[
  {
    "path": ".codecov.yml",
    "content": "codecov:\n  require_ci_to_pass: yes\n\ncoverage:\n  range: 50..100\n  status:\n    project:\n      default:\n        informational: true\n    patch:\n      default:\n        informational: true\n    changes: false\n\ncomment: off\n"
  },
  {
    "path": ".gitattributes",
    "content": "# Auto detect text files and perform LF normalization\n* text=auto\n\n# Standard to msysgit\n*.doc\t diff=astextplain\n*.DOC\t diff=astextplain\n*.docx diff=astextplain\n*.DOCX diff=astextplain\n*.dot  diff=astextplain\n*.DOT  diff=astextplain\n*.pdf  diff=astextplain\n*.PDF\t diff=astextplain\n*.rtf\t diff=astextplain\n*.RTF\t diff=astextplain\n\n# include the version number in git archive\ncotengra/_version.py export-subst\n\n# make cotengra appear as a python project on github\n*.ipynb linguist-language=Python\n\n# SCM syntax highlighting & preventing 3-way merges\npixi.lock merge=binary linguist-language=YAML linguist-generated=true\n"
  },
  {
    "path": ".github/dependabot.yml",
    "content": "# To get started with Dependabot version updates, you'll need to specify which\n# package ecosystems to update and where the package manifests are located.\n# Please see the documentation for all configuration options:\n# https://docs.github.com/code-security/dependabot/dependabot-version-updates/configuration-options-for-the-dependabot.yml-file\n\nversion: 2\nupdates:\n  # Enable Dependabot for GitHub Actions\n  - package-ecosystem: \"github-actions\"\n    directory: \"/\"  # Location of your workflows, typically the root folder\n    schedule:\n      interval: \"daily\"  # Frequency of update checks (daily, weekly, or monthly)\n"
  },
  {
    "path": ".github/workflows/pypi-release.yml",
    "content": "name: Build and Upload cotengra to PyPI\non:\n  release:\n    types:\n      - published\n  push:\n    tags:\n      - 'v*'\n\njobs:\n  build-artifacts:\n    runs-on: ubuntu-latest\n    if: github.repository == 'jcmgray/cotengra'\n    steps:\n      - uses: actions/checkout@v6\n        with:\n          fetch-depth: 0\n      - uses: actions/setup-python@v6\n        name: Install Python\n        with:\n          python-version: \"3.12\"\n\n      - name: Install dependencies\n        run: |\n          python -m pip install --upgrade pip\n          python -m pip install build twine\n\n      - name: Build tarball and wheels\n        run: |\n          git clean -xdf\n          git restore -SW .\n          python -m build\n\n      - name: Check built artifacts\n        run: |\n          python -m twine check --strict dist/*\n          pwd\n          if [ -f dist/cotengra-0.0.0.tar.gz ]; then\n            echo \"❌ INVALID VERSION NUMBER\"\n            exit 1\n          else\n            echo \"✅ Looks good\"\n          fi\n      - uses: actions/upload-artifact@v7\n        with:\n          name: releases\n          path: dist\n\n  test-built-dist:\n    needs: build-artifacts\n    runs-on: ubuntu-latest\n    steps:\n      - uses: actions/setup-python@v6\n        name: Install Python\n        with:\n          python-version: \"3.12\"\n      - uses: actions/download-artifact@v8\n        with:\n          name: releases\n          path: dist\n      - name: List contents of built dist\n        run: |\n          ls -ltrh\n          ls -ltrh dist\n\n      - name: Verify the built dist/wheel is valid\n        if: github.event_name == 'push'\n        run: |\n          python -m pip install --upgrade pip\n          python -m pip install dist/cotengra*.whl\n\n  upload-to-test-pypi:\n    needs: test-built-dist\n    if: github.event_name == 'push'\n    runs-on: ubuntu-latest\n\n    environment:\n      name: pypi\n      url: https://test.pypi.org/p/cotengra\n    permissions:\n      id-token: write\n\n    steps:\n      - uses: actions/download-artifact@v8\n        with:\n          name: releases\n          path: dist\n      - name: Publish package to TestPyPI\n        if: github.event_name == 'push'\n        uses: pypa/gh-action-pypi-publish@v1.14.0\n        with:\n          repository-url: https://test.pypi.org/legacy/\n          verbose: true\n\n\n  upload-to-pypi:\n    needs: test-built-dist\n    if: github.event_name == 'release'\n    runs-on: ubuntu-latest\n\n    environment:\n      name: pypi\n      url: https://pypi.org/p/cotengra\n    permissions:\n      id-token: write\n\n    steps:\n      - uses: actions/download-artifact@v8\n        with:\n          name: releases\n          path: dist\n      - name: Publish package to PyPI\n        uses: pypa/gh-action-pypi-publish@v1.14.0\n        with:\n          verbose: true"
  },
  {
    "path": ".github/workflows/test.yml",
    "content": "name: Tests\n\non:\n  workflow_dispatch:\n  push:\n  pull_request:\n\ndefaults:\n  run:\n    shell: bash -l {0}\n\njobs:\n  run-tests:\n    runs-on: ${{ matrix.os }}\n    strategy:\n      matrix:\n        include:\n        - os: ubuntu-latest\n          pixi_environment: testminimal\n          pixi_task: test\n\n        - os: ubuntu-latest\n          pixi_environment: testpyold\n          pixi_task: test\n\n        - os: ubuntu-latest\n          pixi_environment: testpynew\n          pixi_task: test\n\n        - os: macos-latest\n          pixi_environment: testpymid\n          pixi_task: test\n\n        - os: windows-latest\n          pixi_environment: testpymid\n          pixi_task: test\n\n        - os: ubuntu-latest\n          pixi_environment: testtorch\n          pixi_task: test-backends\n\n        - os: ubuntu-latest\n          pixi_environment: testjax\n          pixi_task: test-backends\n\n        - os: ubuntu-latest\n          pixi_environment: testtensorflow\n          pixi_task: test-backends\n\n    steps:\n    - uses: actions/checkout@v6\n\n    - uses: prefix-dev/setup-pixi@v0.9.5\n      with:\n        environments: ${{ matrix.pixi_environment }}\n\n    - name: Test with pytest\n      run: pixi run -e ${{ matrix.pixi_environment }} ${{ matrix.pixi_task }}\n\n    - name: Report to codecov\n      uses: codecov/codecov-action@v6\n      with:\n        token: ${{ secrets.CODECOV_TOKEN }}\n"
  },
  {
    "path": ".gitignore",
    "content": "# Byte-compiled / optimized / DLL files\n__pycache__/\n*.py[cod]\n*$py.class\n\n# C extensions\n*.so\n\n# Distribution / packaging\n.Python\nenv/\nbuild/\ndevelop-eggs/\ndist/\ndownloads/\neggs/\n.eggs/\nlib/\nlib64/\nparts/\nsdist/\nvar/\n*.egg-info/\n.installed.cfg\n*.egg\n\n# PyInstaller\n#  Usually these files are written by a python script from a template\n#  before PyInstaller builds the exe, so as to inject date/other infos into it.\n*.manifest\n*.spec\n\n# Installer logs\npip-log.txt\npip-delete-this-directory.txt\n\n# Unit test / coverage reports\nhtmlcov/\n.tox/\n.coverage\n.coverage.*\n.cache\nnosetests.xml\ncoverage.xml\n*,cover\n\n# Translations\n*.mo\n*.pot\n\n# Django stuff:\n*.log\n\n# Sphinx documentation\ndocs/_build/\n\n# PyBuilder\ntarget/\n\n.pytest_cache\n.vscode\n\n**/.ipynb_checkpoints/\n\n# Added by cargo\n/target\nCargo.lock\n\ncotengra/_version.py\n\nexperiments\n\n# pixi environments\n.pixi/*\n!.pixi/config.toml"
  },
  {
    "path": ".readthedocs.yml",
    "content": "version: 2\n\nsphinx:\n  configuration: docs/conf.py\n\nbuild:\n  os: \"ubuntu-24.04\"\n  tools:\n    python: \"latest\"\n  jobs:\n      create_environment:\n         - asdf plugin add pixi\n         - asdf install pixi latest\n         - asdf global pixi latest\n      install:\n         - pixi install -e docs\n      build:\n         html:\n            - pixi run readthedocs\n\nformats: []\n"
  },
  {
    "path": "LICENSE.md",
    "content": "\n                                 Apache License\n                           Version 2.0, January 2004\n                        http://www.apache.org/licenses/\n\n   TERMS AND CONDITIONS FOR USE, REPRODUCTION, AND DISTRIBUTION\n\n   1. Definitions.\n\n      \"License\" shall mean the terms and conditions for use, reproduction,\n      and distribution as defined by Sections 1 through 9 of this document.\n\n      \"Licensor\" shall mean the copyright owner or entity authorized by\n      the copyright owner that is granting the License.\n\n      \"Legal Entity\" shall mean the union of the acting entity and all\n      other entities that control, are controlled by, or are under common\n      control with that entity. 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Unless You explicitly state otherwise,\n      any Contribution intentionally submitted for inclusion in the Work\n      by You to the Licensor shall be under the terms and conditions of\n      this License, without any additional terms or conditions.\n      Notwithstanding the above, nothing herein shall supersede or modify\n      the terms of any separate license agreement you may have executed\n      with Licensor regarding such Contributions.\n\n   6. Trademarks. This License does not grant permission to use the trade\n      names, trademarks, service marks, or product names of the Licensor,\n      except as required for reasonable and customary use in describing the\n      origin of the Work and reproducing the content of the NOTICE file.\n\n   7. Disclaimer of Warranty. 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In no event and under no legal theory,\n      whether in tort (including negligence), contract, or otherwise,\n      unless required by applicable law (such as deliberate and grossly\n      negligent acts) or agreed to in writing, shall any Contributor be\n      liable to You for damages, including any direct, indirect, special,\n      incidental, or consequential damages of any character arising as a\n      result of this License or out of the use or inability to use the\n      Work (including but not limited to damages for loss of goodwill,\n      work stoppage, computer failure or malfunction, or any and all\n      other commercial damages or losses), even if such Contributor\n      has been advised of the possibility of such damages.\n\n   9. Accepting Warranty or Additional Liability. While redistributing\n      the Work or Derivative Works thereof, You may choose to offer,\n      and charge a fee for, acceptance of support, warranty, indemnity,\n      or other liability obligations and/or rights consistent with this\n      License. However, in accepting such obligations, You may act only\n      on Your own behalf and on Your sole responsibility, not on behalf\n      of any other Contributor, and only if You agree to indemnify,\n      defend, and hold each Contributor harmless for any liability\n      incurred by, or claims asserted against, such Contributor by reason\n      of your accepting any such warranty or additional liability.\n\n   END OF TERMS AND CONDITIONS\n\n   APPENDIX: How to apply the Apache License to your work.\n\n      To apply the Apache License to your work, attach the following\n      boilerplate notice, with the fields enclosed by brackets \"{}\"\n      replaced with your own identifying information. (Don't include\n      the brackets!)  The text should be enclosed in the appropriate\n      comment syntax for the file format. We also recommend that a\n      file or class name and description of purpose be included on the\n      same \"printed page\" as the copyright notice for easier\n      identification within third-party archives.\n\n   Copyright {yyyy} {name of copyright owner}\n\n   Licensed under the Apache License, Version 2.0 (the \"License\");\n   you may not use this file except in compliance with the License.\n   You may obtain a copy of the License at\n\n       http://www.apache.org/licenses/LICENSE-2.0\n\n   Unless required by applicable law or agreed to in writing, software\n   distributed under the License is distributed on an \"AS IS\" BASIS,\n   WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.\n   See the License for the specific language governing permissions and\n   limitations under the License.\n"
  },
  {
    "path": "MANIFEST.in",
    "content": "include cotengra/kahypar_profiles/*.ini\ninclude cotengra/kahypar_profiles/old/*.ini\ninclude LICENSE.md\ninclude README.md\ngraft tests\n"
  },
  {
    "path": "README.md",
    "content": "<p align=\"left\"><img src=\"https://imgur.com/OM5XyaD.png\" alt=\"cotengra\" width=\"400px\"></p>\n\n[![tests](https://github.com/jcmgray/cotengra/actions/workflows/test.yml/badge.svg)](https://github.com/jcmgray/cotengra/actions/workflows/test.yml)\n[![codecov](https://codecov.io/gh/jcmgray/cotengra/branch/main/graph/badge.svg?token=Q5evNiuT9S)](https://codecov.io/gh/jcmgray/cotengra)\n[![Docs](https://readthedocs.org/projects/cotengra/badge/?version=latest)](https://cotengra.readthedocs.io)\n[![PyPI](https://img.shields.io/pypi/v/cotengra?color=teal)](https://pypi.org/project/cotengra/)\n[![Anaconda-Server Badge](https://anaconda.org/conda-forge/cotengra/badges/version.svg)](https://anaconda.org/conda-forge/cotengra)\n[![Pixi Badge](https://img.shields.io/endpoint?url=https://raw.githubusercontent.com/prefix-dev/pixi/main/assets/badge/v0.json)](https://pixi.sh)\n\n`cotengra` is a python library for contracting tensor networks or einsum\nexpressions involving large numbers of tensors - the main docs can be found\nat [cotengra.readthedocs.io](https://cotengra.readthedocs.io/).\nSome of the key feautures of `cotengra` include:\n\n* drop-in ``einsum`` and ``ncon`` replacement\n* an explicit **contraction tree** object that can be flexibly built, modified and visualized\n* a **'hyper optimizer'** that samples trees while tuning the generating meta-paremeters\n* **dynamic slicing** for massive memory savings and parallelism\n* **simulated annealing** as an alternative optimizing and slicing strategy\n* support for **hyper** edge tensor networks and thus arbitrary einsum equations\n* **paths** that can be supplied to [`numpy.einsum`](https://numpy.org/doc/stable/reference/generated/numpy.einsum.html), [`opt_einsum`](https://dgasmith.github.io/opt_einsum/), [`quimb`](https://quimb.readthedocs.io/en/latest/) among others\n* **performing contractions** with tensors from many libraries via [`autoray`](https://github.com/jcmgray/autoray),\n  even if they don't provide `einsum` or `tensordot` but do have (batch) matrix\n  multiplication\n\n<p align=\"center\"><img src=\"https://imgur.com/jMO138y.png\" alt=\"cotengra\" width=\"500px\"></p>\n"
  },
  {
    "path": "cotengra/__init__.py",
    "content": "\"\"\"Hyper optimized contraction trees for large tensor networks and einsums.\"\"\"\n\nfrom importlib.metadata import PackageNotFoundError as _PackageNotFoundError\nfrom importlib.metadata import version as _version\n\ntry:\n    __version__ = _version(\"cotengra\")\nexcept _PackageNotFoundError:\n    try:\n        # fallback for source trees where hatch-vcs has generated _version.py.\n        from ._version import version as __version__\n    except ImportError:\n        __version__ = \"0.0.0+unknown\"\n\nimport functools\nimport warnings\n\nfrom . import utils\nfrom .core import (\n    ContractionTree,\n    ContractionTreeCompressed,\n)\nfrom .core_multi import (\n    ContractionTreeMulti,\n)\nfrom .hypergraph import (\n    HyperGraph,\n    get_hypergraph,\n)\nfrom .hyperoptimizers import (\n    hyper_cmaes,\n    hyper_es,\n    hyper_neldermead,\n    hyper_nevergrad,\n    hyper_optuna,\n    hyper_random,\n    hyper_sbplx,\n    hyper_skopt,\n)\nfrom .hyperoptimizers.hyper import (\n    HyperCompressedOptimizer,\n    HyperMultiOptimizer,\n    HyperOptimizer,\n    ReusableHyperCompressedOptimizer,\n    ReusableHyperOptimizer,\n    get_hyper_space,\n    list_hyper_functions,\n)\nfrom .interface import (\n    array_contract,\n    array_contract_expression,\n    array_contract_path,\n    array_contract_tree,\n    einsum,\n    einsum_expression,\n    einsum_tree,\n    ncon,\n    register_preset,\n)\nfrom .oe import PathOptimizer\nfrom .pathfinders import (\n    path_basic,\n    path_compressed_greedy,\n    path_greedy,\n    path_igraph,\n    path_kahypar,\n    path_labels,\n)\nfrom .pathfinders.path_basic import (\n    GreedyOptimizer,\n    OptimalOptimizer,\n    RandomGreedyOptimizer,\n    ReusableRandomGreedyOptimizer,\n    edge_path_to_linear,\n    edge_path_to_ssa,\n    linear_to_ssa,\n    ssa_to_linear,\n)\nfrom .pathfinders.path_flowcutter import (\n    FlowCutterOptimizer,\n    optimize_flowcutter,\n)\nfrom .pathfinders.path_quickbb import QuickBBOptimizer, optimize_quickbb\nfrom .pathfinders.path_random import RandomOptimizer\nfrom .plot import (\n    plot_contractions,\n    plot_contractions_alt,\n    plot_scatter,\n    plot_scatter_alt,\n    plot_slicings,\n    plot_slicings_alt,\n    plot_tree,\n    plot_tree_ring,\n    plot_tree_span,\n    plot_tree_tent,\n    plot_trials,\n    plot_trials_alt,\n)\nfrom .presets import (\n    AutoHQOptimizer,\n    AutoOptimizer,\n    auto_hq_optimize,\n    auto_optimize,\n    greedy_optimize,\n    optimal_optimize,\n    optimal_outer_optimize,\n)\nfrom .reusable import (\n    hash_contraction,\n)\nfrom .slicer import SliceFinder\nfrom .utils import (\n    get_symbol,\n    get_symbol_map,\n)\n\nUniformOptimizer = functools.partial(HyperOptimizer, optlib=\"random\")\n\"\"\"Does no gaussian process tuning by default, just randomly samples - requires\nno optimization library.\n\"\"\"\n\ncontract_expression = einsum_expression\n\"\"\"Alias for :func:`cotengra.einsum_expression`.\"\"\"\n\ncontract = einsum\n\"\"\"Alias for :func:`cotengra.einsum`.\"\"\"\n\n\n__all__ = (\n    \"array_contract_expression\",\n    \"array_contract_path\",\n    \"array_contract_tree\",\n    \"array_contract\",\n    \"auto_hq_optimize\",\n    \"auto_optimize\",\n    \"AutoHQOptimizer\",\n    \"AutoOptimizer\",\n    \"contract_expression\",\n    \"contract\",\n    \"ContractionTree\",\n    \"ContractionTreeCompressed\",\n    \"ContractionTreeMulti\",\n    \"edge_path_to_linear\",\n    \"edge_path_to_ssa\",\n    \"einsum_expression\",\n    \"einsum_tree\",\n    \"einsum\",\n    \"FlowCutterOptimizer\",\n    \"get_hyper_space\",\n    \"get_hypergraph\",\n    \"get_symbol_map\",\n    \"get_symbol\",\n    \"greedy_optimize\",\n    \"GreedyOptimizer\",\n    \"hash_contraction\",\n    \"hyper_cmaes\",\n    \"hyper_nevergrad\",\n    \"hyper_neldermead\",\n    \"hyper_optimize\",\n    \"hyper_optuna\",\n    \"hyper_random\",\n    \"hyper_es\",\n    \"hyper_skopt\",\n    \"hyper_sbplx\",\n    \"HyperCompressedOptimizer\",\n    \"HyperGraph\",\n    \"HyperMultiOptimizer\",\n    \"HyperOptimizer\",\n    \"linear_to_ssa\",\n    \"list_hyper_functions\",\n    \"ncon\",\n    \"optimal_optimize\",\n    \"optimal_outer_optimize\",\n    \"OptimalOptimizer\",\n    \"optimize_flowcutter\",\n    \"optimize_quickbb\",\n    \"path_basic\",\n    \"path_compressed_greedy\",\n    \"path_greedy\",\n    \"path_igraph\",\n    \"path_kahypar\",\n    \"path_labels\",\n    \"PathOptimizer\",\n    \"plot_contractions_alt\",\n    \"plot_contractions\",\n    \"plot_scatter_alt\",\n    \"plot_scatter\",\n    \"plot_slicings_alt\",\n    \"plot_slicings\",\n    \"plot_tree_ring\",\n    \"plot_tree_span\",\n    \"plot_tree_tent\",\n    \"plot_tree\",\n    \"plot_trials_alt\",\n    \"plot_trials\",\n    \"QuasiRandOptimizer\",\n    \"QuickBBOptimizer\",\n    \"RandomGreedyOptimizer\",\n    \"RandomOptimizer\",\n    \"register_preset\",\n    \"ReusableHyperCompressedOptimizer\",\n    \"ReusableHyperOptimizer\",\n    \"ReusableRandomGreedyOptimizer\",\n    \"SliceFinder\",\n    \"ssa_to_linear\",\n    \"UniformOptimizer\",\n    \"utils\",\n)\n\n\n# add some presets\n\n\ndef hyper_optimize(\n    inputs,\n    output,\n    size_dict,\n    memory_limit=None,\n    get=\"path\",\n    **opts,\n):\n    if memory_limit is not None:\n        warnings.warn(\n            \"`memory_limit` is not supported in hyper_optimize, ignoring.\"\n        )\n\n    optimizer = HyperOptimizer(**opts)\n    if get == \"path\":\n        return optimizer(inputs, output, size_dict)\n    elif get == \"tree\":\n        return optimizer.search(inputs, output, size_dict)\n    else:\n        raise ValueError(f\"Unknown get option {get}\")\n\n\ndef hyper_compressed_optimize(\n    inputs,\n    output,\n    size_dict,\n    get=\"path\",\n    **opts,\n):\n    optimizer = HyperCompressedOptimizer(**opts)\n\n    if get == \"path\":\n        return optimizer(inputs, output, size_dict)\n    elif get == \"tree\":\n        return optimizer.search(inputs, output, size_dict)\n    else:\n        raise ValueError(f\"Unknown get option {get}\")\n\n\ndef random_greedy_optimize(\n    inputs, output, size_dict, memory_limit=None, **opts\n):\n    if memory_limit is not None:\n        warnings.warn(\n            \"`memory_limit` is not supported in \"\n            \"random_greedy_optimize, ignoring.\"\n        )\n\n    optimizer = RandomGreedyOptimizer(**opts)\n    return optimizer(inputs, output, size_dict)\n\n\ntry:\n    register_preset(\n        \"hyper\",\n        hyper_optimize,\n        optimizer_tree=functools.partial(hyper_optimize, get=\"tree\"),\n    )\n    register_preset(\n        \"hyper-256\",\n        functools.partial(hyper_optimize, max_repeats=256),\n        optimizer_tree=functools.partial(\n            hyper_optimize, max_repeats=256, get=\"tree\"\n        ),\n    )\n    register_preset(\n        \"hyper-greedy\",\n        functools.partial(hyper_optimize, methods=[\"greedy\"]),\n        optimizer_tree=functools.partial(\n            hyper_optimize, methods=[\"greedy\"], get=\"tree\"\n        ),\n    )\n    register_preset(\n        \"hyper-labels\",\n        functools.partial(hyper_optimize, methods=[\"labels\"]),\n        optimizer_tree=functools.partial(\n            hyper_optimize, methods=[\"labels\"], get=\"tree\"\n        ),\n    )\n    register_preset(\n        \"hyper-kahypar\",\n        functools.partial(hyper_optimize, methods=[\"kahypar\"]),\n        optimizer_tree=functools.partial(\n            hyper_optimize, methods=[\"kahypar\"], get=\"tree\"\n        ),\n    )\n    register_preset(\n        \"hyper-balanced\",\n        functools.partial(\n            hyper_optimize, methods=[\"kahypar-balanced\"], max_repeats=16\n        ),\n        optimizer_tree=functools.partial(\n            hyper_optimize,\n            methods=[\"kahypar-balanced\"],\n            max_repeats=16,\n            get=\"tree\",\n        ),\n    )\n    register_preset(\n        \"hyper-compressed\",\n        hyper_compressed_optimize,\n        optimizer_tree=functools.partial(\n            hyper_compressed_optimize,\n            get=\"tree\",\n        ),\n        compressed=True,\n    )\n    register_preset(\n        \"hyper-spinglass\",\n        functools.partial(hyper_optimize, methods=[\"spinglass\"]),\n    )\n    register_preset(\n        \"hyper-betweenness\",\n        functools.partial(hyper_optimize, methods=[\"betweenness\"]),\n    )\n    register_preset(\n        \"random-greedy\",\n        random_greedy_optimize,\n    )\n    register_preset(\n        \"random-greedy-128\",\n        functools.partial(random_greedy_optimize, max_repeats=128),\n    )\n    register_preset(\n        \"flowcutter-2\",\n        functools.partial(optimize_flowcutter, max_time=2),\n    )\n    register_preset(\n        \"flowcutter-10\",\n        functools.partial(optimize_flowcutter, max_time=10),\n    )\n    register_preset(\n        \"flowcutter-60\",\n        functools.partial(optimize_flowcutter, max_time=60),\n    )\n    register_preset(\n        \"quickbb-2\",\n        functools.partial(optimize_quickbb, max_time=2),\n    )\n    register_preset(\n        \"quickbb-10\",\n        functools.partial(optimize_quickbb, max_time=10),\n    )\n    register_preset(\n        \"quickbb-60\",\n        functools.partial(optimize_quickbb, max_time=60),\n    )\n    register_preset(\n        \"greedy-compressed\",\n        path_compressed_greedy.greedy_compressed,\n        path_compressed_greedy.trial_greedy_compressed,\n        compressed=True,\n    )\n    register_preset(\n        \"greedy-span\",\n        path_compressed_greedy.greedy_span,\n        path_compressed_greedy.trial_greedy_span,\n        compressed=True,\n    )\nexcept KeyError:\n    # KeyError: if reloading cotengra e.g. library entries already registered\n    pass\n"
  },
  {
    "path": "cotengra/contract.py",
    "content": "\"\"\"Functionality relating to actually contracting.\"\"\"\n\nimport contextlib\nimport functools\nimport itertools\nimport operator\n\nfrom autoray import do, get_namespace, infer_backend_multi, shape\n\nDEFAULT_IMPLEMENTATION = \"auto\"\n\n\ndef set_default_implementation(impl):\n    global DEFAULT_IMPLEMENTATION\n    DEFAULT_IMPLEMENTATION = impl\n\n\ndef get_default_implementation():\n    return DEFAULT_IMPLEMENTATION\n\n\n@contextlib.contextmanager\ndef default_implementation(impl):\n    \"\"\"Context manager for temporarily setting the default implementation.\"\"\"\n    global DEFAULT_IMPLEMENTATION\n    old_impl = DEFAULT_IMPLEMENTATION\n    DEFAULT_IMPLEMENTATION = impl\n    try:\n        yield\n    finally:\n        DEFAULT_IMPLEMENTATION = old_impl\n\n\n@functools.lru_cache(2**12)\ndef _sanitize_equation(eq):\n    \"\"\"Get the input and output indices of an equation, computing the output\n    implicitly as the sorted sequence of every index that appears exactly once\n    if it is not provided.\n    \"\"\"\n    # remove spaces\n    eq = eq.replace(\" \", \"\")\n\n    if \"...\" in eq:\n        raise NotImplementedError(\"Ellipsis not supported.\")\n\n    if \"->\" not in eq:\n        lhs = eq\n        tmp_subscripts = lhs.replace(\",\", \"\")\n        out = \"\".join(\n            # sorted sequence of indices\n            s\n            for s in sorted(set(tmp_subscripts))\n            # that appear exactly once\n            if tmp_subscripts.count(s) == 1\n        )\n    else:\n        lhs, out = eq.split(\"->\")\n    return lhs, out\n\n\n@functools.lru_cache(2**12)\ndef _parse_einsum_single(eq, shape):\n    \"\"\"Cached parsing of a single term einsum equation into the necessary\n    sequence of arguments for axes diagonals, sums, and transposes.\n    \"\"\"\n    lhs, out = _sanitize_equation(eq)\n\n    # parse each index\n    need_to_diag = []\n    need_to_sum = []\n    seen = set()\n    for ix in lhs:\n        if ix in need_to_diag:\n            continue\n        if ix in seen:\n            need_to_diag.append(ix)\n            continue\n        seen.add(ix)\n        if ix not in out:\n            need_to_sum.append(ix)\n\n    # first handle diagonal reductions\n    if need_to_diag:\n        diag_sels = []\n        sizes = dict(zip(lhs, shape))\n        while need_to_diag:\n            ixd = need_to_diag.pop()\n            dinds = tuple(range(sizes[ixd]))\n\n            # construct advanced indexing object\n            selector = tuple(dinds if ix == ixd else slice(None) for ix in lhs)\n            diag_sels.append(selector)\n\n            # after taking the diagonal what are new indices?\n            ixd_contig = ixd * lhs.count(ixd)\n            if ixd_contig in lhs:\n                # contig axes, new axis is at same position\n                lhs = lhs.replace(ixd_contig, ixd)\n            else:\n                # non-contig, new axis is at beginning\n                lhs = ixd + lhs.replace(ixd, \"\")\n    else:\n        diag_sels = None\n\n    # then sum reductions\n    if need_to_sum:\n        sum_axes = tuple(map(lhs.index, need_to_sum))\n        for ix in need_to_sum:\n            lhs = lhs.replace(ix, \"\")\n    else:\n        sum_axes = None\n\n    # then transposition\n    if lhs == out:\n        perm = None\n    else:\n        perm = tuple(lhs.index(ix) for ix in out)\n\n    return diag_sels, sum_axes, perm\n\n\ndef _parse_eq_to_pure_multiplication(a_term, shape_a, b_term, shape_b, out):\n    \"\"\"If there are no contracted indices, then we can directly transpose and\n    insert singleton dimensions into ``a`` and ``b`` such that (broadcast)\n    elementwise multiplication performs the einsum.\n\n    No need to cache this as it is within the cached\n    ``_parse_eq_to_batch_matmul``.\n\n    \"\"\"\n    desired_a = \"\"\n    desired_b = \"\"\n    new_shape_a = []\n    new_shape_b = []\n    for ix in out:\n        if ix in a_term:\n            desired_a += ix\n            new_shape_a.append(shape_a[a_term.index(ix)])\n        else:\n            new_shape_a.append(1)\n        if ix in b_term:\n            desired_b += ix\n            new_shape_b.append(shape_b[b_term.index(ix)])\n        else:\n            new_shape_b.append(1)\n\n    if desired_a != a_term:\n        eq_a = f\"{a_term}->{desired_a}\"\n    else:\n        eq_a = None\n    if desired_b != b_term:\n        eq_b = f\"{b_term}->{desired_b}\"\n    else:\n        eq_b = None\n\n    return (\n        eq_a,\n        eq_b,\n        new_shape_a,\n        new_shape_b,\n        None,  # new_shape_ab, not needed since not fusing\n        None,  # perm_ab, not needed as we transpose a and b first\n        True,  # pure_multiplication=True\n    )\n\n\n@functools.lru_cache(2**12)\ndef _parse_eq_to_batch_matmul(eq, shape_a, shape_b):\n    \"\"\"Cached parsing of a two term einsum equation into the necessary\n    sequence of arguments for contracttion via batched matrix multiplication.\n    The steps we need to specify are:\n\n        1. Remove repeated and trivial indices from the left and right terms,\n           and transpose them, done as a single einsum.\n        2. Fuse the remaining indices so we have two 3D tensors.\n        3. Perform the batched matrix multiplication.\n        4. Unfuse the output to get the desired final index order.\n\n    \"\"\"\n    lhs, out = eq.split(\"->\")\n    a_term, b_term = lhs.split(\",\")\n\n    if len(a_term) != len(shape_a):\n        raise ValueError(f\"Term '{a_term}' does not match shape {shape_a}.\")\n    if len(b_term) != len(shape_b):\n        raise ValueError(f\"Term '{b_term}' does not match shape {shape_b}.\")\n\n    sizes = {}\n    singletons = set()\n\n    # parse left term to unique indices with size > 1\n    left = {}\n    for ix, d in zip(a_term, shape_a):\n        if d == 1:\n            # everything (including broadcasting) works nicely if simply ignore\n            # such dimensions, but we do need to track if they appear in output\n            # and thus should be reintroduced later\n            singletons.add(ix)\n            continue\n        if sizes.setdefault(ix, d) != d:\n            # set and check size\n            raise ValueError(\n                f\"Index {ix} has mismatched sizes {sizes[ix]} and {d}.\"\n            )\n        left[ix] = True\n\n    # parse right term to unique indices with size > 1\n    right = {}\n    for ix, d in zip(b_term, shape_b):\n        # broadcast indices (size 1 on one input and size != 1\n        # on the other) should not be treated as singletons\n        if d == 1:\n            if ix not in left:\n                singletons.add(ix)\n            continue\n        singletons.discard(ix)\n\n        if sizes.setdefault(ix, d) != d:\n            # set and check size\n            raise ValueError(\n                f\"Index {ix} has mismatched sizes {sizes[ix]} and {d}.\"\n            )\n        right[ix] = True\n\n    # now we classify the unique size > 1 indices only\n    bat_inds = []  # appears on A, B, O\n    con_inds = []  # appears on A, B, .\n    a_keep = []  # appears on A, ., O\n    b_keep = []  # appears on ., B, O\n    # other indices (appearing on A or B only) will\n    # be summed or traced out prior to the matmul\n    for ix in left:\n        if right.pop(ix, False):\n            if ix in out:\n                bat_inds.append(ix)\n            else:\n                con_inds.append(ix)\n        elif ix in out:\n            a_keep.append(ix)\n    # now only indices unique to right remain\n    for ix in right:\n        if ix in out:\n            b_keep.append(ix)\n\n    if not con_inds:\n        # contraction is pure multiplication, prepare inputs differently\n        return _parse_eq_to_pure_multiplication(\n            a_term, shape_a, b_term, shape_b, out\n        )\n\n    # only need the size one indices that appear in the output\n    singletons = [ix for ix in out if ix in singletons]\n\n    # take diagonal, remove any trivial axes and transpose left\n    desired_a = \"\".join((*bat_inds, *a_keep, *con_inds))\n    if a_term != desired_a:\n        if set(a_term) == set(desired_a):\n            # only need to transpose, don't invoke einsum\n            eq_a = tuple(a_term.index(ix) for ix in desired_a)\n        else:\n            eq_a = f\"{a_term}->{desired_a}\"\n    else:\n        eq_a = None\n\n    # take diagonal, remove any trivial axes and transpose right\n    desired_b = \"\".join((*bat_inds, *con_inds, *b_keep))\n    if b_term != desired_b:\n        if set(b_term) == set(desired_b):\n            # only need to transpose, don't invoke einsum\n            eq_b = tuple(b_term.index(ix) for ix in desired_b)\n        else:\n            eq_b = f\"{b_term}->{desired_b}\"\n    else:\n        eq_b = None\n\n    # then we want to reshape\n    if bat_inds:\n        lgroups = (bat_inds, a_keep, con_inds)\n        rgroups = (bat_inds, con_inds, b_keep)\n        ogroups = (bat_inds, a_keep, b_keep)\n    else:\n        # avoid size 1 batch dimension if no batch indices\n        lgroups = (a_keep, con_inds)\n        rgroups = (con_inds, b_keep)\n        ogroups = (a_keep, b_keep)\n\n    if any(len(group) != 1 for group in lgroups):\n        # need to fuse 'kept' and contracted indices\n        # (though could allow batch indices to be broadcast)\n        new_shape_a = tuple(\n            functools.reduce(operator.mul, (sizes[ix] for ix in ix_group), 1)\n            for ix_group in lgroups\n        )\n    else:\n        new_shape_a = None\n\n    if any(len(group) != 1 for group in rgroups):\n        # need to fuse 'kept' and contracted indices\n        # (though could allow batch indices to be broadcast)\n        new_shape_b = tuple(\n            functools.reduce(operator.mul, (sizes[ix] for ix in ix_group), 1)\n            for ix_group in rgroups\n        )\n    else:\n        new_shape_b = None\n\n    if any(len(group) != 1 for group in ogroups) or singletons:\n        new_shape_ab = (1,) * len(singletons) + tuple(\n            sizes[ix] for ix_group in ogroups for ix in ix_group\n        )\n    else:\n        new_shape_ab = None\n\n    # then we might need to permute the matmul produced output:\n    out_produced = \"\".join((*singletons, *bat_inds, *a_keep, *b_keep))\n    if out_produced != out:\n        perm_ab = tuple(out_produced.index(ix) for ix in out)\n    else:\n        perm_ab = None\n\n    return (\n        eq_a,\n        eq_b,\n        new_shape_a,\n        new_shape_b,\n        new_shape_ab,\n        perm_ab,\n        False,  # pure_multiplication=False\n    )\n\n\ndef _einsum_single(eq, x, backend=None):\n    \"\"\"Einsum on a single tensor, via three steps: diagonal selection\n    (via advanced indexing), axes summations, transposition. The logic for each\n    is cached based on the equation and array shape, and each step is only\n    performed if necessary.\n    \"\"\"\n    try:\n        return do(\"einsum\", eq, x, like=backend)\n    except ImportError:\n        pass\n\n    diag_sels, sum_axes, perm = _parse_einsum_single(eq, shape(x))\n\n    if diag_sels is not None:\n        # diagonal reduction via advanced indexing\n        # e.g ababbac->abc\n        for selector in diag_sels:\n            x = x[selector]\n\n    if sum_axes is not None:\n        # trivial removal of axes via summation\n        # e.g. abc->c\n        x = do(\"sum\", x, sum_axes, like=backend)\n\n    if perm is not None:\n        # transpose to desired output\n        # e.g. abc->cba\n        x = do(\"transpose\", x, perm, like=backend)\n\n    return x\n\n\ndef _do_contraction_via_bmm(\n    a,\n    b,\n    eq_a,\n    eq_b,\n    new_shape_a,\n    new_shape_b,\n    new_shape_ab,\n    perm_ab,\n    pure_multiplication,\n    backend,\n):\n    # prepare left\n    if eq_a is not None:\n        if isinstance(eq_a, tuple):\n            # only transpose\n            a = do(\"transpose\", a, eq_a, like=backend)\n        else:\n            # diagonals, sums, and tranpose\n            a = _einsum_single(eq_a, a)\n    if new_shape_a is not None:\n        a = do(\"reshape\", a, new_shape_a, like=backend)\n\n    # prepare right\n    if eq_b is not None:\n        if isinstance(eq_b, tuple):\n            # only transpose\n            b = do(\"transpose\", b, eq_b, like=backend)\n        else:\n            # diagonals, sums, and tranpose\n            b = _einsum_single(eq_b, b)\n    if new_shape_b is not None:\n        b = do(\"reshape\", b, new_shape_b, like=backend)\n\n    if pure_multiplication:\n        # no contracted indices\n        return do(\"multiply\", a, b)\n\n    # do the contraction!\n    ab = do(\"matmul\", a, b, like=backend)\n\n    # prepare the output\n    if new_shape_ab is not None:\n        ab = do(\"reshape\", ab, new_shape_ab, like=backend)\n    if perm_ab is not None:\n        ab = do(\"transpose\", ab, perm_ab, like=backend)\n\n    return ab\n\n\ndef einsum(eq, a, b=None, *, backend=None):\n    \"\"\"Perform arbitrary single and pairwise einsums using only `matmul`,\n    `transpose`, `reshape` and `sum`.  The logic for each is cached based on\n    the equation and array shape, and each step is only performed if necessary.\n\n    Parameters\n    ----------\n    eq : str\n        The einsum equation.\n    a : array_like\n        The first array to contract.\n    b : array_like, optional\n        The second array to contract.\n    backend : str, optional\n        The backend to use for array operations. If ``None``, dispatch\n        automatically based on ``a`` and ``b``.\n\n    Returns\n    -------\n    array_like\n    \"\"\"\n    if b is None:\n        return _einsum_single(eq, a, backend=backend)\n\n    (\n        eq_a,\n        eq_b,\n        new_shape_a,\n        new_shape_b,\n        new_shape_ab,\n        perm_ab,\n        pure_multiplication,\n    ) = _parse_eq_to_batch_matmul(eq, shape(a), shape(b))\n\n    return _do_contraction_via_bmm(\n        a,\n        b,\n        eq_a,\n        eq_b,\n        new_shape_a,\n        new_shape_b,\n        new_shape_ab,\n        perm_ab,\n        pure_multiplication,\n        backend,\n    )\n\n\ndef gen_nice_inds():\n    \"\"\"Generate the indices from [a-z, A-Z, reasonable unicode...].\"\"\"\n    for i in range(26):\n        yield chr(ord(\"a\") + i)\n    for i in range(26):\n        yield chr(ord(\"A\") + i)\n    for i in itertools.count(192):\n        yield chr(i)\n\n\n@functools.lru_cache(2**12)\ndef _parse_tensordot_axes_to_matmul(axes, shape_a, shape_b):\n    \"\"\"Parse a tensordot specification into the necessary sequence of arguments\n    for contracttion via matrix multiplication. This just converts ``axes``\n    into an ``einsum`` eq string then calls ``_parse_eq_to_batch_matmul``.\n    \"\"\"\n    ndim_a = len(shape_a)\n    ndim_b = len(shape_b)\n\n    if isinstance(axes, int):\n        axes_a = tuple(range(ndim_a - axes, ndim_a))\n        axes_b = tuple(range(axes))\n    else:\n        axes_a, axes_b = axes\n\n    num_con = len(axes_a)\n    if num_con != len(axes_b):\n        raise ValueError(\n            f\"Axes should have the same length, got {axes_a} and {axes_b}.\"\n        )\n\n    possible_inds = gen_nice_inds()\n    inds_a = [next(possible_inds) for _ in range(ndim_a)]\n    inds_b = []\n    inds_out = inds_a.copy()\n\n    for axb in range(ndim_b):\n        if axb not in axes_b:\n            # right uncontracted index\n            ind = next(possible_inds)\n            inds_out.append(ind)\n        else:\n            # contracted index\n            axa = axes_a[axes_b.index(axb)]\n            # check that the shapes match\n            if shape_a[axa] != shape_b[axb]:\n                raise ValueError(\n                    f\"Dimension mismatch between axes {axa} of {shape_a} and \"\n                    f\"{axb} of {shape_b}: {shape_a[axa]} != {shape_b[axb]}.\"\n                )\n            ind = inds_a[axa]\n            inds_out.remove(ind)\n        inds_b.append(ind)\n\n    eq = f\"{''.join(inds_a)},{''.join(inds_b)}->{''.join(inds_out)}\"\n\n    return _parse_eq_to_batch_matmul(eq, shape_a, shape_b)\n\n\ndef tensordot(a, b, axes=2, *, backend=None):\n    \"\"\"Perform a tensordot using only `matmul`, `transpose`, `reshape`. The\n    logic for each is cached based on the equation and array shape, and each\n    step is only performed if necessary.\n\n    Parameters\n    ----------\n    a, b : array_like\n        The arrays to contract.\n    axes : int or tuple of (sequence[int], sequence[int])\n        The number of axes to contract, or the axes to contract. If an int,\n        the last ``axes`` axes of ``a`` and the first ``axes`` axes of ``b``\n        are contracted. If a tuple, the axes to contract for ``a`` and ``b``\n        respectively.\n    backend : str or None, optional\n        The backend to use for array operations. If ``None``, dispatch\n        automatically based on ``a`` and ``b``.\n\n    Returns\n    -------\n    array_like\n    \"\"\"\n    try:\n        # ensure hashable\n        axes = tuple(map(int, axes[0])), tuple(map(int, axes[1]))\n    except IndexError:\n        axes = int(axes)\n\n    (\n        eq_a,\n        eq_b,\n        new_shape_a,\n        new_shape_b,\n        new_shape_ab,\n        perm_ab,\n        pure_multiplication,\n    ) = _parse_tensordot_axes_to_matmul(axes, shape(a), shape(b))\n\n    return _do_contraction_via_bmm(\n        a,\n        b,\n        eq_a,\n        eq_b,\n        new_shape_a,\n        new_shape_b,\n        new_shape_ab,\n        perm_ab,\n        pure_multiplication,\n        backend,\n    )\n\n\ndef extract_contractions(\n    tree,\n    order=None,\n    prefer_einsum=False,\n):\n    \"\"\"Extract just the information needed to perform the contraction.\n\n    Parameters\n    ----------\n    order : str or callable, optional\n        Supplied to :meth:`ContractionTree.traverse`.\n    prefer_einsum : bool, optional\n        Prefer to use ``einsum`` for pairwise contractions, even if\n        ``tensordot`` can perform the contraction.\n\n    Returns\n    -------\n    contractions : tuple\n        A tuple of tuples, each containing the information needed to\n        perform a pairwise contraction. Each tuple contains:\n\n            - ``p``: the parent node,\n            - ``l``: the left child node,\n            - ``r``: the right child node,\n            - ``tdot``: whether to use ``tensordot`` or ``einsum``,\n            - ``arg``: the argument to pass to ``tensordot`` or ``einsum``\n                i.e. ``axes`` or ``eq``,\n            - ``perm``: the permutation required after the contraction, if\n                any (only applies to tensordot).\n\n        If both ``l`` and ``r`` are ``None``, the the operation is a single\n        term simplification performed with ``einsum``.\n    \"\"\"\n    if tree.N == 1:\n        # trivial 'contraction', single input maps directly to output\n        # possibly with reductions/transpose, setting l but not r flags this\n        pi = 1\n        li = 0\n        ri = None\n        tdot = False\n        arg = tree.get_eq_sliced()\n        perm = None\n        return [(pi, li, ri, tdot, arg, perm)]\n\n    contractions = []\n\n    # for compactness we convert nodes to ssa indices\n    ssas = {leaf: i for i, leaf in enumerate(tree.gen_leaves())}\n    ssa = len(ssas)\n\n    # pairwise contractions\n    for p, l, r in tree.traverse(order=order):\n        li = ssas.pop(l)\n        ri = ssas.pop(r)\n        pi = ssas[p] = ssa\n        ssa += 1\n\n        if prefer_einsum or not tree.get_can_dot(p):\n            tdot = False\n            arg = tree.get_einsum_eq(p)\n            perm = None\n        else:\n            tdot = True\n            arg = tree.get_tensordot_axes(p)\n            perm = tree.get_tensordot_perm(p)\n\n        contractions.append((pi, li, ri, tdot, arg, perm))\n\n    if tree.preprocessing:\n        # inplace single term simplifications\n        # n.b. these are populated lazily when the other information is\n        # computed above, so we do it after\n        pre_contractions = (\n            (i, None, None, False, eq, None)\n            for i, eq in tree.preprocessing.items()\n        )\n        return (*pre_contractions, *contractions)\n\n    return tuple(contractions)\n\n\nclass Contractor:\n    \"\"\"Default cotengra network contractor.\n\n    Parameters\n    ----------\n    contractions : tuple[tuple]\n        The sequence of contractions to perform. Each contraction should be a\n        tuple containing:\n\n            - ``p``: the parent node,\n            - ``l``: the left child node,\n            - ``r``: the right child node,\n            - ``tdot``: whether to use ``tensordot`` or ``einsum``,\n            - ``arg``: the argument to pass to ``tensordot`` or ``einsum``\n                i.e. ``axes`` or ``eq``,\n            - ``perm``: the permutation required after the contraction, if\n                any (only applies to tensordot).\n\n        e.g. built by calling ``extract_contractions(tree)``.\n\n    strip_exponent : bool, optional\n        If ``True``, eagerly strip the exponent (in log10) from\n        intermediate tensors to control numerical problems from leaving the\n        range of the datatype. This method then returns the scaled\n        'mantissa' output array and the exponent separately.\n    check_zero : bool, optional\n        If ``True``, when ``strip_exponent=True``, explicitly check for\n        zero-valued intermediates that would otherwise produce ``nan``,\n        instead terminating early if encounteredand returning\n        ``(0.0, 0.0)``.\n    backend : str, optional\n        What library to use for ``tensordot``, ``einsum`` and\n        ``transpose``, it will be automatically inferred from the input\n        arrays if not given.\n    progbar : bool, optional\n        Whether to show a progress bar.\n    \"\"\"\n\n    __slots__ = (\n        \"contractions\",\n        \"strip_exponent\",\n        \"check_zero\",\n        \"implementation\",\n        \"backend\",\n        \"progbar\",\n        \"__weakref__\",\n    )\n\n    def __init__(\n        self,\n        contractions,\n        strip_exponent=False,\n        check_zero=False,\n        implementation=\"auto\",\n        backend=None,\n        progbar=False,\n    ):\n        self.contractions = contractions\n        self.strip_exponent = strip_exponent\n        self.check_zero = check_zero\n        self.implementation = implementation\n        self.backend = backend\n        self.progbar = progbar\n\n    def __call__(self, *arrays, **kwargs):\n        \"\"\"Contract ``arrays`` using operations listed in ``contractions``.\n\n        Parameters\n        ----------\n        arrays : sequence of array-like\n            The arrays to contract.\n        kwargs : dict\n            Override the default settings for this contraction only.\n\n        Returns\n        -------\n        output : array\n            The contracted output, it will be scaled if ``strip_exponent==True``.\n        exponent : float\n            The exponent of the output in base 10, returned only if\n            ``strip_exponent==True``.\n        \"\"\"\n        backend = kwargs.pop(\"backend\", self.backend)\n        progbar = kwargs.pop(\"progbar\", self.progbar)\n        check_zero = kwargs.pop(\"check_zero\", self.check_zero)\n        strip_exponent = kwargs.pop(\"strip_exponent\", self.strip_exponent)\n        implementation = kwargs.pop(\"implementation\", self.implementation)\n        if kwargs:\n            raise TypeError(f\"Unknown keyword arguments: {kwargs}.\")\n\n        if backend is None:\n            backend = infer_backend_multi(*arrays)\n            xp = get_namespace(backend)\n\n        if implementation == \"auto\":\n            if backend == \"numpy\":\n                # by default only replace numpy's einsum/tensordot\n                implementation = \"cotengra\"\n            else:\n                implementation = \"autoray\"\n\n        if implementation == \"cotengra\":\n            _einsum, _tensordot = einsum, tensordot\n        elif implementation == \"pytblis\":\n            import pytblis\n\n            _einsum = pytblis.einsum\n            _tensordot = pytblis.tensordot\n        elif implementation == \"autoray\":\n            try:\n                _einsum = xp.einsum\n            except ImportError:\n                # fallback to cotengra (matmul) implementation\n                _einsum = einsum\n\n            try:\n                _tensordot = xp.tensordot\n            except ImportError:\n                # fallback to cotengra (matmul) implementation\n                _tensordot = tensordot\n        else:\n            # manually supplied\n            _einsum, _tensordot = implementation\n\n        # temporary storage for intermediates\n        N = len(arrays)\n        temps = dict(enumerate(arrays))\n\n        exponent = 0.0 if (strip_exponent is not False) else None\n\n        if progbar:\n            import tqdm\n\n            contractions = tqdm.tqdm(self.contractions, total=N - 1)\n        else:\n            contractions = self.contractions\n\n        for pi, li, ri, tdot, arg, perm in contractions:\n            if ri is None:\n                if li is None:\n                    # single term simplification, perform inplace with einsum\n                    temps[pi] = _einsum(arg, temps[pi])\n                    continue\n                else:\n                    # trivial 'contraction', single input maps directly to\n                    # output, possibly with reductions/transpose via einsum\n                    p_array = _einsum(arg, temps[li])\n                    if strip_exponent:\n                        return p_array, 0.0\n                    return p_array\n\n            # get input arrays for this contraction\n            l_array = temps.pop(li)\n            r_array = temps.pop(ri)\n\n            if tdot:\n                p_array = _tensordot(l_array, r_array, arg)\n                if perm:\n                    p_array = xp.transpose(p_array, perm)\n            else:\n                p_array = _einsum(arg, l_array, r_array)\n\n            if exponent is not None:\n                factor = xp.max(xp.abs(p_array))\n\n                if check_zero and float(factor) == 0.0:\n                    return 0.0, float(\"-inf\")\n                exponent = exponent + xp.log10(factor)\n\n                if backend == \"tensorflow\":\n                    factor = xp.astype(factor, p_array.dtype)\n                    # TODO:\n                    # currently special case tensorflow\n                    # autoray needs fix for autojit and astype to use generally\n\n                p_array = p_array / factor\n\n            # insert the new intermediate array\n            temps[pi] = p_array\n\n        if exponent is not None:\n            return p_array, exponent\n\n        return p_array\n\n\nclass CuQuantumContractor:\n    def __init__(\n        self,\n        tree,\n        handle_slicing=False,\n        autotune=False,\n        **kwargs,\n    ):\n        if kwargs.pop(\"strip_exponent\", None):\n            raise ValueError(\n                \"strip_exponent=True not supported with cuQuantum\"\n            )\n\n        if tree.has_preprocessing():\n            raise ValueError(\"Preprocessing not supported with cuQuantum yet.\")\n\n        if kwargs.pop(\"progbar\", None):\n            import warnings\n\n            warnings.warn(\"Progress bar not supported with cuQuantum yet.\")\n\n        if handle_slicing:\n            self.eq = tree.get_eq()\n            self.shapes = tree.get_shapes()\n        else:\n            self.eq = tree.get_eq_sliced()\n            self.shapes = tree.get_shapes_sliced()\n\n        if tree.is_complete():\n            kwargs.setdefault(\"optimize\", {})\n            kwargs[\"optimize\"].setdefault(\"path\", tree.get_path())\n\n            if handle_slicing and tree.sliced_inds:\n                kwargs[\"optimize\"].setdefault(\n                    \"slicing\",\n                    [(ix, tree.size_dict[ix] - 1) for ix in tree.sliced_inds],\n                )\n\n        self.kwargs = kwargs\n        self.autotune = 3 if autotune is True else autotune\n        self.handle = None\n        self.network = None\n\n    def setup(self, *arrays):\n        import cuquantum\n\n        if hasattr(cuquantum, \"bindings\"):\n            # cuquantum-python >= 25.03\n            from cuquantum.tensornet import Network\n        else:\n            # for cuquantum < 25.03\n            from cuquantum import Network\n\n        self.network = Network(\n            self.eq,\n            *arrays,\n        )\n        self.network.contract_path(**self.kwargs)\n        if self.autotune:\n            self.network.autotune(iterations=self.autotune)\n\n    def __call__(\n        self,\n        *arrays,\n        check_zero=False,\n        backend=None,\n        progbar=False,\n    ):\n        # can't handle these yet\n        assert not check_zero\n        assert not progbar\n        assert backend is None\n\n        if self.network is None:\n            self.setup(*arrays)\n        else:\n            self.network.reset_operands(*arrays)\n\n        return self.network.contract()\n\n    def __del__(self):\n        if self.network is not None:\n            self.network.free()\n\n\ndef make_contractor(\n    tree,\n    order=None,\n    prefer_einsum=False,\n    strip_exponent=False,\n    check_zero=False,\n    implementation=None,\n    autojit=False,\n    progbar=False,\n):\n    \"\"\"Get a reusable function which performs the contraction corresponding\n    to ``tree``. The various options provide defaults that can also be overrode\n    when calling the standard contractor.\n\n    Parameters\n    ----------\n    tree : ContractionTree\n        The contraction tree.\n    order : str or callable, optional\n        Supplied to :meth:`ContractionTree.traverse`, the order in which\n        to perform the pairwise contractions given by the tree.\n    prefer_einsum : bool, optional\n        Prefer to use ``einsum`` for pairwise contractions, even if\n        ``tensordot`` can perform the contraction.\n    strip_exponent : bool, optional\n        If ``True``, the function will strip the exponent from the output\n        array and return it separately.\n    check_zero : bool, optional\n        If ``True``, when ``strip_exponent=True``, explicitly check for\n        zero-valued intermediates that would otherwise produce ``nan``,\n        instead terminating early if encountered and returning\n        ``(0.0, 0.0)``.\n    implementation : str or tuple[callable, callable], optional\n        What library to use to actually perform the contractions. Options are\n\n        - \"auto\": let cotengra choose\n        - \"autoray\": dispatch with autoray, using the ``tensordot`` and\n          ``einsum`` implementation of the backend\n        - \"cotengra\": use the ``tensordot`` and ``einsum`` implementation of\n          cotengra, which is based on batch matrix multiplication. This is\n          faster for some backends like numpy, and also enables libraries\n          which don't yet provide ``tensordot`` and ``einsum`` to be used.\n        - \"cuquantum\": use the cuquantum library to perform the whole\n          contraction (not just individual contractions).\n        - tuple[callable, callable]: manually supply the ``tensordot`` and\n          ``einsum`` implementations to use.\n\n    autojit : bool, optional\n        If ``True``, use :func:`autoray.autojit` to compile the contraction\n        function.\n    progbar : bool, optional\n            Whether to show progress through the contraction by default.\n\n    Returns\n    -------\n    fn : callable\n        The contraction function, with signature ``fn(*arrays)``.\n    \"\"\"\n    if implementation is None:\n        implementation = get_default_implementation()\n\n    if implementation == \"cuquantum\":\n        fn = CuQuantumContractor(\n            tree,\n            strip_exponent=strip_exponent,\n            check_zero=check_zero,\n            progbar=progbar,\n        )\n    else:\n        fn = Contractor(\n            contractions=extract_contractions(tree, order, prefer_einsum),\n            strip_exponent=strip_exponent,\n            check_zero=check_zero,\n            implementation=implementation,\n            progbar=progbar,\n        )\n        if autojit:\n            from autoray import autojit as _autojit\n\n            fn = _autojit(fn)\n\n    return fn\n"
  },
  {
    "path": "cotengra/core.py",
    "content": "\"\"\"Core contraction tree data structure and methods.\"\"\"\n\nimport collections\nimport functools\nimport itertools\nimport math\nimport warnings\nfrom dataclasses import dataclass\nfrom typing import Optional\n\nfrom autoray import do, get_namespace, infer_backend\n\nfrom .contract import make_contractor\nfrom .hypergraph import get_hypergraph\nfrom .nodeops import get_nodeops\nfrom .parallel import (\n    can_scatter,\n    maybe_leave_pool,\n    maybe_rejoin_pool,\n    parse_parallel_arg,\n    scatter,\n    submit,\n)\nfrom .pathfinders.path_simulated_annealing import (\n    parallel_temper_tree,\n    simulated_anneal_tree,\n)\nfrom .plot import (\n    plot_contractions,\n    plot_contractions_alt,\n    plot_hypergraph,\n    plot_tree_circuit,\n    plot_tree_flat,\n    plot_tree_ring,\n    plot_tree_rubberband,\n    plot_tree_span,\n    plot_tree_tent,\n)\nfrom .scoring import (\n    DEFAULT_COMBO_FACTOR,\n    CompressedStatsTracker,\n    get_score_fn,\n)\nfrom .utils import (\n    MaxCounter,\n    compute_size_by_dict,\n    deprecated,\n    get_rng,\n    get_symbol,\n    groupby,\n    inputs_output_to_eq,\n    interleave,\n    oset,\n    prod,\n    unique,\n)\n\n\ndef cached_node_property(name):\n    \"\"\"Decorator for caching information about nodes.\"\"\"\n\n    def wrapper(meth):\n        @functools.wraps(meth)\n        def getter(self, node):\n            try:\n                return self.info[node][name]\n            except KeyError:\n                self.info[node][name] = value = meth(self, node)\n                return value\n\n        return getter\n\n    return wrapper\n\n\ndef legs_union(legs_seq):\n    \"\"\"Combine a sequence of legs into a single set of legs, summing their\n    appearances.\n    \"\"\"\n    new_legs, *rem_legs = legs_seq\n    new_legs = new_legs.copy()\n    for legs in rem_legs:\n        for ix, ix_count in legs.items():\n            new_legs[ix] = new_legs.get(ix, 0) + ix_count\n    return new_legs\n\n\ndef legs_without(legs, ind):\n    \"\"\"Discard ``ind`` from legs to create a new set of legs.\"\"\"\n    new_legs = legs.copy()\n    new_legs.pop(ind, None)\n    return new_legs\n\n\ndef get_with_default(k, obj, default):\n    return obj.get(k, default)\n\n\n@dataclass(order=True, frozen=True)\nclass SliceInfo:\n    inner: bool\n    ind: str\n    size: int\n    project: Optional[int]\n\n    @property\n    def sliced_range(self):\n        if self.project is None:\n            return range(self.size)\n        else:\n            return [self.project]\n\n\ndef get_slice_strides(sliced_inds):\n    \"\"\"Compute the 'strides' given the (ordered) dictionary of sliced indices.\"\"\"\n    slice_infos = list(sliced_inds.values())\n    nsliced = len(slice_infos)\n    strides = [1] * nsliced\n    # backwards cumulative product\n    for i in range(nsliced - 2, -1, -1):\n        strides[i] = strides[i + 1] * slice_infos[i + 1].size\n    return strides\n\n\nclass AdderWithMaybeExponentStripped:\n    \"\"\"Object that ddds two arrays, or tuples of (array, exponent) together in\n    a stable and branchless way. It also internally caches the backend on the\n    first call.\n    \"\"\"\n\n    __slots__ = (\"backend\", \"namespace\", \"need_to_cast\")\n\n    def __init__(self):\n        self.backend = None\n        self.namespace = None\n        self.need_to_cast = False\n\n    def __call__(self, x, y):\n        xistup = isinstance(x, tuple)\n        yistup = isinstance(y, tuple)\n        if not (xistup or yistup):\n            # simple sum without exponent\n            return x + y\n\n        if xistup:\n            xm, xe = x\n        else:\n            xm = x\n            xe = 0.0\n\n        if yistup:\n            ym, ye = y\n        else:\n            ym = y\n            ye = 0.0\n\n        if self.backend is None:\n            self.backend = infer_backend(xm)\n            self.namespace = get_namespace(self.backend)\n            self.need_to_cast = self.backend == \"tensorflow\"\n\n        # perform branchless for jit etc.\n        e = max(xe, ye)\n\n        if self.need_to_cast:\n            xcoeff = self.namespace.astype(10.0 ** (xe - e), xm.dtype)\n            ycoeff = self.namespace.astype(10.0 ** (ye - e), ym.dtype)\n            m = xm * xcoeff + ym * ycoeff\n        else:\n            m = xm * 10 ** (xe - e) + ym * 10 ** (ye - e)\n\n        return (m, e)\n\n\nclass ContractionTree:\n    \"\"\"Binary tree representing a tensor network contraction.\n\n    Parameters\n    ----------\n    inputs : sequence of str\n        The list of input tensor's indices.\n    output : str\n        The output indices.\n    size_dict : dict[str, int]\n        The size of each index.\n    track_childless : bool, optional\n        Whether to dynamically keep track of which nodes are childless. Useful\n        if you are 'divisively' building the tree.\n    track_flops : bool, optional\n        Whether to dynamically keep track of the total number of flops. If\n        ``False`` You can still compute this once the tree is complete.\n    track_write : bool, optional\n        Whether to dynamically keep track of the total number of elements\n        written. If ``False`` You can still compute this once the tree is\n        complete.\n    track_size : bool, optional\n        Whether to dynamically keep track of the largest tensor so far. If\n        ``False`` You can still compute this once the tree is complete.\n    objective : str or Objective, optional\n        An default objective function to use for further optimization and\n        scoring, for example reconfiguring or computing the combo cost. If not\n        supplied the default is to create a flops objective when needed.\n\n    Attributes\n    ----------\n    children : dict[node, tuple[node]]\n        Mapping of each node to two children.\n    info : dict[node, dict]\n        Information about the tree nodes. The key is the set of inputs (a\n        set of inputs indices) the node contains. Or in other words, the\n        subgraph of the node. The value is a dictionary to cache information\n        about effective 'leg' indices, size, flops of formation etc.\n    \"\"\"\n\n    def __init__(\n        self,\n        inputs,\n        output,\n        size_dict,\n        track_childless=False,\n        track_flops=False,\n        track_write=False,\n        track_size=False,\n        objective=None,\n        nodeops=\"auto\",\n    ):\n        self.inputs = inputs\n        self.output = output\n\n        if isinstance(self.inputs[0], set) or isinstance(self.output, set):\n            warnings.warn(\n                \"The inputs or output of this tree are not ordered.\"\n                \"Costs will be accurate but actually contracting requires \"\n                \"ordered indices corresponding to array axes.\"\n            )\n\n        if not isinstance(next(iter(size_dict.values()), 1), int):\n            # make sure we are working with python integers to avoid overflow\n            # comparison errors with inf etc.\n            self.size_dict = {k: int(v) for k, v in size_dict.items()}\n        else:\n            self.size_dict = size_dict\n\n        self.N = len(self.inputs)\n\n        # the index representation for each input is an ordered mapping of\n        # each index to the number of times it has appeared on children. By\n        # also tracking the total number of appearances one can efficiently\n        # and locally compute which indices should be kept or contracted\n        self.appearances = {}\n        for term in self.inputs:\n            for ix in term:\n                self.appearances[ix] = self.appearances.get(ix, 0) + 1\n        # adding output appearances ensures these are never contracted away,\n        # N.B. if after this step every appearance count is exactly 2,\n        # then there are no 'hyper' indices in the contraction\n        for ix in self.output:\n            self.appearances[ix] = self.appearances.get(ix, 0) + 1\n\n        # this stores potentialy preprocessing steps that are not part of the\n        # main contraction tree, but assumed to have been applied, for example\n        # tracing or summing over indices that appear only once\n        self.preprocessing = {}\n\n        # mapping of parents to children - the core binary tree object\n        self.children = {}\n\n        # information about all the nodes\n        self.nodeops = get_nodeops(nodeops, self.N)\n        self.info = {}\n\n        # add constant nodes: the leaves\n        for leaf in self.gen_leaves():\n            self._add_node(leaf, extent=1)  # leaf extent is always 1\n\n        # and the root or top node\n        self.root = self.nodeops.node_supremum(self.N)\n        self._add_node(self.root, extent=self.N)  # root extent is always N\n\n        if self.N == 1:\n            # trivial 'contraction', single input maps directly to output,\n            self.children[self.root] = (leaf,)\n\n        # whether to keep track of dangling nodes/subgraphs\n        self.track_childless = track_childless\n        if self.track_childless:\n            # the set of dangling nodes\n            self.childless = oset([self.root])\n\n        # running largest_intermediate and total flops\n        self._track_flops = track_flops\n        if track_flops:\n            self._flops = 0\n\n        self._track_write = track_write\n        if track_write:\n            self._write = 0\n\n        self._track_size = track_size\n        if track_size:\n            self._sizes = MaxCounter()\n\n        # container for caching subtree reconfiguration condidates\n        self.already_optimized = dict()\n\n        # info relating to slicing (base constructor is always unsliced)\n        self.multiplicity = 1\n        self.sliced_inds = {}\n        self.sliced_inputs = frozenset()\n\n        # cache for compiled contraction cores\n        self.contraction_cores = {}\n\n        # a default objective function useful for\n        # further optimization and scoring\n        self._default_objective = objective\n\n    def set_state_from(self, other):\n        \"\"\"Set the internal state of this tree to that of ``other``.\"\"\"\n        # immutable or never mutated properties\n        for attr in (\n            \"appearances\",\n            \"inputs\",\n            \"multiplicity\",\n            \"N\",\n            \"output\",\n            \"root\",\n            \"size_dict\",\n            \"sliced_inputs\",\n            \"_default_objective\",\n        ):\n            setattr(self, attr, getattr(other, attr))\n\n        # mutable properties\n        for attr in (\n            \"children\",\n            \"contraction_cores\",\n            \"nodeops\",\n            \"sliced_inds\",\n            \"preprocessing\",\n        ):\n            setattr(self, attr, getattr(other, attr).copy())\n\n        # dicts of mutable\n        for attr in (\"info\", \"already_optimized\"):\n            setattr(\n                self,\n                attr,\n                {k: v.copy() for k, v in getattr(other, attr).items()},\n            )\n\n        self.track_childless = other.track_childless\n        if other.track_childless:\n            self.childless = other.childless.copy()\n\n        self._track_flops = other._track_flops\n        if other._track_flops:\n            self._flops = other._flops\n\n        self._track_write = other._track_write\n        if other._track_write:\n            self._write = other._write\n\n        self._track_size = other._track_size\n        if other._track_size:\n            self._sizes = other._sizes.copy()\n\n    def copy(self):\n        \"\"\"Create a copy of this ``ContractionTree``.\"\"\"\n        tree = object.__new__(self.__class__)\n        tree.set_state_from(self)\n        return tree\n\n    def set_default_objective(self, objective):\n        \"\"\"Set the objective function for this tree.\"\"\"\n        self._default_objective = get_score_fn(objective)\n\n    def get_default_objective(self):\n        \"\"\"Get the objective function for this tree.\"\"\"\n        if self._default_objective is None:\n            self._default_objective = get_score_fn(\"flops\")\n        return self._default_objective\n\n    def get_default_combo_factor(self):\n        \"\"\"Get the default combo factor for this tree.\"\"\"\n        objective = self.get_default_objective()\n        try:\n            return objective.factor\n        except AttributeError:\n            return DEFAULT_COMBO_FACTOR\n\n    def get_score(self, objective=None):\n        \"\"\"Score this tree using the default objective function.