs. Through the implementation of an optimized in-memory transfer mechanism this performance optimized backend is made easily accessible to users, providing training and model-development paths from laptop to workstation to supercomputer and cloud platform. Similarly, we have been able to accelerate NEURON's reaction-diffusion simulation performance through the use of just-in-time compilation. We show that these efforts have led to a growing developer base, a simpler and more robust software distribution, a wider range of supported computer architectures, a better integration of NEURON with other scientific workflows, and substantially improved performance for the simulation of biophysical and biochemical models.},
langid = {english}
}
@article{beiningT2NNewTool2017,
title = {{{T2N}} as a New Tool for Robust Electrophysiological Modeling Demonstrated for Mature and Adult-Born Dentate Granule Cells},
author = {Beining, Marcel and Mongiat, Lucas Alberto and Schwarzacher, Stephan Wolfgang and Cuntz, Hermann and Jedlicka, Peter},
year = {2017},
month = nov,
journal = {eLife},
volume = {6},
pages = {e26517},
issn = {2050-084X},
doi = {10.7554/eLife.26517},
urldate = {2022-06-08},
abstract = {Compartmental models are the theoretical tool of choice for understanding single neuron computations. However, many models are incomplete, built ad hoc and require tuning for each novel condition rendering them of limited usability. Here, we present T2N, a powerful interface to control NEURON with Matlab and TREES toolbox, which supports generating models stable over a broad range of reconstructed and synthetic morphologies. We illustrate this for a novel, highly detailed active model of dentate granule cells (GCs) replicating a wide palette of experiments from various labs. By implementing known differences in ion channel composition and morphology, our model reproduces data from mouse or rat, mature or adult-born GCs as well as pharmacological interventions and epileptic conditions. This work sets a new benchmark for detailed compartmental modeling. T2N is suitable for creating robust models useful for large-scale networks that could lead to novel predictions. We discuss possible T2N application in degeneracy studies.},
langid = {english}
}
@techreport{ben-shalomInferringNeuronalIonic2019,
type = {Preprint},
title = {Inferring Neuronal Ionic Conductances from Membrane Potentials Using {{CNNs}}},
author = {{Ben-Shalom}, Roy and Balewski, Jan and Siththaranjan, Anand and Baratham, Vyassa and Kyoung, Henry and Kim, Kyung Geun and Bender, Kevin J. and Bouchard, Kristofer E.},
year = {2019},
month = aug,
institution = {{Neuroscience}},
doi = {10.1101/727974},
urldate = {2022-06-08},
abstract = {Abstract The neuron is the fundamental unit of computation in the nervous system, and different neuron types produce different temporal patterns of voltage fluctuations in response to input currents. Understanding the mechanism of single neuron firing patterns requires accurate knowledge of the spatial densities of diverse ion channels along the membrane. However, direct measurements of these microscopic variables are difficult to obtain experimentally. Alternatively, one can attempt to infer those microscopic variables from the membrane potential (a mesoscopic variable), or features thereof, which are more experimentally tractable. One approach in this direction is to infer the ionic densities as parameters of a neuronal model. Traditionally this is done using a Multi-Objective Optimization (MOO) method to minimize the differences between features extracted from a simulated neuron's membrane potential and the same features extracted from target data. Here, we use Convolutional Neural Networks (CNNs) to directly regress generative parameters (e.g., ionic conductances, membrane resistance, etc.,) from simulated time-varying membrane potentials in response to an input stimulus. We simulated diverse neuron models of increasing complexity (Izikivich: 4 parameters; Hodgkin-Huxley: 7 parameters; Mainen-Sejnowski: 10 parameters) with a large range of variation in the underlying parameter values. We show that hyperparameter optimized CNNs can accurately infer the values of generative variables for these neuron models, and that these results far surpass the previous state-of-the-art method (MOO). We discuss the benefits of optimizing the CNN architecture, improvements in accuracy with additional training data, and some observed limitations. Based on these results, we propose that CNNs may be able to infer the spatial distribution of diverse ionic densities from spatially resolved measurements of neuronal membrane potentials (e.g. voltage imaging).},
langid = {english}
}
@article{bolognaEBRAINSNeuroFeatureExtractOnline2021,
title = {The {{EBRAINS NeuroFeatureExtract}}: {{An Online Resource}} for the {{Extraction}} of {{Neural Activity Features From Electrophysiological Data}}},
shorttitle = {The {{EBRAINS NeuroFeatureExtract}}},
author = {Bologna, Luca L. and Smiriglia, Roberto and Curreri, Dario and Migliore, Michele},
year = {2021},
month = aug,
journal = {Frontiers in Neuroinformatics},
volume = {15},
pages = {713899},
issn = {1662-5196},
doi = {10.3389/fninf.2021.713899},
urldate = {2022-06-08},
abstract = {The description of neural dynamics, in terms of precise characterizations of action potential timings and shape and voltage related measures, is fundamental for a deeper understanding of the neural code and its information content. Not only such measures serve the scientific questions posed by experimentalists but are increasingly being used by computational neuroscientists for the construction of biophysically detailed datadriven models. Nonetheless, online resources enabling users to perform such feature extraction operation are lacking. To address this problem, in the framework of the Human Brain Project and the EBRAINS research infrastructure, we have developed and made available to the scientific community the NeuroFeatureExtract, an open-access online resource for the extraction of electrophysiological features from neural activity data. This tool allows to select electrophysiological traces of interest, fetched from public repositories or from users' own data, and provides ad hoc functionalities to extract relevant features. The output files are properly formatted for further analysis, including data-driven neural model optimization.},
langid = {english}
}
@article{carrilloMetricEvaluatingNeural2018,
title = {A {{Metric}} for {{Evaluating Neural Input Representation}} in {{Supervised Learning Networks}}},
author = {Carrillo, Richard R. and Naveros, Francisco and Ros, Eduardo and Luque, Niceto R.},
year = {2018},
month = dec,
journal = {Frontiers in Neuroscience},
volume = {12},
pages = {913},
issn = {1662-453X},
doi = {10.3389/fnins.2018.00913},
urldate = {2022-06-08},
abstract = {Supervised learning has long been attributed to several feed-forward neural circuits within the brain, with particular attention being paid to the cerebellar granular layer. The focus of this study is to evaluate the input activity representation of these feed-forward neural networks. The activity of cerebellar granule cells is conveyed by parallel fibers and translated into Purkinje cell activity, which constitutes the sole output of the cerebellar cortex. The learning process at this parallel-fiber-to-Purkinje-cell connection makes each Purkinje cell sensitive to a set of specific cerebellar states, which are roughly determined by the granule-cell activity during a certain time window. A Purkinje cell becomes sensitive to each neural input state and, consequently, the network operates as a function able to generate a desired output for each provided input by means of supervised learning. However, not all sets of Purkinje cell responses can be assigned to any set of input states due to the network's own limitations (inherent to the network neurobiological substrate), that is, not all input-output mapping can be learned. A key limiting factor is the representation of the input states through granule-cell activity. The quality of this representation (e.g., in terms of heterogeneity) will determine the capacity of the network to learn a varied set of outputs. Assessing the quality of this representation is interesting when developing and studying models of these networks to identify those neuron or network characteristics that enhance this representation. In this study we present an algorithm for evaluating quantitatively the level of compatibility/interference amongst a set of given cerebellar states according to their representation (granule-cell activation patterns) without the need for actually conducting simulations and network training. The algorithm input consists of a real-number matrix that codifies the activity level of every considered granule-cell in each state. The capability of this representation to generate a varied set of outputs is evaluated geometrically, thus resulting in a real number that assesses the goodness of the representation.},
langid = {english}
}
@misc{deistlerTruncatedProposalsScalable2022,
title = {Truncated Proposals for Scalable and Hassle-Free Simulation-Based Inference},
author = {Deistler, Michael and Goncalves, Pedro J. and Macke, Jakob H.},
year = {2022},
month = nov,
number = {arXiv:2210.04815},
eprint = {arXiv:2210.04815},
publisher = {{arXiv}},
urldate = {2023-02-28},
abstract = {Simulation-based inference (SBI) solves statistical inverse problems by repeatedly running a stochastic simulator and inferring posterior distributions from modelsimulations. To improve simulation efficiency, several inference methods take a sequential approach and iteratively adapt the proposal distributions from which model simulations are generated. However, many of these sequential methods are difficult to use in practice, both because the resulting optimisation problems can be challenging and efficient diagnostic tools are lacking. To overcome these issues, we present Truncated Sequential Neural Posterior Estimation (TSNPE). TSNPE performs sequential inference with truncated proposals, sidestepping the optimisation issues of alternative approaches. In addition, TSNPE allows to efficiently perform coverage tests that can scale to complex models with many parameters. We demonstrate that TSNPE performs on par with previous methods on established benchmark tasks. We then apply TSNPE to two challenging problems from neuroscience and show that TSNPE can successfully obtain the posterior distributions, whereas previous methods fail. Overall, our results demonstrate that TSNPE is an efficient, accurate, and robust inference method that can scale to challenging scientific models.},
archiveprefix = {arxiv},
langid = {english},
keywords = {Computer Science - Machine Learning,Statistics - Machine Learning}
}
@article{diaz-parraStructuralFunctionalEmpirical2017,
title = {Structural and Functional, Empirical and Modeled Connectivity in the Cerebral Cortex of the Rat},
author = {{D{\'i}az-Parra}, Antonio and Osborn, Zachary and Canals, Santiago and Moratal, David and Sporns, Olaf},
year = {2017},
month = oct,
journal = {NeuroImage},
volume = {159},
pages = {170--184},
issn = {10538119},
doi = {10.1016/j.neuroimage.2017.07.046},
urldate = {2022-06-08},
abstract = {Connectomics data from animal models provide an invaluable opportunity to reveal the complex interplay between structure and function in the mammalian brain. In this work, we investigate the relationship between structural and functional connectivity in the rat brain cortex using a directed anatomical network generated from a carefully curated meta-analysis of published tracing data, along with resting-state functional MRI data obtained from a group of 14 anesthetized Wistar rats. We found a high correspondence between the strength of functional connections, measured as blood oxygen level dependent (BOLD) signal correlations between cortical regions, and the weight of the corresponding anatomical links in the connectome graph (maximum Spearman rank-order correlation {$\rho$} {$\frac{1}{4}$} 0:48). At the network-level, regions belonging to the same functionally defined community tend to form more mutual weighted connections between each other compared to regions located in different communities. We further found that functional communities in resting-state networks are enriched in densely connected anatomical motifs. Importantly, these higher-order structural subgraphs cannot be explained by lowerorder topological properties, suggesting that dense structural patterns support functional associations in the resting brain. Simulations of brain-wide resting-state activity based on neural mass models implemented on the empirical rat anatomical connectome demonstrated high correlation between the simulated and the measured functional connectivity (maximum Pearson correlation {$\rho$} {$\frac{1}{4}$} 0:53), further suggesting that the topology of structural connections plays an important role in shaping functional cortical networks.},
langid = {english}
}
@article{dura-bernalNetPyNEToolDatadriven2019,
title = {{{NetPyNE}}, a Tool for Data-Driven Multiscale Modeling of Brain Circuits},
author = {{Dura-Bernal}, Salvador and Suter, Benjamin A and Gleeson, Padraig and Cantarelli, Matteo and Quintana, Adrian and Rodriguez, Facundo and Kedziora, David J and Chadderdon, George L and Kerr, Cliff C and Neymotin, Samuel A and McDougal, Robert A and Hines, Michael and Shepherd, Gordon MG and Lytton, William W},
year = {2019},
month = apr,
journal = {eLife},
volume = {8},
pages = {e44494},
issn = {2050-084X},
doi = {10.7554/eLife.44494},
urldate = {2022-06-08},
abstract = {Biophysical modeling of neuronal networks helps to integrate and interpret rapidly growing and disparate experimental datasets at multiple scales. The NetPyNE tool (www.netpyne.org) provides both programmatic and graphical interfaces to develop data-driven multiscale network models in NEURON. NetPyNE clearly separates model parameters from implementation code. Users provide specifications at a high level via a standardized declarative language, for example connectivity rules, to create millions of cell-to-cell connections. NetPyNE then enables users to generate the NEURON network, run efficiently parallelized simulations, optimize and explore network parameters through automated batch runs, and use built-in functions for visualization and analysis \textendash{} connectivity matrices, voltage traces, spike raster plots, local field potentials, and information theoretic measures. NetPyNE also facilitates model sharing by exporting and importing standardized formats (NeuroML and SONATA). NetPyNE is already being used to teach computational neuroscience students and by modelers to investigate brain regions and phenomena. , The approximately 100 billion neurons in our brain are responsible for everything we do and experience. Experiments aimed at discovering how these cells encode and process information generate vast amounts of data. These data span multiple scales, from interactions between individual molecules to coordinated waves of electrical activity that spread across the entire brain surface. To understand how the brain works, we must combine and make sense of these diverse types of information. Computational modeling provides one way of doing this. Using equations, we can calculate the chemical and electrical changes that take place in neurons. We can then build models of neurons and neural circuits that reproduce the patterns of activity seen in experiments. Exploring these models can provide insights into how the brain itself works. Several software tools are available to simulate neural circuits, but none provide an easy way of incorporating data that span different scales, from molecules to cells to networks. Moreover, most of the models require familiarity with computer programming. Dura-Bernal et al. have now developed a new software tool called NetPyNE, which allows users without programming expertise to build sophisticated models of brain circuits. It features a user-friendly interface for defining the properties of the model at molecular, cellular and circuit scales. It also provides an easy and automated method to identify the properties of the model that enable it to reproduce experimental data. Finally, NetPyNE makes it possible to run the model on supercomputers and offers a variety of ways to visualize and analyze the resulting output. Users can save the model and output in standardized formats, making them accessible to as many people as possible. Researchers in labs across the world have used NetPyNE to study different brain regions, phenomena and diseases. The software also features in courses that introduce students to neurobiology and computational modeling. NetPyNE can help to interpret isolated experimental findings, and also makes it easier to explore interactions between brain activity at different scales. This will enable researchers to decipher how the brain encodes and processes information, and ultimately could make it easier to understand and treat brain disorders.},
langid = {english}
}
@article{economidesBiocytinRecovery3D2018,
title = {Biocytin {{Recovery}} and {{3D Reconstructions}} of {{Filled Hippocampal CA2 Interneurons}}},
author = {Economides, Georgia and Falk, Svenja and Mercer, Audrey},
year = {2018},
month = nov,
journal = {Journal of Visualized Experiments},
number = {141},
pages = {58592},
issn = {1940-087X},
doi = {10.3791/58592},
urldate = {2022-06-08},
abstract = {How cortical network activity processes information is of importance to a large number of basic and clinical scientific questions. The protocol described here identifies the basic building blocks of this circuitry. The in-depth studies of cortical regions will ultimately provide other scientists with the circuit components needed for an understanding of how the brain acquires, processes and stores information and what goes wrong in disease, while the electrophysiological and morphological data are widely used by computational neuroscientists in the construction of model networks that explore information processing. The protocol outlined here describes how biocytin-filled cells recorded in the CA2 region of the hippocampus are recovered and then reconstructed in 3D. Additionally, the protocol describes the demonstration of calcium binding protein or peptide content in recorded interneurons.},
langid = {english}
}
@article{erikssonCombiningHypothesisDatadriven2022a,
title = {Combining Hypothesis- and Data-Driven Neuroscience Modeling in {{FAIR}} Workflows},
author = {Eriksson, Olivia and Bhalla, Upinder Singh and Blackwell, Kim T and Crook, Sharon M and Keller, Daniel and Kramer, Andrei and Linne, Marja-Leena and Saudargien{\.e}, Ausra and Wade, Rebecca C and Hellgren Kotaleski, Jeanette},
year = {2022},
month = jul,
journal = {eLife},
volume = {11},
pages = {e69013},
issn = {2050-084X},
doi = {10.7554/eLife.69013},
urldate = {2022-07-20},
abstract = {Modeling in neuroscience occurs at the intersection of different points of view and approaches. Typically, hypothesis-\-driven modeling brings a question into focus so that a model is constructed to investigate a specific hypothesis about how the system works or why certain phenomena are observed. Data-d\- riven modeling, on the other hand, follows a more unbiased approach, with model construction informed by the computationally intensive use of data. At the same time, researchers employ models at different biological scales and at different levels of abstraction. Combining these models while validating them against experimental data increases understanding of the multiscale brain. However, a lack of interoperability, transparency, and reusability of both models and the workflows used to construct them creates barriers for the integration of models representing different biological scales and built using different modeling philosophies. We argue that the same imperatives that drive resources and policy for data \textendash{} such as the FAIR (Findable, Accessible, Interoperable, Reusable) principles \textendash{} also support the integration of different modeling approaches. The FAIR principles require that data be shared in formats that are Findable, Accessible, Interoperable, and Reusable. Applying these principles to models and modeling workflows, as well as the data used to constrain and validate them, would allow researchers to find, reuse, question, validate, and extend published models, regardless of whether they are implemented phenomenologically or mechanistically, as a few equations or as a multiscale, hierarchical system. To illustrate these ideas, we use a classical synaptic plasticity model, the Bienenstock\textendash Cooper\textendash Munro rule, as an example due to its long history, different levels of abstraction, and implementation at many scales.},
langid = {english}
}
@article{ezra-tsurRealisticRetinalModeling2021,
title = {Realistic Retinal Modeling Unravels the Differential Role of Excitation and Inhibition to Starburst Amacrine Cells in Direction Selectivity},
author = {{Ezra-Tsur}, Elishai and Amsalem, Oren and Ankri, Lea and Patil, Pritish and Segev, Idan and {Rivlin-Etzion}, Michal},
editor = {Macke, Jakob H.},
year = {2021},
month = dec,
journal = {PLOS Computational Biology},
volume = {17},
number = {12},
pages = {e1009754},
issn = {1553-7358},
doi = {10.1371/journal.pcbi.1009754},
urldate = {2022-06-13},
abstract = {Retinal direction-selectivity originates in starburst amacrine cells (SACs), which display a centrifugal preference, responding with greater depolarization to a stimulus expanding from soma to dendrites than to a collapsing stimulus. Various mechanisms were hypothesized to underlie SAC centrifugal preference, but dissociating them is experimentally challenging and the mechanisms remain debatable. To address this issue, we developed the Retinal Stimulation Modeling Environment (RSME), a multifaceted data-driven retinal model that encompasses detailed neuronal morphology and biophysical properties, retina-tailored connectivity scheme and visual input. Using a genetic algorithm, we demonstrated that spatiotemporally diverse excitatory inputs\textendash sustained in the proximal and transient in the distal processes\textendash are sufficient to generate experimentally validated centrifugal preference in a single SAC. Reversing these input kinetics did not produce any centrifugal-preferring SAC. We then explored the contribution of SAC-SAC inhibitory connections in establishing the centrifugal preference. SAC inhibitory network enhanced the centrifugal preference, but failed to generate it in its absence. Embedding a direction selective ganglion cell (DSGC) in a SAC network showed that the known SAC-DSGC asymmetric connectivity by itself produces direction selectivity. Still, this selectivity is sharpened in a centrifugal-preferring SAC network. Finally, we use RSME to demonstrate the contribution of SAC-SAC inhibitory connections in mediating direction selectivity and recapitulate recent experimental findings. Thus, using RSME, we obtained a mechanistic understanding of SACs' centrifugal preference and its contribution to direction selectivity.},
langid = {english}
}
@inproceedings{farnerEvolvingSpikingNeuron2021,
title = {Evolving Spiking Neuron Cellular Automata and Networks to Emulate in Vitro Neuronal Activity},
booktitle = {2021 {{IEEE Symposium Series}} on {{Computational Intelligence}} ({{SSCI}})},
author = {Farner, Jorgen Jensen and Weydahl, Hakon and Jahren, Ruben and Ramstad, Ola Huse and Nichele, Stefano and Heiney, Kristine},
year = {2021},
month = dec,
pages = {1--10},
publisher = {{IEEE}},
address = {{Orlando, FL, USA}},
doi = {10.1109/SSCI50451.2021.9660185},
urldate = {2022-06-08},
abstract = {Neuro-inspired models and systems have great potential for applications in unconventional computing. Often, the mechanisms of biological neurons are modeled or mimicked in simulated or physical systems in an attempt to harness some of the computational power of the brain. However, the biological mechanisms at play in neural systems are complicated and challenging to capture and engineer; thus, it can be simpler to turn to a data-driven approach to transfer features of neural behavior to artificial substrates. In the present study, we used an evolutionary algorithm (EA) to produce spiking neural systems that emulate the patterns of behavior of biological neurons in vitro. The aim of this approach was to develop a method of producing models capable of exhibiting complex behavior that may be suitable for use as computational substrates. Our models were able to produce a level of network-wide synchrony and showed a range of behaviors depending on the target data used for their evolution, which was from a range of neuronal culture densities and maturities. The genomes of the top-performing models indicate the excitability and density of connections in the model play an important role in determining the complexity of the produced activity.},
isbn = {978-1-72819-048-8},
langid = {english}
}
@article{frostnylenDopaminergicCholinergicModulation2021,
title = {Dopaminergic and {{Cholinergic Modulation}} of {{Large Scale Networks}} in Silico {{Using Snudda}}},
author = {Frost Nylen, Johanna and Hjorth, Jarl Jacob Johannes and Grillner, Sten and Hellgren Kotaleski, Jeanette},
year = {2021},
month = oct,
journal = {Frontiers in Neural Circuits},
volume = {15},
pages = {748989},
issn = {1662-5110},
doi = {10.3389/fncir.2021.748989},
urldate = {2022-06-08},
abstract = {Neuromodulation is present throughout the nervous system and serves a critical role for circuit function and dynamics. The computational investigations of neuromodulation in large scale networks require supportive software platforms. Snudda is a software for the creation and simulation of large scale networks of detailed microcircuits consisting of multicompartmental neuron models. We have developed an extension to Snudda to incorporate neuromodulation in large scale simulations. The extended Snudda framework implements neuromodulation at the level of single cells incorporated into large-scale microcircuits. We also developed Neuromodcell, a software for optimizing neuromodulation in detailed multicompartmental neuron models. The software adds parameters within the models modulating the conductances of ion channels and ionotropic receptors. Bath application of neuromodulators is simulated and models which reproduce the experimentally measured effects are selected. In Snudda, we developed an extension to accommodate large scale simulations of neuromodulation. The simulator has two modes of simulation \textendash{} denoted replay and adaptive. In the replay mode, transient levels of neuromodulators can be defined as a time-varying function which modulates the receptors and ion channels within the network in a cell-type specific manner. In the adaptive mode, spiking neuromodulatory neurons are connected via integrative modulating mechanisms to ion channels and receptors. Both modes of simulating neuromodulation allow for simultaneous modulation by several neuromodulators that can interact dynamically with each other. Here, we used the Neuromodcell software to simulate dopaminergic and muscarinic modulation of neurons from the striatum. We also demonstrate how to simulate different neuromodulatory states with dopamine and acetylcholine using Snudda. All software is freely available on Github, including tutorials on Neuromodcell and Snudda-neuromodulation.},
langid = {english}
}
@article{galindoSimulationVisualizationAnalysis2020,
title = {Simulation, Visualization and Analysis Tools for Pattern Recognition Assessment with Spiking Neuronal Networks},
author = {Galindo, Sergio E. and Toharia, Pablo and Robles, {\'O}scar D. and Ros, Eduardo and Pastor, Luis and Garrido, Jes{\'u}s A.},
year = {2020},
month = aug,
journal = {Neurocomputing},
volume = {400},
pages = {309--321},
issn = {09252312},
doi = {10.1016/j.neucom.2020.02.114},
urldate = {2022-06-08},
langid = {english}
}
@article{galRoleHubNeurons2021,
title = {The {{Role}} of {{Hub Neurons}} in {{Modulating Cortical Dynamics}}},
author = {Gal, Eyal and Amsalem, Oren and Schindel, Alon and London, Michael and Sch{\"u}rmann, Felix and Markram, Henry and Segev, Idan},
year = {2021},
month = sep,
journal = {Frontiers in Neural Circuits},
volume = {15},
pages = {718270},
issn = {1662-5110},
doi = {10.3389/fncir.2021.718270},
urldate = {2022-06-08},
abstract = {Many neurodegenerative diseases are associated with the death of specific neuron types in particular brain regions. What makes the death of specific neuron types particularly harmful for the integrity and dynamics of the respective network is not well understood. To start addressing this question we used the most up-to-date biologically realistic dense neocortical microcircuit (NMC) of the rodent, which has reconstructed a volume of 0.3 mm3 and containing 31,000 neurons, {$\sim$}37 million synapses, and 55 morphological cell types arranged in six cortical layers. Using modern network science tools, we identified hub neurons in the NMC, that are connected synaptically to a large number of their neighbors and systematically examined the impact of abolishing these cells. In general, the structural integrity of the network is robust to cells' attack; yet, attacking hub neurons strongly impacted the small-world topology of the network, whereas similar attacks on random neurons have a negligible effect. Such hub-specific attacks are also impactful on the network dynamics, both when the network is at its spontaneous synchronous state and when it was presented with synchronized thalamocortical visual-like input. We found that attacking layer 5 hub neurons is most harmful to the structural and functional integrity of the NMC. The significance of our results for understanding the role of specific neuron types and cortical layers for disease manifestation is discussed.},