\"\"\"\n        from .scoring import get_score_fn\n\n        if objective is None:\n            objective = self.get_default_objective()\n\n        objective = get_score_fn(objective)\n\n        return objective({\"tree\": self})\n\n    @property\n    def nslices(self):\n        \"\"\"Simple alias for how many independent contractions this tree\n        represents overall.\n        \"\"\"\n        return self.multiplicity\n\n    @property\n    def nchunks(self):\n        \"\"\"The number of 'chunks' - determined by the number of sliced output\n        indices.\n        \"\"\"\n        return prod(\n            si.size for si in self.sliced_inds.values() if not si.inner\n        )\n\n    def input_to_node(self, i):\n        \"\"\"Create a node from a single input index, i.e. the subgraph that\n        only contains the input tensor ``i``.\n\n        Parameters\n        ----------\n        i : int\n            The input index.\n\n        Returns\n        -------\n        node : node_type\n        \"\"\"\n        return self.nodeops.node_from_single(i)\n\n    def node_to_input(self, node):\n        \"\"\"Assuming ``node`` has one element, i.e. is a leaf, return the\n        corresponding input index.\n\n        Parameters\n        ----------\n        node : node_type\n            The node to convert.\n\n        Returns\n        -------\n        i : int\n        \"\"\"\n        return self.nodeops.node_get_single_el(node)\n\n    def node_to_terms(self, node):\n        \"\"\"Turn a node into the corresponding terms a sequence of leaf legs,\n        corresponding to input indices.\n        \"\"\"\n        return (\n            self.get_legs(self.input_to_node(i))\n            for i in self.get_subgraph(node)\n        )\n\n    def gen_leaves(self):\n        \"\"\"Generate the nodes representing leaves of the contraction tree, i.e.\n        of size 1 each corresponding to a single input tensor.\n        \"\"\"\n        return map(self.input_to_node, range(self.N))\n\n    def get_incomplete_nodes(self):\n        \"\"\"Get the set of current nodes that have no children and the set of\n        nodes that have no parents. These are the 'childless' and 'parentless'\n        nodes respectively, that need to be contracted to complete the tree.\n        The parentless nodes are grouped into the childless nodes that contain\n        them as subgraphs.\n\n        Returns\n        -------\n        groups : dict[node_type, list[node_type]]\n            A mapping of childless nodes to the list of parentless nodes are\n            beneath them.\n\n        See Also\n        --------\n        autocomplete\n        \"\"\"\n        childless = dict.fromkeys(\n            node\n            for node in self.info\n            # start wth all but leaves\n            if not self.is_leaf(node)\n        )\n        parentless = dict.fromkeys(\n            node\n            for node in self.info\n            # start with all but root\n            if not self.is_root(node)\n        )\n        for p, (l, r) in self.children.items():\n            parentless.pop(l)\n            parentless.pop(r)\n            childless.pop(p)\n\n        groups = {node: [] for node in childless}\n        for node in parentless:\n            # get the smallest node that contains this node\n            ancestor = min(\n                (\n                    possible_parent\n                    for possible_parent in childless\n                    if set(self.get_subgraph(node)).issubset(\n                        self.get_subgraph(possible_parent)\n                    )\n                    # XXX: for non-ssa node types could do:\n                    # if self.is_descendant(node, possible_parent)\n                ),\n                key=self.get_extent,\n            )\n            groups[ancestor].append(node)\n\n        return groups\n\n    def autocomplete(self, **contract_opts):\n        \"\"\"Contract all remaining node groups (as computed by\n        ``tree.get_incomplete_nodes``) in the tree to complete it.\n\n        Parameters\n        ----------\n        contract_opts\n            Options to pass to ``tree.contract_nodes``.\n\n        See Also\n        --------\n        get_incomplete_nodes, contract_nodes\n        \"\"\"\n        groups = self.get_incomplete_nodes()\n        for grandparent, parentless_subnodes in groups.items():\n            self.contract_nodes(\n                parentless_subnodes, grandparent=grandparent, **contract_opts\n            )\n\n    @classmethod\n    def from_path(\n        cls,\n        inputs,\n        output,\n        size_dict,\n        *,\n        path=None,\n        ssa_path=None,\n        edge_path=None,\n        optimize=\"auto\",\n        autocomplete=\"auto\",\n        check=False,\n        **kwargs,\n    ):\n        \"\"\"Create a (completed) ``ContractionTree`` from the usual inputs plus\n        a standard contraction path or 'ssa_path' - you need to supply one.\n\n        Parameters\n        ----------\n        inputs : Sequence[Sequence[str]]\n            The input indices of each tensor, as single unicode characters.\n        output : Sequence[str]\n            The output indices.\n        size_dict : dict[str, int]\n            The size of each index.\n        path : Sequence[Sequence[int]], optional\n            The contraction path, a sequence of pairs of tensor ids to\n            contract. The ids are linear indices into the list of temporary\n            tensors, which are recycled as each contraction pops a pair and\n            appends the result. One of ``path``, ``ssa_path`` or ``edge_path``\n            must be supplied.\n        ssa_path : Sequence[Sequence[int]], optional\n            The contraction path, a sequence of pairs of indices to contract.\n            The indices are single use, as if the result of each contraction is\n            appended to the end of the list of temporary tensors without\n            popping. One of ``path``, ``ssa_path`` or ``edge_path`` must be\n            supplied.\n        edge_path : Sequence[str], optional\n            The contraction path, a sequence of indices to contract in order.\n            One of ``path``, ``ssa_path`` or ``edge_path`` must be supplied.\n        optimize : str, optional\n            If a contraction within the path contains 3 or more tensors, how to\n            optimize this subcontraction into a binary tree.\n        autocomplete : \"auto\" or bool, optional\n            Whether to automatically complete the path, i.e. contract all\n            remaining nodes. If \"auto\" then a warning is issued if the path is\n            not complete.\n        check : bool, optional\n            Whether to perform some basic checks while creating the contraction\n            nodes.\n\n        Returns\n        -------\n        ContractionTree\n        \"\"\"\n        if (path is None) + (ssa_path is None) + (edge_path is None) != 2:\n            raise ValueError(\n                \"Exactly one of ``path`` or ``ssa_path`` must be supplied.\"\n            )\n\n        contract_opts = {\"optimize\": optimize, \"check\": check}\n\n        if edge_path is not None:\n            from .pathfinders.path_basic import edge_path_to_ssa\n\n            ssa_path = edge_path_to_ssa(edge_path, inputs)\n\n        if ssa_path is not None:\n            path = ssa_path\n\n        tree = cls(inputs, output, size_dict, **kwargs)\n\n        if ssa_path is not None:\n            # ssa path ('single static assignment' ids)\n            nodes = dict(enumerate(tree.gen_leaves()))\n            ssa = len(nodes)\n            for p in path:\n                merge = [nodes.pop(i) for i in p]\n                nodes[ssa] = tree.contract_nodes(merge, **contract_opts)\n                ssa += 1\n            nodes = nodes.values()\n        else:\n            # regular path ('recycled' ids)\n            nodes = list(tree.gen_leaves())\n            for p in path:\n                merge = [nodes.pop(i) for i in sorted(p, reverse=True)]\n                nodes.append(tree.contract_nodes(merge, **contract_opts))\n\n        if len(nodes) > 1 and autocomplete:\n            if autocomplete == \"auto\":\n                # warn that we are completing\n                warnings.warn(\n                    \"Path was not complete - contracting all remaining. \"\n                    \"You can silence this warning with `autocomplete=True`.\"\n                    \"Or produce an incomplete tree with `autocomplete=False`.\"\n                )\n\n            tree.contract_nodes(nodes, grandparent=tree.root, **contract_opts)\n\n        return tree\n\n    @classmethod\n    def from_info(cls, info, **kwargs):\n        \"\"\"Create a ``ContractionTree`` from an ``opt_einsum.PathInfo`` object.\"\"\"\n        return cls.from_path(\n            inputs=info.input_subscripts.split(\",\"),\n            output=info.output_subscript,\n            size_dict=info.size_dict,\n            path=info.path,\n            **kwargs,\n        )\n\n    @classmethod\n    def from_eq(cls, eq, size_dict, **kwargs):\n        \"\"\"Create a empty ``ContractionTree`` directly from an equation and set\n        of shapes.\n\n        Parameters\n        ----------\n        eq : str\n            The einsum string equation.\n        size_dict : dict[str, int]\n            The size of each index.\n        \"\"\"\n        lhs, output = eq.split(\"->\")\n        inputs = lhs.split(\",\")\n        return cls(inputs, output, size_dict, **kwargs)\n\n    def get_eq(self):\n        \"\"\"Get the einsum equation corresponding to this tree. Note that this\n        is the total (or original) equation, so includes indices which have\n        been sliced.\n\n        Returns\n        -------\n        eq : str\n        \"\"\"\n        return inputs_output_to_eq(self.inputs, self.output)\n\n    def get_shapes(self):\n        \"\"\"Get the shapes of the input tensors corresponding to this tree.\n\n        Returns\n        -------\n        shapes : tuple[tuple[int]]\n        \"\"\"\n        return tuple(\n            tuple(self.size_dict[ix] for ix in term) for term in self.inputs\n        )\n\n    def get_inputs_sliced(self):\n        \"\"\"Get the input indices corresponding to a single slice of this tree,\n        i.e. with sliced indices removed.\n\n        Returns\n        -------\n        inputs : tuple[tuple[str]]\n        \"\"\"\n        return tuple(\n            tuple(ix for ix in term if ix not in self.sliced_inds)\n            for term in self.inputs\n        )\n\n    def get_output_sliced(self):\n        \"\"\"Get the output indices corresponding to a single slice of this tree,\n        i.e. with sliced indices removed.\n\n        Returns\n        -------\n        output : tuple[str]\n        \"\"\"\n        return tuple(ix for ix in self.output if ix not in self.sliced_inds)\n\n    def get_eq_sliced(self):\n        \"\"\"Get the einsum equation corresponding to a single slice of this\n        tree, i.e. with sliced indices removed.\n\n        Returns\n        -------\n        eq : str\n        \"\"\"\n        return inputs_output_to_eq(\n            self.get_inputs_sliced(), self.get_output_sliced()\n        )\n\n    def get_shapes_sliced(self):\n        \"\"\"Get the shapes of the input tensors corresponding to a single slice\n        of this tree, i.e. with sliced indices removed.\n\n        Returns\n        -------\n        shapes : tuple[tuple[int]]\n        \"\"\"\n        return tuple(\n            tuple(\n                self.size_dict[ix] for ix in term if ix not in self.sliced_inds\n            )\n            for term in self.inputs\n        )\n\n    @classmethod\n    def from_edge_path(\n        cls,\n        edge_path,\n        inputs,\n        output,\n        size_dict,\n        optimize=\"auto\",\n        autocomplete=\"auto\",\n        check=False,\n        **kwargs,\n    ):\n        \"\"\"Create a ``ContractionTree`` from an edge elimination ordering.\"\"\"\n        warnings.warn(\n            \"ContractionTree.from_edge_path(edge_path, ...) is deprecated. Use\"\n            \" ContractionTree.from_path(edge_path=edge_path, ...) instead.\"\n        )\n        return cls.from_path(\n            inputs,\n            output,\n            size_dict,\n            edge_path=edge_path,\n            optimize=optimize,\n            autocomplete=autocomplete,\n            check=check,\n            **kwargs,\n        )\n\n    def _add_node(self, node, check=False, **kwargs):\n        \"\"\"Add a node to this tree, specified either directly as a existing\n        node type, or as a subgraph (i.e. a sequence of input positions) which\n        is then converted to a node with the corresponding extent and subgraph\n        information.\n\n        Note if \"ssa\" nodes are used, then adding two equivalent subgraphs\n        will result in *two* new nodes, since the node labels do not\n        themselves encode the subgraph information.\n\n        Parameters\n        ----------\n        node : node_type or Sequence[int]\n            The node to add, either directly as a node type, or as a subgraph\n            specified by the sequence of input positions it contains.\n        check : bool, optional\n            Whether to perform some basic checks on the node and tree state\n            before adding the node.\n        kwargs : dict, optional\n            Additional information to cache about this node, for example its\n            'extent' or 'subgraph'. If it is being specified as a sequence of\n            input positions, these two will be injected automatically.\n\n        Returns\n        -------\n        node : node_type\n             The node that was added, which may be different from the input if\n             the input was specified as a sequence of input positions.\n        \"\"\"\n        # first we possibly convert from subgraph spec to node\n        if not isinstance(node, self.nodeops.node_type):\n            # assume node *has* been specified as sequence of input positions\n            subgraph = tuple(node)\n\n            if len(subgraph) == 1:\n                # leaf node, for ssa we don't want to generate a new node\n                (i,) = subgraph\n                node = self.nodeops.node_from_single(i)\n            elif len(subgraph) == self.N:\n                # root node, for ssa we don't want to generate a new node\n                node = self.root\n            else:\n                # intermediate, assume we can generate new node identifier\n                node = self.nodeops.new_node_for_seq(subgraph)\n                kwargs.setdefault(\"extent\", len(subgraph))\n                kwargs.setdefault(\"subgraph\", subgraph)\n\n        if check:\n            if len(self.info) > 2 * self.N - 1:\n                raise ValueError(\"There are too many children already.\")\n            if len(self.children) > self.N - 1:\n                raise ValueError(\"There are too many branches already.\")\n            if not self.nodeops.is_valid_node(node):\n                raise ValueError(\"{} is not a valid node.\".format(node))\n\n        try:\n            d = self.info[node]\n        except KeyError:\n            d = self.info[node] = {}\n\n        if kwargs:\n            d.update(kwargs)\n\n        return node\n\n    def _remove_node(self, node):\n        \"\"\"Remove ``node`` from this tree and update the flops and maximum size\n        if tracking them respectively, as well as input pre-processing.\n        \"\"\"\n        node_extent = self.get_extent(node)\n\n        if node_extent == 1:\n            # leaf nodes should always exist\n            self.info[node].clear()\n            self.info[node][\"extent\"] = 1  # leaf extent is always 1\n            # input: remove any associated preprocessing\n            self.preprocessing.pop(self.nodeops.node_get_single_el(node), None)\n        else:\n            # only non-leaf nodes contribute to size, flops and write\n            if self._track_size:\n                self._sizes.discard(self.get_size(node))\n\n            if self._track_flops:\n                self._flops -= self.get_flops(node)\n\n            if self._track_write:\n                self._write -= self.get_size(node)\n\n            del self.children[node]\n            if node_extent == self.N:\n                # root node should always exist\n                self.info[node].clear()\n                self.info[node][\"extent\"] = self.N  # root extent is always N\n            else:\n                del self.info[node]\n\n    def compute_leaf_legs(self, i):\n        \"\"\"Compute the effective 'outer' indices for the ith input tensor. This\n        is not always simply the ith input indices, due to A) potential slicing\n        and B) potential preprocessing.\n        \"\"\"\n        # indices of input tensor (after slicing which is done immediately)\n        if self.sliced_inds:\n            term = tuple(\n                ix for ix in self.inputs[i] if ix not in self.sliced_inds\n            )\n        else:\n            term = self.inputs[i]\n\n        legs = {}\n        for ix in term:\n            legs[ix] = legs.get(ix, 0) + 1\n\n        # check for single term simplifications, these are treated as a simple\n        # preprocessing step that only is taken into account during actual\n        # contraction, and are not represented in the binary tree\n        # N.B. need to compute simplifiability *after* slicing\n        is_simplifiable = (\n            # repeated indices (diag or traces)\n            (len(term) != len(legs))\n            or\n            # reduced indices (are summed immediately)\n            any(\n                ix_count == self.appearances[ix]\n                for ix, ix_count in legs.items()\n            )\n        )\n\n        if is_simplifiable:\n            # compute the simplified legs -> the new effective input legs\n            legs = {\n                ix: ix_count\n                for ix, ix_count in legs.items()\n                if ix_count != self.appearances[ix]\n            }\n            # add a preprocessing step to the list of contractions\n            eq = inputs_output_to_eq((term,), legs, canonicalize=True)\n            self.preprocessing[i] = eq\n\n        return legs\n\n    def has_preprocessing(self):\n        # touch all inputs legs, since preprocessing is lazily computed\n        for node in self.gen_leaves():\n            self.get_legs(node)\n        return bool(self.preprocessing)\n\n    def has_hyper_indices(self):\n        \"\"\"Check if there are any 'hyper' indices in the contraction, i.e.\n        indices that don't appear exactly twice, when considering the inputs\n        and output.\n        \"\"\"\n        return any(ix_count != 2 for ix_count in self.appearances.values())\n\n    @cached_node_property(\"extent\")\n    def get_extent(self, node):\n        \"\"\"Get the number of input tensors contained in the subgraph\n        represented by ``node``.\n\n        Parameters\n        ----------\n        node : node_type\n            The node to compute the extent of.\n\n        Returns\n        -------\n        extent : int\n        \"\"\"\n        if node in self.children:\n            l, r = self.children[node]\n            return self.get_extent(l) + self.get_extent(r)\n        else:\n            return self.nodeops.node_size(node)\n\n    @cached_node_property(\"subgraph\")\n    def get_subgraph(self, node) -> tuple[int, ...]:\n        \"\"\"Get the sequence of input tensors contained in subgraph represented\n        by ``node``.\n\n        Parameters\n        ----------\n        node : node_type\n            The node to compute the subgraph of.\n\n        Returns\n        -------\n        subgraph : tuple[int]\n            The input tensor indices contained in this subgraph.\n        \"\"\"\n        node_extent = self.get_extent(node)\n        if node_extent == 1:\n            return (self.nodeops.node_get_single_el(node),)\n        elif node_extent == self.N:\n            return tuple(range(self.N))\n        else:\n            try:\n                left, right = self.children[node]\n                return self.get_subgraph(left) + self.get_subgraph(right)\n            except KeyError:\n                # this should only happen if directly creating\n                # incomplete nodes e.g. not in a bottom up fashion\n                # ssa nodes e.g. will not support this operation\n                return tuple(node)\n\n    @cached_node_property(\"legs\")\n    def get_legs(self, node):\n        \"\"\"Get the effective 'outer' indices for the collection of tensors\n        in ``node``.\n        \"\"\"\n        # should this comparison be with self.N for efficiency?\n        if node == self.root:\n            # root legs are output, after slicing\n            # n.b. the index counts are irrelevant for the output\n            return {ix: 0 for ix in self.output if ix not in self.sliced_inds}\n\n        node_extent = self.get_extent(node)\n\n        if node_extent == 1:\n            # leaf legs are inputs\n            return self.compute_leaf_legs(\n                self.nodeops.node_get_single_el(node)\n            )\n\n        try:\n            involved = self.get_involved(node)\n        except KeyError:\n            # this should only happen if directly creating\n            # incomplete nodes e.g. not in a bottom up fashion\n            involved = legs_union(self.node_to_terms(node))\n\n        return {\n            ix: ix_count\n            for ix, ix_count in involved.items()\n            if ix_count < self.appearances[ix]\n        }\n\n    @cached_node_property(\"involved\")\n    def get_involved(self, node):\n        \"\"\"Get all the indices involved in the formation of subgraph ``node``.\"\"\"\n        if self.is_leaf(node):\n            return {}\n        sub_legs = map(self.get_legs, self.children[node])\n        return legs_union(sub_legs)\n\n    @cached_node_property(\"size\")\n    def get_size(self, node):\n        \"\"\"Get the tensor size of ``node``.\"\"\"\n        return compute_size_by_dict(self.get_legs(node), self.size_dict)\n\n    @cached_node_property(\"flops\")\n    def get_flops(self, node):\n        \"\"\"Get the FLOPs for the pairwise contraction that will create\n        ``node``.\n        \"\"\"\n        if self.is_leaf(node):\n            return 0\n        involved = self.get_involved(node)\n        return compute_size_by_dict(involved, self.size_dict)\n\n    @cached_node_property(\"can_dot\")\n    def get_can_dot(self, node):\n        \"\"\"Get whether this contraction can be performed as a dot product (i.e.\n        with ``tensordot``), or else requires ``einsum``, as it has indices\n        that don't appear exactly twice in either the inputs or the output.\n        \"\"\"\n        l, r = self.children[node]\n        sp, sl, sr = map(self.get_legs, (node, l, r))\n        return set(sp) == set(sl).symmetric_difference(sr)\n\n    @cached_node_property(\"inds\")\n    def get_inds(self, node):\n        \"\"\"Get the indices of this node - an ordered string version of\n        ``get_legs`` that starts with ``tree.inputs`` and maintains the order\n        they appear in each contraction 'ABC,abc->ABCabc', to match tensordot.\n        \"\"\"\n        # NB: self.inputs and self.output contain the full (unsliced) indices\n        #     thus we filter even the input legs and output legs\n\n        if self.get_extent(node) in (1, self.N):\n            return \"\".join(self.get_legs(node))\n\n        legs = self.get_legs(node)\n        l_inds, r_inds = map(self.get_inds, self.children[node])\n        # the filter here takes care of contracted indices\n        return \"\".join(\n            unique(filter(legs.__contains__, itertools.chain(l_inds, r_inds)))\n        )\n\n    @cached_node_property(\"tensordot_axes\")\n    def get_tensordot_axes(self, node):\n        \"\"\"Get the ``axes`` arg for a tensordot ocontraction that produces\n        ``node``. The pairs are sorted in order of appearance on the left\n        input.\n        \"\"\"\n        l_inds, r_inds = map(self.get_inds, self.children[node])\n        l_axes, r_axes = [], []\n        for i, ind in enumerate(l_inds):\n            j = r_inds.find(ind)\n            if j != -1:\n                l_axes.append(i)\n                r_axes.append(j)\n        return tuple(l_axes), tuple(r_axes)\n\n    @cached_node_property(\"tensordot_perm\")\n    def get_tensordot_perm(self, node):\n        \"\"\"Get the permutation required, if any, to bring the tensordot output\n        of this nodes contraction into line with ``self.get_inds(node)``.\n        \"\"\"\n        l_inds, r_inds = map(self.get_inds, self.children[node])\n        # the target output inds\n        p_inds = self.get_inds(node)\n        # the tensordot output inds\n        td_inds = \"\".join(sorted(p_inds, key=f\"{l_inds}{r_inds}\".find))\n        if td_inds == p_inds:\n            return None\n        return tuple(map(td_inds.find, p_inds))\n\n    @cached_node_property(\"einsum_eq\")\n    def get_einsum_eq(self, node):\n        \"\"\"Get the einsum string describing the contraction that produces\n        ``node``, unlike ``get_inds`` the characters are mapped into [a-zA-Z],\n        for compatibility with ``numpy.einsum`` for example.\n        \"\"\"\n        l, r = self.children[node]\n        l_inds, r_inds, p_inds = map(self.get_inds, (l, r, node))\n        # we need to map any extended unicode characters into ascii\n        char_mapping = {\n            ord(ix): get_symbol(i)\n            for i, ix in enumerate(unique(itertools.chain(l_inds, r_inds)))\n        }\n        return f\"{l_inds},{r_inds}->{p_inds}\".translate(char_mapping)\n\n    def is_leaf(self, node):\n        \"\"\"Check if ``node`` is a leaf node in this tree.\n\n        Parameters\n        ----------\n        node : node_type\n            The node to check.\n\n        Returns\n        -------\n        is_leaf : bool\n        \"\"\"\n        return self.nodeops.is_leaf(node)\n\n    def is_root(self, node):\n        \"\"\"Check if ``node`` is the root node in this tree.\n\n        Parameters\n        ----------\n        node : node_type\n            The node to check.\n\n        Returns\n        -------\n        is_root : bool\n        \"\"\"\n        return self.nodeops.is_supremum(node, self.N)\n\n    def is_descendant(self, node, ancestor):\n        \"\"\"Check if ``node`` is a descendant of ``ancestor`` in this tree.\n\n        Parameters\n        ----------\n        node : node_type\n            The node to check.\n        ancestor : node_type\n            The potential ancestor node.\n\n        Returns\n        -------\n        is_descendant : bool\n        \"\"\"\n        return self.nodeops.node_issubset(node, ancestor)\n\n    def get_peak_size(self, node):\n        \"\"\"Get the peak size for all but only the contractions required to\n        produce ``node``. The value for the root note will be the peak size of\n        the entire contraction.\n\n        Parameters\n        ----------\n        node : node_type\n            The node to compute the peak size of.\n\n        Returns\n        -------\n        peak_size : int\n        \"\"\"\n        if self.is_leaf(node):\n            # leaf node is input\n            return self.get_size(node)\n\n        l, r = self.children[node]\n        # peak either occured while:\n        # 1. we were forming left intermediate\n        peakleft = self.get_peak_size(l)\n        # 2. we were forming right intermediate (whilst holding left)\n        peakright = self.get_size(l) + self.get_peak_size(r)\n        # 3. or we were performing this contraction, including output\n        peakthis = self.get_size(l) + self.get_size(r) + self.get_size(node)\n\n        return max(peakleft, peakright, peakthis)\n\n    def reorder_for_peak_size(self):\n        \"\"\"This reorders the depth first traversal of the tree to minimize\n        the peak size of the contraction.\n        \"\"\"\n        changed = False\n        for p, l, r in self.traverse():\n            sl = self.get_size(l)\n            pl = self.get_peak_size(l)\n            sr = self.get_size(r)\n            pr = self.get_peak_size(r)\n            # peak if hold left while we form right\n            plr = max(pl, sl + pr)\n            # peak if hold right while we form left\n            prl = max(pr, sr + pl)\n            if prl < plr:\n                self.children[p] = r, l\n                changed = True\n        return changed\n\n    def get_centrality(self, node):\n        try:\n            return self.info[node][\"centrality\"]\n        except KeyError:\n            self.compute_centralities()\n            return self.info[node][\"centrality\"]\n\n    def total_flops(self, dtype=None, log=None):\n        \"\"\"Sum the flops contribution from every node in the tree.\n\n        Parameters\n        ----------\n        dtype : {'float', 'complex', None}, optional\n            Scale the answer depending on the assumed data type.\n        \"\"\"\n        if self._track_flops:\n            C = self.multiplicity * self._flops\n\n        else:\n            self._flops = 0\n            for node, _, _ in self.traverse():\n                self._flops += self.get_flops(node)\n\n            self._track_flops = True\n            C = self.multiplicity * self._flops\n\n        if dtype is None:\n            pass\n        elif \"float\" in dtype:\n            C *= 2\n        elif \"complex\" in dtype:\n            C *= 4\n        else:\n            raise ValueError(f\"Unknown dtype {dtype}\")\n\n        if log is not None:\n            C = math.log(max(C, 1), log)\n\n        return C\n\n    def total_write(self):\n        \"\"\"Sum the total amount of memory that will be created and operated on.\"\"\"\n        if not self._track_write:\n            self._write = 0\n            for node, _, _ in self.traverse():\n                self._write += self.get_size(node)\n\n            self._track_write = True\n\n        return self.multiplicity * self._write\n\n    def combo_cost(self, factor=DEFAULT_COMBO_FACTOR, combine=sum, log=None):\n        t = 0\n        for p in self.children:\n            f = self.get_flops(p)\n            w = self.get_size(p)\n            t += combine((f, factor * w))\n\n        t *= self.multiplicity\n\n        if log is not None:\n            t = math.log(t, log)\n\n        return t\n\n    total_cost = combo_cost\n\n    def max_size(self, log=None):\n        \"\"\"The size of the largest intermediate tensor.\"\"\"\n        if self.N == 1:\n            return self.get_size(self.root)\n\n        if not self._track_size:\n            self._sizes = MaxCounter()\n            for node, _, _ in self.traverse():\n                self._sizes.add(self.get_size(node))\n            self._track_size = True\n\n        size = self._sizes.max()\n\n        if log is not None:\n            size = math.log(size, log)\n\n        return size\n\n    def max_contraction_size(self, log=None):\n        \"\"\"The maximum size of a single contraction in the tree. This includes\n        the size of the two input tensors and the output tensor, and can be a\n        more practical measure of the peak memory required.\n\n        Parameters\n        ----------\n        log : float, optional\n            If provided, return the log of the size to this base.\n\n        Returns\n        -------\n        size : int or float\n            The maximum size of a single contraction in the tree, or its log.\n        \"\"\"\n        Y = max(\n            self.get_size(p) + self.get_size(l) + self.get_size(r)\n            for p, (l, r) in self.children.items()\n        )\n\n        if log is not None:\n            Y = math.log(Y, log)\n\n        return Y\n\n    def peak_size(self, order=None, log=None):\n        \"\"\"Get the peak concurrent size of tensors needed - this depends on the\n        traversal order, i.e. the exact contraction path, not just the\n        contraction tree.\n        \"\"\"\n        tot_size = sum(self.get_size(node) for node in self.gen_leaves())\n        peak = tot_size\n        for p, l, r in self.traverse(order=order):\n            tot_size += self.get_size(p)\n            # measure peak assuming we need both inputs and output\n            peak = max(peak, tot_size)\n            tot_size -= self.get_size(l)\n            tot_size -= self.get_size(r)\n\n        if log is not None:\n            peak = math.log(peak, log)\n\n        return peak\n\n    def contract_stats(self, force=False):\n        \"\"\"Simulteneously compute the total flops, write and size of the\n        contraction tree. This is more efficient than calling each of the\n        individual methods separately. Once computed, each quantity is then\n        automatically tracked.\n\n        Returns\n        -------\n        stats : dict[str, int]\n            The total flops, write and size.\n        \"\"\"\n        if force or not (\n            self._track_flops and self._track_write and self._track_size\n        ):\n            self._flops = self._write = 0\n            self._sizes = MaxCounter()\n\n            for node, _, _ in self.traverse():\n                self._flops += self.get_flops(node)\n                node_size = self.get_size(node)\n                self._write += node_size\n                self._sizes.add(node_size)\n\n            self._track_flops = self._track_write = self._track_size = True\n\n        return {\n            \"flops\": max(self.multiplicity * self._flops, 1),\n            \"write\": max(self.multiplicity * self._write, 1),\n            \"size\": max(self._sizes.max(), 1),\n        }\n\n    def arithmetic_intensity(self):\n        \"\"\"The ratio of total flops to total write - the higher the better for\n        extracting good computational performance.\n        \"\"\"\n        return self.total_flops(dtype=None) / self.total_write()\n\n    def contraction_scaling(self):\n        \"\"\"This is computed simply as the maximum number of indices involved\n        in any single contraction, which will match the scaling assuming that\n        all dimensions are equal.\n        \"\"\"\n        return max(len(self.get_involved(node)) for node in self.info)\n\n    def contraction_cost(self, log=None):\n        \"\"\"Get the total number of scalar operations ~ time complexity.\"\"\"\n        return self.total_flops(dtype=None, log=log)\n\n    def naive_cost(self, log=None):\n        \"\"\"Get the naive cost of performing this contraction as a single\n        einsum summation, without any intermediate contractions. This is given\n        the as product of the size of all indices.\n\n        Parameters\n        ----------\n        log : float, optional\n            If provided, return log of the cost to this base.\n        \"\"\"\n        if log is None:\n            return prod(self.size_dict[ix] for ix in self.appearances)\n        else:\n            return sum(\n                math.log(self.size_dict[ix], log) for ix in self.appearances\n            )\n\n    def speedup(self, log=None):\n        \"\"\"Speedup compared to naive summation.\n\n        Parameters\n        ----------\n        log : float, optional\n            If provided, return log of the speedup to this base.\n        \"\"\"\n        if log is None:\n            return self.naive_cost() / self.contraction_cost()\n        else:\n            logc = self.contraction_cost(log=log)\n            logn = self.naive_cost(log=log)\n            return logn - logc\n\n    def contraction_width(self, log=2):\n        \"\"\"Get log2 of the size of the largest tensor.\"\"\"\n        return self.max_size(log=log)\n\n    def compressed_contract_stats(\n        self,\n        chi=None,\n        order=\"surface_order\",\n        compress_late=None,\n    ):\n        if chi is None:\n            chi = self.get_default_chi()\n\n        if compress_late is None:\n            compress_late = self.get_default_compress_late()\n\n        hg = self.get_hypergraph(accel=\"auto\")\n\n        # conversion between tree nodes <-> hypergraph nodes during contraction\n        tree_map = dict(zip(self.gen_leaves(), range(hg.get_num_nodes())))\n\n        tracker = CompressedStatsTracker(hg, chi)\n\n        for p, l, r in self.traverse(order):\n            li = tree_map[l]\n            ri = tree_map[r]\n\n            tracker.update_pre_step()\n\n            if compress_late:\n                tracker.update_pre_compress(hg, li, ri)\n                # compress just before we contract tensors\n                hg.compress(chi=chi, edges=hg.get_node(li))\n                hg.compress(chi=chi, edges=hg.get_node(ri))\n                tracker.update_post_compress(hg, li, ri)\n\n            tracker.update_pre_contract(hg, li, ri)\n            pi = tree_map[p] = hg.contract(li, ri)\n            tracker.update_post_contract(hg, pi)\n\n            if not compress_late:\n                # compress as soon as we can after contracting tensors\n                tracker.update_pre_compress(hg, pi)\n                hg.compress(chi=chi, edges=hg.get_node(pi))\n                tracker.update_post_compress(hg, pi)\n\n            tracker.update_post_step()\n\n        return tracker\n\n    def total_flops_compressed(\n        self,\n        chi=None,\n        order=\"surface_order\",\n        compress_late=None,\n        dtype=None,\n        log=None,\n    ):\n        \"\"\"Estimate the total flops for a compressed contraction of this tree\n        with maximum bond size ``chi``. This includes basic estimates of the\n        ops to perform contractions, QRs and SVDs.\n        \"\"\"\n        if dtype is not None:\n            raise ValueError(\n                \"Can only estimate cost in terms of \"\n                \"number of abstract scalar ops.\"\n            )\n\n        F = self.compressed_contract_stats(\n            chi=chi,\n            order=order,\n            compress_late=compress_late,\n        ).flops\n\n        if log is not None:\n            F = math.log(F, log)\n\n        return F\n\n    contraction_cost_compressed = total_flops_compressed\n\n    def total_write_compressed(\n        self,\n        chi=None,\n        order=\"surface_order\",\n        compress_late=None,\n        log=None,\n    ):\n        \"\"\"Compute the total size of all intermediate tensors when a\n        compressed contraction is performed with maximum bond size ``chi``,\n        ordered by ``order``. This is relevant maybe for time complexity and\n        e.g. autodiff space complexity (since every intermediate is kept).\n        \"\"\"\n        W = self.compressed_contract_stats(\n            chi=chi,\n            order=order,\n            compress_late=compress_late,\n        ).write\n\n        if log is not None:\n            W = math.log(W, log)\n\n        return W\n\n    def combo_cost_compressed(\n        self,\n        chi=None,\n        order=\"surface_order\",\n        compress_late=None,\n        factor=None,\n        log=None,\n    ):\n        if factor is None:\n            factor = self.get_default_combo_factor()\n\n        C = self.total_flops_compressed(\n            chi=chi, order=order, compress_late=compress_late\n        ) + factor * self.total_write_compressed(\n            chi=chi, order=order, compress_late=compress_late\n        )\n\n        if log is not None:\n            C = math.log(C, log)\n\n        return C\n\n    total_cost_compressed = combo_cost_compressed\n\n    def max_size_compressed(\n        self, chi=None, order=\"surface_order\", compress_late=None, log=None\n    ):\n        \"\"\"Compute the maximum sized tensor produced when a compressed\n        contraction is performed with maximum bond size ``chi``, ordered by\n        ``order``. This is close to the ideal space complexity if only\n        tensors that are being directly operated on are kept in memory.\n        \"\"\"\n        S = self.compressed_contract_stats(\n            chi=chi,\n            order=order,\n            compress_late=compress_late,\n        ).max_size\n\n        if log is not None:\n            S = math.log(S, log)\n\n        return S\n\n    def peak_size_compressed(\n        self,\n        chi=None,\n        order=\"surface_order\",\n        compress_late=None,\n        accel=\"auto\",\n        log=None,\n    ):\n        \"\"\"Compute the peak size of combined intermediate tensors when a\n        compressed contraction is performed with maximum bond size ``chi``,\n        ordered by ``order``. This is the practical space complexity if one is\n        not swapping intermediates in and out of memory.\n        \"\"\"\n        P = self.compressed_contract_stats(\n            chi=chi,\n            order=order,\n            compress_late=compress_late,\n        ).peak_size\n\n        if log is not None:\n            P = math.log(P, log)\n\n        return P\n\n    def contraction_width_compressed(\n        self, chi=None, order=\"surface_order\", compress_late=None, log=2\n    ):\n        \"\"\"Compute log2 of the maximum sized tensor produced when a compressed\n        contraction is performed with maximum bond size ``chi``, ordered by\n        ``order``.\n        \"\"\"\n        return self.max_size_compressed(chi, order, compress_late, log=log)\n\n    def _update_tracked(self, node):\n        if self._track_flops:\n            self._flops += self.get_flops(node)\n        if self._track_write:\n            self._write += self.get_size(node)\n        if self._track_size:\n            self._sizes.add(self.get_size(node))\n\n    def contract_nodes_pair(\n        self,\n        x,\n        y,\n        legs=None,\n        cost=None,\n        size=None,\n        parent=None,\n        check=False,\n    ):\n        \"\"\"Contract node ``x`` with node ``y`` in the tree to create a new\n        parent node, which is returned.\n\n        Parameters\n        ----------\n        x : node_type\n            The first node to contract.\n        y : node_type\n            The second node to contract.\n        legs : dict[str, int], optional\n            The effective 'legs' of the new node if already known. If not\n            given, this is computed from the inputs of ``x`` and ``y``.\n        cost : int, optional\n            The cost of the contraction if already known. If not given, this is\n            computed from the inputs of ``x`` and ``y``.\n        size : int, optional\n            The size of the new node if already known. If not given, this is\n            computed from the inputs of ``x`` and ``y``.\n        check : bool, optional\n            Whether to check the inputs are valid.\n\n        Returns\n        -------\n        parent : node_type\n            The new parent node of ``x`` and ``y``.\n        \"\"\"\n        self._add_node(x, check=check)\n        self._add_node(y, check=check)\n        nx, ny = self.get_extent(x), self.get_extent(y)\n\n        if parent is None:\n            if nx + ny == self.N:\n                parent = self.root\n            else:\n                parent = self.nodeops.new_node_for_union([x, y])\n        self._add_node(parent, check=check)\n\n        # enforce left ordering of 'heaviest' subtrees\n        if nx == ny:\n            # deterministically break ties\n            sortx = self.nodeops.node_tie_breaker(x)\n            sorty = self.nodeops.node_tie_breaker(y)\n        else:\n            sortx = nx\n            sorty = ny\n\n        if sortx > sorty:\n            lr = (x, y)\n        else:\n            lr = (y, x)\n\n        self.children[parent] = lr\n\n        if self.track_childless:\n            self.childless.discard(parent)\n            if x not in self.children and nx > 1:\n                self.childless.add(x)\n            if y not in self.children and ny > 1:\n                self.childless.add(y)\n\n        # pre-computed information\n        if legs is not None:\n            self.info[parent][\"legs\"] = legs\n        if cost is not None:\n            self.info[parent][\"flops\"] = cost\n        if size is not None:\n            self.info[parent][\"size\"] = size\n\n        self._update_tracked(parent)\n\n        return parent\n\n    def contract_nodes(\n        self,\n        nodes,\n        optimize=\"auto\",\n        grandparent=None,\n        check=False,\n        extra_opts=None,\n    ):\n        \"\"\"Contract an arbitrary number of ``nodes`` in the tree to build up a\n        subtree. The root of this subtree (a new intermediate) is returned.\n        \"\"\"\n        # possibly convert from subgraph spec to node types\n        nodes = tuple(self._add_node(node, check=check) for node in nodes)\n\n        if len(nodes) == 1:\n            return nodes[0]\n\n        if len(nodes) == 2:\n            return self.contract_nodes_pair(\n                *nodes, parent=grandparent, check=check\n            )\n\n        from .interface import find_path\n\n        # create the bottom and top nodes\n        if grandparent is None:\n            if sum(map(self.get_extent, nodes)) == self.N:\n                # don't generate new node if root\n                grandparent = self.root\n            else:\n                # assume we can generate new node\n                grandparent = self.nodeops.new_node_for_union(nodes)\n\n        self._add_node(grandparent, check=check)\n\n        # if more than two nodes need to find the path to fill in between\n        #         \\\n        #         GN             <- 'grandparent'\n        #        /  \\\n        #      ?????????\n        #    ?????????????       <- to be filled with 'temp nodes'\n        #   /  \\    /   / \\\n        #  N0  N1  N2  N3  N4    <- ``nodes``, or, subgraphs\n        #  /    \\  /   /    \\\n        legs_inputs = tuple(map(self.get_legs, nodes))\n        path_inputs = tuple(map(tuple, legs_inputs))\n\n        try:\n            # output legs of the grandparent (after slicing)\n            # we dont' use get_legs since we can do the shortcut below\n            grand_legs = self.info[grandparent][\"legs\"]\n        except KeyError:\n            # compute legs directly from children\n            if grandparent == self.root:\n                # special case, need output ordering and sliced indices\n                grand_legs = self.get_legs(grandparent)\n            else:\n                involved = legs_union(legs_inputs)\n                grand_legs = {\n                    ix: ix_count\n                    for ix, ix_count in involved.items()\n                    if ix_count < self.appearances[ix]\n                }\n                self.info[grandparent][\"legs\"] = grand_legs\n\n        path_output = tuple(grand_legs)\n\n        path = find_path(\n            path_inputs,\n            path_output,\n            self.size_dict,\n            optimize=optimize,\n            **(extra_opts or {}),\n        )\n\n        # now we have path create the nodes in between\n        temp_nodes = list(nodes)\n        for p in path[:-1]:\n            to_contract = [temp_nodes.pop(i) for i in sorted(p, reverse=True)]\n            temp_nodes.append(self.contract_nodes(to_contract, check=check))\n\n        # want to explicitly specify the grandparent node:\n        #     so do the final pairwise contraction separately\n        self.contract_nodes(temp_nodes, grandparent=grandparent, check=check)\n\n        return grandparent\n\n    def is_complete(self):\n        \"\"\"Check every node has two children, unless it is a leaf.\"\"\"\n        if self.N == 1:\n            return True\n\n        too_many_nodes = len(self.info) > 2 * self.N - 1\n        too_many_branches = len(self.children) > self.N - 1\n\n        if too_many_nodes or too_many_branches:\n            raise ValueError(\"Contraction tree seems to be over complete!\")\n\n        queue = [self.root]\n        while queue:\n            node = queue.pop()\n            if self.is_leaf(node):\n                continue\n            try:\n                queue.extend(self.children[node])\n            except KeyError:\n                return False\n\n        return True\n\n    def get_default_order(self):\n        return \"dfs\"\n\n    def _traverse_dfs(self):\n        \"\"\"Traverse the tree in a depth first, non-recursive, order.\"\"\"\n        ready = set(self.gen_leaves())\n        queue = [self.root]\n\n        while queue:\n            node = queue[-1]\n            l, r = self.children[node]\n\n            # both node's children are ready -> we can yield this contraction\n            if (l in ready) and (r in ready):\n                ready.add(queue.pop())\n                yield node, l, r\n                continue\n\n            if r not in ready:\n                queue.append(r)\n            if l not in ready:\n                queue.append(l)\n\n    def _traverse_ordered(self, order):\n        \"\"\"Traverse the tree in the order that minimizes ``order(node)``, but\n        still constrained to produce children before parents.\n        \"\"\"\n        from bisect import bisect\n\n        if order == \"surface_order\":\n            order = self.surface_order\n\n        seen = set()\n        queue = [self.root]\n        scores = [order(self.root)]\n\n        while len(seen) != len(self.children):\n            i = 0\n            while i < len(queue):\n                node = queue[i]\n                if node not in seen:\n                    for child in self.children[node]:\n                        if self.get_extent(child) > 1:\n                            # insert child into queue by score + before parent\n                            score = order(child)\n                            ci = bisect(scores[:i], score)\n                            scores.insert(ci, score)\n                            queue.insert(ci, child)\n                            # parent moves extra place to right\n                            i += 1\n                    seen.add(node)\n                i += 1\n\n        for node in queue:\n            yield (node, *self.children[node])\n\n    def traverse(self, order=None):\n        \"\"\"Generate, in order, all the node merges in this tree. Non-recursive!\n        This ensures children are always visited before their parent.\n\n        Parameters\n        ----------\n        order : None, \"dfs\", or callable, optional\n            How to order the contractions within the tree. If a callable is\n            given (which should take a node as its argument), try to contract\n            nodes that minimize this function first.\n\n        Returns\n        -------\n        generator[tuple[node]]\n            The bottom up ordered sequence of tree merges, each a\n            tuple of ``(parent, left_child, right_child)``.\n\n        See Also\n        --------\n        descend\n        \"\"\"\n        if self.N == 1:\n            return\n\n        if order is None:\n            order = self.get_default_order()\n\n        if order == \"dfs\":\n            yield from self._traverse_dfs()\n        else:\n            yield from self._traverse_ordered(order=order)\n\n    def descend(self, mode=\"dfs\"):\n        \"\"\"Generate, from root to leaves, all the node merges in this tree.\n        Non-recursive! This ensures parents are visited before their children.\n\n        Parameters\n        ----------\n        mode : {'dfs', bfs}, optional\n            How expand from a parent.\n\n        Returns\n        -------\n        generator[tuple[node]\n            The top down ordered sequence of tree merges, each a\n            tuple of ``(parent, left_child, right_child)``.\n\n        See Also\n        --------\n        traverse\n        \"\"\"\n        queue = [self.root]\n        while queue:\n            if mode == \"dfs\":\n                parent = queue.pop(-1)\n            elif mode == \"bfs\":\n                parent = queue.pop(0)\n            l, r = self.children[parent]\n            yield parent, l, r\n            if self.get_extent(l) > 1:\n                queue.append(l)\n            if self.get_extent(r) > 1:\n                queue.append(r)\n\n    def get_subtree(self, node, size, search=\"bfs\", seed=None):\n        \"\"\"Get a subtree spanning down from ``node`` which will have ``size``\n        leaves (themselves not necessarily leaves of the actual tree).\n\n        Parameters\n        ----------\n        node : node_type\n            The node of the tree to start with.\n        size : int\n            How many subtree leaves to aim for.\n        search : {'bfs', 'dfs', 'random'}, optional\n            How to build the tree:\n\n                - 'bfs': breadth first expansion\n                - 'dfs': depth first expansion (largest nodes first)\n                - 'random': random expansion\n\n        seed : None, int or random.Random, optional\n            Random number generator seed, if ``search`` is 'random'.\n\n        Returns\n        -------\n        sub_leaves : tuple[node_type]\n            Nodes which are subtree leaves.\n        branches : tuple[node_type]\n            Nodes which are between the subtree leaves and root.\n        \"\"\"\n        # nodes which are subtree leaves\n        branches = []\n\n        # actual tree leaves - can't expand\n        real_leaves = []\n\n        # nodes to expand\n        queue = [node]\n\n        if search == \"random\":\n            rng = get_rng(seed)\n        else:\n            rng = None\n            if search == \"bfs\":\n                i = 0\n            elif search == \"dfs\":\n                i = -1\n\n        while (len(queue) + len(real_leaves) < size) and queue:\n            if rng is not None:\n                i = rng.randint(0, len(queue) - 1)\n\n            p = queue.pop(i)\n            if self.is_leaf(p):\n                real_leaves.append(p)\n                continue\n\n            # the left child is always >= in weight that right child\n            #     if we append it last then ``.pop(-1)`` above perform the\n            #     depth first search sorting by node subgraph size\n            l, r = self.children[p]\n\n            queue.append(r)\n            queue.append(l)\n            branches.append(p)\n\n        # nodes at the bottom of the subtree\n        sub_leaves = queue + real_leaves\n\n        return tuple(sub_leaves), tuple(branches)\n\n    def remove_ind(self, ind, project=None, inplace=False):\n        \"\"\"Remove (i.e. by default slice) index ``ind`` from this contraction\n        tree, taking care to update all relevant information about each node.\n        \"\"\"\n        tree = self if inplace else self.copy()\n\n        if ind in tree.sliced_inds:\n            raise ValueError(f\"Index {ind} already sliced.\")\n\n        # make sure all flops and size information has been populated\n        tree.contract_stats()\n\n        d = tree.size_dict[ind]\n        if project is None:\n            # we are slicing the index\n            si = SliceInfo(ind not in tree.output, ind, d, None)\n            tree.multiplicity = tree.multiplicity * d\n        else:\n            si = SliceInfo(ind not in tree.output, ind, 1, project)\n\n        # update the ordered slice information dictionary, but maintain the\n        # order such that output sliced indices always appear first ->\n        # enforced by the dataclass SliceInfo ordering\n        tree.sliced_inds = {\n            si.ind: si for si in sorted((*tree.sliced_inds.values(), si))\n        }\n\n        for node, node_info in tree.info.items():\n            if self.is_leaf(node):\n                # handle leaves separately\n                i = self.nodeops.node_get_single_el(node)\n                term = tree.inputs[i]\n                if ind in term:\n                    # n.b. leaves don't contribute to size, flops or write\n                    # simply recalculate all information, incl. preprocessing\n                    tree._remove_node(node)\n                    tree.sliced_inputs = tree.sliced_inputs | frozenset([i])\n            else:\n                involved = tree.get_involved(node)\n                if ind not in involved:\n                    # if ind doesn't feature in this node (contraction)\n                    # -> nothing to do\n                    continue\n\n                # else update all the relevant information about this node\n                # -> flops changes for all involved indices\n                node_info[\"involved\"] = legs_without(involved, ind)\n                old_flops = tree.get_flops(node)\n                new_flops = old_flops // d\n                node_info[\"flops\"] = new_flops\n                tree._flops += new_flops - old_flops\n\n                # -> size and write only changes for node legs (output) indices\n                legs = tree.get_legs(node)\n                if ind in legs:\n                    node_info[\"legs\"] = legs_without(legs, ind)\n                    old_size = tree.get_size(node)\n                    tree._sizes.discard(old_size)\n                    new_size = old_size // d\n                    tree._sizes.add(new_size)\n                    node_info[\"size\"] = new_size\n                    tree._write += new_size - old_size\n\n                # delete info we can't change\n                for k in (\n                    \"inds\",\n                    \"einsum_eq\",\n                    \"can_dot\",\n                    \"tensordot_axes\",\n                    \"tensordot_perm\",\n                ):\n                    tree.info[node].pop(k, None)\n\n        tree.already_optimized.clear()\n        tree.contraction_cores.clear()\n\n        return tree\n\n    remove_ind_ = functools.partialmethod(remove_ind, inplace=True)\n\n    def restore_ind(self, ind, inplace=False):\n        \"\"\"Restore (unslice or un-project) index ``ind`` to this contraction\n        tree, taking care to update all relevant information about each node.\n\n        Parameters\n        ----------\n        ind : str\n            The index to restore.\n        inplace : bool, optional\n            Whether to perform the restoration inplace or not.\n\n        Returns\n        -------\n        ContractionTree\n        \"\"\"\n        tree = self if inplace else self.copy()\n\n        # pop sliced index info\n        si = tree.sliced_inds.pop(ind)\n\n        # make sure all flops and size information has been populated\n        tree.contract_stats()\n        tree.multiplicity //= si.size\n\n        # handle inputs\n        for i, term in enumerate(tree.inputs):\n            # this is the original term with all indices\n            if ind in term:\n                tree._remove_node(self.input_to_node(i))\n                if all(ix not in tree.sliced_inds for ix in term):\n                    # mark this input as not sliced\n                    tree.sliced_inputs = tree.sliced_inputs - frozenset([i])\n\n        # delete and re-add dependent intermediates\n        for p, l, r in tree.traverse():\n            if ind in tree.get_legs(l) or ind in tree.get_legs(r):\n                tree._remove_node(p)\n                tree.contract_nodes_pair(l, r, parent=p)\n\n        # reset caches\n        tree.already_optimized.clear()\n        tree.contraction_cores.clear()\n\n        return tree\n\n    restore_ind_ = functools.partialmethod(restore_ind, inplace=True)\n\n    def unslice_rand(self, seed=None, inplace=False):\n        \"\"\"Unslice (restore) a random index from this contraction tree.\n\n        Parameters\n        ----------\n        seed : None, int or random.Random, optional\n            Random number generator seed.\n        inplace : bool, optional\n            Whether to perform the unslicing inplace or not.\n\n        Returns\n        -------\n        ContractionTree\n        \"\"\"\n        rng = get_rng(seed)\n        ix = rng.choice(tuple(self.sliced_inds))\n        return self.restore_ind(ix, inplace=inplace)\n\n    unslice_rand_ = functools.partialmethod(unslice_rand, inplace=True)\n\n    def unslice_all(self, inplace=False):\n        \"\"\"Unslice (restore) all sliced indices from this contraction tree.\n\n        Parameters\n        ----------\n        inplace : bool, optional\n            Whether to perform the unslicing inplace or not.\n\n        Returns\n        -------\n        ContractionTree\n        \"\"\"\n        tree = self if inplace else self.copy()\n\n        for ind in tuple(tree.sliced_inds):\n            tree.restore_ind_(ind)\n\n        return tree\n\n    unslice_all_ = functools.partialmethod(unslice_all, inplace=True)\n\n    def calc_subtree_candidates(self, pwr=2, what=\"flops\"):\n        # get all intermediate nodes\n        candidates = list(self.children)\n\n        if what == \"size\":\n            weights = [self.get_size(x) for x in candidates]\n\n        elif what == \"flops\":\n            weights = [self.get_flops(x) for x in candidates]\n\n        if pwr == \"log\":\n            weights = [math.log2(max(2, w)) for w in weights]\n        else:\n            max_weight = max(weights)\n            # can be bigger than numpy int/float allows\n            weights = [float(w / max_weight) ** (1 / pwr) for w in weights]\n\n        # sort by descending score\n        candidates, weights = zip(\n            *sorted(zip(candidates, weights), key=lambda x: -x[1])\n        )\n\n        return list(candidates), list(weights)\n\n    def _subtree_remove_and_optimize(\n        self,\n        sub_root,\n        sub_leaves,\n        sub_branches,\n        already_optimized,\n        node_cost,\n        minimize,\n        opt,\n        pbar,\n    ):\n        current_cost = node_cost(self, sub_root)\n        for node in sub_branches:\n            # these are the intermediates *between* leaves and sub-root\n            if minimize == \"size\":\n                current_cost = max(current_cost, node_cost(self, node))\n            else:\n                current_cost += node_cost(self, node)\n            self._remove_node(node)\n\n        # make the optimizer more efficient by supplying accurate cap\n        opt.cost_cap = max(2, current_cost)\n\n        # and reoptimize the leaves\n        self.contract_nodes(sub_leaves, optimize=opt, grandparent=sub_root)\n        already_optimized.add(sub_leaves)\n\n        if pbar is not None:\n            pbar.update()\n            pbar.set_description(_describe_tree(self), refresh=False)\n\n    def _subtree_reconfigure_descend(\n        self,\n        subtree_size,\n        subtree_search,\n        maxiter,\n        seed,\n        minimize,\n        opt,\n        already_optimized,\n        node_cost,\n        pbar,\n    ):\n        candidates = [self.root]\n        any_modified = False\n\n        def _possibly_add_children(sub_root, any_modified):\n            if self.get_extent(sub_root) > subtree_size:\n                # possibly extend with node children, if not close to bottom\n                lnode, rnode = self.children[sub_root]\n                if self.get_extent(lnode) >= 2:\n                    candidates.append(lnode)\n                if self.get_extent(rnode) >= 2:\n                    candidates.append(rnode)\n\n            if len(candidates) == 0:\n                # exhausted queue\n                if any_modified:\n                    # but have made *any* changes -> go again from top\n                    candidates.append(self.root)\n                    any_modified = False\n\n            return any_modified\n\n        r = 0\n        while candidates and r < maxiter:\n            sub_root = candidates.pop(0)\n\n            # get a subtree to possibly reconfigure\n            sub_leaves, sub_branches = self.get_subtree(\n                sub_root, size=subtree_size, search=subtree_search, seed=seed\n            )\n\n            # check if its already been optimized\n            sub_leaves = frozenset(sub_leaves)\n            if sub_leaves in already_optimized:\n                any_modified = _possibly_add_children(sub_root, any_modified)\n                continue\n\n            # else remove the branches, keeping track of current cost\n            self._subtree_remove_and_optimize(\n                sub_root,\n                sub_leaves,\n                sub_branches,\n                already_optimized,\n                node_cost,\n                minimize,\n                opt,\n                pbar,\n            )\n            any_modified = _possibly_add_children(sub_root, True)\n            r += 1\n\n    def _subtree_reconfigure_rand_select(\n        self,\n        subtree_size,\n        subtree_search,\n        weight_what,\n        weight_pwr,\n        select,\n        maxiter,\n        seed,\n        minimize,\n        opt,\n        already_optimized,\n        node_cost,\n        pbar,\n    ):\n        if select == \"random\":\n            rng = get_rng(seed)\n        else:\n            rng = None\n            if select == \"max\":\n                i = 0\n            elif select == \"min\":\n                i = -1\n\n        candidates, weights = self.calc_subtree_candidates(\n            pwr=weight_pwr, what=weight_what\n        )\n\n        r = 0\n        while candidates and r < maxiter:\n            if rng is not None:\n                (i,) = rng.choices(range(len(candidates)), weights=weights)\n\n            weights.pop(i)\n            sub_root = candidates.pop(i)\n\n            # get a subtree to possibly reconfigure\n            sub_leaves, sub_branches = self.get_subtree(\n                sub_root, size=subtree_size, search=subtree_search, seed=seed\n            )\n\n            # check if its already been optimized\n            sub_leaves = frozenset(sub_leaves)\n            if sub_leaves in already_optimized:\n                continue\n\n            # else remove the branches, keeping track of current cost\n            self._subtree_remove_and_optimize(\n                sub_root,\n                sub_leaves,\n                sub_branches,\n                already_optimized,\n                node_cost,\n                minimize,\n                opt,\n                pbar,\n            )\n\n            # if we have reconfigured simply re-add all candidates\n            candidates, weights = self.calc_subtree_candidates(\n                pwr=weight_pwr, what=weight_what\n            )\n\n            r += 1\n\n    def subtree_reconfigure(\n        self,\n        subtree_size=8,\n        subtree_search=\"bfs\",\n        weight_what=\"flops\",\n        weight_pwr=2,\n        select=\"max\",\n        maxiter=500,\n        seed=None,\n        minimize=None,\n        optimize=None,\n        inplace=False,\n        progbar=False,\n    ):\n        \"\"\"Reconfigure subtrees of this tree with locally optimal paths.\n\n        Parameters\n        ----------\n        subtree_size : int, optional\n            The size of subtree to consider. Cost is exponential in this.\n        subtree_search : {'bfs', 'dfs', 'random'}, optional\n            How to build the subtrees:\n\n            - 'bfs': breadth-first-search creating balanced subtrees\n            - 'dfs': depth-first-search creating imbalanced subtrees\n            - 'random': random subtree building\n\n        weight_what : {'flops', 'size'}, optional\n            When assessing nodes to build and optimize subtrees from whether to\n            score them by the (local) contraction cost, or tensor size.\n        weight_pwr : int, optional\n            When assessing nodes to build and optimize subtrees from, how to\n            scale their score into a probability: ``score**(1 / weight_pwr)``.\n            The larger this is the more explorative the algorithm is when\n            ``select='random'``.\n        select : {'descend', 'max', 'min', 'random'}, optional\n            What order to select node subtrees to optimize:\n\n            - 'descend': start from the root and then descend into children. In\n              this case the weights and weight_pwr are ignored since this is a\n              deterministic order.\n            - 'max': choose the highest score first\n            - 'min': choose the lowest score first\n            - 'random': choose randomly weighted on score - see ``weight_pwr``.\n\n        maxiter : int, optional\n            How many subtree optimizations to perform, the algorithm can\n            terminate before this if all subtrees have been optimized.\n        seed : int, optional\n            A random seed (seeds python system random module).\n        minimize : {'flops', 'size'}, optional\n            Whether to minimize with respect to contraction flops or size.\n        inplace : bool, optional\n            Whether to perform the reconfiguration inplace or not.\n        progbar : bool, optional\n            Whether to show live progress of the reconfiguration.\n\n        Returns\n        -------\n        ContractionTree\n        \"\"\"\n        tree = self if inplace else self.copy()\n        tree.reset_contraction_indices()\n\n        # ensure these have been computed and thus are being tracked\n        tree.contract_stats()\n\n        if minimize is None:\n            minimize = self.get_default_objective()\n        scorer = get_score_fn(minimize)\n        node_cost = getattr(scorer, \"cost_local_tree_node\", lambda _: 2)\n\n        if optimize is None:\n            from .pathfinders.path_basic import OptimalOptimizer\n\n            minimize = scorer.get_dynamic_programming_minimize()\n            opt = OptimalOptimizer(minimize=minimize)\n        else:\n            opt = optimize\n\n        # different caches as we might want to reconfigure one before other\n        tree.already_optimized.setdefault(minimize, set())\n        already_optimized = tree.already_optimized[minimize]\n\n        if progbar:\n            import tqdm\n\n            pbar = tqdm.tqdm()\n            pbar.set_description(_describe_tree(tree), refresh=False)\n        else:\n            pbar = None\n\n        try:\n            reconf_kwargs = {\n                \"subtree_size\": subtree_size,\n                \"subtree_search\": subtree_search,\n                \"maxiter\": maxiter,\n                \"seed\": seed,\n                \"minimize\": minimize,\n                \"opt\": opt,\n                \"already_optimized\": already_optimized,\n                \"node_cost\": node_cost,\n                \"pbar\": pbar,\n            }\n\n            if select == \"descend\":\n                tree._subtree_reconfigure_descend(**reconf_kwargs)\n            else:\n                reconf_kwargs[\"weight_what\"] = weight_what\n                reconf_kwargs[\"weight_pwr\"] = weight_pwr\n                reconf_kwargs[\"select\"] = select\n                tree._subtree_reconfigure_rand_select(**reconf_kwargs)\n\n        finally:\n            if progbar:\n                pbar.close()\n\n        return tree\n\n    subtree_reconfigure_ = functools.partialmethod(\n        subtree_reconfigure, inplace=True\n    )\n\n    def subtree_reconfigure_forest(\n        self,\n        num_trees=8,\n        num_restarts=10,\n        restart_fraction=0.5,\n        subtree_maxiter=100,\n        subtree_size=10,\n        subtree_search=(\"random\", \"bfs\"),\n        subtree_select=(\"random\",),\n        subtree_weight_what=(\"flops\", \"size\"),\n        subtree_weight_pwr=(2,),\n        parallel=\"auto\",\n        parallel_maxiter_steps=4,\n        minimize=None,\n        seed=None,\n        progbar=False,\n        inplace=False,\n    ):\n        \"\"\"'Forested' version of ``subtree_reconfigure`` which is more\n        explorative and can be parallelized. It stochastically generates\n        a 'forest' reconfigured trees, then only keeps some fraction of these\n        to generate the next forest.\n\n        Parameters\n        ----------\n        num_trees : int, optional\n            The number of trees to reconfigure at each stage.\n        num_restarts : int, optional\n            The number of times to halt, prune and then restart the\n            tree reconfigurations.\n        restart_fraction : float, optional\n            The fraction of trees to keep at each stage and generate the next\n            forest from.\n        subtree_maxiter : int, optional\n            Number of subtree reconfigurations per step.\n            ``num_restarts * subtree_maxiter`` is the max number of total\n            subtree reconfigurations for the final tree produced.\n        subtree_size : int, optional\n            The size of subtrees to search for and reconfigure.\n        subtree_search : tuple[{'random', 'bfs', 'dfs'}], optional\n            Tuple of options for the ``search`` kwarg of\n            :meth:`ContractionTree.subtree_reconfigure` to randomly sample.\n        subtree_select : tuple[{'random', 'max', 'min'}], optional\n            Tuple of options for the ``select`` kwarg of\n            :meth:`ContractionTree.subtree_reconfigure` to randomly sample.\n        subtree_weight_what : tuple[{'flops', 'size'}], optional\n            Tuple of options for the ``weight_what`` kwarg of\n            :meth:`ContractionTree.subtree_reconfigure` to randomly sample.\n        subtree_weight_pwr : tuple[int], optional\n            Tuple of options for the ``weight_pwr`` kwarg of\n            :meth:`ContractionTree.subtree_reconfigure` to randomly sample.\n        parallel : 'auto', False, True, int, or distributed.Client\n            Whether to parallelize the search.\n        parallel_maxiter_steps : int, optional\n            If parallelizing, how many steps to break each reconfiguration into\n            in order to evenly saturate many processes.\n        minimize : {'flops', 'size', ..., Objective}, optional\n            Whether to minimize the total flops or maximum size of the\n            contraction tree.\n        seed : None, int or random.Random, optional\n            A random seed to use.\n        progbar : bool, optional\n            Whether to show live progress.\n        inplace : bool, optional\n            Whether to perform the subtree reconfiguration inplace.\n\n        Returns\n        -------\n        ContractionTree\n        \"\"\"\n        tree = self if inplace else self.copy()\n        tree.reset_contraction_indices()\n\n        # candidate trees\n        num_keep = max(1, int(num_trees * restart_fraction))\n\n        # how to rank the trees\n        if minimize is None:\n            minimize = self.get_default_objective()\n        score = get_score_fn(minimize)\n\n        rng = get_rng(seed)\n\n        # set up the initial 'forest' and parallel machinery\n        pool = parse_parallel_arg(parallel)\n        is_scatter_pool = can_scatter(pool)\n        if is_scatter_pool:\n            is_worker = maybe_leave_pool(pool)\n            # store the trees as futures for the entire process\n            forest = [scatter(pool, tree)]\n            maxiter = subtree_maxiter // parallel_maxiter_steps\n        else:\n            forest = [tree]\n            maxiter = subtree_maxiter\n\n        if progbar:\n            import tqdm\n\n            pbar = tqdm.tqdm(total=num_restarts)\n            pbar.set_description(_describe_tree(tree), refresh=False)\n\n        try:\n            for _ in range(num_restarts):\n                # on the next round take only the best trees\n                forest = itertools.cycle(forest[:num_keep])\n\n                # select some random configurations\n                saplings = [\n                    {\n                        \"tree\": next(forest),\n                        \"maxiter\": maxiter,\n                        \"minimize\": minimize,\n                        \"subtree_size\": subtree_size,\n                        \"subtree_search\": rng.choice(subtree_search),\n                        \"select\": rng.choice(subtree_select),\n                        \"weight_pwr\": rng.choice(subtree_weight_pwr),\n                        \"weight_what\": rng.choice(subtree_weight_what),\n                    }\n                    for _ in range(num_trees)\n                ]\n\n                if pool is None:\n                    forest = [_reconfigure_tree(**s) for s in saplings]\n                    res = [{\"tree\": t, **_get_tree_info(t)} for t in forest]\n                elif not is_scatter_pool:\n                    forest_futures = [\n                        submit(pool, _reconfigure_tree, **s) for s in saplings\n                    ]\n                    forest = [f.result() for f in forest_futures]\n                    res = [{\"tree\": t, **_get_tree_info(t)} for t in forest]\n                else:\n                    # submit in smaller steps to saturate processes\n                    for _ in range(parallel_maxiter_steps):\n                        for s in saplings:\n                            s[\"tree\"] = submit(pool, _reconfigure_tree, **s)\n\n                    # compute scores remotely then gather\n                    forest_futures = [s[\"tree\"] for s in saplings]\n                    res_futures = [\n                        submit(pool, _get_tree_info, t) for t in forest_futures\n                    ]\n                    res = [\n                        {\"tree\": tree_future, **res_future.result()}\n                        for tree_future, res_future in zip(\n                            forest_futures, res_futures\n                        )\n                    ]\n\n                # update the order of the new forest\n                res.sort(key=score)\n                forest = [r[\"tree\"] for r in res]\n\n                if progbar:\n                    pbar.update()\n                    if pool is None:\n                        d = _describe_tree(forest[0])\n                    else:\n                        d = submit(pool, _describe_tree, forest[0]).result()\n                    pbar.set_description(d, refresh=False)\n\n        finally:\n            if progbar:\n                pbar.close()\n\n        if is_scatter_pool:\n            tree.set_state_from(forest[0].result())\n            maybe_rejoin_pool(is_worker, pool)\n        else:\n            tree.set_state_from(forest[0])\n\n        return tree\n\n    subtree_reconfigure_forest_ = functools.partialmethod(\n        subtree_reconfigure_forest, inplace=True\n    )\n\n    simulated_anneal = simulated_anneal_tree\n    simulated_anneal_ = functools.partialmethod(simulated_anneal, inplace=True)\n    parallel_temper = parallel_temper_tree\n    parallel_temper_ = functools.partialmethod(parallel_temper, inplace=True)\n\n    def slice(\n        self,\n        target_size=None,\n        target_overhead=None,\n        target_slices=None,\n        temperature=0.01,\n        minimize=None,\n        allow_outer=True,\n        max_repeats=16,\n        reslice=False,\n        seed=None,\n        inplace=False,\n    ):\n        \"\"\"Slice this tree (turn some indices into indices which are explicitly\n        summed over rather than being part of contractions). The indices are\n        stored in ``tree.sliced_inds``, and the contraction width updated to\n        take account of the slicing. Calling ``tree.contract(arrays)`` moreover\n        which automatically perform the slicing and summation.\n\n        Parameters\n        ----------\n        target_size : int, optional\n            The target number of entries in the largest tensor of the sliced\n            contraction. The search algorithm will terminate after this is\n            reached.\n        target_slices : int, optional\n            The target or minimum number of 'slices' to consider - individual\n            contractions after slicing indices. The search algorithm will\n            terminate after this is breached. This is on top of the current\n            number of slices.\n        target_overhead : float, optional\n            The target increase in total number of floating point operations.\n            For example, a value of ``2.0`` will terminate the search just\n            before the cost of computing all the slices individually breaches\n            twice that of computing the original contraction all at once.\n        temperature : float, optional\n            How much to randomize the repeated search.\n        minimize : {'flops', 'size', ..., Objective}, optional\n            Which metric to score the overhead increase against.\n        allow_outer : bool, optional\n            Whether to allow slicing of outer indices.\n        max_repeats : int, optional\n            How many times to repeat the search with a slight randomization.\n        reslice : bool, optional\n            Whether to reslice the tree, i.e. first remove all currently\n            sliced indices and start the search again. Generally any 'good'\n            sliced indices will be easily found again.\n        seed : None, int or random.Random, optional\n            A random seed or generator to use for the search.\n        inplace : bool, optional\n            Whether the remove the indices from this tree inplace or not.\n\n        Returns\n        -------\n        ContractionTree\n\n        See Also\n        --------\n        SliceFinder, ContractionTree.slice_and_reconfigure\n        \"\"\"\n        from .slicer import SliceFinder\n\n        if minimize is None:\n            minimize = self.get_default_objective()\n\n        tree = self if inplace else self.copy()\n\n        if reslice:\n            if target_slices is not None:\n                target_slices *= tree.nslices\n            tree.unslice_all_()\n\n        sf = SliceFinder(\n            tree,\n            target_size=target_size,\n            target_overhead=target_overhead,\n            target_slices=target_slices,\n            temperature=temperature,\n            minimize=minimize,\n            allow_outer=allow_outer,\n            seed=seed,\n        )\n\n        ix_sl, _ = sf.search(max_repeats)\n        for ix in ix_sl:\n            tree.remove_ind_(ix)\n\n        return tree\n\n    slice_ = functools.partialmethod(slice, inplace=True)\n\n    def slice_and_reconfigure(\n        self,\n        target_size,\n        step_size=2,\n        temperature=0.01,\n        minimize=None,\n        allow_outer=True,\n        max_repeats=16,\n        reslice=False,\n        reconf_opts=None,\n        progbar=False,\n        inplace=False,\n    ):\n        \"\"\"Interleave slicing (removing indices into an exterior sum) with\n        subtree reconfiguration to minimize the overhead induced by this\n        slicing.\n\n        Parameters\n        ----------\n        target_size : int\n            Slice the tree until the maximum intermediate size is this or\n            smaller.\n        step_size : int, optional\n            The minimum size reduction to try and achieve before switching to a\n            round of subtree reconfiguration.\n        temperature : float, optional\n            The temperature to supply to ``SliceFinder`` for searching for\n            indices.\n        minimize : {'flops', 'size', ..., Objective}, optional\n            The metric to minimize when slicing and reconfiguring subtrees.\n        max_repeats : int, optional\n            The number of slicing attempts to perform per search.\n        progbar : bool, optional\n            Whether to show live progress.\n        inplace : bool, optional\n            Whether to perform the slicing and reconfiguration inplace.\n        reconf_opts : None or dict, optional\n            Supplied to\n            :meth:`ContractionTree.subtree_reconfigure` or\n            :meth:`ContractionTree.subtree_reconfigure_forest`, depending on\n            `'forested'` key value.\n        \"\"\"\n        tree = self if inplace else self.copy()\n\n        reconf_opts = {} if reconf_opts is None else dict(reconf_opts)\n\n        if minimize is None:\n            minimize = self.get_default_objective()\n        minimize = get_score_fn(minimize)\n\n        reconf_opts.setdefault(\"minimize\", minimize)\n        forested_reconf = reconf_opts.pop(\"forested\", False)\n\n        if progbar:\n            import tqdm\n\n            pbar = tqdm.tqdm()\n            pbar.set_description(_describe_tree(tree), refresh=False)\n\n        try:\n            while tree.max_size() > target_size:\n                tree.slice_(\n                    temperature=temperature,\n                    target_slices=step_size,\n                    minimize=minimize,\n                    allow_outer=allow_outer,\n                    max_repeats=max_repeats,\n                    reslice=reslice,\n                )\n                if forested_reconf:\n                    tree.subtree_reconfigure_forest_(**reconf_opts)\n                else:\n                    tree.subtree_reconfigure_(**reconf_opts)\n\n                if progbar:\n                    pbar.update()\n                    pbar.set_description(_describe_tree(tree), refresh=False)\n        finally:\n            if progbar:\n                pbar.close()\n\n        return tree\n\n    slice_and_reconfigure_ = functools.partialmethod(\n        slice_and_reconfigure, inplace=True\n    )\n\n    def slice_and_reconfigure_forest(\n        self,\n        target_size,\n        step_size=2,\n        num_trees=8,\n        restart_fraction=0.5,\n        temperature=0.02,\n        max_repeats=32,\n        reslice=False,\n        minimize=None,\n        allow_outer=True,\n        parallel=\"auto\",\n        progbar=False,\n        inplace=False,\n        reconf_opts=None,\n    ):\n        \"\"\"'Forested' version of :meth:`ContractionTree.slice_and_reconfigure`.\n        This maintains a 'forest' of trees with different slicing and subtree\n        reconfiguration attempts, pruning the worst at each step and generating\n        a new forest from the best.\n\n        Parameters\n        ----------\n        target_size : int\n            Slice the tree until the maximum intermediate size is this or\n            smaller.\n        step_size : int, optional\n            The minimum size reduction to try and achieve before switching to a\n            round of subtree reconfiguration.\n        num_restarts : int, optional\n            The number of times to halt, prune and then restart the\n            tree reconfigurations.\n        restart_fraction : float, optional\n            The fraction of trees to keep at each stage and generate the next\n            forest from.\n        temperature : float, optional\n            The temperature at which to randomize the sliced index search.\n        max_repeats : int, optional\n            The number of slicing attempts to perform per search.\n        parallel : 'auto', False, True, int, or distributed.Client\n            Whether to parallelize the search.\n        progbar : bool, optional\n            Whether to show live progress.\n        inplace : bool, optional\n            Whether to perform the slicing and reconfiguration inplace.\n        reconf_opts : None or dict, optional\n            Supplied to\n            :meth:`ContractionTree.slice_and_reconfigure`.\n\n        Returns\n        -------\n        ContractionTree\n        \"\"\"\n        tree = self if inplace else self.copy()\n        tree.reset_contraction_indices()\n\n        # candidate trees\n        num_keep = max(1, int(num_trees * restart_fraction))\n\n        # how to rank the trees\n        if minimize is None:\n            minimize = self.get_default_objective()\n        score = get_score_fn(minimize)\n\n        # set up the initial 'forest' and parallel machinery\n        pool = parse_parallel_arg(parallel)\n        is_scatter_pool = can_scatter(pool)\n        if is_scatter_pool:\n            is_worker = maybe_leave_pool(pool)\n            # store the trees as futures for the entire process\n            forest = [scatter(pool, tree)]\n        else:\n            forest = [tree]\n\n        if progbar:\n            import tqdm\n\n            pbar = tqdm.tqdm()\n            pbar.set_description(_describe_tree(tree), refresh=False)\n\n        next_size = tree.max_size()\n\n        try:\n            while True:\n                next_size //= step_size\n\n                # on the next round take only the best trees\n                forest = itertools.cycle(forest[:num_keep])\n\n                saplings = [\n                    {\n                        \"tree\": next(forest),\n                        \"target_size\": next_size,\n                        \"step_size\": step_size,\n                        \"temperature\": temperature,\n                        \"max_repeats\": max_repeats,\n                        \"reconf_opts\": reconf_opts,\n                        \"allow_outer\": allow_outer,\n                        \"reslice\": reslice,\n                    }\n                    for _ in range(num_trees)\n                ]\n\n                if pool is None:\n                    forest = [\n                        _slice_and_reconfigure_tree(**s) for s in saplings\n                    ]\n                    res = [{\"tree\": t, **_get_tree_info(t)} for t in forest]\n\n                elif not is_scatter_pool:\n                    # simple pool with no pass by reference\n                    forest_futures = [\n                        submit(pool, _slice_and_reconfigure_tree, **s)\n                        for s in saplings\n                    ]\n                    forest = [f.result() for f in forest_futures]\n                    res = [{\"tree\": t, **_get_tree_info(t)} for t in forest]\n\n                else:\n                    forest_futures = [\n                        submit(pool, _slice_and_reconfigure_tree, **s)\n                        for s in saplings\n                    ]\n\n                    # compute scores remotely then gather\n                    res_futures = [\n                        submit(pool, _get_tree_info, t) for t in forest_futures\n                    ]\n                    res = [\n                        {\"tree\": tree_future, **res_future.result()}\n                        for tree_future, res_future in zip(\n                            forest_futures, res_futures\n                        )\n                    ]\n\n                # we want to sort by flops, but also favour sampling as\n                # many different sliced index combos as possible\n                #    ~ [1, 1, 1, 2, 2, 3] -> [1, 2, 3, 1, 2, 1]\n                res.sort(key=score)\n                res = list(\n                    interleave(\n                        groupby(lambda r: r[\"sliced_ind_set\"], res).values()\n                    )\n                )\n\n                # update the order of the new forest\n                forest = [r[\"tree\"] for r in res]\n\n                if progbar:\n                    pbar.update()\n                    if pool is None:\n                        d = _describe_tree(forest[0])\n                    else:\n                        d = submit(pool, _describe_tree, forest[0]).result()\n                    pbar.set_description(d, refresh=False)\n\n                if res[0][\"size\"] <= target_size:\n                    break\n\n        finally:\n            if progbar:\n                pbar.close()\n\n        if is_scatter_pool:\n            tree.set_state_from(forest[0].result())\n            maybe_rejoin_pool(is_worker, pool)\n        else:\n            tree.set_state_from(forest[0])\n\n        return tree\n\n    slice_and_reconfigure_forest_ = functools.partialmethod(\n        slice_and_reconfigure_forest, inplace=True\n    )\n\n    def compressed_reconfigure(\n        self,\n        minimize=None,\n        order_only=False,\n        max_nodes=\"auto\",\n        max_time=None,\n        local_score=None,\n        exploration_power=0,\n        best_score=None,\n        progbar=False,\n        inplace=False,\n    ):\n        \"\"\"Reconfigure this tree according to ``peak_size_compressed``.\n\n        Parameters\n        ----------\n        chi : int\n            The maximum bond dimension to consider.\n        order_only : bool, optional\n            Whether to only consider the ordering of the current tree\n            contractions, or all possible contractions, starting with the\n            current.\n        max_nodes : int, optional\n            Set the maximum number of contraction steps to consider.\n        max_time : float, optional\n            Set the maximum time to spend on the search.\n        local_score : callable, optional\n            A function that assigns a score to a potential contraction, with a\n            lower score giving more priority to explore that contraction\n            earlier. It should have signature::\n\n                local_score(step, new_score, dsize, new_size)\n\n            where ``step`` is the number of steps so far, ``new_score`` is the\n            score of the contraction so far, ``dsize`` is the change in memory\n            by the current step, and ``new_size`` is the new memory size after\n            contraction.\n        exploration_power : float, optional\n            If not ``0.0``, the inverse power to which the step is raised in\n            the default local score function. Higher values favor exploring\n            more promising branches early on - at the cost of increased memory.\n            Ignored if ``local_score`` is supplied.\n        best_score : float, optional\n            Manually specify an upper bound for best score found so far.\n        progbar : bool, optional\n            If ``True``, display a progress bar.\n        inplace : bool, optional\n            Whether to perform the reconfiguration inplace on this tree.\n\n        Returns\n        -------\n        ContractionTree\n        \"\"\"\n        from .experimental.path_compressed_branchbound import (\n            CompressedExhaustive,\n        )\n\n        if minimize is None:\n            minimize = self.get_default_objective()\n\n        if max_nodes == \"auto\":\n            if max_time is None:\n                max_nodes = max(10_000, self.N**2)\n            else:\n                max_nodes = float(\"inf\")\n\n        opt = CompressedExhaustive(\n            minimize=minimize,\n            local_score=local_score,\n            max_nodes=max_nodes,\n            max_time=max_time,\n            exploration_power=exploration_power,\n            best_score=best_score,\n            progbar=progbar,\n        )\n        opt.setup(self.inputs, self.output, self.size_dict)\n        opt.explore_path(self.get_path_surface(), restrict=order_only)\n\n        # rtree = opt.search(self.inputs, self.output, self.size_dict)\n\n        opt.run(self.inputs, self.output, self.size_dict)\n        ssa_path = opt.ssa_path\n        # ssa_path = opt(self.inputs, self.output, self.size_dict)\n        rtree = self.__class__.from_path(\n            self.inputs,\n            self.output,\n            self.size_dict,\n            ssa_path=ssa_path,\n            objective=minimize,\n        )\n        if inplace:\n            self.set_state_from(rtree)\n            rtree = self\n\n        rtree.reset_contraction_indices()\n        return rtree\n\n    compressed_reconfigure_ = functools.partialmethod(\n        compressed_reconfigure, inplace=True\n    )\n\n    def windowed_reconfigure(\n        self,\n        minimize=None,\n        order_only=False,\n        window_size=20,\n        max_iterations=100,\n        max_window_tries=1000,\n        score_temperature=0.0,\n        queue_temperature=1.0,\n        scorer=None,\n        queue_scorer=None,\n        seed=None,\n        inplace=False,\n        progbar=False,\n        **kwargs,\n    ):\n        from .pathfinders.path_compressed import WindowedOptimizer\n\n        if minimize is None:\n            minimize = self.get_default_objective()\n\n        wo = WindowedOptimizer(\n            self.inputs,\n            self.output,\n            self.size_dict,\n            minimize=minimize,\n            ssa_path=self.get_ssa_path(),\n            seed=seed,\n        )\n\n        wo.refine(\n            window_size=window_size,\n            max_iterations=max_iterations,\n            order_only=order_only,\n            max_window_tries=max_window_tries,\n            score_temperature=score_temperature,\n            queue_temperature=queue_temperature,\n            scorer=scorer,\n            queue_scorer=queue_scorer,\n            progbar=progbar,\n            **kwargs,\n        )\n        ssa_path = wo.get_ssa_path()\n\n        rtree = self.__class__.from_path(\n            self.inputs,\n            self.output,\n            self.size_dict,\n            ssa_path=ssa_path,\n            objective=minimize,\n        )\n\n        if inplace:\n            self.set_state_from(rtree)\n            rtree = self\n\n        rtree.reset_contraction_indices()\n        return rtree\n\n    windowed_reconfigure_ = functools.partialmethod(\n        windowed_reconfigure, inplace=True\n    )\n\n    def flat_tree(self, order=None):\n        \"\"\"Create a nested tuple representation of the contraction tree like::\n\n            ((0, (1, 2)), ((3, 4), ((5, (6, 7)), (8, 9))))\n\n        Such that the contraction will progress like::\n\n            ((0, (1, 2)), ((3, 4), ((5, (6, 7)), (8, 9))))\n            ((0, 12), (34, ((5, 67), 89)))\n            (012, (34, (567, 89)))\n            (012, (34, 56789))\n            (012, 3456789)\n            0123456789\n\n        Where each integer represents a leaf (i.e. single element node).\n        \"\"\"\n        tups = dict(zip(self.gen_leaves(), range(self.N)))\n\n        for parent, l, r in self.traverse(order=order):\n            tups[parent] = tups[l], tups[r]\n\n        return tups[self.root]\n\n    def get_leaves_ordered(self):\n        \"\"\"Return the list of leaves as ordered by the contraction tree.\n\n        Returns\n        -------\n        tuple[node_type]\n        \"\"\"\n        if not self.is_complete():\n            raise ValueError(\"Can't order the leaves until tree is complete.\")\n\n        return tuple(\n            node\n            for node in itertools.chain.from_iterable(self.traverse())\n            if self.is_leaf(node)\n        )\n\n    def get_path(self, order=None):\n        \"\"\"Generate a standard path (with linear recycled ids) from the\n        contraction tree.\n\n        Parameters\n        ----------\n        order : None, \"dfs\", or callable, optional\n            How to order the contractions within the tree. If a callable is\n            given (which should take a node as its argument), try to contract\n            nodes that minimize this function first.\n\n        Returns\n        -------\n        path: tuple[tuple[int, int]]\n        \"\"\"\n        from bisect import bisect_left\n\n        ssa = self.N\n        ssas = list(range(ssa))\n        node_to_ssa = dict(zip(self.gen_leaves(), ssas))\n        path = []\n\n        for parent, left, right in self.traverse(order=order):\n            # map nodes to ssas\n            lssa = node_to_ssa[left]\n            rssa = node_to_ssa[right]\n            # map ssas to linear indices, using bisection\n            i, j = sorted((bisect_left(ssas, lssa), bisect_left(ssas, rssa)))\n            # 'contract' nodes\n            ssas.pop(j)\n            ssas.pop(i)\n            path.append((i, j))\n            ssas.append(ssa)\n            # update mapping\n            node_to_ssa[parent] = ssa\n            ssa += 1\n\n        return tuple(path)\n\n    path = deprecated(get_path, \"path\", \"get_path\")\n\n    def get_numpy_path(self, order=None):\n        \"\"\"Generate a path compatible with the `optimize` kwarg of\n        `numpy.einsum`.\n        \"\"\"\n        return [\"einsum_path\", *self.get_path(order=order)]\n\n    def get_ssa_path(self, order=None):\n        \"\"\"Generate a single static assignment path from the contraction tree.\n\n        Parameters\n        ----------\n        order : None, \"dfs\", or callable, optional\n            How to order the contractions within the tree. If a callable is\n            given (which should take a node as its argument), try to contract\n            nodes that minimize this function first.\n\n        Returns\n        -------\n        ssa_path: tuple[tuple[int, int]]\n        \"\"\"\n        ssa_path = []\n        pos = dict(zip(self.gen_leaves(), range(self.N)))\n\n        for parent, l, r in self.traverse(order=order):\n            i, j = sorted((pos[l], pos[r]))\n            ssa_path.append((i, j))\n            pos[parent] = len(ssa_path) + self.N - 1\n\n        return tuple(ssa_path)\n\n    ssa_path = deprecated(get_ssa_path, \"ssa_path\", \"get_ssa_path\")\n\n    def surface_order(self, node):\n        return (self.get_extent(node), self.get_centrality(node))\n\n    def set_surface_order_from_path(self, ssa_path):\n\n        # first get dict from contractions to parents (don't usually store)\n        parent_map = {}\n        for p, l, r in self.traverse():\n            parent_map[frozenset([l, r])] = p\n\n        # then traverse up in given ssa_path order,\n        # assigning parent node ordering 'score' incrementally\n        parent_scores = {}\n        node_map = {i: n for i, n in enumerate(self.gen_leaves())}\n        for j, p in enumerate(ssa_path):\n            lr = frozenset(node_map[i] for i in p)\n            p = parent_map[lr]\n            parent_scores[p] = j\n            node_map[self.N + j] = p\n\n        self.surface_order = functools.partial(\n            get_with_default, obj=parent_scores, default=float(\"inf\")\n        )\n\n    def get_path_surface(self):\n        return self.get_path(order=self.surface_order)\n\n    path_surface = deprecated(\n        get_path_surface, \"path_surface\", \"get_path_surface\"\n    )\n\n    def get_ssa_path_surface(self):\n        return self.get_ssa_path(order=self.surface_order)\n\n    ssa_path_surface = deprecated(\n        get_ssa_path_surface, \"ssa_path_surface\", \"get_ssa_path_surface\"\n    )\n\n    def get_spans(self):\n        \"\"\"Get all (which could mean none) potential embeddings of this\n        contraction tree into a spanning tree of the original graph.\n\n        Returns\n        -------\n        tuple[dict[frozenset[int], frozenset[int]]]\n        \"\"\"\n        ind_to_term = collections.defaultdict(set)\n        for i, term in enumerate(self.inputs):\n            for ix in term:\n                ind_to_term[ix].add(i)\n\n        def boundary_pairs(node):\n            \"\"\"Get nodes along the boundary of the bipartition represented by\n            ``node``.\n            \"\"\"\n            pairs = set()\n            involved = self.get_involved(node)\n            legs = self.get_legs(node)\n            removed = [ix for ix in involved if ix not in legs]\n            for ix in removed:\n                # for every index across the contraction\n                l1, l2 = ind_to_term[ix]\n\n                # can either span from left to right or right to left\n                pairs.add((l1, l2))\n                pairs.add((l2, l1))\n\n            return pairs\n\n        # first span choice is any nodes across the top level bipart\n        candidates = [\n            {\n                # which intermedate nodes map to which leaf nodes\n                \"map\": {self.root: self.input_to_node(l2)},\n                # the leaf nodes in the spanning tree\n                \"spine\": {l1, l2},\n            }\n            for l1, l2 in boundary_pairs(self.root)\n        ]\n\n        for _, l, r in self.descend():\n            for child in (r, l):\n                # for each current candidate check all the possible extensions\n                for _ in range(len(candidates)):\n                    cand = candidates.pop(0)\n\n                    # don't need to do anything for\n                    if self.is_leaf(child):\n                        candidates.append(\n                            {\n                                \"map\": {child: child, **cand[\"map\"]},\n                                \"spine\": cand[\"spine\"].copy(),\n                            }\n                        )\n\n                    for l1, l2 in boundary_pairs(child):\n                        if (l1 in cand[\"spine\"]) or (l2 not in cand[\"spine\"]):\n                            # pair does not merge inwards into spine\n                            continue\n\n                        # valid extension of spanning tree\n                        candidates.append(\n                            {\n                                \"map\": {\n                                    child: self.input_to_node(l2),\n                                    **cand[\"map\"],\n                                },\n                                \"spine\": cand[\"spine\"] | {l1, l2},\n                            }\n                        )\n\n        return tuple(c[\"map\"] for c in candidates)\n\n    def compute_centralities(self, combine=\"mean\"):\n        \"\"\"Compute a centrality for every node in this contraction tree.\"\"\"\n        hg = self.get_hypergraph(accel=\"auto\")\n        cents = hg.simple_centrality()\n\n        for i, leaf in enumerate(self.gen_leaves()):\n            self.info[leaf][\"centrality\"] = cents[i]\n\n        combine = {\n            \"mean\": lambda x, y: (x + y) / 2,\n            \"sum\": lambda x, y: x + y,\n            \"max\": max,\n            \"min\": min,\n        }.get(combine, combine)\n\n        for p, l, r in self.traverse(\"dfs\"):\n            self.info[p][\"centrality\"] = combine(\n                self.info[l][\"centrality\"], self.info[r][\"centrality\"]\n            )\n\n    def get_hypergraph(self, accel=False):\n        \"\"\"Get a hypergraph representing the uncontracted network (i.e. the\n        leaves).\n        \"\"\"\n        return get_hypergraph(self.inputs, self.output, self.size_dict, accel)\n\n    def reset_contraction_indices(self):\n        \"\"\"Reset all information regarding a) the explicit contraction indices\n        ordering and b) cached contraction expressions. This should probably be\n        called any time structural changes are made to the tree, e.g.\n        reconfiguration.\n        \"\"\"\n        # delete all derived information\n        # (note legs, involved, etc. are order invariant so we can keep those)\n        for node in self.children:\n            for k in (\n                \"inds\",\n                \"einsum_eq\",\n                \"can_dot\",\n                \"tensordot_axes\",\n                \"tensordot_perm\",\n            ):\n                self.info[node].pop(k, None)\n\n        # invalidate any compiled contractions\n        self.contraction_cores.clear()\n\n    def sort_contraction_indices(\n        self,\n        priority=\"flops\",\n        make_output_contig=True,\n        make_contracted_contig=True,\n        reset=True,\n    ):\n        \"\"\"Set explicit orders for the contraction indices of this self to\n        optimize for one of two things: contiguity in contracted ('k') indices,\n        or contiguity of left and right output ('m' and 'n') indices.\n\n        Parameters\n        ----------\n        priority : {'flops', 'size', 'root', 'leaves'}, optional\n            Which order to process the intermediate nodes in. Later nodes\n            re-sort previous nodes so are more likely to keep their ordering.\n            E.g. for 'flops' the mostly costly contracton will be process last\n            and thus will be guaranteed to have its indices exactly sorted.\n        make_output_contig : bool, optional\n            When processing a pairwise contraction, sort the parent contraction\n            indices so that the order of indices is the order they appear\n            from left to right in the two child (input) tensors.\n        make_contracted_contig : bool, optional\n            When processing a pairwise contraction, sort the child (input)\n            tensor indices so that all contracted indices appear contiguously.\n        reset : bool, optional\n            Reset all indices to the default order before sorting.\n        \"\"\"\n        if reset:\n            self.reset_contraction_indices()\n\n        if priority == \"flops\":\n            nodes = sorted(\n                self.children.items(), key=lambda x: self.get_flops(x[0])\n            )\n        elif priority == \"size\":\n            nodes = sorted(\n                self.children.items(), key=lambda x: self.get_size(x[0])\n            )\n        elif priority == \"root\":\n            nodes = ((p, (l, r)) for p, l, r in self.traverse())\n        elif priority == \"leaves\":\n            nodes = ((p, (l, r)) for p, l, r in self.descend())\n        else:\n            raise ValueError(priority)\n\n        for p, (l, r) in nodes:\n            p_inds, l_inds, r_inds = map(self.get_inds, (p, l, r))\n\n            if make_output_contig and not self.is_root(p):\n                # sort indices by whether they appear in the left or right\n                # whether this happens before or after the sort below depends\n                # on the order we are processing the nodes\n                # (avoid root as don't want to modify output)\n\n                def psort(ix):\n                    # group by whether in left or right input\n                    return (r_inds.find(ix), l_inds.find(ix))\n\n                p_inds = \"\".join(sorted(p_inds, key=psort))\n                self.info[p][\"inds\"] = p_inds\n\n            if make_contracted_contig:\n                # sort indices by:\n                # 1. if they are going to be contracted\n                # 2. what order they appear in the parent indices\n                # (but ignore leaf indices)\n                if not self.is_leaf(l):\n\n                    def lsort(ix):\n                        return (r_inds.find(ix), p_inds.find(ix))\n\n                    l_inds = \"\".join(sorted(self.get_legs(l), key=lsort))\n                    self.info[l][\"inds\"] = l_inds\n\n                if not self.is_leaf(r):\n\n                    def rsort(ix):\n                        return (p_inds.find(ix), l_inds.find(ix))\n\n                    r_inds = \"\".join(sorted(self.get_legs(r), key=rsort))\n                    self.info[r][\"inds\"] = r_inds\n\n        if not reset:\n            # still need to invalidate any cached contraction expressions\n            self.contraction_cores.clear()\n\n    def print_contractions(self, sort=None, show_brackets=True):\n        \"\"\"Print each pairwise contraction, with colorized indices (if\n        `colorama` is installed), and other information. The color codes are:\n\n        - blue: index appears on left and is kept\n        - green: index appears on right and is kept\n        - red: contracted index: appears on both sides and is removed\n        - pink: batch index: appears on both sides and is kept\n\n        Any trivial indices that appear only on one term and not in the output\n        are removed and shown by the preprocessing steps.\n\n        Parameters\n        ----------\n        sort : {'flops', 'size'}, optional\n            Sort the contractions by either the number of floating point\n            operations or the size of the intermediate tensor. By default the\n            contraction are show in the order they are performed.\n        show_brackets : bool, optional\n            Whether to show the brackets around contiguous sections of the same\n            type of indices.\n        \"\"\"\n        try:\n            from colorama import Fore\n\n            RESET = Fore.RESET\n            GREY = Fore.WHITE\n            PINK = Fore.MAGENTA\n            RED = Fore.RED\n            BLUE = Fore.BLUE\n            GREEN = Fore.GREEN\n        except ImportError:\n            RESET = GREY = PINK = RED = BLUE = GREEN = \"\"\n\n        entries = []\n\n        if self.has_preprocessing():\n            for pi, eq in self.preprocessing.items():\n                # eq is with canonical indices, reinsert original inputs\n                replacer = dict(zip(eq.split(\"->\")[0], self.inputs[pi]))\n                eq = \"\".join(replacer.get(c, c) for c in eq)\n                print(f\"{GREY}preprocess input {pi}: {RESET}{eq}\")\n            print()\n\n        for i, (p, l, r) in enumerate(self.traverse()):\n            p_legs, l_legs, r_legs = map(self.get_legs, [p, l, r])\n            p_inds, l_inds, r_inds = map(self.get_inds, [p, l, r])\n\n            # print sizes and flops\n            p_flops = self.get_flops(p)\n            p_sz, l_sz, r_sz = (\n                math.log2(self.get_size(node)) for node in [p, l, r]\n            )\n            # print whether tensordottable\n            if self.get_can_dot(p):\n                type_msg = \"tensordot\"\n                perm = self.get_tensordot_perm(p)\n                if perm is not None:\n                    # and whether indices match tensordot\n                    type_msg += \"+perm\"\n            else:\n                type_msg = \"einsum\"\n\n            kpt_brck_l = \"(\" if show_brackets else \"\"\n            kpt_brck_r = \")\" if show_brackets else \"\"\n            con_brck_l = \"[\" if show_brackets else \"\"\n            con_brck_r = \"]\" if show_brackets else \"\"\n            hyp_brck_l = \"{\" if show_brackets else \"\"\n            hyp_brck_r = \"}\" if show_brackets else \"\"\n\n            pa = (\n                \"\".join(\n                    PINK + f\"{hyp_brck_l}{ix}{hyp_brck_r}\"\n                    if (ix in l_legs) and (ix in r_legs)\n                    else GREEN + f\"{kpt_brck_l}{ix}{kpt_brck_r}\"\n                    if ix in r_legs\n                    else BLUE + ix\n                    for ix in p_inds\n                )\n                .replace(f\"){GREEN}(\", \"\")\n                .replace(f\"}}{PINK}{{\", \"\")\n            )\n            la = (\n                \"\".join(\n                    PINK + f\"{hyp_brck_l}{ix}{hyp_brck_r}\"\n                    if (ix in p_legs) and (ix in r_legs)\n                    else RED + f\"{con_brck_l}{ix}{con_brck_r}\"\n                    if ix in r_legs\n                    else BLUE + ix\n                    for ix in l_inds\n                )\n                .replace(f\"]{RED}[\", \"\")\n                .replace(f\"}}{PINK}{{\", \"\")\n            )\n            ra = (\n                \"\".join(\n                    PINK + f\"{hyp_brck_l}{ix}{hyp_brck_r}\"\n                    if (ix in p_legs) and (ix in l_legs)\n                    else RED + f\"{con_brck_l}{ix}{con_brck_r}\"\n                    if ix in l_legs\n                    else GREEN + ix\n                    for ix in r_inds\n                )\n                .replace(f\"]{RED}[\", \"\")\n                .replace(f\"}}{PINK}{{\", \"\")\n            )\n\n            entries.append(\n                (\n                    p,\n                    f\"{GREY}({i}) cost: {RESET}{p_flops:.1e} \"\n                    f\"{GREY}widths: {RESET}{l_sz:.1f},{r_sz:.1f}->{p_sz:.1f} \"\n                    f\"{GREY}type: {RESET}{type_msg}\\n\"\n                    f\"{GREY}inputs: {la},{ra}{RESET}->\\n\"\n                    f\"{GREY}output: {pa}\\n\",\n                )\n            )\n\n        if sort == \"flops\":\n            entries.sort(key=lambda x: self.get_flops(x[0]), reverse=True)\n        if sort == \"size\":\n            entries.sort(key=lambda x: self.get_size(x[0]), reverse=True)\n\n        entries.append((None, f\"{RESET}\"))\n\n        o = \"\\n\".join(entry for _, entry in entries)\n        print(o)\n\n    # --------------------- Performing the Contraction ---------------------- #\n\n    def get_contractor(\n        self,\n        order=None,\n        prefer_einsum=False,\n        strip_exponent=False,\n        check_zero=False,\n        implementation=None,\n        autojit=False,\n        progbar=False,\n    ):\n        \"\"\"Get a reusable function which performs the contraction corresponding\n        to this tree, cached.\n\n        Parameters\n        ----------\n        tree : ContractionTree\n            The contraction tree.\n        order : str or callable, optional\n            Supplied to :meth:`ContractionTree.traverse`, the order in which\n            to perform the pairwise contractions given by the tree.\n        prefer_einsum : bool, optional\n            Prefer to use ``einsum`` for pairwise contractions, even if\n            ``tensordot`` can perform the contraction.\n        strip_exponent : bool, optional\n            If ``True``, the function will eagerly strip the exponent (in\n            log10) from intermediate tensors to control numerical problems from\n            leaving the range of the datatype. This method then returns the\n            scaled 'mantissa' output array and the exponent separately.\n        check_zero : bool, optional\n            If ``True``, when ``strip_exponent=True``, explicitly check for\n            zero-valued intermediates that would otherwise produce ``nan``,\n            instead terminating early if encountered and returning\n            ``(0.0, 0.0)``.\n        implementation : str or tuple[callable, callable], optional\n            What library to use to actually perform the contractions. Options\n            are:\n\n            - None: let cotengra choose.\n            - \"autoray\": dispatch with autoray, using the ``tensordot`` and\n              ``einsum`` implementation of the backend.\n            - \"cotengra\": use the ``tensordot`` and ``einsum`` implementation\n              of cotengra, which is based on batch matrix multiplication. This\n              is faster for some backends like numpy, and also enables\n              libraries which don't yet provide ``tensordot`` and ``einsum`` to\n              be used.\n            - \"cuquantum\": use the cuquantum library to perform the whole\n              contraction (not just individual contractions).\n            - tuple[callable, callable]: manually supply the ``tensordot`` and\n              ``einsum`` implementations to use.\n\n        autojit : bool, optional\n            If ``True``, use :func:`autoray.autojit` to compile the contraction\n            function.\n        progbar : bool, optional\n            Whether to show progress through the contraction by default.\n\n        Returns\n        -------\n        fn : callable\n            The contraction function, with signature ``fn(*arrays)``.\n        \"\"\"\n        key = (\n            autojit,\n            order,\n            prefer_einsum,\n            strip_exponent,\n            check_zero,\n            implementation,\n            progbar,\n        )\n        try:\n            fn = self.contraction_cores[key]\n        except KeyError:\n            fn = self.contraction_cores[key] = make_contractor(\n                tree=self,\n                order=order,\n                prefer_einsum=prefer_einsum,\n                strip_exponent=strip_exponent,\n                check_zero=check_zero,\n                implementation=implementation,\n                autojit=autojit,\n                progbar=progbar,\n            )\n\n        return fn\n\n    def contract_core(\n        self,\n        arrays,\n        order=None,\n        prefer_einsum=False,\n        strip_exponent=False,\n        check_zero=False,\n        backend=None,\n        implementation=None,\n        autojit=\"auto\",\n        progbar=False,\n    ):\n        \"\"\"Contract ``arrays`` with this tree. The order of the axes and\n        output is assumed to be that of ``tree.inputs`` and ``tree.output``,\n        but with sliced indices removed. This functon contracts the core tree\n        and thus if indices have been sliced the arrays supplied need to be\n        sliced as well.\n\n        Parameters\n        ----------\n        arrays : sequence of array\n            The arrays to contract.\n        order : str or callable, optional\n            Supplied to :meth:`ContractionTree.traverse`.\n        prefer_einsum : bool, optional\n            Prefer to use ``einsum`` for pairwise contractions, even if\n            ``tensordot`` can perform the contraction.\n        backend : str, optional\n            What library to use for ``einsum`` and ``transpose``, will be\n            automatically inferred from the arrays if not given.\n        autojit : \"auto\" or bool, optional\n            Whether to use ``autoray.autojit`` to jit compile the expression.\n            If \"auto\", then let ``cotengra`` choose.\n        progbar : bool, optional\n            Show progress through the contraction.\n        \"\"\"\n        if autojit == \"auto\":\n            # choose for the user\n            autojit = backend == \"jax\"\n\n        fn = self.get_contractor(\n            order=order,\n            prefer_einsum=prefer_einsum,\n            strip_exponent=strip_exponent is not False,\n            implementation=implementation,\n            autojit=autojit,\n            check_zero=check_zero,\n            progbar=progbar,\n        )\n        return fn(*arrays, backend=backend)\n\n    def slice_key(self, i, strides=None):\n        \"\"\"Get the combination of sliced index values for overall slice ``i``.\n\n        Parameters\n        ----------\n        i : int\n            The overall slice index.\n\n        Returns\n        -------\n        key : dict[str, int]\n            The value each sliced index takes for slice ``i``.\n        \"\"\"\n        if strides is None:\n            strides = get_slice_strides(self.sliced_inds)\n\n        key = {}\n        for (ind, info), stride in zip(self.sliced_inds.items(), strides):\n            if info.project is None:\n                key[ind] = i // stride\n                i %= stride\n            else:\n                # size is 1 and i doesn't change\n                key[ind] = info.project\n\n        return key\n\n    def slice_arrays(self, arrays, i):\n        \"\"\"Take ``arrays`` and slice the relevant inputs according to\n        ``tree.sliced_inds`` and the dynary representation of ``i``.\n        \"\"\"\n        temp_arrays = list(arrays)\n\n        # e.g. {'a': 2, 'd': 7, 'z': 0}\n        locations = self.slice_key(i)\n\n        for c in self.sliced_inputs:\n            # the indexing object, e.g. [:, :, 7, :, 2, :, :, 0]\n            selector = tuple(\n                locations.get(ix, slice(None)) for ix in self.inputs[c]\n            )\n            # re-insert the sliced array\n            temp_arrays[c] = temp_arrays[c][selector]\n\n        return temp_arrays\n\n    def contract_slice(self, arrays, i, **kwargs):\n        \"\"\"Get slices ``i`` of ``arrays`` and then contract them.\"\"\"\n        return self.contract_core(self.slice_arrays(arrays, i), **kwargs)\n\n    def gather_slices(self, slices, backend=None, progbar=False):\n        \"\"\"Gather all the output contracted slices into a single full result.\n        If none of the sliced indices appear in the output, then this is a\n        simple sum - otherwise the slices need to be partially summed and\n        partially stacked.\n        \"\"\"\n        if progbar:\n            import tqdm\n\n            slices = tqdm.tqdm(slices, total=self.multiplicity)\n\n        output_pos = {\n            ix: i for i, ix in enumerate(self.output) if ix in self.sliced_inds\n        }\n\n        add_maybe_exponent_stripped = AdderWithMaybeExponentStripped()\n\n        if not output_pos:\n            # we can just sum everything\n            return functools.reduce(add_maybe_exponent_stripped, slices)\n\n        # first we sum over non-output sliced indices\n        chunks = {}\n        for i, s in enumerate(slices):\n            key_slice = self.slice_key(i)\n            key = tuple(key_slice[ix] for ix in output_pos)\n            try:\n                chunks[key] = add_maybe_exponent_stripped(chunks[key], s)\n            except KeyError:\n                chunks[key] = s\n\n        if isinstance(next(iter(chunks.values())), tuple):\n            # have stripped exponents, need to scale to largest\n            emax = max(v[1] for v in chunks.values())\n            chunks = {\n                k: mi * 10 ** (ei - emax) for k, (mi, ei) in chunks.items()\n            }\n        else:\n            emax = None\n\n        # then we stack these summed chunks over output sliced indices\n        def recursively_stack_chunks(loc, remaining):\n            if not remaining:\n                return chunks[loc]\n            arrays = [\n                recursively_stack_chunks(loc + (d,), remaining[1:])\n                for d in self.sliced_inds[remaining[0]].sliced_range\n            ]\n            axes = output_pos[remaining[0]] - len(loc)\n            return do(\"stack\", arrays, axes, like=backend)\n\n        result = recursively_stack_chunks((), tuple(output_pos))\n\n        if emax is not None:\n            # strip_exponent was True, return the exponent separately\n            return result, emax\n\n        return result\n\n    def gen_output_chunks(\n        self, arrays, with_key=False, progbar=False, **contract_opts\n    ):\n        \"\"\"Generate each output chunk of the contraction - i.e. take care of\n        summing internally sliced indices only first. This assumes that the\n        ``sliced_inds`` are sorted by whether they appear in the output or not\n        (the default order). Useful for performing some kind of reduction over\n        the final tensor object like  ``fn(x).sum()`` without constructing the\n        entire thing.\n\n        Parameters\n        ----------\n        arrays : sequence of array\n            The arrays to contract.\n        with_key : bool, optional\n            Whether to yield the output index configuration key along with the\n            chunk.\n        progbar : bool, optional\n            Show progress through the contraction chunks.\n\n        Yields\n        ------\n        chunk : array\n            A chunk of the contracted result.\n        key : dict[str, int]\n            The value each sliced output index takes for this chunk.\n        \"\"\"\n        # consecutive slices of size ``stepsize`` all belong to the same output\n        # block because the sliced indices are sorted output first\n        stepsize = prod(\n            si.size for si in self.sliced_inds.values() if si.inner\n        )\n\n        if progbar:\n            import tqdm\n\n            it = tqdm.trange(self.nslices // stepsize)\n        else:\n            it = range(self.nslices // stepsize)\n\n        for o in it:\n            chunk = self.contract_slice(arrays, o * stepsize, **contract_opts)\n\n            if with_key:\n                output_key = {\n                    ix: x\n                    for ix, x in self.slice_key(o * stepsize).items()\n                    if ix in self.output\n                }\n\n            for j in range(1, stepsize):\n                i = o * stepsize + j\n                chunk = chunk + self.contract_slice(arrays, i, **contract_opts)\n\n            if with_key:\n                yield chunk, output_key\n            else:\n                yield chunk\n\n    def contract(\n        self,\n        arrays,\n        order=None,\n        prefer_einsum=False,\n        strip_exponent=False,\n        check_zero=False,\n        backend=None,\n        implementation=None,\n        autojit=\"auto\",\n        progbar=False,\n    ):\n        \"\"\"Contract ``arrays`` with this tree. This function takes *unsliced*\n        arrays and handles the slicing, contractions and gathering. The order\n        of the axes and output is assumed to match that of ``tree.inputs`` and\n        ``tree.output``.\n\n        Parameters\n        ----------\n        arrays : sequence of array\n            The arrays to contract.\n        order : str or callable, optional\n            Supplied to :meth:`ContractionTree.traverse`.\n        prefer_einsum : bool, optional\n            Prefer to use ``einsum`` for pairwise contractions, even if\n            ``tensordot`` can perform the contraction.\n        strip_exponent : bool, optional\n            If ``True``, eagerly strip the exponent (in log10) from\n            intermediate tensors to control numerical problems from leaving the\n            range of the datatype. This method then returns the scaled\n            'mantissa' output array and the exponent separately.\n        check_zero : bool, optional\n            If ``True``, when ``strip_exponent=True``, explicitly check for\n            zero-valued intermediates that would otherwise produce ``nan``,\n            instead terminating early if encountered and returning\n            ``(0.0, 0.0)``.\n        backend : str, optional\n            What library to use for ``tensordot``, ``einsum`` and\n            ``transpose``, it will be automatically inferred from the input\n            arrays if not given.\n        autojit : bool, optional\n            Whether to use the 'autojit' feature of `autoray` to compile the\n            contraction expression.\n        progbar : bool, optional\n            Whether to show a progress bar.\n\n        Returns\n        -------\n        output : array\n            The contracted output, it will be scaled if\n            ``strip_exponent==True``.\n        exponent : float\n            The exponent of the output in base 10, returned only if\n            ``strip_exponent==True``.\n\n        See Also\n        --------\n        contract_core, contract_slice, slice_arrays, gather_slices\n        \"\"\"\n        if not self.sliced_inds:\n            return self.contract_core(\n                arrays,\n                order=order,\n                prefer_einsum=prefer_einsum,\n                strip_exponent=strip_exponent,\n                check_zero=check_zero,\n                backend=backend,\n                implementation=implementation,\n                autojit=autojit,\n                progbar=progbar,\n            )\n\n        slices = (\n            self.contract_slice(\n                arrays,\n                i,\n                order=order,\n                prefer_einsum=prefer_einsum,\n                strip_exponent=strip_exponent,\n                check_zero=check_zero,\n                backend=backend,\n                implementation=implementation,\n                autojit=autojit,\n            )\n            for i in range(self.multiplicity)\n        )\n\n        return self.gather_slices(slices, backend=backend, progbar=progbar)\n\n    def contract_mpi(self, arrays, comm=None, root=None, **kwargs):\n        \"\"\"Contract the slices of this tree and sum them in parallel -\n        *assuming* we are already running under MPI.\n\n        Parameters\n        ----------\n        arrays : sequence of array\n            The input (unsliced arrays)\n        comm : None or mpi4py communicator\n            Defaults to ``mpi4py.MPI.COMM_WORLD`` if not given.\n        root : None or int, optional\n            If ``root=None``, an ``Allreduce`` will be performed such that\n            every process has the resulting tensor, else if an integer e.g.\n            ``root=0``, the result will be exclusively gathered to that\n            process using ``Reduce``, with every other process returning\n            ``None``.\n        kwargs\n            Supplied to :meth:`~cotengra.ContractionTree.contract_slice`.\n        \"\"\"\n        if not set(self.sliced_inds).isdisjoint(set(self.output)):\n            raise NotImplementedError(\n                \"Sliced and output indices overlap - currently only a simple \"\n                \"sum of result slices is supported currently.\"\n            )\n\n        if comm is None:\n            from mpi4py import MPI\n\n            comm = MPI.COMM_WORLD\n\n        if self.multiplicity < comm.size:\n            raise ValueError(\n                f\"Need to have more slices than MPI processes, but have \"\n                f\"{self.multiplicity} and {comm.size} respectively.\"\n            )\n\n        # round robin compute each slice, eagerly summing\n        result_i = None\n        for i in range(comm.rank, self.multiplicity, comm.size):\n            # note: fortran ordering is needed for the MPI reduce\n            x = do(\"asfortranarray\", self.contract_slice(arrays, i, **kwargs))\n            if result_i is None:\n                result_i = x\n            else:\n                result_i += x\n\n        if root is None:\n            # everyone gets the summed result\n            result = do(\"empty_like\", result_i)\n            comm.Allreduce(result_i, result)\n            return result\n\n        # else we only sum reduce the result to process ``root``\n        if comm.rank == root:\n            result = do(\"empty_like\", result_i)\n        else:\n            result = None\n        comm.Reduce(result_i, result, root=root)\n        return result\n\n    def benchmark(\n        self,\n        dtype=\"float64\",\n        max_time=60,\n        min_reps=3,\n        max_reps=100,\n        warmup=True,\n        **contract_opts,\n    ):\n        \"\"\"Benchmark the contraction of this tree.\n\n        Parameters\n        ----------\n        dtype : {\"float32\", \"float64\", \"complex64\", \"complex128\"}\n            The datatype to use.\n        max_time : float, optional\n            The maximum time to spend benchmarking in seconds.\n        min_reps : int, optional\n            The minimum number of repetitions to perform, regardless of time.\n        max_reps : int, optional\n            The maximum number of repetitions to perform, regardless of time.\n        warmup : bool or int, optional\n            Whether to perform a warmup run before the benchmark. If an int,\n            the number of warmup runs to perform.\n        contract_opts\n            Supplied to :meth:`~cotengra.ContractionTree.contract_slice`.\n\n        Returns\n        -------\n        dict\n            A dictionary of benchmarking results. The keys are:\n\n            - \"time_per_slice\" : float\n                The average time to contract a single slice.\n            - \"est_time_total\" : float\n                The estimated total time to contract all slices.\n            - \"est_gigaflops\" : float\n                The estimated gigaflops of the contraction.\n\n        See Also\n        --------\n        contract_slice\n        \"\"\"\n        import time\n\n        from .utils import make_arrays_from_inputs\n\n        arrays = make_arrays_from_inputs(\n            self.inputs, self.size_dict, dtype=dtype\n        )\n\n        for i in range(int(warmup)):\n            self.contract_slice(arrays, i % self.nslices, **contract_opts)\n\n        t0 = time.time()\n        ti = t0\n        i = 0\n        while (ti - t0 < max_time) or (i < min_reps):\n            self.contract_slice(arrays, i % self.nslices, **contract_opts)\n            ti = time.time()\n            i += 1\n            if i >= max_reps:\n                break\n\n        time_per_slice = (ti - t0) / i\n        est_time_total = time_per_slice * self.nslices\n        est_gigaflops = self.total_flops(dtype=dtype) / (1e9 * est_time_total)\n\n        return {\n            \"time_per_slice\": time_per_slice,\n            \"est_time_total\": est_time_total,\n            \"est_gigaflops\": est_gigaflops,\n        }\n\n    plot_ring = plot_tree_ring\n    plot_tent = plot_tree_tent\n    plot_span = plot_tree_span\n    plot_flat = plot_tree_flat\n    plot_circuit = plot_tree_circuit\n    plot_rubberband = plot_tree_rubberband\n    plot_contractions = plot_contractions\n    plot_contractions_alt = plot_contractions_alt\n\n    @functools.wraps(plot_hypergraph)\n    def plot_hypergraph(self, **kwargs):\n        hg = self.get_hypergraph(accel=False)\n        hg.plot(**kwargs)\n\n    def describe(self, info=\"normal\", join=\" \"):\n        \"\"\"Return a string describing the contraction tree.\"\"\"\n        self.contract_stats()\n        if info == \"normal\":\n            return join.join(\n                (\n                    f\"log10[FLOPs]={self.total_flops(log=10):.2f}\",\n                    f\"log2[SIZE]={self.max_size(log=2):.2f}\",\n                )\n            )\n\n        elif info == \"full\":\n            s = [\n                f\"log10[FLOPS]={self.total_flops(log=10):.2f}\",\n                f\"log10[COMBO]={self.combo_cost(log=10):.2f}\",\n                f\"log2[SIZE]={self.max_size(log=2):.2f}\",\n                f\"log2[PEAK]={self.peak_size(log=2):.2f}\",\n            ]\n            if self.sliced_inds:\n                s.append(f\"NSLICES={self.multiplicity:.2f}\")\n            return join.join(s)\n\n        elif info == \"concise\":\n            s = [\n                f\"F={self.total_flops(log=10):.2f}\",\n                f\"C={self.combo_cost(log=10):.2f}\",\n                f\"S={self.max_size(log=2):.2f}\",\n                f\"P={self.peak_size(log=2):.2f}\",\n            ]\n            if self.sliced_inds:\n                s.append(f\"$={self.multiplicity:.2f}\")\n            return join.join(s)\n\n    def __repr__(self):\n        if self.is_complete():\n            return f\"<{self.__class__.__name__}(N={self.N})>\"\n        else:\n            s = \"<{}(N={}, branches={}, complete={})>\"\n            return s.format(\n                self.__class__.__name__,\n                self.N,\n                len(self.children),\n                self.is_complete(),\n            )\n\n    def __str__(self):\n        if not self.is_complete():\n            return self.__repr__()\n        else:\n            d = self.describe(\"concise\", join=\", \")\n            return f\"<{self.__class__.__name__}(N={self.N}, {d})>\"\n\n\ndef _reconfigure_tree(tree, *args, **kwargs):\n    return tree.subtree_reconfigure(*args, **kwargs)\n\n\ndef _slice_and_reconfigure_tree(tree, *args, **kwargs):\n    return tree.slice_and_reconfigure(*args, **kwargs)\n\n\ndef _get_tree_info(tree):\n    stats = tree.contract_stats()\n    stats[\"sliced_ind_set\"] = frozenset(tree.sliced_inds)\n    return stats\n\n\ndef _describe_tree(tree, info=\"normal\"):\n    return tree.describe(info=info)\n\n\nclass ContractionTreeCompressed(ContractionTree):\n    \"\"\"A contraction tree for compressed contractions. Currently the only\n    difference is that this defaults to the 'surface' traversal ordering.