langid = {english}
}
@article{gouwensSystematicGenerationBiophysically2018a,
title = {Systematic Generation of Biophysically Detailed Models for Diverse Cortical Neuron Types},
author = {Gouwens, Nathan W. and Berg, Jim and Feng, David and Sorensen, Staci A. and Zeng, Hongkui and Hawrylycz, Michael J. and Koch, Christof and Arkhipov, Anton},
year = {2018},
month = feb,
journal = {Nature Communications},
volume = {9},
number = {1},
pages = {710},
issn = {2041-1723},
doi = {10.1038/s41467-017-02718-3},
urldate = {2023-02-28},
abstract = {Abstract The cellular components of mammalian neocortical circuits are diverse, and capturing this diversity in computational models is challenging. Here we report an approach for generating biophysically detailed models of 170 individual neurons in the Allen Cell Types Database to link the systematic experimental characterization of cell types to the construction of cortical models. We build models from 3D morphologies and somatic electrophysiological responses measured in the same cells. Densities of active somatic conductances and additional parameters are optimized with a genetic algorithm to match electrophysiological features. We evaluate the models by applying additional stimuli and comparing model responses to experimental data. Applying this technique across a diverse set of neurons from adult mouse primary visual~cortex, we verify that models preserve the distinctiveness of intrinsic properties between subsets of cells observed in experiments. The optimized models are accessible online alongside the experimental data. Code for optimization and simulation is also openly distributed.},
langid = {english}
}
@article{gutzenReproducibleNeuralNetwork2018,
title = {Reproducible {{Neural Network Simulations}}: {{Statistical Methods}} for {{Model Validation}} on the {{Level}} of {{Network Activity Data}}},
shorttitle = {Reproducible {{Neural Network Simulations}}},
author = {Gutzen, Robin and {von Papen}, Michael and Trensch, Guido and Quaglio, Pietro and Gr{\"u}n, Sonja and Denker, Michael},
year = {2018},
month = dec,
journal = {Frontiers in Neuroinformatics},
volume = {12},
pages = {90},
issn = {1662-5196},
doi = {10.3389/fninf.2018.00090},
urldate = {2022-06-08},
abstract = {Computational neuroscience relies on simulations of neural network models to bridge the gap between the theory of neural networks and the experimentally observed activity dynamics in the brain. The rigorous validation of simulation results against reference data is thus an indispensable part of any simulation workflow. Moreover, the availability of different simulation environments and levels of model description require also validation of model implementations against each other to evaluate their equivalence. Despite rapid advances in the formalized description of models, data, and analysis workflows, there is no accepted consensus regarding the terminology and practical implementation of validation workflows in the context of neural simulations. This situation prevents the generic, unbiased comparison between published models, which is a key element of enhancing reproducibility of computational research in neuroscience. In this study, we argue for the establishment of standardized statistical test metrics that enable the quantitative validation of network models on the level of the population dynamics. Despite the importance of validating the elementary components of a simulation, such as single cell dynamics, building networks from validated building blocks does not entail the validity of the simulation on the network scale. Therefore, we introduce a corresponding set of validation tests and present an example workflow that practically demonstrates the iterative model validation of a spiking neural network model against its reproduction on the SpiNNaker neuromorphic hardware system. We formally implement the workflow using a generic Python library that we introduce for validation tests on neural network activity data. Together with the companion study (Trensch et al., 2018), the work presents a consistent definition, formalization, and implementation of the verification and validation process for neural network simulations.},
langid = {english}
}
@article{hauflerSimulationsCorticalNetworks2023,
title = {Simulations of Cortical Networks Using Spatially Extended Conductance-based Neuronal Models},
author = {Haufler, Darrell and Ito, Shinya and Koch, Christof and Arkhipov, Anton},
year = {2023},
month = jan,
journal = {The Journal of Physiology},
pages = {JP284030},
issn = {0022-3751, 1469-7793},
doi = {10.1113/JP284030},
urldate = {2023-02-28},
langid = {english}
}
@article{iyengarCuratedModelDevelopment2019,
title = {Curated {{Model Development Using NEUROiD}}: {{A Web-Based NEUROmotor Integration}} and {{Design Platform}}},
shorttitle = {Curated {{Model Development Using NEUROiD}}},
author = {Iyengar, Raghu Sesha and Pithapuram, Madhav Vinodh and Singh, Avinash Kumar and Raghavan, Mohan},
year = {2019},
month = aug,
journal = {Frontiers in Neuroinformatics},
volume = {13},
pages = {56},
issn = {1662-5196},
doi = {10.3389/fninf.2019.00056},
urldate = {2022-06-08},
abstract = {Decades of research on neuromotor circuits and systems has provided valuable information on neuronal control of movement. Computational models of several elements of the neuromotor system have been developed at various scales, from sub-cellular to system. While several small models abound, their structured integration is the key to building larger and more biologically realistic models which can predict the behavior of the system in different scenarios. This effort calls for integration of elements across neuroscience and musculoskeletal biomechanics. There is also a need for development of methods and tools for structured integration that yield larger in silico models demonstrating a set of desired system responses. We take a small step in this direction with the NEUROmotor integration and Design (NEUROiD) platform. NEUROiD helps integrate results from motor systems anatomy, physiology, and biomechanics into an integrated neuromotor system model. Simulation and visualization of the model across multiple scales is supported. Standard electrophysiological operations such as slicing, current injection, recording of membrane potential, and local field potential are part of NEUROiD. The platform allows traceability of model parameters to primary literature. We illustrate the power and utility of NEUROiD by building a simple ankle model and its controlling neural circuitry by curating a set of published components. NEUROiD allows researchers to utilize remote high-performance computers for simulation, while controlling the model using a web browser.},
langid = {english}
}
@article{jedrzejewski-szmekParameterOptimizationUsing2018,
title = {Parameter {{Optimization Using Covariance Matrix Adaptation}}\textemdash{{Evolutionary Strategy}} ({{CMA-ES}}), an {{Approach}} to {{Investigate Differences}} in {{Channel Properties Between Neuron Subtypes}}},
author = {{J{\c e}drzejewski-Szmek}, Zbigniew and Abrahao, Karina P. and {J{\c e}drzejewska-Szmek}, Joanna and Lovinger, David M. and Blackwell, Kim T.},
year = {2018},
month = jul,
journal = {Frontiers in Neuroinformatics},
volume = {12},
pages = {47},
issn = {1662-5196},
doi = {10.3389/fninf.2018.00047},
urldate = {2022-06-08},
abstract = {Computational models in neuroscience can be used to predict causal relationships between biological mechanisms in neurons and networks, such as the effect of blocking an ion channel or synaptic connection on neuron activity. Since developing a biophysically realistic, single neuron model is exceedingly difficult, software has been developed for automatically adjusting parameters of computational neuronal models. The ideal optimization software should work with commonly used neural simulation software; thus, we present software which works with models specified in declarative format for the MOOSE simulator. Experimental data can be specified using one of two different file formats. The fitness function is customizable as a weighted combination of feature differences. The optimization itself uses the covariance matrix adaptation-evolutionary strategy, because it is robust in the face of local fluctuations of the fitness function, and deals well with a high-dimensional and discontinuous fitness landscape. We demonstrate the versatility of the software by creating several model examples of each of four types of neurons (two subtypes of spiny projection neurons and two subtypes of globus pallidus neurons) by tuning to current clamp data. Optimizations reached convergence within 1,600\textendash 4,000 model evaluations (200\textendash 500 generations \texttimes{} population size of 8). Analysis of the parameters of the best fitting models revealed differences between neuron subtypes, which are consistent with prior experimental results. Overall our results suggest that this easy-to-use, automatic approach for finding neuron channel parameters may be applied to current clamp recordings from neurons exhibiting different biochemical markers to help characterize ionic differences between other neuron subtypes.},
langid = {english}
}
@techreport{jinBayesianInferenceSpectral2023,
type = {Preprint},
title = {Bayesian {{Inference}} of a {{Spectral Graph Model}} for {{Brain Oscillations}}},
author = {Jin, Huaqing and Verma, Parul and Jiang, Fei and Nagarajan, Srikantan and Raj, Ashish},
year = {2023},
month = mar,
institution = {{Neuroscience}},
doi = {10.1101/2023.03.01.530704},
urldate = {2023-05-24},
abstract = {The relationship between brain functional connectivity and structural connectivity has caught extensive attention of the neuroscience community, commonly inferred using mathematical modeling. Among many modeling approaches, spectral graph model (SGM) is distinctive as it has a closed-form solution of the wide-band frequency spectra of brain oscillations, requiring only global biophysically interpretable parameters. While SGM is parsimonious in parameters, the determination of SGM parameters is nontrivial. Prior works on SGM determine the parameters through a computational intensive annealing algorithm, which only provides a point estimate with no confidence intervals for parameter estimates. To fill this gap, we incorporate the simulation-based inference (SBI) algorithm and develop a Bayesian procedure for inferring the posterior distribution of the SGM parameters. Furthermore, using SBI dramatically reduces the computational burden for inferring the SGM parameters. We evaluate the proposed SBI-SGM framework on the resting-state magnetoencephalography recordings from healthy subjects and show that the proposed procedure has similar performance to the annealing algorithm in recovering power spectra and the spatial distribution of the alpha frequency band. In addition, we also analyze the correlations among the parameters and their uncertainty with the posterior distribution which can not be done with annealing inference. These analyses provide a richer understanding of the interactions among biophysical parameters of the SGM. In general, the use of simulation-based Bayesian inference enables robust and efficient computations of generative model parameter uncertainties and may pave the way for the use of generative models in clinical translation applications.},
langid = {english}
}
@article{jungDynamicCausalModeling2019,
title = {Dynamic Causal Modeling for Calcium Imaging: {{Exploration}} of Differential Effective Connectivity for Sensory Processing in a Barrel Cortical Column},
shorttitle = {Dynamic Causal Modeling for Calcium Imaging},
author = {Jung, Kyesam and Kang, Jiyoung and Chung, Seungsoo and Park, Hae-Jeong},
year = {2019},
month = nov,
journal = {NeuroImage},
volume = {201},
pages = {116008},
issn = {10538119},
doi = {10.1016/j.neuroimage.2019.116008},
urldate = {2022-06-08},
abstract = {Multi-photon calcium imaging (CaI) is an important tool to assess activities of neural populations within a column in the sensory cortex. However, the complex asymmetrical interactions among neural populations, termed effective connectivity, cannot be directly assessed by measuring the activity of each neuron or neural population using CaI but calls for computational modeling. To estimate effective connectivity among neural populations, we proposed a dynamic causal model (DCM) for CaI by combining a convolution-based dynamic neural state model and a dynamic calcium ion concentration model for CaI signals. After conducting a simulation study to evaluate DCM for CaI, we applied it to an experimental CaI signals measured at the layer 2/3 of a barrel cortical column that differentially responds to hit and error whisking trials in mice. We first identified neural populations and constructed computational models with intrinsic connectivity of neural populations within the layer 2/3 of the barrel cortex and extrinsic connectivity with latent external modes. Bayesian model inversion and comparison shows that interactions with latent inhibitory and excitatory external modes explain the observed CaI signals within the barrel cortical column better than any other tested models, with a single external mode or without any latent modes. The best model also showed differential intrinsic and extrinsic effective connectivity between hit and error trials in the functional hierarchy. Both simulation and experimental results suggest the usefulness of DCM for CaI in terms of exploration of hierarchical interactions among neural populations observed in CaI.},
langid = {english}
}
@article{kanariComputationalSynthesisCortical2022,
title = {Computational Synthesis of Cortical Dendritic Morphologies},
author = {Kanari, Lida and Dictus, Hugo and Chalimourda, Athanassia and Arnaudon, Alexis and Van Geit, Werner and Coste, Benoit and Shillcock, Julian and Hess, Kathryn and Markram, Henry},
year = {2022},
month = apr,
journal = {Cell Reports},
volume = {39},
number = {1},
pages = {110586},
issn = {22111247},
doi = {10.1016/j.celrep.2022.110586},
urldate = {2022-06-08},
abstract = {Neuronal morphologies provide the foundation for the electrical behavior of neurons, the connectomes they form, and the dynamical properties of the brain. Comprehensive neuron models are essential for defining cell types, discerning their functional roles, and investigating brain-disease-related dendritic alterations. However, a lack of understanding of the principles underlying neuron morphologies has hindered attempts to computationally synthesize morphologies for decades. We introduce a synthesis algorithm based on a topological descriptor of neurons, which enables the rapid digital reconstruction of entire brain regions from few reference cells. This topology-guided synthesis generates dendrites that are statistically similar to biological reconstructions in terms of morpho-electrical and connectivity properties and offers a significant opportunity to investigate the links between neuronal morphology and brain function across different spatiotemporal scales. Synthesized cortical networks based on structurally altered dendrites associated with diverse brain pathologies revealed principles linking branching properties to the structure of large-scale networks.},
langid = {english}
}
@article{kanekoDevelopmentallyRegulatedImpairment2022,
title = {Developmentally Regulated Impairment of Parvalbumin Interneuron Synaptic Transmission in an Experimental Model of {{Dravet}} Syndrome},
author = {Kaneko, Keisuke and Currin, Christopher B. and Goff, Kevin M. and Wengert, Eric R. and Somarowthu, Ala and Vogels, Tim P. and Goldberg, Ethan M.},
year = {2022},
month = mar,
journal = {Cell Reports},
volume = {38},
number = {13},
pages = {110580},
issn = {22111247},
doi = {10.1016/j.celrep.2022.110580},
urldate = {2023-02-28},
abstract = {Dravet syndrome is a neurodevelopmental disorder characterized by epilepsy, intellectual disability, and sudden death due to pathogenic variants in SCN1A with loss of function of the sodium channel subunit Nav1.1. Nav1.1-expressing parvalbumin GABAergic interneurons (PV-INs) from young Scn1a+/\`A mice show impaired action potential generation. An approach assessing PV-IN function in the same mice at two time points shows impaired spike generation in all Scn1a+/\`A mice at postnatal days (P) 16\textendash 21, whether deceased prior or surviving to P35, with normalization by P35 in surviving mice. However, PV-IN synaptic transmission is dysfunctional in young Scn1a+/\`A mice that did not survive and in Scn1a+/\`A mice R P35. Modeling confirms that PV-IN axonal propagation is more sensitive to decreased sodium conductance than spike generation. These results demonstrate dynamic dysfunction in Dravet syndrome: combined abnormalities of PV-IN spike generation and propagation drives early disease severity, while ongoing dysfunction of synaptic transmission contributes to chronic pathology.},
langid = {english}
}
@article{linneNeuroinformaticsComputationalModelling2018,
title = {Neuroinformatics and {{Computational Modelling}} as {{Complementary Tools}} for {{Neurotoxicology Studies}}},
author = {Linne, Marja-Leena},
year = {2018},
month = sep,
journal = {Basic \& Clinical Pharmacology \& Toxicology},
volume = {123},
pages = {56--61},
issn = {17427835},
doi = {10.1111/bcpt.13075},
urldate = {2022-06-08},
abstract = {Neuroinformatics is an area of science that aims to integrate neuroscience data and develop modern computational tools to increase our understanding of the functions of the nervous system in health and disease. Neuroinformatics tools include, among others, databases for storing and sharing data, repositories for managing documents and source code, and software tools for analysing, modelling and simulating signals and images. This MiniReview aims to present the state of the art in neuroinformatics and computational in silico modelling of neurobiological processes and neuroscientific phenomena as well as to discuss the use of in silico models in neurotoxicology research. In silico modelling can be considered a new, complementary tool in chemical design to predict potential neurotoxicity and in neurotoxicity testing to help clarify initial hypothesis obtained in in vitro and in vivo. Validated in silico models can be used to identify pharmacological targets, to help bridge in vitro and in vivo studies and, ultimately, to develop safer chemicals and efficient therapeutic strategies.},
langid = {english}
}
@article{maki-marttunenStepwiseNeuronModel2018,
title = {A Stepwise Neuron Model Fitting Procedure Designed for Recordings with High Spatial Resolution: {{Application}} to Layer 5 Pyramidal Cells},
shorttitle = {A Stepwise Neuron Model Fitting Procedure Designed for Recordings with High Spatial Resolution},
author = {{M{\"a}ki-Marttunen}, Tuomo and Halnes, Geir and Devor, Anna and Metzner, Christoph and Dale, Anders M. and Andreassen, Ole A. and Einevoll, Gaute T.},
year = {2018},
month = jan,
journal = {Journal of Neuroscience Methods},
volume = {293},
pages = {264--283},
issn = {01650270},
doi = {10.1016/j.jneumeth.2017.10.007},
urldate = {2022-06-08},
abstract = {Background: Recent progress in electrophysiological and optical methods for neuronal recordings provides vast amounts of high-resolution data. In parallel, the development of computer technology has allowed simulation of ever-larger neuronal circuits. A challenge in taking advantage of these developments is the construction of single-cell and network models in a way that faithfully reproduces neuronal biophysics with subcellular level of details while keeping the simulation costs at an acceptable level. New method: In this work, we develop and apply an automated, stepwise method for fitting a neuron model to data with fine spatial resolution, such as that achievable with voltage sensitive dyes (VSDs) and Ca2+ imaging. Result: We apply our method to simulated data from layer 5 pyramidal cells (L5PCs) and construct a model with reduced neuronal morphology. We connect the reduced-morphology neurons into a network and validate against simulated data from a high-resolution L5PC network model. Comparison with existing methods: Our approach combines features from several previously applied model-fitting strategies. The reduced-morphology neuron model obtained using our approach reliably reproduces the membrane-potential dynamics across the dendrites as predicted by the full-morphology model. Conclusions: The network models produced using our method are cost-efficient and predict that interconnected L5PCs are able to amplify delta-range oscillatory inputs across a large range of network sizes and topologies, largely due to the medium after hyperpolarization mediated by the Ca2+-activated SK current.},
langid = {english}
}
@article{marinUseMultimodalOptimizer2021,
title = {On the {{Use}} of a {{Multimodal Optimizer}} for {{Fitting Neuron Models}}. {{Application}} to the {{Cerebellar Granule Cell}}},
author = {Mar{\'i}n, Milagros and Cruz, Nicol{\'a}s C. and Ortigosa, Eva M. and {S{\'a}ez-Lara}, Mar{\'i}a J. and Garrido, Jes{\'u}s A. and Carrillo, Richard R.},
year = {2021},
month = jun,
journal = {Frontiers in Neuroinformatics},
volume = {15},
pages = {663797},
issn = {1662-5196},
doi = {10.3389/fninf.2021.663797},
urldate = {2022-06-08},
abstract = {This article extends a recent methodological workflow for creating realistic and computationally efficient neuron models whilst capturing essential aspects of singleneuron dynamics. We overcome the intrinsic limitations of the extant optimization methods by proposing an alternative optimization component based on multimodal algorithms. This approach can natively explore a diverse population of neuron model configurations. In contrast to methods that focus on a single global optimum, the multimodal method allows directly obtaining a set of promising solutions for a single but complex multi-feature objective function. The final sparse population of candidate solutions has to be analyzed and evaluated according to the biological plausibility and their objective to the target features by the expert. In order to illustrate the value of this approach, we base our proposal on the optimization of cerebellar granule cell (GrC) models that replicate the essential properties of the biological cell. Our results show the emerging variability of plausible sets of values that this type of neuron can adopt underlying complex spiking characteristics. Also, the set of selected cerebellar GrC models captured spiking dynamics closer to the reference model than the single model obtained with off-the-shelf parameter optimization algorithms used in our previous article. The method hereby proposed represents a valuable strategy for adjusting a varied population of realistic and simplified neuron models. It can be applied to other kinds of neuron models and biological contexts.},
langid = {english}
}
@article{masoliComputationalModelsNeurotransmission2022,
title = {Computational Models of Neurotransmission at Cerebellar Synapses Unveil the Impact on Network Computation},
author = {Masoli, Stefano and Rizza, Martina Francesca and Tognolina, Marialuisa and Prestori, Francesca and D'Angelo, Egidio},
year = {2022},
month = oct,
journal = {Frontiers in Computational Neuroscience},
volume = {16},
pages = {1006989},
issn = {1662-5188},
doi = {10.3389/fncom.2022.1006989},
urldate = {2023-02-28},
abstract = {The neuroscientific field benefits from the conjoint evolution of experimental and computational techniques, allowing for the reconstruction and simulation of complex models of neurons and synapses. Chemical synapses are characterized by presynaptic vesicle cycling, neurotransmitter diffusion, and postsynaptic receptor activation, which eventually lead to postsynaptic currents and subsequent membrane potential changes. These mechanisms have been accurately modeled for different synapses and receptor types (AMPA, NMDA, and GABA) of the cerebellar cortical network, allowing simulation of their impact on computation. Of special relevance is short-term synaptic plasticity, which generates spatiotemporal filtering in local microcircuits and controls burst transmission and information flow through the network. Here, we present how data-driven computational models recapitulate the properties of neurotransmission at cerebellar synapses. The simulation of microcircuit models is starting to reveal how diverse synaptic mechanisms shape the spatiotemporal profiles of circuit activity and computation.},
langid = {english}
}
@article{meyerPypetPythonToolkit2016,
title = {Pypet: {{A Python Toolkit}} for {{Data Management}} of {{Parameter Explorations}}},
shorttitle = {Pypet},
author = {Meyer, Robert and Obermayer, Klaus},
year = {2016},
month = aug,
journal = {Frontiers in Neuroinformatics},
volume = {10},
issn = {1662-5196},
doi = {10.3389/fninf.2016.00038},
urldate = {2022-06-08},
langid = {english}
}
@article{neymotinOptimizingComputerModels2017,
title = {Optimizing Computer Models of Corticospinal Neurons to Replicate in Vitro Dynamics},
author = {Neymotin, Samuel A. and Suter, Benjamin A. and {Dura-Bernal}, Salvador and Shepherd, Gordon M. G. and Migliore, Michele and Lytton, William W.},
year = {2017},
month = jan,
journal = {Journal of Neurophysiology},
volume = {117},
number = {1},
pages = {148--162},
issn = {0022-3077, 1522-1598},
doi = {10.1152/jn.00570.2016},
urldate = {2022-06-08},
abstract = {Corticospinal neurons (SPI), thick-tufted pyramidal neurons in motor cortex layer 5B that project caudally via the medullary pyramids, display distinct class-specific electrophysiological properties in vitro: strong sag with hyperpolarization, lack of adaptation, and a nearly linear frequency-current ( F\textendash{} I) relationship. We used our electrophysiological data to produce a pair of large archives of SPI neuron computer models in two model classes: 1) detailed models with full reconstruction; and 2) simplified models with six compartments. We used a PRAXIS and an evolutionary multiobjective optimization (EMO) in sequence to determine ion channel conductances. EMO selected good models from each of the two model classes to form the two model archives. Archived models showed tradeoffs across fitness functions. For example, parameters that produced excellent F\textendash{} I fit produced a less-optimal fit for interspike voltage trajectory. Because of these tradeoffs, there was no single best model but rather models that would be best for particular usages for either single neuron or network explorations. Further exploration of exemplar models with strong F\textendash{} I fit demonstrated that both the detailed and simple models produced excellent matches to the experimental data. Although dendritic ion identities and densities cannot yet be fully determined experimentally, we explored the consequences of a demonstrated proximal to distal density gradient of I h , demonstrating that this would lead to a gradient of resonance properties with increased resonant frequencies more distally. We suggest that this dynamical feature could serve to make the cell particularly responsive to major frequency bands that differ by cortical layer. NEW \& NOTEWORTHY We developed models of motor cortex corticospinal neurons that replicate in vitro dynamics, including hyperpolarization-induced sag and realistic firing patterns. Models demonstrated resonance in response to synaptic stimulation, with resonance frequency increasing in apical dendrites with increasing distance from soma, matching the increasing oscillation frequencies spanning deep to superficial cortical layers. This gradient may enable specific corticospinal neuron dendrites to entrain to relevant oscillations in different cortical layers, contributing to appropriate motor output commands.},
langid = {english}
}
@article{nolteCorticalReliabilityNoise2019a,
title = {Cortical Reliability amid Noise and Chaos},
author = {Nolte, Max and Reimann, Michael W. and King, James G. and Markram, Henry and Muller, Eilif B.},
year = {2019},
month = aug,
journal = {Nature Communications},
volume = {10},
number = {1},
pages = {3792},
issn = {2041-1723},
doi = {10.1038/s41467-019-11633-8},
urldate = {2023-02-28},
abstract = {Abstract Typical responses of cortical neurons to identical sensory stimuli appear highly variable. It has thus been proposed that the cortex primarily uses a rate code. However, other studies have argued for spike-time coding under certain conditions. The potential role of spike-time coding is directly limited by the internally generated variability of cortical circuits, which remains largely unexplored. Here, we quantify this internally generated variability using a biophysical model of rat neocortical microcircuitry with biologically realistic noise sources. We find that stochastic neurotransmitter release is a critical component of internally generated variability, causing rapidly diverging, chaotic recurrent network dynamics. Surprisingly, the same nonlinear recurrent network dynamics can transiently overcome the chaos in response to weak feed-forward thalamocortical inputs, and support reliable spike times with millisecond precision. Our model shows that the noisy and chaotic network dynamics of recurrent cortical microcircuitry are compatible with stimulus-evoked, millisecond spike-time reliability, resolving a long-standing debate.},