\n    \"\"\"\n\n    def set_state_from(self, other):\n        super().set_state_from(other)\n        self.set_surface_order_from_path(other.get_ssa_path())\n\n    @classmethod\n    def from_path(\n        cls,\n        inputs,\n        output,\n        size_dict,\n        *,\n        path=None,\n        ssa_path=None,\n        autocomplete=\"auto\",\n        check=False,\n        **kwargs,\n    ):\n        \"\"\"Create a (completed) ``ContractionTreeCompressed`` from the usual\n        inputs plus a standard contraction path or 'ssa_path' - you need to\n        supply one. This also set the default 'surface' traversal ordering to\n        be the initial path.\n        \"\"\"\n        if int(path is None) + int(ssa_path is None) != 1:\n            raise ValueError(\n                \"Exactly one of ``path`` or ``ssa_path`` must be supplied.\"\n            )\n\n        if path is not None:\n            from .pathfinders.path_basic import linear_to_ssa\n\n            ssa_path = linear_to_ssa(path)\n\n        tree = super().from_path(\n            inputs,\n            output,\n            size_dict,\n            ssa_path=ssa_path,\n            autocomplete=False,\n            check=check,\n            **kwargs,\n        )\n\n        tree.set_surface_order_from_path(ssa_path)\n\n        if (len(tree.children) < tree.N - 1) and autocomplete:\n            if autocomplete == \"auto\":\n                # warn that we are completing\n                warnings.warn(\n                    \"Path was not complete - contracting all remaining. \"\n                    \"You can silence this warning with `autocomplete=True`.\"\n                    \"Or produce an incomplete tree with `autocomplete=False`.\"\n                )\n\n            tree.autocomplete(optimize=\"greedy-compressed\")\n\n        return tree\n\n    def get_default_order(self):\n        return \"surface_order\"\n\n    def get_default_objective(self):\n        if self._default_objective is None:\n            self._default_objective = get_score_fn(\"peak-compressed\")\n        return self._default_objective\n\n    def get_default_chi(self):\n        objective = self.get_default_objective()\n        try:\n            chi = objective.chi\n        except AttributeError:\n            chi = \"auto\"\n\n        if chi == \"auto\":\n            chi = max(self.size_dict.values()) ** 2\n\n        return chi\n\n    def get_default_compress_late(self):\n        objective = self.get_default_objective()\n        try:\n            return objective.compress_late\n        except AttributeError:\n            return False\n\n    total_flops = ContractionTree.total_flops_compressed\n    total_write = ContractionTree.total_write_compressed\n    combo_cost = ContractionTree.combo_cost_compressed\n    total_cost = ContractionTree.total_cost_compressed\n    max_size = ContractionTree.max_size_compressed\n    peak_size = ContractionTree.peak_size_compressed\n    contraction_cost = ContractionTree.contraction_cost_compressed\n    contraction_width = ContractionTree.contraction_width_compressed\n\n    total_flops_exact = ContractionTree.total_flops\n    total_write_exact = ContractionTree.total_write\n    combo_cost_exact = ContractionTree.combo_cost\n    total_cost_exact = ContractionTree.total_cost\n    max_size_exact = ContractionTree.max_size\n    peak_size_exact = ContractionTree.peak_size\n\n    def get_contractor(self, *_, **__):\n        raise NotImplementedError(\n            \"`cotengra` doesn't implement compressed contraction itself. \"\n            \"If you want to use compressed contractions, you need to use \"\n            \"`quimb` and the `TensorNetwork.contract_compressed` method, \"\n            \"with e.g. `optimize=tree.get_path()`.\"\n        )\n\n    def simulated_anneal(\n        self,\n        minimize=None,\n        tfinal=0.0001,\n        tstart=0.01,\n        tsteps=50,\n        numiter=50,\n        seed=None,\n        inplace=False,\n        progbar=False,\n        **kwargs,\n    ):\n        \"\"\"Perform simulated annealing refinement of this *compressed*\n        contraction tree.\n        \"\"\"\n        from .pathfinders.path_compressed import WindowedOptimizer\n\n        if minimize is None:\n            minimize = self.get_default_objective()\n\n        wo = WindowedOptimizer(\n            self.inputs,\n            self.output,\n            self.size_dict,\n            minimize=minimize,\n            ssa_path=self.get_ssa_path(),\n            seed=seed,\n        )\n\n        wo.simulated_anneal(\n            tfinal=tfinal,\n            tstart=tstart,\n            tsteps=tsteps,\n            numiter=numiter,\n            progbar=progbar,\n            **kwargs,\n        )\n        ssa_path = wo.get_ssa_path()\n\n        rtree = self.__class__.from_path(\n            self.inputs,\n            self.output,\n            self.size_dict,\n            ssa_path=ssa_path,\n            objective=minimize,\n        )\n\n        if inplace:\n            self.set_state_from(rtree)\n            rtree = self\n\n        rtree.reset_contraction_indices()\n        return rtree\n\n    simulated_anneal_ = functools.partialmethod(simulated_anneal, inplace=True)\n\n\nclass PartitionTreeBuilder:\n    \"\"\"Function wrapper that takes a function that partitions graphs and\n    uses it to build a contraction tree. ``partition_fn`` should have\n    signature:\n\n        def partition_fn(inputs, output, size_dict,\n                         weight_nodes, weight_edges, **kwargs):\n            ...\n            return membership\n\n    Where ``weight_nodes`` and ``weight_edges`` decsribe how to weight the\n    nodes and edges of the graph respectively and ``membership`` should be a\n    list of integers of length ``len(inputs)`` labelling which partition\n    each input node should be put it.\n    \"\"\"\n\n    def __init__(self, partition_fn):\n        self.partition_fn = partition_fn\n\n    def build_divide(\n        self,\n        inputs,\n        output,\n        size_dict,\n        random_strength=0.01,\n        cutoff=10,\n        parts=2,\n        parts_decay=0.5,\n        sub_optimize=\"greedy\",\n        super_optimize=\"random-greedy-128\",\n        check=False,\n        seed=None,\n        **partition_opts,\n    ):\n        tree = ContractionTree(\n            inputs,\n            output,\n            size_dict,\n            track_childless=True,\n        )\n\n        rng = get_rng(seed)\n        rand_size_dict = jitter_dict(size_dict, random_strength, rng)\n\n        dynamic_imbalance = (\"imbalance\" in partition_opts) and (\n            \"imbalance_decay\" in partition_opts\n        )\n        if dynamic_imbalance:\n            imbalance = partition_opts.pop(\"imbalance\")\n            imbalance_decay = partition_opts.pop(\"imbalance_decay\")\n        else:\n            imbalance = imbalance_decay = None\n\n        dynamic_fix = partition_opts.get(\"fix_output_nodes\", None) == \"auto\"\n\n        while tree.childless:\n            top_node = next(iter(tree.childless))\n            subgraph = tree.get_subgraph(top_node)\n            subsize = len(subgraph)\n\n            # skip straight to better method\n            if subsize <= cutoff:\n                tree.contract_nodes(\n                    [tree.input_to_node(x) for x in subgraph],\n                    grandparent=top_node,\n                    optimize=sub_optimize,\n                    check=check,\n                )\n                continue\n\n            # relative subgraph size\n            s = subsize / tree.N\n\n            # let the target number of communities depend on subgraph size\n            parts_s = max(int(s**parts_decay * parts), 2)\n\n            # let the imbalance either rise or fall\n            if dynamic_imbalance:\n                if imbalance_decay >= 0:\n                    imbalance_s = s**imbalance_decay * imbalance\n                else:\n                    imbalance_s = 1 - s**-imbalance_decay * (1 - imbalance)\n                partition_opts[\"imbalance\"] = imbalance_s\n\n            if dynamic_fix:\n                # for the top level subtree (s==1.0) we partition the outputs\n                # nodes first into their own bi-partition\n                parts_s = 2\n                partition_opts[\"fix_output_nodes\"] = s == 1.0\n\n            # partition! get community membership list e.g.\n            # [0, 0, 1, 0, 1, 0, 0, 2, 2, ...]\n            inputs = tuple(map(tuple, tree.node_to_terms(top_node)))\n            output = tuple(tree.get_legs(top_node))\n            membership = self.partition_fn(\n                inputs,\n                output,\n                rand_size_dict,\n                parts=parts_s,\n                seed=rng,\n                **partition_opts,\n            )\n\n            # divide subgraph up e.g. if we enumerate the subgraph index sets\n            # (0, 1, 2, 3, 4, 5, 6, 7, 8, ...) ->\n            # ({0, 1, 3, 5, 6}, {2, 4}, {7, 8})\n            partitions = separate(subgraph, membership)\n\n            if len(partitions) == 1:\n                # no communities found - contract all remaining leaves\n                tree.contract_nodes(\n                    tuple(map(tree.input_to_node, subgraph)),\n                    grandparent=top_node,\n                    optimize=sub_optimize,\n                    check=check,\n                )\n                continue\n\n            tree.contract_nodes(\n                partitions,\n                grandparent=top_node,\n                optimize=super_optimize,\n                check=check,\n            )\n\n        if check:\n            assert tree.is_complete()\n\n        return tree\n\n    def build_agglom(\n        self,\n        inputs,\n        output,\n        size_dict,\n        random_strength=0.01,\n        groupsize=4,\n        sub_optimize=\"greedy\",\n        check=False,\n        seed=None,\n        **partition_opts,\n    ):\n        tree = ContractionTree(\n            inputs,\n            output,\n            size_dict,\n            track_childless=True,\n        )\n        rand_size_dict = jitter_dict(size_dict, random_strength, seed)\n        leaves = tuple(tree.gen_leaves())\n        output = tuple(tree.output)\n\n        while len(leaves) > groupsize:\n            # choose number of partitions so that each\n            # has approximately ``groupsize`` nodes\n            parts = max(2, len(leaves) // groupsize)\n\n            # partition! get community membership list\n            inputs = [tuple(tree.get_legs(node)) for node in leaves]\n            membership = self.partition_fn(\n                inputs,\n                output,\n                rand_size_dict,\n                parts=parts,\n                **partition_opts,\n            )\n\n            # group leaves according to partition label\n            partitions = separate(leaves, membership)\n\n            if len(partitions) == 1:\n                # only found one group, move to final contraction\n                break\n\n            # contract each group into a new leaf\n            leaves = [\n                tree.contract_nodes(\n                    partition,\n                    check=check,\n                    optimize=sub_optimize,\n                )\n                for partition in partitions\n            ]\n\n        if len(leaves) > 1:\n            # contract any remaining leaves together\n            tree.contract_nodes(\n                leaves,\n                check=check,\n                optimize=sub_optimize,\n                grandparent=tree.root,\n            )\n\n        if check:\n            assert tree.is_complete()\n\n        return tree\n\n    def trial_fn(self, inputs, output, size_dict, **partition_opts):\n        return self.build_divide(inputs, output, size_dict, **partition_opts)\n\n    def trial_fn_agglom(self, inputs, output, size_dict, **partition_opts):\n        return self.build_agglom(inputs, output, size_dict, **partition_opts)\n\n\ndef jitter(x, strength, rng):\n    return x * (1 + strength * rng.expovariate(1.0))\n\n\ndef jitter_dict(d, strength, seed=None):\n    rng = get_rng(seed)\n    return {k: jitter(v, strength, rng) for k, v in d.items()}\n\n\ndef separate(xs, blocks):\n    \"\"\"Partition ``xs`` into ``n`` different list based on the corresponding\n    labels in ``blocks``.\n    \"\"\"\n    sorter = collections.defaultdict(list)\n    for x, b in zip(xs, blocks):\n        sorter[b].append(x)\n    x_b = list(sorter.items())\n    x_b.sort()\n    return [x[1] for x in x_b]\n"
  },
  {
    "path": "cotengra/core_multi.py",
    "content": "import math\n\nfrom .core import ContractionTree, cached_node_property\n\n\nclass ContractionTreeMulti(ContractionTree):\n    def __init__(\n        self,\n        inputs,\n        output,\n        size_dict,\n        sliced_inds,\n        objective,\n        track_cache=False,\n    ):\n        super().__init__(inputs, output, size_dict, objective=objective)\n        self.sliced_inds = {ix: None for ix in sliced_inds}\n\n        self._track_cache = track_cache\n        if track_cache:\n            self._cache_est = 0\n\n    def set_state_from(self, other):\n        super().set_state_from(other)\n        self._track_cache = other._track_cache\n        if other._track_cache:\n            self._cache_est = other._cache_est\n\n    def _remove_node(self, node):\n        if self._track_cache:\n            self._cache_est -= self.get_cache_contrib(node)\n        super()._remove_node(node)\n\n    def _update_tracked(self, node):\n        if self._track_cache:\n            self._cache_est += self.get_cache_contrib(node)\n        super()._update_tracked(node)\n\n    @cached_node_property(\"node_var_inds\")\n    def get_node_var_inds(self, node):\n        \"\"\"Get the set of variable indices that a node depends on.\"\"\"\n        if self.is_leaf(node):\n            i = self.node_to_input(node)\n            term = self.inputs[i]\n            return {ix: None for ix in term if ix in self.sliced_inds}\n\n        try:\n            l, r = self.children[node]\n            return self.get_node_var_inds(l) | self.get_node_var_inds(r)\n        except KeyError:\n            return {\n                ix: None\n                for term in self.node_to_terms(node)\n                for ix in term\n                if ix in self.sliced_inds\n            }\n\n    @cached_node_property(\"node_is_bright\")\n    def get_node_is_bright(self, node):\n        \"\"\"Get whether a node is 'bright', i.e. contains a different set of\n        variable indices to either of its children, if a node is not bright\n        then its children never have to be stored in the cache.\n        \"\"\"\n        if self.is_leaf(node):\n            i = self.node_to_input(node)\n            term = self.inputs[i]\n            return any(ix in self.sliced_inds for ix in term)\n\n        l, r = self.children[node]\n        return (self.get_node_var_inds(node) != self.get_node_var_inds(l)) or (\n            self.get_node_var_inds(node) != self.get_node_var_inds(r)\n        )\n\n    @cached_node_property(\"node_mult\")\n    def get_node_mult(self, node):\n        \"\"\"Get the estimated 'multiplicity' of a node, i.e. the number of times\n        it will have to be recomputed for different index configurations.\n        \"\"\"\n        return self.get_default_objective().estimate_node_mult(self, node)\n\n    def get_node_cache_mult(self, node, sliced_ind_ordering):\n        \"\"\"Get the estimated 'cache multiplicity' of a node, i.e. the total\n        number of versions with different index configurations that must be\n        stored simultaneously in the cache.\n        \"\"\"\n        return self.get_default_objective().estimate_node_cache_mult(\n            self, node, sliced_ind_ordering\n        )\n\n    # @cached_node_property(\"multi_flops\")\n    def get_flops(self, node):\n        \"\"\"The the estimated total cost of computing a node for all index\n        configurations.\n        \"\"\"\n        return super().get_flops(node) * self.get_node_mult(node)\n\n    @cached_node_property(\"cache_contrib\")\n    def get_cache_contrib(self, node):\n        l, r = self.children[node]\n        lr_peak = 0\n        if self.get_node_is_bright(l):\n            lr_peak += self.get_size(l)\n        if self.get_node_is_bright(r):\n            lr_peak += self.get_size(r) * self.get_node_mult(r)\n\n        rl_peak = 0\n        if self.get_node_is_bright(r):\n            rl_peak += self.get_size(r)\n        if self.get_node_is_bright(l):\n            rl_peak += self.get_size(l) * self.get_node_mult(l)\n\n        if lr_peak < rl_peak:\n            return lr_peak\n        else:\n            self.children[node] = (r, l)\n            return rl_peak\n\n    def peak_size(self, log=None):\n        if not self._track_cache:\n            self._cache_est = 0\n            for (\n                node,\n                _,\n                _,\n            ) in self.traverse():\n                self._cache_est += self.get_cache_contrib(node)\n            self._track_cache = True\n        peak = self._cache_est\n\n        if log is not None:\n            peak = math.log(peak, log)\n\n        return peak\n\n    def reorder_contractions_for_peak_est(self):\n        \"\"\"Reorder the contractions to try and reduce the peak memory usage.\"\"\"\n        swapped = False\n\n        for p, l, r in self.descend():\n            lr_peak = 0\n            if self.get_node_is_bright(l):\n                lr_peak += self.get_size(l)\n            if self.get_node_is_bright(r):\n                lr_peak += self.get_size(r) * self.get_node_mult(r)\n\n            rl_peak = 0\n            if self.get_node_is_bright(r):\n                rl_peak += self.get_size(r)\n            if self.get_node_is_bright(l):\n                rl_peak += self.get_size(l) * self.get_node_mult(l)\n\n            if rl_peak < lr_peak:\n                self.children[p] = (r, l)\n                swapped = True\n\n        return swapped\n\n    def reorder_sliced_inds(self):\n        \"\"\" \"\"\"\n        sliced_ind_ordering = dict()\n\n        for node, _, _ in self.traverse():\n            sliced_ind_ordering.update(self.get_node_var_inds(node))\n\n        self.sliced_inds = {ix: None for ix in sliced_ind_ordering}\n\n    def exact_multi_stats(self, configs):\n        # ragged list of lists (configs and contractions)\n        cons = []\n\n        # build this for efficiency\n        plr = tuple(self.traverse())\n\n        def to_key(node, config):\n            subconfig = tuple(\n                map(config.__getitem__, self.get_node_var_inds(node))\n            )\n            return hash((node, subconfig))\n\n        # iterate forward, recording only when we first need to produce a 'parent'\n        seen = set()\n        for config in configs:\n            cons_i = []\n            for p, l, r in plr:\n                pkey = to_key(p, config)\n                first = pkey not in seen\n                if first:\n                    seen.add(pkey)\n                    cons_i.append(\n                        {\n                            \"p\": p,\n                            \"l\": l,\n                            \"r\": r,\n                            \"pkey\": pkey,\n                            \"lkey\": to_key(l, config),\n                            \"rkey\": to_key(r, config),\n                        }\n                    )\n            cons.append(cons_i)\n        del seen\n\n        # iterate backward, checking the last\n        # time a 'child' is seen -> can delete\n        deleted = set()\n        for cons_i in reversed(cons):\n            for con in cons_i:\n                rkey = con[\"rkey\"]\n                rdel = rkey not in deleted\n                if rdel:\n                    deleted.add(rkey)\n                con[\"rdel\"] = rdel\n\n                lkey = con[\"lkey\"]\n                ldel = lkey not in deleted\n                if ldel:\n                    deleted.add(lkey)\n                con[\"ldel\"] = ldel\n        del deleted\n\n        # iterate forward again if we want to compute flops and memory usage:\n        # not needed if we already know these & just want to contract\n        flops = 0\n        mems = []\n        mem_current = 0\n        mem_peak = 0\n        mem_write = 0\n\n        for cons_i in cons:\n            for con in cons_i:\n                p = con[\"p\"]\n                flops += super().get_flops(p)\n                psize = self.get_size(p)\n                mem_current += psize\n                mem_write += psize\n\n                mems.append(mem_current)\n                mem_peak = max(mem_peak, mem_current)\n\n                l, r = con[\"l\"], con[\"r\"]\n                if con[\"ldel\"] and not self.is_leaf(l):\n                    mem_current -= self.get_size(l)\n                if con[\"rdel\"] and not self.is_leaf(r):\n                    mem_current -= self.get_size(r)\n\n            # final output of each config is always deletable\n            mem_current -= self.get_size(p)\n\n        return {\n            \"flops\": flops,\n            \"write\": mem_write,\n            \"size\": self.max_size(),\n            \"peak\": mem_peak,\n        }\n"
  },
  {
    "path": "cotengra/experimental/__init__.py",
    "content": "\"\"\"Potentially useful but experimental (untested) features,\"\"\"\n"
  },
  {
    "path": "cotengra/experimental/hyper_de.py",
    "content": "\"\"\"Hyper optimization using a pure Python differential evolution strategy.\"\"\"\n\nfrom ..utils import get_rng\nfrom ._param_mapping import (\n    LCBOptimizer,\n    build_params,\n    convert_raw,\n    num_params,\n)\nfrom .hyper import HyperOptLib, register_hyper_optlib\n\n\nclass HyperDESampler:\n    \"\"\"A lightweight differential evolution optimizer operating in raw\n    ``[-1, 1]`` parameter space.\n\n    Each generation maintains a population of candidate vectors. New trial\n    vectors are created using ``DE/rand/1/bin`` mutation and binomial\n    crossover, then kept only if they improve on their parent.\n\n    Parameters\n    ----------\n    space : dict[str, dict]\n        The search space for a single contraction method.\n    seed : None or int, optional\n        Random seed.\n    population_size : int or \"auto\", optional\n        The population size. When ``\"auto\"`` it is chosen based on the mapped\n        parameter dimension.\n    mutation : float, optional\n        The differential weight (F) applied to the difference vector.\n    crossover : float, optional\n        The crossover probability (CR) for binomial crossover.\n    mutation_decay : float, optional\n        Multiplicative decay applied to ``mutation`` after each completed\n        generation.\n    mutation_min : float, optional\n        Lower bound for ``mutation``.\n    mutation_max : float, optional\n        Upper bound for ``mutation``.\n    exponential_param_power : float, optional\n        Passed through to the shared parameter mapping for ``FLOAT_EXP``\n        parameters.\n    \"\"\"\n\n    def __init__(\n        self,\n        space,\n        seed=None,\n        population_size=\"auto\",\n        mutation=0.8,\n        crossover=0.7,\n        mutation_decay=1.0,\n        mutation_min=0.1,\n        mutation_max=1.5,\n        exponential_param_power=None,\n    ):\n        self.rng = get_rng(seed)\n        self.params = build_params(\n            space, exponential_param_power=exponential_param_power\n        )\n        self.ndim = num_params(self.params)\n\n        if population_size == \"auto\":\n            population_size = max(8, 5 * self.ndim)\n        self.population_size = population_size\n        self.mutation = mutation\n        self.crossover = crossover\n        self.mutation_decay = mutation_decay\n        self.mutation_min = mutation_min\n        self.mutation_max = mutation_max\n\n        # initialize population uniformly in [-1, 1]\n        self._population = [\n            tuple(self.rng.uniform(-1.0, 1.0) for _ in range(self.ndim))\n            for _ in range(self.population_size)\n        ]\n        self._scores = [float(\"inf\")] * self.population_size\n\n        self._trial_counter = 0\n        self._target_index = 0\n        self._generation = None\n        self._trial_map = {}\n\n    def _mutate(self, target_idx):\n        \"\"\"Create a trial vector via DE/rand/1/bin.\"\"\"\n        # pick three distinct indices, all different from target\n        indices = list(range(self.population_size))\n        indices.remove(target_idx)\n        r0, r1, r2 = self.rng.sample(indices, 3)\n\n        x_r0 = self._population[r0]\n        x_r1 = self._population[r1]\n        x_r2 = self._population[r2]\n\n        # mutation: v = x_r0 + F * (x_r1 - x_r2)\n        v = []\n        for d in range(self.ndim):\n            vi = x_r0[d] + self.mutation * (x_r1[d] - x_r2[d])\n            v.append(min(max(vi, -1.0), 1.0))\n\n        # binomial crossover\n        x_target = self._population[target_idx]\n        j_rand = self.rng.randrange(self.ndim)\n        trial = []\n        for d in range(self.ndim):\n            if self.rng.random() < self.crossover or d == j_rand:\n                trial.append(v[d])\n            else:\n                trial.append(x_target[d])\n\n        return tuple(trial)\n\n    def _sample_generation(self):\n        \"\"\"Prepare trial vectors for all population members.\"\"\"\n        self._generation = {\n            \"trials\": [],\n            \"trial_numbers\": [],\n            \"target_indices\": [],\n            \"scores\": {},\n            \"next_index\": 0,\n        }\n        for i in range(self.population_size):\n            self._extend_generation(i)\n\n    def _extend_generation(self, target_idx=None):\n        \"\"\"Append one more trial to the current generation.\"\"\"\n        if target_idx is None:\n            # wrap around if we need more trials than population\n            target_idx = len(self._generation[\"trials\"]) % self.population_size\n\n        trial_number = self._trial_counter\n        self._trial_counter += 1\n\n        trial_vec = self._mutate(target_idx)\n        slot = len(self._generation[\"trials\"])\n\n        self._generation[\"trials\"].append(trial_vec)\n        self._generation[\"trial_numbers\"].append(trial_number)\n        self._generation[\"target_indices\"].append(target_idx)\n        self._trial_map[trial_number] = slot\n\n    def ask(self):\n        \"\"\"Return the next candidate from the current generation.\n\n        If all prepared candidates have been issued, grow the generation\n        by one more sample.\n        \"\"\"\n        if self._generation is None:\n            self._sample_generation()\n\n        if self._generation[\"next_index\"] >= len(self._generation[\"trials\"]):\n            self._extend_generation()\n\n        i = self._generation[\"next_index\"]\n        self._generation[\"next_index\"] += 1\n\n        trial_number = self._generation[\"trial_numbers\"][i]\n        x = self._generation[\"trials\"][i]\n\n        return trial_number, convert_raw(self.params, x)\n\n    def tell(self, trial_number, score):\n        \"\"\"Record a completed trial and perform selection if the\n        generation is complete.\n\n        For each trial vector, if it scores better than (or equal to) its\n        target parent, it replaces the parent in the population.\n        \"\"\"\n        slot = self._trial_map.pop(trial_number)\n        self._generation[\"scores\"][slot] = score\n\n        if len(self._generation[\"scores\"]) != self._generation[\"next_index\"]:\n            return\n\n        # selection: compare each trial against its target\n        # (only iterate over issued slots, not all pre-sampled ones)\n        for slot_i in range(self._generation[\"next_index\"]):\n            target_idx = self._generation[\"target_indices\"][slot_i]\n            trial_score = self._generation[\"scores\"][slot_i]\n            if trial_score <= self._scores[target_idx]:\n                self._population[target_idx] = self._generation[\"trials\"][\n                    slot_i\n                ]\n                self._scores[target_idx] = trial_score\n\n        # decay mutation factor\n        self.mutation *= self.mutation_decay\n        self.mutation = min(\n            max(self.mutation, self.mutation_min), self.mutation_max\n        )\n\n        self._generation = None\n\n\nclass DEOptLib(HyperOptLib):\n    \"\"\"Hyper-optimization using differential evolution.\"\"\"\n\n    def setup(\n        self,\n        methods,\n        space,\n        optimizer=None,\n        population_size=\"auto\",\n        mutation=0.8,\n        crossover=0.7,\n        mutation_decay=1.0,\n        mutation_min=0.1,\n        mutation_max=1.5,\n        method_exploration=1.0,\n        method_temperature=1.0,\n        exponential_param_power=None,\n        seed=None,\n        **kwargs,\n    ):\n        \"\"\"Initialize DE optimizers for each contraction method.\n\n        Parameters\n        ----------\n        methods : list[str]\n            The contraction methods to optimize over.\n        space : dict[str, dict[str, dict]]\n            The per-method hyperparameter search space.\n        optimizer : HyperOptimizer, optional\n            The parent optimizer. Used to size the initial population\n            large enough for parallel pre-dispatch.\n        population_size : int or \"auto\", optional\n            The population size for each method-specific DE sampler.\n        mutation : float, optional\n            Differential weight (F).\n        crossover : float, optional\n            Crossover probability (CR).\n        mutation_decay, mutation_min, mutation_max : float, optional\n            Parameters controlling mutation scale over generations.\n        method_exploration : float, optional\n            Exploration strength for the LCB-based method chooser.\n        method_temperature : float, optional\n            Noise temperature for the LCB-based method chooser.\n        exponential_param_power : float, optional\n            Passed to the shared parameter mapping for ``FLOAT_EXP``.\n        seed : None or int, optional\n            Random seed.\n        \"\"\"\n        if population_size == \"auto\":\n            max_ndim = max(\n                num_params(\n                    build_params(\n                        space[m],\n                        exponential_param_power=exponential_param_power,\n                    )\n                )\n                for m in methods\n            )\n            population_size = max(\n                8,\n                max(1, getattr(optimizer, \"pre_dispatch\", 1)),\n                5 * max_ndim,\n            )\n\n        self._method_chooser = LCBOptimizer(\n            options=methods,\n            exploration=method_exploration,\n            temperature=method_temperature,\n            seed=seed,\n        )\n        self._optimizers = {\n            method: HyperDESampler(\n                space[method],\n                seed=seed,\n                population_size=population_size,\n                mutation=mutation,\n                crossover=crossover,\n                mutation_decay=mutation_decay,\n                mutation_min=mutation_min,\n                mutation_max=mutation_max,\n                exponential_param_power=exponential_param_power,\n            )\n            for method in methods\n        }\n\n    def get_setting(self):\n        \"\"\"Choose a contraction method, then request its next setting.\"\"\"\n        method = self._method_chooser.ask()\n        params_token, params = self._optimizers[method].ask()\n\n        return {\n            \"method\": method,\n            \"params_token\": params_token,\n            \"params\": params,\n        }\n\n    def report_result(self, setting, trial, score):\n        \"\"\"Report a completed trial back to the method chooser and DE.\"\"\"\n        self._method_chooser.tell(setting[\"method\"], score)\n        self._optimizers[setting[\"method\"]].tell(\n            setting[\"params_token\"], score\n        )\n\n\nregister_hyper_optlib(\"de\", DEOptLib)\nregister_hyper_optlib(\"diffev\", DEOptLib)\n"
  },
  {
    "path": "cotengra/experimental/hyper_pe.py",
    "content": "\"\"\"Hyper optimization using parallel evolution with ranked sigma assignment.\"\"\"\n\nimport math\n\nfrom ..utils import get_rng\nfrom ._param_mapping import (\n    LCBOptimizer,\n    build_params,\n    convert_raw,\n    num_params,\n)\nfrom .hyper import HyperOptLib, register_hyper_optlib\n\n\nclass HyperPESampler:\n    \"\"\"A parallel evolution optimizer operating in raw ``[-1, 1]`` space.\n\n    Multiple workers each maintain their own solution. Perturbation scales\n    (sigmas) are distributed across an evenly spaced range and reassigned\n    by rank after each generation: the best-scoring worker gets the lowest\n    sigma (exploit) and the worst gets the highest (explore).\n\n    Parameters\n    ----------\n    space : dict[str, dict]\n        The search space for a single contraction method.\n    seed : None or int, optional\n        Random seed.\n    population_size : int or \"auto\", optional\n        The number of parallel workers. When ``\"auto\"`` it is chosen\n        based on the mapped parameter dimension.\n    sigma_min : float, optional\n        The smallest perturbation scale (assigned to the best worker).\n    sigma_max : float, optional\n        The largest perturbation scale (assigned to the worst worker).\n    elite_migrate_prob : float, optional\n        Probability each generation of copying the best worker's\n        solution to the worst worker's slot.\n    differential_prob : float, optional\n        Per-sample probability of using a differential perturbation\n        (``x_best - x_rand``) instead of Gaussian noise.\n    patience : int or None, optional\n        If a worker has not improved for this many generations,\n        re-randomize its solution. ``None`` or ``0`` disables.\n    exponential_param_power : float, optional\n        Passed through to the shared parameter mapping for ``FLOAT_EXP``\n        parameters.\n    \"\"\"\n\n    def __init__(\n        self,\n        space,\n        seed=None,\n        population_size=8,\n        sigma_min=0.01,\n        sigma_max=0.5,\n        elite_migrate_prob=0.0,\n        differential_prob=0.0,\n        patience=None,\n        exponential_param_power=None,\n    ):\n        self.rng = get_rng(seed)\n        self.params = build_params(\n            space, exponential_param_power=exponential_param_power\n        )\n        self.ndim = num_params(self.params)\n\n        if population_size == \"auto\":\n            population_size = max(8, 4 * self.ndim)\n        self.population_size = population_size\n        self.sigma_min = sigma_min\n        self.sigma_max = sigma_max\n        self.elite_migrate_prob = elite_migrate_prob\n        self.differential_prob = differential_prob\n        self.patience = patience\n\n        # initialize each worker's solution uniformly in [-1, 1]\n        self._solutions = [\n            tuple(self.rng.uniform(-1.0, 1.0) for _ in range(self.ndim))\n            for _ in range(self.population_size)\n        ]\n        self._scores = [float(\"inf\")] * self.population_size\n        self._stagnation = [0] * self.population_size\n\n        # evenly spaced sigmas, assigned by rank (best -> lowest)\n        self._sigmas = self._make_sigmas()\n\n        self._trial_counter = 0\n        self._generation = None\n        self._trial_map = {}\n\n    def _make_sigmas(self):\n        \"\"\"Create geometrically spaced sigmas from sigma_min to sigma_max.\"\"\"\n        n = self.population_size\n        if n == 1:\n            return [math.sqrt(self.sigma_min * self.sigma_max)]\n        log_min = math.log(self.sigma_min)\n        log_max = math.log(self.sigma_max)\n        return [\n            math.exp(log_min + i * (log_max - log_min) / (n - 1))\n            for i in range(n)\n        ]\n\n    def _sample_candidate(self, worker_idx, noise=None):\n        \"\"\"Perturb a worker's current solution with its assigned sigma.\"\"\"\n        sigma = self._sigmas[worker_idx]\n        sol = self._solutions[worker_idx]\n\n        if noise is None:\n            # possibly use differential perturbation\n            if (\n                self.differential_prob > 0.0\n                and self.population_size >= 3\n                and self.rng.random() < self.differential_prob\n            ):\n                best_idx = min(\n                    range(self.population_size),\n                    key=lambda i: self._scores[i],\n                )\n                others = [\n                    j\n                    for j in range(self.population_size)\n                    if j != worker_idx and j != best_idx\n                ]\n                rand_idx = self.rng.choice(others)\n                noise = [\n                    self._solutions[best_idx][d] - self._solutions[rand_idx][d]\n                    for d in range(self.ndim)\n                ]\n            else:\n                noise = [self.rng.gauss(0.0, 1.0) for _ in range(self.ndim)]\n\n        x = []\n        for si, ni in zip(sol, noise):\n            xi = si + sigma * ni\n            x.append(min(max(xi, -1.0), 1.0))\n        return tuple(x)\n\n    def _sample_generation(self):\n        \"\"\"Start a new generation with one trial per worker.\"\"\"\n        self._generation = {\n            \"worker_indices\": [],\n            \"xs\": [],\n            \"trial_numbers\": [],\n            \"scores\": {},\n            \"next_index\": 0,\n        }\n        for i in range(self.population_size):\n            self._extend_generation(i)\n\n    def _extend_generation(self, worker_idx=None, noise=None):\n        \"\"\"Append one more trial to the current generation.\"\"\"\n        if worker_idx is None:\n            worker_idx = len(self._generation[\"xs\"]) % self.population_size\n\n        trial_number = self._trial_counter\n        self._trial_counter += 1\n\n        slot = len(self._generation[\"xs\"])\n        self._generation[\"worker_indices\"].append(worker_idx)\n        self._generation[\"xs\"].append(\n            self._sample_candidate(worker_idx, noise=noise)\n        )\n        self._generation[\"trial_numbers\"].append(trial_number)\n        self._trial_map[trial_number] = slot\n\n    def ask(self):\n        \"\"\"Return the next candidate from the current generation.\n\n        If all prepared candidates have been issued, grow the generation\n        by one more sample.\n        \"\"\"\n        if self._generation is None:\n            self._sample_generation()\n\n        if self._generation[\"next_index\"] >= len(self._generation[\"xs\"]):\n            self._extend_generation()\n\n        i = self._generation[\"next_index\"]\n        self._generation[\"next_index\"] += 1\n\n        trial_number = self._generation[\"trial_numbers\"][i]\n        x = self._generation[\"xs\"][i]\n\n        return trial_number, convert_raw(self.params, x)\n\n    def tell(self, trial_number, score):\n        \"\"\"Record a completed trial and update workers if the generation\n        is complete.\n\n        For each trial, if it scores better than (or equal to) its\n        worker's current best, the worker adopts the new solution.\n        Then sigmas are reassigned by rank: best worker gets lowest\n        sigma, worst gets highest.\n        \"\"\"\n        slot = self._trial_map.pop(trial_number)\n        self._generation[\"scores\"][slot] = score\n\n        if len(self._generation[\"scores\"]) != self._generation[\"next_index\"]:\n            return\n\n        # greedy update: adopt better solutions and track stagnation\n        improved = set()\n        for slot_i in range(self._generation[\"next_index\"]):\n            worker_idx = self._generation[\"worker_indices\"][slot_i]\n            trial_score = self._generation[\"scores\"][slot_i]\n            if trial_score <= self._scores[worker_idx]:\n                self._solutions[worker_idx] = self._generation[\"xs\"][slot_i]\n                self._scores[worker_idx] = trial_score\n                improved.add(worker_idx)\n\n        for i in range(self.population_size):\n            if i in improved:\n                self._stagnation[i] = 0\n            else:\n                self._stagnation[i] += 1\n\n        # stagnation restart\n        if self.patience:\n            for i in range(self.population_size):\n                if self._stagnation[i] >= self.patience:\n                    self._solutions[i] = tuple(\n                        self.rng.uniform(-1.0, 1.0) for _ in range(self.ndim)\n                    )\n                    self._scores[i] = float(\"inf\")\n                    self._stagnation[i] = 0\n\n        # rank workers by score (best to worst) and reassign sigmas\n        ranking = sorted(\n            range(self.population_size),\n            key=lambda i: self._scores[i],\n        )\n\n        # elite migration\n        if self.elite_migrate_prob > 0.0:\n            if self.rng.random() < self.elite_migrate_prob:\n                worst = ranking[-1]\n                best = ranking[0]\n                self._solutions[worst] = self._solutions[best]\n\n        new_sigmas = [0.0] * self.population_size\n        base_sigmas = self._make_sigmas()\n        for rank, worker_idx in enumerate(ranking):\n            new_sigmas[worker_idx] = base_sigmas[rank]\n        self._sigmas = new_sigmas\n\n        self._generation = None\n\n\nclass PEOptLib(HyperOptLib):\n    \"\"\"Hyper-optimization using parallel evolution with ranked sigmas.\"\"\"\n\n    def setup(\n        self,\n        methods,\n        space,\n        optimizer=None,\n        population_size=\"auto\",\n        sigma_min=0.01,\n        sigma_max=0.5,\n        elite_migrate_prob=0.5,\n        differential_prob=0.5,\n        patience=8,\n        method_exploration=1.0,\n        method_temperature=1.0,\n        exponential_param_power=None,\n        seed=None,\n        **kwargs,\n    ):\n        \"\"\"Initialize PE optimizers for each contraction method.\n\n        Parameters\n        ----------\n        methods : list[str]\n            The contraction methods to optimize over.\n        space : dict[str, dict[str, dict]]\n            The per-method hyperparameter search space.\n        optimizer : HyperOptimizer, optional\n            The parent optimizer. Used to size the initial population\n            large enough for parallel pre-dispatch.\n        population_size : int or \"auto\", optional\n            The number of parallel workers for each method.\n        sigma_min : float, optional\n            Smallest perturbation scale (for the best-ranked worker).\n        sigma_max : float, optional\n            Largest perturbation scale (for the worst-ranked worker).\n        elite_migrate_prob : float, optional\n            Probability of copying best solution to worst worker.\n        differential_prob : float, optional\n            Per-sample probability of differential perturbation.\n        patience : int or None, optional\n            Generations without improvement before restart.\n        method_exploration : float, optional\n            Exploration strength for the LCB-based method chooser.\n        method_temperature : float, optional\n            Noise temperature for the LCB-based method chooser.\n        exponential_param_power : float, optional\n            Passed to the shared parameter mapping for ``FLOAT_EXP``.\n        seed : None or int, optional\n            Random seed.\n        \"\"\"\n        if population_size == \"auto\":\n            max_ndim = max(\n                num_params(\n                    build_params(\n                        space[m],\n                        exponential_param_power=exponential_param_power,\n                    )\n                )\n                for m in methods\n            )\n            population_size = max(\n                8,\n                max(1, getattr(optimizer, \"pre_dispatch\", 1)),\n                4 * max_ndim,\n            )\n\n        self._method_chooser = LCBOptimizer(\n            options=methods,\n            exploration=method_exploration,\n            temperature=method_temperature,\n            seed=seed,\n        )\n        self._optimizers = {\n            method: HyperPESampler(\n                space[method],\n                seed=seed,\n                population_size=population_size,\n                sigma_min=sigma_min,\n                sigma_max=sigma_max,\n                elite_migrate_prob=elite_migrate_prob,\n                differential_prob=differential_prob,\n                patience=patience,\n                exponential_param_power=exponential_param_power,\n            )\n            for method in methods\n        }\n\n    def get_setting(self):\n        \"\"\"Choose a contraction method, then request its next setting.\"\"\"\n        method = self._method_chooser.ask()\n        params_token, params = self._optimizers[method].ask()\n\n        return {\n            \"method\": method,\n            \"params_token\": params_token,\n            \"params\": params,\n        }\n\n    def report_result(self, setting, trial, score):\n        \"\"\"Report a completed trial back to the method chooser and PE.\"\"\"\n        self._method_chooser.tell(setting[\"method\"], score)\n        self._optimizers[setting[\"method\"]].tell(\n            setting[\"params_token\"], score\n        )\n\n\nregister_hyper_optlib(\"pe\", PEOptLib)\nregister_hyper_optlib(\"parallelev\", PEOptLib)\n"
  },
  {
    "path": "cotengra/experimental/hyper_pymoo.py",
    "content": "\"\"\"Hyper optimization using pymoo single-objective algorithms.\n\nThis backend currently supports serial optimization only. Pymoo ask/tell\nalgorithms operate on generations/batches rather than individual trials, so\nthe integration buffers one full batch at a time and feeds it back when all\nbatch members have been evaluated.\n\"\"\"\n\nfrom ._param_mapping import (\n    LCBOptimizer,\n    build_params,\n    convert_raw,\n    num_params,\n)\nfrom .hyper import HyperOptLib, register_hyper_optlib\n\n\ndef _get_pymoo_algorithm(name):\n    if name == \"de\":\n        from pymoo.algorithms.soo.nonconvex.de import DE\n\n        return DE\n    if name == \"ga\":\n        from pymoo.algorithms.soo.nonconvex.ga import GA\n\n        return GA\n    if name == \"pso\":\n        from pymoo.algorithms.soo.nonconvex.pso import PSO\n\n        return PSO\n\n    if name == \"brkga\":\n        from pymoo.algorithms.soo.nonconvex.brkga import BRKGA\n\n        return BRKGA\n\n    if name == \"es\":\n        from pymoo.algorithms.soo.nonconvex.es import ES\n\n        return ES\n\n    if name == \"sres\":\n        from pymoo.algorithms.soo.nonconvex.sres import SRES\n\n        return SRES\n\n    if name == \"isres\":\n        from pymoo.algorithms.soo.nonconvex.isres import ISRES\n\n        return ISRES\n\n    if name == \"nrbo\":\n        from pymoo.algorithms.soo.nonconvex.nrbo import NRBO\n\n        return NRBO\n\n    raise ValueError(f\"Unknown pymoo sampler {name}.\")\n\n\nclass HyperPymooSampler:\n    \"\"\"Per-method ask/tell wrapper around a pymoo algorithm.\"\"\"\n\n    def __init__(\n        self,\n        space,\n        sampler=\"de\",\n        sampler_opts=None,\n        exponential_param_power=None,\n        seed=None,\n    ):\n        import numpy as np\n        from pymoo.core.evaluator import Evaluator\n        from pymoo.core.problem import Problem\n        from pymoo.core.termination import NoTermination\n        from pymoo.problems.static import StaticProblem\n\n        self._np = np\n        self._Evaluator = Evaluator\n        self._StaticProblem = StaticProblem\n\n        self.params = build_params(\n            space, exponential_param_power=exponential_param_power\n        )\n        self._ndim = num_params(self.params)\n        self._problem = Problem(\n            n_var=self._ndim,\n            n_obj=1,\n            n_constr=0,\n            xl=np.full(self._ndim, -1.0),\n            xu=np.full(self._ndim, 1.0),\n        )\n\n        sampler_opts = {} if sampler_opts is None else dict(sampler_opts)\n        Algorithm = _get_pymoo_algorithm(sampler)\n        self.algorithm = Algorithm(**sampler_opts)\n        self.algorithm.setup(\n            self._problem,\n            termination=NoTermination(),\n            seed=seed,\n            verbose=False,\n        )\n\n        self._trial_counter = 0\n        self._active_batch = None\n\n    def ask(self):\n        if self._active_batch is None:\n            pop = self.algorithm.ask()\n            xs = pop.get(\"X\")\n            trial_numbers = tuple(\n                range(\n                    self._trial_counter,\n                    self._trial_counter + len(xs),\n                )\n            )\n            self._trial_counter += len(xs)\n            settings = tuple(convert_raw(self.params, x.copy()) for x in xs)\n            self._active_batch = {\n                \"pop\": pop,\n                \"trial_numbers\": trial_numbers,\n                \"settings\": settings,\n                \"scores\": {},\n                \"next_index\": 0,\n            }\n\n        i = self._active_batch[\"next_index\"]\n        self._active_batch[\"next_index\"] += 1\n        return (\n            self._active_batch[\"trial_numbers\"][i],\n            self._active_batch[\"settings\"][i],\n        )\n\n    def tell(self, trial_number, score):\n        batch = self._active_batch\n        batch[\"scores\"][trial_number] = score\n\n        if len(batch[\"scores\"]) != len(batch[\"trial_numbers\"]):\n            return\n\n        f = self._np.asarray(\n            [batch[\"scores\"][t] for t in batch[\"trial_numbers\"]],\n            dtype=float,\n        ).reshape(-1, 1)\n        static = self._StaticProblem(self._problem, F=f)\n        self._Evaluator().eval(static, batch[\"pop\"])\n        self.algorithm.tell(infills=batch[\"pop\"])\n        self._active_batch = None\n\n\nclass PymooOptLib(HyperOptLib):\n    \"\"\"Hyper-optimization using pymoo algorithms with LCB method choice.\"\"\"\n\n    def setup(\n        self,\n        methods,\n        space,\n        optimizer=None,\n        sampler=\"de\",\n        sampler_opts=None,\n        method_exploration=1.0,\n        method_temperature=1.0,\n        exponential_param_power=None,\n        seed=None,\n        **kwargs,\n    ):\n        if getattr(optimizer, \"_pool\", None) is not None:\n            raise ValueError(\n                \"The 'pymoo' optlib currently only supports serial \"\n                \"hyper-optimization (`parallel=False`).\"\n            )\n\n        self._method_chooser = LCBOptimizer(\n            options=methods,\n            exploration=method_exploration,\n            temperature=method_temperature,\n            seed=seed,\n        )\n        self._optimizers = {\n            method: HyperPymooSampler(\n                space[method],\n                sampler=sampler,\n                sampler_opts=sampler_opts,\n                exponential_param_power=exponential_param_power,\n                seed=seed,\n            )\n            for method in methods\n        }\n\n    def get_setting(self):\n        method = self._method_chooser.ask()\n        params_token, params = self._optimizers[method].ask()\n\n        return {\n            \"method\": method,\n            \"params_token\": params_token,\n            \"params\": params,\n        }\n\n    def report_result(self, setting, trial, score):\n        method = setting[\"method\"]\n        self._method_chooser.tell(method, score)\n        self._optimizers[method].tell(setting[\"params_token\"], score)\n\n\nregister_hyper_optlib(\"pymoo\", PymooOptLib)\n"
  },
  {
    "path": "cotengra/experimental/hyper_scipy.py",
    "content": "\"\"\"Hyper optimization using scipy gradient-free optimizers.\n\nSupported methods: ``differential_evolution``, ``dual_annealing``,\n``direct``, ``shgo``. Since these optimizers use a callback-style\nobjective, a background thread is used to invert the control flow into\nan ask/tell interface. Multiple workers are maintained per method to\nsupport parallel pre-dispatch (ask-ask-...-tell-tell-...).\n\"\"\"\n\nimport queue\nimport threading\n\nfrom ._param_mapping import (\n    LCBOptimizer,\n    build_params,\n    convert_raw,\n    num_params,\n)\nfrom .hyper import HyperOptLib, register_hyper_optlib\n\n_OPTIMIZER_NAMES = {\n    \"differential_evolution\",\n    \"dual_annealing\",\n    \"direct\",\n    \"shgo\",\n}\n\n\nclass _StopOptimization(Exception):\n    \"\"\"Raised inside the objective to abort the scipy optimizer.\"\"\"\n\n\nclass ScipyAskTell:\n    \"\"\"Ask/tell wrapper around a scipy global optimizer.\n\n    The optimizer runs in a background thread. Each time it needs an objective\n    evaluation it posts the candidate vector to ``_ask_q`` and blocks on\n    ``_tell_q``. The caller drives progress by alternating\n    ``ask()`` / ``tell()`` calls from the main thread.\n\n    Parameters\n    ----------\n    method : str\n        One of the supported scipy optimizer names.\n    bounds : list[tuple[float, float]]\n        Bounds for every raw dimension.\n    kwargs\n        Forwarded to the underlying scipy optimizer.\n    \"\"\"\n\n    def __init__(self, method, bounds, **kwargs):\n        self.method = method\n        self.bounds = bounds\n        self.kwargs = kwargs\n\n        self._ask_q = queue.Queue()\n        self._tell_q = queue.Queue()\n        self._thread = None\n        self._stop = threading.Event()\n        self.done = False\n\n    # ---- internal --------------------------------------------------------\n\n    def _get_optimizer_fn(self):\n        from scipy import optimize\n\n        return getattr(optimize, self.method)\n\n    def _objective(self, x):\n        if self._stop.is_set():\n            raise _StopOptimization\n        self._ask_q.put(x)\n        val = self._tell_q.get()\n        if self._stop.is_set():\n            raise _StopOptimization\n        return float(val)\n\n    def _run(self):\n        try:\n            fn = self._get_optimizer_fn()\n            fn(self._objective, self.bounds, **self.kwargs)\n        except _StopOptimization:\n            pass\n        except Exception:\n            pass\n        finally:\n            self.done = True\n            # unblock any pending ask()\n            self._ask_q.put(None)\n\n    # ---- public ----------------------------------------------------------\n\n    def start(self):\n        \"\"\"Launch the optimizer in a background thread.\"\"\"\n        self._thread = threading.Thread(target=self._run, daemon=True)\n        self._thread.start()\n\n    def ask(self):\n        \"\"\"Block until the optimizer requests an evaluation.\n\n        Returns\n        -------\n        x : ndarray or None\n            The candidate vector, or ``None`` if the optimizer finished.\n        \"\"\"\n        x = self._ask_q.get()\n        if self.done and x is None:\n            return None\n        return x\n\n    def tell(self, score):\n        \"\"\"Provide the objective value back to the optimizer.\"\"\"\n        self._tell_q.put(score)\n\n    def stop(self):\n        \"\"\"Signal the background thread to stop and wait for it.\"\"\"\n        self._stop.set()\n        # unblock if the thread is waiting in _objective for a tell\n        try:\n            self._tell_q.put_nowait(float(\"inf\"))\n        except queue.Full:\n            pass\n        if self._thread is not None:\n            self._thread.join(timeout=5.0)\n\n\nclass HyperScipySampler:\n    \"\"\"Per-method optimizer that wraps a pool of ``ScipyAskTell``\n    workers with the ``Param``-based space mapping.\n\n    Each ``ScipyAskTell`` worker is strictly serial\n    (ask-tell-ask-tell), so to support parallel pre-dispatch\n    (multiple ``ask`` calls before any ``tell``), we maintain a pool\n    of workers. Each ``ask`` grabs a candidate from the next idle\n    worker; each ``tell`` feeds the score back to the specific worker\n    that produced that candidate.\n\n    Parameters\n    ----------\n    space : dict[str, dict]\n        The search space for one method.\n    method : str\n        Which scipy optimizer to use.\n    n_workers : int, optional\n        Number of concurrent ``ScipyAskTell`` threads to run.\n    exponential_param_power : float, optional\n        Power for ``ParamFloatExp``.\n    kwargs\n        Extra keyword arguments forwarded to the scipy optimizer.\n    \"\"\"\n\n    def __init__(\n        self,\n        space,\n        method=\"differential_evolution\",\n        n_workers=1,\n        exponential_param_power=None,\n        **kwargs,\n    ):\n        self.params = build_params(\n            space, exponential_param_power=exponential_param_power\n        )\n        self._ndim = num_params(self.params)\n        self._method = method\n        self._scipy_opts = kwargs\n        self._n_workers = n_workers\n\n        # trial bookkeeping\n        self._trial_counter = 0\n        self._trial_to_worker = {}\n\n        # worker pool: round-robin index for asks\n        self._workers = []\n        self._worker_idx = 0\n        for _ in range(self._n_workers):\n            self._workers.append(self._make_worker())\n\n    def _make_worker(self):\n        \"\"\"Create and start a fresh ``ScipyAskTell`` instance.\"\"\"\n        w = ScipyAskTell(\n            method=self._method,\n            bounds=[(-1.0, 1.0)] * self._ndim,\n            **self._scipy_opts,\n        )\n        w.start()\n        return w\n\n    def _next_worker(self):\n        \"\"\"Pick the next worker in round-robin order, restarting any\n        that have finished.\n        \"\"\"\n        for _ in range(self._n_workers):\n            w = self._workers[self._worker_idx]\n            self._worker_idx = (self._worker_idx + 1) % self._n_workers\n            if w.done:\n                # optimizer converged / exhausted – replace it\n                w.stop()\n                w = self._make_worker()\n                # the index was already advanced, so store at previous\n                prev = (self._worker_idx - 1) % self._n_workers\n                self._workers[prev] = w\n            return w\n\n        # should never get here\n        return self._workers[0]\n\n    def ask(self):\n        \"\"\"Return ``(trial_number, params_dict)``.\n\n        Picks the next idle worker (round-robin), blocking until it\n        has a candidate ready. If a worker has converged, it is\n        automatically restarted.\n        \"\"\"\n        w = self._next_worker()\n        x = w.ask()\n\n        if x is None:\n            # worker finished between _next_worker check and ask\n            prev = (self._worker_idx - 1) % self._n_workers\n            w = self._make_worker()\n            self._workers[prev] = w\n            x = w.ask()\n\n        trial_number = self._trial_counter\n        self._trial_to_worker[trial_number] = w\n        self._trial_counter += 1\n\n        return trial_number, convert_raw(self.params, x)\n\n    def tell(self, trial_number, score):\n        \"\"\"Report a score back to the specific worker that produced\n        this trial.\n        \"\"\"\n        w = self._trial_to_worker.pop(trial_number, None)\n        if w is not None and not w.done:\n            w.tell(score)\n\n    def stop(self):\n        \"\"\"Stop all background threads.\"\"\"\n        for w in self._workers:\n            w.stop()\n\n\nclass ScipyOptLib(HyperOptLib):\n    \"\"\"Hyper-optimization using scipy gradient-free optimizers with\n    an LCB method selector.\n    \"\"\"\n\n    def setup(\n        self,\n        methods,\n        space,\n        optimizer=None,\n        method=\"differential_evolution\",\n        method_exploration=1.0,\n        method_temperature=1.0,\n        exponential_param_power=None,\n        **scipy_opts,\n    ):\n        \"\"\"Initialize per-method scipy optimizers.\n\n        Parameters\n        ----------\n        methods : list[str]\n            The contraction methods to optimize over.\n        space : dict[str, dict[str, dict]]\n            The search space.\n        optimizer : HyperOptimizer, optional\n            The parent optimizer instance.\n        method : str, optional\n            Which scipy global optimizer to use. One of\n            ``'differential_evolution'``, ``'dual_annealing'``,\n            ``'direct'``, ``'shgo'``.\n        method_exploration : float, optional\n            Exploration parameter for the LCB method selector.\n        method_temperature : float, optional\n            Temperature parameter for the LCB method selector.\n        exponential_param_power : float, optional\n            Power for ``ParamFloatExp``.\n        scipy_opts\n            Extra keyword arguments forwarded to the scipy optimizer.\n        \"\"\"\n        if method not in _OPTIMIZER_NAMES:\n            raise ValueError(\n                f\"method must be one of {sorted(_OPTIMIZER_NAMES)}, \"\n                f\"got {method!r}\"\n            )\n\n        n_workers = getattr(optimizer, \"_num_workers\", 1)\n        # need at least as many workers per method as there are\n        # parallel pre-dispatch slots, so that asks never block on a\n        # worker waiting for its tell\n        pre_dispatch = getattr(optimizer, \"pre_dispatch\", 1)\n        n_workers = max(n_workers, pre_dispatch)\n\n        self._method_chooser = LCBOptimizer(\n            options=methods,\n            exploration=method_exploration,\n            temperature=method_temperature,\n        )\n        self._optimizers = {\n            m: HyperScipySampler(\n                space[m],\n                method=method,\n                n_workers=n_workers,\n                exponential_param_power=exponential_param_power,\n                **scipy_opts,\n            )\n            for m in methods\n        }\n\n    def get_setting(self):\n        method = self._method_chooser.ask()\n        trial_number, params = self._optimizers[method].ask()\n\n        return {\n            \"method\": method,\n            \"params_token\": trial_number,\n            \"params\": params,\n        }\n\n    def report_result(self, setting, trial, score):\n        self._method_chooser.tell(setting[\"method\"], score)\n        self._optimizers[setting[\"method\"]].tell(\n            setting[\"params_token\"], score\n        )\n\n    def cleanup(self):\n        \"\"\"Stop all background optimizer threads.\"\"\"\n        for sampler in self._optimizers.values():\n            sampler.stop()\n\n\nregister_hyper_optlib(\"scipy\", ScipyOptLib)\n"
  },
  {
    "path": "cotengra/experimental/hyper_smac.py",
    "content": "\"\"\"Hyper parameter optimization using SMAC3.\n\nhttps://automl.github.io/SMAC3/latest/\n\"\"\"\n\nfrom .hyper import HyperOptLib, register_hyper_optlib\n\n\ndef build_config_space(method, space):\n    \"\"\"Build a SMAC ``ConfigurationSpace`` from a cotengra space dict.\n\n    Parameters\n    ----------\n    method : str\n        The method name (used as a prefix to avoid name collisions when\n        multiple methods share the same parameter name).\n    space : dict[str, dict]\n        The search space for a single method.\n\n    Returns\n    -------\n    cs : ConfigurationSpace\n    \"\"\"\n    from ConfigSpace import (\n        CategoricalHyperparameter,\n        UniformFloatHyperparameter,\n        UniformIntegerHyperparameter,\n    )\n    from smac.configspace import ConfigurationSpace\n\n    cs = ConfigurationSpace()\n    for name, param in space.items():\n        ptype = param[\"type\"]\n        if ptype == \"FLOAT\":\n            hp = UniformFloatHyperparameter(\n                name, lower=param[\"min\"], upper=param[\"max\"]\n            )\n        elif ptype == \"FLOAT_EXP\":\n            hp = UniformFloatHyperparameter(\n                name, lower=param[\"min\"], upper=param[\"max\"], log=True\n            )\n        elif ptype == \"INT\":\n            hp = UniformIntegerHyperparameter(\n                name, lower=param[\"min\"], upper=param[\"max\"]\n            )\n        elif ptype == \"STRING\":\n            hp = CategoricalHyperparameter(name, choices=param[\"options\"])\n        elif ptype == \"BOOL\":\n            hp = CategoricalHyperparameter(name, choices=[False, True])\n        else:\n            raise ValueError(f\"Unknown parameter type: {ptype!r}\")\n        cs.add_hyperparameter(hp)\n    return cs\n\n\ndef config_to_params(config):\n    \"\"\"Convert a SMAC ``Configuration`` to a plain dict of parameters.\"\"\"\n    return dict(config)\n\n\nclass SMACOptLib(HyperOptLib):\n    \"\"\"Hyper-optimization using SMAC3 with per-method facades and\n    a Lower Confidence Bound method selector.\n    \"\"\"\n\n    def setup(\n        self,\n        methods,\n        space,\n        optimizer=None,\n        facade=\"BlackBoxFacade\",\n        n_trials=10000,\n        seed=0,\n        method_exploration=1.0,\n        method_temperature=1.0,\n        **facade_opts,\n    ):\n        from smac import BlackBoxFacade, HyperparameterOptimizationFacade\n        from smac.scenario import Scenario\n\n        from ._param_mapping import LCBOptimizer\n\n        self._method_chooser = LCBOptimizer(\n            options=methods,\n            exploration=method_exploration,\n            temperature=method_temperature,\n        )\n\n        if isinstance(facade, str):\n            facade_cls = {\n                \"BlackBoxFacade\": BlackBoxFacade,\n                \"HyperparameterOptimizationFacade\": HyperparameterOptimizationFacade,\n            }[facade]\n        else:\n            facade_cls = facade\n\n        self._facades = {}\n        self._trial_infos = {}\n        for method in methods:\n            cs = build_config_space(method, space[method])\n            scenario = Scenario(\n                cs,\n                n_trials=n_trials,\n                seed=seed,\n                deterministic=True,\n            )\n            self._facades[method] = facade_cls(\n                scenario,\n                target_function=lambda cfg, seed: 0.0,\n                overwrite=True,\n                logging_level=False,\n                **facade_opts,\n            )\n\n    def get_setting(self):\n        method = self._method_chooser.ask()\n        smac = self._facades[method]\n        info = smac.ask()\n        trial_key = (method, id(info))\n        self._trial_infos[trial_key] = info\n        return {\n            \"method\": method,\n            \"trial_key\": trial_key,\n            \"params\": config_to_params(info.config),\n        }\n\n    def report_result(self, setting, trial, score):\n        from smac.runhistory import TrialValue\n\n        method = setting[\"method\"]\n        trial_key = setting[\"trial_key\"]\n        info = self._trial_infos.pop(trial_key)\n        self._method_chooser.tell(method, score)\n        value = TrialValue(cost=score)\n        self._facades[method].tell(info, value)\n\n\nregister_hyper_optlib(\"smac\", SMACOptLib)\n"
  },
  {
    "path": "cotengra/experimental/multi.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 1,\n   \"id\": \"9576af0f-adc3-44e4-88d0-7a57dc97a1d5\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"%config InlineBackend.figure_formats = ['svg']\\n\",\n    \"import math  # noqa\\n\",\n    \"import random  # noqa\\n\",\n    \"import itertools  # noqa\\n\",\n    \"import functools  # noqa\\n\",\n    \"import collections  # noqa\\n\",\n    \"import tqdm  # noqa\\n\",\n    \"import numpy as np  # noqa\\n\",\n    \"import matplotlib as mpl  # noqa\\n\",\n    \"import matplotlib.pyplot as plt  # noqa\\n\",\n    \"import quimb as qu  # noqa\\n\",\n    \"import xyzpy as xyz  # noqa\\n\",\n    \"import autoray as ar  # noqa\\n\",\n    \"import cotengra as ctg  # noqa\\n\",\n    \"import quimb.tensor as qtn  # noqa\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 2,\n   \"id\": \"881a2afe-11e9-43f4-a62f-0bda257b7750\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"tn = qtn.PEPS.rand(4, 5, 4)\\n\",\n    \"# tn = qtn.MPS_rand_state(20, 7)\\n\",\n    \"\\n\",\n    \"# tn = qtn.TN2D_rand(32, 32, D=2)\\n\",\n    \"\\n\",\n    \"\\n\",\n    \"inputs, output, size_dict = tn.get_inputs_output_size_dict()\\n\",\n    \"symbol_map = tn.get_symbol_map()\\n\",\n    \"\\n\",\n    \"rng = ctg.utils.get_rng(42)\\n\",\n    \"\\n\",\n    \"M = 200\\n\",\n    \"\\n\",\n    \"sliced_inds = output\\n\",\n    \"\\n\",\n    \"configs = [{ix: rng.choice([0, 1]) for ix in output} for _ in range(M)]\\n\",\n    \"\\n\",\n    \"tree = ctg.array_contract_tree(\\n\",\n    \"    inputs,\\n\",\n    \"    output,\\n\",\n    \"    size_dict,\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 11,\n   \"id\": \"46dd3357-18b0-4a80-afd5-935f6a4029f9\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# inputs, output, shapes, size_dict = ctg.utils.randreg_equation(100, 4, seed=42)\\n\",\n    \"inputs, output, shapes, size_dict = ctg.utils.lattice_equation(\\n\",\n    \"    [28, 28], d_max=2\\n\",\n    \")\\n\",\n    \"\\n\",\n    \"opt = ctg.HyperOptimizer(\\n\",\n    \"    simulated_annealing_opts=dict(target_size=2**24),\\n\",\n    \"    max_repeats=8,\\n\",\n    \"    progbar=True,\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 12,\n   \"id\": \"92b7e150-cffd-40d7-ab26-7cf34af79476\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"F=14.05 C=14.72 S=24 P=25.02 $=8192: 100%|██████████| 16/16 [01:56<00:00,  7.31s/it]    \\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"tree = opt.search(inputs, output, size_dict)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 13,\n   \"id\": \"d47c757e-ecb8-43c8-91a7-d464cb146353\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"8192\"\n      ]\n     },\n     \"execution_count\": 13,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"sliced_inds = tree.sliced_inds\\n\",\n    \"configs = [\\n\",\n    \"    dict(zip(sliced_inds, x))\\n\",\n    \"    for x in itertools.product(*[range(size_dict[i]) for i in sliced_inds])\\n\",\n    \"]\\n\",\n    \"len(configs)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 14,\n   \"id\": \"771de335-5945-4909-902f-0f77b13d6c7e\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"1.573196922320367\"\n      ]\n     },\n     \"execution_count\": 14,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree.contraction_cost() / tree.unslice_all().contraction_cost()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 15,\n   \"id\": \"b020426e-19a8-4700-ab4a-80dc8d714680\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"24.0\"\n      ]\n     },\n     \"execution_count\": 15,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree.max_size(log=2)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"id\": \"c3802312-f19a-481b-9b17-371c28b49d37\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"from cotengra.core import (\\n\",\n    \"    ContractionTree,\\n\",\n    \"    get_score_fn,\\n\",\n    \")\\n\",\n    \"from cotengra.scoring import Objective\\n\",\n    \"\\n\",\n    \"\\n\",\n    \"class MultiObjective(Objective):\\n\",\n    \"    __slots__ = (\\\"num_configs\\\",)\\n\",\n    \"\\n\",\n    \"    def __init__(self, num_configs):\\n\",\n    \"        self.num_configs = num_configs\\n\",\n    \"\\n\",\n    \"    def compute_mult(self, dims):\\n\",\n    \"        raise NotImplementedError\\n\",\n    \"\\n\",\n    \"    def estimate_node_mult(self, tree, node):\\n\",\n    \"        return self.compute_mult(\\n\",\n    \"            [tree.size_dict[ix] for ix in tree.get_node_var_inds(node)]\\n\",\n    \"        )\\n\",\n    \"\\n\",\n    \"    def estimate_node_cache_mult(self, tree, node, sliced_ind_ordering):\\n\",\n    \"        node_var_inds = tree.get_node_var_inds(node)\\n\",\n    \"\\n\",\n    \"        # indices which are the first 'k' in the sliced ordering\\n\",\n    \"        non_heavy_inds = [\\n\",\n    \"            ix\\n\",\n    \"            for ix in tree.get_node_var_inds(node)\\n\",\n    \"            if ix not in sliced_ind_ordering[: len(node_var_inds)]\\n\",\n    \"        ]\\n\",\n    \"\\n\",\n    \"        # each of these cycles 'out of sync' and thus must be kept\\n\",\n    \"        return self.compute_mult([tree.size_dict[ix] for ix in non_heavy_inds])\\n\",\n    \"\\n\",\n    \"\\n\",\n    \"class MultiObjectiveDense(MultiObjective):\\n\",\n    \"    \\\"\\\"\\\"Number of intermediate configurations is expected to scale as if all\\n\",\n    \"    configurations are present.\\n\",\n    \"    \\\"\\\"\\\"\\n\",\n    \"\\n\",\n    \"    __slots__ = (\\\"num_configs\\\",)\\n\",\n    \"\\n\",\n    \"    def compute_mult(self, dims):\\n\",\n    \"        return math.prod(dims)\\n\",\n    \"\\n\",\n    \"\\n\",\n    \"def expected_coupons(num_sub, num_total):\\n\",\n    \"    \\\"\\\"\\\"If we draw a random 'coupon` which can take `num_sub` different values\\n\",\n    \"    `num_total` times, how many unique coupons will we expect?\\n\",\n    \"    \\\"\\\"\\\"\\n\",\n    \"    # return min(num_sub, num_total)\\n\",\n    \"    return num_sub * (1 - (1 - 1 / num_sub) ** num_total)\\n\",\n    \"\\n\",\n    \"\\n\",\n    \"class MultiObjectiveUniform(MultiObjective):\\n\",\n    \"    \\\"\\\"\\\"Number of intermediate configurations is expected to scale as if all\\n\",\n    \"    configurations are randomly draw from a uniform distribution.\\n\",\n    \"    \\\"\\\"\\\"\\n\",\n    \"\\n\",\n    \"    __slots__ = (\\\"num_configs\\\",)\\n\",\n    \"\\n\",\n    \"    def compute_mult(self, dims):\\n\",\n    \"        return expected_coupons(math.prod(dims), self.num_configs)\\n\",\n    \"\\n\",\n    \"\\n\",\n    \"class MultiObjectiveLinear(MultiObjective):\\n\",\n    \"    \\\"\\\"\\\"Number of intermediate configurations is expected to scale linearly with\\n\",\n    \"    respect to number of variable indices (e.g. VMC like 'locally connected'\\n\",\n    \"    configurations).\\n\",\n    \"    \\\"\\\"\\\"\\n\",\n    \"\\n\",\n    \"    __slots__ = (\\\"num_configs\\\", \\\"coeff\\\")\\n\",\n    \"\\n\",\n    \"    def __init__(self, num_configs, coeff=1):\\n\",\n    \"        self.coeff = coeff\\n\",\n    \"        super().__init__(num_configs=num_configs)\\n\",\n    \"\\n\",\n    \"    def compute_mult(self, dims):\\n\",\n    \"        return min(self.coeff * len(dims), self.num_configs)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 18,\n   \"id\": \"2a6d0a84-e0a0-4e4a-a92b-fd70e89ab75b\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"M = len(configs)\\n\",\n    \"# objective = MultiObjectiveUniform(num_configs=M)\\n\",\n    \"# objective = MultiObjectiveDense(num_configs=M)\\n\",\n    \"objective = MultiObjectiveLinear(num_configs=M, coeff=M / len(sliced_inds))\\n\",\n    \"\\n\",\n    \"mtree = ctg.ContractionTreeMulti.from_path(\\n\",\n    \"    inputs,\\n\",\n    \"    output,\\n\",\n    \"    size_dict,\\n\",\n    \"    sliced_inds=sliced_inds,\\n\",\n    \"    objective=objective,\\n\",\n    \"    path=tree.get_path(),\\n\",\n    \")\\n\",\n    \"mtree.reorder_contractions_for_peak_est()\\n\",\n    \"mtree.reorder_sliced_inds()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 19,\n   \"id\": \"0a89762d-f34b-4c42-b187-c291be640341\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"1\"\n      ]\n     },\n     \"execution_count\": 19,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"mtree.multiplicity\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 20,\n   \"id\": \"8482cdf3-7f5f-423d-8bff-51188fd4272e\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"{'flops': 5273600.0, 'write': 6913, 'size': 1024}\"\n      ]\n     },\n     \"execution_count\": 20,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"mtree.contract_stats()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 21,\n   \"id\": \"2b380e14-f8ab-4e18-b83e-3c6177790856\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"8.5302276561314\"\n      ]\n     },\n     \"execution_count\": 21,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"math.log10(339021824)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 22,\n   \"id\": \"d7d99d38-bf07-40f4-9230-9893ad0fd939\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"4.920123326290724\"\n      ]\n     },\n     \"execution_count\": 22,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"math.log10(\\n\",\n    \"    sum(\\n\",\n    \"        ContractionTree.get_flops(mtree, node)\\n\",\n    \"        for node, _, _ in mtree.descend()\\n\",\n    \"    )\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 23,\n   \"id\": \"f342e882-ab08-4707-86a7-ad93bfa8ab2a\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"6.722107185681003\"\n      ]\n     },\n     \"execution_count\": 23,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"math.log10(sum(mtree.get_flops(node) for node, _, _ in mtree.descend()))\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 24,\n   \"id\": \"38609b23-ef7c-44eb-b382-977f79d98d8c\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"6.722107185681002\"\n      ]\n     },\n     \"execution_count\": 24,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"mtree.contraction_cost(log=10)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 25,\n   \"id\": \"bb422dce-0da9-4cc0-80c0-02657691d71c\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"{'flops': 6203392, 'write': 248008, 'size': 1024, 'peak': 111360}\"\n      ]\n     },\n     \"execution_count\": 25,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"stats = mtree.exact_multi_stats(configs)\\n\",\n    \"stats\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 12,\n   \"id\": \"84a0c184-6e73-4a39-88c3-5b0c8c7edafa\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"6.792629225636649\"\n      ]\n     },\n     \"execution_count\": 12,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"math.log10(stats[\\\"flops\\\"])\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 16,\n   \"id\": \"8449c4a8-4e1c-43dd-b614-7dba4b28e2af\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"16.98299357469431\"\n      ]\n     },\n     \"execution_count\": 16,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"mtree.peak_size(log=2)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 17,\n   \"id\": \"d32c40a1-19c3-4f62-9b38-aa3d067eb838\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"16.764871590736092\"\n      ]\n     },\n     \"execution_count\": 17,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"math.log2(stats[\\\"peak\\\"])\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 19,\n   \"id\": \"7fd0ac7d-ad07-4654-8fbc-278e9f3d07d3\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"from cotengra.pathfinders.path_simulated_annealing import (\\n\",\n    \"    _describe_tree,\\n\",\n    \"    _slice_tree_basic,\\n\",\n    \"    _slice_tree_drift,\\n\",\n    \"    _slice_tree_reslice,\\n\",\n    \"    get_rng,\\n\",\n    \"    linspace_generator,\\n\",\n    \")\\n\",\n    \"\\n\",\n    \"\\n\",\n    \"def compute_contracted_info(\\n\",\n    \"    legsa,\\n\",\n    \"    legsb,\\n\",\n    \"    appearances,\\n\",\n    \"    size_dict,\\n\",\n    \"    var_inds_a,\\n\",\n    \"    var_inds_b,\\n\",\n    \"):\\n\",\n    \"    \\\"\\\"\\\"Compute the contracted legs, cost and size of a pair of legs.\\n\",\n    \"\\n\",\n    \"    Parameters\\n\",\n    \"    ----------\\n\",\n    \"    legsa : dict[str, int]\\n\",\n    \"        The legs of the first tensor.\\n\",\n    \"    legsb : dict[str, int]\\n\",\n    \"        The legs of the second tensor.\\n\",\n    \"    appearances : dict[str, int]\\n\",\n    \"        The total number of appearances of each index in the contraction.\\n\",\n    \"    size_dict : dict[str, int]\\n\",\n    \"        The size of each index.\\n\",\n    \"\\n\",\n    \"    Returns\\n\",\n    \"    -------\\n\",\n    \"    legsab : dict[str, int]\\n\",\n    \"        The contracted legs.\\n\",\n    \"    cost : int\\n\",\n    \"        The cost of the contraction.\\n\",\n    \"    size : int\\n\",\n    \"        The size of the resulting tensor.\\n\",\n    \"    \\\"\\\"\\\"\\n\",\n    \"    legsab = {}\\n\",\n    \"    cost = 1\\n\",\n    \"    size = 1\\n\",\n    \"\\n\",\n    \"    # handle all left indices\\n\",\n    \"    for ix, ix_count in legsa.items():\\n\",\n    \"        d = size_dict[ix]\\n\",\n    \"        # all involved indices contribute to cost\\n\",\n    \"        cost *= d\\n\",\n    \"        if ix in legsb:\\n\",\n    \"            ix_count += legsb[ix]\\n\",\n    \"        if ix_count < appearances[ix]:\\n\",\n    \"            # index appears on output\\n\",\n    \"            legsab[ix] = ix_count\\n\",\n    \"            # and so contributes to size\\n\",\n    \"            size *= d\\n\",\n    \"\\n\",\n    \"    # now handle right indices that we haven't seen yet\\n\",\n    \"    for ix, ix_count in legsb.items():\\n\",\n    \"        if ix not in legsa:\\n\",\n    \"            d = size_dict[ix]\\n\",\n    \"            cost *= d\\n\",\n    \"            if ix_count < appearances[ix]:\\n\",\n    \"                legsab[ix] = ix_count\\n\",\n    \"                size *= d\\n\",\n    \"\\n\",\n    \"    return legsab, cost, size, var_inds_a | var_inds_b\\n\",\n    \"\\n\",\n    \"\\n\",\n    \"def simulated_anneal_tree(\\n\",\n    \"    tree,\\n\",\n    \"    tfinal=0.05,\\n\",\n    \"    tstart=2,\\n\",\n    \"    tsteps=50,\\n\",\n    \"    numiter=50,\\n\",\n    \"    minimize=None,\\n\",\n    \"    target_size=None,\\n\",\n    \"    target_size_initial=None,\\n\",\n    \"    slice_mode=\\\"basic\\\",\\n\",\n    \"    seed=None,\\n\",\n    \"    progbar=False,\\n\",\n    \"    inplace=False,\\n\",\n    \"):\\n\",\n    \"    \\\"\\\"\\\"Perform a simulated annealing optimization of this contraction\\n\",\n    \"    tree, based on \\\"Multi-Tensor Contraction for XEB Verification of\\n\",\n    \"    Quantum Circuits\\\" by Gleb Kalachev, Pavel Panteleev, Man-Hong Yung\\n\",\n    \"    (arXiv:2108.05665), and the \\\"treesa\\\" implementation in\\n\",\n    \"    OMEinsumContractionOrders.jl by Jin-Guo Liu and Pan Zhang.\\n\",\n    \"\\n\",\n    \"    Parameters\\n\",\n    \"    ----------\\n\",\n    \"    tfinal : float, optional\\n\",\n    \"        The final temperature.\\n\",\n    \"    tstart : float, optional\\n\",\n    \"        The starting temperature.\\n\",\n    \"    tsteps : int, optional\\n\",\n    \"        The number of temperature steps.\\n\",\n    \"    numiter : int, optional\\n\",\n    \"        The number of sweeps at each temperature step.\\n\",\n    \"    minimize : {'flops', 'combo', 'write', 'size', ...}, optional\\n\",\n    \"        The objective function to minimize.\\n\",\n    \"    target_size : int, optional\\n\",\n    \"        The target size to slice the contraction to. A schedule is used to\\n\",\n    \"        reach this only at the final temperature step.\\n\",\n    \"    target_size_initial : int, optional\\n\",\n    \"        The initial target size to use in the slicing schedule. If None, then\\n\",\n    \"        the current size is used.\\n\",\n    \"    slice_mode : {'basic', 'reslice', 'drift'}, optional\\n\",\n    \"        The mode for slicing the contraction tree within each annealing\\n\",\n    \"        iteration. 'basic' always unslices a random index and then slices to\\n\",\n    \"        the target size. 'reslice' unslices all indices and then slices to the\\n\",\n    \"        target size. 'drift' unslices a random index with probability 1/4 and\\n\",\n    \"        slices to the target size with probability 3/4. It is therefore not\\n\",\n    \"        guaranteed to reach the target size, but may be more explorative for\\n\",\n    \"        long annealing schedules.\\n\",\n    \"    seed : int, optional\\n\",\n    \"        A random seed.\\n\",\n    \"    progbar : bool, optional\\n\",\n    \"        Whether to show live progress.\\n\",\n    \"    inplace : bool, optional\\n\",\n    \"        Whether to perform the optimization inplace.\\n\",\n    \"\\n\",\n    \"    Returns\\n\",\n    \"    -------\\n\",\n    \"    ContractionTree\\n\",\n    \"    \\\"\\\"\\\"\\n\",\n    \"\\n\",\n    \"    tree = tree if inplace else tree.copy()\\n\",\n    \"    # ensure stats tracking is on\\n\",\n    \"    tree.contract_stats()\\n\",\n    \"\\n\",\n    \"    if minimize is None:\\n\",\n    \"        minimize = tree.get_default_objective()\\n\",\n    \"    scorer = get_score_fn(minimize)\\n\",\n    \"    rng = get_rng(seed)\\n\",\n    \"\\n\",\n    \"    # create a schedule for annealing temperatures\\n\",\n    \"    temps = linspace_generator(tstart, tfinal, tsteps, log=True)\\n\",\n    \"\\n\",\n    \"    if target_size is not None:\\n\",\n    \"        # create a schedule for slicing target sizes\\n\",\n    \"        if target_size_initial is None:\\n\",\n    \"            # start with the current size\\n\",\n    \"            current_size = max(tree.contraction_width(log=None), target_size)\\n\",\n    \"        else:\\n\",\n    \"            current_size = max(target_size_initial, target_size)\\n\",\n    \"\\n\",\n    \"        target_sizes = linspace_generator(\\n\",\n    \"            current_size,\\n\",\n    \"            target_size,\\n\",\n    \"            tsteps,\\n\",\n    \"            log=True,\\n\",\n    \"        )\\n\",\n    \"        _slice_tree = {\\n\",\n    \"            \\\"basic\\\": _slice_tree_basic,\\n\",\n    \"            \\\"reslice\\\": _slice_tree_reslice,\\n\",\n    \"            \\\"drift\\\": _slice_tree_drift,\\n\",\n    \"        }[slice_mode]\\n\",\n    \"    else:\\n\",\n    \"        target_sizes = itertools.repeat(None)\\n\",\n    \"\\n\",\n    \"        def _slice_tree(tree, current_target_size, rng):\\n\",\n    \"            pass\\n\",\n    \"\\n\",\n    \"    if progbar:\\n\",\n    \"        import tqdm\\n\",\n    \"\\n\",\n    \"        pbar = tqdm.tqdm(total=tsteps)\\n\",\n    \"        pbar.set_description(_describe_tree(tree))\\n\",\n    \"\\n\",\n    \"    for temp in temps:\\n\",\n    \"        # handle slicing\\n\",\n    \"        _slice_tree(tree, next(target_sizes), rng)\\n\",\n    \"\\n\",\n    \"        for _ in range(numiter):\\n\",\n    \"            candidates = [tree.root]\\n\",\n    \"\\n\",\n    \"            while candidates:\\n\",\n    \"                p = candidates.pop(0)\\n\",\n    \"                l, r = tree.children[p]\\n\",\n    \"\\n\",\n    \"                # check which local moves are possible\\n\",\n    \"                if len(l) == 1:\\n\",\n    \"                    if len(r) == 1:\\n\",\n    \"                        # both are leaves\\n\",\n    \"                        continue\\n\",\n    \"                    else:\\n\",\n    \"                        # left is leaf\\n\",\n    \"                        rule = rng.randint(2, 3)\\n\",\n    \"                elif len(r) == 1:\\n\",\n    \"                    # right is leaf\\n\",\n    \"                    rule = rng.randint(0, 1)\\n\",\n    \"                else:\\n\",\n    \"                    # neither are leaves\\n\",\n    \"                    rule = rng.randint(0, 3)\\n\",\n    \"\\n\",\n    \"                if rule < 2:\\n\",\n    \"                    # ((AB)C)\\n\",\n    \"                    x, c = l, r\\n\",\n    \"                    a, b = tree.children[x]\\n\",\n    \"                    if rule == 0:\\n\",\n    \"                        # -> ((AC)B)\\n\",\n    \"                        new_order = [a, c, b]\\n\",\n    \"                    else:\\n\",\n    \"                        # -> (A(BC))\\n\",\n    \"                        new_order = [b, c, a]\\n\",\n    \"                else:\\n\",\n    \"                    # (A(BC))\\n\",\n    \"                    a, x = l, r\\n\",\n    \"                    b, c = tree.children[x]\\n\",\n    \"                    if rule == 2:\\n\",\n    \"                        # -> (B(AC))\\n\",\n    \"                        new_order = [a, c, b]\\n\",\n    \"                    else:\\n\",\n    \"                        # -> (C(AB))\\n\",\n    \"                        new_order = [a, b, c]\\n\",\n    \"\\n\",\n    \"                current_score = math.log2(\\n\",\n    \"                    tree.get_flops(p) + tree.get_flops(x)\\n\",\n    \"                )\\n\",\n    \"\\n\",\n    \"                # current_score = scorer.score_local(\\n\",\n    \"                #     flops=[tree.get_flops(p), tree.get_flops(x)],\\n\",\n    \"                #     size=[tree.get_size(p), tree.get_size(x)],\\n\",\n    \"                # )\\n\",\n    \"\\n\",\n    \"                # legs0 = tree.get_legs(new_order[0])\\n\",\n    \"                # legs1 = tree.get_legs(new_order[1])\\n\",\n    \"                # if any(ix0 in legs1 for ix0 in legs0):\\n\",\n    \"\\n\",\n    \"                # compute new intermediate\\n\",\n    \"                new_legs0, new_cost0, new_size0, new_var_inds0 = (\\n\",\n    \"                    compute_contracted_info(\\n\",\n    \"                        tree.get_legs(new_order[0]),\\n\",\n    \"                        tree.get_legs(new_order[1]),\\n\",\n    \"                        tree.appearances,\\n\",\n    \"                        tree.size_dict,\\n\",\n    \"                        tree.get_node_var_inds(new_order[0]),\\n\",\n    \"                        tree.get_node_var_inds(new_order[1]),\\n\",\n    \"                    )\\n\",\n    \"                )\\n\",\n    \"\\n\",\n    \"                new_mult_cost0 = new_cost0 * scorer.estimate_mult(\\n\",\n    \"                    [tree.size_dict[ix] for ix in new_var_inds0]\\n\",\n    \"                )\\n\",\n    \"\\n\",\n    \"                # compute new parent costs\\n\",\n    \"                new_legs1, new_cost1, new_size1, new_var_inds1 = (\\n\",\n    \"                    compute_contracted_info(\\n\",\n    \"                        new_legs0,\\n\",\n    \"                        tree.get_legs(new_order[2]),\\n\",\n    \"                        tree.appearances,\\n\",\n    \"                        tree.size_dict,\\n\",\n    \"                        new_var_inds0,\\n\",\n    \"                        tree.get_node_var_inds(new_order[2]),\\n\",\n    \"                    )\\n\",\n    \"                )\\n\",\n    \"\\n\",\n    \"                new_mult_cost1 = new_cost1 * scorer.estimate_mult(\\n\",\n    \"                    [tree.size_dict[ix] for ix in new_var_inds1]\\n\",\n    \"                )\\n\",\n    \"\\n\",\n    \"                proposed_score = math.log2(new_mult_cost0 + new_mult_cost1)\\n\",\n    \"\\n\",\n    \"                # proposed_score = scorer.score_local(\\n\",\n    \"                #     flops=[new_cost0, new_cost1],\\n\",\n    \"                #     size=[new_size0, new_size1],\\n\",\n    \"                # )\\n\",\n    \"\\n\",\n    \"                dE = proposed_score - current_score\\n\",\n    \"                accept = (dE <= 0) or (math.log(rng.random()) < -dE / temp)\\n\",\n    \"\\n\",\n    \"                if accept:\\n\",\n    \"                    tree._remove_node(p)\\n\",\n    \"                    tree._remove_node(x)\\n\",\n    \"\\n\",\n    \"                    tree.contract_nodes_pair(\\n\",\n    \"                        tree.contract_nodes_pair(\\n\",\n    \"                            new_order[0],\\n\",\n    \"                            new_order[1],\\n\",\n    \"                            legs=new_legs0,\\n\",\n    \"                            cost=new_cost0,\\n\",\n    \"                            size=new_size0,\\n\",\n    \"                        ),\\n\",\n    \"                        new_order[2],\\n\",\n    \"                        legs=new_legs1,\\n\",\n    \"                        cost=new_cost1,\\n\",\n    \"                        size=new_size1,\\n\",\n    \"                    )\\n\",\n    \"\\n\",\n    \"                    if progbar:\\n\",\n    \"                        pbar.set_description(\\n\",\n    \"                            f\\\"T: {temp:.2e} \\\" + _describe_tree(tree),\\n\",\n    \"                            refresh=False,\\n\",\n    \"                        )\\n\",\n    \"\\n\",\n    \"                # check which children to recurse into\\n\",\n    \"                l, r = tree.children[p]\\n\",\n    \"                if len(l) > 2:\\n\",\n    \"                    candidates.append(l)\\n\",\n    \"                if len(r) > 2:\\n\",\n    \"                    candidates.append(r)\\n\",\n    \"\\n\",\n    \"        if progbar:\\n\",\n    \"            pbar.update()\\n\",\n    \"\\n\",\n    \"    return tree\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 32,\n   \"id\": \"d61c20c0-e3a4-489a-ad78-4b9e2097bc69\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"T: 5.00e-02 F=6.708 C=6.744 S=10 P=11.74 $=1: 100%|██████████| 50/50 [00:00<00:00, 55.26it/s]\\n\"\n     ]\n    },\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"<ContractionTreeMulti(N=20)>\"\n      ]\n     },\n     \"execution_count\": 32,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"simulated_anneal_tree(mtree, inplace=True, progbar=True)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 33,\n   \"id\": \"0edc1201-8e64-4023-982f-6b5df8a28a4e\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"{'flops': 7598080, 'write': 475336, 'size': 1024, 'peak': 61953}\"\n      ]\n     },\n     \"execution_count\": 33,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"stats = mtree.exact_multi_stats(configs)\\n\",\n    \"stats\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 34,\n   \"id\": \"8b3ce36c-f79d-4304-b585-40e049ab3915\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"6.880703861918839\"\n      ]\n     },\n     \"execution_count\": 34,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"math.log10(stats[\\\"flops\\\"])\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 7,\n   \"id\": \"dc812dca-b634-490b-9db9-9fb1e63f46b1\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"MultiObjectiveLinear(num_configs=200, coeff=2.0)\"\n      ]\n     },\n     \"execution_count\": 7,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"mtree.get_default_objective()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 10,\n   \"id\": \"61d8fa34-d7da-44ab-bb61-e613c4b62b98\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"0.3460989920591954\"\n      ]\n     },\n     \"execution_count\": 10,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"mtree.estimate_multi_total_flops() / (ContractionTree.total_flops(mtree) * M)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 12,\n   \"id\": \"9f2d113c-44fd-43a1-bc3c-b26739687042\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"configs.sort(key=lambda c: tuple(c[ix] for ix in sliced_ind_ordering))\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 126,\n   \"id\": \"cd241688-eda3-4d53-9b4b-cd2712ecf6e3\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"3.920360304532837e-21\"\n      ]\n     },\n     \"execution_count\": 126,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"stats[\\\"flops\\\"] / tree.total_flops()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 127,\n   \"id\": \"56abeb3e-a518-4faa-a7f2-087e5cb111c7\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"3.920360304532837e-21\"\n      ]\n     },\n     \"execution_count\": 127,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"stats[\\\"flops\\\"] / tree.unslice_all().total_flops()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 128,\n   \"id\": \"d5f5ce47-0408-463b-b4a6-d7980efde2d7\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"104.0\"\n      ]\n     },\n     \"execution_count\": 128,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree.unslice_all().peak_size(log=2)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 129,\n   \"id\": \"611f63a0-3f6b-448e-98ba-b0177ace9a27\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"28.0\"\n      ]\n     },\n     \"execution_count\": 129,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"ContractionTree.max_size(mtree, log=2)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 130,\n   \"id\": \"67ddde83-1531-4a60-af64-2ff03add40a0\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"29.067312900309663\"\n      ]\n     },\n     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]\n  }\n ],\n \"metadata\": {\n  \"kernelspec\": {\n   \"display_name\": \"Python 3\",\n   \"language\": \"python\",\n   \"name\": \"python3\"\n  },\n  \"language_info\": {\n   \"codemirror_mode\": {\n    \"name\": \"ipython\",\n    \"version\": 3\n   },\n   \"file_extension\": \".py\",\n   \"mimetype\": \"text/x-python\",\n   \"name\": \"python\",\n   \"nbconvert_exporter\": \"python\",\n   \"pygments_lexer\": \"ipython3\",\n   \"version\": \"3\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 2\n}\n"
  },
  {
    "path": "cotengra/experimental/path_compressed_branchbound.py",
    "content": "\"\"\"Compressed contraction path finding using branch and bound.\"\"\"\n\nimport collections\nimport heapq\nimport itertools\nimport math\nfrom time import sleep\n\nfrom ..core import ContractionTreeCompressed, get_hypergraph\nfrom ..pathfinders.path_basic import ssa_to_linear\nfrom ..scoring import get_score_fn\n\n\nclass CompressedExhaustive:\n    \"\"\"Exhaustively search all possible contraction orders for a given\n    compressed bond dimension, using several forms of pruning and local\n    hueristics to accelerate the search.\n\n    Parameters\n    ----------\n    chi : int\n        The max bond dimension of the compressed hypergraph.\n    max_nodes : int, optional\n        Set the maximum number of contraction steps to consider.\n    max_time : float, optional\n        Set the maximum time to spend on the search.\n    local_score : callable, optional\n        A function that assigns a score to a potential contraction, with a\n        lower score giving more priority to explore that contraction earlier.\n        It should have signature::\n\n            local_score(step : int, tracker: CompressedStatsTracker) -> float\n\n        where ``step`` is the number of steps so far, ``tracker`` is a\n        `CompressedStatsTracker` object that tracks various properties\n        like flops and peak size.\n    exploration_power : float, optional\n        If not ``0.0``, the inverse power to which the step is raised in the\n        default local score function. Higher values favor exploring more\n        promising branches early on - at the cost of increased memory. Ignored\n        if ``local_score`` is supplied.\n    best_score : float, optional\n        Manually specify an upper bound for best score found so far.\n    progbar : bool, optional\n        If ``True``, display a progress bar.\n    \"\"\"\n\n    def __init__(\n        self,\n        minimize,\n        max_nodes=float(\"inf\"),\n        max_time=None,\n        local_score=None,\n        exploration_power=0.0,\n        best_score=None,\n        progbar=False,\n    ):\n        if isinstance(minimize, str) and \"compressed\" not in minimize:\n            minimize = minimize + \"-compressed\"\n        self.minimize = get_score_fn(minimize)\n        self.chi = self.minimize.chi\n        self.compress_late = self.minimize.compress_late\n\n        if best_score is None:\n            self.best_score = float(\"inf\")\n        else:\n            self.best_score = abs(best_score)\n        self.best_ssa_path = None\n        self.counter = self.queue = self.cands = self.seen = None\n        self.max_nodes = max_nodes\n        self.max_time = max_time\n        self.exploration_power = exploration_power\n        self.allow = None\n\n        if local_score is None:\n            if exploration_power <= 0:\n\n                def local_score(step, tracker):\n                    \"\"\"Default ordering is depth first greedy search based on\n                    memory removed.\n                    \"\"\"\n                    return -step, tracker.size_change\n\n            else:\n\n                def local_score(step, tracker):\n                    \"\"\"Use the actual score to order search, but modified by\n                    how 'complete' the contraction is to favor finishing.\n                    \"\"\"\n                    return tracker.score / (step + 1) ** (\n                        1 / self.exploration_power\n                    )\n\n        self.local_score = local_score\n        self.progbar = progbar\n\n    def setup(self, inputs, output, size_dict):\n        \"\"\"Set-up the optimizer with a specific contraction.\"\"\"\n        if self.counter is None:\n            hg = get_hypergraph(\n                inputs,\n                output,\n                size_dict,\n                accel=False,\n            )\n            # maps node integer to subgraph\n            tree_map = {i: frozenset([i]) for i in hg.nodes}\n            # keeps track of scores on the fly\n            tracker0 = self.minimize.get_compressed_stats_tracker(hg)\n            ssa_path0 = ()\n\n            # the actual queue is a heap so need to reference candidates by int\n            self.counter = itertools.count()\n            c = next(self.counter)\n\n            # our initial search space is the full graph\n            self.root = (hg, tree_map, ssa_path0, tracker0)\n            self.cands = {c: self.root}\n            self.queue = [(self.local_score(0, tracker0), c)]\n\n            self.seen = {}\n            self.priority_queue = []\n\n    def expand_node(\n        self, i, j, hg, tree_map, ssa_path, tracker, high_priority=False\n    ):\n        \"\"\"Given a current contraction node, expand it by contracting nodes\n        ``i`` and ``j``.\n\n        Parameters\n        ----------\n        i, j : int\n            The nodes to contract.\n        hg : Hypergraph\n            The hypergraph to contract.\n        ssa_path : list\n            The contraction path so far.\n        tracker : CompressedStatsTracker\n            Scoring object that tracks costs of current compressed contraction.\n        high_priority : bool, optional\n            If True, the contraction will be assessed before any other normal\n            contractions.\n\n        Returns\n        -------\n        int or None\n            The contraction index, or None if the contraction is guaranteed to\n            be worse than another contraction.\n        \"\"\"\n        ti = tree_map[i]\n        tj = tree_map[j]\n        tij = ti | tj\n        if (self.allow is not None) and (tij not in self.allow):\n            # search is restricted to a subset of pairs excluding tij\n            return\n\n        # fork this node\n        hg = hg.copy()\n        tracker = tracker.copy()\n\n        # simulate a contraction step while tracking costs\n        tracker.update_pre_step()\n\n        if self.compress_late:\n            tracker.update_pre_compress(hg, i, j)\n            # compress late - just before contraction\n            hg.compress(self.chi, hg.get_node(i) + hg.get_node(j))\n            tracker.update_post_compress(hg, i, j)\n\n        tracker.update_pre_contract(hg, i, j)\n        ij = hg.contract(i, j)\n        tracker.update_post_contract(hg, ij)\n\n        if not self.compress_late:\n            tracker.update_pre_compress(hg, ij)\n            # compress early - immediately after contraction\n            hg.compress(self.chi, hg.get_node(ij))\n            tracker.update_post_compress(hg, ij)\n\n        tracker.update_post_step()\n\n        if tracker.score >= self.best_score:\n            # already worse than best score seen -> drop\n            return\n\n        tree_map_next = tree_map.copy()\n        del tree_map_next[i]\n        del tree_map_next[j]\n        tree_map_next[ij] = tij\n\n        # uniquely identify partially contracted graph\n        graph_key = hash(frozenset(tree_map_next.values()))\n        if tracker.score >= self.seen.get(graph_key, float(\"inf\")):\n            # already reached this exact point with an equal or better score\n            return\n        # record new or better score\n        self.seen[graph_key] = tracker.score\n\n        # construct the next candidate and add to queue\n        new_ssa_path = ssa_path + ((j, i) if j < i else (i, j),)\n        c = next(self.counter)\n        self.cands[c] = (\n            hg,\n            tree_map_next,\n            new_ssa_path,\n            tracker,\n        )\n\n        if not high_priority:\n            # this is used to determine priority within the queue\n            step = len(new_ssa_path)\n            priority = self.local_score(step, tracker)\n            heapq.heappush(self.queue, (priority, c))\n        else:\n            self.priority_queue.append(c)\n\n        return c\n\n    def _update_progbar(self, pbar, c):\n        if self.progbar:\n            pbar.update()\n            pbar.set_description(\n                f\"[{c}] cands:{len(self.cands)} best:{self.best_score:.2f}\",\n                refresh=False,\n            )\n\n    def run(self, inputs, output, size_dict):\n        self.setup(inputs, output, size_dict)\n\n        if self.progbar:\n            import tqdm\n\n            pbar = tqdm.tqdm()\n        else:\n            pbar = None\n\n        if self.max_time is not None:\n            import time\n\n            time0 = time.time()\n\n            def should_stop(c):\n                return (time.time() - time0 >= self.max_time) or (\n                    self.best_ssa_path and c and (c > self.max_nodes)\n                )\n\n        else:\n\n            def should_stop(c):\n                return self.best_ssa_path and c and (c > self.max_nodes)\n\n        def edge_sort(edge_nodes):\n            edge, _ = edge_nodes\n            return edge\n            # return sum(hg.node_size(n) for n in nodes), edge\n\n        try:\n            while self.cands:\n                if self.priority_queue:\n                    c = self.priority_queue.pop()\n                else:\n                    # get candidate with the best rank\n                    _, c = heapq.heappop(self.queue)\n\n                hg, tree_map, ssa_path, tracker = self.cands.pop(c)\n\n                # check if full contraction\n                if hg.get_num_nodes() == 1:\n                    # ignore unless beats best so far\n                    if tracker.score < self.best_score:\n                        self.best_score = tracker.score\n                        self.best_ssa_path = ssa_path\n                        self._update_progbar(pbar, c)\n                    continue\n\n                # check next candidate contractions\n                for _, nodes in sorted(hg.edges.items(), key=edge_sort):\n                    if len(nodes) != 2:\n                        continue\n                    c = self.expand_node(\n                        *nodes, hg, tree_map, ssa_path, tracker\n                    )\n\n                if should_stop(c):\n                    break\n\n        except KeyboardInterrupt:\n            pass\n        finally:\n            if self.progbar:\n                pbar.close()\n\n    @property\n    def ssa_path(self):\n        return self.best_ssa_path\n\n    @property\n    def path(self):\n        return ssa_to_linear(self.ssa_path)\n\n    def explore_path(self, path, high_priority=True, restrict=False):\n        \"\"\"Explicitly supply a path to be added to the search space, by default\n        it is added to the priority queue and will be processed first.\n\n        Parameters\n        ----------\n        path : sequence[tuple[int]]\n            A contraction path to explore.\n        high_priority : bool, optional\n            If ``True``, the path will be assessed before anything else,\n            regardless of cost - the default.\n        restrict : bool, optional\n            If ``True``, only allow contractions in this path, so only the\n            order will be optimized.\n        \"\"\"\n        # convert to ssa_path\n        hg, tree_map, ssa_path, tracker = self.root\n\n        if restrict and self.allow is None:\n            self.allow = set()\n\n        ssas = list(range(hg.get_num_nodes()))\n        ssa = ssas[-1]\n        for pi, pj in path:\n            i, j = map(ssas.pop, sorted((pi, pj), reverse=True))\n            ssa += 1\n            ij = ssa\n            if restrict:\n                self.allow.add(tree_map[i] | tree_map[j])\n            ssas.append(ij)\n            c = self.expand_node(\n                i,\n                j,\n                hg,\n                tree_map,\n                ssa_path,\n                tracker,\n                high_priority=high_priority,\n            )\n            if c is None:\n                return\n\n            # descend to the next contraction in the path\n            hg, tree_map, ssa_path, tracker = self.cands[c]\n\n    def search(self, inputs, output, size_dict):\n        \"\"\"Run and return the best ``ContractionTreeCompressed``.\"\"\"\n        self.run(inputs, output, size_dict)\n        return ContractionTreeCompressed.from_path(\n            inputs,\n            output,\n            size_dict,\n            ssa_path=self.ssa_path,\n        )\n\n    def __call__(self, inputs, output, size_dict):\n        \"\"\"Run and return the best ``path``.\"\"\"\n        self.run(inputs, output, size_dict)\n        return self.path\n\n\ndef do_reconfigure(tree, time, chi):\n    tree.compressed_reconfigure_(\n        chi, progbar=False, max_time=time, order_only=True\n    )\n    tree.compressed_reconfigure_(\n        chi, progbar=False, max_time=time, order_only=False\n    )\n    new = math.log2(tree.peak_size_compressed(chi))\n    return tree, new\n\n\nclass CompressedTreeRefiner:\n    def __init__(\n        self,\n        trees,\n        copt,\n        chi,\n        max_refine_time=8,\n        executor=None,\n        pre_dispatch=8,\n        progbar=False,\n        plot=False,\n    ):\n        self.copt = copt\n        self.chi = chi\n        self.scores = []\n        self.trees = trees\n        self.times = collections.defaultdict(lambda: 2)\n        self.max_refine_time = max_refine_time\n        self.finished_scores = []\n        self.futures = []\n        self.executor = executor\n        self.pre_dispatch = pre_dispatch\n        self.plot = plot\n        self.progbar = progbar\n        for key, tree in trees.items():\n            self._check_score(key, tree)\n\n    def _check_score(self, key, tree, score=None):\n        if self.times[key] <= self.max_refine_time:\n            if score is None:\n                score = math.log2(tree.peak_size_compressed(self.chi))\n            heapq.heappush(self.scores, (-score, key))\n            self.trees[key] = tree\n        else:\n            self.finished_scores.append(score)\n\n    def _get_next_tree(self):\n        score, key = heapq.heappop(self.scores)\n        tree = self.trees[key]\n        time = self.times[key]\n        return tree, key, time, abs(score)\n\n    def _get_next_result_seq(self):\n        tree, key, time, old = self._get_next_tree()\n        tree, new = do_reconfigure(tree, time, self.chi)\n        return tree, key, time, old, new\n\n    def _get_next_result_par(self, max_futures):\n        while self.scores and (\n            len(self.futures) < min(self.pre_dispatch, max_futures)\n        ):\n            tree, key, time, old = self._get_next_tree()\n            f = self.executor.submit(do_reconfigure, tree, time, self.chi)\n            self.futures.append((f, key, time, old))\n\n        while self.futures:\n            for i in range(len(self.futures)):\n                f, key, time, old = self.futures[i]\n                if f.done():\n                    del self.futures[i]\n                    tree, new = f.result()\n                    return tree, key, time, old, new\n            sleep(1e-3)\n\n    def _process_result(self, tree, key, time, old, new):\n        if old == new:\n            self.times[key] *= 2\n        else:\n            self.copt.update_from_tree(tree)\n            self.times[key] = max(2, self.times[key] // 2)\n        self._check_score(key, tree, new)\n\n    def refine(self, num_its=None, bins=30):\n        if num_its is None:\n            num_its = len(self.trees)\n\n        old_scores = [-x[0] for x in self.scores]\n\n        if self.progbar:\n            import tqdm\n\n            its = tqdm.trange(num_its, desc=\"Refining...\")\n        else:\n            its = range(num_its)\n\n        for i in its:\n            if not (self.scores or self.futures):\n                # everything finished\n                break\n\n            if self.executor is None:\n                tree, key, time, old, new = self._get_next_result_seq()\n            else:\n                tree, key, time, old, new = self._get_next_result_par(\n                    num_its - i\n                )\n\n            self._process_result(tree, key, time, old, new)\n            if self.progbar:\n                its.set_description(f\"worst: {self.scores[0]}\", refresh=False)\n\n        if self.plot:\n            import matplotlib.pyplot as plt\n\n            new_scores = [-x[0] for x in self.scores]\n            _, bins, _ = plt.hist(old_scores, bins=bins, alpha=0.8)\n            plt.hist(new_scores, bins=bins, color=\"orange\", alpha=0.8)\n            plt.hist(self.finished_scores, bins=bins, color=\"red\", alpha=0.8)\n"
  },
  {
    "path": "cotengra/experimental/path_compressed_mcts.py",
    "content": "\"\"\"Compressed contraction tree search using monte carlo tree search.\"\"\"\n\nimport math\n\nfrom ..core import ContractionTreeCompressed, get_hypergraph\nfrom ..pathfinders.path_basic import ssa_to_linear\nfrom ..utils import GumbelBatchedGenerator\n\n\nclass Node:\n    __slots__ = (\n        \"hg\",\n        \"n\",\n        \"graph_key\",\n        \"nid_path\",\n        \"size\",\n        \"local_score\",\n        \"forward_score\",\n        \"mean\",\n        \"count\",\n        \"leaf_score\",\n    )\n\n    def __init__(\n        self,\n        hg,\n        nid_path,\n        size,\n        local_score,\n        forward_score,\n    ):\n        self.hg = hg\n        self.n = hg.get_num_nodes()\n        self.graph_key = hash(frozenset(hg.nodes))\n        self.nid_path = nid_path\n        self.size = size\n        self.local_score = local_score\n        self.forward_score = forward_score\n\n        self.count = 0\n        self.mean = float(\"inf\")\n        # self.mean = 0.0\n        self.leaf_score = None\n\n    def update(self, x):\n        \"\"\"Report the score ``x``, presumably from a child node, updating this\n        nodes score.\n        \"\"\"\n        self.count += 1\n        delta = x - self.mean\n        self.mean += delta / self.count\n        # self.mean = min(self.mean, x)\n\n        phi = math.log2(self.mean)\n        phi -= (phi / self.count) ** 0.5\n        self.leaf_score = phi\n\n    def __hash__(self):\n        return hash((self.graph_key, self.size))\n\n    def __lt__(self, other):\n        return self.leaf_score < other.leaf_score\n\n    def __repr__(self):\n        return (\n            f\"<Node(|V|={self.n}, \"\n            f\"fscore={math.log2(self.forward_score)}, \"\n            f\"lscore={self.leaf_score}, \"\n            f\"count={self.count}, \"\n            f\"id={id(self)})>\"\n        )\n\n\nclass MCTS:\n    def __init__(\n        self,\n        chi,\n        T=0.1,\n        prune=True,\n        optimize=None,\n        optimize_factory=False,\n        seed=None,\n    ):\n        self.chi = chi\n        self.T = T\n        self.prune = prune\n        self.optimize = optimize\n        self.optimize_factory = optimize_factory\n        self.best_score = float(\"inf\")\n        self.best_nid_path = None\n        self.children = {}\n        self.parents = {}\n        self.seen = {}\n        self.to_delete = set()\n        self.leaves = None\n        self.root = None\n        self.N = None\n        self.gmblgen = GumbelBatchedGenerator(seed)\n\n    def __repr__(self):\n        return (\n            \"<MCTS(\"\n            f\"bs: {self.best_score}, \"\n            f\"nT: {len(self.parents)}, \"\n            f\"lq: {len(self.leaves)}\"\n            \")>\"\n        )\n\n    def setup(self, inputs, output, size_dict):\n        \"\"\" \"\"\"\n        if self.leaves is None:\n            H = get_hypergraph(\n                {1 << i: term for i, term in enumerate(inputs)},\n                output,\n                size_dict,\n                accel=False,\n            )\n            self.N = H.get_num_nodes()\n            size0 = sum(map(H.node_size, H.nodes))\n\n            root = Node(\n                hg=H,\n                nid_path=(),\n                size=size0,\n                local_score=0,\n                forward_score=size0,\n            )\n\n            self.root = root\n            self.leaves = set()\n            self.check_node(root)\n\n    def get_ssa_path(self):\n        \"\"\"Convert unique node identifiers to ssa.\"\"\"\n        ssa_path = []\n        ssa = self.N\n        ssa_lookup = {1 << i: i for i in range(ssa)}\n        for i, j in self.best_nid_path:\n            ij = i | j\n            ssa_lookup[ij] = ssa\n            ssa += 1\n            ssa_path.append((ssa_lookup[i], ssa_lookup[j]))\n        return ssa_path\n\n    def check_node(self, node):\n        \"\"\" \"\"\"\n        if node in self.children:\n            return\n\n        hg = node.hg\n        cnodes = self.children[node] = set()\n\n        # for all possible next contractions\n        for i, j in hg.edges.values():\n            hg_next = hg.copy()\n\n            # compress then contract\n            hg_next.compress(\n                self.chi, hg_next.get_node(i) + hg_next.get_node(j)\n            )\n            ij = hg_next.contract(i, j, node=i | j)\n\n            # measure change in total memory\n            dsize = hg_next.neighborhood_size([ij]) - hg.neighborhood_size(\n                [i, j]\n            )\n\n            # score is peak total size encountered\n            new_size = node.size + dsize\n            new_score = max(node.forward_score, new_size)\n\n            if self.prune and (new_score >= self.best_score):\n                # all subsequent paths will be worse - skip\n                continue\n\n            new_node = Node(\n                hg=hg_next,\n                nid_path=node.nid_path + ((i, j),),\n                size=new_size,\n                local_score=dsize,\n                forward_score=new_score,\n            )\n\n            graph_key = new_node.graph_key\n            if self.prune and (\n                new_score >= self.seen.get(graph_key, float(\"inf\"))\n            ):\n                # we've reached this graph before with better score\n                continue\n            self.seen[graph_key] = min(\n                new_score, self.seen.get(graph_key, float(\"inf\"))\n            )\n\n            # add to tree\n            cnodes.add(new_node)\n            self.parents[new_node] = node\n\n        # hypergraph only needed to generate children\n        # node.hg = None\n\n    def delete_node(self, node):\n        \"\"\" \"\"\"\n        if node is self.root:\n            raise KeyError(\"Cannot delete root node\")\n\n        dnodes = []\n\n        # get all children\n        queue = [node]\n        while queue:\n            cnode = queue.pop()\n            queue.extend(self.children.get(cnode, ()))\n            dnodes.append(cnode)\n\n        while node is not self.root:\n            # get childless parents\n            pnode = self.parents[node]\n            siblings = self.children[pnode]\n            siblings.remove(node)\n\n            # NB: could also contract single children?\n            if siblings:\n                break\n\n            dnodes.append(pnode)\n            node = pnode\n\n        # wipe nodes\n        for dnode in dnodes:\n            self.children.pop(dnode, None)\n            self.parents.pop(dnode, None)\n            self.seen.pop(dnode.graph_key, None)\n            self.leaves.discard(dnode)\n\n        return pnode\n\n    def backprop(self, node):\n        final_score = node.forward_score\n        if final_score < self.best_score:\n            self.best_score = final_score\n            self.best_nid_path = node.nid_path\n        self.pbar.update()\n        self.pbar.set_description(\n            f\"lq:{len(self.leaves) if self.leaves is not None else None} \"\n            f\"best:{math.log2(self.best_score):.2f} \"\n            f\"tree:{len(self.parents)} \",\n            refresh=False,\n        )\n        # back track upwards updating backward_score\n        while node is not self.root:\n            pnode = self.parents[node]\n            pnode.update(final_score)\n            node = pnode\n\n    def simulate_node(self, node):\n        \"\"\" \"\"\"\n        # greedily descend to bottom based on heuristic local_score\n        while True:\n            self.check_node(node)\n            if node.n == 1:\n                # we've reached a fully contracted graph\n                break\n            if self.prune and self.is_deadend(node):\n                node = self.delete_node(node)\n                continue\n            node = min(\n                self.children[node],\n                key=lambda node: node.local_score - self.T * self.gmblgen(),\n            )\n        self.backprop(node)\n\n    def simulate_optimized(self, node):\n        H = node.hg\n\n        if self.optimize_factory:\n            optimize = self.optimize()\n        else:\n            optimize = self.optimize\n\n        path = optimize(\n            inputs=tuple(H.nodes.values()),\n            output=H.output,\n            size_dict=H.size_dict,\n        )\n        nids = list(H.nodes.keys())\n        for i, j in path:\n            self.check_node(node)\n            ni, nj = map(nids.pop, sorted((i, j), reverse=True))\n            nids.append(ni | nj)\n            try:\n                node = next(\n                    iter(\n                        (\n                            x\n                            for x in self.children[node]\n                            if set(x.nid_path[-1]) == {ni, nj}\n                        )\n                    )\n                )\n            except StopIteration:\n                # next path node already pruned\n                self.simulate_node(node)\n                return\n\n        self.backprop(node)\n\n    def is_deadend(self, node):\n        \"\"\" \"\"\"\n        return (\n            not bool(self.children[node])\n            or node.forward_score >= self.best_score\n            or node.forward_score > self.seen.get(node.graph_key, float(\"inf\"))\n        )\n\n    def descend(self):\n        \"\"\" \"\"\"\n        if self.optimize is not None:\n            simulate = self.simulate_optimized\n        else:\n            simulate = self.simulate_node\n\n        node = self.root\n        while node in self.leaves:\n            node = min(self.children[node])\n            if self.prune and self.is_deadend(node):\n                node = self.delete_node(node)\n                continue\n        for cnode in tuple(self.children[node]):\n            if cnode in self.children[node]:\n                simulate(cnode)\n        self.leaves.add(node)\n        for node in tuple(self.children):\n            try:\n                if self.is_deadend(node):\n                    self.delete_node(node)\n            except KeyError:\n                pass\n\n    @property\n    def ssa_path(self):\n        \"\"\" \"\"\"\n        return self.get_ssa_path()\n\n    @property\n    def path(self):\n        \"\"\" \"\"\"\n        return ssa_to_linear(self.ssa_path)\n\n    def run(self, inputs, output, size_dict):\n        \"\"\" \"\"\"\n        import tqdm\n\n        self.pbar = tqdm.tqdm()\n        self.setup(inputs, output, size_dict)\n\n        try:\n            while self.children:\n                self.descend()\n        except KeyboardInterrupt:\n            pass\n        finally:\n            self.pbar.close()\n\n    def search(self, inputs, output, size_dict):\n        \"\"\" \"\"\"\n        self.run(inputs, output, size_dict)\n        return ContractionTreeCompressed.from_path(\n            inputs,\n            output,\n            size_dict,\n            ssa_path=self.ssa_path,\n        )\n\n    def __call__(self, inputs, output, size_dict):\n        \"\"\" \"\"\"\n        self.run(inputs, output, size_dict)\n        return self.path\n"
  },
  {
    "path": "cotengra/experimental/scoring.py",
    "content": "class CompressedTracedObjective(Objective):\n    def __init__(self, chi, compress_late=False, r=1):\n        self.chi = chi\n        self.compress_late = compress_late\n        self.r = r\n\n    def trace(self, trial):\n        import autoray as ar\n        import quimb.tensor as qtn\n        from autoray.experimental.complexity_tracing import compute_cost\n\n        tree = trial[\"tree\"]\n\n        inputs = tree.inputs\n        output = tree.output\n        size_dict = tree.size_dict\n\n        tn = qtn.TensorNetwork()\n        for term in inputs:\n            shape = [size_dict[ix] for ix in term]\n            data = ar.lazy.Variable(shape, backend=\"numpy\")\n            tn |= qtn.Tensor(data=data, inds=term)\n\n        Z = tn.contract_compressed(\n            max_bond=self.chi,\n            cutoff=0.0,\n            optimize=tree.get_path(),\n            canonize_distance=self.r,\n            canonize_after_distance=0,\n            compress_opts=dict(\n                mode=\"virtual-tree\",\n            ),\n            compress_late=self.compress_late,\n            output_inds=output,\n        )\n\n        size = 0\n        peak = Z.history_peak_size()\n        write = 0\n        cost = compute_cost(Z)\n        for node in Z:\n            size = max(size, node.size)\n            write += node.size\n\n        trial[\"flops\"] = cost\n        trial[\"write\"] = write\n        trial[\"size\"] = size\n\n        return size, peak, write, cost\n\n\nclass CompressedSizeTracedObjective(CompressedTracedObjective):\n    def __init__(self, secondary_weight=1e-3, **kwargs):\n        self.secondary_weight = secondary_weight\n        super().__init__(**kwargs)\n\n    def __call__(self, trial):\n        size, _, write, cost = self.trace(trial)\n        return (\n            math.log2(size)\n            + self.secondary_weight * math.log2(cost)\n            + self.secondary_weight * math.log2(write)\n        )\n\n\nclass CompressedPeakTracedObjective(CompressedTracedObjective):\n    def __init__(self, secondary_weight=1e-3, **kwargs):\n        self.secondary_weight = secondary_weight\n        super().__init__(**kwargs)\n\n    def __call__(self, trial):\n        _, peak, write, cost = self.trace(trial)\n        return (\n            math.log2(peak)\n            + self.secondary_weight * math.log2(cost)\n            + self.secondary_weight * math.log2(write)\n        )\n\n\nclass CompressedFlopsTracedObjective(CompressedTracedObjective):\n    def __init__(self, secondary_weight=1e-3, **kwargs):\n        self.secondary_weight = secondary_weight\n        super().__init__(**kwargs)\n\n    def __call__(self, trial):\n        _, peak, write, cost = self.trace(trial)\n        return (\n            math.log2(cost)\n            + self.secondary_weight * math.log2(peak)\n            + self.secondary_weight * math.log2(write)\n        )\n\n\nclass CompressedComboTracedObjective(CompressedTracedObjective):\n    def __init__(self, factor=DEFAULT_COMBO_FACTOR, **kwargs):\n        self.factor = factor\n        super().__init__(**kwargs)\n\n    def __call__(self, trial):\n        _, peak, write, cost = self.trace(trial)\n        return math.log2(peak + self.factor * write + self.factor * cost)\n"
  },
  {
    "path": "cotengra/hypergraph.py",
    "content": "\"\"\"Simple hypergraph (and also linegraph) representations for simulating\ncontractions.\n\"\"\"\n\nimport collections\nimport itertools\nimport math\n\nfrom .plot import (\n    plot_hypergraph,\n)\nfrom .utils import (\n    compute_size_by_dict,\n    prod,\n    unique,\n)\n\ntry:\n    from cotengra.cotengra import HyperGraph as HyperGraphRust\nexcept ImportError:\n    HyperGraphRust = None\n\n\nclass HyperGraph:\n    \"\"\"Simple hypergraph builder and writer.\n\n    Parameters\n    ----------\n    inputs : sequence of list[str] or dict[int, list[str]]\n        The nodes. If given as a dict, the keys will be taken as the node\n        enumeration rather than ``range(len(inputs))``.\n    output : str, optional\n        Output indices.\n    size_dict : dict[str, int], optional\n        Size of each index.\n\n    Attributes\n    ----------\n    nodes : dict[int, list[str]]\n        Mapping of node to the list of edges incident to it.\n    edges : dict[str, list[int]]\n        Mapping of hyper edges to list of nodes it is incident to.\n    num_nodes : int\n        The number of nodes.\n    num_edges : int\n        The number of hyper-edges.\n    \"\"\"\n\n    __slots__ = (\n        \"inputs\",\n        \"output\",\n        \"size_dict\",\n        \"nodes\",\n        \"edges\",\n        \"node_counter\",\n    )\n\n    def __init__(self, inputs, output=None, size_dict=None):\n        self.inputs = inputs\n        self.output = [] if output is None else list(output)\n        self.size_dict = {} if size_dict is None else dict(size_dict)\n\n        if isinstance(inputs, dict):\n            self.nodes = {int(k): tuple(v) for k, v in inputs.items()}\n        else:\n            self.nodes = dict(enumerate(map(tuple, inputs)))\n\n        self.edges = {}\n        for i, term in self.nodes.items():\n            for e in term:\n                self.edges[e] = (*self.edges.setdefault(e, ()), i)\n\n        self.node_counter = self.num_nodes - 1\n\n    def copy(self):\n        \"\"\"Copy this ``HyperGraph``.\"\"\"\n        new = object.__new__(self.__class__)\n        new.inputs = self.inputs\n        new.output = self.output\n        new.size_dict = self.size_dict.copy()\n        new.nodes = self.nodes.copy()\n        new.edges = self.edges.copy()\n        new.node_counter = self.node_counter\n        return new\n\n    @classmethod\n    def from_edges(cls, edges, output=(), size_dict=()):\n        self = cls.__new__(cls)\n        self.edges = {}\n        for e, e_nodes in edges.items():\n            self.edges[e] = tuple(e_nodes)\n        self.output = output\n        self.size_dict = dict(size_dict)\n\n        self.nodes = {}\n        for e, e_nodes in self.edges.items():\n            for i in e_nodes:\n                self.nodes[i] = (*self.nodes.setdefault(i, ()), e)\n\n        self.node_counter = self.num_nodes - 1\n\n        return self\n\n    def get_num_nodes(self):\n        return len(self.nodes)\n\n    @property\n    def num_nodes(self):\n        return len(self.nodes)\n\n    def get_num_edges(self):\n        return len(self.edges)\n\n    @property\n    def num_edges(self):\n        return len(self.edges)\n\n    def __len__(self):\n        return self.num_nodes\n\n    def edges_size(self, es):\n        \"\"\"Get the combined, i.e. product, size of all edges in ``es``.\"\"\"\n        return prod(map(self.size_dict.__getitem__, es))\n\n    def bond_size(self, i, j):\n        \"\"\"Get the combined, i.e. product, size of edges shared by nodes ``i``\n        and ``j``.\n        \"\"\"\n        return self.edges_size(set(self.nodes[i]).intersection(self.nodes[j]))\n\n    def node_size(self, i):\n        \"\"\"Get the size of the term represented by node ``i``.\"\"\"\n        return self.edges_size(self.nodes[i])\n\n    def neighborhood_size(self, nodes):\n        \"\"\"Get the size of nodes in the immediate neighborhood of ``nodes``.\"\"\"\n        neighborhood = {\n            nn\n            for n in nodes\n            for e in self.get_node(n)\n            for nn in self.get_edge(e)\n        }\n        return sum(map(self.node_size, neighborhood))\n\n    def contract_pair_cost(self, i, j):\n        \"\"\"Get the cost of contracting nodes ``i`` and ``j`` - the product of\n        the dimensions of the indices involved.\n        \"\"\"\n        return self.edges_size(set(self.get_node(i) + self.get_node(j)))\n\n    def neighborhood_compress_cost(self, chi, nodes):\n        region_edges = {e for n in nodes for e in self.get_node(n)}\n\n        # group edges that are incident to the same set of nodes\n        incidences = {}\n        for e in region_edges:\n            if e not in self.output:\n                e_nodes = frozenset(self.get_edge(e))\n                incidences.setdefault(e_nodes, []).append(e)\n\n        # ignore intra-region bonds (assuming we are about to contract these)\n        incidences.pop(frozenset(nodes), None)\n\n        # compute the cost dominated by QR reductions onto bond\n        C = 0\n        for e_nodes, edges in incidences.items():\n            da = self.edges_size(edges)\n\n            if da > chi:\n                # large multibond shared by e_nodes -> should compress\n                for node in e_nodes:\n                    # get outer edges and size\n                    outer_edges = [\n                        e for e in self.get_node(node) if e not in edges\n                    ]\n                    db = self.edges_size(outer_edges)\n\n                    # estimate QR cost\n                    da, db = sorted((da, db))\n                    C += da**2 * db\n\n        if C < 0:\n            raise ValueError(\"Negative cost!?\", C)\n\n        return C\n\n    def total_node_size(self):\n        \"\"\"Get the total size of all nodes.\"\"\"\n        return sum(map(self.node_size, self.nodes))\n\n    def output_nodes(self):\n        \"\"\"Get the nodes with output indices.\"\"\"\n        return unique(i for e in self.output for i in self.edges[e])\n\n    def neighbors(self, i):\n        \"\"\"Get the neighbors of node ``i``.\"\"\"\n        return unique(\n            j for e in self.nodes[i] for j in self.edges[e] if (j != i)\n        )\n\n    def neighbor_edges(self, i):\n        \"\"\"Get the edges incident to all neighbors of node ``i``, (including\n        its own edges).\n        \"\"\"\n        return unique(\n            itertools.chain.from_iterable(\n                map(self.get_node, self.neighbors(i))\n            )\n        )\n\n    def has_node(self, i):\n        \"\"\"Does this hypergraph have node ``i``?\"\"\"\n        return i in self.nodes\n\n    def get_node(self, i):\n        \"\"\"Get the edges node ``i`` is incident to.\"\"\"\n        return self.nodes[i]\n\n    def get_edge(self, e):\n        \"\"\"Get the nodes edge ``e`` is incident to.\"\"\"\n        return self.edges[e]\n\n    def has_edge(self, e):\n        \"\"\"Does this hypergraph have edge ``e``?\"\"\"\n        return e in self.edges\n\n    def next_node(self):\n        \"\"\"Get the next available node identifier.\"\"\"\n        # always increment to try and generate unique ids\n        self.node_counter += 1\n        # ... but also check node is valid\n        while self.node_counter in self.nodes:\n            self.node_counter += 1\n        return self.node_counter\n\n    def add_node(self, inds, node=None):\n        \"\"\"Add a node with ``inds``, and optional identifier ``node``. The\n        identifier will be generated if not given and returned.\n        \"\"\"\n        if node is None:\n            node = self.next_node()\n        inds = tuple(inds)\n        self.nodes[node] = inds\n        for e in inds:\n            try:\n                self.edges[e] += (node,)\n            except KeyError:\n                # if we just contracted a node with output index, can be empty\n                self.edges[e] = (node,)\n        return node\n\n    def remove_node(self, i):\n        \"\"\"Remove node ``i`` from this hypergraph.\"\"\"\n        inds = self.nodes.pop(i)\n        for e in inds:\n            e_nodes = self.edges[e] = tuple(j for j in self.edges[e] if j != i)\n            if not e_nodes:\n                del self.edges[e]\n        return inds\n\n    def remove_edge(self, e):\n        \"\"\"Remove edge ``e`` from this hypergraph.\"\"\"\n        for i in self.edges[e]:\n            self.nodes[i] = tuple(d for d in self.nodes[i] if d != e)\n        del self.edges[e]\n\n    def contract(self, i, j, node=None):\n        \"\"\"Combine node ``i`` and node ``j``.\"\"\"\n        inds_i = self.remove_node(i)\n        inds_j = self.remove_node(j)\n        inds_ij = unique(\n            ind\n            for ind in inds_i + inds_j\n            # index will only still be here if its not only on i and j\n            if (ind in self.edges) or (ind in self.output)\n        )\n        return self.add_node(inds_ij, node=node)\n\n    def compress(self, chi, edges=None):\n        \"\"\"'Compress' multiedges, combining their size up to a maximum of\n        ``chi``.\n        \"\"\"\n        if edges is None:\n            edges = self.edges\n\n        # find edges which are incident to the same set of nodes\n        incidences = collections.defaultdict(list)\n        for e in unique(edges):\n            if e not in self.output:\n                nodes = frozenset(self.edges[e])\n                incidences[nodes].append(e)\n\n        for es in incidences.values():\n            if len(es) > 1:\n                # combine edges into first, capping size at `chi`\n                new_size = self.edges_size(es)\n                e_keep, *es_del = es\n                for e in es_del:\n                    self.remove_edge(e)\n                self.size_dict[e_keep] = min(new_size, chi)\n\n    def compute_contracted_inds(self, nodes):\n        \"\"\"Generate the output indices if one were to contract ``nodes``.\"\"\"\n        snodes = set(nodes)\n        return unique(\n            e\n            for i in nodes\n            for e in self.get_node(i)\n            # keep index if it appears on any other nodes or in output\n            if set(self.edges[e]) - snodes or e in self.output\n        )\n\n    def candidate_contraction_size(self, i, j, chi=None):\n        \"\"\"Get the size of the node created if ``i`` and ``j`` were contracted,\n        optionally including the effect of first compressing bonds to size\n        ``chi``.