langid = {english}
}
@article{pagkalosIntroducingDendrifyFramework2023,
title = {Introducing the {{Dendrify}} Framework for Incorporating Dendrites to Spiking Neural Networks},
author = {Pagkalos, Michalis and Chavlis, Spyridon and Poirazi, Panayiota},
year = {2023},
month = jan,
journal = {Nature Communications},
volume = {14},
number = {1},
pages = {131},
issn = {2041-1723},
doi = {10.1038/s41467-022-35747-8},
urldate = {2023-02-28},
abstract = {Abstract Computational modeling has been indispensable for understanding how subcellular neuronal features influence circuit processing. However, the role of dendritic computations in network-level operations remains largely unexplored. This is partly because existing tools do not allow the development of realistic and efficient network models that account for dendrites. Current spiking neural networks, although efficient, are usually quite simplistic, overlooking essential dendritic properties. Conversely, circuit models with morphologically detailed neuron models are computationally costly, thus impractical for large-network simulations. To bridge the gap between these two extremes and facilitate the adoption of dendritic features in spiking neural networks, we introduce Dendrify, an open-source Python package based on Brian 2. Dendrify, through simple commands, automatically generates reduced compartmental neuron models with simplified yet biologically relevant dendritic and synaptic integrative properties. Such models strike a good balance between flexibility, performance, and biological accuracy, allowing us to explore dendritic contributions to network-level functions while paving the way for developing more powerful neuromorphic systems.},
langid = {english}
}
@article{ramaswamyDataDrivenModelingCholinergic2018,
title = {Data-{{Driven Modeling}} of {{Cholinergic Modulation}} of {{Neural Microcircuits}}: {{Bridging Neurons}}, {{Synapses}} and {{Network Activity}}},
shorttitle = {Data-{{Driven Modeling}} of {{Cholinergic Modulation}} of {{Neural Microcircuits}}},
author = {Ramaswamy, Srikanth and Colangelo, Cristina and Markram, Henry},
year = {2018},
month = oct,
journal = {Frontiers in Neural Circuits},
volume = {12},
pages = {77},
issn = {1662-5110},
doi = {10.3389/fncir.2018.00077},
urldate = {2022-06-08},
abstract = {Neuromodulators, such as acetylcholine (ACh), control information processing in neural microcircuits by regulating neuronal and synaptic physiology. Computational models and simulations enable predictions on the potential role of ACh in reconfiguring network activity. As a prelude into investigating how the cellular and synaptic effects of ACh collectively influence emergent network dynamics, we developed a data-driven framework incorporating phenomenological models of the physiology of cholinergic modulation of neocortical cells and synapses. The first-draft models were integrated into a biologically detailed tissue model of neocortical microcircuitry to investigate the effects of levels of ACh on diverse neuron types and synapses, and consequently on emergent network activity. Preliminary simulations from the framework, which was not tuned to reproduce any specific ACh-induced network effects, not only corroborate the long-standing notion that ACh desynchronizes spontaneous network activity, but also predict that a dose-dependent activation of ACh gives rise to a spectrum of neocortical network activity. We show that low levels of ACh, such as during non-rapid eye movement (nREM) sleep, drive microcircuit activity into slow oscillations and network synchrony, whereas high ACh concentrations, such as during wakefulness and REM sleep, govern fast oscillations and network asynchrony. In addition, spontaneous network activity modulated by ACh levels shape spike-time cross-correlations across distinct neuronal populations in strikingly different ways. These effects are likely due to the regulation of neurons and synapses caused by increasing levels of ACh, which enhances cellular excitability and decreases the efficacy of local synaptic transmission. We conclude by discussing future directions to refine the biological accuracy of the framework, which will extend its utility and foster the development of hypotheses to investigate the role of neuromodulators in neural information processing.},
langid = {english}
}
@article{reyes-sanchezAutomatizedOfflineOnline2023,
title = {Automatized Offline and Online Exploration to Achieve a Target Dynamics in Biohybrid Neural Circuits Built with Living and Model Neurons},
author = {{Reyes-Sanchez}, Manuel and Amaducci, Rodrigo and {Sanchez-Martin}, Pablo and Elices, Irene and Rodriguez, Francisco B. and Varona, Pablo},
year = {2023},
month = jul,
journal = {Neural Networks},
volume = {164},
pages = {464--475},
issn = {08936080},
doi = {10.1016/j.neunet.2023.04.034},
urldate = {2023-05-24},
abstract = {Biohybrid circuits of interacting living and model neurons are an advantageous means to study neural dynamics and to assess the role of specific neuron and network properties in the nervous system. Hybrid networks are also a necessary step to build effective artificial intelligence and brain hybridization. In this work, we deal with the automatized online and offline adaptation, exploration and parameter mapping to achieve a target dynamics in hybrid circuits and, in particular, those that yield dynamical invariants between living and model neurons. We address dynamical invariants that form robust cycle-by-cycle relationships between the intervals that build neural sequences from such interaction. Our methodology first attains automated adaptation of model neurons to work in the same amplitude regime and time scale of living neurons. Then, we address the automatized exploration and mapping of the synapse parameter space that lead to a specific dynamical invariant target. Our approach uses multiple configurations and parallel computing from electrophysiological recordings of living neurons to build full mappings, and genetic algorithms to achieve an instance of the target dynamics for the hybrid circuit in a short time. We illustrate and validate such strategy in the context of the study of functional sequences in neural rhythms, which can be easily generalized for any variety of hybrid circuit configuration. This approach facilitates both the building of hybrid circuits and the accomplishment of their scientific goal.},
langid = {english}
}
@article{royIonChannelDegeneracy2022,
title = {Ion-channel Degeneracy and Heterogeneities in the Emergence of Complex Spike Bursts in {{CA3}} Pyramidal Neurons},
author = {Roy, Rituparna and Narayanan, Rishikesh},
year = {2022},
month = oct,
journal = {The Journal of Physiology},
pages = {JP283539},
issn = {0022-3751, 1469-7793},
doi = {10.1113/JP283539},
urldate = {2023-02-28},
langid = {english}
}
@techreport{sanabriaCellTypeSpecificConnectivity2023,
type = {Preprint},
title = {Cell-{{Type Specific Connectivity}} of {{Whisker-Related Sensory}} and {{Motor Cortical Input}} to {{Dorsal Striatum}}},
author = {Sanabria, Branden D. and Baskar, Sindhuja S. and Yonk, Alex J. and Lee, Christian R. and Margolis, David J.},
year = {2023},
month = mar,
institution = {{Neuroscience}},
doi = {10.1101/2023.03.06.531405},
urldate = {2023-05-24},
abstract = {Abstract The anterior dorsolateral striatum (DLS) is heavily innervated by convergent excitatory projections from the primary motor (M1) and sensory cortex (S1) and is considered an important site of sensorimotor integration. M1 and S1 corticostriatal synapses have functional differences in the strength of their connections with striatal spiny projection neurons (SPNs) and fast-spiking interneurons (FSIs) in the DLS, and as a result exert an opposing influence on sensory-guided behaviors. In the present study, we tested whether M1 and S1 inputs exhibit differences in the subcellular anatomical distribution onto striatal neurons. We injected adeno-associated viral vectors encoding spaghetti monster fluorescent proteins (sm.FPs) into M1 and S1, and used confocal microscopy to generate 3D reconstructions of corticostriatal inputs to single identified SPNs and FSIs obtained through ex-vivo patch-clamp electrophysiology. We found that SPNs are less innervated by S1 compared to M1, but FSIs receive a similar number of inputs from both M1 and S1. In addition, M1 and S1 inputs were distributed similarly across the proximal, medial, and distal regions of SPNs and FSIs. Notably, clusters of inputs were prevalent in SPNs but not FSIs. Our results suggest that SPNs have stronger functional connectivity to M1 compared to S1 due to a higher density of synaptic inputs. The clustering of M1 and S1 inputs onto SPNs but not FSIs suggest that cortical inputs are integrated through cell-type specific mechanisms and more generally have implications for how sensorimotor integration is performed in the striatum. Significance Statement The dorsolateral striatum (DLS) is a key brain area involved in sensorimotor integration due to its dense innervation by the primary motor (M1) and sensory cortex (S1). However, the quantity and anatomical distribution of these inputs to the striatal cell population has not been well characterized. In this study we demonstrate that corticostriatal projections from M1 and S1 differentially innervate spiny projection neurons (SPNs) and fast-spiking interneurons (FSIs) in the DLS. S1 inputs innervate SPNs less than M1 and are likely to form synaptic clusters in SPNs but not in FSIs. These findings suggest that sensorimotor integration is partly achieved by differences in the synaptic organization of corticostriatal inputs to local striatal microcircuits.},
langid = {english}
}
@misc{sarmaIntegrativeBiologicalSimulation2019,
title = {Integrative {{Biological Simulation}}, {{Neuropsychology}}, and {{AI Safety}}},
author = {Sarma, Gopal P. and Safron, Adam and Hay, Nick J.},
year = {2019},
month = jan,
number = {arXiv:1811.03493},
eprint = {arXiv:1811.03493},
publisher = {{arXiv}},
urldate = {2022-06-08},
abstract = {We describe a biologically-inspired research agenda with parallel tracks aimed at AI and AI safety. The bottomup component consists of building a sequence of biophysically realistic simulations of simple organisms such as the nematode Caenorhabditis elegans, the fruit fly Drosophila melanogaster, and the zebrafish Danio rerio to serve as platforms for research into AI algorithms and system architectures. The top-down component consists of an approach to value alignment that grounds AI goal structures in neuropsychology, broadly considered. Our belief is that parallel pursuit of these tracks will inform the development of value-aligned AI systems that have been inspired by embodied organisms with sensorimotor integration. An important set of side benefits is that the research trajectories we describe here are grounded in long-standing intellectual traditions within existing research communities and funding structures. In addition, these research programs overlap with significant contemporary themes in the biological and psychological sciences such as data/model integration and reproducibility.},
archiveprefix = {arxiv},
langid = {english},
keywords = {Computer Science - Artificial Intelligence,Computer Science - Machine Learning,Computer Science - Neural and Evolutionary Computing,Quantitative Biology - Neurons and Cognition}
}
@inproceedings{shenAutomaticFittingNeuron2018,
title = {Automatic Fitting of Neuron Parameters},
booktitle = {2018 {{IEEE}} 3rd {{International Conference}} on {{Cloud Computing}} and {{Big Data Analysis}} ({{ICCCBDA}})},
author = {Shen, Jiamin and Wang, Ye and Cao, Lihong},
year = {2018},
month = apr,
pages = {558--562},
publisher = {{IEEE}},
address = {{Chengdu}},
doi = {10.1109/ICCCBDA.2018.8386578},
urldate = {2022-06-08},
abstract = {Artificial neural networks are inspired by biological neural networks formed by many real neurons with spiking activities. It is important to simulate the spiking activities under different conditions. It is well known that the HodgkinHuxley (HH) equations can be used for simulation. However, we usually don't know the conductance of ion channels in the equation, which is required for simulation. In this paper, we develop a parallel genetic algorithm to estimate the conductance with a visual software tool. By fitting the experimental data, it is shown that when the number of individuals in the genetic algorithm is above 2000, the 5th generation can yield a near optimal solution and achieve a good fitting result.},
isbn = {978-1-5386-4301-3},
langid = {english}
}
@article{sinhaActiveDendritesLocal2022,
title = {Active {{Dendrites}} and {{Local Field Potentials}}: {{Biophysical Mechanisms}} and {{Computational Explorations}}},
shorttitle = {Active {{Dendrites}} and {{Local Field Potentials}}},
author = {Sinha, Manisha and Narayanan, Rishikesh},
year = {2022},
month = may,
journal = {Neuroscience},
volume = {489},
pages = {111--142},
issn = {03064522},
doi = {10.1016/j.neuroscience.2021.08.035},
urldate = {2022-06-08},
abstract = {Neurons and glial cells are endowed with membranes that express a rich repertoire of ion channels, transporters, and receptors. The constant flux of ions across the neuronal and glial membranes results in voltage fluctuations that can be recorded from the extracellular matrix. The high frequency components of this voltage signal contain information about the spiking activity, reflecting the output from the neurons surrounding the recording location. The low frequency components of the signal, referred to as the local field potential (LFP), have been traditionally thought to provide information about the synaptic inputs that impinge on the large dendritic trees of various neurons. In this review, we discuss recent computational and experimental studies pointing to a critical role of several active dendritic mechanisms that can influence the genesis and the locationdependent spectro-temporal dynamics of LFPs, spanning different brain regions. We strongly emphasize the need to account for the several fast and slow dendritic events and associated active mechanisms \textemdash{} including gradients in their expression profiles, inter- and intra-cellular spatio-temporal interactions spanning neurons and glia, heterogeneities and degeneracy across scales, neuromodulatory influences, and activitydependent plasticity \textemdash{} towards gaining important insights about the origins of LFP under different behavioral states in health and disease. We provide simple but essential guidelines on how to model LFPs taking into account these dendritic mechanisms, with detailed methodology on how to account for various heterogeneities and electrophysiological properties of neurons and synapses while studying LFPs.},
langid = {english}
}
@inproceedings{sivagnanamNeuroscienceGatewayEnabling2018,
title = {The {{Neuroscience Gateway}}: {{Enabling Large Scale Modeling}} and {{Data Processing}} in {{Neuroscience}}},
shorttitle = {The {{Neuroscience Gateway}}},
booktitle = {Proceedings of the {{Practice}} and {{Experience}} on {{Advanced Research Computing}}},
author = {Sivagnanam, Subhashini and Yoshimoto, Kenneth and Carnevale, Nicholas T. and Majumdar, Amit},
year = {2018},
month = jul,
pages = {1--7},
publisher = {{ACM}},
address = {{Pittsburgh PA USA}},
doi = {10.1145/3219104.3219139},
urldate = {2022-06-08},
abstract = {The NSF funded Neuroscience Gateway (NSG) has been in operation since the early 2013. We originally designed NSG to reduce technical and administrative barriers that exist to using high performance computing resources for computational neuroscientists. In the last two years, in addition to computational neuroscientists, cognitive and experimental neuroscientists are also using NSG. Currently NSG has over 600 registered users and it is steadily growing. Users can access NSG via a web portal and via RESTful programmatic access. A particular usage mode of programmatic access to NSG enables users of community neuroscience projects such as the Open Source Brain, research projects within the European Human Brain Project and others to access HPC resources via NSG without having to obtain their own accounts on NSG. Based on demand and usage, over the last five years we have successfully acquired increasingly larger allocations (millions to \textasciitilde ten million core hours) on resources of the Extreme Science and Engineering Discovery Environment (XSEDE) program via the competitive peer review process. We will discuss the overall NSG architecture. We implemented NSG from the generic CIPRES science gateway software to create the NSG specifically for the neuroscience community. We will describe the front end user interface, based on web portal and RESTful programmatic access, and the backend architecture. We will discuss how NSG is evolving over time in response to the interests and needs of the neuroscience community, adapting itself to become a dissemination platform for new tools and pipelines, and becoming an environment for modelers and experimentalists to jointly develop models.},
isbn = {978-1-4503-6446-1},
langid = {english}
}
@article{stocktonIntegratingAllenBrain2017,
title = {Integrating the {{Allen Brain Institute Cell Types Database}} into {{Automated Neuroscience Workflow}}},
author = {Stockton, David B. and Santamaria, Fidel},
year = {2017},
month = oct,
journal = {Neuroinformatics},
volume = {15},
number = {4},
pages = {333--342},
issn = {1539-2791, 1559-0089},
doi = {10.1007/s12021-017-9337-x},
urldate = {2022-06-08},
abstract = {We developed software tools to download, extract features, and organize the Cell Types Database from the Allen Brain Institute (ABI) in order to integrate its whole cell patch clamp characterization data into the automated modeling/data analysis cycle. To expand the potential user base we employed both Python and MATLAB. The basic set of tools downloads selected raw data and extracts cell, sweep, and spike features, using ABI's feature extraction code. To facilitate data manipulation we added a tool to build a local specialized database of raw data plus extracted features. Finally, to maximize automation, we extended our NeuroManager workflow automation suite to include these tools plus a separate investigation database. The extended suite allows the user to integrate ABI experimental and modeling data into an automated workflow deployed on heterogeneous computer infrastructures, from local servers, to high performance computing environments, to the cloud. Since our approach is focused on workflow procedures our tools can be modified to interact with the increasing number of neuroscience databases being developed to cover all scales and properties of the nervous system.},
langid = {english}
}
@article{yegenogluExploringParameterHyperParameter2022,
title = {Exploring {{Parameter}} and {{Hyper-Parameter Spaces}} of {{Neuroscience Models}} on {{High Performance Computers With Learning}} to {{Learn}}},
author = {Yegenoglu, Alper and Subramoney, Anand and Hater, Thorsten and {Jimenez-Romero}, Cristian and Klijn, Wouter and P{\'e}rez Mart{\'i}n, Aar{\'o}n and {van der Vlag}, Michiel and Herty, Michael and Morrison, Abigail and {Diaz-Pier}, Sandra},
year = {2022},
month = may,
journal = {Frontiers in Computational Neuroscience},
volume = {16},
pages = {885207},
issn = {1662-5188},
doi = {10.3389/fncom.2022.885207},
urldate = {2023-02-28},
abstract = {Neuroscience models commonly have a high number of degrees of freedom and only specific regions within the parameter space are able to produce dynamics of interest. This makes the development of tools and strategies to efficiently find these regions of high importance to advance brain research. Exploring the high dimensional parameter space using numerical simulations has been a frequently used technique in the last years in many areas of computational neuroscience. Today, high performance computing (HPC) can provide a powerful infrastructure to speed up explorations and increase our general understanding of the behavior of the model in reasonable times. Learning to learn (L2L) is a well-known concept in machine learning (ML) and a specific method for acquiring constraints to improve learning performance. This concept can be decomposed into a two loop optimization process where the target of optimization can consist of any program such as an artificial neural network, a spiking network, a single cell model, or a whole brain simulation. In this work, we present L2L as an easy to use and flexible framework to perform parameter and hyper-parameter space exploration of neuroscience models on HPC infrastructure. Learning to learn is an implementation of the L2L concept written in Python. This open-source software allows several instances of an optimization target to be executed with different parameters in an embarrassingly parallel fashion on HPC. L2L provides a set of built-in optimizer algorithms, which make adaptive and efficient exploration of parameter spaces possible. Different from other optimization toolboxes, L2L provides maximum flexibility for the way the optimization target can be executed. In this paper, we show a variety of examples of neuroscience models being optimized within the L2L framework to execute different types of tasks. The tasks used to illustrate the concept go from reproducing empirical data to learning how to solve a problem in a dynamic environment. We particularly focus on simulations with models ranging from the single cell to the whole brain and using a variety of simulation engines like NEST, Arbor, TVB, OpenAIGym, and NetLogo.},
langid = {english}
}
================================================
FILE: misc/github_wiki/bibtex/mentions_BPO_extra.bib
================================================
@InProceedings{pmlr-v96-lueckmann19a,
title = {Likelihood-free inference with emulator networks},
author = {Lueckmann, Jan-Matthis and Bassetto, Giacomo and Karaletsos, Theofanis and Macke, Jakob H.},
booktitle = {Proceedings of The 1st Symposium on Advances in Approximate Bayesian Inference},
pages = {32--53},
year = {2019},
editor = {Ruiz, Francisco and Zhang, Cheng and Liang, Dawen and Bui, Thang},
volume = {96},
series = {Proceedings of Machine Learning Research},
month = {02 Dec},
publisher = {PMLR},
pdf = {http://proceedings.mlr.press/v96/lueckmann19a/lueckmann19a.pdf},
url = {https://proceedings.mlr.press/v96/lueckmann19a.html},
abstract = {Approximate Bayesian Computation (ABC) provides methods for Bayesian inference in simulation-based models which do not permit tractable likelihoods. We present a new ABC method which uses probabilistic neural emulator networks to learn synthetic likelihoods on simulated data - both ’local’ emulators which approximate the likelihood for specific observed data, as well as ’global’ ones which are applicable to a range of data. Simulations are chosen adaptively using an acquisition function which takes into account uncertainty about either the posterior distribution of interest, or the parameters of the emulator. Our approach does not rely on user-defined rejection thresholds or distance functions. We illustrate inference with emulator networks on synthetic examples and on a biophysical neuron model, and show that emulators allow accurate and efficient inference even on problems which are challenging for conventional ABC approaches.}
}
@unpublished{appukuttan:hal-03586825,
TITLE = {{A Software Framework for Validating Neuroscience Models}},
AUTHOR = {Appukuttan, Shailesh and Sharma, Lungsi and Garcia-Rodriguez, Pedro and Davison, Andrew},
URL = {https://hal.archives-ouvertes.fr/hal-03586825},
NOTE = {working paper or preprint},
YEAR = {2022},
MONTH = Feb,
PDF = {https://hal.archives-ouvertes.fr/hal-03586825/file/Validation__Methods__Paper___Draft___v1__Reduced_.pdf},
HAL_ID = {hal-03586825},
HAL_VERSION = {v1},
}
@article{doi:10.1098/rsob.220073,
author = {Jedlicka, Peter and Bird, Alexander D. and Cuntz, Hermann },
title = {Pareto optimality, economy–effectiveness trade-offs and ion channel degeneracy: improving population modelling for single neurons},
journal = {Open Biology},
volume = {12},
number = {7},
pages = {220073},
year = {2022},
doi = {10.1098/rsob.220073},
URL = {https://royalsocietypublishing.org/doi/abs/10.1098/rsob.220073},
eprint = {https://royalsocietypublishing.org/doi/pdf/10.1098/rsob.220073},
abstract = { Neurons encounter unavoidable evolutionary trade-offs between multiple tasks. They must consume as little energy as possible while effectively fulfilling their functions. Cells displaying the best performance for such multi-task trade-offs are said to be Pareto optimal, with their ion channel configurations underpinning their functionality. Ion channel degeneracy, however, implies that multiple ion channel configurations can lead to functionally similar behaviour. Therefore, instead of a single model, neuroscientists often use populations of models with distinct combinations of ionic conductances. This approach is called population (database or ensemble) modelling. It remains unclear, which ion channel parameters in the vast population of functional models are more likely to be found in the brain. Here we argue that Pareto optimality can serve as a guiding principle for addressing this issue by helping to identify the subpopulations of conductance-based models that perform best for the trade-off between economy and functionality. In this way, the high-dimensional parameter space of neuronal models might be reduced to geometrically simple low-dimensional manifolds, potentially explaining experimentally observed ion channel correlations. Conversely, Pareto inference might also help deduce neuronal functions from high-dimensional Patch-seq data. In summary, Pareto optimality is a promising framework for improving population modelling of neurons and their circuits. }
}
================================================
FILE: misc/github_wiki/bibtex/poster_uses_BPO.bib
================================================
@inproceedings{damartDataDrivenBuilding2020,
title = {Data Driven Building of Realistic Neuron Model Using {{IBEA}} and {{CMA}} Evolution Strategies},
booktitle = {Proceedings of the 2020 {{Genetic}} and {{Evolutionary Computation Conference Companion}}},
author = {Damart, Tanguy and Van Geit, Werner and Markram, Henry},
year = {2020},
month = jul,
pages = {35--36},
publisher = {{ACM}},
address = {{Canc\'un Mexico}},
doi = {10.1145/3377929.3398161},
isbn = {978-1-4503-7127-8},
langid = {english}
}
@misc{rizzaRealisticModel,
title = {A Realistic Model of Cerebellar Stellate Neurons Predicts Intrinsic Excitability and the Impact of Synaptic Inputs},
author = {Rizza, Martina Francesca and Locatelli, Francesca and Masoli, Stefano and Prestori, Francesca and Sanchez-Ponce, Diana and Munoz, Alberto and D‘Angelo, Egidio},
year = {2018},
howpublished = {https://www.researchgate.net/profile/Joseph-Davids/publication/336990052_Artificial_nano-intelligence_Using_deep_learning_models_to_study_the_formation_of_gold_nanoparticles/links/5dbdd4194585151435e24dab/Artificial-nano-intelligence-Using-deep-learning-models-to-study-the-formation-of-gold-nanoparticles.pdf#page=98}
},
@misc{nylenReconstructingStriatal,
title = {Reconstructing the striatal microcircuit in silico},
author = {Nylén, Johanna Frost and Hjorth, Johannes and Kozlov, Alexander and Lindroos, Robert and Carannante, Ilaria and Suryanarayana, Shreyas M. and Silberberg, Gilad and Kotaleski, Jeanette Hellgren and Grillner, Sten},
year = {2018},
howpublished = {https://www.researchgate.net/profile/Joseph-Davids/publication/336990052_Artificial_nano-intelligence_Using_deep_learning_models_to_study_the_formation_of_gold_nanoparticles/links/5dbdd4194585151435e24dab/Artificial-nano-intelligence-Using-deep-learning-models-to-study-the-formation-of-gold-nanoparticles.pdf#page=72}
},
@misc{tognolinaModeling,
title = {Modeling optimization procedures predict specific filtering channels in the cerebellar granule cell layer},
author = {Tognolina, Marialuisa and Masoli, Stefano and Moccia, Francesco and D‘Angelo, Egidio},
year = {2018},
howpublished = {https://www.researchgate.net/profile/Joseph-Davids/publication/336990052_Artificial_nano-intelligence_Using_deep_learning_models_to_study_the_formation_of_gold_nanoparticles/links/5dbdd4194585151435e24dab/Artificial-nano-intelligence-Using-deep-learning-models-to-study-the-formation-of-gold-nanoparticles.pdf#page=86}
},
@misc{shieldsOptimizedFitting,
title = {Optimized Fitting of a Stochastic Auditory Nerve Fiber Model to Patch-Clamp Data},
author = {Shields, Daniel and Rutherford, Mark A. and Bruce, Ian C.},
howpublished = {https://vepimg.b8cdn.com/uploads/vjfnew/content/files/16258518561401-poster-pdf1625851856.pdf}
}
================================================
FILE: misc/github_wiki/bibtex/thesis_mentions_BPO.bib
================================================
@phdthesis{Cremonesi:271927,
title = {Computational characteristics and hardware implications of brain tissue simulations},
author = {Cremonesi, Francesco},
publisher = {EPFL},
school = {École Polytechnique Fédérale de Lausanne},
address = {Lausanne},
pages = {196},
year = {2019},
abstract = {Understanding the link between the brain's anatomy and its function through computer
simulations of neural tissue models is a widely used approach in computational neuroscience.