\n        \"\"\"\n        # figure out the indices of the contracted nodes\n        new_es = tuple(self.compute_contracted_inds((i, j)))\n\n        if chi is None:\n            return self.edges_size(new_es)\n\n        incidences = collections.defaultdict(list)\n        for e in new_es:\n            # compressable indices -> those which will not be incident to the\n            # exact same set of nodes\n            contracted_neighbs = frozenset(\n                i if k == j else k for k in self.edges[e]\n            )\n            incidences[contracted_neighbs].append(e)\n\n        # each group of compressed inds maxes out at size `chi`\n        return prod(\n            min(chi, self.edges_size(es)) for es in incidences.values()\n        )\n\n    def all_shortest_distances(\n        self,\n        nodes=None,\n    ):\n        if nodes is None:\n            nodes = set(self.nodes)\n        elif not isinstance(nodes, set):\n            nodes = set(nodes)\n\n        # build lazily\n        neighbors_map = {}\n\n        n = len(nodes)\n        ncomb = n * (n - 1) // 2\n        distances = {}\n\n        visitors = {node: {node} for node in nodes}\n        for d in range(1, self.num_nodes):\n            any_change = False\n            previous_visitors = {k: v.copy() for k, v in visitors.items()}\n            for i, ivis in previous_visitors.items():\n                try:\n                    ineighbs = neighbors_map[i]\n                except KeyError:\n                    ineighbs = neighbors_map[i] = tuple(self.neighbors(i))\n\n                for j in ineighbs:\n                    try:\n                        visitors[j] |= ivis\n                    except KeyError:\n                        visitors[j] = ivis.copy()\n                        # won't get caught in the later any_change check\n                        any_change = True\n\n            for i in nodes:\n                for j in visitors[i] - previous_visitors[i]:\n                    if (i < j) and (j in nodes):\n                        distances[i, j] = d\n                    any_change = True\n\n            if not any_change:\n                # also ened to check non target nodes\n                any_change |= any(\n                    ivis != visitors[i]\n                    for i, ivis in previous_visitors.items()\n                )\n\n            if (len(distances) == ncomb) or (not any_change):\n                break\n\n        return distances\n\n    def all_shortest_distances_condensed(\n        self,\n        nodes=None,\n    ):\n        if nodes is None:\n            nodes = tuple(self.nodes)\n        distances = self.all_shortest_distances(nodes=nodes)\n\n        default_distance = 10 * self.num_nodes\n\n        condensed = []\n        for i, ni in enumerate(nodes):\n            for j in range(i + 1, len(nodes)):\n                nj = nodes[j]\n                key = (ni, nj) if ni < nj else (nj, ni)\n                condensed.append(distances.get(key, default_distance))\n\n        return condensed\n\n    def simple_distance(self, region, p=2):\n        \"\"\"Compute a simple distance metric from nodes in ``region`` to all\n        others. Unlike graph distance, relative connectedness is taken into\n        account.\n        \"\"\"\n        region = set(region)\n        distances = {i: 0 for i in region}\n        queue = list(region)\n        surface = collections.defaultdict(lambda: 0)\n\n        for d in itertools.count(1):\n            surface.clear()\n\n            while queue:\n                i = queue.pop()\n                for j in self.neighbors(i):\n                    if j not in region:\n                        surface[j] += 1\n\n            for j, c in surface.items():\n                region.add(j)\n                queue.append(j)\n                distances[j] = d + (1 / c) ** p\n\n            if not queue:\n                break\n\n        return dict_affine_renorm(distances)\n\n    def simple_closeness(self, p=0.75, mu=0.5):\n        \"\"\"Compute a rough hypergraph 'closeness'.\n\n        Parameters\n        ----------\n        p : float, optional\n            Once any node has had ``H.num_nodes**p`` visitors terminate. Set\n            greater than 1.0 for no limit (slower).\n        mu : float, optional\n            Let the visitor score decay with this power. The higher this is,\n            the more local connectivity is favored.\n\n        Returns\n        -------\n        scores : dict[int, float]\n            The simple hypergraph closenesses - higher being more central.\n        \"\"\"\n        sz_stop = self.num_nodes**p\n        should_stop = False\n\n        # which nodes have reached which other nodes (bitmap set)\n        visitors = {i: 1 << i for i in self.nodes}\n\n        # store the number of unique visitors - the change is this each step\n        #    is the number of new shortest paths of length ``d``\n        num_visitors = {i: 1 for i in self.nodes}\n\n        # the total weighted score - combining num visitors and their distance\n        scores = {i: 0.0 for i in self.nodes}\n\n        # pre-cache the lists of neighbors\n        neighbors = {i: list(self.neighbors(i)) for i in self.nodes}\n\n        # at each iteration expand all nodes visitors to their neighbors\n        for d in self.nodes:\n            # do a parallel update\n            previous_visitors = visitors.copy()\n\n            for i in self.nodes:\n                for j in neighbors[i]:\n                    visitors[i] |= previous_visitors[j]\n\n                # visitors are worth less the further they've come from\n                new_nv = popcount(visitors[i])\n                scores[i] += (new_nv - num_visitors[i]) / (d + 1) ** mu\n                num_visitors[i] = new_nv\n\n                # once any node has reached a certain number of visitors stop\n                should_stop |= new_nv >= sz_stop\n\n            if should_stop:\n                break\n\n        # finally rescale the values between 0.0 and 1.0\n        return dict_affine_renorm(scores)\n\n    def simple_centrality(self, r=None, smoothness=2, **closeness_opts):\n        \"\"\"A simple algorithm for large hypergraph centrality. First we find\n        a rough closeness centrality, then relax / smooth this by nodes\n        iteratively radiating their centrality to their neighbors.\n\n        Parameters\n        ----------\n        r : None or int, optional\n            Number of iterations. Defaults to\n            ``max(10, int(self.num_nodes**0.5))``.\n        smoothness : float, optional\n            The smoothness. In conjunction with a high value of ``r`` this will\n            create a smooth gradient from one of the hypergraph to the other.\n        closeness_opts\n            Supplied to ``HyperGraph.simple_closeness`` as the starting point.\n\n        Returns\n        -------\n        dict[int, float]\n        \"\"\"\n        # take a rough closeness as the starting point\n        c = self.simple_closeness(**closeness_opts)\n\n        # pre-cache the lists of neighbors\n        neighbors = {i: list(self.neighbors(i)) for i in self.nodes}\n\n        if r is None:\n            # take the propagation time as sqrt hypergraph size\n            r = max(10, int(self.num_nodes**0.5))\n\n        for _ in range(r):\n            # do a parallel update\n            previous_c = c.copy()\n\n            # spread the centrality of each node into its neighbors\n            for i in self.nodes:\n                ci = previous_c[i]\n                for j in neighbors[i]:\n                    c[j] += smoothness * ci / r\n\n            # then rescale all the values between 0.0 and 1.0\n            c = dict_affine_renorm(c)\n\n        return c\n\n    def compute_loops(self, start=None, max_loop_length=None):\n        \"\"\"Generate all loops up to a certain length in this hypergraph.\n\n        Parameters\n        ----------\n        start : sequence of int, optional\n            Only generate loops including these nodes, defaults to all.\n        max_loop_length : None or int, optional\n            The maximum loop length to search for. If ``None``, then this is\n            set automatically by the length of the first loop found.\n\n        Yields\n        ------\n        loop : tuple[int]\n            A set of nodes that form a loop.\n        \"\"\"\n        if start is None:\n            start = self.nodes\n\n        # start paths beginning at every node\n        queue = [(i,) for i in start]\n        # cache neighbors for speed\n        neighbors = {}\n\n        seen = set()\n        while queue:\n            # consider all the ways to extend each path\n            path = queue.pop(0)\n\n            jf = path[-1]\n            try:\n                j_neighbs = neighbors[jf]\n            except KeyError:\n                j_neighbs = neighbors[jf] = tuple(self.neighbors(jf))\n\n            for j in j_neighbs:\n                i0 = path[0]\n                # check for valid loop ...\n                if (\n                    # is not trivial\n                    (len(path) > 2)\n                    and\n                    # ends where it starts\n                    (j == i0)\n                    and\n                    # and is not just a cyclic permutation of existing loop\n                    (frozenset(path) not in seen)\n                ):\n                    yield tuple(sorted(path))\n                    seen.add(frozenset(path))\n                    if max_loop_length is None:\n                        # automatically set the max loop length\n                        max_loop_length = len(path) + 1\n\n                # path hits itself too early\n                elif j in path:\n                    continue\n\n                # keep extending path, but only if\n                elif (\n                    # we haven't found any loops yet\n                    (max_loop_length is None)\n                    or\n                    # or this loops is short\n                    (len(path) < max_loop_length)\n                ):\n                    queue.append(path + (j,))\n\n    def get_laplacian(self):\n        \"\"\"Get the graph Laplacian.\"\"\"\n        import numpy as np\n\n        lp = np.zeros((self.num_nodes, self.num_nodes))\n\n        for i, term in self.nodes.items():\n            lp[i, i] = len(term)\n\n        for i, j in self.edges.values():\n            lp[i, j] = lp[j, i] = -1\n\n        return lp\n\n    def get_resistance_distances(self):\n        \"\"\"Get the resistance distance between all nodes of the raw graph.\"\"\"\n        import numpy as np\n\n        lp = self.get_laplacian()\n        lp += 1 / self.num_nodes\n        lp = np.linalg.inv(lp)\n        d = np.array(np.diag(lp))  # needs to be copy\n        lp *= -2\n        lp += d.reshape(1, -1)\n        lp += d.reshape(-1, 1)\n\n        return lp\n\n    def resistance_centrality(self, rescale=True):\n        \"\"\"Compute the centrality in terms of the total resistance distance\n        to all other nodes.\n        \"\"\"\n        rd = self.get_resistance_distances()\n        cents = dict(enumerate(-rd.sum(axis=1)))\n        if rescale:\n            cents = dict_affine_renorm(cents)\n        return cents\n\n    def to_networkx(H, as_tree_leaves=None):\n        \"\"\"Convert to a networkx Graph, with hyperedges represented as nodes.\n\n        Parameters\n        ----------\n        as_tree_leaves : callable, optional\n            If supplied this function is used to convert the nodes to 'tree\n            leaf' form, i.e. map node ``i`` to single element subgraphs, to\n            match the nodes in a ``ContractionTree``.\n        \"\"\"\n        import networkx as nx\n\n        # any_hyper is just a custom attribute\n        G = nx.Graph(any_hyper=False)\n        for ix, nodes in H.edges.items():\n            if as_tree_leaves is not None:\n                nodes = [as_tree_leaves(node) for node in nodes]\n\n            output = ix in H.output\n\n            if len(nodes) == 2 and (not output):\n                # regular edge\n                if not G.has_edge(*nodes):\n                    G.add_edge(*nodes, ind=ix, hyperedge=False, output=False)\n                else:\n                    multi = G.edges[nodes].setdefault(\"multi\", {})\n                    multi.setdefault(\"inds\", []).append(ix)\n            else:\n                # hyperedge\n                G.graph[\"any_hyper\"] = True\n                output = ix in H.output\n\n                if output:\n                    hyperedge = len(nodes) != 1\n                else:\n                    hyperedge = True\n\n                G.add_node(ix, ind=ix, hyperedge=hyperedge, output=output)\n                for nd in nodes:\n                    G.add_edge(\n                        ix, nd, ind=ix, hyperedge=hyperedge, output=output\n                    )\n\n                if hyperedge and output:\n                    # attach extra dummy output node to hyperedge center\n                    G.add_node(\n                        f\"__output__{ix}\",\n                        ind=ix,\n                        hyperedge=False,\n                        output=output,\n                    )\n                    G.add_edge(\n                        ix,\n                        f\"__output__{ix}\",\n                        ind=ix,\n                        hyperedge=hyperedge,\n                        output=output,\n                    )\n\n        for nd in G.nodes:\n            G.nodes[nd].setdefault(\"hyperedge\", False)\n\n        return G\n\n    def compute_weights(\n        self,\n        weight_edges=\"const\",\n        weight_nodes=\"const\",\n    ):\n        winfo = {}\n\n        winfo[\"node_weights\"] = tuple(\n            calc_node_weight(term, self.size_dict, weight_nodes)\n            for term in self.nodes.values()\n        )\n\n        winfo[\"edge_list\"] = tuple(self.edges)\n        winfo[\"edge_weight_map\"] = {\n            e: calc_edge_weight(e, self.size_dict, weight_edges)\n            for e in winfo[\"edge_list\"]\n        }\n        winfo[\"edge_weights\"] = tuple(\n            winfo[\"edge_weight_map\"][e] for e in winfo[\"edge_list\"]\n        )\n\n        winfo[\"has_edge_weights\"] = weight_edges in (\"log\", \"linear\")\n        winfo[\"has_node_weights\"] = weight_nodes in (\"log\", \"linear\")\n        winfo[\"fmt\"] = {\n            (False, False): \"\",\n            (False, True): \"10\",\n            (True, False): \"1\",\n            (True, True): \"11\",\n        }[winfo[\"has_edge_weights\"], winfo[\"has_node_weights\"]]\n\n        return winfo\n\n    plot = plot_hypergraph\n\n    def __repr__(self):\n        return f\"<HyperGraph(|V|={self.num_nodes}, |E|={self.num_edges})>\"\n\n\ndef get_hypergraph(inputs, output=None, size_dict=None, accel=False):\n    \"\"\"Single entry-point for creating a, possibly accelerated, HyperGraph.\"\"\"\n    if accel == \"auto\":\n        accel = HyperGraphRust is not None\n\n    if accel:\n        if not isinstance(inputs, dict):\n            inputs = {i: list(term) for i, term in enumerate(inputs)}\n        if not isinstance(output, list):\n            output = [] if output is None else list(output)\n        if not isinstance(size_dict, dict):\n            size_dict = {} if size_dict is None else dict(size_dict)\n        return HyperGraphRust(inputs, output, size_dict)\n\n    return HyperGraph(inputs, output, size_dict)\n\n\ndef calc_edge_weight(ix, size_dict, scale=\"log\"):\n    if scale in (\"const\", None, False):\n        return 1\n\n    w = size_dict[ix]\n\n    if scale == \"linear\":\n        w = 1000 * w\n    elif scale == \"log\":\n        w = int(1000 * math.log2(w)) + 1\n    elif scale == \"exp\":\n        w = 2**w\n\n    return int(w)\n\n\ndef calc_edge_weight_float(ix, size_dict, scale=\"log\"):\n    if scale in (\"const\", None, False):\n        return 1.0\n\n    w = size_dict[ix]\n\n    if scale == \"linear\":\n        w = float(w)\n    elif scale == \"log\":\n        w = math.log2(w)\n    elif scale == \"exp\":\n        w = 2**w\n\n    return w\n\n\ndef calc_node_weight(term, size_dict, scale=\"linear\"):\n    if scale in (\"const\", None, False):\n        return 1\n\n    w = compute_size_by_dict(term, size_dict)\n\n    # scale up by a thousand so we can add small integer jitter\n    if scale == \"linear\":\n        w = 1000 * w\n    elif scale == \"log\":\n        w = 1000 * math.log2(w)\n    elif scale == \"exp\":\n        w = 2**w\n\n    return int(w)\n\n\ndef calc_node_weight_float(term, size_dict, scale=\"linear\"):\n    if scale in (\"const\", None, False):\n        return 1.0\n\n    w = compute_size_by_dict(term, size_dict)\n\n    # scale up by a thousand so we can add small integer jitter\n    if scale == \"linear\":\n        w\n    elif scale == \"log\":\n        w = math.log2(w)\n    elif scale == \"exp\":\n        w = 2**w\n\n    return w\n\n\nclass LineGraph:\n    \"\"\"Very simple line-graph builder and file writer.\"\"\"\n\n    def __init__(self, inputs, output):\n        self.inputs = inputs\n        self.nodes = tuple(set.union(*inputs))\n        self.nodemap = {ix: i for i, ix in enumerate(self.nodes)}\n\n        # num nodes in dual = num edges in real graph\n        self.number_of_nodes = len(self.nodemap)\n\n        self.edges = []\n        for term in inputs:\n            for ix1, ix2 in itertools.combinations(term, 2):\n                self.edges.append((self.nodemap[ix1], self.nodemap[ix2]))\n        for ix1, ix2 in itertools.combinations(output, 2):\n            self.edges.append((self.nodemap[ix1], self.nodemap[ix2]))\n        self.number_of_edges = len(self.edges)\n\n    def to_gr_str(self):\n        ls = [f\"p tw {self.number_of_nodes} {self.number_of_edges}\"]\n        for i, j in self.edges:\n            ls.append(f\"{i + 1} {j + 1}\")\n        return \"\\n\".join(ls)\n\n    def to_gr_file(self, fname):\n        contents = self.to_gr_str()\n        with open(fname, \"w\") as f:\n            f.write(contents)\n\n    def to_cnf_str(self):\n        ls = [f\"p cnf {self.number_of_nodes} {self.number_of_edges}\"]\n        for i, j in self.edges:\n            ls.append(f\"{i + 1} {j + 1} 0\")\n        return \"\\n\".join(ls)\n\n    def to_cnf_file(self, fname):\n        contents = self.to_cnf_str()\n        with open(fname, \"w\") as f:\n            f.write(contents)\n\n\n# best: use built in\nif hasattr(int, \"bit_count\"):\n\n    def popcount(x):\n        return x.bit_count()\n\nelse:\n    # second best, gmpy2 is installed\n    try:\n        from gmpy2 import popcount\n\n    except ImportError:\n        # finally, use string method\n\n        def popcount(x):\n            return bin(x).count(\"1\")\n\n\ndef dict_affine_renorm(d):\n    dmax = max(d.values())\n    dmin = min(d.values())\n    if dmax == dmin:\n        dmin = 0\n        if dmax == 0.0:\n            dmax = 1.0\n    return {k: (v - dmin) / (dmax - dmin) for k, v in d.items()}\n"
  },
  {
    "path": "cotengra/hyperoptimizers/__init__.py",
    "content": "\"\"\"Different hyper (or meta) optimizers for sampling paramtetrized trees.\"\"\"\n"
  },
  {
    "path": "cotengra/hyperoptimizers/_param_mapping.py",
    "content": "\"\"\"Shared parameter mapping utilities for hyper-optimization backends.\n\nProvides classes for mapping heterogeneous parameter types (float, int,\nstring, bool) to and from a uniform [-1, 1] optimization space, plus an\nLCB-based method selector.\n\"\"\"\n\nimport math\n\nfrom ..utils import get_rng\n\n\nclass LCBOptimizer:\n    \"\"\"Lower Confidence Bound Optimizer.\n\n    This optimizer selects the option with the lowest lower confidence bound.\n    \"\"\"\n\n    def __init__(self, options, exploration=1.0, temperature=1.0, seed=None):\n        self.options = tuple(options)\n        self.index = {o: i for i, o in enumerate(self.options)}\n        self.nopt = len(self.options)\n        self.counts = [0] * self.nopt\n        self.values = [float(\"inf\")] * self.nopt\n        self.total = 0\n        self.exploration = exploration\n        self.temperature = temperature\n        self.rng = get_rng(seed)\n\n    def ask(self):\n        \"\"\"Suggest an option based on the lower confidence bound.\"\"\"\n        best_option = best_lcb = None\n        for option, ci, vi in zip(self.options, self.counts, self.values):\n            if ci < 1:\n                # need to gather initial samples\n                return option\n\n            # modify lcb to include exploration term\n            lcb = (\n                vi\n                # exploration term to favor less sampled options\n                - math.sqrt(2 * self.exploration * math.log(self.total) / ci)\n                # thermal (via gumbel trick) term to add noise\n                - self.temperature * math.log(-math.log(self.rng.random()))\n            )\n\n            if best_lcb is None or lcb < best_lcb:\n                best_lcb = lcb\n                best_option = option\n\n        return best_option\n\n    def tell(self, option, score):\n        i = self.index[option]\n        self.counts[i] += 1\n        self.values[i] = min(score, self.values[i])\n        self.total += 1\n\n\nclass Param:\n    \"\"\"A basic parameter class for mapping various types of parameters to\n    and from uniform optimization space of [-1, 1].\n    \"\"\"\n\n    def __init__(self, name):\n        self.name = name\n        self.size = 1\n\n    def get_raw_bounds(self):\n        raise NotImplementedError()\n\n    def convert_raw(self, vi):\n        raise NotImplementedError()\n\n\nclass ParamFloat(Param):\n    def __init__(self, min, max, **kwargs):\n        self.min = min\n        self.max = max\n        super().__init__(**kwargs)\n\n    def convert_raw(self, x):\n        x += 1.0\n        x /= 2.0\n        x *= self.max - self.min\n        x += self.min\n        return x\n\n\nclass ParamFloatExp(ParamFloat):\n    \"\"\"An exponentially distributed (i.e. uniform in logspace) parameter.\"\"\"\n\n    def __init__(self, min, max, power=0.5, **kwargs):\n        self.power = power\n\n        if self.power is None:\n            mn = math.log(min)\n            mx = math.log(max)\n        else:\n            mn = min**self.power\n            mx = max**self.power\n\n        super().__init__(min=mn, max=mx, **kwargs)\n\n    def convert_raw(self, x):\n        if self.power is None:\n            return math.exp(super().convert_raw(x))\n        else:\n            return super().convert_raw(x) ** (1 / self.power)\n\n\nclass ParamInt(Param):\n    def __init__(self, min, max, **kwargs):\n        self.min = min\n        self.max = max\n        super().__init__(**kwargs)\n\n    def convert_raw(self, x):\n        x += 1.0\n        x /= 2.0\n        x *= self.max - self.min + 1\n        x += self.min\n        return min(int(x), self.max)\n\n\nclass ParamString(Param):\n    def __init__(self, options, name):\n        self.options = tuple(options)\n        self.size = len(self.options)\n        self.name = name\n\n    def convert_raw(self, x):\n        i = max(range(len(self.options)), key=lambda i: x[i])\n        return self.options[i]\n\n\nclass ParamBool(Param):\n    def __init__(self, name):\n        super().__init__(name)\n        self.size = 2\n        self.name = name\n\n    def convert_raw(self, x):\n        return x[0] > x[1]\n\n\ndef build_params(space, exponential_param_power=None):\n    \"\"\"Build a list of ``Param`` objects from a search space dict.\n\n    Parameters\n    ----------\n    space : dict[str, dict]\n        The search space for a single method.\n    exponential_param_power : float, optional\n        Power parameter for ``ParamFloatExp``.\n\n    Returns\n    -------\n    params : list[Param]\n    \"\"\"\n    params = []\n    for name, p in space.items():\n        if p[\"type\"] == \"FLOAT\":\n            params.append(ParamFloat(p[\"min\"], p[\"max\"], name=name))\n        elif p[\"type\"] == \"FLOAT_EXP\":\n            params.append(\n                ParamFloatExp(\n                    p[\"min\"],\n                    p[\"max\"],\n                    power=exponential_param_power,\n                    name=name,\n                )\n            )\n        elif p[\"type\"] == \"INT\":\n            params.append(ParamInt(p[\"min\"], p[\"max\"], name=name))\n        elif p[\"type\"] == \"STRING\":\n            params.append(ParamString(p[\"options\"], name=name))\n        elif p[\"type\"] == \"BOOL\":\n            params.append(ParamBool(name=name))\n        else:\n            raise ValueError(f\"Unknown parameter type {p['type']}\")\n    return params\n\n\ndef convert_raw(params, x):\n    \"\"\"Convert a raw vector from [-1, 1] space into named parameters.\n\n    Parameters\n    ----------\n    params : list[Param]\n        The parameter definitions.\n    x : array_like\n        The raw vector.\n\n    Returns\n    -------\n    named_params : dict[str, any]\n    \"\"\"\n    result = {}\n    i = 0\n    for p in params:\n        if p.size == 1:\n            result[p.name] = p.convert_raw(x[i])\n            i += 1\n        else:\n            result[p.name] = p.convert_raw(x[i : i + p.size])\n            i += p.size\n    return result\n\n\ndef num_params(params):\n    \"\"\"Return the total number of raw dimensions for a list of params.\"\"\"\n    return sum(p.size for p in params)\n\n\ndef generate_lhs_points(ndim, n, rng):\n    \"\"\"Generate ``n`` Latin Hypercube Sampled points in ``[-1, 1]^ndim``.\n\n    Each dimension is divided into ``n`` equal strata and exactly one\n    sample is drawn uniformly within each stratum. The stratum-to-sample\n    assignment is independently permuted per dimension, ensuring good\n    marginal coverage with no external dependencies.\n\n    Parameters\n    ----------\n    ndim : int\n        Number of raw dimensions.\n    n : int\n        Number of points to generate.\n    rng : random.Random\n        Random number generator instance.\n\n    Returns\n    -------\n    points : list[list[float]]\n        ``n`` points, each a list of ``ndim`` floats in ``[-1, 1]``.\n    \"\"\"\n    if ndim == 0 or n <= 0:\n        return []\n\n    # build a permutation of strata indices for each dimension\n    perms = []\n    for _ in range(ndim):\n        order = list(range(n))\n        rng.shuffle(order)\n        perms.append(order)\n\n    points = []\n    for i in range(n):\n        point = []\n        for d in range(ndim):\n            stratum = perms[d][i]\n            lo = -1.0 + 2.0 * stratum / n\n            hi = -1.0 + 2.0 * (stratum + 1) / n\n            point.append(rng.uniform(lo, hi))\n        points.append(point)\n    return points\n"
  },
  {
    "path": "cotengra/hyperoptimizers/hyper.py",
    "content": "\"\"\"Base hyper optimization functionality.\"\"\"\n\nimport functools\nimport importlib\nimport re\nimport time\nimport warnings\nfrom math import log2, log10\n\nfrom ..core import (\n    ContractionTree,\n    ContractionTreeCompressed,\n)\nfrom ..core_multi import ContractionTreeMulti\nfrom ..oe import PathOptimizer\nfrom ..parallel import get_n_workers, parse_parallel_arg, should_nest, submit\nfrom ..plot import (\n    plot_parameters_parallel,\n    plot_scatter,\n    plot_scatter_alt,\n    plot_trials,\n    plot_trials_alt,\n)\nfrom ..reusable import ReusableOptimizer\nfrom ..scoring import get_score_fn\nfrom ..utils import BadTrial, get_rng\n\n\n@functools.lru_cache(maxsize=None)\ndef get_default_hq_methods():\n    methods = [\"greedy\"]\n    if importlib.util.find_spec(\"kahypar\"):\n        methods.append(\"kahypar\")\n    else:\n        methods.append(\"labels\")\n        warnings.warn(\n            \"Couldn't import `kahypar` - skipping from default hyper optimizer\"\n            \" and using basic `labels` method instead. `kahypar` is highly \"\n            \"recommended for the best quality contraction paths.\"\n        )\n    return tuple(methods)\n\n\n@functools.lru_cache(maxsize=None)\ndef get_default_optlib_eco():\n    \"\"\"Get the default optimizer favoring speed.\"\"\"\n    if importlib.util.find_spec(\"cmaes\"):\n        optlib = \"cmaes\"\n    elif importlib.util.find_spec(\"nevergrad\"):\n        optlib = \"nevergrad\"\n    else:\n        # cotengra's dependency free steady state evolutionary strategy\n        optlib = \"sses\"\n    return optlib\n\n\n@functools.lru_cache(maxsize=None)\ndef get_default_optlib():\n    \"\"\"Get the default optimizer balancing quality and speed.\"\"\"\n    if importlib.util.find_spec(\"optuna\"):\n        optlib = \"optuna\"\n    elif importlib.util.find_spec(\"cmaes\"):\n        optlib = \"cmaes\"\n    else:\n        # cotengra's dependency free implementation of Nelder-Mead Subplex\n        optlib = \"sbplx\"\n    return optlib\n\n\n_PATH_FNS = {}\n_OPTLIB_FNS = {}\n_OPTLIB_DEFAULTS = {}\n_HYPER_SEARCH_SPACE = {}\n_HYPER_CONSTANTS = {}\n\n\ndef get_hyper_space():\n    return _HYPER_SEARCH_SPACE\n\n\ndef get_hyper_constants():\n    return _HYPER_CONSTANTS\n\n\nclass HyperOptLib:\n    \"\"\"Base class for hyper-optimization library interfaces.\n\n    Subclasses should implement ``setup``, ``get_setting``, and\n    ``report_result``.\n    \"\"\"\n\n    def setup(self, methods, space, optimizer=None, **kwargs):\n        \"\"\"Initialize the optimizer state.\n\n        Parameters\n        ----------\n        methods : list[str]\n            The list of contraction methods to optimize over.\n        space : dict[str, dict[str, dict]]\n            The search space for each method.\n        optimizer : HyperOptimizer, optional\n            The parent ``HyperOptimizer`` instance, for accessing\n            attributes like ``max_repeats``.\n        kwargs\n            Extra options specific to the optimizer library.\n        \"\"\"\n        raise NotImplementedError\n\n    def get_setting(self):\n        \"\"\"Suggest the next setting to trial.\n\n        Returns\n        -------\n        setting : dict\n            Must contain at least ``{\"method\": str, \"params\": dict}``.\n            May also include tokens for reporting.\n        \"\"\"\n        raise NotImplementedError\n\n    def report_result(self, setting, trial, score):\n        \"\"\"Report the result of a trial.\n\n        Parameters\n        ----------\n        setting : dict\n            The setting dict returned by ``get_setting``.\n        trial : dict\n            The trial result dict.\n        score : float\n            The scalar score for this trial.\n        \"\"\"\n        raise NotImplementedError\n\n    def cleanup(self):\n        \"\"\"Clean up any resources (threads, connections, etc.).\n\n        Called at the end of each ``HyperOptimizer._search()`` run.\n        The default implementation does nothing.\n        \"\"\"\n\n\ndef register_hyper_optlib(name, cls, defaults=None):\n    \"\"\"Register a hyper-optimization library backend.\n\n    Parameters\n    ----------\n    name : str\n        The name of the backend.\n    cls : type\n        A ``HyperOptLib`` subclass.\n    \"\"\"\n    _OPTLIB_FNS[name] = cls\n    _OPTLIB_DEFAULTS[name] = defaults or {}\n\n\ndef register_hyper_function(name, ssa_func, space, constants=None):\n    \"\"\"Register a contraction path finder to be used by the hyper-optimizer.\n\n    Parameters\n    ----------\n    name : str\n        The name to call the method.\n    ssa_func : callable\n        The raw function that returns a 'ContractionTree', with signature\n        ``(inputs, output, size_dict, **kwargs)``.\n    space : dict[str, dict]\n        The space of hyper-parameters to search.\n    \"\"\"\n    if constants is None:\n        constants = {}\n\n    _PATH_FNS[name] = ssa_func\n    _HYPER_SEARCH_SPACE[name] = space\n    _HYPER_CONSTANTS[name] = constants\n\n\ndef list_hyper_functions():\n    \"\"\"Return a list of currently registered hyper contraction finders.\"\"\"\n    return sorted(_PATH_FNS)\n\n\ndef base_trial_fn(inputs, output, size_dict, method, **kwargs):\n\n    # NOTE: for 1 or 2 inputs there is no optimization to be done, so we\n    # shortcut here. We might even sooner in `search`, but then we wouldn't\n    # generate any 'trials', even if they are identical.\n    N = len(inputs)\n    if N == 1:\n        tree = ContractionTree(inputs, output, size_dict)\n    elif N == 2:\n        tree = ContractionTree.from_path(\n            inputs, output, size_dict, path=[(0, 1)]\n        )\n    else:\n        tree = _PATH_FNS[method](inputs, output, size_dict, **kwargs)\n\n    return {\"tree\": tree}\n\n\nclass TrialSetObjective:\n    def __init__(self, trial_fn, objective):\n        self.trial_fn = trial_fn\n        self.objective = objective\n\n    def __call__(self, *args, **kwargs):\n        trial = self.trial_fn(*args, **kwargs)\n        trial[\"tree\"].set_default_objective(self.objective)\n        return trial\n\n\nclass TrialConvertTree:\n    def __init__(self, trial_fn, cls):\n        self.trial_fn = trial_fn\n        self.cls = cls\n\n    def __call__(self, *args, **kwargs):\n        trial = self.trial_fn(*args, **kwargs)\n\n        tree = trial[\"tree\"]\n        if not isinstance(tree, self.cls):\n            tree.__class__ = self.cls\n\n        return trial\n\n\nclass TrialTreeMulti:\n    def __init__(self, trial_fn, varmults, numconfigs):\n        self.trial_fn = trial_fn\n        self.varmults = varmults\n        self.numconfigs = numconfigs\n\n    def __call__(self, *args, **kwargs):\n        trial = self.trial_fn(*args, **kwargs)\n\n        tree = trial[\"tree\"]\n        if not isinstance(tree, ContractionTreeMulti):\n            tree.__class__ = ContractionTreeMulti\n\n        tree.set_varmults(self.varmults)\n        tree.set_numconfigs(self.numconfigs)\n\n        return trial\n\n\nclass SlicedTrialFn:\n    def __init__(self, trial_fn, **opts):\n        self.trial_fn = trial_fn\n        self.opts = opts\n\n    def __call__(self, *args, **kwargs):\n        trial = self.trial_fn(*args, **kwargs)\n        tree = trial[\"tree\"]\n\n        stats = tree.contract_stats()\n        trial.setdefault(\"original_flops\", stats[\"flops\"])\n        trial.setdefault(\"original_write\", stats[\"write\"])\n        trial.setdefault(\"original_size\", stats[\"size\"])\n\n        tree.slice_(**self.opts)\n        trial.update(tree.contract_stats())\n\n        return trial\n\n\nclass SimulatedAnnealingTrialFn:\n    def __init__(self, trial_fn, **opts):\n        self.trial_fn = trial_fn\n        self.opts = opts\n\n    def __call__(self, *args, **kwargs):\n        trial = self.trial_fn(*args, **kwargs)\n        tree = trial[\"tree\"]\n        stats = tree.contract_stats()\n        trial.setdefault(\"original_flops\", stats[\"flops\"])\n        trial.setdefault(\"original_write\", stats[\"write\"])\n        trial.setdefault(\"original_size\", stats[\"size\"])\n        tree.simulated_anneal_(**self.opts)\n        trial.update(tree.contract_stats())\n        return trial\n\n\nclass ReconfTrialFn:\n    def __init__(self, trial_fn, forested=False, parallel=False, **opts):\n        self.trial_fn = trial_fn\n        self.forested = forested\n        self.parallel = parallel\n        self.opts = opts\n\n    def __call__(self, *args, **kwargs):\n        trial = self.trial_fn(*args, **kwargs)\n        tree = trial[\"tree\"]\n\n        stats = tree.contract_stats()\n        trial.setdefault(\"original_flops\", stats[\"flops\"])\n        trial.setdefault(\"original_write\", stats[\"write\"])\n        trial.setdefault(\"original_size\", stats[\"size\"])\n\n        if self.forested:\n            tree.subtree_reconfigure_forest_(\n                parallel=self.parallel, **self.opts\n            )\n        else:\n            tree.subtree_reconfigure_(**self.opts)\n\n        tree.already_optimized.clear()\n        trial.update(tree.contract_stats())\n\n        return trial\n\n\nclass SlicedReconfTrialFn:\n    def __init__(self, trial_fn, forested=False, parallel=False, **opts):\n        self.trial_fn = trial_fn\n        self.forested = forested\n        self.parallel = parallel\n        self.opts = opts\n\n    def __call__(self, *args, **kwargs):\n        trial = self.trial_fn(*args, **kwargs)\n        tree = trial[\"tree\"]\n\n        stats = tree.contract_stats()\n        trial.setdefault(\"original_flops\", stats[\"flops\"])\n        trial.setdefault(\"original_write\", stats[\"write\"])\n        trial.setdefault(\"original_size\", stats[\"size\"])\n\n        if self.forested:\n            tree.slice_and_reconfigure_forest_(\n                parallel=self.parallel, **self.opts\n            )\n        else:\n            tree.slice_and_reconfigure_(**self.opts)\n\n        tree.already_optimized.clear()\n        trial.update(tree.contract_stats())\n\n        return trial\n\n\nclass CompressedReconfTrial:\n    def __init__(self, trial_fn, minimize=None, **opts):\n        self.trial_fn = trial_fn\n        self.minimize = minimize\n        self.opts = opts\n\n    def __call__(self, *args, **kwargs):\n        trial = self.trial_fn(*args, **kwargs)\n        tree = trial[\"tree\"]\n        tree.windowed_reconfigure_(minimize=self.minimize, **self.opts)\n        return trial\n\n\nclass ComputeScore:\n    \"\"\"The final score wrapper, that performs some simple arithmetic on the\n    trial score to make it more suitable for hyper-optimization.\n    \"\"\"\n\n    def __init__(\n        self,\n        fn,\n        score_fn,\n        score_compression=0.75,\n        score_smudge=1e-6,\n        on_trial_error=\"warn\",\n        seed=0,\n    ):\n        self.fn = fn\n        self.score_fn = score_fn\n        self.score_compression = score_compression\n        self.score_smudge = score_smudge\n        self.on_trial_error = {\n            \"raise\": \"raise\",\n            \"warn\": \"warn\",\n            \"ignore\": \"ignore\",\n        }[on_trial_error]\n        self.rng = get_rng(seed)\n\n    def __call__(self, *args, **kwargs):\n        ti = time.time()\n        try:\n            trial = self.fn(*args, **kwargs)\n            score = self.score_fn(trial)\n            trial[\"score\"] = score\n            # modify score to tell to the optimizer slightly:\n            trial[\"score_optimize\"] = (\n                # compression controls exploration/exploitation\n                (score**self.score_compression)\n                # random smudge is for scikit-learn nan/inf bug\n                + self.rng.gauss(0.0, self.score_smudge)\n            )\n        except BadTrial:\n            trial = {\n                \"score\": float(\"inf\"),\n                \"score_optimize\": float(\"inf\"),\n                \"flops\": float(\"inf\"),\n                \"write\": float(\"inf\"),\n                \"size\": float(\"inf\"),\n            }\n        except Exception as e:\n            if self.on_trial_error == \"raise\":\n                raise e\n            elif self.on_trial_error == \"warn\":\n                warnings.warn(\n                    f\"Trial error: {e}. Set `HyperOptimizer` kwarg \"\n                    \"`on_trial_error='raise'` to raise this error, or \"\n                    \"`on_trial_error='ignore'` to silence.\"\n                )\n            trial = {\n                \"score\": float(\"inf\"),\n                \"score_optimize\": float(\"inf\"),\n                \"flops\": float(\"inf\"),\n                \"write\": float(\"inf\"),\n                \"size\": float(\"inf\"),\n            }\n\n        tf = time.time()\n        trial[\"time\"] = tf - ti\n        return trial\n\n\ndef progress_description(best, info=\"concise\"):\n    try:\n        return best[\"tree\"].describe(info=info)\n    except KeyError:\n        return (\n            f\"log10[FLOPs]={log10(best['flops']):.2f} \"\n            f\"log2[SIZE]={log2(best['size']):.2f}\"\n        )\n\n\nclass HyperOptimizer(PathOptimizer):\n    \"\"\"A path optimizer that samples a series of contraction trees\n    while optimizing the hyper parameters used to generate them.\n\n    Parameters\n    ----------\n    methods : None or sequence[str] or str, optional\n        Which method(s) to use from ``list_hyper_functions()``.\n    minimize : str, Objective or callable, optional\n        How to score each trial, used to train the optimizer and rank the\n        results. If a custom callable, it should take a ``trial`` dict as its\n        argument and return a single float.\n    max_repeats : int, optional\n        The maximum number of trial contraction trees to generate.\n        Default: 128.\n    max_time : None or float, optional\n        The maximum amount of time to run for. Use ``None`` for no limit. You\n        can also set an estimated execution 'rate' here like ``'rate:1e9'``\n        that will terminate the search when the estimated FLOPs of the best\n        contraction found divided by the rate is greater than the time spent\n        searching, allowing quick termination on easy contractions.\n    parallel : 'auto', False, True, int, or distributed.Client\n        Whether to parallelize the search.\n    slicing_opts : dict, optional\n        If supplied, once a trial contraction path is found, try slicing with\n        the given options, and then update the flops and size of the trial with\n        the sliced versions.\n    slicing_reconf_opts : dict, optional\n        If supplied, once a trial contraction path is found, try slicing\n        interleaved with subtree reconfiguation with the given options, and\n        then update the flops and size of the trial with the sliced and\n        reconfigured versions.\n    reconf_opts : dict, optional\n        If supplied, once a trial contraction path is found, try subtree\n        reconfiguation with the given options, and then update the flops and\n        size of the trial with the reconfigured versions.\n    optlib : {'optuna', 'cmaes', 'nevergrad', 'sses', 'sbplx', ...}, optional\n        Which optimizer to sample and train with.\n    optlib_opts\n        Supplied to the hyper-optimizer library initialization.\n    space : dict, optional\n        The hyper space to search, see ``get_hyper_space`` for the default.\n    score_compression : float, optional\n        Raise scores to this power in order to compress or accentuate the\n        differences. The lower this is, the more the selector will sample from\n        various optimizers rather than quickly specializing.\n    on_trial_error : {'warn', 'raise', 'ignore'}, optional\n        What to do if a trial fails. If ``'warn'`` (default), a warning will be\n        printed and the trial will be given a score of ``inf``. If ``'raise'``\n        the error will be raised. If ``'ignore'`` the trial will be given a\n        score of ``inf`` silently.\n    max_training_steps : int, optional\n        The maximum number of trials to train the optimizer with. Setting this\n        can be helpful when the optimizer itself becomes costly to train (e.g.\n        for Gaussian Processes).\n    constants : dict[dict], optional\n        A dict mapping method name to a dict of constant parameters to pass to\n        the trial function for that method. Any parameters specified here will\n        override those in the search space.\n    progbar : bool, optional\n        Show live progress of the best contraction found so far.\n    \"\"\"\n\n    compressed = False\n    multicontraction = False\n\n    def __init__(\n        self,\n        methods=None,\n        minimize=\"flops\",\n        max_repeats=128,\n        max_time=None,\n        parallel=\"auto\",\n        simulated_annealing_opts=None,\n        slicing_opts=None,\n        slicing_reconf_opts=None,\n        reconf_opts=None,\n        optlib=None,\n        optlib_opts=None,\n        space=None,\n        score_compression=0.75,\n        on_trial_error=\"warn\",\n        max_training_steps=None,\n        constants=None,\n        progbar=False,\n        **kwargs,\n    ):\n        self.max_repeats = max_repeats\n        self._repeats_start = 0\n        self.max_time = max_time\n        self.parallel = parallel\n\n        self.method_choices = []\n        self.param_choices = []\n        self.scores = []\n        self.times = []\n        self.costs_flops = []\n        self.costs_write = []\n        self.costs_size = []\n\n        if methods is None:\n            self._methods = get_default_hq_methods()\n        elif isinstance(methods, str):\n            self._methods = [methods]\n        else:\n            self._methods = list(methods)\n\n        if constants is None:\n            self._constants = {method: {} for method in self._methods}\n        else:\n            self._constants = dict(constants)\n\n        for method in self._methods:\n            for k, v in _HYPER_CONSTANTS[method].items():\n                self._constants[method].setdefault(k, v)\n\n        if optlib is None:\n            optlib = get_default_optlib()\n\n        # which score to feed to the hyper optimizer (setter below handles)\n        self.minimize = minimize\n        self.score_compression = score_compression\n        self.on_trial_error = on_trial_error\n        self.best_score = float(\"inf\")\n        self.max_training_steps = max_training_steps\n\n        inf = float(\"inf\")\n        self.best = {\"score\": inf, \"size\": inf, \"flops\": inf}\n        self.trials_since_best = 0\n\n        self.simulated_annealing_opts = (\n            None\n            if simulated_annealing_opts is None\n            else dict(simulated_annealing_opts)\n        )\n        self.slicing_opts = (\n            None if slicing_opts is None else dict(slicing_opts)\n        )\n        self.reconf_opts = None if reconf_opts is None else dict(reconf_opts)\n        self.slicing_reconf_opts = (\n            None if slicing_reconf_opts is None else dict(slicing_reconf_opts)\n        )\n        self.progbar = progbar\n\n        if space is None:\n            space = get_hyper_space()\n\n        self._optimizer = _OPTLIB_FNS[optlib]()\n        optlib_opts = _OPTLIB_DEFAULTS[optlib] | kwargs | (optlib_opts or {})\n        self._optimizer.setup(\n            self._methods,\n            space,\n            optimizer=self,\n            **optlib_opts,\n        )\n\n    @property\n    def minimize(self):\n        return self._minimize\n\n    @minimize.setter\n    def minimize(self, minimize):\n        self._minimize = minimize\n        if callable(minimize):\n            self.objective = minimize\n        else:\n            self.objective = get_score_fn(minimize)\n\n    @property\n    def parallel(self):\n        return self._parallel\n\n    @parallel.setter\n    def parallel(self, parallel):\n        self._parallel = parallel\n        self._pool = parse_parallel_arg(parallel)\n        if self._pool is not None:\n            self._num_workers = get_n_workers(self._pool)\n            self.pre_dispatch = max(\n                self._num_workers + 4, int(1.2 * self._num_workers)\n            )\n\n    @property\n    def tree(self):\n        return self.best[\"tree\"]\n\n    @property\n    def path(self):\n        return self.tree.get_path()\n\n    def setup(self, inputs, output, size_dict):\n        trial_fn = TrialSetObjective(base_trial_fn, self.objective)\n\n        if self.compressed:\n            assert not self.multicontraction\n            trial_fn = TrialConvertTree(trial_fn, ContractionTreeCompressed)\n\n        if self.multicontraction:\n            assert not self.compressed\n            trial_fn = TrialTreeMulti(trial_fn, self.varmults, self.numconfigs)\n\n        nested_parallel = should_nest(self._pool)\n\n        if self.simulated_annealing_opts is not None:\n            trial_fn = SimulatedAnnealingTrialFn(\n                trial_fn, **self.simulated_annealing_opts\n            )\n\n        if self.slicing_opts is not None:\n            trial_fn = SlicedTrialFn(trial_fn, **self.slicing_opts)\n\n        if self.slicing_reconf_opts is not None:\n            self.slicing_reconf_opts.setdefault(\"parallel\", nested_parallel)\n            trial_fn = SlicedReconfTrialFn(\n                trial_fn, **self.slicing_reconf_opts\n            )\n\n        if self.reconf_opts is not None:\n            if self.compressed:\n                trial_fn = CompressedReconfTrial(trial_fn, **self.reconf_opts)\n            else:\n                self.reconf_opts.setdefault(\"parallel\", nested_parallel)\n                trial_fn = ReconfTrialFn(trial_fn, **self.reconf_opts)\n\n        # make sure score computation is performed worker side\n        trial_fn = ComputeScore(\n            trial_fn,\n            score_fn=self.objective,\n            score_compression=self.score_compression,\n            on_trial_error=self.on_trial_error,\n        )\n\n        return trial_fn, (inputs, output, size_dict)\n\n    def _maybe_cancel_futures(self):\n        if self._pool is not None:\n            while self._futures:\n                f = self._futures.pop()[-1]\n                f.cancel()\n\n    def _maybe_report_result(self, setting, trial):\n        score = trial[\"score\"]\n\n        new_best = score < self.best_score\n        if new_best:\n            self.best_score = score\n\n        # only fit optimizers after the training epoch if the score is best\n        should_report = (\n            (self.max_training_steps is None)\n            or (len(self.scores) < self.max_training_steps)\n            or new_best\n            # always report inf-scored trials so sampler internal state\n            # (e.g. init-phase counters) stays consistent, the optlib itself\n            # can decide to ignore these if it wants to\n            or trial[\"score\"] == float(\"inf\")\n        )\n\n        if should_report:\n            # this has compression and smudge applied\n            score_optimize = trial[\"score_optimize\"]\n            self._optimizer.report_result(setting, trial, score_optimize)\n\n        self.method_choices.append(setting[\"method\"])\n        self.param_choices.append(setting[\"params\"])\n        # keep track of all costs and sizes\n        self.costs_flops.append(trial[\"flops\"])\n        self.costs_write.append(trial[\"write\"])\n        self.costs_size.append(trial[\"size\"])\n        self.scores.append(trial[\"score\"])\n        self.times.append(trial[\"time\"])\n\n    def _gen_results(self, repeats, trial_fn, trial_args):\n\n        for _ in repeats:\n            setting = self._optimizer.get_setting()\n            method = setting[\"method\"]\n\n            trial_kwargs = {\n                \"method\": method,\n                **setting[\"params\"],\n                **self._constants[method],\n            }\n\n            trial = trial_fn(*trial_args, **trial_kwargs)\n\n            self._maybe_report_result(setting, trial)\n\n            yield trial\n\n    def _get_and_report_next_future(self):\n        # scan over the futures, yield whichever completes first\n        while True:\n            for i in range(len(self._futures)):\n                setting, future = self._futures[i]\n                if future.done():\n                    del self._futures[i]\n                    trial = future.result()\n                    self._maybe_report_result(setting, trial)\n                    return trial\n            time.sleep(1e-6)\n\n    def _gen_results_parallel(self, repeats, trial_fn, trial_args):\n        constants = get_hyper_constants()\n        self._futures = []\n\n        for _ in repeats:\n            setting = self._optimizer.get_setting()\n            method = setting[\"method\"]\n\n            future = submit(\n                self._pool,\n                trial_fn,\n                *trial_args,\n                method=method,\n                **setting[\"params\"],\n                **constants[method],\n            )\n            self._futures.append((setting, future))\n\n            if len(self._futures) >= self.pre_dispatch:\n                yield self._get_and_report_next_future()\n\n        while self._futures:\n            yield self._get_and_report_next_future()\n\n    def _search(self, inputs, output, size_dict):\n        # start a timer?\n        if self.max_time is not None:\n            t0 = time.time()\n            if isinstance(self.max_time, str):\n                which, amount = re.match(\n                    r\"(rate|equil):(.+)\", self.max_time\n                ).groups()\n\n                if which == \"rate\":\n                    rate = float(amount)\n\n                    def should_stop():\n                        return (time.time() - t0) > (self.best[\"flops\"] / rate)\n\n                elif which == \"equil\":\n                    amount = int(amount)\n\n                    def should_stop():\n                        return self.trials_since_best > amount\n\n            else:\n\n                def should_stop():\n                    return (time.time() - t0) > self.max_time\n\n        else:\n\n            def should_stop():\n                return False\n\n        trial_fn, trial_args = self.setup(inputs, output, size_dict)\n\n        r_start = self._repeats_start + len(self.scores)\n        r_stop = r_start + self.max_repeats\n        repeats = range(r_start, r_stop)\n\n        # create the trials lazily\n        if self._pool is not None:\n            trials = self._gen_results_parallel(repeats, trial_fn, trial_args)\n        else:\n            trials = self._gen_results(repeats, trial_fn, trial_args)\n\n        if self.progbar:\n            import tqdm\n\n            pbar = tqdm.tqdm(trials, total=self.max_repeats)\n            pbar.set_description(\n                progress_description(self.best), refresh=False\n            )\n            trials = pbar\n\n        # assess the trials\n        for trial in trials:\n            # check if we have found a new best\n            if trial[\"score\"] < self.best[\"score\"]:\n                self.trials_since_best = 0\n                self.best = trial\n                self.best[\"params\"] = dict(self.param_choices[-1])\n                self.best[\"params\"][\"method\"] = self.method_choices[-1]\n\n                if self.progbar:\n                    pbar.set_description(\n                        progress_description(self.best), refresh=False\n                    )\n\n            else:\n                self.trials_since_best += 1\n\n            # check if we have run out of time\n            if should_stop():\n                break\n\n        if self.progbar:\n            pbar.close()\n\n        self._maybe_cancel_futures()\n        self._optimizer.cleanup()\n\n    def search(self, inputs, output, size_dict):\n        \"\"\"Run this optimizer and return the ``ContractionTree`` for the best\n        path it finds.\n        \"\"\"\n        self._search(\n            inputs,\n            output,\n            size_dict,\n        )\n        return self.tree\n\n    def get_tree(self):\n        \"\"\"Return the ``ContractionTree`` for the best path found.\"\"\"\n        return self.tree\n\n    def __call__(self, inputs, output, size_dict, memory_limit=None):\n        \"\"\"``opt_einsum`` interface, returns direct ``path``.\"\"\"\n        self._search(\n            inputs,\n            output,\n            size_dict,\n        )\n        return tuple(self.path)\n\n    def get_trials(self, sort=None):\n        trials = list(\n            zip(\n                self.method_choices,\n                self.costs_size,\n                self.costs_flops,\n                self.costs_write,\n                self.param_choices,\n            )\n        )\n\n        if sort == \"method\":\n            trials.sort(key=lambda t: t[0])\n        if sort == \"combo\":\n            trials.sort(\n                key=lambda t: log2(t[1]) / 1e3 + log2(t[2] + 256 * t[3])\n            )\n        if sort == \"size\":\n            trials.sort(\n                key=lambda t: log2(t[1]) + log2(t[2]) / 1e3 + log2(t[3]) / 1e3\n            )\n        if sort == \"flops\":\n            trials.sort(\n                key=lambda t: log2(t[1]) / 1e3 + log2(t[2]) + log2(t[3]) / 1e3\n            )\n        if sort == \"write\":\n            trials.sort(\n                key=lambda t: log2(t[1]) / 1e3 + log2(t[2]) / 1e3 + log2(t[3])\n            )\n\n        return trials\n\n    def print_trials(self, sort=None):\n        header = \"{:>11} {:>11} {:>11}     {}\"\n        print(\n            header.format(\n                \"METHOD\",\n                \"log2[SIZE]\",\n                \"log10[FLOPS]\",\n                \"log10[WRITE]\",\n                \"PARAMS\",\n            )\n        )\n        row = \"{:>11} {:>11.2f} {:>11.2f} {:>11.2f}    {}\"\n        for choice, size, flops, write, params in self.get_trials(sort):\n            print(\n                row.format(\n                    choice, log2(size), log10(flops), log10(write), params\n                )\n            )\n\n    def to_df(self):\n        \"\"\"Create a single ``pandas.DataFrame`` with all trials and scores.\"\"\"\n        import pandas\n\n        return pandas.DataFrame(\n            data={\n                \"run\": list(range(len(self.costs_size))),\n                \"time\": self.times,\n                \"method\": self.method_choices,\n                \"size\": list(map(log2, self.costs_size)),\n                \"flops\": list(map(log10, self.costs_flops)),\n                \"write\": list(map(log10, self.costs_write)),\n                \"random_strength\": [\n                    p.get(\"random_strength\", 1e-6) for p in self.param_choices\n                ],\n                \"score\": self.scores,\n            }\n        ).sort_values(by=\"method\")\n\n    def to_dfs_parametrized(self):\n        \"\"\"Create a ``pandas.DataFrame`` for each method, with all parameters\n        and scores for each trial.\n        \"\"\"\n        import pandas as pd\n\n        rows = {}\n        for i in range(len(self.scores)):\n            row = {\n                \"run\": i,\n                \"time\": self.times[i],\n                **self.param_choices[i],\n                \"flops\": log10(self.costs_flops[i]),\n                \"write\": log2(self.costs_write[i]),\n                \"size\": log2(self.costs_size[i]),\n                \"score\": self.scores[i],\n            }\n            method = self.method_choices[i]\n            rows.setdefault(method, []).append(row)\n\n        return {\n            method: pd.DataFrame(rows[method]).sort_values(by=\"score\")\n            for method in rows\n        }\n\n    plot_trials = plot_trials\n    plot_trials_alt = plot_trials_alt\n    plot_scatter = plot_scatter\n    plot_scatter_alt = plot_scatter_alt\n    plot_parameters_parallel = plot_parameters_parallel\n\n\nclass ReusableHyperOptimizer(ReusableOptimizer):\n    \"\"\"Like ``HyperOptimizer`` but it will re-instantiate the optimizer\n    whenever a new contraction is detected, and also cache the paths (and\n    sliced indices) found.\n\n    Parameters\n    ----------\n    directory : None, True, or str, optional\n        If specified use this directory as a persistent cache. If ``True`` auto\n        generate a directory in the current working directory based on the\n        options which are most likely to affect the path (see\n        `ReusableHyperOptimizer._get_path_relevant_opts`).\n    overwrite : bool or 'improved', optional\n        If ``True``, the optimizer will always run, overwriting old results in\n        the cache. This can be used to update paths without deleting the whole\n        cache. If ``'improved'`` then only overwrite if the new path is better.\n    hash_method : {'a', 'b', ...}, optional\n        The method used to hash the contraction tree. The default, ``'a'``, is\n        faster hashwise but doesn't recognize when indices are permuted.\n    cache_only : bool, optional\n        If ``True``, the optimizer will only use the cache, and will raise\n        ``KeyError`` if a contraction is not found.\n    directory_split : \"auto\" or bool, optional\n        If specified, the hash will be split into two parts, the first part\n        will be used as a subdirectory, and the second part will be used as the\n        filename. This is useful for avoiding a very large flat diretory. If\n        \"auto\" it will check the current cache if any and guess from that.\n    opt_kwargs\n        Supplied to ``HyperOptimizer``.\n    \"\"\"\n\n    def _get_path_relevant_opts(self):\n        \"\"\"Get a frozenset of the options that are most likely to affect the\n        path. These are the options that we use when the directory name is not\n        manually specified.\n        \"\"\"\n        return [\n            (\"methods\", None),\n            (\"minimize\", \"flops\"),\n            (\"max_repeats\", 128),\n            (\"max_time\", None),\n            (\"slicing_opts\", None),\n            (\"slicing_reconf_opts\", None),\n            (\"simulated_annealing_opts\", None),\n            (\"reconf_opts\", None),\n            (\"compressed\", False),\n            (\"multicontraction\", False),\n        ]\n\n    def _get_suboptimizer(self):\n        return HyperOptimizer(**self._suboptimizer_kwargs)\n\n    def _deconstruct_tree(self, opt, tree):\n        return {\n            \"path\": tree.get_path(),\n            \"score\": tree.get_score(),\n            # dont' need to store all slice info, just which indices\n            \"sliced_inds\": tuple(tree.sliced_inds),\n        }\n\n    def _reconstruct_tree(self, inputs, output, size_dict, con):\n        tree = ContractionTree.from_path(\n            inputs,\n            output,\n            size_dict,\n            path=con[\"path\"],\n            objective=self.minimize,\n        )\n\n        for ix in con[\"sliced_inds\"]:\n            tree.remove_ind_(ix)\n\n        return tree\n\n\nclass HyperCompressedOptimizer(HyperOptimizer):\n    \"\"\"A compressed contraction path optimizer that samples a series of ordered\n    contraction trees while optimizing the hyper parameters used to generate\n    them.\n\n    Parameters\n    ----------\n    chi : None or int, optional\n        The maximum bond dimension to compress to. If ``None`` then use the\n        square of the largest existing dimension. If ``minimize`` is specified\n        as a full scoring function, this is ignored.\n    methods : None or sequence[str] or str, optional\n        Which method(s) to use from ``list_hyper_functions()``.\n    minimize : str, Objective or callable, optional\n        How to score each trial, used to train the optimizer and rank the\n        results. If a custom callable, it should take a ``trial`` dict as its\n        argument and return a single float.\n    max_repeats : int, optional\n        The maximum number of trial contraction trees to generate.\n        Default: 128.\n    max_time : None or float, optional\n        The maximum amount of time to run for. Use ``None`` for no limit. You\n        can also set an estimated execution 'rate' here like ``'rate:1e9'``\n        that will terminate the search when the estimated FLOPs of the best\n        contraction found divided by the rate is greater than the time spent\n        searching, allowing quick termination on easy contractions.\n    parallel : 'auto', False, True, int, or distributed.Client\n        Whether to parallelize the search.\n    slicing_opts : dict, optional\n        If supplied, once a trial contraction path is found, try slicing with\n        the given options, and then update the flops and size of the trial with\n        the sliced versions.\n    slicing_reconf_opts : dict, optional\n        If supplied, once a trial contraction path is found, try slicing\n        interleaved with subtree reconfiguation with the given options, and\n        then update the flops and size of the trial with the sliced and\n        reconfigured versions.\n    reconf_opts : dict, optional\n        If supplied, once a trial contraction path is found, try subtree\n        reconfiguation with the given options, and then update the flops and\n        size of the trial with the reconfigured versions.\n    optlib : {'cmaes', 'optuna', 'nevergrad', 'skopt', ...}, optional\n        Which optimizer to sample and train with.\n    space : dict, optional\n        The hyper space to search, see ``get_hyper_space`` for the default.\n    score_compression : float, optional\n        Raise scores to this power in order to compress or accentuate the\n        differences. The lower this is, the more the selector will sample from\n        various optimizers rather than quickly specializing.\n    max_training_steps : int, optional\n        The maximum number of trials to train the optimizer with. Setting this\n        can be helpful when the optimizer itself becomes costly to train (e.g.\n        for Gaussian Processes).\n    progbar : bool, optional\n        Show live progress of the best contraction found so far.\n    optlib_opts\n        Supplied to the hyper-optimizer library initialization.\n    \"\"\"\n\n    compressed = True\n    multicontraction = False\n\n    def __init__(\n        self,\n        chi=None,\n        methods=(\"greedy-compressed\", \"greedy-span\", \"kahypar-agglom\"),\n        minimize=\"peak-compressed\",\n        **kwargs,\n    ):\n        if (chi is not None) and not callable(minimize):\n            minimize += f\"-{chi}\"\n\n        kwargs[\"methods\"] = methods\n        kwargs[\"minimize\"] = minimize\n\n        if kwargs.pop(\"slicing_opts\", None) is not None:\n            raise ValueError(\n                \"Cannot use slicing_opts with compressed contraction.\"\n            )\n        if kwargs.pop(\"slicing_reconf_opts\", None) is not None:\n            raise ValueError(\n                \"Cannot use slicing_reconf_opts with compressed contraction.\"\n            )\n\n        super().__init__(**kwargs)\n\n\nclass ReusableHyperCompressedOptimizer(ReusableHyperOptimizer):\n    \"\"\"Like ``HyperCompressedOptimizer`` but it will re-instantiate the\n    optimizer whenever a new contraction is detected, and also cache the paths\n    found.\n\n    Parameters\n    ----------\n    chi : None or int, optional\n        The maximum bond dimension to compress to. If ``None`` then use the\n        square of the largest existing dimension. If ``minimize`` is specified\n        as a full scoring function, this is ignored.\n    directory : None, True, or str, optional\n        If specified use this directory as a persistent cache. If ``True`` auto\n        generate a directory in the current working directory based on the\n        options which are most likely to affect the path (see\n        `ReusableHyperOptimizer._get_path_relevant_opts`).\n    overwrite : bool, optional\n        If ``True``, the optimizer will always run, overwriting old results in\n        the cache. This can be used to update paths without deleting the whole\n        cache.\n    hash_method : {'a', 'b', ...}, optional\n        The method used to hash the contraction tree. The default, ``'a'``, is\n        faster hashwise but doesn't recognize when indices are permuted.\n    cache_only : bool, optional\n        If ``True``, the optimizer will only use the cache, and will raise\n        ``KeyError`` if a contraction is not found.\n    opt_kwargs\n        Supplied to ``HyperCompressedOptimizer``.\n    \"\"\"\n\n    def __init__(\n        self,\n        chi=None,\n        methods=(\"greedy-compressed\", \"greedy-span\", \"kahypar-agglom\"),\n        minimize=\"peak-compressed\",\n        **kwargs,\n    ):\n        if (chi is not None) and not callable(minimize):\n            minimize += f\"-{chi}\"\n\n        kwargs[\"methods\"] = methods\n        kwargs[\"minimize\"] = minimize\n\n        if kwargs.pop(\"slicing_opts\", None) is not None:\n            raise ValueError(\n                \"Cannot use slicing_opts with compressed contraction.\"\n            )\n        if kwargs.pop(\"slicing_reconf_opts\", None) is not None:\n            raise ValueError(\n                \"Cannot use slicing_reconf_opts with compressed contraction.\"\n            )\n        if kwargs.pop(\"simulated_annealing_opts\", None) is not None:\n            raise ValueError(\n                \"Cannot use simulated_annealing_opts \"\n                \"with compressed contraction.\"\n            )\n\n        super().__init__(**kwargs)\n\n    def _get_suboptimizer(self):\n        return HyperCompressedOptimizer(**self._suboptimizer_kwargs)\n\n    def _deconstruct_tree(self, opt, tree):\n        return {\n            \"path\": tree.get_path(),\n            \"score\": tree.get_score(),\n            \"sliced_inds\": tuple(tree.sliced_inds),\n        }\n\n    def _reconstruct_tree(self, inputs, output, size_dict, con):\n        return ContractionTreeCompressed.from_path(\n            inputs,\n            output,\n            size_dict,\n            path=con[\"path\"],\n            objective=self.minimize,\n        )\n\n\nclass HyperMultiOptimizer(HyperOptimizer):\n    compressed = False\n    multicontraction = True\n"
  },
  {
    "path": "cotengra/hyperoptimizers/hyper_cmaes.py",