This technique enables rapid prototyping and testing of hypotheses, allowing researchers to
bridge the scales of biological phenomena. Until recently, the constant trend of improvement
in computational power has supported an exponential growth in the scale and level of detail
of in silico experiments. However, a systematic characterization of the performance landscape
has not yet been carried out.
In this work we intend to capture intrinsic computational properties of the existing mod-
elling abstractions and answer questions about the intricate relationship between simulation
algorithms and modern hardware architecture. Our first contribution is a novel set of hardware-
agnostic metrics that enables us to bring focus to the heterogeneous landscape of brain tissue
models. We develop a methodology able to capture subtle differences between cell-based
models and quantify their impact on performance based on hardware features. We show that
lumping simulation experiments together by referring to numbers of neurons and synapses
without further detail hides fundamental differences in computational and hardware require-
ments across models. In addition to analysing different neuron representations, we investigate
the impact of biological heterogeneity on the performance of a cortical microcircuit model.
Our analysis indicates that while general-purpose computers have until now sustained high-
performance simulations of all brain tissue models, the next generation of in silico models
will require hardware tailored to the underlying abstraction. We find that all formalisms
saturate the memory bandwidth with a fairly small number of shared memory threads, but
the reasons behind this are quite different: conductance-based models are dominated by the
large memory traffic of clock-driven kernels, while current-based models are most affected
by event-driven execution and memory latency. In distributed simulations the latency of the
interconnect fabric is the root cause for a significant degradation in performance.
We argue that performance analyses such as ours are required to enable the next generation
of brain tissue simulations - or else scientific progress risks being hindered by the presence
of severe hardware bottlenecks. Our methodology provides a common tool to facilitate the
communication between modellers, developers and hardware designers in order to sustain
the larger memory and performance requirements of future brain tissue simulations.},
url = {http://infoscience.epfl.ch/record/271927},
doi = {10.5075/epfl-thesis-9767},
}
@mastersthesis{Johansson1291310,
author = {Johansson, Oscar},
institution = {Linköping University, Department of Computer and Information Science},
pages = {60},
school = {Linköping University, Department of Computer and Information Science},
title = {Weight Estimation and Evaluation of User Suggestions in Mobile Browsing},
abstract = {This study investigates the suggestion system of a mobile browser. The goal of a suggestion system is to assist the user by presenting relevant suggestions in an ordered list. By weighting the different types of suggestions presented to the user, such as history, bookmarks etc., it is investigated how this affects the performance of the suggestion sys- tem. The performance is measured using the position, error and Mean Reciprocal Rank of the chosen suggestion as well as the number of written characters. It is also measured if the user chose to not use the suggestion system, by searching or entering the entire URL. The weights were estimated using a Genetic Algorithm. The evaluation was done by performing an A/B test, were the control group used an unweighted system and the test group used the weights estimated by the genetic algorithm. The results from the A/B test were statistically analyzed using BEST and Bootstrap. The results showed an improvement of position, number of written characters, MMR and the error. There was no change in how much the user used the suggestion system. The thesis concluded that there is a correlation between the position of the desired suggestion and when the user stops typing, and that weighting types is a way to improve said position. The thesis also concludes that there is a need for future work in regards to evaluation of the optimization algorithm and error measurement. },
year = {2019}
}
@phdthesis{Silverstein1187505,
author = {Silverstein, David N.},
institution = {KTH, Computational Science and Technology (CST)},
note = {QC 20180305},
school = {KTH, Computational Science and Technology (CST)},
title = {Investigations of neural attractor dynamics in human visual awareness},
series = {TRITA-EECS-AVL},
number = {2018:18},
keywords = {attractor dynamics, visual awareness, visual perception, visual attention, attentional blink, backward masking, gliomas, brain tumor, white matter, cell assemblies, neocortical model, threat response, fear signaling, amygdala},
abstract = {What we see, how we see it and what emotions may arise from stimuli has long been studied by philosophers, psychologists, medical doctors and neuroscientists. This thesis work investigates a particular view on the possible dynamics, utilizing computational models of spiking neural attractor networks. From neurological studies on humans and other primates, we know visual perception and recognition of objects occur partly along the visual ventral stream, from V1 to V2, V4, IT and downstream to other areas. This visual awareness can be both conscious and unconscious and may also trigger an emotional response. As seen from many psychophysical experiments in backward masking (BM) and attentional blink (AB), some spatial and temporal dynamics can determine what becomes visually conscious and what does not. To explore this computationally, biophysical models of BM and AB were implemented and simulated to mimic human experiments, with the assumption that neural assemblies as attractor networks activate and propagate along the ventral stream and beyond. It was observed that attractor interference between percepts in sensory and associative cortex can occur during this activity. During typical human AB experimental trials in which two expected target symbols amongst distractors are presented less than 500 ms apart, the second target is often not reported as seen. When simulating this paradigm as two expected target neural attractors amongst distractors, it was observed in the present work that an initial attractor in associative cortex can impede the activation and propagation of a following attractor, which mimics missing conscious perception of the second target. It was also observed that simulating the presence of benzodiazepines (GABA agonists) will slow cortical dynamics and increase the AB, as previously shown in human experiments. During typical human BM experimental trials in which a brief target stimulus is followed by a masking stimulus after a short interval of less than 100 ms, recognition of the target can be impaired when in close spatial proximity. When simulating this paradigm using a biophysical model of V1 and V2 with feedforward and feedback connections, attractor targets were activated in V1 before imposition of a proximal metacontrast mask. If an activating target attractor in V1 is quiesced enough with lateral inhibition from a mask, or not reinforced by recurrent feedback from feedforward activation in V2, it is more likely to burn out before becoming fully active and progressing through V2 and beyond. BM was also simulated with an increasing stimulus interval and with the presence and absence of feedback activity. This showed that recurrent feedback diminishes BM effects and can make conscious perception more likely. To better understand possible emotional components of visual perception and early regulation, visual signaling pathways to the amygdala were investigated and proposed for emotional salience and the possible onset of fear. While one subcortical and likely unconscious pathway (before amydala efferent signaling) was affirmed via the superior colliculus and pulvinar, four others traversed through the ventral stream. One traversed though IT on recognition, another via the OFC on conditioning, and two other possibly conscious pathways traversed though the parietal and then prefrontal cortex, one excitatory pathway via the ventral-medial area and one regulatory pathway via the ventral-lateral area. Predicted latencies were determined for these signaling pathways, which can be experimentally testable. The conscious feeling of fear itself may not occur until after interoceptive inspection. A pathology of attractor dynamics was also investigated, which can occur from the presence of a brain tumor in white matter. Due to degradation from tumor invasion of white matter projections between two simulated neocortical patches, information transfer between separate neural attractors degraded, leading first to recall errors and later to epileptic-like activity. Neural plasticity could partially compensate up to a point, before transmission failure. This suggests that once epileptic seizures start in glioma patients, compensatory plasticity may already be exhausted. Interestingly, the presence of additional noise could also partially compensate for white matter loss. },
ISBN = {978-91-7729-706-2},
year = {2018}
}
@misc{10481/70162,
year = {2021},
url = {http://hdl.handle.net/10481/70162},
abstract = {The cerebellum is a critical brain area for sensorimotor and also non-motor functions
such as cognitive and emotional processes. Cerebellar lesions contribute to pathological
syndromes such as autism or schizophrenia. However, the primitives under which the
cerebellum, and the whole brain, operate at a functional and dysfunctional level are still
unclear.
To address the complexity of the "diseased" brain system, it is necessary to extract the
relevant underlying molecular mechanisms. The availability of large volumes of biomedical
data usually makes it difficult to extract this relevant information and interpret it
comprehensively. In this thesis, we have made a preliminary experimentation to analyze
genetic correlations between diseases with different clinical symptomatologies and/or clinical
prognosis (and still based on similar molecular mechanisms). For this purpose, we have
developed a methodology for the identification and functional annotation of the most relevant
genes in disease. This methodology integrates current systems biology methods, such as
protein-protein interaction (PPI) networks, together with multidimensional data sets from
different biological levels. The objectives of this first part of the thesis are: the identification of
potential diagnostic biomarkers (corresponding to key nodes in the biological and molecular
processes of the interactome); the deductive analysis of multidimensional data as an
alternative to other search systems; and the extraction of connections between disorders
(comorbidities) that are a priori unrelated and that usually escape these traditional systems.
Although the methodology is of general purpose, we have applied it to a set of diseases called
channelopathies, where ion channels are altered and which generate a wide phenotypic
variability. We conclude that our methodology is flexible, fast and easy to apply. Furthermore,
it is able to find more correlations between relevant genes than other two traditional methods.
Understanding the cerebellar operation in information processing requires decoding
the intrinsic functional dynamics of healthy neurons. The tools provided by computational
neuroscience allow developing large-scale computational models for the study of these
information processing primitives. The most abundant and smallest neurons not only in the
cerebellar input layer, but also in the whole brain, are the cerebellar granule cells (GrCs). These
neurons play a crucial role in the creation of somatosensory information representations. Their
firing characteristics are related to synchronization, rhythmicity and learning in the cerebellum.
One of these features is the frequency of enhanced bursting (i.e., spiking resonance). This
complex firing pattern has been proposed to facilitate input signal transmission in the thetafrequency
band (4-12Hz). However, the functional role of this feature in the operation of the
granular layer (the input layer of the cerebellar cortex) is still unclear. Moreover, inherent complex dynamics such as resonance are usually ignored in most efficient computational
models. The main goal of this thesis is the creation of different mathematical models of
cerebellar GrCs that meet two requirements: to be efficient enough to allow the simulation of
large-scale neuron networks, and to be biologically plausible enough to enable the evaluation
of the functional impact of these nonlinear dynamics on the information transmission. Indeed,
a high degree of biological realism in efficient models allows research at levels where in vivo
or in vitro experimental biology is limited.
Methodologically, in this thesis we have chosen the "adaptive exponential integrateand-
fire" (AdEx) type of model as the simplified neuron model (it has only two differential
equations and few parameters) that meets both realism and low computational cost. This
model fits quite well the firing characteristics of real cells, but some of its parameters cannot
be directly fitted with measurable experimental values. Therefore, an optimization method is
necessary to best fit the parameters to the biological data. We have focused on addressing
this challenging optimization problem.
First, we have developed a parametric optimization methodology based on genetic
algorithms (GA) applied to the case of GrC. We have presented the obtained AdEx neuron
models and demonstrated their suitability to reproduce not only the main firing properties of
real GrCs (including resonance), but also emergent features not defined in the GA (within the
cost function to be optimized).
Second, we evaluated four alternative algorithms, which are the most widely used and
successful in other fields such as engineering.
Finally, in the last part of this thesis we have presented an advanced optimization
methodology based on multimodal algorithms. The advantage of this approach is that, after a
single optimization process, instead of obtaining an only one candidate numerically
outperforming the other candidates, as in the previous cases (a single solution), we obtain a
sparse population of different neuron models. That is, a heterogeneous population of neurons
of the same type with intrinsic variations in their properties. From this set of promising neuron
models, the researcher can choose and filter based on the desired biological plausibility (and
neuronal parameter configuration). Thus, we also studied how the target properties of the
neuron could be obtained with diverse internal parameter configurations. We explored the
parameter space and its impact on the subset of neuronal properties that we aim to reproduce.},
organization = {Tesis Univ. Granada.,
“Human Brain Project” [HBP, Specific Grant Agreement 2 (SGA2 H2020-RIA 785907) and 3 (SGA3 H2020-RIA 945539)] financiado por EU (H2020),
“Integración sensorimotora para control adaptativo mediante aprendizaje en cerebelo y centros nerviosos relacionados. Aplicación en robótica” [INTSENSO (MICINN-FEDER-PID2019-109991GBI00)] financiado Ministerio de Ciencia e Innovación (MICINN),
“Cerebelo y oliva inferior en tareas de adaptación sensorimotora” [CEREBIO (J.A. P18-FR-2378)] financiado por la Junta de Andalucía},
publisher = {Universidad de Granada},
keywords = {Dinámica Neuronal, Procesamiento de información, Capa granular del cerebelo, Neuronal Dynamics, Information processing, Granular layer of the cerebellum},
title = {Estudio del Impacto de la Dinámica Neuronal en el Procesamiento de Información en la Capa Granular del Cerebelo},
author = {Marín Alejo, Milagros},
}
@phdthesis{AlqahtaniMultiDomain,
author = {Alqahtani, Abdulrahman},
institution = {School of Biomedical Engineering, UNSW},
school = {School of Biomedical Engineering, UNSW},
publisher = {UNSW, Sydney},
title = {A multi-domain continuum model of electrical stimulation of healthy and degenerate retina},
keywords = {Discrete model, Continuum model, Retinal electrical stimulation, Retinal implant, Retinal ganglion cells activation},
abstract = {Visual neuroprostheses aim to restore vision to patients suffering from degenerative retinal diseases such as retinitis pigmentosa and age-related macular degeneration. Development of visual implants faces a great number of challenges in both device design and stimulation strategy. Computational modelling is a powerful tool for exploring and testing new visual prostheses design and stimulation strategies. In this thesis, we have proposed and validated a new version of the classical cable equation valid for any fibre morphology, electrode configuration, or non-uniformity in ion channel expression, implemented using a finite element approach. Moreover, we developed the first continuum multi-domain model of retinal electrical stimulation to represent all main retinal ganglion cell (RGC) compartments. The continuum model was validated against discrete morphologically-realistic OFF and ON RGC models as well as RGC excitation thresholds reported in recently published in vitro experimental studies using intra- and extra-cellular electrical stimulation. The continuum model reproduced the same results as that of the discrete model and in vitro experimental studies. Furthermore, the first degenerate model of retinal electrical stimulation accounting for observed changes occurring in the whole retina was developed, using a detailed model of electrical stimulation of OFF and ON RGCs. Interestingly, the model predicted that suprachoroidal stimulation of the degenerate retina exhibited increased current thresholds, mainly due to the presence of the glial scar layer. In contrast, epiretinal stimulation thresholds were almost similar for both healthy and degenerate models, implying epiretinal prostheses can bypass the influence of the glial scar layer. Various stimulation strategies were examined for both healthy and degenerate retinal models. No significant difference among the three return electrode configurations (monopolar, quasi-monopolar and hexapolar) was found when the distance between electrodes and RGCs was less than the electrode diameter. Electrode spacing was the significant factor underlying increased current thresholds, where electrode size had a marginal impact among all three return electrode configurations. Stimulus pulse polarities and durations were found to have a significant impact on the localisation of evoked phosphenes. Moreover, virtual electrodes could be elicited by using an appropriate time shift between two stimulus waveforms applied to the active electrodes.},
year = {2019},
}
================================================
FILE: misc/github_wiki/bibtex/thesis_uses_BPO.bib
================================================
@phdthesis{rizzaBiophysicallyDetailedCerebellar,
title = {A {{Biophysically Detailed Cerebellar Stellate Neuron Model Optimized}} with {{Particle Swarm Optimization Algorithm}}},
author = {Rizza, Martina Francesca},
pages = {137},
langid = {english},
school = {Universit{\`a} Degli Studi Di Milano-Bicocca},
year = {2017}
}
@phdthesis{saraySystematicValidationDetailed,
title = {Systematic Validation of Detailed Models of Hippocampal Neurons Based on Electrophysiological Data},
author = {S{\'a}ray, S{\'a}ra},
pages = {112},
langid = {english},
school = {P{\'a}zm{\'a}ny P{\'e}ter Catholic University},
year = {2021}
}
@phdthesis{deerasooriyaDynamicClampAnalysis,
title = {Dynamic Clamp Analysis of Ion Channel Function},
author = {Yadeesha Deerasooriya},
pages = {162},
langid = {english},
school = {The University Of Melbourne},
year = {2019}
}
@phdthesis{luckmannSimulationBasedInferenceforNeuroscienceandBeyond,
title = {Simulation-Based Inference for Neuroscience and Beyond},
author = {L{\"u}ckmann, Jan-Matthis},
langid = {english},
school = {Eberhard Karls Universit{\"a}t T{\"u}bingen},
year = {2022}
}
@phdthesis{nylenStriatumSilicoThesis,
title = {On Striatum in Silico {{Thesis}} for {{Doctoral Degree}} ({{Ph}}.{{D}}.)},
author = {Nyl{\'e}n, Johanna Frost},
langid = {english},
school = {Karolinska Institutet},
year = {2023}
}
================================================
FILE: misc/github_wiki/bibtex/uses_BPO.bib
================================================
@article{allamNeuronalPopulationModels2021a,
title = {Neuronal Population Models Reveal Specific Linear Conductance Controllers Sufficient to Rescue Preclinical Disease Phenotypes},
author = {Allam, Sushmita L. and Rumbell, Timothy H. and {Hoang-Trong}, Tuan and Parikh, Jaimit and Kozloski, James R.},
year = {2021},
month = nov,
journal = {iScience},
volume = {24},
number = {11},
pages = {103279},
issn = {25890042},
doi = {10.1016/j.isci.2021.103279},
urldate = {2023-02-28},
abstract = {Preclinical drug candidates are screened for their ability to ameliorate in vitro neuronal electrophysiology, and go/no-go decisions progress drugs to clinical trials based on population means across cells and animals. However, these measures do not mitigate clinical endpoint risk. Population-based modeling captures variability across multiple electrophysiological measures from healthy, disease, and drug phenotypes. We pursued optimizing therapeutic targets by identifying coherent sets of ion channel target modulations for recovering heterogeneous wild-type (WT) population excitability profiles from a heterogeneous Huntington's disease (HD) population. Our approach combines mechanistic simulations with population modeling of striatal neurons using evolutionary optimization algorithms to design `virtual drugs'. We introduce efficacy metrics to score populations and rank virtual drug candidates. We found virtual drugs using heuristic approaches that performed better than single target modulators and standard classification methods. We compare a real drug to virtual candidates and demonstrate a novel in silico triaging method.},
langid = {english}
}
@techreport{arnaudonControllingMorphoelectrophysiologicalVariability2023,
type = {Preprint},
title = {Controlling Morpho-Electrophysiological Variability of Neurons with Detailed Biophysical Models},
author = {Arnaudon, Alexis and Reva, Maria and Zbili, Mickael and Markram, Henry and Van Geit, Werner and Kanari, Lida},
year = {2023},
month = apr,
institution = {{Neuroscience}},
doi = {10.1101/2023.04.06.535923},
urldate = {2023-05-24},
abstract = {Variability is a universal feature among biological units such as neuronal cells as they enable a robust encoding of a high volume of information in neuronal circuits and prevent hyper synchronizations such as epileptic seizures. While most computational studies on electrophysiological variability in neuronal circuits were done with simplified neuron models, we instead focus on the variability of detailed biophysical models of neurons. With measures of experimental variability, we leverage a Markov chain Monte Carlo method to generate populations of electrical models able to reproduce the variability from sets of experimental recordings. By matching input resistances of soma and axon initial segments with the one of dendrites, we produce a compatible set of morphologies and electrical models that faithfully represent a given morpho-electrical type. We demonstrate our approach on layer 5 pyramidal cells with continuous adapting firing type and show that morphological variability is insufficient to reproduce electrical variability. Overall, this approach provides a strong statistical basis to create detailed models of neurons with controlled variability.},
langid = {english}
}
@article{ben-shalomNeuroGPUAcceleratingMulticompartment2022a,
title = {{{NeuroGPU}}: {{Accelerating}} Multi-Compartment, Biophysically Detailed Neuron Simulations on {{GPUs}}},
shorttitle = {{{NeuroGPU}}},
author = {{Ben-Shalom}, Roy and Ladd, Alexander and Artherya, Nikhil S. and Cross, Christopher and Kim, Kyung Geun and Sanghevi, Hersh and Korngreen, Alon and Bouchard, Kristofer E. and Bender, Kevin J.},
year = {2022},
month = jan,
journal = {Journal of Neuroscience Methods},
volume = {366},
pages = {109400},
issn = {01650270},
doi = {10.1016/j.jneumeth.2021.109400},
urldate = {2023-02-28},
abstract = {Background: The membrane potential of individual neurons depends on a large number of interacting biophysical processes operating on spatial-temporal scales spanning several orders of magnitude. The multi-scale nature of these processes dictates that accurate prediction of membrane potentials in specific neurons requires the utili\- zation of detailed simulations. Unfortunately, constraining parameters within biologically detailed neuron models can be difficult, leading to poor model fits. This obstacle can be overcome partially by numerical opti\- mization or detailed exploration of parameter space. However, these processes, which currently rely on central processing unit (CPU) computation, often incur orders of magnitude increases in computing time for marginal improvements in model behavior. As a result, model quality is often compromised to accommodate compute resources. New Method: Here, we present a simulation environment, NeuroGPU, that takes advantage of the inherent parallelized structure of the graphics processing unit (GPU) to accelerate neuronal simulation. Results \& comparison with existing methods: NeuroGPU can simulate most biologically detailed models 10\textendash 200 times faster than NEURON simulation running on a single core and 5 times faster than GPU simulators (Cor\- eNEURON). NeuroGPU is designed for model parameter tuning and best performs when the GPU is fully utilized by running multiple ({$>$} 100) instances of the same model with different parameters. When using multiple GPUs, NeuroGPU can reach to a speed-up of 800 fold compared to single core simulations, especially when simulating the same model morphology with different parameters. We demonstrate the power of NeuoGPU through largescale parameter exploration to reveal the response landscape of a neuron. Finally, we accelerate numerical optimization of biophysically detailed neuron models to achieve highly accurate fitting of models to simulation and experimental data. Conclusions: Thus, NeuroGPU is the fastest available platform that enables rapid simulation of multicompartment, biophysically detailed neuron models on commonly used computing systems accessible by many scientists.},
langid = {english}
}
@article{bereckiSCN1AGainFunction2019a,
title = {{{{\emph{SCN1A}}}} Gain of Function in Early Infantile Encephalopathy},
author = {Berecki, G{\'e}za and Bryson, Alexander and Terhag, Jan and Maljevic, Snezana and Gazina, Elena V. and Hill, Sean L. and Petrou, Steven},
year = {2019},
month = apr,
journal = {Annals of Neurology},
volume = {85},
number = {4},
pages = {514--525},
issn = {0364-5134, 1531-8249},
doi = {10.1002/ana.25438},
urldate = {2023-02-28},
langid = {english}
}
@article{bolognaEBRAINSHodgkinHuxleyNeuron2022,
title = {The {{EBRAINS Hodgkin-Huxley Neuron Builder}}: {{An}} Online Resource for Building Data-Driven Neuron Models},
shorttitle = {The {{EBRAINS Hodgkin-Huxley Neuron Builder}}},
author = {Bologna, Luca Leonardo and Smiriglia, Roberto and Lupascu, Carmen Alina and Appukuttan, Shailesh and Davison, Andrew P. and Ivaska, Genrich and Courcol, Jean-Denis and Migliore, Michele},
year = {2022},
month = sep,
journal = {Frontiers in Neuroinformatics},
volume = {16},
pages = {991609},
issn = {1662-5196},
doi = {10.3389/fninf.2022.991609},
urldate = {2023-02-28},