    "content": "\"\"\"Hyper parameter optimization using cmaes, as implemented by\n\nhttps://github.com/CyberAgentAILab/cmaes.\n\n\"\"\"\n\nfrom ._param_mapping import (\n    LCBOptimizer,\n    build_params,\n    convert_raw,\n    num_params,\n)\nfrom .hyper import HyperOptLib, register_hyper_optlib\n\n\nclass HyperCMAESSampler:\n    def __init__(\n        self,\n        space,\n        sigma=1.0,\n        lr_adapt=True,\n        separable=False,\n        exponential_param_power=None,\n        **kwargs,\n    ):\n        import cmaes\n        import numpy as np\n\n        self.params = build_params(\n            space, exponential_param_power=exponential_param_power\n        )\n        ndim = num_params(self.params)\n\n        if separable:\n            CMA = cmaes.SepCMA\n        else:\n            CMA = cmaes.CMA\n            kwargs[\"lr_adapt\"] = lr_adapt\n\n        self.opt = CMA(\n            mean=np.zeros(ndim),\n            sigma=sigma,\n            bounds=np.array([(-1.0, 1.0)] * ndim),\n            **kwargs,\n        )\n\n        self._trial_counter = 0\n        self._trial_store = {}\n        self._batch = []\n\n    def ask(self):\n        # raw vector\n        x = self.opt.ask()\n\n        # need to store raw trial to report later\n        trial_number = self._trial_counter\n        self._trial_store[trial_number] = x\n        self._trial_counter += 1\n\n        return trial_number, convert_raw(self.params, x)\n\n    def tell(self, trial_number, value):\n        # retrieve raw vector\n        x = self._trial_store.pop(trial_number)\n        # wait until batch has reached population size\n        self._batch.append((x, value))\n        if len(self._batch) == self.opt.population_size:\n            self.opt.tell(self._batch)\n            self._batch.clear()\n\n\nclass CMAESOptLib(HyperOptLib):\n    \"\"\"Hyper-optimization using CMA-ES with per-method optimizers and\n    a Lower Confidence Bound method selector.\n    \"\"\"\n\n    def setup(\n        self,\n        methods,\n        space,\n        optimizer=None,\n        sigma=1.0,\n        lr_adapt=True,\n        method_exploration=1.0,\n        method_temperature=1.0,\n        exponential_param_power=None,\n        **cmaes_opts,\n    ):\n        self._method_chooser = LCBOptimizer(\n            options=methods,\n            exploration=method_exploration,\n            temperature=method_temperature,\n        )\n        self._optimizers = {\n            method: HyperCMAESSampler(\n                space[method],\n                sigma=sigma,\n                lr_adapt=lr_adapt,\n                exponential_param_power=exponential_param_power,\n                **cmaes_opts,\n            )\n            for method in methods\n        }\n\n    def get_setting(self):\n        method = self._method_chooser.ask()\n        params_token, params = self._optimizers[method].ask()\n\n        return {\n            \"method\": method,\n            \"params_token\": params_token,\n            \"params\": params,\n        }\n\n    def report_result(self, setting, trial, score):\n        self._method_chooser.tell(setting[\"method\"], score)\n        self._optimizers[setting[\"method\"]].tell(\n            setting[\"params_token\"], score\n        )\n\n\nregister_hyper_optlib(\"cmaes\", CMAESOptLib)\n"
  },
  {
    "path": "cotengra/hyperoptimizers/hyper_es.py",
    "content": "\"\"\"Hyper optimization using a steady-state diagonal evolutionary strategy.\"\"\"\n\nimport bisect\nimport math\n\nfrom ..utils import get_rng\nfrom ._param_mapping import (\n    LCBOptimizer,\n    build_params,\n    convert_raw,\n    num_params,\n)\nfrom .hyper import HyperOptLib, register_hyper_optlib\n\n# E[|N(0,1)|] = sqrt(2/pi), used for CSA path length expectation.\n_CHI1 = math.sqrt(2.0 / math.pi)\n\n\ndef _reflect(x):\n    \"\"\"Reflect a scalar into [-1, 1].\"\"\"\n    # fold back into [-1, 1] by reflecting off boundaries\n    while x > 1.0 or x < -1.0:\n        if x > 1.0:\n            x = 2.0 - x\n        if x < -1.0:\n            x = -2.0 - x\n    return x\n\n\nclass SteadyStateES:\n    \"\"\"A steady-state diagonal evolutionary strategy  (SSES) operating in raw\n    ``[-1, 1]`` parameter space.\n\n    Unlike a generational ES, this sampler has no synchronization barrier.\n    Every ``ask`` draws from the current distribution immediately, and\n    every ``tell`` updates the distribution state from a sliding window\n    of recent results. Trials can be in-flight in any number and can\n    complete in any order.\n\n    Step sizes are adapted per dimension using a simplified cumulative\n    step-size adaptation (CSA) rule, giving the optimizer the character\n    of a separable (diagonal) CMA-ES without any matrix operations.\n\n    Parameters\n    ----------\n    space : dict[str, dict]\n        The search space for a single contraction method.\n    seed : None or int, optional\n        Random seed.\n    population_size : int or \"auto\", optional\n        Size of the sliding archive window. When ``\"auto\"`` it is\n        chosen as ``max(8, 4 * ndim)``.\n    sigma : float, optional\n        Initial per-dimension step size in raw ``[-1, 1]`` space.\n    sigma_min : float, optional\n        Lower bound for per-dimension step sizes.\n    sigma_max : float, optional\n        Upper bound for per-dimension step sizes (also the restart\n        value).\n    c_sigma : float or \"auto\", optional\n        Learning rate for the evolution path. When ``\"auto\"`` it is\n        set to ``1 / sqrt(ndim)`` (clamped to ``[0.05, 1.0]``).\n    d_sigma : float or \"auto\", optional\n        Damping factor for step-size updates. When ``\"auto\"`` it is\n        set to ``1 + sqrt(ndim)``.\n    elite_ratio : float, optional\n        Fraction of the archive used as elites for weighted\n        recombination.\n    use_mirror : bool, optional\n        If ``True``, every fresh perturbation is paired with its\n        antipodal mirror, halving gradient variance.\n    inject_best_every : int or \"auto\", optional\n        Inject the best-so-far point every this many asks.  When\n        ``\"auto\"`` it equals ``population_size``.\n    restart_patience : int or \"auto\", optional\n        Number of tells without improvement before resetting step\n        sizes and re-centering on the best-so-far point. When\n        ``\"auto\"`` it equals ``5 * population_size``.\n    explore_prob : float, optional\n        Probability of issuing a uniform random point instead of the\n        ES-directed point. Maintains global diversity throughout the\n        search and helps escape local minima. Random points still feed\n        into the archive normally.\n    mean_lr : float, optional\n        Learning rate for the mean update in ``(0, 1]``. Each tell\n        blends the current mean toward the elite weighted mean by this\n        factor: ``mean = (1 - mean_lr) * mean + mean_lr * elite_mean``.\n        Values below ``1.0`` smooth out noise-driven mean drift. Default\n        is ``1.0`` (full update, original behaviour).\n    exponential_param_power : float, optional\n        Passed through to the shared parameter mapping for\n        ``FLOAT_EXP`` parameters.\n    \"\"\"\n\n    def __init__(\n        self,\n        space,\n        seed=None,\n        population_size=\"auto\",\n        sigma=0.5,\n        sigma_min=0.01,\n        sigma_max=1.0,\n        c_sigma=\"auto\",\n        d_sigma=\"auto\",\n        elite_ratio=0.5,\n        use_mirror=True,\n        inject_best_every=\"auto\",\n        restart_patience=\"auto\",\n        explore_prob=0.05,\n        mean_lr=0.5,\n        exponential_param_power=None,\n    ):\n        self.rng = get_rng(seed)\n        self.params = build_params(\n            space, exponential_param_power=exponential_param_power\n        )\n        self.ndim = num_params(self.params)\n\n        if population_size == \"auto\":\n            population_size = max(8, 4 * self.ndim)\n        self.population_size = population_size\n\n        self.sigma0 = sigma\n        self.sigma_min = sigma_min\n        self.sigma_max = sigma_max\n\n        if c_sigma == \"auto\":\n            if self.ndim > 0:\n                c_sigma = min(1.0, max(0.05, 1.0 / math.sqrt(self.ndim)))\n            else:\n                c_sigma = 1.0\n        self.c_sigma = c_sigma\n\n        if d_sigma == \"auto\":\n            d_sigma = 1.0 + math.sqrt(self.ndim)\n        self.d_sigma = d_sigma\n\n        self.elite_ratio = elite_ratio\n        self.use_mirror = use_mirror\n        self.explore_prob = explore_prob\n        self.mean_lr = mean_lr\n\n        if inject_best_every == \"auto\":\n            inject_best_every = population_size\n        self.inject_best_every = inject_best_every\n\n        if restart_patience == \"auto\":\n            restart_patience = 2 * population_size\n        self.restart_patience = restart_patience\n\n        # precompute log-rank weights for the elite portion of the archive\n        mu = max(1, int(round(self.elite_ratio * self.population_size)))\n        raw_w = [math.log(mu + 1) - math.log(i + 1) for i in range(mu)]\n        w_sum = sum(raw_w)\n        self._weights = [w / w_sum for w in raw_w]\n        self._mu = mu\n        # effective number of elites (for CSA scaling)\n        self._mu_eff = 1.0 / sum(w * w for w in self._weights)\n\n        self._init_state()\n\n    def _init_state(self):\n        \"\"\"Initialize or reset the mutable optimizer state.\"\"\"\n        self.mean = [0.0] * self.ndim\n        self.sigmas = [self.sigma0] * self.ndim\n        self.p_sigma = [0.0] * self.ndim\n\n        # archive: list of (score, x) sorted by score ascending (best\n        # first).  we keep at most ``population_size`` entries.\n        self._archive = []\n\n        # in-flight trials not yet told\n        self._pending = {}\n\n        # global best\n        self.best_x = None\n        self.best_score = float(\"inf\")\n\n        self._ask_counter = 0\n        self._tell_counter = 0\n        self._tells_since_improvement = 0\n        self._restart_count = 0\n\n        # mirror queue: the eps vector waiting to be issued as -eps\n        self._mirror_eps = None\n\n    # ------------------------------------------------------------------ #\n    #  ask\n    # ------------------------------------------------------------------ #\n\n    def ask(self):\n        \"\"\"Return the next candidate point.\n\n        Draws from the current distribution, optionally using mirrored\n        sampling or best-so-far injection.  No synchronization with\n        outstanding trials is required.\n        \"\"\"\n        trial_number = self._ask_counter\n        self._ask_counter += 1\n\n        if self.ndim == 0:\n            x = ()\n            self._pending[trial_number] = x\n            return trial_number, convert_raw(self.params, x)\n\n        # --- global random exploration ---\n        if self.explore_prob > 0 and self.rng.random() < self.explore_prob:\n            x = tuple(self.rng.uniform(-1.0, 1.0) for _ in range(self.ndim))\n            self._pending[trial_number] = x\n            return trial_number, convert_raw(self.params, x)\n\n        # --- mirrored partner from previous ask ---\n        if self._mirror_eps is not None:\n            eps = self._mirror_eps\n            self._mirror_eps = None\n            x = tuple(\n                _reflect(self.mean[d] - eps[d]) for d in range(self.ndim)\n            )\n            self._pending[trial_number] = x\n            return trial_number, convert_raw(self.params, x)\n\n        # --- best-so-far injection ---\n        if (\n            self.best_x is not None\n            and self.inject_best_every > 0\n            and trial_number % self.inject_best_every == 0\n            and trial_number > 0\n        ):\n            # inject with a tiny perturbation so it's not an exact\n            # duplicate (which would be wasted on a stochastic function)\n            x = tuple(\n                _reflect(self.rng.gauss(self.best_x[d], 0.05 * self.sigmas[d]))\n                for d in range(self.ndim)\n            )\n            self._pending[trial_number] = x\n            return trial_number, convert_raw(self.params, x)\n\n        # --- fresh sample ---\n        eps = tuple(\n            self.rng.gauss(0.0, self.sigmas[d]) for d in range(self.ndim)\n        )\n        x = tuple(_reflect(self.mean[d] + eps[d]) for d in range(self.ndim))\n\n        if self.use_mirror:\n            self._mirror_eps = eps\n\n        self._pending[trial_number] = x\n        return trial_number, convert_raw(self.params, x)\n\n    # ------------------------------------------------------------------ #\n    #  tell\n    # ------------------------------------------------------------------ #\n\n    def tell(self, trial_number, score):\n        \"\"\"Record a completed trial and update the distribution.\n\n        Updates the sliding archive, recomputes the weighted mean from\n        elites, adapts per-dimension step sizes via evolution paths, and\n        checks for stalls.\n        \"\"\"\n        x = self._pending.pop(trial_number)\n        self._tell_counter += 1\n\n        # update global best\n        if score < self.best_score:\n            self.best_score = score\n            self.best_x = x\n            self._tells_since_improvement = 0\n        else:\n            self._tells_since_improvement += 1\n\n        if self.ndim == 0:\n            return\n\n        # --- insert into archive (sorted by score, ascending) ---\n        pos = bisect.bisect_left(self._archive, score, key=lambda e: e[0])\n        self._archive.insert(pos, (score, x))\n        if len(self._archive) > self.population_size:\n            self._archive.pop()  # drop worst (highest score)\n\n        # need at least mu results before we can update meaningfully\n        if len(self._archive) < self._mu:\n            return\n\n        # --- weighted recombination from elites ---\n        old_mean = self.mean\n        elite_mean = [0.0] * self.ndim\n        for wi, (_, xi) in zip(self._weights, self._archive):\n            for d in range(self.ndim):\n                elite_mean[d] += wi * xi[d]\n        # blend toward elite mean at rate mean_lr; values < 1.0 smooth\n        # out noise-driven drift on highly stochastic objectives\n        lr = self.mean_lr\n        if lr >= 1.0:\n            new_mean = elite_mean\n        else:\n            new_mean = [\n                (1.0 - lr) * old_mean[d] + lr * elite_mean[d]\n                for d in range(self.ndim)\n            ]\n        self.mean = new_mean\n\n        # --- evolution path and sigma adaptation per dimension ---\n        c = self.c_sigma\n        complement = math.sqrt(c * (2.0 - c) * self._mu_eff)\n\n        for d in range(self.ndim):\n            sd = self.sigmas[d]\n            if sd < 1e-30:\n                sd = self.sigma_min\n            delta = (new_mean[d] - old_mean[d]) / sd\n\n            # update conjugate evolution path\n            self.p_sigma[d] = (1.0 - c) * self.p_sigma[d] + (\n                complement * delta\n            )\n\n            # adapt step size: increase if path is longer than expected,\n            # decrease if shorter\n            self.sigmas[d] = sd * math.exp(\n                (c / self.d_sigma) * (abs(self.p_sigma[d]) / _CHI1 - 1.0)\n            )\n\n            # clamp\n            self.sigmas[d] = min(\n                max(self.sigmas[d], self.sigma_min), self.sigma_max\n            )\n\n        # --- stall-triggered restart ---\n        if self._tells_since_improvement >= self.restart_patience:\n            self._restart()\n\n    def _restart(self):\n        \"\"\"Reset step sizes and re-center.\n\n        Alternates between re-centering on the best-so-far point\n        (exploitation restart) and a uniformly random point\n        (exploration restart) to avoid repeated restarts converging\n        to the same local minimum.\n        \"\"\"\n        self.sigmas = [self.sigma0] * self.ndim\n        self.p_sigma = [0.0] * self.ndim\n        if self._restart_count % 2 == 0 and self.best_x is not None:\n            # even restarts: exploit best known point\n            self.mean = list(self.best_x)\n        else:\n            # odd restarts: jump to a random point in the search space\n            self.mean = [self.rng.uniform(-1.0, 1.0) for _ in range(self.ndim)]\n        self._archive.clear()\n        self._tells_since_improvement = 0\n        self._restart_count += 1\n\n\nclass ESOptLib(HyperOptLib):\n    \"\"\"Hyper-optimization using a steady-state diagonal ES.\"\"\"\n\n    def setup(\n        self,\n        methods,\n        space,\n        optimizer=None,\n        population_size=\"auto\",\n        sigma=0.5,\n        sigma_min=0.01,\n        sigma_max=1.0,\n        c_sigma=\"auto\",\n        d_sigma=\"auto\",\n        elite_ratio=0.5,\n        use_mirror=True,\n        inject_best_every=\"auto\",\n        restart_patience=\"auto\",\n        explore_prob=0.05,\n        mean_lr=1.0,\n        method_exploration=1.0,\n        method_temperature=1.0,\n        exponential_param_power=None,\n        seed=None,\n        **kwargs,\n    ):\n        \"\"\"Initialize ES optimizers for each contraction method.\n\n        Parameters\n        ----------\n        methods : list[str]\n            The contraction methods to optimize over.\n        space : dict[str, dict[str, dict]]\n            The per-method hyperparameter search space.\n        optimizer : HyperOptimizer, optional\n            The parent optimizer.\n        population_size : int or \"auto\", optional\n            Archive window size for each method-specific ES sampler.\n        sigma : float, optional\n            Initial per-dimension step size.\n        sigma_min, sigma_max : float, optional\n            Bounds for per-dimension step sizes.\n        c_sigma : float or \"auto\", optional\n            Evolution path learning rate.\n        d_sigma : float or \"auto\", optional\n            Step-size damping factor.\n        elite_ratio : float, optional\n            Fraction of the archive used as elites.\n        use_mirror : bool, optional\n            Enable mirrored sampling.\n        inject_best_every : int or \"auto\", optional\n            Best-injection frequency.\n        restart_patience : int or \"auto\", optional\n            Tells without improvement before restart.\n        explore_prob : float, optional\n            Probability of issuing a uniform random point on each ask.\n        mean_lr : float, optional\n            Learning rate for the mean update in ``(0, 1]``.\n        method_exploration : float, optional\n            Exploration strength for the LCB-based method chooser.\n        method_temperature : float, optional\n            Noise temperature for the LCB-based method chooser.\n        exponential_param_power : float, optional\n            Passed to the shared parameter mapping for ``FLOAT_EXP``.\n        seed : None or int, optional\n            Random seed.\n        \"\"\"\n        if population_size == \"auto\":\n            max_ndim = max(\n                num_params(\n                    build_params(\n                        space[m],\n                        exponential_param_power=exponential_param_power,\n                    )\n                )\n                for m in methods\n            )\n            population_size = max(\n                8,\n                max(1, getattr(optimizer, \"pre_dispatch\", 1)),\n                4 * max_ndim,\n            )\n\n        self._method_chooser = LCBOptimizer(\n            options=methods,\n            exploration=method_exploration,\n            temperature=method_temperature,\n            seed=seed,\n        )\n        self._optimizers = {}\n        for i, method in enumerate(methods):\n            # diversify seeds across methods\n            if seed is not None:\n                method_seed = hash((seed, i, method)) % (2**31)\n            else:\n                method_seed = None\n            self._optimizers[method] = SteadyStateES(\n                space[method],\n                seed=method_seed,\n                population_size=population_size,\n                sigma=sigma,\n                sigma_min=sigma_min,\n                sigma_max=sigma_max,\n                c_sigma=c_sigma,\n                d_sigma=d_sigma,\n                elite_ratio=elite_ratio,\n                use_mirror=use_mirror,\n                inject_best_every=inject_best_every,\n                restart_patience=restart_patience,\n                explore_prob=explore_prob,\n                mean_lr=mean_lr,\n                exponential_param_power=exponential_param_power,\n            )\n\n    def get_setting(self):\n        \"\"\"Choose a contraction method, then request its next setting.\"\"\"\n        method = self._method_chooser.ask()\n        params_token, params = self._optimizers[method].ask()\n\n        return {\n            \"method\": method,\n            \"params_token\": params_token,\n            \"params\": params,\n        }\n\n    def report_result(self, setting, trial, score):\n        \"\"\"Report a completed trial back to the method chooser and ES.\"\"\"\n        self._method_chooser.tell(setting[\"method\"], score)\n        self._optimizers[setting[\"method\"]].tell(\n            setting[\"params_token\"], score\n        )\n\n\nregister_hyper_optlib(\"sses\", ESOptLib)\n"
  },
  {
    "path": "cotengra/hyperoptimizers/hyper_neldermead.py",
    "content": "\"\"\"Hyper optimization using the Nelder-Mead simplex method.\"\"\"\n\nimport warnings\n\nfrom ..utils import get_rng\nfrom ._param_mapping import (\n    LCBOptimizer,\n    build_params,\n    convert_raw,\n    generate_lhs_points,\n    num_params,\n)\nfrom .hyper import HyperOptLib, register_hyper_optlib\n\n# state constants\n_INIT = \"init\"\n_REFLECT = \"reflect\"\n_EXPAND = \"expand\"\n_CONTRACT = \"contract\"\n_SHRINK = \"shrink\"\n\n\ndef _clip(x, lo=-1.0, hi=1.0):\n    \"\"\"Clip scalar ``x`` to the interval ``[lo, hi]``.\"\"\"\n    return min(max(x, lo), hi)\n\n\ndef clamp(xs, lo=-1.0, hi=1.0):\n    \"\"\"Clip each element of the list ``xs`` to the interval ``[lo, hi]``.\"\"\"\n    return [_clip(xi, lo, hi) for xi in xs]\n\n\nclass _NMCore:\n    \"\"\"Minimal Nelder-Mead simplex state machine on raw vectors. Manages n+1\n    vertices and iteratively improves via reflection, expansion, contraction,\n    and shrink. When the simplex diameter drops below ``convergence_tol`` the\n    ``converged`` flag is set and no further points are issued.\n\n    Parameters\n    ----------\n    ndim : int\n        Number of raw dimensions.\n    center : list[float]\n        Center point for the initial simplex.\n    scales : list[float]\n        Per-dimension scale for axis-aligned perturbations used to construct\n        the initial simplex around ``center``.\n    adaptive : bool\n        Whether to use the adaptive NM coefficients recommended by Gao and Han\n        (2010), which scale with problem dimension. If `True` then `alpha`,\n        `gamma`, `rho`, and `sigma` are ignored.\n    alpha : float\n        Reflection coefficient (standard NM default: 1). If ``adaptive`` is\n        `True` then this is ignored and set to 1.0.\n    gamma : float\n        Expansion coefficient (standard NM default: 2). If ``adaptive`` is\n        `True` then this is ignored and set to ``1 + 2 / ndim``.\n    rho : float\n        Contraction coefficient (standard NM default: 0.5). If ``adaptive`` is\n        `True` then this is ignored and set to ``0.75 - 1 / (2 * ndim)``.\n    sigma : float\n        Shrink coefficient (standard NM default: 0.5). If ``adaptive`` is\n        `True` then this is ignored and set to ``1 - 1 / ndim``.\n    convergence_tol : float\n        When the Chebyshev diameter of the simplex falls below this value the\n        core signals convergence.\n    psi : float, optional\n        Relative simplex reduction target. When set, the core also converges\n        once the simplex diameter has been reduced below ``psi`` times its\n        initialized diameter. This mirrors the internal convergence mode used\n        by Sbplx in NLopt.\n    inject_diameter_fraction : float\n        Maximum allowed simplex diameter inflation when injecting an external\n        vertex. The candidate's max distance to any non-worst vertex must be\n        at most ``inject_diameter_fraction * current_diameter``. Use ``1.0``\n        (default) to prevent any inflation, ``> 1.0`` to allow some growth,\n        or ``float('inf')`` to disable the gate entirely.\n    inject_restart_fraction : float\n        When injecting an external vertex that is far from the current simplex\n        (beyond the diameter-based gate above), if its score is better than\n        this fraction of the current best score, flag convergence to trigger an\n        early restart focused on the better region. Set to ``0.0`` to disable\n        this behavior.\n    \"\"\"\n\n    def __init__(\n        self,\n        ndim,\n        center,\n        scales,\n        adaptive=False,\n        alpha=1.0,\n        gamma=2.0,\n        rho=0.5,\n        sigma=0.5,\n        convergence_tol=0.01,\n        psi=None,\n        inject_diameter_fraction=1.5,\n        inject_restart_fraction=0.6,\n    ):\n        self.ndim = ndim\n\n        if adaptive:\n            self.alpha = 1.0\n            self.gamma = 1.0 + 2.0 / ndim\n            self.rho = 0.75 - 1.0 / (2.0 * ndim)\n            self.sigma = 1.0 - 1.0 / ndim\n        else:\n            self.alpha = alpha\n            self.gamma = gamma\n            self.rho = rho\n            self.sigma = sigma\n\n        self.convergence_tol = convergence_tol\n        self.psi = psi\n        self.inject_diameter_fraction = inject_diameter_fraction\n        self.inject_restart_fraction = inject_restart_fraction\n\n        self._token_counter = 0\n        self._tell_count = 0\n        self._best_vertex = None\n        self._best_score = float(\"inf\")\n        self._converged = False\n        self._initial_simplex_diameter = None\n\n        self._vertices = []\n        self._scores = []\n        # pending (token, x, role) tuples waiting to be issued\n        self._ask_queue = []\n        # token -> (x, role), kept until tell() consumes it\n        self._token_map = {}\n        # token -> (x, score, role), buffered until the state machine is ready\n        self._results = {}\n\n        self._state = _INIT\n        self._centroid = None\n        self._reflect_x = None\n        self._reflect_score = None\n        self._contract_inside = False\n        self._pending_injection = None\n\n        if self.ndim > 0:\n            self._initialize_simplex(center, scales)\n\n    @property\n    def converged(self):\n        \"\"\"True when simplex diameter < convergence_tol.\"\"\"\n        return self._converged\n\n    @property\n    def best_vertex(self):\n        return self._best_vertex\n\n    @property\n    def best_score(self):\n        return self._best_score\n\n    def _centroid_of(self, vertices):\n        n = len(vertices)\n        return [sum(v[d] for v in vertices) / n for d in range(self.ndim)]\n\n    def _reflect(self, centroid, worst):\n        return clamp(\n            [\n                centroid[d] + self.alpha * (centroid[d] - worst[d])\n                for d in range(self.ndim)\n            ]\n        )\n\n    def _expand(self, centroid, reflected):\n        return clamp(\n            [\n                centroid[d] + self.gamma * (reflected[d] - centroid[d])\n                for d in range(self.ndim)\n            ]\n        )\n\n    def _contract_outside_pt(self, centroid, reflected):\n        return clamp(\n            [\n                centroid[d] + self.rho * (reflected[d] - centroid[d])\n                for d in range(self.ndim)\n            ]\n        )\n\n    def _contract_inside_pt(self, centroid, worst):\n        return clamp(\n            [\n                centroid[d] + self.rho * (worst[d] - centroid[d])\n                for d in range(self.ndim)\n            ]\n        )\n\n    def _shrink_vertex(self, best, vertex):\n        return clamp(\n            [\n                best[d] + self.sigma * (vertex[d] - best[d])\n                for d in range(self.ndim)\n            ]\n        )\n\n    def _sort_simplex(self):\n        paired = sorted(zip(self._scores, self._vertices), key=lambda t: t[0])\n        self._scores = [s for s, _ in paired]\n        self._vertices = [list(v) for _, v in paired]\n\n    def _simplex_diameter(self):\n        \"\"\"Chebyshev (L-inf) diameter of the current simplex.\"\"\"\n        n = len(self._vertices)\n        diam = 0.0\n        for i in range(n):\n            for j in range(i + 1, n):\n                d = max(\n                    abs(self._vertices[i][k] - self._vertices[j][k])\n                    for k in range(self.ndim)\n                )\n                if d > diam:\n                    diam = d\n        return diam\n\n    def _diameter_converged(self):\n        diameter = self._simplex_diameter()\n\n        if diameter < self.convergence_tol:\n            # absolute diameter convergence\n            return True\n\n        if self.psi is None or self._initial_simplex_diameter is None:\n            # relative diameter convergence not enabled or not initialized\n            return False\n\n        # relative diameter convergence\n        converged = diameter < self.psi * self._initial_simplex_diameter\n\n        return converged\n\n    def _initialize_simplex(self, center, scales):\n        self._vertices = []\n        self._scores = []\n        self._ask_queue = []\n        self._token_map = {}\n        self._results = {}\n        self._state = _INIT\n\n        # n+1 vertices: center plus one axis-aligned perturbation per dimension\n        self._enqueue(clamp(list(center)), \"init\")\n        for i in range(self.ndim):\n            v = list(center)\n            v[i] += scales[i]\n            self._enqueue(clamp(v), \"init\")\n\n    def _enqueue(self, x, role):\n        token = self._token_counter\n        self._token_counter += 1\n        x = list(x)\n        self._ask_queue.append((token, x, role))\n        self._token_map[token] = (x, role)\n\n    def _try_advance(self):\n        if self._state == _INIT:\n            self._try_advance_init()\n        elif self._state == _REFLECT:\n            self._try_advance_reflect()\n        elif self._state == _EXPAND:\n            self._try_advance_expand()\n        elif self._state == _CONTRACT:\n            self._try_advance_contract()\n        elif self._state == _SHRINK:\n            self._try_advance_shrink()\n\n    def _try_advance_init(self):\n        # need all n+1 init results before proceeding\n        init_results = {\n            tn: r for tn, r in self._results.items() if r[2] == \"init\"\n        }\n        n_expected = self.ndim + 1\n        if len(init_results) < n_expected:\n            return\n\n        self._vertices = []\n        self._scores = []\n        # consume results in token order to preserve the deterministic vertex\n        # ordering (center first, then per-dimension perturbations)\n        for tn in sorted(init_results):\n            x, score, _ = init_results[tn]\n            self._vertices.append(list(x))\n            self._scores.append(score)\n            del self._results[tn]\n\n        self._sort_simplex()\n        self._initial_simplex_diameter = max(\n            self._simplex_diameter(), self.convergence_tol\n        )\n        self._begin_reflect()\n\n    def inject_vertex(self, x, score):\n        \"\"\"Defer replacement of the worst vertex with an external point. The\n        replacement is applied at the next ``_begin_reflect`` call so that\n        in-progress NM operations are not disrupted. Only accepted when the\n        simplex is initialized and ``score`` improves on the current worst\n        vertex.\n\n        Parameters\n        ----------\n        x : list[float]\n            Raw coordinate vector (same dimensionality as the simplex).\n        score : float\n            Objective value at ``x``.\n\n        Returns\n        -------\n        accepted : bool\n            Whether the injection was accepted (deferred).\n        \"\"\"\n        if self._converged:\n            # in finished state\n            return False\n\n        if self._state == _INIT:\n            # not ready\n            return False\n\n        if not self._scores or score >= self._scores[-1]:\n            # not better than current worst vertex\n            return False\n\n        if self._pending_injection is not None:\n            # not better than a previously injected vertex\n            if score >= self._pending_injection[1]:\n                return False\n\n        # only inject if it won't inflate the simplex beyond the threshold\n        threshold = self._simplex_diameter() * self.inject_diameter_fraction\n        for v in self._vertices[:-1]:\n            d = max(abs(x[k] - v[k]) for k in range(self.ndim))\n            if d > threshold:\n                # vertex is too far from simplex to accept\n                if (\n                    self._best_score is not None\n                    and score < self.inject_restart_fraction * self._best_score\n                    and self._tell_count >= self.ndim + 1\n                ):\n                    # BUT, early convergence signal: if pointdramatically\n                    # better, force convergence to restart from better region\n                    self._converged = True\n                return False\n\n        self._pending_injection = (list(x), score)\n        return True\n\n    def _begin_reflect(self):\n        # apply deferred injection if present\n        if self._pending_injection is not None:\n            inj_x, inj_score = self._pending_injection\n            self._pending_injection = None\n            self._vertices[-1] = inj_x\n            self._scores[-1] = inj_score\n            self._sort_simplex()\n\n        if self._diameter_converged():\n            # convergence is checked at the start of each NM iteration - if the\n            # simplex has collapsed, flag upstream rather than issuing\n            self._converged = True\n            return\n\n        self._centroid = self._centroid_of(self._vertices[:-1])\n        self._reflect_x = self._reflect(self._centroid, self._vertices[-1])\n        self._state = _REFLECT\n        self._enqueue(self._reflect_x, \"reflect\")\n\n    def _try_advance_reflect(self):\n        reflect_results = {\n            tn: r for tn, r in self._results.items() if r[2] == \"reflect\"\n        }\n        if not reflect_results:\n            return\n\n        tn = next(iter(reflect_results))\n        x, score, _ = reflect_results[tn]\n        del self._results[tn]\n        self._reflect_score = score\n\n        best_score = self._scores[0]\n        second_worst_score = self._scores[-2]\n        worst_score = self._scores[-1]\n\n        if best_score <= self._reflect_score < second_worst_score:\n            # reflection is better than 2nd-worst but not best:\n            #     accept and start a new iteration\n            self._vertices[-1] = list(self._reflect_x)\n            self._scores[-1] = self._reflect_score\n            self._sort_simplex()\n            self._begin_reflect()\n        elif self._reflect_score < best_score:\n            # new best: try expanding further\n            expand_x = self._expand(self._centroid, self._reflect_x)\n            self._state = _EXPAND\n            self._enqueue(expand_x, \"expand\")\n        elif self._reflect_score < worst_score:\n            # worse than 2nd-worst but better than worst:\n            #     try contracting on the reflection side\n            contract_x = self._contract_outside_pt(\n                self._centroid, self._reflect_x\n            )\n            self._contract_inside = False\n            self._state = _CONTRACT\n            self._enqueue(contract_x, \"contract\")\n        else:\n            # worse than or equal to worst:\n            #     contract toward the worst vertex (inside contraction)\n            contract_x = self._contract_inside_pt(\n                self._centroid, self._vertices[-1]\n            )\n            self._contract_inside = True\n            self._state = _CONTRACT\n            self._enqueue(contract_x, \"contract\")\n\n    def _try_advance_expand(self):\n        expand_results = {\n            tn: r for tn, r in self._results.items() if r[2] == \"expand\"\n        }\n        if not expand_results:\n            return\n\n        tn = next(iter(expand_results))\n        x, score, _ = expand_results[tn]\n        del self._results[tn]\n\n        if score < self._reflect_score:\n            # expansion improved on reflection: accept it\n            self._vertices[-1] = list(x)\n            self._scores[-1] = score\n        else:\n            # expansion didn't help: keep the reflection\n            self._vertices[-1] = list(self._reflect_x)\n            self._scores[-1] = self._reflect_score\n\n        self._sort_simplex()\n        self._begin_reflect()\n\n    def _try_advance_contract(self):\n        contract_results = {\n            tn: r for tn, r in self._results.items() if r[2] == \"contract\"\n        }\n        if not contract_results:\n            return\n\n        tn = next(iter(contract_results))\n        x, score, _ = contract_results[tn]\n        del self._results[tn]\n\n        # inside contraction must beat the worst vertex:\n        #     outside contraction must beat the reflected point\n        if self._contract_inside:\n            threshold = self._scores[-1]\n        else:\n            threshold = self._reflect_score\n\n        if score < threshold:\n            self._vertices[-1] = list(x)\n            self._scores[-1] = score\n            self._sort_simplex()\n            self._begin_reflect()\n        else:\n            # contraction failed:\n            #     fall back to shrinking the entire simplex toward best vertex\n            self._begin_shrink()\n\n    def _begin_shrink(self):\n        self._state = _SHRINK\n        best = self._vertices[0]\n        for i in range(1, len(self._vertices)):\n            new_v = self._shrink_vertex(best, self._vertices[i])\n            self._enqueue(new_v, \"shrink\")\n\n    def _try_advance_shrink(self):\n        shrink_results = {\n            tn: r for tn, r in self._results.items() if r[2] == \"shrink\"\n        }\n        n_expected = len(self._vertices) - 1\n        if len(shrink_results) < n_expected:\n            return\n\n        new_verts = []\n        new_scores = []\n        for tn in sorted(shrink_results):\n            x, score, _ = shrink_results[tn]\n            new_verts.append(list(x))\n            new_scores.append(score)\n            del self._results[tn]\n\n        self._vertices[1:] = new_verts\n        self._scores[1:] = new_scores\n        self._sort_simplex()\n        self._begin_reflect()\n\n    def ask(self):\n        \"\"\"Return ``(token, raw_x)`` or ``None`` if blocked.\"\"\"\n        if self._converged:\n            return None\n\n        self._try_advance()\n\n        if self._ask_queue:\n            token, x, _ = self._ask_queue.pop(0)\n            return token, x\n\n        return None\n\n    def tell(self, token, score):\n        \"\"\"Report the objective value for a previously issued\n        token. Unknown tokens (e.g. from a replaced core) are\n        silently ignored so that late-arriving results from a\n        previous core instance do not cause errors.\n        \"\"\"\n        self._tell_count += 1\n        x, role = self._token_map.pop(token, (None, None))\n\n        if x is not None and score < self._best_score:\n            self._best_score = score\n            self._best_vertex = list(x)\n\n        # unknown token - nothing to feed the state machine\n        if role is None:\n            return\n\n        self._results[token] = (list(x), score, role)\n        self._try_advance()\n\n\nclass HyperNelderMeadSampler:\n    \"\"\"Nelder-Mead simplex optimizer in raw ``[-1, 1]`` space.\n\n    Wraps a ``_NMCore`` state machine and adds parameter mapping, random filler\n    point generation while the core is blocked, and automatic restarts when the\n    simplex converges.\n\n    Parameters\n    ----------\n    space : dict[str, dict]\n        The search space for a single contraction method.\n    seed : None or int or random.Random, optional\n        Random seed.\n    adaptive : bool, optional\n        Whether to use the adaptive NM coefficients recommended by Gao and Han\n        (2010), which scale with problem dimension. If `True` then `alpha`,\n        `gamma`, `rho`, and `sigma` are ignored.\n    alpha : float, optional\n        Reflection coefficient.\n    gamma : float, optional\n        Expansion coefficient.\n    rho : float, optional\n        Contraction coefficient.\n    sigma : float, optional\n        Shrink coefficient.\n    initial_scale : float, optional\n        Scale of the initial simplex around the origin.\n    restart_tol : float, optional\n        When the simplex diameter falls below this, restart.\n    restart_scale : float, optional\n        Scale of the restarted simplex around the best point.\n    filler_scale : float, optional\n        Standard deviation of the gaussian noise used for filler points issued\n        while the core Nelder-Mead routine is blocked.\n    n_initial : int or None, optional\n        Number of Latin Hypercube Sampled (LHS) warm-up points to evaluate\n        before starting the simplex. The best result seeds the initial simplex\n        center. Default ``None`` means ``2 * ndim``. Set to ``0`` to disable.\n    explore_prob : float, optional\n        Probability of issuing a uniform random point instead of the\n        NM-directed point during normal operation. Maintains diversity\n        throughout the search.\n    inject_diameter_fraction : float, optional\n        Passed to ``_NMCore`` — controls the maximum allowed simplex\n        diameter inflation when injecting an external vertex.\n    exponential_param_power : float, optional\n        Passed through to the shared parameter mapping.\n    \"\"\"\n\n    def __init__(\n        self,\n        space,\n        seed=None,\n        adaptive=False,\n        alpha=1.0,\n        gamma=2.0,\n        rho=0.5,\n        sigma=0.5,\n        initial_scale=0.6,\n        restart_tol=0.01,\n        restart_scale=0.5,\n        filler_scale=0.3,\n        n_initial=None,\n        explore_prob=0.05,\n        inject_diameter_fraction=1.5,\n        inject_restart_fraction=0.6,\n        exponential_param_power=None,\n    ):\n        self.rng = get_rng(seed)\n        self.params = build_params(\n            space,\n            exponential_param_power=exponential_param_power,\n        )\n        self.ndim = num_params(self.params)\n\n        self.adaptive = adaptive\n        self.alpha = alpha\n        self.gamma = gamma\n        self.rho = rho\n        self.sigma = sigma\n\n        self.initial_scale = initial_scale\n        self.restart_tol = restart_tol\n        self.restart_scale = restart_scale\n        self.filler_scale = filler_scale\n        self.explore_prob = explore_prob\n        self.inject_diameter_fraction = inject_diameter_fraction\n        self.inject_restart_fraction = inject_restart_fraction\n\n        if n_initial is None:\n            n_initial = 2 * self.ndim\n        self.n_initial = n_initial\n\n        self._trial_counter = 0\n        self._restart_count = 0\n        self._best_x = None\n        self._best_score = float(\"inf\")\n        # trial_number -> (\"nm\", core_token, raw_x) or\n        #                 (\"filler\", None, raw_x) or\n        #                 (\"init\", None, raw_x)\n        self._trial_map = {}\n\n        # LHS warm-up phase state\n        if self.ndim > 0 and self.n_initial > 0:\n            self._init_points = generate_lhs_points(\n                self.ndim, self.n_initial, self.rng\n            )\n            self._init_pending = 0\n            self._init_phase = True\n        else:\n            self._init_points = []\n            self._init_pending = 0\n            self._init_phase = False\n\n        if self.ndim > 0 and not self._init_phase:\n            center = [0.0] * self.ndim\n            scales = [initial_scale] * self.ndim\n            self._core = self._make_core(center, scales)\n        else:\n            self._core = None\n\n    def _make_core(self, center, scales):\n        return _NMCore(\n            ndim=self.ndim,\n            center=center,\n            scales=scales,\n            adaptive=self.adaptive,\n            alpha=self.alpha,\n            gamma=self.gamma,\n            rho=self.rho,\n            sigma=self.sigma,\n            convergence_tol=self.restart_tol,\n            inject_diameter_fraction=self.inject_diameter_fraction,\n            inject_restart_fraction=self.inject_restart_fraction,\n        )\n\n    def _ask_filler(self):\n        if self._core is not None and self._core.best_vertex is not None:\n            center = self._core.best_vertex\n        elif self._best_x is not None:\n            center = self._best_x\n        else:\n            center = [0.0] * self.ndim\n\n        if self.filler_scale == \"uniform\":\n            # global sampling\n            x = [self.rng.uniform(-1.0, 1.0) for _ in center]\n        else:\n            # locally sample around best point\n            scale = self.filler_scale\n            if self._core is not None and not self._core.converged:\n                # if the core is active, scale with the current simplex\n                # diameter so that fillers are more likely to be accepted\n                diameter = self._core._simplex_diameter()\n                scale = max(diameter, self.filler_scale)\n\n            x = [_clip(self.rng.gauss(ci, scale)) for ci in center]\n\n        trial_number = self._trial_counter\n        self._trial_counter += 1\n        self._trial_map[trial_number] = (\"filler\", None, x)\n        return trial_number, x\n\n    def ask(self):\n        \"\"\"Return the next candidate setting. During the LHS warm-up phase,\n        pre-generated Latin Hypercube points are issued one at a time. Once all\n        warm-up results have been collected, the NM simplex is initialized\n        centered on the best warm-up point. During normal operation, with\n        probability ``explore_prob`` a uniform random point is returned to\n        maintain diversity. If the NM state machine is blocked waiting for\n        results, a filler point is returned instead.\n        \"\"\"\n        if self.ndim == 0:\n            trial_number = self._trial_counter\n            self._trial_counter += 1\n            return trial_number, convert_raw(self.params, ())\n\n        # latin hypercube sampling (LHS) warm-up phase\n        if self._init_phase:\n            if self._init_points:\n                x = self._init_points.pop()\n                trial_number = self._trial_counter\n                self._trial_counter += 1\n                self._trial_map[trial_number] = (\"init\", None, x)\n                self._init_pending += 1\n                return trial_number, convert_raw(self.params, x)\n\n            # all init points issued but some results still pending\n            trial_number, x = self._ask_filler()\n            return trial_number, convert_raw(self.params, x)\n\n        # random exploration\n        if self.explore_prob > 0 and self.rng.random() < self.explore_prob:\n            x = [self.rng.uniform(-1.0, 1.0) for _ in range(self.ndim)]\n            trial_number = self._trial_counter\n            self._trial_counter += 1\n            self._trial_map[trial_number] = (\"filler\", None, x)\n            return trial_number, convert_raw(self.params, x)\n\n        # normal nelder mead simplex operation\n        result = self._core.ask()\n        if result is not None:\n            core_token, x = result\n            trial_number = self._trial_counter\n            self._trial_counter += 1\n            self._trial_map[trial_number] = (\"nm\", core_token, x)\n            return trial_number, convert_raw(self.params, x)\n\n        # state machine is blocked, issue filler\n        trial_number, x = self._ask_filler()\n        return trial_number, convert_raw(self.params, x)\n\n    def tell(self, trial_number, score):\n        \"\"\"Record a completed trial result.\"\"\"\n        if self.ndim == 0:\n            if score < self._best_score:\n                self._best_score = score\n            return\n\n        role, core_token, x = self._trial_map.pop(\n            trial_number, (\"filler\", None, None)\n        )\n\n        # update global best (includes fillers and init points:\n        #     a lucky random point is still a valid best-known solution)\n        if score < self._best_score:\n            self._best_score = score\n            if x is not None:\n                self._best_x = list(x)\n\n        # handle LHS warm-up phase completion\n        if role == \"init\":\n            self._init_pending -= 1\n            if self._init_pending <= 0 and not self._init_points:\n                # all warm-up points evaluated — create the NM core\n                # centered on the best warm-up result\n                center = (\n                    list(self._best_x)\n                    if self._best_x is not None\n                    else [0.0] * self.ndim\n                )\n                scales = [self.initial_scale] * self.ndim\n                self._core = self._make_core(center, scales)\n                self._init_phase = False\n            return\n\n        # attempt to inject high-quality filler/exploration results into\n        # the active NM simplex so they influence the current run\n        if (\n            role != \"nm\"\n            and x is not None\n            and self._core is not None\n            and not self._core.converged\n        ):\n            self._core.inject_vertex(list(x), score)\n\n        if role == \"nm\" and core_token is not None:\n            self._core.tell(core_token, score)\n\n        # when the core converges, replace it with a fresh simplex centered on\n        # the best-known point. Any in-flight trials from the old core will be\n        # silently ignored by the new core's tell().\n        if self._core is not None and self._core.converged:\n            self._restart_count += 1\n            if self._restart_count % 2 == 1:\n                # odd restarts: local refine around best known point\n                center = (\n                    self._best_x\n                    if self._best_x is not None\n                    else [0.0] * self.ndim\n                )\n            else:\n                # even restarts: global random point\n                center = [\n                    self.rng.uniform(-1.0, 1.0) for _ in range(self.ndim)\n                ]\n            scales = [self.restart_scale] * self.ndim\n            self._core = self._make_core(center, scales)\n\n\nclass NelderMeadOptLib(HyperOptLib):\n    \"\"\"Hyper-optimization backend using the Nelder-Mead simplex method.\"\"\"\n\n    def setup(\n        self,\n        methods,\n        space,\n        optimizer=None,\n        adaptive=False,\n        alpha=1.0,\n        gamma=2.0,\n        rho=0.5,\n        sigma=0.5,\n        initial_scale=0.6,\n        restart_tol=0.01,\n        restart_scale=0.5,\n        filler_scale=0.3,\n        n_initial=None,\n        explore_prob=0.05,\n        inject_diameter_fraction=1.5,\n        inject_restart_fraction=0.6,\n        method_exploration=1.0,\n        method_temperature=1.0,\n        exponential_param_power=None,\n        seed=None,\n        **kwargs,\n    ):\n        \"\"\"Initialize Nelder-Mead optimizers for each method.\n\n        Parameters\n        ----------\n        methods : list[str]\n            The contraction methods to optimize over.\n        space : dict[str, dict[str, dict]]\n            The per-method hyperparameter search space.\n        optimizer : HyperOptimizer, optional\n            The parent optimizer.\n        adaptive : bool, optional\n            Whether to use the adaptive NM coefficients recommended by Gao and\n            Han (2010), which scale with problem dimension. If `True` then\n            `alpha`, `gamma`, `rho`, and `sigma` are ignored.\n        alpha : float, optional\n            Reflection coefficient.\n        gamma : float, optional\n            Expansion coefficient.\n        rho : float, optional\n            Contraction coefficient.\n        sigma : float, optional\n            Shrink coefficient.\n        initial_scale : float, optional\n            Scale of the initial simplex.\n        restart_tol : float, optional\n            Simplex diameter threshold for restart.\n        restart_scale : float, optional\n            Scale of the restarted simplex.\n        filler_scale : float, optional\n            Gaussian noise scale for filler points.\n        n_initial : int or None, optional\n            Number of LHS warm-up points per method. Default ``None``\n            means ``2 * ndim``. Set to ``0`` to disable.\n        explore_prob : float, optional\n            Probability of issuing a uniform random exploration point\n            during normal operation.\n        inject_diameter_fraction : float, optional\n            Passed to ``_NMCore`` — controls the maximum allowed simplex\n            diameter inflation when injecting an external vertex.\n        method_exploration : float, optional\n            Exploration strength for the LCB method chooser.\n        method_temperature : float, optional\n            Noise temperature for the LCB method chooser.\n        exponential_param_power : float, optional\n            Passed to the shared parameter mapping.\n        seed : None or int, optional\n            Random seed.\n        \"\"\"\n        if kwargs:\n            warnings.warn(\n                f\"NelderMeadOptLib.setup: ignoring unknown \"\n                f\"keyword arguments: {sorted(kwargs)}\"\n            )\n        self._method_chooser = LCBOptimizer(\n            options=methods,\n            exploration=method_exploration,\n            temperature=method_temperature,\n            seed=seed,\n        )\n        self._optimizers = {\n            method: HyperNelderMeadSampler(\n                space[method],\n                seed=seed,\n                adaptive=adaptive,\n                alpha=alpha,\n                gamma=gamma,\n                rho=rho,\n                sigma=sigma,\n                initial_scale=initial_scale,\n                restart_tol=restart_tol,\n                restart_scale=restart_scale,\n                filler_scale=filler_scale,\n                n_initial=n_initial,\n                explore_prob=explore_prob,\n                inject_diameter_fraction=inject_diameter_fraction,\n                inject_restart_fraction=inject_restart_fraction,\n                exponential_param_power=exponential_param_power,\n            )\n            for method in methods\n        }\n\n    def get_setting(self):\n        \"\"\"Choose a method, then request its next setting.\"\"\"\n        method = self._method_chooser.ask()\n        params_token, params = self._optimizers[method].ask()\n\n        return {\n            \"method\": method,\n            \"params_token\": params_token,\n            \"params\": params,\n        }\n\n    def report_result(self, setting, trial, score):\n        \"\"\"Report a completed trial back to the method chooser and the method\n        specific Nelder-Mead sampler.\n        \"\"\"\n        self._method_chooser.tell(setting[\"method\"], score)\n        self._optimizers[setting[\"method\"]].tell(\n            setting[\"params_token\"], score\n        )\n\n\nregister_hyper_optlib(\n    \"neldermead\", NelderMeadOptLib, defaults={\"adaptive\": False}\n)\nregister_hyper_optlib(\n    \"neldermead-adapt\", NelderMeadOptLib, defaults={\"adaptive\": True}\n)\n"
  },
  {
    "path": "cotengra/hyperoptimizers/hyper_nevergrad.py",
    "content": "\"\"\"Hyper optimization using nevergrad.\"\"\"\n\nfrom .hyper import HyperOptLib, register_hyper_optlib\n\n\ndef convert_param_to_nevergrad(param):\n    import nevergrad as ng\n\n    if param[\"type\"] == \"BOOL\":\n        return ng.p.Choice([False, True])\n    if param[\"type\"] == \"INT\":\n        return ng.p.TransitionChoice(range(param[\"min\"], param[\"max\"] + 1))\n    if param[\"type\"] == \"STRING\":\n        return ng.p.Choice(param[\"options\"])\n    if param[\"type\"] == \"FLOAT\":\n        return ng.p.Scalar(lower=param[\"min\"], upper=param[\"max\"])\n    if param[\"type\"] == \"FLOAT_EXP\":\n        return ng.p.Log(lower=param[\"min\"], upper=param[\"max\"])\n    else:\n        raise ValueError(\"Didn't understand space {}.\".format(param))\n\n\ndef get_methods_space(methods):\n    import nevergrad as ng\n\n    return ng.p.Choice(methods)\n\n\ndef convert_to_nevergrad_space(method, space):\n    import nevergrad as ng\n\n    return ng.p.Dict(\n        **{o: convert_param_to_nevergrad(p) for o, p in space[method].items()}\n    )\n\n\nclass NevergradOptLib(HyperOptLib):\n    \"\"\"Hyper-optimization using ``nevergrad``.\"\"\"\n\n    def setup(\n        self,\n        methods,\n        space,\n        optimizer=None,\n        sampler=\"NaiveTBPSA\",\n        method_sampler=None,\n        budget=\"auto\",\n        num_workers=1,\n        method_budget=\"auto\",\n        method_num_workers=1,\n        sampler_opts=None,\n        method_sampler_opts=None,\n    ):\n        \"\"\"Initialize the ``nevergrad`` optimizer.\n\n        Parameters\n        ----------\n        methods : list[str]\n            The list of contraction methods to optimize over.\n        space : dict[str, dict[str, dict]]\n            The search space.\n        optimizer : HyperOptimizer, optional\n            The parent optimizer instance, used for ``max_repeats``\n            and ``_num_workers`` when ``budget`` or ``num_workers``\n            are ``'auto'``.\n        sampler : str, optional\n            The optimizer to use to search each method's search space,\n            see nevergrad docs.\n        method_sampler : str, optional\n            The meta-optimizer to use to select overall methods.\n        budget : int, optional\n            Supplied to optimizer.\n        num_workers : int, optional\n            Supplied to optimizer.\n        method_budget : int, optional\n            Supplied to meta-optimizer.\n        method_num_workers : int, optional\n            Supplied to meta-optimizer.\n        \"\"\"\n        import nevergrad as ng\n\n        sampler_opts = {} if sampler_opts is None else dict(sampler_opts)\n        method_sampler_opts = (\n            {} if method_sampler_opts is None else dict(method_sampler_opts)\n        )\n\n        max_repeats = getattr(optimizer, \"max_repeats\", 128)\n        _num_workers = getattr(optimizer, \"_num_workers\", 1)\n\n        if method_sampler is None:\n            if len(methods) == 1:\n                # some samplers don't support '1D' search spaces\n                method_sampler = \"RandomSearch\"\n            else:\n                method_sampler = sampler\n        if method_budget == \"auto\":\n            method_budget = max_repeats\n        if method_num_workers == \"auto\":\n            method_num_workers = _num_workers\n\n        self._method_chooser = getattr(ng.optimizers, method_sampler)(\n            parametrization=get_methods_space(methods),\n            budget=method_budget,\n            num_workers=method_num_workers,\n            **method_sampler_opts,\n        )\n\n        if budget == \"auto\":\n            budget = max_repeats\n        if num_workers == \"auto\":\n            num_workers = _num_workers\n\n        self._optimizers = {\n            m: getattr(ng.optimizers, sampler)(\n                parametrization=convert_to_nevergrad_space(m, space),\n                budget=budget,\n                num_workers=num_workers,\n                **sampler_opts,\n            )\n            for m in methods\n        }\n\n    def get_setting(self):\n        \"\"\"Get a setting to trial from one of the nevergrad optimizers.\"\"\"\n        method = self._method_chooser.ask()\n        params = self._optimizers[method.args[0]].ask()\n        return {\n            \"method_token\": method,\n            \"method\": method.args[0],\n            \"params_token\": params,\n            \"params\": params.args[0],\n        }\n\n    def report_result(self, setting, trial, score):\n        \"\"\"Report the result of a trial to the nevergrad optimizers.\"\"\"\n        self._method_chooser.tell(setting[\"method_token\"], score)\n        self._optimizers[setting[\"method\"]].tell(\n            setting[\"params_token\"], score\n        )\n\n\nregister_hyper_optlib(\"nevergrad\", NevergradOptLib)\n"
  },
  {
    "path": "cotengra/hyperoptimizers/hyper_optuna.py",
    "content": "\"\"\"Hyper optimization using optuna.\"\"\"\n\nimport warnings\n\nfrom .hyper import HyperOptLib, register_hyper_optlib\n\n\ndef make_getter(name, param):\n    if param[\"type\"] == \"BOOL\":\n        return lambda trial: trial.suggest_categorical(name, [False, True])\n    if param[\"type\"] == \"INT\":\n        return lambda trial: trial.suggest_int(\n            name, param[\"min\"], param[\"max\"]\n        )\n    if param[\"type\"] == \"STRING\":\n        return lambda trial: trial.suggest_categorical(name, param[\"options\"])\n    if param[\"type\"] == \"FLOAT\":\n        return lambda trial: trial.suggest_float(\n            name, param[\"min\"], param[\"max\"]\n        )\n    if param[\"type\"] == \"FLOAT_EXP\":\n        return lambda trial: trial.suggest_float(\n            name, param[\"min\"], param[\"max\"], log=True\n        )\n    raise ValueError(\"Didn't understand space {}.\".format(param))\n\n\ndef make_retriever(methods, space):\n    if len(methods) == 1:\n\n        def meth_getter(_):\n            return methods[0]\n\n    else:\n\n        def meth_getter(trial):\n            return trial.suggest_categorical(\"method\", methods)\n\n    getters = {}\n    for meth, meth_space in space.items():\n        getters[meth] = {}\n        for name, param in meth_space.items():\n            getters[meth][name] = make_getter(name, param)\n\n    def retriever(trial):\n        meth = meth_getter(trial)\n        return {\n            \"method\": meth,\n            \"params\": {\n                n: getter(trial) for n, getter in getters[meth].items()\n            },\n        }\n\n    return retriever\n\n\nclass OptunaOptLib(HyperOptLib):\n    \"\"\"Hyper-optimization using ``optuna``.\"\"\"\n\n    def setup(\n        self,\n        methods,\n        space,\n        optimizer=None,\n        sampler=\"TPESampler\",\n        sampler_opts=None,\n        **create_study_opts,\n    ):\n        import optuna\n\n        if isinstance(sampler, str):\n            if sampler_opts is None:\n                sampler_opts = {}\n            sampler = getattr(optuna.samplers, sampler)(**sampler_opts)\n\n        optuna.logging.set_verbosity(optuna.logging.WARNING)\n        self._study = optuna.create_study(sampler=sampler, **create_study_opts)\n        self._retrieve_params = make_retriever(methods, space)\n\n    def get_setting(self):\n        with warnings.catch_warnings():\n            warnings.filterwarnings(\n                action=\"ignore\", message=\".*divide by zero.*\"\n            )\n            warnings.filterwarnings(\n                action=\"ignore\",\n                message=\".*invalid value encountered in subtract.*\",\n            )\n\n            otrial = self._study.ask()\n            return {\n                \"trial_number\": otrial.number,\n                **self._retrieve_params(otrial),\n            }\n\n    def report_result(self, setting, trial, score):\n        self._study.tell(setting[\"trial_number\"], score)\n\n\nregister_hyper_optlib(\"optuna\", OptunaOptLib)\n"
  },
  {
    "path": "cotengra/hyperoptimizers/hyper_random.py",
    "content": "\"\"\"Hyper optimization using random or Latin Hypercube sampling.\"\"\"\n\nimport functools\nimport math\n\nfrom ..utils import get_rng\nfrom .hyper import HyperOptLib, register_hyper_optlib\n\n\ndef sample_bool(rng):\n    return rng.choice([False, True])\n\n\ndef sample_int(rng, low, high):\n    return rng.randint(low, high)\n\n\ndef sample_option(rng, options):\n    return rng.choice(options)\n\n\ndef sample_uniform(rng, low, high):\n    return rng.uniform(low, high)\n\n\ndef sample_loguniform(rng, low, high):\n    return 2 ** rng.uniform(math.log2(low), math.log2(high))\n\n\nclass RandomSpace:\n    def __init__(self, space, seed=None):\n        self.rng = get_rng(seed)\n        self._samplers = {}\n\n        for k, param in space.items():\n            if param[\"type\"] == \"BOOL\":\n                self._samplers[k] = sample_bool\n\n            elif param[\"type\"] == \"INT\":\n                self._samplers[k] = functools.partial(\n                    sample_int, low=param[\"min\"], high=param[\"max\"]\n                )\n\n            elif param[\"type\"] == \"STRING\":\n                self._samplers[k] = functools.partial(\n                    sample_option, options=param[\"options\"]\n                )\n\n            elif param[\"type\"] == \"FLOAT\":\n                self._samplers[k] = functools.partial(\n                    sample_uniform, low=param[\"min\"], high=param[\"max\"]\n                )\n\n            elif param[\"type\"] == \"FLOAT_EXP\":\n                self._samplers[k] = functools.partial(\n                    sample_loguniform, low=param[\"min\"], high=param[\"max\"]\n                )\n\n            else:\n                raise ValueError(\"Didn't understand space {}.\".format(param))\n\n    def sample(self):\n        return {k: fn(self.rng) for k, fn in self._samplers.items()}\n\n\nclass LHSRandomSpace:\n    \"\"\"Latin Hypercube Sampled random space. Pre-generates ``n`` samples with\n    stratified coverage over each parameter's native domain. For continuous\n    parameters (FLOAT, FLOAT_EXP, INT) the range is divided into ``n`` equal\n    strata with one sample per stratum. For categorical parameters (STRING,\n    BOOL) the options are cycled through in balanced fashion and randomly\n    permuted. Once all pre-generated samples are exhausted, falls back to pure\n    random sampling.\n\n    Parameters\n    ----------\n    space : dict[str, dict]\n        The search space for a single method.\n    n : int\n        Number of LHS samples to pre-generate.\n    seed : None or int or random.Random, optional\n        Random seed.\n    \"\"\"\n\n    def __init__(self, space, n, seed=None):\n        self.rng = get_rng(seed)\n        self._n = n\n        self._params = list(space.items())\n        self._fallback = RandomSpace(space, seed=self.rng)\n\n        # pre-generate n stratified values per parameter\n        columns = {}\n        for k, param in self._params:\n            ptype = param[\"type\"]\n\n            if ptype == \"FLOAT\":\n                columns[k] = self._stratify_float(\n                    n, param[\"min\"], param[\"max\"]\n                )\n\n            elif ptype == \"FLOAT_EXP\":\n                log_lo = math.log2(param[\"min\"])\n                log_hi = math.log2(param[\"max\"])\n                log_vals = self._stratify_float(n, log_lo, log_hi)\n                columns[k] = [2**v for v in log_vals]\n\n            elif ptype == \"INT\":\n                columns[k] = self._stratify_int(n, param[\"min\"], param[\"max\"])\n\n            elif ptype == \"STRING\":\n                columns[k] = self._stratify_categorical(n, param[\"options\"])\n\n            elif ptype == \"BOOL\":\n                columns[k] = self._stratify_categorical(n, [False, True])\n\n            else:\n                raise ValueError(f\"Didn't understand space {param}.\")\n\n        # assemble into list of dicts\n        self._samples = []\n        for i in range(n):\n            self._samples.append({k: columns[k][i] for k in columns})\n\n        # shuffle so draw order is random\n        self.rng.shuffle(self._samples)\n\n    def _stratify_float(self, n, lo, hi):\n        \"\"\"Divide ``[lo, hi]`` into ``n`` equal strata, sample one\n        uniform point per stratum, then randomly permute.\n        \"\"\"\n        vals = []\n        for i in range(n):\n            s_lo = lo + (hi - lo) * i / n\n            s_hi = lo + (hi - lo) * (i + 1) / n\n            vals.append(self.rng.uniform(s_lo, s_hi))\n        self.rng.shuffle(vals)\n        return vals\n\n    def _stratify_int(self, n, lo, hi):\n        \"\"\"Stratify an integer range ``[lo, hi]``.\n\n        The continuous interval ``[lo, hi + 1)`` is divided into ``n``\n        strata, a uniform float is drawn per stratum, and then floored\n        to an integer (clamped to ``hi``).\n        \"\"\"\n        vals = []\n        flo = float(lo)\n        fhi = float(hi + 1)\n        for i in range(n):\n            s_lo = flo + (fhi - flo) * i / n\n            s_hi = flo + (fhi - flo) * (i + 1) / n\n            v = int(self.rng.uniform(s_lo, s_hi))\n            vals.append(min(v, hi))\n        self.rng.shuffle(vals)\n        return vals\n\n    def _stratify_categorical(self, n, options):\n        \"\"\"Cycle through ``options`` in balanced fashion with random\n        permutation. Each option appears either ``floor(n / k)`` or\n        ``ceil(n / k)`` times, where ``k = len(options)``.\n        \"\"\"\n        k = len(options)\n        # repeat enough times then trim to n\n        full_cycles = (n // k) + 1\n        vals = list(options) * full_cycles\n        vals = vals[:n]\n        self.rng.shuffle(vals)\n        return vals\n\n    def sample(self):\n        \"\"\"Return the next sample. Uses pre-generated LHS points first, then\n        falls back to pure random sampling.\n        \"\"\"\n        if self._samples:\n            return self._samples.pop()\n        return self._fallback.sample()\n\n\nclass RandomSampler:\n    \"\"\"Random parameter sampler with optional LHS warm-up.\n\n    Parameters\n    ----------\n    methods : list[str]\n        The contraction methods to sample from.\n    spaces : dict[str, dict[str, dict]]\n        The per-method search spaces.\n    n_samples : int or None, optional\n        If given, use Latin Hypercube Sampling for the first ``n_samples``\n        calls per method, then fall back to pure random. If ``None``, use pure\n        random sampling throughout.\n    seed : None or int or random.Random, optional\n        Random seed.\n    \"\"\"\n\n    def __init__(self, methods, spaces, n_samples=None, seed=None):\n        self.rng = get_rng(seed)\n        self._rmethods = tuple(methods)\n        if n_samples is not None and n_samples > 0:\n            self._rspaces = {\n                m: LHSRandomSpace(spaces[m], n_samples, self.rng)\n                for m in methods\n            }\n        else:\n            self._rspaces = {\n                m: RandomSpace(spaces[m], self.rng) for m in methods\n            }\n\n    def ask(self):\n        method = self.rng.choice(self._rmethods)\n        rspace = self._rspaces[method]\n        params = rspace.sample()\n        return method, params\n\n\nclass RandomOptLib(HyperOptLib):\n    \"\"\"Random sampling optimizer with optional Latin Hypercube warm-up.\n\n    When ``lhs=True`` (the default), the first batch of samples per\n    method uses Latin Hypercube Sampling for better coverage of the\n    search space. The batch size is derived from the parent optimizer's\n    ``max_repeats`` attribute divided by the number of methods. After\n    the LHS batch is exhausted, sampling falls back to pure random.\n    \"\"\"\n\n    def setup(\n        self,\n        methods,\n        space,\n        optimizer=None,\n        lhs=False,\n        seed=None,\n        **kwargs,\n    ):\n        \"\"\"Initialize random sampling.\n\n        Parameters\n        ----------\n        methods : list[str]\n            The list of contraction methods to sample from.\n        space : dict[str, dict[str, dict]]\n            The search space.\n        optimizer : HyperOptimizer, optional\n            The parent optimizer instance, used for ``max_repeats``.\n        lhs : bool, optional\n            Whether to use Latin Hypercube Sampling for the initial batch.\n            Default ``True``.\n        seed : None or int, optional\n            Random seed.\n        \"\"\"\n        n_samples = None\n        if lhs:\n            max_repeats = getattr(optimizer, \"max_repeats\", 128)\n            n_methods = max(len(methods), 1)\n            n_samples = max_repeats // n_methods\n\n        self.sampler = RandomSampler(\n            methods, space, n_samples=n_samples, seed=seed\n        )\n\n    def get_setting(self):\n        method, params = self.sampler.ask()\n        return {\"method\": method, \"params\": params}\n\n    def report_result(self, setting, trial, score):\n        pass\n\n\nregister_hyper_optlib(\"random\", RandomOptLib, defaults={\"lhs\": True})\nregister_hyper_optlib(\"random-uniform\", RandomOptLib, defaults={\"lhs\": False})\n"