abstract = {In the last decades, brain modeling has been established as a fundamental tool for understanding neural mechanisms and information processing in individual cells and circuits at different scales of observation. Building data-driven brain models requires the availability of experimental data and analysis tools as well as neural simulation environments and, often, large scale computing facilities. All these components are rarely found in a comprehensive framework and usually require ad hoc programming. To address this, we developed the EBRAINS Hodgkin-Huxley Neuron Builder (HHNB), a web resource for building single cell neural models via the extraction of activity features from electrophysiological traces, the optimization of the model parameters via a genetic algorithm executed on high performance computing facilities and the simulation of the optimized model in an interactive framework. Thanks to its inherent characteristics, the HHNB facilitates the data-driven model building workflow and its reproducibility, hence fostering a collaborative approach to brain modeling.},
langid = {english}
}
@article{brysonGABAmediatedTonicInhibition2020a,
title = {{{GABA-mediated}} Tonic Inhibition Differentially Modulates Gain in Functional Subtypes of Cortical Interneurons},
author = {Bryson, Alexander and Hatch, Robert John and Zandt, Bas-Jan and Rossert, Christian and Berkovic, Samuel F. and Reid, Christopher A. and Grayden, David B. and Hill, Sean L. and Petrou, Steven},
year = {2020},
month = feb,
journal = {Proceedings of the National Academy of Sciences},
volume = {117},
number = {6},
pages = {3192--3202},
issn = {0027-8424, 1091-6490},
doi = {10.1073/pnas.1906369117},
urldate = {2023-02-28},
abstract = {Significance GABA ({$\gamma$}-aminobutyric acid) is the brain's predominant inhibitory neurotransmitter and exerts a strong inhibitory influence through extrasynaptic GABA A receptors. This form of neurotransmission is known as tonic inhibition. Tonic inhibition is usually thought to reduce the excitability of all neurons, but here we show that it can selectively modulate the excitability of different types of neurons. Surprisingly, tonic inhibition can increase excitability in a common subtype of interneuron, and modeling results suggest this is achieved through the neuron's electrophysiological, or functional, properties. These results provide insight into the impact of tonic inhibition upon neural activity and suggest a mechanism through which GABA may modulate the excitability of neurons in a selective manner. , The binding of GABA ({$\gamma$}-aminobutyric acid) to extrasynaptic GABA A receptors generates tonic inhibition that acts as a powerful modulator of cortical network activity. Despite GABA being present throughout the extracellular space of the brain, previous work has shown that GABA may differentially modulate the excitability of neuron subtypes according to variation in chloride gradient. Here, using biophysically detailed neuron models, we predict that tonic inhibition can differentially modulate the excitability of neuron subtypes according to variation in electrophysiological properties. Surprisingly, tonic inhibition increased the responsiveness (or gain) in models with features typical for somatostatin interneurons but decreased gain in models with features typical for parvalbumin interneurons. Patch-clamp recordings from cortical interneurons supported these predictions, and further in silico analysis was then performed to seek a putative mechanism underlying gain modulation. We found that gain modulation in models was dependent upon the magnitude of tonic current generated at depolarized membrane potential\textemdash a property associated with outward rectifying GABA A receptors. Furthermore, tonic inhibition produced two biophysical changes in models of relevance to neuronal excitability: 1) enhanced action potential repolarization via increased current flow into the dendritic compartment, and 2) reduced activation of voltage-dependent potassium channels. Finally, we show theoretically that reduced potassium channel activation selectively increases gain in models possessing action potential dynamics typical for somatostatin interneurons. Potassium channels in parvalbumin-type models deactivate rapidly and are unavailable for further modulation. These findings show that GABA can differentially modulate interneuron excitability and suggest a mechanism through which this occurs in silico via differences of intrinsic electrophysiological properties.},
langid = {english}
}
@techreport{buccinoMultimodalFittingApproach2022,
type = {Preprint},
title = {A Multi-Modal Fitting Approach to Construct Single-Neuron Models with Patch Clamp and High-Density Microelectrode Arrays},
author = {Buccino, Alessio Paolo and Damart, Tanguy and Bartram, Julian and Mandge, Darshan and Xue, Xiaohan and Zbili, Mickael and G{\"a}nswein, Tobias and Jaquier, Aur{\'e}lien and Emmenegger, Vishalini and Markram, Henry and Hierlemann, Andreas and Van Geit, Werner},
year = {2022},
month = aug,
institution = {{Neuroscience}},
doi = {10.1101/2022.08.03.502468},
urldate = {2023-02-28},
abstract = {In computational neuroscience, multicompartment models are among the most biophysically realistic representations of single neurons. Constructing such models usually involves the use of the patch-clamp technique to record somatic voltage signals under different experimental conditions. The experimental data are then used to fit the many parameters of the model. While patching of the soma is currently the gold-standard approach to build multicompartment models, several studies have also evidenced a richness of dynamics in dendritic and axonal sections. Recording from the soma alone makes it hard to observe and correctly parameterize the activity of non-somatic compartments.},
langid = {english}
}
@techreport{buchinMultimodalCharacterizationSimulation2020,
type = {Preprint},
title = {Multi-Modal Characterization and Simulation of Human Epileptic Circuitry},
author = {Buchin, Anatoly and {de Frates}, Rebecca and Nandi, Anirban and Mann, Rusty and Chong, Peter and Ng, Lindsay and Miller, Jeremy and Hodge, Rebecca and Kalmbach, Brian and Bose, Soumita and Rutishauser, Ueli and McConoughey, Stephen and Lein, Ed and Berg, Jim and Sorensen, Staci and Gwinn, Ryder and Koch, Christof and Ting, Jonathan and Anastassiou, Costas A.},
year = {2020},
month = apr,
institution = {{Neuroscience}},
doi = {10.1101/2020.04.24.060178},
urldate = {2022-06-07},
abstract = {Temporal lobe epilepsy is the fourth most common neurological disorder with about 40\% of patients not responding to pharmacological treatment. Increased cellular loss in the hippocampus is linked to disease severity and pathological phenotypes such as heightened seizure propensity. While the hippocampus is the target of therapeutic interventions such as temporal lobe resection, the impact of the disease at the cellular level remains unclear in humans. Here we show that properties of hippocampal granule cells change with disease progression as measured in living, resected hippocampal tissue excised from epilepsy patients. We show that granule cells increase excitability and shorten response latency while also enlarging in cellular volume, surface area and spine density. Single-cell RNA sequencing combined with simulations ascribe the observed electrophysiological changes to gradual modification in three key ion channel conductances: BK, Cav2.2 and Kir2.1. In a bio-realistic computational network model, we show that the changes related to disease progression bring the circuit into a more excitable state. In turn, we observe that by reversing these changes in the three key conductances produces a less excitable, ``early disease-like'' state. These results provide mechanistic understanding of epilepsy in humans and will inform future therapies such as viral gene delivery to reverse the course of the disorder.},
langid = {english}
}
@techreport{cavarrettaModelingSynapticIntegration2023,
type = {Preprint},
title = {Modeling Synaptic Integration of Bursty and Beta Oscillatory Inputs in Ventromedial Motor Thalamic Neurons in Normal and Parkinsonian States},
author = {Cavarretta, Francesco and Jaeger, Dieter},
year = {2023},
month = apr,
institution = {{Neuroscience}},
doi = {10.1101/2023.04.14.536959},
urldate = {2023-05-24},
abstract = {Abstract The Ventromedial Motor Thalamus (VM) is implicated in multiple motor functions and occupies a central position in the cortico-basal ganglia-thalamocortical loop. It integrates glutamatergic inputs from motor cortex (MC) and motor-related subcortical areas, and it is a major recipient of inhibition from basal ganglia. Previous experiments in vitro showed that dopamine depletion enhances the excitability of thalamocortical cells (TC) in VM due to reduced M-type potassium currents. To understand how these excitability changes impact synaptic integration in vivo, we constructed biophysically detailed VM TC models fit to normal and dopamine-depleted conditions, using the NEURON simulator. These models allowed us to assess the influence of excitability changes with dopamine depletion on the integration of synaptic inputs expected in vivo. We found that VM TCs in the dopamine-depleted state showed increased firing rates with the same synaptic inputs. Synchronous bursting in inhibitory input from the substantia nigra pars reticulata (SNR), as observed in parkinsonian conditions, evoked a post-inhibitory firing rate increase with a longer duration in dopamine-depleted than control conditions, due to different M-type potassium channel densities. With beta oscillations in the inhibitory inputs from SNR and the excitatory inputs from drivers and modulators, we observed spike-phase locking in the activity of the models in normal and dopamine-depleted states, which relayed and amplified the oscillations of the inputs, suggesting that the increased beta oscillations observed in VM of parkinsonian animals are predominantly a consequence of changes in the presynaptic activity rather than changes in intrinsic properties. Significance Statement The Ventromedial Motor Thalamus is implicated in multiple motor functions. Experiments in vitro showed this area undergoes homeostatic changes following dopamine depletion (parkinsonian state). Here we studied the impact of these changes in vivo, using biophysically detailed modeling. We found that dopamine depletion increased firing rate in the ventromedial thalamocortical neurons and changed their responses to synchronous inhibitory inputs from substantia nigra reticulata. All thalamocortical neuron models relayed and amplified beta oscillations from substantia nigra reticulata and cortical/subcortical inputs, suggesting that increased beta oscillations observed in parkinsonian animals predominantly reflect changes in presynaptic activity.},
langid = {english}
}
@article{chindemiCalciumbasedPlasticityModel2022b,
title = {A Calcium-Based Plasticity Model for Predicting Long-Term Potentiation and Depression in the Neocortex},
author = {Chindemi, Giuseppe and Abdellah, Marwan and Amsalem, Oren and {Benavides-Piccione}, Ruth and Delattre, Vincent and Doron, Michael and Ecker, Andr{\'a}s and Jaquier, Aur{\'e}lien T. and King, James and Kumbhar, Pramod and Monney, Caitlin and Perin, Rodrigo and R{\"o}ssert, Christian and Tuncel, Anil M. and Van Geit, Werner and DeFelipe, Javier and Graupner, Michael and Segev, Idan and Markram, Henry and Muller, Eilif B.},
year = {2022},
month = jun,
journal = {Nature Communications},
volume = {13},
number = {1},
pages = {3038},
issn = {2041-1723},
doi = {10.1038/s41467-022-30214-w},
urldate = {2023-02-28},
abstract = {Abstract Pyramidal cells (PCs) form the backbone of the layered structure of the neocortex, and plasticity of their synapses is thought to underlie learning in the brain. However, such long-term synaptic changes have been experimentally characterized between only a few types of PCs, posing a significant barrier for studying neocortical learning mechanisms. Here we introduce a model of synaptic plasticity based on data-constrained postsynaptic calcium dynamics, and show in a neocortical microcircuit model that a single parameter set is sufficient to unify the available experimental findings on long-term potentiation (LTP) and long-term depression (LTD) of PC connections. In particular, we find that the diverse plasticity outcomes across the different PC types can be explained by cell-type-specific synaptic physiology, cell morphology and innervation patterns, without requiring type-specific plasticity. Generalizing the model to in vivo extracellular calcium concentrations, we predict qualitatively different plasticity dynamics from those observed in vitro. This work provides a first comprehensive null model for LTP/LTD between neocortical PC types in vivo, and an open framework for further developing models of cortical synaptic plasticity.},
langid = {english}
}
@inproceedings{damartDataDrivenBuilding2020,
title = {Data Driven Building of Realistic Neuron Model Using {{IBEA}} and {{CMA}} Evolution Strategies},
booktitle = {Proceedings of the 2020 {{Genetic}} and {{Evolutionary Computation Conference Companion}}},
author = {Damart, Tanguy and Van Geit, Werner and Markram, Henry},
year = {2020},
month = jul,
pages = {35--36},
publisher = {{ACM}},
address = {{Canc\'un Mexico}},
doi = {10.1145/3377929.3398161},
urldate = {2023-02-28},
isbn = {978-1-4503-7127-8},
langid = {english}
}
@inproceedings{doronDiscoveringUnexpectedLocal2019a,
title = {Discovering {{Unexpected Local Nonlinear Interactions}} in {{Scientific Black-box Models}}},
booktitle = {Proceedings of the 25th {{ACM SIGKDD International Conference}} on {{Knowledge Discovery}} \& {{Data Mining}}},
author = {Doron, Michael and Segev, Idan and Shahaf, Dafna},
year = {2019},
month = jul,
pages = {425--435},
publisher = {{ACM}},
address = {{Anchorage AK USA}},
doi = {10.1145/3292500.3330886},
urldate = {2023-02-28},
abstract = {Scientific computational models are crucial for analyzing and understanding complex real-life systems that are otherwise difficult for experimentation. However, the complex behavior and the vast inputoutput space of these models often make them opaque, slowing the discovery of novel phenomena. In this work, we present Hint (Hessian INTerestingness) \textendash{} a new algorithm that can automatically and systematically explore black-box models and highlight local nonlinear interactions in the input-output space of the model. This tool aims to facilitate the discovery of interesting model behaviors that are unknown to the researchers. Using this simple yet powerful tool, we were able to correctly rank all pairwise interactions in known benchmark models and do so faster and with greater accuracy than state-of-the-art methods. We further applied Hint to existing computational neuroscience models, and were able to reproduce important scientific discoveries that were published years after the creation of those models. Finally, we ran Hint on two real-world models (in neuroscience and earth science) and found new behaviors of the model that were of value to domain experts.},
isbn = {978-1-4503-6201-6},
langid = {english}
}
@article{eckerDataDrivenIntegration2020,
title = {Data-driven Integration of Hippocampal {{{\textsc{CA1}}}} Synaptic Physiology {\emph{in Silico}}},
shorttitle = {Data-driven Integration of Hippocampal},
author = {Ecker, Andr{\'a}s and Romani, Armando and S{\'a}ray, S{\'a}ra and K{\'a}li, Szabolcs and Migliore, Michele and Falck, Joanne and Lange, Sigrun and Mercer, Audrey and Thomson, Alex M. and Muller, Eilif and Reimann, Michael W. and Ramaswamy, Srikanth},
year = {2020},
month = nov,
journal = {Hippocampus},
volume = {30},
number = {11},
pages = {1129--1145},
issn = {1050-9631, 1098-1063},
doi = {10.1002/hipo.23220},
urldate = {2023-02-28},
abstract = {The anatomy and physiology of monosynaptic connections in rodent hippocampal CA1 have been extensively studied in recent decades. Yet, the resulting knowledge remains disparate and difficult to reconcile. Here, we present a data-driven approach to integrate the current state-of-the-art knowledge on the synaptic anatomy and physiology of rodent hippocampal CA1, including axo-dendritic innervation patterns, number of synapses per connection, quantal conductances, neurotransmitter release probability, and short-term plasticity into a single coherent resource. First, we undertook an extensive literature review of paired recordings of hippocampal neurons and compiled experimental data on their synaptic anatomy and physiology. The data collected in this manner is sparse and inhomogeneous due to the diversity of experimental techniques used by different groups, which necessitates the need for an integrative framework to unify these data. To this end, we extended a previously developed workflow for the neocortex to constrain a unifying in silico reconstruction of the synaptic physiology of CA1 connections. Our work identifies gaps in the existing knowledge and provides a complementary resource toward a more complete quantification of synaptic anatomy and physiology in the rodent hippocampal CA1 region.},
langid = {english}
}
@article{eckerHippocampalSharpWaveripples2022a,
title = {Hippocampal Sharp Wave-Ripples and the Associated Sequence Replay Emerge from Structured Synaptic Interactions in a Network Model of Area {{CA3}}},
author = {Ecker, Andr{\'a}s and Bagi, Bence and V{\'e}rtes, Eszter and {Steinbach-N{\'e}meth}, Orsolya and Karl{\'o}cai, M{\'a}ria R and Papp, Orsolya I and Mikl{\'o}s, Istv{\'a}n and H{\'a}jos, Norbert and Freund, Tam{\'a}s F and Guly{\'a}s, Attila I and K{\'a}li, Szabolcs},
year = {2022},
month = jan,
journal = {eLife},
volume = {11},
pages = {e71850},
issn = {2050-084X},
doi = {10.7554/eLife.71850},
urldate = {2023-02-28},
abstract = {Hippocampal place cells are activated sequentially as an animal explores its environment. These activity sequences are internally recreated (`replayed'), either in the same or reversed order, during bursts of activity (sharp wave-r\-ipples [SWRs]) that occur in sleep and awake rest. SWR-\- associated replay is thought to be critical for the creation and maintenance of long-\-term memory. In order to identify the cellular and network mechanisms of SWRs and replay, we constructed and simulated a data-\-driven model of area CA3 of the hippocampus. Our results show that the chain-\-like structure of recurrent excitatory interactions established during learning not only determines the content of replay, but is essential for the generation of the SWRs as well. We find that bidirectional replay requires the interplay of the experimentally confirmed, temporally symmetric plasticity rule, and cellular adaptation. Our model provides a unifying framework for diverse phenomena involving hippocampal plasticity, representations, and dynamics, and suggests that the structured neural codes induced by learning may have greater influence over cortical network states than previously appreciated.},
langid = {english}
}
@article{frostnylenReciprocalInteractionStriatal2021,
title = {Reciprocal Interaction between Striatal Cholinergic and Low-threshold Spiking Interneurons \textemdash{} {{A}} Computational Study},
author = {Frost Nyl{\'e}n, Johanna and Carannante, Ilaria and Grillner, Sten and Hellgren Kotaleski, Jeanette},
year = {2021},
month = apr,
journal = {European Journal of Neuroscience},
volume = {53},
number = {7},
pages = {2135--2148},
issn = {0953-816X, 1460-9568},
doi = {10.1111/ejn.14854},
urldate = {2022-06-07},
abstract = {The striatum is the main input stage of the basal ganglia receiving extrinsic input from cortex and thalamus. The striatal projection neurons (SPN) constitute 95\% of the neurons in the striatum in mice while the remaining 5\% are cholinergic and GABAergic interneurons. The cholinergic (ChIN) and low-threshold spiking interneurons (LTS) are spontaneously active and form a striatal subnetwork involved in salience detection and goal-directed learning. Activation of ChINs has been shown to inhibit LTS via muscarinic receptor type 4 (M4R) and LTS in turn can modulate ChINs via nitric oxide (NO) causing a prolonged depolarization. Thalamic input prefentially excites ChINs, whereas input from motor cortex favours LTS, but can also excite ChINs. This varying extrinsic input with intrinsic reciprocal, yet opposing, effects raises the possibility of a slow input-dependent modulatory subnetwork. Here, we simulate this subnetwork using multicompartmental neuron models that incorporate data regarding known ion channels and detailed morphological reconstructions. The modelled connections replicate the experimental data on muscarinic (M4R) and nitric oxide modulation onto LTS and ChIN, respectively, and capture their physiological interaction. Finally, we show that the cortical and thalamic inputs triggering the opposing modulation within the network induce periods of increased and decreased spiking activity in ChINs and LTS. This could provide different temporal windows for selective modulation by acetylcholine and nitric oxide, and the possibility of interaction with the wider striatal microcircuit.},
langid = {english}
}
@techreport{gerkinNeuronUnitPackageDatadriven2019a,
type = {Preprint},
title = {{{NeuronUnit}}: {{A}} Package for Data-Driven Validation of Neuron Models Using {{SciUnit}}},
shorttitle = {{{NeuronUnit}}},
author = {Gerkin, Richard C. and Birgiolas, Justas and Jarvis, Russell J. and Omar, Cyrus and Crook, Sharon M.},
year = {2019},
month = jun,
institution = {{Neuroscience}},
doi = {10.1101/665331},
urldate = {2023-02-28},
abstract = {Validating a quantitative scientific model requires comparing its predictions against many experimental observations, ideally from many labs, using transparent, robust, statistical comparisons. Unfortunately, in rapidly-growing fields like neuroscience, this is becoming increasingly untenable, even for the most conscientious scientists. Thus the merits and limitations of existing models, or whether a new model is an improvement on the state-of-the-art, is often unclear.},
langid = {english}
}
@article{goncalvesTrainingDeepNeural2020a,
title = {Training Deep Neural Density Estimators to Identify Mechanistic Models of Neural Dynamics},
author = {Gon{\c c}alves, Pedro J and Lueckmann, Jan-Matthis and Deistler, Michael and Nonnenmacher, Marcel and {\"O}cal, Kaan and Bassetto, Giacomo and Chintaluri, Chaitanya and Podlaski, William F and Haddad, Sara A and Vogels, Tim P and Greenberg, David S and Macke, Jakob H},
year = {2020},
month = sep,
journal = {eLife},
volume = {9},
pages = {e56261},
issn = {2050-084X},
doi = {10.7554/eLife.56261},
urldate = {2022-06-07},
abstract = {Mechanistic modeling in neuroscience aims to explain observed phenomena in terms of underlying causes. However, determining which model parameters agree with complex and stochastic neural data presents a significant challenge. We address this challenge with a machine learning tool which uses deep neural density estimators\textemdash trained using model simulations\textemdash to carry out Bayesian inference and retrieve the full space of parameters compatible with raw data or selected data features. Our method is scalable in parameters and data features and can rapidly analyze new data after initial training. We demonstrate the power and flexibility of our approach on receptive fields, ion channels, and Hodgkin\textendash Huxley models. We also characterize the space of circuit configurations giving rise to rhythmic activity in the crustacean stomatogastric ganglion, and use these results to derive hypotheses for underlying compensation mechanisms. Our approach will help close the gap between data-driven and theory-driven models of neural dynamics.},
langid = {english}
}
@article{guet-mccreightAgedependentIncreasedSag2023,
title = {Age-Dependent Increased Sag Amplitude in Human Pyramidal Neurons Dampens Baseline Cortical Activity},
author = {{Guet-McCreight}, Alexandre and Chameh, Homeira Moradi and Mahallati, Sara and Wishart, Margaret and Tripathy, Shreejoy J and Valiante, Taufik A and Hay, Etay},
year = {2023},
month = apr,
journal = {Cerebral Cortex},
volume = {33},
number = {8},
pages = {4360--4373},
issn = {1047-3211, 1460-2199},
doi = {10.1093/cercor/bhac348},
urldate = {2023-05-24},
abstract = {Abstract Aging involves various neurobiological changes, although their effect on brain function in humans remains poorly understood. The growing availability of human neuronal and circuit data provides opportunities for uncovering age-dependent changes of brain networks and for constraining models to predict consequences on brain activity. Here we found increased sag voltage amplitude in human middle temporal gyrus layer 5 pyramidal neurons from older subjects and captured this effect in biophysical models of younger and older pyramidal neurons. We used these models to simulate detailed layer 5 microcircuits and found lower baseline firing in older pyramidal neuron microcircuits, with minimal effect on response. We then validated the predicted reduced baseline firing using extracellular multielectrode recordings from human brain slices of different ages. Our results thus report changes in human pyramidal neuron input integration properties and provide fundamental insights into the neuronal mechanisms of altered cortical excitability and resting-state activity in human aging.},
langid = {english}
}
@techreport{guet-mccreightInsilicoTestingNew2023,
type = {Preprint},
title = {In-Silico Testing of New Pharmacology for Restoring Inhibition and Human Cortical Function in Depression},
author = {{Guet-McCreight}, Alexandre and Chameh, Homeira Moradi and Mazza, Frank and Prevot, Thomas D. and Valiante, Taufik A. and Sibille, Etienne and Hay, Etay},
year = {2023},
month = feb,
institution = {{Neuroscience}},
doi = {10.1101/2023.02.22.529541},
urldate = {2023-02-28},
abstract = {Reduced inhibition by somatostatin-expressing interneurons is associated with depression. Administration of positive allosteric modulators of {$\alpha$}5 subunit-containing GABAA receptor ({$\alpha$}5PAM) that selectively target this lost inhibition exhibit antidepressant and pro-cognitive effects in rodent models of chronic stress. However, the functional effects of {$\alpha$}5-PAM on the human brain in vivo are unknown, and currently cannot be assessed experimentally. We modeled the effects of {$\alpha$}5-PAM on tonic inhibition as measured in human neurons, and tested in silico {$\alpha$}5-PAM effects on detailed models of human cortical microcircuits in health and depression. We found that {$\alpha$}5PAM effectively recovered impaired cortical processing as quantified by stimulus detection metrics, and also recovered the power spectral density profile of the microcircuit EEG signals. We performed an {$\alpha$}5-PAM dose response and identified simulated EEG biomarkers. Our results serve to de-risk and facilitate {$\alpha$}5-PAM translation and provide biomarkers in non-invasive brain signals for monitoring target engagement and drug efficacy.},
langid = {english}
}
@article{hjorthPredictingSynapticConnectivity2021,
title = {Predicting {{Synaptic Connectivity}} for {{Large-Scale Microcircuit Simulations Using Snudda}}},
author = {Hjorth, J. J. Johannes and Hellgren Kotaleski, Jeanette and Kozlov, Alexander},
year = {2021},
month = oct,
journal = {Neuroinformatics},
volume = {19},
number = {4},
pages = {685--701},
issn = {1539-2791, 1559-0089},
doi = {10.1007/s12021-021-09531-w},
urldate = {2022-06-07},
abstract = {Simulation of large-scale networks of neurons is an important approach to understanding and interpreting experimental data from healthy and diseased brains. Owing to the rapid development of simulation software and the accumulation of quantitative data of different neuronal types, it is possible to predict both computational and dynamical properties of local microcircuits in a `bottomup' manner. Simulated data from these models can be compared with experiments and `top-down' modelling approaches, successively bridging the scales. Here we describe an open source pipeline, using the software Snudda, for predicting microcircuit connectivity and for setting up simulations using the NEURON simulation environment in a reproducible way. We also illustrate how to further `curate' data on single neuron morphologies acquired from public databases. This model building pipeline was used to set up a first version of a full-scale cellular level model of mouse dorsal striatum. Model components from that work are here used to illustrate the different steps that are needed when modelling subcortical nuclei, such as the basal ganglia.},
langid = {english}
}
@article{huntStrongReliableSynaptic2022a,
title = {Strong and Reliable Synaptic Communication between Pyramidal Neurons in Adult Human Cerebral Cortex},
author = {Hunt, Sarah and Leibner, Yoni and Mertens, Eline J and {Barros-Zulaica}, Natal{\'i} and Kanari, Lida and Heistek, Tim S and Karnani, Mahesh M and Aardse, Romy and Wilbers, Ren{\'e} and Heyer, Djai B and Goriounova, Natalia A and Verhoog, Matthijs B and {Testa-Silva}, Guilherme and Obermayer, Joshua and Versluis, Tamara and {Benavides-Piccione}, Ruth and {de Witt-Hamer}, Philip and Idema, Sander and Noske, David P and Baayen, Johannes C and Lein, Ed S and DeFelipe, Javier and Markram, Henry and Mansvelder, Huibert D and Sch{\"u}rmann, Felix and Segev, Idan and {de Kock}, Christiaan P J},
year = {2022},
month = jul,
journal = {Cerebral Cortex},
pages = {bhac246},
issn = {1047-3211, 1460-2199},
doi = {10.1093/cercor/bhac246},
urldate = {2023-02-28},
abstract = {Abstract Synaptic transmission constitutes the primary mode of communication between neurons. It is extensively studied in rodent but not human neocortex. We characterized synaptic transmission between pyramidal neurons in layers 2 and 3 using neurosurgically resected human middle temporal gyrus (MTG, Brodmann area 21), which is part of the distributed language circuitry. We find that local connectivity is comparable with mouse layer 2/3 connections in the anatomical homologue (temporal association area), but synaptic connections in human are 3-fold stronger and more reliable (0\% vs 25\% failure rates, respectively). We developed a theoretical approach to quantify properties of spinous synapses showing that synaptic conductance and voltage change in human dendritic spines are 3\textendash 4-folds larger compared with mouse, leading to significant NMDA receptor activation in human unitary connections. This model prediction was validated experimentally by showing that NMDA receptor activation increases the amplitude and prolongs decay of unitary excitatory postsynaptic potentials in human but not in mouse connections. Since NMDA-dependent recurrent excitation facilitates persistent activity (supporting working memory), our data uncovers cortical microcircuit properties in human that may contribute to language processing in MTG.},
langid = {english}
}
@article{iavaroneExperimentallyconstrainedBiophysicalModels2019a,
title = {Experimentally-Constrained Biophysical Models of Tonic and Burst Firing Modes in Thalamocortical Neurons},
author = {Iavarone, Elisabetta and Yi, Jane and Shi, Ying and Zandt, Bas-Jan and O'Reilly, Christian and Van Geit, Werner and R{\"o}ssert, Christian and Markram, Henry and Hill, Sean L.},
editor = {Lytton, William W.},
year = {2019},
month = may,
journal = {PLOS Computational Biology},
volume = {15},
number = {5},
pages = {e1006753},
issn = {1553-7358},
doi = {10.1371/journal.pcbi.1006753},
urldate = {2023-02-28},
langid = {english}
}
@techreport{iavaroneThalamicControlSensory2022,
type = {Preprint},
title = {Thalamic Control of Sensory Enhancement and Sleep Spindle Properties in a Biophysical Model of Thalamoreticular Microcircuitry},
author = {Iavarone, Elisabetta and Simko, Jane and Shi, Ying and Bertschy, Marine and {Garc{\'i}a-Amado}, Mar{\'i}a and Litvak, Polina and Kaufmann, Anna-Kristin and O'Reilly, Christian and Amsalem, Oren and Abdellah, Marwan and Chevtchenko, Grigori and Coste, Beno{\^i}t and Courcol, Jean-Denis and Ecker, Andr{\'a}s and Favreau, Cyrille and Fleury, Adrien Christian and Geit, Werner Van and Gevaert, Michael and Guerrero, Nadir Rom{\'a}n and Herttuainen, Joni and Ivaska, Genrich and Kerrien, Samuel and King, James G. and Kumbhar, Pramod and Lurie, Patrycja and Magkanaris, Ioannis and Muddapu, Vignayanandam Ravindernath and Nair, Jayakrishnan and Pereira, Fernando L. and Perin, Rodrigo and Petitjean, Fabien and Ranjan, Rajnish and Reimann, Michael and Soltuzu, Liviu and Sy, Mohameth Fran{\c c}ois and Tuncel, M. An{\i}l and Ulbrich, Alexander and Wolf, Matthias and Clasc{\'a}, Francisco and Markram, Henry and Hill, Sean L.},
year = {2022},
month = mar,
institution = {{Neuroscience}},
doi = {10.1101/2022.02.28.482273},
urldate = {2022-06-07},
abstract = {Thalamoreticular circuitry is known to play a key role in attention, cognition and the generation of sleep spindles, and is implicated in numerous brain disorders, but the cellular and synaptic mechanisms remain intractable. Therefore, we developed the first detailed computational model of mouse thalamus and thalamic reticular nucleus microcircuitry that captures morphological and biophysical properties of \textasciitilde 14,000 neurons connected via \textasciitilde 6M synapses, and recreates biological synaptic and gap junction connectivity. Simulations recapitulate multiple independent network-level experimental findings across different brain states, providing a novel unifying cellular and synaptic account of spontaneous and evoked activity in both wakefulness and sleep. Furthermore, we found that: 1.) inhibitory rebound produces frequency-selective enhancement of thalamic responses during wakefulness, in addition to its role in spindle generation; 2.) thalamic interactions generate the characteristic waxing and waning of spindle oscillations; and 3.) changes in thalamic excitability (e.g. due to neuromodulation) control spindle frequency and occurrence. The model is openly available and provides a new tool to interpret spindle oscillations and test hypotheses of thalamoreticular circuit function and dysfunction across different network states in health and disease.},
langid = {english}
}
@techreport{isbisterModelingSimulationNeocortical2023,
type = {Preprint},
title = {Modeling and {{Simulation}} of {{Neocortical Micro-}} and {{Mesocircuitry}}. {{Part II}}: {{Physiology}} and {{Experimentation}}},
shorttitle = {Modeling and {{Simulation}} of {{Neocortical Micro-}} and {{Mesocircuitry}}. {{Part II}}},
author = {Isbister, James B and Ecker, Andr{\'a}s and Pokorny, Christoph and {Bola{\~n}os-Puchet}, Sirio and Egas Santander, Daniela and Arnaudon, Alexis and Awile, Omar and {Barros-Zulaica}, Natali and Blanco Alonso, Jorge and Boci, Elvis and Chindemi, Giuseppe and Courcol, Jean-Denis and Damart, Tanguy and Delemontex, Thomas and Dietz, Alexander and Ficarelli, Gianluca and Gevaert, Mike and Herttuainen, Joni and Ivaska, Genrich and Ji, Weina and Keller, Daniel and King, James and Kumbhar, Pramod and Lapere, Samuel and Litvak, Polina and Mandge, Darshan and Muller, Eilif B. and Pereira, Fernando and Planas, Judit and Ranjan, Rajnish and Reva, Maria and Romani, Armando and R{\"o}ssert, Christian and Sch{\"u}rmann, Felix and Sood, Vishal and Teska, Aleksandra and Tuncel, Anil and Van Geit, Werner and Wolf, Matthias and Markram, Henry and Ramaswamy, Srikanth and Reimann, Michael W.},
year = {2023},
month = may,
institution = {{Neuroscience}},
doi = {10.1101/2023.05.17.541168},
urldate = {2023-05-24},
abstract = {In recent years, large-scale computational models of the cortex have emerged as a powerful way to study the multi-scale mechanisms of neural processing. However, due to computational costs and difficulty of parameterization, detailed biophysical reconstructions have so far been restricted to small volumes of tissue, where the study of macro- and meso-scale interactions that are central to cortical function is not possible. We describe here, and in a companion paper, an approach to address the scaling challenges and provide a model of multiple interacting cortical regions at a subcellular level of detail. The model consists of 4.2 million morphologically detailed neurons in 8 sub-regions and connected with 13.2 billion synapses through local and long-range connectivity. Its anatomical aspects are described in the companion paper; here, we introduce physiological models of neuronal activity and synaptic transmission that integrate a large number of literature sources and were built using previously published algorithms. Biological neuronal diversity was captured in 208 morpho-electrical neuron types, five types of synaptic short-term dynamics, and pathway-specificity of synaptic parameters. A representation of synaptic input from cortical regions not present in the model was added and efficiently calibrated to reference firing rates. The model exhibits a spectrum of dynamical states differing in the degree to which they are internally versus externally driven. We characterized which parts of the spectrum are compatible with available experimental data on layer-specific delays and amplitudes of responses to simple stimuli, and found an in vivo-like regime at the edge of a transition from asynchronous to synchronous spontaneous activity. We developed a rich set of simulation tools to recreate a diverse set of laboratory experiments in silico, providing further validation and demonstrating the utility of the model in a variety of paradigms. Finally, we found that the large spatial scale of the model, that incorporates multiple cortical regions, led to the emergence of multiple independent computational units interacting through long-range synaptic pathways. The model provides a framework for the continued integration of experimental findings, for challenging hypotheses and making testable predictions, and provides a foundation for further simulation-based studies of cortical processing and learning.},
langid = {english}
}
@article{kalmbachHChannelsContributeDivergent2018c,
title = {H-{{Channels Contribute}} to {{Divergent Intrinsic Membrane Properties}} of {{Supragranular Pyramidal Neurons}} in {{Human}} versus {{Mouse Cerebral Cortex}}},
author = {Kalmbach, Brian E. and Buchin, Anatoly and Long, Brian and Close, Jennie and Nandi, Anirban and Miller, Jeremy A. and Bakken, Trygve E. and Hodge, Rebecca D. and Chong, Peter and {de Frates}, Rebecca and Dai, Kael and Maltzer, Zoe and Nicovich, Philip R. and Keene, C. Dirk and Silbergeld, Daniel L. and Gwinn, Ryder P. and Cobbs, Charles and Ko, Andrew L. and Ojemann, Jeffrey G. and Koch, Christof and Anastassiou, Costas A. and Lein, Ed S. and Ting, Jonathan T.},
year = {2018},
month = dec,
journal = {Neuron},
volume = {100},
number = {5},
pages = {1194-1208.e5},
issn = {08966273},
doi = {10.1016/j.neuron.2018.10.012},
urldate = {2023-02-28},
abstract = {Gene expression studies suggest that differential ion channel expression contributes to differences in rodent versus human neuronal physiology. We tested whether h-channels more prominently contribute to the physiological properties of human compared to mouse supragranular pyramidal neurons. Singlecell/nucleus RNA sequencing revealed ubiquitous HCN1-subunit expression in excitatory neurons in human, but not mouse, supragranular layers. Using patch-clamp recordings, we found stronger h-channel-related membrane properties in supragranular pyramidal neurons in human temporal cortex, compared to mouse supragranular pyramidal neurons in temporal association area. The magnitude of these differences depended upon cortical depth and was largest in pyramidal neurons in deep L3. Additionally, pharmacologically blocking h-channels produced a larger change in membrane properties in human compared to mouse neurons. Finally, using biophysical modeling, we provide evidence that h-channels promote the transfer of theta frequencies from dendrite-to-soma in human L3 pyramidal neurons. Thus, h-channels contribute to between-species differences in a fundamental neuronal property.},
langid = {english}
}
@article{laddScalingBenchmarkingEvolutionary2022,
title = {Scaling and {{Benchmarking}} an {{Evolutionary Algorithm}} for {{Constructing Biophysical Neuronal Models}}},
author = {Ladd, Alexander and Kim, Kyung Geun and Balewski, Jan and Bouchard, Kristofer and {Ben-Shalom}, Roy},
year = {2022},
month = jun,
journal = {Frontiers in Neuroinformatics},
volume = {16},
pages = {882552},
issn = {1662-5196},
doi = {10.3389/fninf.2022.882552},
urldate = {2023-02-28},
abstract = {Single neuron models are fundamental for computational modeling of the brain's neuronal networks, and understanding how ion channel dynamics mediate neural function. A challenge in defining such models is determining biophysically realistic channel distributions. Here, we present an efficient, highly parallel evolutionary algorithm for developing such models, named NeuroGPU-EA. NeuroGPU-EA uses CPUs and GPUs concurrently to simulate and evaluate neuron membrane potentials with respect to multiple stimuli. We demonstrate a logarithmic cost for scaling the stimuli used in the fitting procedure. NeuroGPU-EA outperforms the typically used CPU based evolutionary algorithm by a factor of 10 on a series of scaling benchmarks. We report observed performance bottlenecks and propose mitigation strategies. Finally, we also discuss the potential of this method for efficient simulation and evaluation of electrophysiological waveforms.},
langid = {english}
}
@article{linaroCellTypespecificMechanisms2022a,
title = {Cell Type-Specific Mechanisms of Information Transfer in Data-Driven Biophysical Models of Hippocampal {{CA3}} Principal Neurons},
author = {Linaro, Daniele and Levy, Matthew J. and Hunt, David L.},
editor = {Migliore, Michele},
year = {2022},
month = apr,
journal = {PLOS Computational Biology},
volume = {18},
number = {4},
pages = {e1010071},
issn = {1553-7358},
doi = {10.1371/journal.pcbi.1010071},
urldate = {2023-02-28},
abstract = {The transformation of synaptic input into action potential output is a fundamental single-cell computation resulting from the complex interaction of distinct cellular morphology and the unique expression profile of ion channels that define the cellular phenotype. Experimental studies aimed at uncovering the mechanisms of the transfer function have led to important insights, yet are limited in scope by technical feasibility, making biophysical simulations an attractive complementary approach to push the boundaries in our understanding of cellular computation. Here we take a data-driven approach by utilizing high-resolution morphological reconstructions and patch-clamp electrophysiology data together with a multi-objective optimization algorithm to build two populations of biophysically detailed models of murine hippocampal CA3 pyramidal neurons based on the two principal cell types that comprise this region. We evaluated the performance of these models and find that our approach quantitatively matches the cell type-specific firing phenotypes and recapitulate the intrinsic population-level variability in the data. Moreover, we confirm that the conductance values found by the optimization algorithm are consistent with differentially expressed ion channel genes in single-cell transcriptomic data for the two cell types. We then use these models to investigate the cell type-specific biophysical properties involved in the generation of complex-spiking output driven by synaptic input through an information-theoretic treatment of their respective transfer functions. Our simulations identify a host of cell type-specific biophysical mechanisms that define the morpho-functional phenotype to shape the cellular transfer function and place these findings in the context of a role for bursting in CA3 recurrent network synchronization dynamics.},
langid = {english}
}
@inproceedings{linaroModellingEffectsEarly2020a,
title = {Modelling the {{Effects}} of {{Early Exposure}} to {{Alcohol}} on the {{Excitability}} of {{Cortical Neurons}}},
booktitle = {2020 {{IEEE International Symposium}} on {{Circuits}} and {{Systems}} ({{ISCAS}})},
author = {Linaro, Daniele and Bizzarri, Federico and Brambilla, Angelo and Granato, Alberto and Giugliano, Michele},
year = {2020},
month = oct,
pages = {1--5},
publisher = {{IEEE}},
address = {{Seville, Spain}},
doi = {10.1109/ISCAS45731.2020.9180633},
urldate = {2023-02-28},
abstract = {In recent years, a novel approach based on multiobjective optimization has been developed to automatically tune biophysically realistic, multi-compartmental neuron models starting from electrophysiological recordings. Here, we apply this methodology to the optimization of model neurons capable of reproducing the reduced excitability observed in experiments carried out in cortical pyramidal cells in a rodent model of fetal alcohol spectrum disorder. We find that both control and ethanol-exposed model cells present an excellent match with the experiments in terms of membrane voltage dynamics, with the latter group displaying a small but significant rightward shift of their current-frequency relationship. We identify a possible interplay between model parameters and cellular morphology and suggest future improvements to better capture the features of dendritic voltage dynamics.},
isbn = {978-1-72813-320-1},
langid = {english}
}
@article{martimengualEfficientLowPassDendroSomatic2020a,
title = {Efficient {{Low-Pass Dendro-Somatic Coupling}} in the {{Apical Dendrite}} of {{Layer}} 5 {{Pyramidal Neurons}} in the {{Anterior Cingulate Cortex}}},
author = {Marti Mengual, Ulisses and Wybo, Willem A.M. and Spierenburg, Lotte J.E. and Santello, Mirko and Senn, Walter and Nevian, Thomas},
year = {2020},
month = nov,
journal = {The Journal of Neuroscience},
volume = {40},
number = {46},
pages = {8799--8815},
issn = {0270-6474, 1529-2401},
doi = {10.1523/JNEUROSCI.3028-19.2020},
urldate = {2023-02-28},
abstract = {Signal propagation in the dendrites of many neurons, including cortical pyramidal neurons in sensory cortex, is characterized by strong attenuation toward the soma. In contrast, using dual whole-cell recordings from the apical dendrite and soma of layer 5 (L5) pyramidal neurons in the anterior cingulate cortex (ACC) of adult male mice we found good coupling, particularly of slow subthreshold potentials like NMDA spikes or trains of EPSPs from dendrite to soma. Only the fastest EPSPs in the ACC were reduced to a similar degree as in primary somatosensory cortex, revealing differential low-pass filtering capabilities. Furthermore, L5 pyramidal neurons in the ACC did not exhibit dendritic Ca 2+ spikes as prominently found in the apical dendrite of S1 (somatosensory cortex) pyramidal neurons. Fitting the experimental data to a NEURON model revealed that the specific distribution of I leak , I ir , I m , and I h was sufficient to explain the electrotonic dendritic structure causing a leaky distal dendritic compartment with correspondingly low input resistance and a compact perisomatic region, resulting in a decoupling of distal tuft branches from each other while at the same time efficiently connecting them to the soma. Our results give a biophysically plausible explanation of how a class of prefrontal cortical pyramidal neurons achieve efficient integration of subthreshold distal synaptic inputs compared with the same cell type in sensory cortices. SIGNIFICANCE STATEMENT Understanding cortical computation requires the understanding of its fundamental computational subunits. Layer 5 pyramidal neurons are the main output neurons of the cortex, integrating synaptic inputs across different cortical layers. Their elaborate dendritic tree receives, propagates, and transforms synaptic inputs into action potential output. We found good coupling of slow subthreshold potentials like NMDA spikes or trains of EPSPs from the distal apical dendrite to the soma in pyramidal neurons in the ACC, which was significantly better compared with S1. This suggests that frontal pyramidal neurons use a different integration scheme compared with the same cell type in somatosensory cortex, which has important implications for our understanding of information processing across different parts of the neocortex.},
langid = {english}
}
@article{masoliCerebellarGolgiCell2020a,
title = {Cerebellar {{Golgi}} Cell Models Predict Dendritic Processing and Mechanisms of Synaptic Plasticity},
author = {Masoli, Stefano and Ottaviani, Alessandra and Casali, Stefano and D'Angelo, Egidio},
editor = {Cuntz, Hermann},
year = {2020},
month = dec,
journal = {PLOS Computational Biology},
volume = {16},
number = {12},
pages = {e1007937},
issn = {1553-7358},
doi = {10.1371/journal.pcbi.1007937},
urldate = {2023-02-28},
abstract = {The Golgi cells are the main inhibitory interneurons of the cerebellar granular layer. Although recent works have highlighted the complexity of their dendritic organization and synaptic inputs, the mechanisms through which these neurons integrate complex input patterns remained unknown. Here we have used 8 detailed morphological reconstructions to develop multicompartmental models of Golgi cells, in which Na, Ca, and K channels were distributed along dendrites, soma, axonal initial segment and axon. The models faithfully reproduced a rich pattern of electrophysiological and pharmacological properties and predicted the operating mechanisms of these neurons. Basal dendrites turned out to be more tightly electrically coupled to the axon initial segment than apical dendrites. During synaptic transmission, parallel fibers caused slow Ca-dependent depolarizations in apical dendrites that boosted the axon initial segment encoder and Na-spike backpropagation into basal dendrites, while inhibitory synapses effectively shunted backpropagating currents. This oriented dendritic processing set up a coincidence detector controlling voltage-dependent NMDA receptor unblock in basal dendrites, which, by regulating local calcium influx, may provide the basis for spike-timing dependent plasticity anticipated by theory.},
langid = {english}
}
@techreport{masoliHumanOutperformMouse2023,
type = {Preprint},
title = {Human Outperform Mouse {{Purkinje}} Cells in Dendritic Complexity and Computational Capacity},
author = {Masoli, Stefano and {Sanchez-Ponce}, Diana and Vrieler, Nora and {Abu-Haya}, Karin and Lerner, Vitaly and Shahar, Tal and Nedelescu, Hermina and Rizza, Martina Francesca and {Benavides-Piccione}, Ruth and DeFelipe, Javier and Yarom, Yosef and Munoz, Alberto and D'Angelo, Egidio},
year = {2023},
month = mar,
institution = {{Neuroscience}},
doi = {10.1101/2023.03.08.531672},
urldate = {2023-03-14},
abstract = {Purkinje cells (PC) of the cerebellum are amongst the largest neurons of the brain and have been extensively investigated in rodents. However, their morphological and physiological properties in humans are still poorly understood. Here, we have taken advantage of high-resolution morphological reconstructions and of unique electrophysiological recordings of human PCs ex vivo to generate computational models and estimate computational capacity. An inter-species comparison showed that human PCs had similar fractal structure but were bigger than mouse PCs. Consequently, given a similar spine density (2/micrometer), human PCs hosted about 5 times more dendritic spines. Moreover, human had higher dendritic complexity than mouse PCs and usually emitted 2-3 main dendritic trunks instead than 1. Intrinsic electroresponsiveness was similar in the two species but model simulations revealed that the dendrites generated \textasciitilde 6.5 times (n=51 vs. n=8) more combinations of independent input patterns in human than mouse PCs leading to an exponential 2n increase in Shannon information. Thus, while during evolution human PCs maintained similar patterns of spike discharge as in rodents, they developed more complex dendrites enhancing computational capacity up to the limit of 10 billion times.},
langid = {english}
}
@article{masoliParameterTuningDifferentiates2020a,
title = {Parameter Tuning Differentiates Granule Cell Subtypes Enriching Transmission Properties at the Cerebellum Input Stage},
author = {Masoli, Stefano and Tognolina, Marialuisa and Laforenza, Umberto and Moccia, Francesco and D'Angelo, Egidio},
year = {2020},
month = may,
journal = {Communications Biology},
volume = {3},
number = {1},
pages = {222},
issn = {2399-3642},
doi = {10.1038/s42003-020-0953-x},
urldate = {2023-02-28},
abstract = {Abstract The cerebellar granule cells (GrCs) are classically described as a homogeneous neuronal population discharging regularly without adaptation. We show that GrCs in fact generate diverse response patterns to current injection and synaptic activation, ranging from adaptation to acceleration of firing. Adaptation was predicted by parameter optimization in detailed computational models based on available knowledge on GrC ionic channels. The models also predicted that acceleration required additional mechanisms. We found that yet unrecognized TRPM4 currents specifically accounted for firing acceleration and that adapting GrCs outperformed accelerating GrCs in transmitting high-frequency mossy fiber (MF) bursts over a background discharge. This implied that GrC subtypes identified by their electroresponsiveness corresponded to specific neurotransmitter release probability values. Simulations showed that fine-tuning of pre- and post-synaptic parameters generated effective MF-GrC transmission channels, which could enrich the processing of input spike patterns and enhance spatio-temporal recoding at the cerebellar input stage.},
langid = {english}
}
@article{masoliSingleNeuronOptimization2017a,
title = {Single {{Neuron Optimization}} as a {{Basis}} for {{Accurate Biophysical Modeling}}: {{The Case}} of {{Cerebellar Granule Cells}}},
shorttitle = {Single {{Neuron Optimization}} as a {{Basis}} for {{Accurate Biophysical Modeling}}},
author = {Masoli, Stefano and Rizza, Martina F. and Sgritta, Martina and Van Geit, Werner and Sch{\"u}rmann, Felix and D'Angelo, Egidio},
year = {2017},
month = mar,
journal = {Frontiers in Cellular Neuroscience},
volume = {11},
issn = {1662-5102},
doi = {10.3389/fncel.2017.00071},
urldate = {2022-06-07},
abstract = {In realistic neuronal modeling, once the ionic channel complement has been defined, the maximum ionic conductance (Gi-max) values need to be tuned in order to match the firing pattern revealed by electrophysiological recordings. Recently, selection/mutation genetic algorithms have been proposed to efficiently and automatically tune these parameters. Nonetheless, since similar firing patterns can be achieved through different combinations of Gi-max values, it is not clear how well these algorithms approximate the corresponding properties of real cells. Here we have evaluated the issue by exploiting a unique opportunity offered by the cerebellar granule cell (GrC), which is electrotonically compact and has therefore allowed the direct experimental measurement of ionic currents. Previous models were constructed using empirical tuning of Gi-max values to match the original data set. Here, by using repetitive discharge patterns as a template, the optimization procedure yielded models that closely approximated the experimental Gi-max values. These models, in addition to repetitive firing, captured additional features, including inward rectification, near-threshold oscillations, and resonance, which were not used as features. Thus, parameter optimization using genetic algorithms provided an efficient modeling strategy for reconstructing the biophysical properties of neurons and for the subsequent reconstruction of large-scale neuronal network models.},
langid = {english}
}
@techreport{michielsElectrophysiologyPredictionSingle2020a,
type = {Preprint},
title = {Electrophysiology Prediction of Single Neurons Based on Their Morphology},
author = {Michiels, Mario},
year = {2020},
month = feb,
institution = {{Neuroscience}},
doi = {10.1101/2020.02.04.933697},
urldate = {2023-02-28},
abstract = {Electrophysiology data acquisition of single neurons represents a key factor for the understanding of neuronal dynamics. However, the traditional method to acquire this data is through patch-clamp technology, which presents serious scalability flaws due to its slowness and complexity to record at fine-grained spatial precision (dendrites and axon).},
langid = {english}
}
@article{migliorePhysiologicalVariabilityChannel2018a,
title = {The Physiological Variability of Channel Density in Hippocampal {{CA1}} Pyramidal Cells and Interneurons Explored Using a Unified Data-Driven Modeling Workflow},
author = {Migliore, Rosanna and Lupascu, Carmen A. and Bologna, Luca L. and Romani, Armando and Courcol, Jean-Denis and Antonel, Stefano and Van Geit, Werner A. H. and Thomson, Alex M. and Mercer, Audrey and Lange, Sigrun and Falck, Joanne and R{\"o}ssert, Christian A. and Shi, Ying and Hagens, Olivier and Pezzoli, Maurizio and Freund, Tamas F. and Kali, Szabolcs and Muller, Eilif B. and Sch{\"u}rmann, Felix and Markram, Henry and Migliore, Michele},
editor = {Lytton, William W},
year = {2018},
month = sep,
journal = {PLOS Computational Biology},
volume = {14},
number = {9},
pages = {e1006423},
issn = {1553-7358},
doi = {10.1371/journal.pcbi.1006423},
urldate = {2022-06-07},
abstract = {Every neuron is part of a network, exerting its function by transforming multiple spatiotemporal synaptic input patterns into a single spiking output. This function is specified by the particular shape and passive electrical properties of the neuronal membrane, and the composition and spatial distribution of ion channels across its processes. For a variety of physiological or pathological reasons, the intrinsic input/output function may change during a neuron's lifetime. This process results in high variability in the peak specific conductance of ion channels in individual neurons. The mechanisms responsible for this variability are not well understood, although there are clear indications from experiments and modeling that degeneracy and correlation among multiple channels may be involved. Here, we studied this issue in biophysical models of hippocampal CA1 pyramidal neurons and interneurons. Using a unified data-driven simulation workflow and starting from a set of experimental recordings and morphological reconstructions obtained from rats, we built and analyzed several ensembles of morphologically and biophysically accurate single cell models with intrinsic electrophysiological properties consistent with experimental findings. The results suggest that the set of conductances expressed in any given hippocampal neuron may be considered as belonging to two groups: one subset is responsible for the major characteristics of the firing behavior in each population and the other is responsible for a robust degeneracy. Analysis of the model neurons suggests several experimentally testable predictions related to the combination and relative proportion of the different conductances that should be expressed on the membrane of different types of neurons for them to fulfill their role in the hippocampus circuitry.},
langid = {english}
}
@inproceedings{mohacsiUnifiedFrameworkApplication2020a,
title = {A Unified Framework for the Application and Evaluation of Different Methods for Neural Parameter Optimization},
booktitle = {2020 {{International Joint Conference}} on {{Neural Networks}} ({{IJCNN}})},
author = {Mohacsi, Mate and Torok, Mark Patrik and Saray, Sara and Kali, Szabolcs},
year = {2020},
month = jul,
pages = {1--7},
publisher = {{IEEE}},
address = {{Glasgow, United Kingdom}},
doi = {10.1109/IJCNN48605.2020.9206692},
urldate = {2023-02-28},
abstract = {Automated parameter search has become a standard method in the modeling of neural systems. These studies could potentially take advantage of recent developments in nonlinear optimization, and the availability of software packages containing high-quality implementations of algorithms that proved useful in other domains. However, a systematic comparison of the available algorithms for problems that are typical in neuroscience has not been performed.},
isbn = {978-1-72816-926-2},
langid = {english}
}
@article{mosherCellularClassesHuman2020a,
title = {Cellular {{Classes}} in the {{Human Brain Revealed In Vivo}} by {{Heartbeat-Related Modulation}} of the {{Extracellular Action Potential Waveform}}},
author = {Mosher, Clayton P. and Wei, Yina and Kami{\'n}ski, Jan and Nandi, Anirban and Mamelak, Adam N. and Anastassiou, Costas A. and Rutishauser, Ueli},
year = {2020},
month = mar,
journal = {Cell Reports},
volume = {30},
number = {10},
pages = {3536-3551.e6},
issn = {22111247},
doi = {10.1016/j.celrep.2020.02.027},
urldate = {2023-02-28},
abstract = {Determining cell types is critical for understanding neural circuits but remains elusive in the living human brain. Current approaches discriminate units into putative cell classes using features of the extracellular action potential (EAP); in absence of ground truth data, this remains a problematic procedure. We find that EAPs in deep structures of the brain exhibit robust and systematic variability during the cardiac cycle. These cardiac-related features refine neural classification. We use these features to link bio-realistic models generated from in vitro human wholecell recordings of morphologically classified neurons to in vivo recordings. We differentiate aspiny inhibitory and spiny excitatory human hippocampal neurons and, in a second stage, demonstrate that cardiac-motion features reveal two types of spiny neurons with distinct intrinsic electrophysiological properties and phase-locking characteristics to endogenous oscillations. This multi-modal approach markedly improves cell classification in humans, offers interpretable cell classes, and is applicable to other brain areas and species.},
langid = {english}
}
@article{octeauTransientConsequentialIncreases2019a,
title = {Transient, {{Consequential Increases}} in {{Extracellular Potassium Ions Accompany Channelrhodopsin2 Excitation}}},
author = {Octeau, J. Christopher and Gangwani, Mohitkumar R. and Allam, Sushmita L. and Tran, Duy and Huang, Shuhan and {Hoang-Trong}, Tuan M. and Golshani, Peyman and Rumbell, Timothy H. and Kozloski, James R. and Khakh, Baljit S.},
year = {2019},
month = may,
journal = {Cell Reports},
volume = {27},
number = {8},
pages = {2249-2261.e7},
issn = {22111247},
doi = {10.1016/j.celrep.2019.04.078},
urldate = {2022-06-07},
abstract = {Channelrhodopsin2 (ChR2) optogenetic excitation is widely used to study neurons, astrocytes, and circuits. Using complementary approaches in situ and in vivo, we found that ChR2 stimulation leads to significant transient elevation of extracellular potassium ions by \$5 mM. Such elevations were detected in ChR2-expressing mice, following local in vivo expression of ChR2(H134R) with adeno-associated viruses (AAVs), in different brain areas and when ChR2 was expressed in neurons or astrocytes. In particular, ChR2-mediated excitation of striatal astrocytes was sufficient to increase medium spiny neuron (MSN) excitability and immediate early gene expression. The effects on MSN excitability were recapitulated in silico with a computational MSN model and detected in vivo as increased action potential firing in awake, behaving mice. We show that transient, physiologically consequential increases in extracellular potassium ions accompany ChR2 optogenetic excitation. This coincidental effect may be important to consider during astrocyte studies employing ChR2 to interrogate neural circuits and animal behavior.},
langid = {english}
}
@techreport{revaUniversalWorkflowCreation2022,
type = {Preprint},
title = {A Universal Workflow for Creation, Validation and Generalization of Detailed Neuronal Models},
author = {Reva, Maria and R{\"o}ssert, Christian and Arnaudon, Alexis and Damart, Tanguy and Mandge, Darshan and Tuncel, An{\i}l and Ramaswamy, Srikanth and Markram, Henry and Van Geit, Werner},
year = {2022},
month = dec,
institution = {{Neuroscience}},
doi = {10.1101/2022.12.13.520234},
urldate = {2023-02-28},
abstract = {Detailed single neuron modeling is widely used to study neuronal functions. While cellular and functional diversity across the mammalian cortex is vast, most of the available computational tools are dedicated to the reproduction of a small set of specific features characteristic of a single neuron. Here, we present a generalized automated workflow for the creation of robust electrical models and illustrate its performance by building cell models for the rat somatosensory cortex (SSCx). Each model is based on a 3D morphological reconstruction and a set of ionic mechanisms specific to the cell type. We use an evolutionary algorithm to optimize passive and active ionic parameters to match the electrophysiological features extracted from whole-cell patch-clamp recordings. To shed light on which parameters are constrained by experimental data and which could be degenerate, we perform a parameter sensitivity analysis. We also validate the optimized models against additional experimental stimuli and assess their generalizability on a population of morphologies with the same morphological type. With this workflow, we generate SSCx neuronal models producing the variability of neuronal responses. Due to its versatility, our workflow can be used to build robust biophysical models of any neuronal type.},
langid = {english}
}
@article{rizzaStellateCellComputational2021a,
title = {Stellate Cell Computational Modeling Predicts Signal Filtering in the Molecular Layer Circuit of Cerebellum},
author = {Rizza, Martina Francesca and Locatelli, Francesca and Masoli, Stefano and {S{\'a}nchez-Ponce}, Diana and Mu{\~n}oz, Alberto and Prestori, Francesca and D'Angelo, Egidio},
year = {2021},
month = feb,
journal = {Scientific Reports},
volume = {11},
number = {1},
pages = {3873},
issn = {2045-2322},
doi = {10.1038/s41598-021-83209-w},
urldate = {2023-02-28},
abstract = {Abstract The functional properties of cerebellar stellate cells and the way they regulate molecular layer activity are still unclear. We have measured stellate cells electroresponsiveness and their activation by parallel fiber bursts. Stellate cells showed intrinsic pacemaking, along with characteristic responses to depolarization and hyperpolarization, and showed a marked short-term facilitation during repetitive parallel fiber transmission. Spikes were emitted after a lag and only at high frequency, making stellate cells to operate as delay-high-pass filters. A detailed computational model summarizing these physiological properties allowed to explore different functional configurations of the parallel fiber\textemdash stellate cell\textemdash Purkinje cell circuit. Simulations showed that, following parallel fiber stimulation, Purkinje cells almost linearly increased their response with input frequency, but such an increase was inhibited by stellate cells, which leveled the Purkinje cell gain curve to its 4~Hz value. When reciprocal inhibitory connections between stellate cells were activated, the control of stellate cells over Purkinje cell discharge was maintained only at very high frequencies. These simulations thus predict a new role for stellate cells, which could endow the molecular layer with low-pass and band-pass filtering properties regulating Purkinje cell gain and, along with this, also burst delay and the burst-pause responses pattern.},
langid = {english}
}
@techreport{romaniCommunitybasedReconstructionSimulation2023,
type = {Preprint},
title = {Community-Based {{Reconstruction}} and {{Simulation}} of a {{Full-scale Model}} of {{Region CA1}} of {{Rat Hippocampus}}},
author = {Romani, Armando and Antonietti, Alberto and Bella, Davide and Budd, Julian and Giacalone, Elisabetta and Kurban, Kerem and S{\'a}ray, S{\'a}ra and Abdellah, Marwan and Arnaudon, Alexis and Boci, Elvis and Colangelo, Cristina and Courcol, Jean-Denis and Delemontex, Thomas and Ecker, Andr{\'a}s and Falck, Joanne and Favreau, Cyrille and Gevaert, Michael and Hernando, Juan B. and Herttuainen, Joni and Ivaska, Genrich and Kanari, Lida and Kaufmann, Anna-Kristin and King, James Gonzalo and Kumbhar, Pramod and Lange, Sigrun and Lu, Huanxiang and Lupascu, Carmen Alina and Migliore, Rosanna and Petitjean, Fabien and Planas, Judit and Rai, Pranav and Ramaswamy, Srikanth and Reimann, Michael W. and Riquelme, Juan Luis and Guerrero, Nadir Rom{\'a}n and Shi, Ying and Sood, Vishal and Sy, Mohameth Fran{\c c}ois and Geit, Werner Van and Vanherpe, Liesbeth and Freund, Tam{\'a}s F. and Mercer, Audrey and Muller, Eilif and Sch{\"u}rmann, Felix and Thomson, Alex M. and Migliore, Michele and K{\'a}li, Szabolcs and Markram, Henry},
year = {2023},
month = may,
institution = {{Neuroscience}},
doi = {10.1101/2023.05.17.541167},
urldate = {2023-05-24},
abstract = {Abstract The CA1 region of the hippocampus is one of the most studied regions of the rodent brain, thought to play an important role in cognitive functions such as memory and spatial navigation. Despite a wealth of experimental data on its structure and function, it can be challenging to reconcile information obtained from diverse experimental approaches. To address this challenge, we present a community-driven, full-scale in silico model of the rat CA1 that integrates a broad range of experimental data, from synapse to network, including the reconstruction of its principal afferents, the Schaffer collaterals, and a model of the effects that acetylcholine has on the system. We have tested and validated each model component and the final network model, and made input data, assumptions, and strategies explicit and transparent. The flexibility of the model allows scientists to address a range of scientific questions. In this article, we describe the methods used to set up simulations that reproduce and extend in vitro and in vivo experiments. Among several applications in the article, we focus on theta rhythm, a prominent hippocampal oscillation associated with various behavioral correlates and use our computer model to reproduce and reconcile experimental findings. Finally, we make data, code and model available through the hippocampushub.eu portal, which also provides an extensive set of analyses of the model and a user-friendly interface to facilitate adoption and usage. This neuroscience community-driven model represents a valuable tool for integrating diverse experimental data and provides a foundation for further research into the complex workings of the hippocampal CA1 region.},
langid = {english}
}
@incollection{romaniReconstructionHippocampus2022,
title = {Reconstruction of the {{Hippocampus}}},
booktitle = {Computational {{Modelling}} of the {{Brain}}},
author = {Romani, Armando and Sch{\"u}rmann, Felix and Markram, Henry and Migliore, Michele},
editor = {Giugliano, Michele and Negrello, Mario and Linaro, Daniele},
year = {2022},
volume = {1359},
pages = {261--283},
publisher = {{Springer International Publishing}},
address = {{Cham}},
doi = {10.1007/978-3-030-89439-9_11},
urldate = {2023-02-28},
abstract = {The hippocampus is a widely studied brain region thought to play an important role in higher cognitive functions such as learning, memory, and navigation. The amount of data on this region increases every day and delineates a complex and fragmented picture, but an integrated understanding of hippocampal function remains elusive. Computational methods can help to move the research forward, and reconstructing a full-scale model of the hippocampus is a challenging yet feasible task that the research community should undertake.},
isbn = {978-3-030-89438-2 978-3-030-89439-9},
langid = {english}
}
@article{rumbellDimensionsControlSubthreshold2019a,
title = {Dimensions of Control for Subthreshold Oscillations and Spontaneous Firing in Dopamine Neurons},
author = {Rumbell, Timothy and Kozloski, James},
editor = {Cuntz, Hermann},
year = {2019},
month = sep,
journal = {PLOS Computational Biology},
volume = {15},
number = {9},
pages = {e1007375},
issn = {1553-7358},
doi = {10.1371/journal.pcbi.1007375},
urldate = {2023-02-28},
abstract = {Dopaminergic neurons (DAs) of the rodent substantia nigra pars compacta (SNc) display varied electrophysiological properties in vitro. Despite this, projection patterns and functional inputs from DAs to other structures are conserved, so in vivo delivery of consistent, well-timed dopamine modulation to downstream circuits must be coordinated. Here we show robust coordination by linear parameter controllers, discovered through powerful mathematical analyses of data and models, and from which consistent control of DA subthreshold oscillations (STOs) and spontaneous firing emerges. These units of control represent coordinated intracellular variables, sufficient to regulate complex cellular properties with radical simplicity. Using an evolutionary algorithm and dimensionality reduction, we discovered metaparameters, which when regressed against STO features, revealed a 2dimensional control plane for the neuron's 22-dimensional parameter space that fully maps the natural range of DA subthreshold electrophysiology. This plane provided a basis for spiking currents to reproduce a large range of the naturally occurring spontaneous firing characteristics of SNc DAs. From it we easily produced a unique population of models, derived using unbiased parameter search, that show good generalization to channel blockade and compensatory intracellular mechanisms. From this population of models, we then discovered low-dimensional controllers for regulating spontaneous firing properties, and gain insight into how currents active in different voltage regimes interact to produce the emergent activity of SNc DAs. Our methods therefore reveal simple regulators of neuronal function lurking in the complexity of combined ion channel dynamics.},
langid = {english}
}
@article{sarayHippoUnitSoftwareTool2021a,
title = {{{HippoUnit}}: {{A}} Software Tool for the Automated Testing and Systematic Comparison of Detailed Models of Hippocampal Neurons Based on Electrophysiological Data},
shorttitle = {{{HippoUnit}}},
author = {S{\'a}ray, S{\'a}ra and R{\"o}ssert, Christian A. and Appukuttan, Shailesh and Migliore, Rosanna and Vitale, Paola and Lupascu, Carmen A. and Bologna, Luca L. and Van Geit, Werner and Romani, Armando and Davison, Andrew P. and Muller, Eilif and Freund, Tam{\'a}s F. and K{\'a}li, Szabolcs},
editor = {Lytton, William W.},
year = {2021},
month = jan,
journal = {PLOS Computational Biology},
volume = {17},
number = {1},
pages = {e1008114},
issn = {1553-7358},
doi = {10.1371/journal.pcbi.1008114},
urldate = {2023-02-28},
abstract = {Anatomically and biophysically detailed data-driven neuronal models have become widely used tools for understanding and predicting the behavior and function of neurons. Due to the increasing availability of experimental data from anatomical and electrophysiological measurements as well as the growing number of computational and software tools that enable accurate neuronal modeling, there are now a large number of different models of many cell types available in the literature. These models were usually built to capture a few important or interesting properties of the given neuron type, and it is often unknown how they would behave outside their original context. In addition, there is currently no simple way of quantitatively comparing different models regarding how closely they match specific experimental observations. This limits the evaluation, re-use and further development of the existing models. Further, the development of new models could also be significantly facilitated by the ability to rapidly test the behavior of model candidates against the relevant collection of experimental data. We address these problems for the representative case of the CA1 pyramidal cell of the rat hippocampus by developing an open-source Python test suite, which makes it possible to automatically and systematically test multiple properties of models by making quantitative comparisons between the models and electrophysiological data. The tests cover various aspects of somatic behavior, and signal propagation and integration in apical dendrites. To demonstrate the utility of our approach, we applied our tests to compare the behavior of several different rat hippocampal CA1 pyramidal cell models from the ModelDB database against electrophysiological data available in the literature, and evaluated how well these models match experimental observations in different domains. We also show how we employed the test suite to aid the development of models within the European Human Brain Project (HBP), and describe the integration of the tests into the validation framework developed in the HBP, with the aim of facilitating more reproducible and transparent model building in the neuroscience community.},
langid = {english}
}
@techreport{schneider-mizellChandelierCellAnatomy2020b,
type = {Preprint},
title = {Chandelier Cell Anatomy and Function Reveal a Variably Distributed but Common Signal},
author = {{Schneider-Mizell}, Casey M. and Bodor, Agnes L. and Collman, Forrest and Brittain, Derrick and Bleckert, Adam A. and Dorkenwald, Sven and Turner, Nicholas L. and Macrina, Thomas and Lee, Kisuk and Lu, Ran and Wu, Jingpeng and Zhuang, Jun and Nandi, Anirban and Hu, Brian and Buchanan, JoAnn and Takeno, Marc M. and Torres, Russel and Mahalingam, Gayathri and Bumbarger, Daniel J. and Li, Yang and Chartrand, Tom and Kemnitz, Nico and Silversmith, William M. and Ih, Dodam and Zung, Jonathan and Zlateski, Aleksandar and Tartavull, Ignacio and Popovych, Sergiy and Wong, William and Castro, Manuel and Jordan, Chris S. and Froudarakis, Emmanouil and Becker, Lynne and Suckow, Shelby and Reimer, Jacob and Tolias, Andreas S. and Anastassiou, Costas and Seung, H. Sebastian and Reid, R. Clay and {Ma{\c c}arico da Costa}, Nuno},
year = {2020},
month = apr,
institution = {{Neuroscience}},
doi = {10.1101/2020.03.31.018952},
urldate = {2023-02-28},
abstract = {The activity and connectivity of inhibitory cells has a profound impact on the operation of neuronal networks. While the average connectivity of many inhibitory cell types has been characterized, we still lack an understanding of how individual interneurons distribute their synapses onto their targets and how heterogeneous the inhibition is onto different individual excitatory neurons. Here, we use large-scale volumetric electron microscopy (EM) and functional imaging to address this question for chandelier cells in layer 2/3 of mouse visual cortex. Using dense morphological reconstructions from EM, we mapped the complete chandelier input onto 153 pyramidal neurons. We find that the number of input synapses is highly variable across the population, but the variability is correlated with structural features of the target neuron: soma depth, soma size, and the number of perisomatic synapses received. Functionally, we found that chandelier cell activity in vivo was highly correlated and tracks pupil diameter, a proxy for arousal state. We propose that chandelier cells provide a global signal whose strength is individually adjusted for each target neuron. This approach, combining comprehensive structural analysis with functional recordings of identified cell types, will be a powerful tool to uncover the wiring rules across the diversity of cortical cell types.},
langid = {english}
}
@article{schneider-mizellStructureFunctionAxoaxonic2021,
title = {Structure and Function of Axo-Axonic Inhibition},
author = {{Schneider-Mizell}, Casey M and Bodor, Agnes L and Collman, Forrest and Brittain, Derrick and Bleckert, Adam and Dorkenwald, Sven and Turner, Nicholas L and Macrina, Thomas and Lee, Kisuk and Lu, Ran and Wu, Jingpeng and Zhuang, Jun and Nandi, Anirban and Hu, Brian and Buchanan, JoAnn and Takeno, Marc M and Torres, Russel and Mahalingam, Gayathri and Bumbarger, Daniel J and Li, Yang and Chartrand, Thomas and Kemnitz, Nico and Silversmith, William M and Ih, Dodam and Zung, Jonathan and Zlateski, Aleksandar and Tartavull, Ignacio and Popovych, Sergiy and Wong, William and Castro, Manuel and Jordan, Chris S and Froudarakis, Emmanouil and Becker, Lynne and Suckow, Shelby and Reimer, Jacob and Tolias, Andreas S and Anastassiou, Costas A and Seung, H Sebastian and Reid, R Clay and da Costa, Nuno Ma{\c c}arico},
year = {2021},
month = dec,
journal = {eLife},
volume = {10},
pages = {e73783},
issn = {2050-084X},
doi = {10.7554/eLife.73783},
urldate = {2022-06-07},
abstract = {Inhibitory neurons in mammalian cortex exhibit diverse physiological, morphological, molecular, and connectivity signatures. While considerable work has measured the average connectivity of several interneuron classes, there remains a fundamental lack of understanding of the connectivity distribution of distinct inhibitory cell types with synaptic resolution, how it relates to properties of target cells, and how it affects function. Here, we used large-\-scale electron microscopy and functional imaging to address these questions for chandelier cells in layer 2/3 of the mouse visual cortex. With dense reconstructions from electron microscopy, we mapped the complete chandelier input onto 153 pyramidal neurons. We found that synapse number is highly variable across the population and is correlated with several structural features of the target neuron. This variability in the number of axo-a\- xonic ChC synapses is higher than the variability seen in perisomatic inhibition. Biophysical simulations show that the observed pattern of axo-a\- xonic inhibition is particularly effective in controlling excitatory output when excitation and inhibition are co-\-active. Finally, we measured chandelier cell activity in awake animals using a cell-t\-ype-s\- pecific calcium imaging approach and saw highly correlated activity across chandelier cells. In the same experiments, in vivo chandelier population activity correlated with pupil dilation, a proxy for arousal. Together, these results suggest that chandelier cells provide a circuit-\-wide signal whose strength is adjusted relative to the properties of target neurons.},
langid = {english}
}
@incollection{schurmannComputationalConceptsReconstructing2022,
title = {Computational {{Concepts}} for {{Reconstructing}} and {{Simulating Brain Tissue}}},
booktitle = {Computational {{Modelling}} of the {{Brain}}},
author = {Sch{\"u}rmann, Felix and Courcol, Jean-Denis and Ramaswamy, Srikanth},
editor = {Giugliano, Michele and Negrello, Mario and Linaro, Daniele},
year = {2022},
volume = {1359},
pages = {237--259},
publisher = {{Springer International Publishing}},
address = {{Cham}},
doi = {10.1007/978-3-030-89439-9_10},
urldate = {2023-02-28},
abstract = {Abstract It has previously been shown that it is possible to derive a new class of biophysically detailed brain tissue models when one computationally analyzes and exploits the interdependencies or the multi-modal and multi-scale organization of the brain. These reconstructions, sometimes referred to as digital twins, enable a spectrum of scientific investigations. Building such models has become possible because of increase in quantitative data but also advances in computational capabilities, algorithmic and methodological innovations. This chapter presents the computational science concepts that provide the foundation to the data-driven approach to reconstructing and simulating brain tissue as developed by the EPFL Blue Brain Project, which was originally applied to neocortical microcircuitry and extended to other brain regions. Accordingly, the chapter covers aspects such as a knowledge graph-based data organization and the importance of the concept of a dataset release. We illustrate algorithmic advances in finding suitable parameters for electrical models of neurons or how spatial constraints can be exploited for predicting synaptic connections. Furthermore, we explain how in silico experimentation with such models necessitates specific addressing schemes or requires strategies for an efficient simulation. The entire data-driven approach relies on the systematic validation of the model. We conclude by discussing complementary strategies that not only enable judging the fidelity of the model but also form the basis for its systematic refinements.},
isbn = {978-3-030-89438-2 978-3-030-89439-9},
langid = {english}
}
@article{sekulicIntegrationWithinCellExperimental2020a,
title = {Integration of {{Within-Cell Experimental Data With Multi-Compartmental Modeling Predicts H-Channel Densities}} and {{Distributions}} in {{Hippocampal OLM Cells}}},
author = {Sekuli{\'c}, Vladislav and Yi, Feng and Garrett, Tavita and {Guet-McCreight}, Alexandre and Lawrence, J. Josh and Skinner, Frances K.},
year = {2020},
month = sep,
journal = {Frontiers in Cellular Neuroscience},
volume = {14},
pages = {277},
issn = {1662-5102},
doi = {10.3389/fncel.2020.00277},
urldate = {2023-02-28},
langid = {english}
}
@article{shapiraStatisticalEmulationNeural2022,
title = {Statistical {{Emulation}} of {{Neural Simulators}}: {{Application}} to {{Neocortical L2}}/3 {{Large Basket Cells}}},
shorttitle = {Statistical {{Emulation}} of {{Neural Simulators}}},
author = {Shapira, Gilad and {Marcus-Kalish}, Mira and Amsalem, Oren and Van Geit, Werner and Segev, Idan and Steinberg, David M.},
year = {2022},
month = mar,
journal = {Frontiers in Big Data},
volume = {5},
pages = {789962},
issn = {2624-909X},
doi = {10.3389/fdata.2022.789962},
urldate = {2022-06-07},
abstract = {Many scientific systems are studied using computer codes that simulate the phenomena of interest. Computer simulation enables scientists to study a broad range of possible conditions, generating large quantities of data at a faster rate than the laboratory. Computer models are widespread in neuroscience, where they are used to mimic brain function at different levels. These models offer a variety of new possibilities for the neuroscientist, but also numerous challenges, such as: where to sample the input space for the simulator, how to make sense of the data that is generated, and how to estimate unknown parameters in the model. Statistical emulation can be a valuable complement to simulator-based research. Emulators are able to mimic the simulator, often with a much smaller computational burden and they are especially valuable for parameter estimation, which may require many simulator evaluations. This work compares different statistical models that address these challenges, and applies them to simulations of neocortical L2/3 large basket cells, created and run with the NEURON simulator in the context of the European Human Brain Project. The novelty of our approach is the use of fast empirical emulators, which have the ability to accelerate the optimization process for the simulator and to identify which inputs (in this case, different membrane ion channels) are most influential in affecting simulated features. These contributions are complementary, as knowledge of the important features can further improve the optimization process. Subsequent research, conducted after the process is completed, will gain efficiency by focusing on these inputs.},
langid = {english}
}
@techreport{sunReducedOrienslacunosumMoleculare2022,
type = {Preprint},
title = {Reduced Oriens-Lacunosum/Moleculare ({{OLM}}) Cell Model Identifies Biophysical Current Balances for {\emph{in Vivo}} Theta Frequency Spiking Resonance},
author = {Sun, Zhenyang and Crompton, David and Lankarany, Milad and Skinner, Frances K},
year = {2022},
month = oct,
institution = {{Neuroscience}},
doi = {10.1101/2022.10.20.513073},
urldate = {2023-02-28},
abstract = {ABSTRACT Conductance-based models have played an important role in the development of modern neuroscience. These mathematical models are powerful ``tools'' that enable theoretical explorations in experimentally untenable situations, and can lead to the development of novel hypotheses and predictions. With advances in cell imaging and computational power, multi-compartment models with morphological accuracy are becoming common practice. However, as more biological details are added, they make extensive explorations and analyses more challenging largely due to their huge computational expense. Here, we focus on oriens-lacunosum/moleculare (OLM) cell models. OLM cells can contribute to functionally relevant theta rhythms in the hippocampus by virtue of their ability to express spiking resonance at theta frequencies, but what characteristics underlie this is far from clear. We converted a previously developed detailed multi-compartment OLM cell model into a reduced single compartment model that retained biophysical fidelity with its underlying ion currents. We showed that the reduced OLM cell model can capture complex output that includes spiking resonance in in vivo -like scenarios as previously obtained with the multi-compartment model. Using the reduced model, we were able to greatly expand our in vivo -like scenarios. Applying spike-triggered average analyses, we were thus able to to determine that it is a combination of hyperpolarization-activated cation and muscarinic type potassium currents that specifically allow OLM cells to exhibit spiking resonance at theta frequencies. Further, we developed a robust Kalman Filtering (KF) method to estimate parameters of the reduced model in real-time. We showed that it may be possible to directly estimate conductance parameters from experiments since this KF method can reliably extract parameter values from model voltage recordings. Overall, our work showcases how the contribution of cellular biophysical current details could be determined and assessed for spiking resonance. As well, our work shows that it may be possible to directly extract these parameters from current clamp voltage recordings.},
langid = {english}
}
@techreport{wilbersStructuralFunctionalSpecializations2022,
type = {Preprint},
title = {Structural and Functional Specializations of Human Fast Spiking Neurons Support Fast Cortical Signaling},
author = {Wilbers, Ren{\'e} and Galakhova, Anna A. and Heistek, Tim S. and Metodieva, Verjinia D. and Hagemann, Jim and Heyer, Djai B. and Mertens, Eline J. and Deng, Suixin and Idema, Sander and {de Witt Hamer}, Philip C. and Noske, David P. and {van Schie}, Paul and Kommers, Ivar and Luan, Guoming and Li, Tianfu and Shu, Yousheng and {de Kock}, Christiaan P.J. and Mansvelder, Huibert D. and Goriounova, Natalia A.},
year = {2022},
month = nov,
institution = {{Neuroscience}},
doi = {10.1101/2022.11.29.518193},
urldate = {2023-02-28},
abstract = {Word count 150) In rodent cortical networks, fast spiking interneurons (FSINs) provide fast inhibition that synchronizes neuronal activity and is critical for cognitive function. Fast synchronization frequencies are evolutionary conserved in the expanded human neocortex, despite larger neuron-to-neuron distances that challenge fast input-output transfer functions of FSINs. Here, we test which mechanistic specializations of large human FSINs explain their fast-signaling properties in human cortex. With morphological reconstructions, multi-patch recordings, and biophysical modeling we find that despite three-fold longer dendritic path lengths, human FSINs maintain fast inhibition between connected pyramidal neurons through several mechanisms: stronger synapse strength of excitatory inputs, larger dendrite diameter with reduced complexity, faster AP initiation, and faster and larger inhibitory output, while Na+ current activation /inactivation properties are similar. These adaptations underlie short input-output delays in fast inhibition of human pyramidal neurons through FSINs, explaining how cortical synchronization frequencies are conserved despite expanded and sparse network topology of human cortex.},
langid = {english}
}
@article{wyboDatadrivenReductionDendritic2021a,
title = {Data-Driven Reduction of Dendritic Morphologies with Preserved Dendro-Somatic Responses},
author = {Wybo, Willem AM and Jordan, Jakob and Ellenberger, Benjamin and Marti Mengual, Ulisses and Nevian, Thomas and Senn, Walter},
year = {2021},
month = jan,
journal = {eLife},
volume = {10},
pages = {e60936},
issn = {2050-084X},
doi = {10.7554/eLife.60936},
urldate = {2023-02-28},
abstract = {Dendrites shape information flow in neurons. Yet, there is little consensus on the level of spatial complexity at which they operate. Through carefully chosen parameter fits, solvable in the least-squares sense, we obtain accurate reduced compartmental models at any level of complexity. We show that (back-propagating) action potentials, Ca2+ spikes, and N-methyl-Daspartate spikes can all be reproduced with few compartments. We also investigate whether afferent spatial connectivity motifs admit simplification by ablating targeted branches and grouping affected synapses onto the next proximal dendrite. We find that voltage in the remaining branches is reproduced if temporal conductance fluctuations stay below a limit that depends on the average difference in input resistance between the ablated branches and the next proximal dendrite.},
langid = {english}
}
@article{yaoReducedInhibitionDepression2022,
title = {Reduced Inhibition in Depression Impairs Stimulus Processing in Human Cortical Microcircuits},
author = {Yao, Heng Kang and {Guet-McCreight}, Alexandre and Mazza, Frank and Moradi Chameh, Homeira and Prevot, Thomas D. and Griffiths, John D. and Tripathy, Shreejoy J. and Valiante, Taufik A. and Sibille, Etienne and Hay, Etay},
year = {2022},
month = jan,
journal = {Cell Reports},
volume = {38},
number = {2},
pages = {110232},
issn = {22111247},
doi = {10.1016/j.celrep.2021.110232},
urldate = {2022-06-07},
abstract = {Cortical processing depends on finely tuned excitatory and inhibitory connections in neuronal microcircuits. Reduced inhibition by somatostatin-expressing interneurons is a key component of altered inhibition associated with treatment-resistant major depressive disorder (depression), which is implicated in cognitive deficits and rumination, but the link remains to be better established mechanistically in humans. Here we test the effect of reduced somatostatin interneuron-mediated inhibition on cortical processing in human neuronal microcircuits using a data-driven computational approach. We integrate human cellular, circuit, and gene expression data to generate detailed models of human cortical microcircuits in health and depression. We simulate microcircuit baseline and response activity and find a reduced signal-to-noise ratio and increased false/failed detection of stimuli due to a higher baseline activity in depression. We thus apply models of human cortical microcircuits to demonstrate mechanistically how reduced inhibition impairs cortical processing in depression, providing quantitative links between altered inhibition and cognitive deficits.},
langid = {english}
}
================================================
FILE: misc/github_wiki/bibtex/uses_BPO_extra.bib
================================================
@inproceedings{10.5555/3294771.3294894,
author = {Lueckmann, Jan-Matthis and Gon\c{c}alves, Pedro J. and Bassetto, Giacomo and \"{O}cal, Kaan and Nonnenmacher, Marcel and Macke, Jakob H.},
title = {Flexible Statistical Inference for Mechanistic Models of Neural Dynamics},
year = {2017},
isbn = {9781510860964},
publisher = {Curran Associates Inc.},
address = {Red Hook, NY, USA},
abstract = {Mechanistic models of single-neuron dynamics have been extensively studied in computational neuroscience. However, identifying which models can quantitatively reproduce empirically measured data has been challenging. We propose to overcome this limitation by using likelihood-free inference approaches (also known as Approximate Bayesian Computation, ABC) to perform full Bayesian inference on single-neuron models. Our approach builds on recent advances in ABC by learning a neural network which maps features of the observed data to the posterior distribution over parameters. We learn a Bayesian mixture-density network approximating the posterior over multiple rounds of adaptively chosen simulations. Furthermore, we propose an efficient approach for handling missing features and parameter settings for which the simulator fails, as well as a strategy for automatically learning relevant features using recurrent neural networks. On synthetic data, our approach efficiently estimates posterior distributions and recovers ground-truth parameters. On in-vitro recordings of membrane voltages, we recover multivariate posteriors over biophysical parameters, which yield model-predicted voltage traces that accurately match empirical data. Our approach will enable neuroscientists to perform Bayesian inference on complex neuron models without having to design model-specific algorithms, closing the gap between mechanistic and statistical approaches to single-neuron modelling.},
booktitle = {Proceedings of the 31st International Conference on Neural Information Processing Systems},
pages = {1289–1299},
numpages = {11},
location = {Long Beach, California, USA},
series = {NIPS'17}
}
@article{nandiSingleneuronModelsLinking,
title = {Single-Neuron Models Linking Electrophysiology, Morphology and Transcriptomics across Cortical Cell Types},
author = {Nandi, Anirban and Chartrand, Tom and Geit, Werner Van and Buchin, Anatoly and Yao, Zizhen and Lee, Soo Yeun and Wei, Yina and Kalmbach, Brian and Lee, Brian and Lein, Ed and Berg, Jim and S{\"u}mb{\"u}l, Uygar and Koch, Christof and Anastassiou, Costas A},
abstract = {Identifying the cell types constituting brain circuits is a fundamental question in neuroscience and motivates the generation of taxonomies based on electrophysiological, morphological and molecular single cell properties. Establishing the correspondence across data modalities and understanding the underlying principles has proven challenging. Bio-realistic computational models offer the ability to probe cause-and-effect and have historically been used to explore phenomena at the single-neuron level. Here we introduce a computational optimization workflow used for the generation and evaluation of more than 130 million single neuron models with active conductances. These models were based on 230 in vitro electrophysiological experiments followed by morphological reconstruction from the mouse visual cortex. We show that distinct ion channel conductance vectors exist that distinguish between major cortical classes with passive and h-channel conductances emerging as particularly important for classification. Next, using models of genetically defined classes, we show that differences in specific conductances predicted from the models reflect differences in gene expression in excitatory and inhibitory cell types as experimentally validated by single-cell RNA-sequencing. The differences in these conductances, in turn, explain many of the electrophysiological differences observed between cell types. Finally, we show the robustness of the herein generated single-cell models as representations and realizations of specific cell types in face of biological variability and optimization complexity. Our computational effort generated models that reconcile major single-cell data modalities that define cell types allowing for causal relationships to be examined.},
langid = {english},
year = {2022},
doi = {10.1016/j.celrep.2022.111176},
journal = {Cell Reports},
volume = {40},
number = {6}
}
@article{https://doi.org/10.1002/glia.24317,
author = {Rosenberg, Nadia and Reva, Maria and Binda, Francesca and Restivo, Leonardo and Depierre, Pauline and Puyal, Julien and Briquet, Marc and Bernardinelli, Yann and Rocher, Anne-Bérengère and Markram, Henry and Chatton, Jean-Yves},
title = {Overexpression of UCP4 in astrocytic mitochondria prevents multilevel dysfunctions in a mouse model of Alzheimer's disease},
journal = {Glia},
volume = {71},
number = {4},
pages = {957-973},
keywords = {astrocytes, mitochondrial uncoupling proteins, neurodegenerative diseases, neuronal excitability, spatial memory},
doi = {https://doi.org/10.1002/glia.24317},
url = {https://onlinelibrary.wiley.com/doi/abs/10.1002/glia.24317},
eprint = {https://onlinelibrary.wiley.com/doi/pdf/10.1002/glia.24317},
abstract = {Abstract Alzheimer's disease (AD) is becoming increasingly prevalent worldwide. It represents one of the greatest medical challenges as no pharmacologic treatments are available to prevent disease progression. Astrocytes play crucial functions within neuronal circuits by providing metabolic and functional support, regulating interstitial solute composition, and modulating synaptic transmission. In addition to these physiological functions, growing evidence points to an essential role of astrocytes in neurodegenerative diseases like AD. Early-stage AD is associated with hypometabolism and oxidative stress. Contrary to neurons that are vulnerable to oxidative stress, astrocytes are particularly resistant to mitochondrial dysfunction and are therefore more resilient cells. In our study, we leveraged astrocytic mitochondrial uncoupling and examined neuronal function in the 3xTg AD mouse model. We overexpressed the mitochondrial uncoupling protein 4 (UCP4), which has been shown to improve neuronal survival in vitro. We found that this treatment efficiently prevented alterations of hippocampal metabolite levels observed in AD mice, along with hippocampal atrophy and reduction of basal dendrite arborization of subicular neurons. This approach also averted aberrant neuronal excitability observed in AD subicular neurons and preserved episodic-like memory in AD mice assessed in a spatial recognition task. These findings show that targeting astrocytes and their mitochondria is an effective strategy to prevent the decline of neurons facing AD-related stress at the early stages of the disease.},
year = {2023}
}
================================================
FILE: misc/github_wiki/creates_publication_list_markdown.py
================================================
"""Creates markdown github wiki from bibtex files.
Use this version of pybtex for this code to work as expected: https://bitbucket.org/aurelienjaquier/pybtex/src/custom-style/
"""
import re
from pathlib import Path
from pybtex import PybtexEngine
from pybtex.style.formatting.unsrt import Style as OriginalStyle
from pybtex.style.template import field, sentence, tag
class Style(OriginalStyle):
"""Style similar to unsrt, but with bold titles and sorting by date."""
default_sorting_style = 'year_month' # must have custom pybtex to use this
def format_title(self, e, which_field, as_sentence=True):
formatted_title = field(
which_field, apply_func=lambda text: text.capitalize()
)
formatted_title = tag('b') [ formatted_title ]
if as_sentence:
return sentence [ formatted_title ]
else:
return formatted_title
def put_bullet_points(input):
"""Replace references by bullet points."""
to_replace = "\[[0-9]+\]" # any numbers in braquets
return re.sub(to_replace, "*", input)
working_directory = Path("./")
bibtex_folder = working_directory / "bibtex"
output_path = working_directory / "output" / "gh_wiki.md"
uses_BPO = bibtex_folder / "uses_BPO.bib" # from zotero
uses_BPO_extra = bibtex_folder / "uses_BPO_extra.bib" # extra custom
mentions_BPO = bibtex_folder / "mentions_BPO.bib"
mentions_BPO_extra = bibtex_folder / "mentions_BPO_extra.bib"
thesis_uses_BPO = bibtex_folder / "thesis_uses_BPO.bib"
thesis_mentions_BPO = bibtex_folder / "thesis_mentions_BPO.bib"
poster_uses_BPO = bibtex_folder / "poster_uses_BPO.bib"
# style should have number references for them to be replaced later by regex
# e.g. "unsrt"
style = Style
# -- turn bibtex files into markdown -- #
engine = PybtexEngine()
md_uses_bpo = engine.format_from_files(
[uses_BPO, uses_BPO_extra], style=style, output_backend="markdown"
)
md_mentions_bpo = engine.format_from_files(
[mentions_BPO, mentions_BPO_extra], style=style, output_backend="markdown"
)
md_thesis_uses_BPO = engine.format_from_file(
thesis_uses_BPO, style=style, output_backend="markdown"
)
md_thesis_mentions_BPO = engine.format_from_file(
thesis_mentions_BPO, style=style, output_backend="markdown"
)
md_poster_uses_BPO = engine.format_from_file(
poster_uses_BPO, style=style, output_backend="markdown"
)
# -- replace references by bullet points -- #
md_uses_bpo = put_bullet_points(md_uses_bpo)
md_mentions_bpo = put_bullet_points(md_mentions_bpo)
md_thesis_uses_BPO = put_bullet_points(md_thesis_uses_BPO)
md_thesis_mentions_BPO = put_bullet_points(md_thesis_mentions_BPO)
md_poster_uses_BPO = put_bullet_points(md_poster_uses_BPO)
# -- assemble markdown parts into one markdown wiki -- #
output = f"""# Publications that use or mention BluePyOpt
## Scientific papers that use BluePyOpt
{md_uses_bpo}
## Scientific papers that mention BluePyOpt
{md_mentions_bpo}
## Theses that use BluePyOpt
{md_thesis_uses_BPO}
## Theses that mention BluePyOpt
{md_thesis_mentions_BPO}
## Posters that use BluePyOpt
{md_poster_uses_BPO}
"""
# -- write down markdown wiki -- #
output_path.parent.mkdir(parents=True, exist_ok=True)
with open(output_path, "w") as f:
f.write(output)
================================================
FILE: misc/pytest_migration/convert_pytest.sh
================================================
#!/bin/bash
cd bluepyopt/tests
declare -a StringArray=("./" "test_ephys/" "test_deapext/" )
for dir in ${StringArray[@]}
do
touch ${dir}__init__.py
sed -i'' 's/^import utils/from . import utils/g' $dir*.py
sed -i'' 's/import testmodels.dummycells/from .testmodels import dummycells/g' $dir*.py
sed -i'' 's/testmodels.dummycells/dummycells/g' $dir*.py
sed -i'' 's/from deapext_test_utils import make_mock_population/from .deapext_test_utils import make_mock_population/g' $dir*.py
sed -i'' 's/nt.assert_raises/pytest.raises/g' $dir*.py
sed -i'' 's/nt.ok_/nt.assert_true/g' $dir*.py
sed -i'' 's/nt.eq_/nt.assert_equal/g' $dir*.py
sed -i'' 's/nt.assert/assert/g' $dir*.py
sed -i'' 's/assert_almost_equal/numpy.testing.assert_almost_equal/g' $dir*.py
sed -i'' 's/@nt.raises(Exception)/@pytest.mark.xfail(raises=Exception)/g' $dir*.py
# sed -i'' 's/import nose.tools as nt/from . import assert_helpers/g' $dir*.py
sed -i'' 's/import nose.tools as nt//g' $dir*.py
sed -i'' 's/from nose.plugins.attrib import attr/import pytest\nimport numpy/g' $dir*.py
sed -i'' "s/@attr('unit')/@pytest.mark.unit/g" $dir*.py
sed -i'' "s/@attr('slow')/@pytest.mark.slow/g" $dir*.py
# cp ../../assert_helpers.py $dir
done
nose2pytest -v .
================================================
FILE: package.json
================================================
{
"name": "BluePyOpt",
"description": "The Blue Brain Python Optimisation Library (BluePyOpt) is an extensible framework for data-driven model parameter optimisation that wraps and standardises several existing open-source tools.",
"version": "1.9.50",
"scripts": {
"build_doc": "echo 'bluepyopt.readthedocs.io'"
},
"repository": {
"type": "git",
"url": "https://github.com/BlueBrain/BluePyOpt/releases",
"issuesurl": "https://github.com/BlueBrain/BluePyOpt/issues"
},
"author": "Werner Van Geit (werner.vangeit@epfl.ch)",
"contributors": ["Guiseppe Chindemi", "Jean-Denis Courcol", "Tanguy Damart", "Michael Gevaert", "Elisabetta Iavarone", "Christian Roessert", "Anil Tuncel", "Werner Van Geit"],
"license": "LGPL/BSD"
}
================================================
FILE: pyproject.toml
================================================
[build-system]
requires = ["setuptools >= 64", "setuptools-scm>=8.0"]
build-backend = "setuptools.build_meta"
[project]
name = "bluepyopt"
authors = [
{name = "Blue Brain Project, EPFL", email = "werner.vangeit@epfl.ch"},
]
description="Blue Brain Python Optimisation Library (bluepyopt)"
readme = "README.rst"
license = {file = "LICENSE.txt"}
requires-python = ">= 3.9"
dynamic = ["version"]
dependencies = [
"numpy>=1.6",
"pandas>=0.18",
"deap>=1.3.3",
"efel>=2.13",
"ipyparallel",
"pickleshare>=0.7.3",
"Jinja2>=2.8",
"Pebble>=4.6.0",
"NEURON>=7.8",
]
classifiers = [
"Development Status :: 5 - Production/Stable",
"Environment :: Console",
"License :: OSI Approved :: GNU Lesser General Public License v3 (LGPLv3)",
"Programming Language :: Python :: 3 :: Only",
"Operating System :: POSIX",
"Topic :: Scientific/Engineering",
"Topic :: Utilities",
]
keywords = [
"optimisation",
"neuroscience",
"BlueBrainProject",
]
[project.optional-dependencies]
all = ["scoop>=0.7", "pyneuroml>=0.5.20", "libNeuroML>=0.3.1", "LFPy>=2.3", "arbor>=0.10"]
tests = ["pyneuroml>=0.5.20", "libNeuroML>=0.3.1", "LFPy>=2.3", "arbor>=0.10"]
scoop = ["scoop>=0.7"]
neuroml = ["pyneuroml>=0.5.20", "libNeuroML>=0.3.1"]
lfpy = ["LFPy>=2.3"]
arbor = ["arbor>=0.10"]
[project.urls]
Homepage = "https://github.com/BlueBrain/BluePyOpt"
Source = "https://github.com/BlueBrain/BluePyOpt"
Repository = "https://github.com/BlueBrain/BluePyOpt.git"
Tracker = "https://github.com/BlueBrain/BluePyOpt/issues"
Documentation = "https://bluepyopt.readthedocs.io/en/latest"
[project.scripts]
bpopt_tasksdb = "bluepyopt:ipyp.bpopt_tasksdb.main"
[tool.setuptools]
include-package-data = true
[tool.setuptools.package-data]
bluepyopt = [
"ephys/static/arbor_mechanisms.json",
"ephys/templates/cell_template.jinja2",
"ephys/templates/acc/_json_template.jinja2",
"ephys/templates/acc/decor_acc_template.jinja2",
"ephys/templates/acc/label_dict_acc_template.jinja2",
"ephys/examples/simplecell/simple.swc",
"neuroml/NeuroML2_mechanisms/*.nml"
]
[tool.setuptools.packages.find]
exclude = ["examples*"]
[tool.setuptools_scm]
version_scheme = "python-simplified-semver"
local_scheme = "no-local-version"
================================================
FILE: pytest.ini
================================================
[pytest]
markers =
unit
slow
neuroml
filterwarnings =
ignore::RuntimeWarning:deap.*
ignore::DeprecationWarning
================================================
FILE: requirements.txt
================================================
-e .
================================================
FILE: requirements_docs.txt
================================================
# Copyright (c) 2016-2022, EPFL/Blue Brain Project
#
# This file is part of BluePyOpt
# This library is free software; you can redistribute it and/or modify it under
# the terms of the GNU Lesser General Public License version 3.0 as published
# by the Free Software Foundation.
# This library is distributed in the hope that it will be useful, but WITHOUT
# ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
# FOR A PARTICULAR PURPOSE. See the GNU Lesser General Public License for more
# details.
# You should have received a copy of the GNU Lesser General Public License
# along with this library; if not, write to the Free Software Foundation, Inc.,
# 51 Franklin Street, Fifth Floor, Boston, MA 02110-1301 USA.
sphinx>=2.0.0
sphinx-bluebrain-theme
sphinx-autorun
================================================
FILE: tox.ini
================================================
[tox]
envlist = py{3}-unit-functional-style
minversion = 4
[gh-actions]
python =
3.9: py3
3.10: py3
3.11: py3
3.12: py3
[testenv]
envdir =
py3{9,10,11,12,}{-unit,-functional,-style,-syntax}: {toxworkdir}/py3
docs: {toxworkdir}/docs
extras = tests
deps =
coverage
flake8
neuron-nightly
sh
pytest-cov
download = true
allowlist_externals =
make
find
cd
pwd
passenv = https_proxy
coverage_options = --cov-append --cov-report=xml --cov-config=.coveragerc
setenv =
; for neuroml tests
NEURON_HOME={envdir}
commands =
make clean
style: pycodestyle --ignore=E402,W503,W504 bluepyopt
syntax: flake8 . --count --select=E9,F63,F72,F82 --show-source --statistics
unit: pytest --cov=bluepyopt {[testenv]coverage_options} bluepyopt/tests -k unit
functional: make stochkv_prepare l5pc_prepare sc_prepare meta_prepare
functional: pytest --cov=bluepyopt {[testenv]coverage_options} bluepyopt/tests -k 'not unit and not neuroml'
; separate neuroml test from the other ones
; because it redefines l5pc template which makes neuron crash and tests fail
functional: pytest --cov=bluepyopt {[testenv]coverage_options} bluepyopt/tests -m neuroml
[testenv:docs]
basepython = python3.9
changedir = docs
deps =
sphinx
sphinx-bluebrain-theme
commands = make html SPHINXOPTS=-W
allowlist_externals = make