  },
  {
    "path": "cotengra/hyperoptimizers/hyper_sbplx.py",
    "content": "\"\"\"Hyper optimization using the Sbplx method (Rowan, 1990).\"\"\"\n\nimport warnings\n\nfrom ..utils import get_rng\nfrom ._param_mapping import (\n    LCBOptimizer,\n    build_params,\n    convert_raw,\n    generate_lhs_points,\n    num_params,\n)\nfrom .hyper import HyperOptLib, register_hyper_optlib\nfrom .hyper_neldermead import _clip, _NMCore\n\n_SBPLX_OMEGA = 0.1\n\n\nclass HyperSbplxSampler:\n    \"\"\"Sbplx optimizer in raw ``[-1, 1]`` parameter space.\n\n    This is derived from Subplex (Rowan, 1990) which decomposes the full\n    parameter space into low-dimensional subspaces (i.e. subsets of parameters)\n    and runs Nelder-Mead (NM) on each in sequence. After all subspaces in a\n    *cycle* are optimized, the overall convergence is checked; if the total\n    displacement is negligible the search restarts with a jittered center. This\n    is generally more robust that vanilla Nelder-Mead especially in higher\n    dimensions.\n\n    Parameters\n    ----------\n    space : dict[str, dict]\n        The search space for a single contraction method.\n    seed : None or int, optional\n        Random seed.\n    adaptive : bool, optional\n        Whether to use the adaptive NM coefficients recommended by Gao and\n        Han (2010), which scale with problem dimension. If `True` then `alpha`,\n        `gamma`, `rho`, and `sigma` are ignored.\n    alpha : float, optional\n        Reflection coefficient for each sub-NM.\n    gamma : float, optional\n        Expansion coefficient for each sub-NM.\n    rho : float, optional\n        Contraction coefficient for each sub-NM.\n    sigma : float, optional\n        Shrink coefficient for each sub-NM.\n    initial_scale : float, optional\n        Initial step size in each dimension.\n    nsmin : int or None, optional\n        Minimum subspace size. Defaults to ``min(2, ndim)``.\n    nsmax : int or None, optional\n        Maximum subspace size. Defaults to ``min(5, ndim)``.\n    psi : float, optional\n        Step reduction factor applied when a subspace shows no movement, and\n        used to scale the jitter on restart.\n    partition : str, optional\n        Subspace partitioning strategy. ``\"greedy\"`` takes equal chunks of\n        up to ``nsmax`` dimensions, shrinking only to avoid a remainder\n        smaller than ``nsmin``. ``\"goodness\"`` uses Rowan's heuristic,\n        favoring splits where average step magnitude drops sharply.\n        Default ``\"greedy\"``.\n    convergence_tol : float, optional\n        Relative convergence threshold for the overall cycle check. It is also\n        passed as the absolute simplex diameter fallback for the inner\n        Nelder-Mead cores.\n    filler_scale : float, optional\n        Standard deviation of the gaussian noise used for filler points issued\n        while the sub-NM is blocked.\n    n_initial : int or None, optional\n        Number of Latin Hypercube Sampled (LHS) warm-up points to evaluate\n        before starting subplex cycling. The best result seeds the starting\n        point. Default ``None`` means ``2 * ndim``. Set to ``0`` to disable.\n    restart_patience : int or \"auto\", optional\n        Number of completed cycles without a new best score before triggering\n        a restart. When ``\"auto\"`` it is chosen from the number of expected\n        subspaces, with a minimum of 3.\n    explore_prob : float, optional\n        Probability of issuing a uniform random point instead of the\n        NM-directed point during normal cycling. Maintains diversity throughout\n        the search.\n    inject_diameter_fraction : float, optional\n        Passed to each sub-``_NMCore`` — controls the maximum allowed\n        simplex diameter inflation when injecting an external vertex.\n    exponential_param_power : float, optional\n        Passed through to the shared parameter mapping.\n    \"\"\"\n\n    def __init__(\n        self,\n        space,\n        seed=None,\n        adaptive=False,\n        alpha=1.0,\n        gamma=2.0,\n        rho=0.5,\n        sigma=0.5,\n        initial_scale=0.6,\n        nsmin=2,\n        nsmax=5,\n        partition=\"greedy\",\n        psi=0.25,\n        convergence_tol=0.01,\n        filler_scale=0.3,\n        n_initial=None,\n        restart_patience=\"auto\",\n        explore_prob=0.05,\n        inject_diameter_fraction=1.5,\n        inject_restart_fraction=0.5,\n        exponential_param_power=None,\n    ):\n        self.rng = get_rng(seed)\n        self.params = build_params(\n            space,\n            exponential_param_power=exponential_param_power,\n        )\n        self.ndim = num_params(self.params)\n\n        self.adaptive = adaptive\n        self.alpha = alpha\n        self.gamma = gamma\n        self.rho = rho\n        self.sigma = sigma\n        self.initial_scale = initial_scale\n        self.psi = psi\n        self.convergence_tol = convergence_tol\n        self.filler_scale = filler_scale\n        self.explore_prob = explore_prob\n        self.inject_diameter_fraction = inject_diameter_fraction\n        self.inject_restart_fraction = inject_restart_fraction\n\n        self.nsmin = min(nsmin, self.ndim)\n        self.nsmax = min(nsmax, self.ndim)\n        self.partition = partition\n\n        if n_initial is None:\n            n_initial = 2 * self.ndim\n        self.n_initial = n_initial\n\n        if restart_patience == \"auto\":\n            if self.ndim > 0 and self.nsmax > 0:\n                n_subspaces = (self.ndim + self.nsmax - 1) // self.nsmax\n            else:\n                n_subspaces = 1\n            restart_patience = max(3, n_subspaces)\n        self.restart_patience = restart_patience\n\n        self._trial_counter = 0\n        self._best_x = None\n        self._best_score = float(\"inf\")\n        # keys: trial_number\n        # values: (\"nm\", core_id, core_token, full_x) or\n        #         (\"filler\", None, None, full_x) or\n        #         (\"init\", None, None, full_x)\n        self._trial_map = {}\n\n        # current full point and per-dimension step vector\n        self._x = [0.0] * self.ndim\n        self._step = [initial_scale] * self.ndim\n\n        self._cycles_since_improvement = 0\n        self._restart_count = 0\n        self._stagnant_restart_count = 0\n\n        # LHS warm-up phase state\n        if self.ndim > 0 and self.n_initial > 0:\n            self._init_points = generate_lhs_points(\n                self.ndim, self.n_initial, self.rng\n            )\n            self._init_pending = 0\n            self._init_phase = True\n        else:\n            self._init_points = []\n            self._init_pending = 0\n            self._init_phase = False\n\n        # subspace cycle state\n        self._subspaces = None\n        self._sub_idx = 0\n        self._sub_dims = None\n        self._sub_nm = None\n        self._sub_nm_id = None\n        self._next_sub_nm_id = 0\n        self._x_at_cycle_start = None\n        self._step_at_cycle_start = None\n        self._best_score_at_cycle_start = float(\"inf\")\n\n    def _partition_dims(self):\n        \"\"\"Partition dimensions into subspaces.\n\n        Dimensions are first sorted by ``abs(step[d])`` descending. The\n        partition strategy is selected by ``self.partition``:\n\n        - ``\"greedy\"``: equal chunks of up to ``nsmax``, shrinking only\n          to avoid a remainder smaller than ``nsmin``.\n        - ``\"goodness\"``: Rowan's heuristic, favoring splits where the\n          average step magnitude drops sharply.\n        \"\"\"\n        order = sorted(\n            range(self.ndim),\n            key=lambda d: abs(self._step[d]),\n            reverse=True,\n        )\n        if self.partition == \"goodness\":\n            magnitudes = [abs(self._step[d]) for d in order]\n            self._subspaces = self._partition_goodness(order, magnitudes)\n        else:\n            self._subspaces = self._partition_greedy(order)\n\n    def _partition_greedy(self, order):\n        \"\"\"Equal-chunk partitioning.\"\"\"\n        subspaces = []\n        i = 0\n        while i < len(order):\n            remaining = len(order) - i\n            if remaining <= self.nsmax:\n                subspaces.append(order[i:])\n                break\n            chunk_size = self.nsmax\n            leftover = remaining - chunk_size\n            if 0 < leftover < self.nsmin:\n                chunk_size = remaining - self.nsmin\n            subspaces.append(order[i : i + chunk_size])\n            i += chunk_size\n        return subspaces\n\n    def _partition_goodness(self, order, magnitudes):\n        \"\"\"Rowan's goodness heuristic partitioning.\"\"\"\n        subspaces = []\n        start = 0\n        while start < len(order):\n            remaining = len(order) - start\n            if remaining <= self.nsmax:\n                subspaces.append(order[start:])\n                break\n\n            total_remaining = sum(magnitudes[start:])\n            prefix_total = 0.0\n            best_goodness = float(\"-inf\")\n            best_size = self.nsmin\n            max_size = min(self.nsmax, remaining)\n\n            for offset in range(max_size):\n                prefix_total += magnitudes[start + offset]\n                size = offset + 1\n                leftover = remaining - size\n\n                if size < self.nsmin:\n                    continue\n                if leftover and leftover < self.nsmin:\n                    continue\n\n                if leftover:\n                    suffix_total = total_remaining - prefix_total\n                    goodness = prefix_total / size - suffix_total / leftover\n                else:\n                    goodness = prefix_total / size\n\n                if goodness > best_goodness:\n                    best_goodness = goodness\n                    best_size = size\n\n            subspaces.append(order[start : start + best_size])\n            start += best_size\n        return subspaces\n\n    def _clamp_scale_factor(self, factor):\n        return min(max(factor, _SBPLX_OMEGA), 1.0 / _SBPLX_OMEGA)\n\n    def _start_cycle(self):\n        \"\"\"Snapshot the current point and begin a new cycle.\"\"\"\n        self._x_at_cycle_start = list(self._x)\n        self._step_at_cycle_start = list(self._step)\n        self._best_score_at_cycle_start = self._best_score\n        self._partition_dims()\n        self._sub_idx = 0\n        self._start_sub_nm()\n\n    def _start_sub_nm(self):\n        \"\"\"Create a ``_NMCore`` for the current subspace.\"\"\"\n        self._sub_dims = self._subspaces[self._sub_idx]\n        sub_ndim = len(self._sub_dims)\n        center = [self._x[d] for d in self._sub_dims]\n        scales = [self._step[d] for d in self._sub_dims]\n        self._sub_nm_id = self._next_sub_nm_id\n        self._next_sub_nm_id += 1\n        self._sub_nm = _NMCore(\n            ndim=sub_ndim,\n            center=center,\n            scales=scales,\n            adaptive=self.adaptive,\n            alpha=self.alpha,\n            gamma=self.gamma,\n            rho=self.rho,\n            sigma=self.sigma,\n            convergence_tol=self.convergence_tol,\n            psi=self.psi,\n            inject_diameter_fraction=self.inject_diameter_fraction,\n            inject_restart_fraction=self.inject_restart_fraction,\n        )\n\n    def _cycle_converged(self):\n        if self._x_at_cycle_start is None or self._step is None:\n            return False\n\n        for d in range(self.ndim):\n            scale = max(abs(self._x[d]), 1.0)\n            rel_change = abs(self._x[d] - self._x_at_cycle_start[d]) / scale\n            rel_step = abs(self._step[d]) * self.psi / scale\n            if max(rel_change, rel_step) > self.convergence_tol:\n                return False\n\n        return True\n\n    def _embed_sub_vector(self, sub_x):\n        \"\"\"Embed a subspace vector into a full-dimensional point, keeping\n        non-subspace dimensions at their current values in ``_x``.\n        \"\"\"\n        full_x = list(self._x)\n        for i, d in enumerate(self._sub_dims):\n            full_x[d] = sub_x[i]\n        return full_x\n\n    def _ask_filler(self):\n        if self._best_x is not None:\n            center = self._best_x\n        else:\n            center = self._x\n\n        if self.filler_scale == \"uniform\":\n            x = [self.rng.uniform(-1.0, 1.0) for _ in center]\n        else:\n            scale = self.filler_scale\n            if self._sub_nm is not None and not self._sub_nm.converged:\n                step_mag = max((abs(s) for s in self._step), default=0.0)\n                scale = max(0.5 * step_mag, self.filler_scale)\n            x = [_clip(self.rng.gauss(ci, scale)) for ci in center]\n        trial_number = self._trial_counter\n        self._trial_counter += 1\n        self._trial_map[trial_number] = (\"filler\", None, None, x)\n        return trial_number, x\n\n    def _rescale_step(self, step, factor, minimum=0.0):\n        # shrink or expand the current step by the requested factor\n        magnitude = abs(step) * factor\n\n        # enforce a minimum usable step size\n        if magnitude < minimum:\n            magnitude = minimum\n\n        # if the original step was zero, fall back to a scale based on initialization\n        if magnitude == 0.0:\n            magnitude = max(minimum, self.initial_scale * factor)\n\n        # preserve the original search direction\n        if step < 0.0:\n            return -magnitude\n        return magnitude\n\n    def _reset_cycle_state(self):\n        self._subspaces = None\n        self._sub_idx = 0\n        self._sub_dims = None\n        self._sub_nm = None\n        self._sub_nm_id = None\n        self._x_at_cycle_start = None\n        self._step_at_cycle_start = None\n        self._best_score_at_cycle_start = self._best_score\n\n    def _restart(self, mode):\n        \"\"\"Restart the search either locally around the best point or by\n        re-expanding globally.\n\n        Parameters\n        ----------\n        mode : {\"local\", \"global\"}\n            Restart mode. Local restarts jitter near the best known point while\n            preserving step geometry. Global restarts jump to a random point\n            and reset step sizes to ``initial_scale``.\n        \"\"\"\n        if mode == \"global\":\n            self._x = [self.rng.uniform(-1.0, 1.0) for _ in range(self.ndim)]\n            self._step = [self.initial_scale] * self.ndim\n        else:\n            # local\n            if self._best_x is not None:\n                center = self._best_x\n            else:\n                center = self._x\n            self._x = [\n                _clip(\n                    self.rng.gauss(\n                        xi,\n                        max(self.psi * abs(si), self.convergence_tol),\n                    )\n                )\n                for xi, si in zip(center, self._step)\n            ]\n            self._step = [\n                self._rescale_step(s, self.psi, self.convergence_tol)\n                for s in self._step\n            ]\n\n        self._restart_count += 1\n        self._stagnant_restart_count += 1\n        self._reset_cycle_state()\n\n    def ask(self):\n        \"\"\"Return the next candidate setting. During the LHS warm-up phase,\n        pre-generated Latin Hypercube points are issued one at a time. Once all\n        warm-up results have been collected, normal subplex cycling begins from\n        the best warm-up point. During cycling, with probability\n        ``explore_prob`` a uniform random point is returned to maintain\n        diversity. If the active sub-NM is blocked waiting for results, a\n        filler point is returned instead.\n        \"\"\"\n        if self.ndim == 0:\n            trial_number = self._trial_counter\n            self._trial_counter += 1\n            return trial_number, convert_raw(self.params, ())\n\n        # latin hypercube sampling (LHS) warm-up phase\n        if self._init_phase:\n            if self._init_points:\n                x = self._init_points.pop()\n                trial_number = self._trial_counter\n                self._trial_counter += 1\n                self._trial_map[trial_number] = (\"init\", None, None, x)\n                self._init_pending += 1\n                return trial_number, convert_raw(self.params, x)\n\n            # all init points issued but some results still pending\n            trial_number, x = self._ask_filler()\n            return trial_number, convert_raw(self.params, x)\n\n        # random exploration\n        current_explore_prob = self.explore_prob + (\n            0.05 * self._cycles_since_improvement\n        )\n        if (\n            current_explore_prob > 0\n            and self.rng.random() < current_explore_prob\n        ):\n            x = [self.rng.uniform(-1.0, 1.0) for _ in range(self.ndim)]\n            trial_number = self._trial_counter\n            self._trial_counter += 1\n            self._trial_map[trial_number] = (\"filler\", None, None, x)\n            return trial_number, convert_raw(self.params, x)\n\n        # normal nelder mead subplex cycling, with lazy restarts\n        if self._sub_nm is None:\n            self._start_cycle()\n\n        result = self._sub_nm.ask()\n        if result is not None:\n            core_token, sub_x = result\n            full_x = self._embed_sub_vector(sub_x)\n            trial_number = self._trial_counter\n            self._trial_counter += 1\n            self._trial_map[trial_number] = (\n                \"nm\",\n                self._sub_nm_id,\n                core_token,\n                full_x,\n            )\n            return (trial_number, convert_raw(self.params, full_x))\n\n        # sub-NM is blocked, issue filler\n        trial_number, x = self._ask_filler()\n        return trial_number, convert_raw(self.params, x)\n\n    def tell(self, trial_number, score):\n        \"\"\"Record a completed trial result.\"\"\"\n        if self.ndim == 0:\n            if score < self._best_score:\n                self._best_score = score\n            return\n\n        role, core_id, core_token, full_x = self._trial_map.pop(\n            trial_number, (\"filler\", None, None, None)\n        )\n\n        # update global best (includes fillers and init points)\n        if score < self._best_score:\n            self._best_score = score\n            if full_x is not None:\n                self._best_x = list(full_x)\n            self._cycles_since_improvement = 0\n            self._stagnant_restart_count = 0\n\n        # handle LHS warm-up phase completion\n        if role == \"init\":\n            self._init_pending -= 1\n            if self._init_pending <= 0 and not self._init_points:\n                # all warm-up points evaluated — seed _x from best\n                if self._best_x is not None:\n                    self._x = list(self._best_x)\n                self._init_phase = False\n            return\n\n        # attempt to inject high-quality filler/exploration results into\n        # the active sub-NM simplex so they influence the current cycle\n        if (\n            role != \"nm\"\n            and full_x is not None\n            and self._sub_nm is not None\n            and not self._sub_nm.converged\n            and self._sub_dims is not None\n        ):\n            sub_x = [full_x[d] for d in self._sub_dims]\n            self._sub_nm.inject_vertex(sub_x, score)\n\n        if role != \"nm\" or core_token is None:\n            return\n\n        # guard: if the sub-NM already converged (from a previous tell) we must\n        # not tell it again, as that would skip the _finish_subspace transition\n        if (\n            self._sub_nm is not None\n            and self._sub_nm_id == core_id\n            and not self._sub_nm.converged\n        ):\n            self._sub_nm.tell(core_token, score)\n            if self._sub_nm.converged:\n                self._finish_subspace()\n\n    def _finish_subspace(self):\n        \"\"\"Extract the sub-NM result, update the full point and step vector,\n        then advance to the next subspace or finish the cycle.\n        \"\"\"\n        sub_dims = self._sub_dims\n        best_sub = self._sub_nm.best_vertex\n\n        if best_sub is not None:\n            for i, d in enumerate(sub_dims):\n                self._x[d] = best_sub[i]\n\n        self._sub_idx += 1\n        if self._sub_idx < len(self._subspaces):\n            self._start_sub_nm()\n        else:\n            self._finish_cycle()\n\n    def _update_steps_after_cycle(self):\n        if self._x_at_cycle_start is None or self._step_at_cycle_start is None:\n            return\n\n        deltax = [\n            self._x[d] - self._x_at_cycle_start[d] for d in range(self.ndim)\n        ]\n\n        if len(self._subspaces) > 1:\n            stepnorm = sum(abs(step) for step in self._step_at_cycle_start)\n            dxnorm = sum(abs(dx) for dx in deltax)\n            if stepnorm > 0.0:\n                scale = dxnorm / stepnorm\n            else:\n                scale = 1.0\n            scale = self._clamp_scale_factor(scale)\n        else:\n            scale = self.psi\n\n        for d in range(self.ndim):\n            base_step = self._step_at_cycle_start[d]\n            magnitude = abs(base_step) * scale\n\n            if magnitude == 0.0:\n                magnitude = self.initial_scale * scale\n            if magnitude < self.convergence_tol:\n                magnitude = self.convergence_tol\n\n            if deltax[d] > 0.0:\n                self._step[d] = magnitude\n            elif deltax[d] < 0.0:\n                self._step[d] = -magnitude\n            elif base_step < 0.0:\n                self._step[d] = magnitude\n            else:\n                self._step[d] = -magnitude\n\n    def _finish_cycle(self):\n        \"\"\"Check overall convergence across all subspaces.\n\n        Following the NLopt Sbplx logic, convergence is based on a relative\n        per-dimension test using both the cycle displacement and the current\n        step size. Repeated non-improving cycles still trigger restarts to\n        preserve the asynchrcoonous wrapper behavior.\n        \"\"\"\n        improved = self._best_score < self._best_score_at_cycle_start\n\n        if improved:\n            self._cycles_since_improvement = 0\n        else:\n            self._cycles_since_improvement += 1\n\n        self._update_steps_after_cycle()\n\n        converged = self._cycle_converged()\n        patience_exhausted = (\n            self.restart_patience is not None\n            and self._cycles_since_improvement >= self.restart_patience\n        )\n        should_restart = converged or patience_exhausted\n\n        if should_restart:\n            if self._stagnant_restart_count % 2 == 0:\n                restart_mode = \"local\"\n            else:\n                restart_mode = \"global\"\n            self._restart(restart_mode)\n            return\n\n        self._reset_cycle_state()\n\n\nclass SbplxOptLib(HyperOptLib):\n    \"\"\"Hyper-optimization backend using the 'Sbplx' method adapted from the\n    Subplex method (Rowan, 1990).\n    \"\"\"\n\n    def setup(\n        self,\n        methods,\n        space,\n        optimizer=None,\n        adaptive=False,\n        alpha=1.0,\n        gamma=2.0,\n        rho=0.5,\n        sigma=0.5,\n        initial_scale=0.6,\n        nsmin=2,\n        nsmax=5,\n        partition=\"greedy\",\n        psi=0.25,\n        convergence_tol=0.01,\n        filler_scale=0.3,\n        n_initial=None,\n        restart_patience=\"auto\",\n        explore_prob=0.05,\n        inject_diameter_fraction=1.5,\n        inject_restart_fraction=0.5,\n        method_exploration=1.0,\n        method_temperature=1.0,\n        exponential_param_power=None,\n        seed=None,\n        **kwargs,\n    ):\n        \"\"\"Initialize Sbplx optimizers for each method.\n\n        Parameters\n        ----------\n        methods : list[str]\n            The contraction methods to optimize over.\n        space : dict[str, dict[str, dict]]\n            The per-method hyperparameter search space.\n        optimizer : HyperOptimizer, optional\n            The parent optimizer.\n        adaptive : bool, optional\n            Whether to use the adaptive NM coefficients recommended by Gao and\n            Han (2010), which scale with problem dimension. If `True` then\n            `alpha`, `gamma`, `rho`, and `sigma` are ignored.\n        alpha : float, optional\n            Reflection coefficient for each sub-NM.\n        gamma : float, optional\n            Expansion coefficient for each sub-NM.\n        rho : float, optional\n            Contraction coefficient for each sub-NM.\n        sigma : float, optional\n            Shrink coefficient for each sub-NM.\n        initial_scale : float, optional\n            Scale of the initial simplex.\n        nsmin : int or None, optional\n            Minimum subspace size.\n        nsmax : int or None, optional\n            Maximum subspace size.\n        partition : str, optional\n            Subspace partitioning strategy. ``\"greedy\"`` or ``\"goodness\"``.\n            Default ``\"greedy\"``.\n        psi : float, optional\n            Step reduction factor.\n        convergence_tol : float, optional\n            Convergence threshold for sub-NM and cycle check.\n        filler_scale : float, optional\n            Gaussian noise scale for filler points.\n        n_initial : int or None, optional\n            Number of LHS warm-up points per method. Default ``None`` means\n            ``2 * ndim``. Set to ``0`` to disable.\n        restart_patience : int or \"auto\", optional\n            Number of completed non-improving cycles before restarting. When\n            ``\"auto\"`` it is chosen from the expected number of subspaces,\n            with a minimum of 3.\n        explore_prob : float, optional\n            Probability of issuing a uniform random exploration point during\n            normal cycling.\n        inject_diameter_fraction : float, optional\n            Passed to each sub-``_NMCore`` — controls the maximum allowed\n            simplex diameter inflation when injecting an external vertex.\n        inject_restart_fraction : float, optional\n            Passed to each sub-``_NMCore`` — controls th XXX\n        method_exploration : float, optional\n            Exploration strength for the LCB method chooser.\n        method_temperature : float, optional\n            Noise temperature for the LCB method chooser.\n        exponential_param_power : float, optional\n            Passed to the shared parameter mapping.\n        seed : None or int, optional\n            Random seed.\n        \"\"\"\n        if kwargs:\n            warnings.warn(\n                f\"Sbplx: ignoring unknown keyword arguments: {kwargs}\"\n            )\n        self._method_chooser = LCBOptimizer(\n            options=methods,\n            exploration=method_exploration,\n            temperature=method_temperature,\n            seed=seed,\n        )\n        self._optimizers = {\n            method: HyperSbplxSampler(\n                space[method],\n                seed=seed,\n                adaptive=adaptive,\n                alpha=alpha,\n                gamma=gamma,\n                rho=rho,\n                sigma=sigma,\n                initial_scale=initial_scale,\n                nsmin=nsmin,\n                nsmax=nsmax,\n                partition=partition,\n                psi=psi,\n                convergence_tol=convergence_tol,\n                filler_scale=filler_scale,\n                n_initial=n_initial,\n                restart_patience=restart_patience,\n                explore_prob=explore_prob,\n                inject_diameter_fraction=inject_diameter_fraction,\n                inject_restart_fraction=inject_restart_fraction,\n                exponential_param_power=exponential_param_power,\n            )\n            for method in methods\n        }\n\n    def get_setting(self):\n        \"\"\"Choose a method, then request its next setting.\"\"\"\n        method = self._method_chooser.ask()\n        params_token, params = self._optimizers[method].ask()\n\n        return {\n            \"method\": method,\n            \"params_token\": params_token,\n            \"params\": params,\n        }\n\n    def report_result(self, setting, trial, score):\n        \"\"\"Report a completed trial back to the method chooser and the\n        per-method Sbplx sampler.\n        \"\"\"\n        self._method_chooser.tell(setting[\"method\"], score)\n        self._optimizers[setting[\"method\"]].tell(\n            setting[\"params_token\"], score\n        )\n\n\nregister_hyper_optlib(\"sbplx\", SbplxOptLib)\n"
  },
  {
    "path": "cotengra/hyperoptimizers/hyper_skopt.py",
    "content": "\"\"\"Hyper optimization using scikit-optimize.\"\"\"\n\nfrom .hyper import HyperOptLib, register_hyper_optlib\n\n\ndef convert_param_to_skopt(param, name):\n    from skopt.space import Categorical, Integer, Real\n\n    if param[\"type\"] == \"BOOL\":\n        return Categorical([False, True], name=name)\n    if param[\"type\"] == \"INT\":\n        return Integer(low=param[\"min\"], high=param[\"max\"], name=name)\n    if param[\"type\"] == \"STRING\":\n        return Categorical(param[\"options\"], name=name)\n    if param[\"type\"] == \"FLOAT\":\n        return Real(low=param[\"min\"], high=param[\"max\"], name=name)\n    if param[\"type\"] == \"FLOAT_EXP\":\n        return Real(\n            low=param[\"min\"],\n            high=param[\"max\"],\n            base=10,\n            prior=\"log-uniform\",\n            name=name,\n        )\n    else:\n        raise ValueError(\"Didn't understand space {}.\".format(param))\n\n\ndef get_methods_space(methods):\n    from skopt.space import Categorical\n\n    return [Categorical(methods)]\n\n\ndef convert_to_skopt_space(method, space):\n    return [\n        convert_param_to_skopt(param, name=name)\n        for name, param in space[method].items()\n    ]\n\n\nclass SkoptOptLib(HyperOptLib):\n    \"\"\"Hyper-optimization using ``scikit-optimize``.\"\"\"\n\n    def setup(\n        self,\n        methods,\n        space,\n        optimizer=None,\n        sampler=\"et\",\n        method_sampler=\"et\",\n        sampler_opts=None,\n        method_sampler_opts=None,\n        **kwargs,\n    ):\n        \"\"\"Initialize the ``scikit-optimize`` optimizer.\n\n        Parameters\n        ----------\n        methods : list[str]\n            The list of contraction methods to optimize over.\n        space : dict[str, dict[str, dict]]\n            The search space.\n        optimizer : HyperOptimizer, optional\n            The parent optimizer instance.\n        sampler : str, optional\n            The regressor to use to optimize each method's search space, valid\n            options are:\n\n            - \"et\": Extra Trees Regressor\n            - \"rf\": Random Forest Regressor\n            - \"gbrt\": Gradient Boosting Regressor\n            - \"gp\": Gaussian Process Regressor\n\n        method_sampler : str, optional\n            Meta-optimizer to use to select which overall method to use.\n        sampler_opts : dict, optional\n            Options to supply to the per-method optimizer.\n        method_sampler_opts : dict, optional\n            Options to supply to the method selector.\n        \"\"\"\n        from skopt.optimizer import Optimizer\n\n        sampler_opts = {} if sampler_opts is None else dict(sampler_opts)\n        method_sampler_opts = (\n            {} if method_sampler_opts is None else dict(method_sampler_opts)\n        )\n\n        if method_sampler is None:\n            method_sampler = sampler\n\n        self._method_chooser = Optimizer(\n            get_methods_space(methods),\n            base_estimator=method_sampler,\n            **method_sampler_opts,\n        )\n\n        skopt_spaces = {m: convert_to_skopt_space(m, space) for m in methods}\n        self._param_names = {\n            m: [p.name for p in skopt_spaces[m]] for m in methods\n        }\n        self._optimizers = {\n            m: Optimizer(\n                skopt_spaces[m],\n                base_estimator=sampler,\n                **sampler_opts,\n            )\n            for m in methods\n        }\n\n    def get_setting(self):\n        \"\"\"Find the next parameters to test.\"\"\"\n        import warnings\n\n        with warnings.catch_warnings():\n            warnings.filterwarnings(\"ignore\", module=\"skopt\")\n            warnings.filterwarnings(\"ignore\", module=\"sklearn\")\n            method = self._method_chooser.ask()\n            params = self._optimizers[method[0]].ask()\n            names = self._param_names[method[0]]\n\n        return {\n            \"method_token\": method,\n            \"method\": method[0],\n            \"params_token\": params,\n            \"params\": dict(zip(names, params)),\n        }\n\n    def report_result(self, setting, trial, score):\n        \"\"\"Report the result of a trial to the skopt optimizers.\"\"\"\n        import warnings\n\n        with warnings.catch_warnings():\n            warnings.filterwarnings(\"ignore\", module=\"skopt\")\n            warnings.filterwarnings(\"ignore\", module=\"sklearn\")\n\n            self._method_chooser.tell(setting[\"method_token\"], score)\n            self._optimizers[setting[\"method\"]].tell(\n                setting[\"params_token\"], score\n            )\n\n\nregister_hyper_optlib(\"skopt\", SkoptOptLib)\n"
  },
  {
    "path": "cotengra/interface.py",
    "content": "\"\"\"High-level interface functions to cotengra.\"\"\"\n\nimport functools\n\nimport autoray as ar\n\nfrom .core import ContractionTree, ContractionTreeCompressed\nfrom .oe import (\n    get_path_fn,\n    opt_einsum_installed,\n    register_path_fn,\n)\nfrom .utils import (\n    canonicalize_inputs,\n    find_output_from_inputs,\n    inputs_output_to_eq,\n    parse_einsum_input,\n    shapes_inputs_to_size_dict,\n)\n\n_PRESETS_PATH = {}\n_PRESETS_TREE = {}\n_COMPRESSED_PRESETS = set()\n\n\ndef register_preset(\n    preset,\n    optimizer,\n    optimizer_tree=None,\n    register_opt_einsum=\"auto\",\n    compressed=False,\n):\n    \"\"\"Register a preset optimizer.\n\n    Parameters\n    ----------\n    preset : str or Sequence[str]\n        The name of the preset, or a sequence of alias names.\n    optimizer : callable\n        The optimizer function that returns a path.\n    optimizer_tree : callable, optional\n        The optimizer function that returns a tree.\n    register_opt_einsum : bool or str, optional\n        If ``True`` or ``'auto'``, register the preset with opt_einsum.\n    compressed : bool, optional\n        If ``True``, the preset presents a compressed contraction optimizer.\n    \"\"\"\n    if isinstance(preset, (tuple, list)):\n        presets = preset\n    else:\n        presets = (preset,)\n\n    for preset in presets:\n        if optimizer is not None:\n            _PRESETS_PATH[preset] = optimizer\n\n            if register_opt_einsum == \"auto\":\n                register_opt_einsum = opt_einsum_installed\n\n            if register_opt_einsum:\n                try:\n                    register_path_fn(preset, optimizer)\n                except KeyError:\n                    pass\n\n        if optimizer_tree is not None:\n            _PRESETS_TREE[preset] = optimizer_tree\n\n        if compressed:\n            _COMPRESSED_PRESETS.add(preset)\n\n\n@functools.lru_cache(None)\ndef preset_to_optimizer(preset):\n    \"\"\" \"\"\"\n    try:\n        return _PRESETS_PATH[preset]\n    except KeyError:\n        if not opt_einsum_installed:\n            raise KeyError(\n                f\"preset {preset!r} not found and can't \"\n                \"check opt_einsum presets as its not installed.\"\n            )\n\n        # allow opt_einsum presets to be explicitly specified\n        preset = preset.replace(\"opt_einsum:\", \"\")\n        return get_path_fn(preset)\n\n\n@functools.lru_cache(None)\ndef can_hash_optimize(cls):\n    \"\"\"Check if the type of `optimize` supplied can be hashed.\"\"\"\n    if issubclass(cls, (str, tuple, list)):\n        return True\n    return False\n\n\ndef identity(x):\n    return x\n\n\n_HASH_OPTIMIZE_PREPARERS = {}\n\n\ndef list_hash_prepare(optimize):\n    if isinstance(optimize[0], tuple):\n        return tuple(optimize)\n    else:\n        return tuple(tuple(c) for c in optimize)\n\n\ndef hash_prepare_optimize(optimize):\n    \"\"\"Transform an `optimize` object into a hashable form.\"\"\"\n    cls = optimize.__class__\n    try:\n        h = _HASH_OPTIMIZE_PREPARERS[cls]\n    except KeyError:\n        if isinstance(optimize, list):\n            h = _HASH_OPTIMIZE_PREPARERS[cls] = list_hash_prepare\n        else:\n            h = _HASH_OPTIMIZE_PREPARERS[cls] = identity\n    return h(optimize)\n\n\ndef hash_contraction(inputs, output, size_dict, optimize, **kwargs):\n    \"\"\"Compute a hash key for the specified contraction.\"\"\"\n    optimize = hash_prepare_optimize(optimize)\n    kwargs = frozenset(kwargs.items())\n    return (\n        hash((inputs, output, tuple(size_dict.items()), optimize, kwargs)),\n        # add this as a basic way to decrease collisions\n        len(inputs),\n    )\n\n\ndef normalize_input(\n    inputs,\n    output=None,\n    size_dict=None,\n    shapes=None,\n    optimize=None,\n    canonicalize=True,\n):\n    \"\"\"Parse a contraction definition, optionally canonicalizing the indices\n    (mapping them into symbols beginning with ``'a', 'b', 'c', ...``),\n    computing the output if not specified, and computing the ``size_dict`` from\n\n    \"\"\"\n    if canonicalize:\n        inputs, output, size_dict, optimize = canonicalize_inputs(\n            inputs,\n            output,\n            shapes=shapes,\n            size_dict=size_dict,\n            optimize=optimize,\n        )\n    elif output is None:\n        # didn't canonicalize or specify output\n        output = find_output_from_inputs(inputs)\n\n    if size_dict is None:\n        if shapes is None:\n            raise ValueError(\"Either `size_dict` or `shapes` must be given.\")\n        else:\n            # didn't canonicalize and only shapes given\n            size_dict = shapes_inputs_to_size_dict(shapes, inputs)\n\n    return inputs, output, size_dict, optimize\n\n\n_find_path_handlers = {}\n\n\ndef _find_path_explicit_path(inputs, output, size_dict, optimize):\n    if isinstance(optimize, list):\n        optimize = tuple(optimize)\n\n    if optimize and isinstance(optimize[0], (str, int)):\n        from .pathfinders.path_basic import edge_path_to_linear\n\n        optimize = edge_path_to_linear(optimize, inputs)\n\n    return optimize\n\n\ndef _find_path_optimizer(inputs, output, size_dict, optimize, **kwargs):\n    return optimize(inputs, output, size_dict, **kwargs)\n\n\ndef _find_path_preset(inputs, output, size_dict, optimize, **kwargs):\n    optimize = preset_to_optimizer(optimize)\n    return _find_path_optimizer(inputs, output, size_dict, optimize, **kwargs)\n\n\ndef _find_path_tree(inputs, output, size_dict, optimize, **kwargs):\n    return optimize.get_path()\n\n\ndef find_path(inputs, output, size_dict, optimize=\"auto\", **kwargs):\n    \"\"\"Directly find a contraction path for a given set of inputs and output.\n\n    Parameters\n    ----------\n    inputs : Sequence[Sequence[str]]\n        The inputs terms.\n    output : Sequence[str]\n        The output term.\n    size_dict : dict[str, int]\n        The size of each index.\n    optimize : str, path_like, PathOptimizer, or ContractionTree\n        The optimization strategy to use. This can be:\n\n        * A string preset, e.g. ``'auto'``, ``'greedy'``, ``'optimal'``.\n        * A ``PathOptimizer`` instance.\n        * An explicit path, e.g. ``[(0, 1), (2, 3), ...]``.\n        * An explicit ``ContractionTree`` instance.\n\n    Returns\n    -------\n    path : tuple[tuple[int]]\n        The contraction path.\n    \"\"\"\n    cls = optimize.__class__\n    try:\n        fn = _find_path_handlers[cls]\n    except KeyError:\n        if isinstance(optimize, str):\n            fn = _find_path_handlers[cls] = _find_path_preset\n        elif isinstance(optimize, ContractionTree):\n            fn = _find_path_handlers[cls] = _find_path_tree\n        elif isinstance(optimize, (tuple, list)):\n            fn = _find_path_handlers[cls] = _find_path_explicit_path\n        else:\n            fn = _find_path_handlers[cls] = _find_path_optimizer\n\n    return fn(inputs, output, size_dict, optimize, **kwargs)\n\n\n_PATH_CACHE = {}\n\n\ndef array_contract_path(\n    inputs,\n    output=None,\n    size_dict=None,\n    shapes=None,\n    optimize=\"auto\",\n    canonicalize=True,\n    cache=True,\n):\n    \"\"\"Find only the contraction path for the specific contraction, with fast\n    dispatch of ``optimize``, which can be a preset, path, tree, cotengra\n    optimizer or opt_einsum optimizer. The raw path is a more compact\n    representation of the core tree structure but contains less information on\n    its own, for example sliced indices are not included.\n\n    Parameters\n    ----------\n    inputs : Sequence[Sequence[Hashable]]\n        The inputs terms.\n    output : Sequence[Hashable], optional\n        The output term.\n    size_dict : dict[Hashable, int], optional\n        The size of each index, if given, ``shapes`` is ignored.\n    shapes : Sequence[tuple[int]], optional\n        The shape of each input array. Needed if ``size_dict`` not supplied.\n    optimize : str, path_like, PathOptimizer, or ContractionTree\n        The optimization strategy to use. This can be:\n\n            - A string preset, e.g. ``'auto'``, ``'greedy'``, ``'optimal'``.\n            - A ``PathOptimizer`` instance.\n            - An explicit path, e.g. ``[(0, 1), (2, 3), ...]``.\n            - An explicit ``ContractionTree`` instance.\n\n    canonicalize : bool, optional\n        If ``True``, canonicalize the inputs and output so that the indices\n        are relabelled ``'a', 'b', 'c', ...``, etc. in the order they appear.\n    cache : bool, optional\n        If ``True``, cache the path for the contraction, so that if the same\n        pathfinding is performed multiple times the overhead is negated. Only\n        for hashable ``optimize`` objects.\n\n    Returns\n    -------\n    path : tuple[tuple[int]]\n        The contraction path, whose interpretation is thus: the input tensors\n        are assumed to be stored in a list, i.e. indexed by ``range(N)``. Each\n        contraction in the path is a set of indices, the tensors at these\n        locations should be *popped* from the list and then the result of the\n        contraction *appended*.\n    \"\"\"\n    inputs, output, size_dict, optimize = normalize_input(\n        inputs, output, size_dict, shapes, optimize, canonicalize\n    )\n\n    if cache and can_hash_optimize(optimize.__class__):\n        key = hash_contraction(inputs, output, size_dict, optimize)\n        try:\n            path = _PATH_CACHE[key]\n        except KeyError:\n            path = _PATH_CACHE[key] = find_path(\n                inputs, output, size_dict, optimize\n            )\n    else:\n        path = find_path(inputs, output, size_dict, optimize)\n\n    return path\n\n\ndef _find_tree_explicit(inputs, output, size_dict, optimize, **kwargs):\n    if optimize and isinstance(optimize[0], (str, int)):\n        return ContractionTree.from_path(\n            inputs, output, size_dict, edge_path=optimize, **kwargs\n        )\n    else:\n        return ContractionTree.from_path(\n            inputs, output, size_dict, path=optimize, **kwargs\n        )\n\n\ndef _find_tree_optimizer_search(inputs, output, size_dict, optimize, **kwargs):\n    return optimize.search(inputs, output, size_dict, **kwargs)\n\n\ndef _find_tree_optimizer_basic(inputs, output, size_dict, optimize, **kwargs):\n    path = optimize(inputs, output, size_dict, **kwargs)\n    return ContractionTree.from_path(inputs, output, size_dict, path=path)\n\n\ndef _find_tree_preset(inputs, output, size_dict, optimize, **kwargs):\n    try:\n        # preset method can directly return a tree\n        return _PRESETS_TREE[optimize](inputs, output, size_dict, **kwargs)\n    except KeyError:\n        # preset method returns a path, which we convert to a tree\n        optimize = preset_to_optimizer(optimize)\n        tree = find_tree(inputs, output, size_dict, optimize, **kwargs)\n        if optimize in _COMPRESSED_PRESETS:\n            tree.__class__ = ContractionTreeCompressed\n        return tree\n\n\ndef _find_tree_tree(inputs, output, size_dict, optimize, **kwargs):\n    # already a tree\n    return optimize\n\n\n_find_tree_handlers = {}\n\n\ndef find_tree(inputs, output, size_dict, optimize=\"auto\", **kwargs):\n    \"\"\"Find a contraction tree for the specific contraction, with fast dispatch\n    of ``optimize``, which can be a preset, path, tree, cotengra optimizer or\n    opt_einsum optimizer.\n\n    Parameters\n    ----------\n    inputs : Sequence[Sequence[str]]\n        The inputs terms.\n    output : Sequence[str]\n        The output term.\n    size_dict : dict[str, int]\n        The size of each index.\n    optimize : str, path_like, PathOptimizer, or ContractionTree\n        The optimization strategy to use. This can be:\n\n            - A string preset, e.g. ``'auto'``, ``'greedy'``, ``'optimal'``.\n            - A ``PathOptimizer`` instance.\n            - An explicit path, e.g. ``[(0, 1), (2, 3), ...]``.\n            - An explicit ``ContractionTree`` instance.\n\n    Returns\n    -------\n    tree : ContractionTree\n    \"\"\"\n    cls = optimize.__class__\n    try:\n        fn = _find_tree_handlers[cls]\n    except KeyError:\n        if isinstance(optimize, str):\n            fn = _find_tree_handlers[cls] = _find_tree_preset\n        elif isinstance(optimize, ContractionTree):\n            fn = _find_tree_handlers[cls] = _find_tree_tree\n        elif isinstance(optimize, (tuple, list)):\n            fn = _find_tree_handlers[cls] = _find_tree_explicit\n        elif hasattr(optimize, \"search\"):\n            fn = _find_tree_handlers[cls] = _find_tree_optimizer_search\n        else:\n            fn = _find_tree_handlers[cls] = _find_tree_optimizer_basic\n\n    return fn(inputs, output, size_dict, optimize, **kwargs)\n\n\ndef array_contract_tree(\n    inputs,\n    output=None,\n    size_dict=None,\n    shapes=None,\n    optimize=\"auto\",\n    canonicalize=True,\n    sort_contraction_indices=False,\n):\n    \"\"\"Get the ``ContractionTree`` for the tensor contraction specified by\n    ``inputs``, ``output`` and ``size_dict``, with optimization strategy given\n    by ``optimize``. The tree can be used to inspect and also perform the\n    contraction.\n\n    Parameters\n    ----------\n    inputs : Sequence[Sequence[Hashable]]\n        The inputs terms.\n    output : Sequence[Hashable], optional\n        The output term.\n    size_dict : dict[Hashable, int], optional\n        The size of each index, if given, ``shapes`` is ignored.\n    shapes : Sequence[tuple[int]], optional\n        The shape of each input array. Needed if ``size_dict`` not supplied.\n    optimize : str, path_like, PathOptimizer, or ContractionTree\n        The optimization strategy to use. This can be:\n\n            - A string preset, e.g. ``'auto'``, ``'greedy'``, ``'optimal'``.\n            - A ``PathOptimizer`` instance.\n            - An explicit path, e.g. ``[(0, 1), (2, 3), ...]``.\n            - An explicit ``ContractionTree`` instance.\n\n    canonicalize : bool, optional\n        If ``True``, canonicalize the inputs and output so that the indices\n        are relabelled ``'a', 'b', 'c', ...``, etc. in the order they appear.\n    sort_contraction_indices : bool, optional\n        If ``True``, call ``tree.sort_contraction_indices()``.\n\n    Returns\n    -------\n    ContractionTree\n\n    See Also\n    --------\n    array_contract, array_contract_expression, einsum_tree\n    \"\"\"\n    inputs, output, size_dict, optimize = normalize_input(\n        inputs, output, size_dict, shapes, optimize, canonicalize\n    )\n\n    nterms = len(inputs)\n    if nterms == 1:\n        # there is no path\n        optimize = ()\n    elif nterms <= 2:\n        # TODO: maybe don't prempt here due to single term simplifications?\n        # only a single possible path\n        optimize = ((0, 1),)\n\n    tree = find_tree(inputs, output, size_dict, optimize)\n\n    if sort_contraction_indices:\n        tree.sort_contraction_indices()\n\n    return tree\n\n\nclass Variadic:\n    \"\"\"Wrapper to make non-variadic (i.e. with signature ``f(arrays)``)\n    function variadic (i.e. with signature ``f(*arrays)``).\n    \"\"\"\n\n    __slots__ = (\"fn\", \"kwargs\")\n\n    def __init__(self, fn, **kwargs):\n        self.fn = fn\n        self.kwargs = kwargs\n\n    def __call__(self, *arrays, **kwargs):\n        return self.fn(arrays, **self.kwargs, **kwargs)\n\n\nclass Via:\n    \"\"\"Wrapper that applies one function to the input arrays and another to\n    the output array. For example, moving the tensors from CPU to GPU and back.\n    \"\"\"\n\n    __slots__ = (\"fn\", \"convert_in\", \"convert_out\")\n\n    def __init__(self, fn, convert_in, convert_out):\n        self.fn = fn\n        self.convert_in = convert_in\n        self.convert_out = convert_out\n\n    def __call__(self, *arrays, **kwargs):\n        arrays = map(self.convert_in, arrays)\n        out = self.fn(*arrays, **kwargs)\n        return self.convert_out(out)\n\n\nclass WithBackend:\n    \"\"\"Wrapper to make any autoray written function take a ``backend`` kwarg,\n    by simply using `autoray.backend_like`.\n    \"\"\"\n\n    __slots__ = (\"fn\",)\n\n    def __init__(self, fn):\n        self.fn = fn\n\n    def __call__(self, *args, backend=None, **kwargs):\n        if backend is None:\n            return self.fn(*args, **kwargs)\n        with ar.backend_like(backend):\n            return self.fn(*args, **kwargs)\n\n\ndef _array_contract_expression_with_constants(\n    inputs,\n    output,\n    size_dict,\n    constants,\n    optimize=\"auto\",\n    implementation=None,\n    prefer_einsum=False,\n    autojit=False,\n    via=None,\n    sort_contraction_indices=False,\n    cache=True,\n):\n    # make a lazy variable for each non-constant input\n    lazy_variables = []\n    # and another list of all inputs, including constant arrays\n    lazy_variables_and_constants = []\n\n    for i in range(len(inputs)):\n        if i in constants:\n            constant = constants[i]\n            if via is not None:\n                constant = via[0](constant)\n            lazy_variables_and_constants.append(constant)\n        else:\n            term = tuple(inputs[i])\n            shape = tuple(size_dict[ix] for ix in term)\n            # want to generate function as if it were written with autoray\n            v = ar.lazy.Variable(shape, backend=\"autoray.numpy\")\n            lazy_variables.append(v)\n            lazy_variables_and_constants.append(v)\n\n    # get the full expression, without constants\n    full_expr = array_contract_expression(\n        inputs,\n        output,\n        size_dict,\n        optimize=optimize,\n        constants=None,\n        implementation=implementation,\n        # wait to jit until after constants are folded\n        autojit=False,\n        prefer_einsum=prefer_einsum,\n        sort_contraction_indices=sort_contraction_indices,\n        cache=cache,\n    )\n\n    # trace through, and then get function with constants folded\n    lz_output = full_expr(*lazy_variables_and_constants)\n    fn = lz_output.get_function(lazy_variables, fold_constants=True)\n\n    # now we can jit\n    if autojit:\n        from autoray import autojit as _autojit\n\n        fn = _autojit(fn)\n    else:\n        # allow for backend kwarg (which will set what autoray.numpy uses)\n        fn = WithBackend(fn)\n\n    if via is not None:\n        fn = Via(fn, *via)\n\n    return fn\n\n\ndef _wrap_strip_exponent_final(fn):\n    @functools.wraps(fn)\n    def fn_stripped(*args, **kwargs):\n        return fn(*args, **kwargs), 0.0\n\n    return fn_stripped\n\n\ndef _build_expression(\n    inputs,\n    output=None,\n    size_dict=None,\n    optimize=\"auto\",\n    strip_exponent=False,\n    implementation=None,\n    prefer_einsum=False,\n    autojit=False,\n    via=None,\n    sort_contraction_indices=False,\n):\n    if len(inputs) == 1:\n        # no need to construct a tree\n        term = tuple(inputs[0])\n        output = tuple(output)\n\n        if term == output:\n            # 'contraction' is a no-op\n\n            def fn(*arrays, backend=None):\n                # this is surprisingly complicated 'to do nothing', since we\n                # have to respect potential backend conversion\n                x = arrays[0]\n                if backend is None:\n                    # haven't requested a specific backend, just return\n                    return x\n                elif backend == ar.infer_backend(x):\n                    # requested backend is the same as the input, just return\n                    return x\n                else:\n                    # requested backend is different, convert\n                    return ar.do(\"array\", arrays[0], like=backend)\n\n        elif len(term) == len(output):\n            # 'contraction' is just a transposition\n            perm = tuple(map(term.index, output))\n\n            def fn(*arrays, backend=None):\n                return ar.do(\"transpose\", arrays[0], perm, like=backend)\n\n        else:\n            # contraction involves traces / reductions\n            eq = inputs_output_to_eq(inputs, output)\n\n            def fn(*arrays, backend=None):\n                return ar.do(\"einsum\", eq, arrays[0], like=backend)\n\n        if strip_exponent:\n            fn = _wrap_strip_exponent_final(fn)\n\n    else:\n        # get the contraction tree\n        tree = array_contract_tree(\n            inputs,\n            output,\n            size_dict,\n            optimize=optimize,\n            sort_contraction_indices=sort_contraction_indices,\n        )\n\n        if not tree.sliced_inds:\n            # can extract pure sliced contraction function, forget tree\n            fn = tree.get_contractor(\n                strip_exponent=strip_exponent,\n                autojit=autojit,\n                prefer_einsum=prefer_einsum,\n                implementation=implementation,\n            )\n        else:\n            # can't extract pure sliced contraction function yet...\n            fn = Variadic(\n                tree.contract,\n                strip_exponent=strip_exponent,\n                autojit=autojit,\n                prefer_einsum=prefer_einsum,\n                implementation=implementation,\n            )\n\n    if via is not None:\n        fn = Via(fn, *via)\n\n    return fn\n\n\n_CONTRACT_EXPR_CACHE = {}\n\n\ndef array_contract_expression(\n    inputs,\n    output=None,\n    size_dict=None,\n    shapes=None,\n    optimize=\"auto\",\n    constants=None,\n    canonicalize=True,\n    cache=True,\n    **kwargs,\n):\n    \"\"\"Get an callable 'expression' that will contract tensors with indices and\n    shapes described by ``inputs`` and ``size_dict`` to ``output``. The\n    ``optimize`` kwarg can be a path, optimizer or also a contraction tree. In\n    the latter case sliced indices for example will be used if present. The\n    same is true if ``optimize`` is an optimizer that can directly produce\n    ``ContractionTree`` instances (i.e. has a ``.search()`` method).\n\n    Parameters\n    ----------\n    inputs : Sequence[Sequence[Hashable]]\n        The inputs terms.\n    output : Sequence[Hashable]\n        The output term.\n    size_dict : dict[Hashable, int]\n        The size of each index.\n    optimize : str, path_like, PathOptimizer, or ContractionTree\n        The optimization strategy to use. This can be:\n\n            - A string preset, e.g. ``'auto'``, ``'greedy'``, ``'optimal'``.\n            - A ``PathOptimizer`` instance.\n            - An explicit path, e.g. ``[(0, 1), (2, 3), ...]``.\n            - An explicit ``ContractionTree`` instance.\n\n        If the optimizer provides sliced indices they will be used.\n    constants : dict[int, array_like], optional\n        A mapping of constant input positions to constant arrays. If given, the\n        final expression will take only the remaining non-constant tensors as\n        inputs. Note this is a different format to the ``constants`` kwarg of\n        :func:`einsum_expression` since it also provides the constant arrays.\n    implementation : str or tuple[callable, callable], optional\n        What library to use to actually perform the contractions. Options\n        are:\n\n        - None: let cotengra choose.\n        - \"autoray\": dispatch with autoray, using the ``tensordot`` and\n            ``einsum`` implementation of the backend.\n        - \"cotengra\": use the ``tensordot`` and ``einsum`` implementation\n            of cotengra, which is based on batch matrix multiplication. This\n            is faster for some backends like numpy, and also enables\n            libraries which don't yet provide ``tensordot`` and ``einsum`` to\n            be used.\n        - \"cuquantum\": use the cuquantum library to perform the whole\n            contraction (not just individual contractions).\n        - tuple[callable, callable]: manually supply the ``tensordot`` and\n            ``einsum`` implementations to use.\n\n    autojit : bool, optional\n        If ``True``, use :func:`autoray.autojit` to compile the contraction\n        function.\n    via : tuple[callable, callable], optional\n        If given, the first function will be applied to the input arrays and\n        the second to the output array. For example, moving the tensors from\n        CPU to GPU and back.\n    sort_contraction_indices : bool, optional\n        If ``True``, call ``tree.sort_contraction_indices()`` before\n        constructing the contraction function.\n    cache : bool, optional\n        If ``True``, cache the contraction expression. This negates the\n        overhead of pathfinding and building the expression when\n        a contraction is performed multiple times. Only for hashable\n        ``optimize`` objects.\n\n    Returns\n    -------\n    expr : callable\n        A callable, signature ``expr(*arrays)`` that will contract ``arrays``\n        with shapes ``shapes``.\n\n    See Also\n    --------\n    einsum_expression, array_contract, array_contract_tree\n    \"\"\"\n    inputs, output, size_dict, optimize = normalize_input(\n        inputs, output, size_dict, shapes, optimize, canonicalize\n    )\n\n    if constants is not None:\n        # handle constants specially with autoray\n        return _array_contract_expression_with_constants(\n            inputs,\n            output,\n            size_dict,\n            constants,\n            optimize=optimize,\n            cache=cache,\n            **kwargs,\n        )\n\n    if cache and can_hash_optimize(optimize.__class__):\n        try:\n            key = hash_contraction(\n                inputs, output, size_dict, optimize, **kwargs\n            )\n            try:\n                expr = _CONTRACT_EXPR_CACHE[key]\n            except KeyError:\n                # missing from cache\n                expr = _CONTRACT_EXPR_CACHE[key] = _build_expression(\n                    inputs, output, size_dict, optimize=optimize, **kwargs\n                )\n        except TypeError:\n            # unhashable kwargs\n            import warnings\n\n            args = (inputs, output, size_dict, optimize, kwargs)\n            warnings.warn(\n                \"Contraction cache disabled as one of the \"\n                f\"arguments is not hashable: {args}.\"\n            )\n\n            expr = _build_expression(\n                inputs, output, size_dict, optimize=optimize, **kwargs\n            )\n    else:\n        expr = _build_expression(\n            inputs, output, size_dict, optimize=optimize, **kwargs\n        )\n\n    return expr\n\n\ndef array_contract(\n    arrays,\n    inputs,\n    output=None,\n    optimize=\"auto\",\n    strip_exponent=False,\n    cache_expression=True,\n    backend=None,\n    **kwargs,\n):\n    \"\"\"Perform the tensor contraction specified by ``inputs``, ``output`` and\n    ``size_dict``, using strategy given by ``optimize``. By default the path\n    finding and expression building is cached, so that if the a matching\n    contraction is performed multiple times the overhead is negated.\n\n    Parameters\n    ----------\n    arrays : Sequence[array_like]\n        The arrays to contract.\n    inputs : Sequence[Sequence[Hashable]]\n        The inputs terms.\n    output : Sequence[Hashable]\n        The output term.\n    optimize : str, path_like, PathOptimizer, or ContractionTree\n        The optimization strategy to use. This can be:\n\n            - A string preset, e.g. ``'auto'``, ``'greedy'``, ``'optimal'``.\n            - A ``PathOptimizer`` instance.\n            - An explicit path, e.g. ``[(0, 1), (2, 3), ...]``.\n            - An explicit ``ContractionTree`` instance.\n\n        If the optimizer provides sliced indices they will be used.\n    strip_exponent : bool, optional\n            If ``True``, eagerly strip the exponent (in log10) from\n            intermediate tensors to control numerical problems from leaving the\n            range of the datatype. This method then returns the scaled\n            'mantissa' output array and the exponent separately.\n    cache_expression : bool, optional\n        If ``True``, cache the expression used to contract the arrays. This\n        negates the overhead of pathfinding and building the expression when\n        a contraction is performed multiple times. Only for hashable\n        ``optimize`` objects.\n    backend : str, optional\n        If given, the explicit backend to use for the contraction, by default\n        the backend is dispatched automatically.\n    kwargs\n        Passed to :func:`~cotengra.interface.array_contract_expression`.\n\n    array_like or (array_like, scalar)\n        The result of the contraction. If ``strip_exponent`` is ``True``, the\n        result is a tuple of the output array mantissae and the exponent\n        (in log10).\n\n    See Also\n    --------\n    array_contract_expression, array_contract_tree, einsum\n    \"\"\"\n    shapes = tuple(map(ar.shape, arrays))\n    expr = array_contract_expression(\n        inputs,\n        output,\n        shapes=shapes,\n        optimize=optimize,\n        strip_exponent=strip_exponent,\n        cache=cache_expression,\n        **kwargs,\n    )\n    return expr(*arrays, backend=backend)\n\n\ndef einsum_tree(\n    *args,\n    optimize=\"auto\",\n    canonicalize=False,\n    sort_contraction_indices=False,\n):\n    \"\"\"Get the `ContractionTree` for the einsum equation ``eq`` and\n    optimization strategy ``optimize``. The tree can be used to inspect and\n    also perform the contraction.\n\n    Parameters\n    ----------\n    eq : str\n        The equation to use for contraction, for example ``'ab,bc->ac'``.\n    shapes : Sequence[tuple[int]]\n        The shape of each input array.\n    optimize : str, path_like, PathOptimizer, or ContractionTree\n        The optimization strategy to use. This can be:\n\n            - A string preset, e.g. ``'auto'``, ``'greedy'``, ``'optimal'``.\n            - A ``PathOptimizer`` instance.\n            - An explicit path, e.g. ``[(0, 1), (2, 3), ...]``.\n            - An explicit ``ContractionTree`` instance.\n\n    canonicalize : bool, optional\n        If ``True``, canonicalize the inputs and output so that the indices\n        are relabelled ``'a', 'b', 'c', ...``, etc. in the order they appear.\n    sort_contraction_indices : bool, optional\n        If ``True``, call ``tree.sort_contraction_indices()``.\n\n    Returns\n    -------\n    ContractionTree\n\n    See Also\n    --------\n    einsum, einsum_expression, array_contract_tree\n    \"\"\"\n    # construct the individual terms and find explicit output\n    inputs, output, shapes = parse_einsum_input(args, shapes=True, tuples=True)\n    return array_contract_tree(\n        inputs,\n        output,\n        shapes=shapes,\n        optimize=optimize,\n        canonicalize=canonicalize,\n        sort_contraction_indices=sort_contraction_indices,\n    )\n\n\ndef einsum_expression(\n    *args,\n    optimize=\"auto\",\n    constants=None,\n    cache=True,\n    **kwargs,\n):\n    \"\"\"Get an callable 'expression' that will contract tensors with shapes\n    ``shapes`` according to equation ``eq``. The ``optimize`` kwarg can be a\n    path, optimizer or also a contraction tree. In the latter case sliced\n    indices for example will be used if present. The same is true if\n    ``optimize`` is an optimizer that can directly produce ``ContractionTree``\n    instances (i.e. has a ``.search()`` method).\n\n    Parameters\n    ----------\n    eq : str\n        The equation to use for contraction, for example ``'ab,bc->ac'``.\n        The output will be automatically computed if not supplied, but Ellipses\n        (`'...'`) are not supported.\n    shapes : Sequence[tuple[int]]\n        The shapes of the tensors to contract, or the constant tensor itself\n        if marked as constant in ``constants``.\n    optimize : str, path_like, PathOptimizer, or ContractionTree\n        The optimization strategy to use. This can be:\n\n            - A string preset, e.g. ``'auto'``, ``'greedy'``, ``'optimal'``.\n            - A ``PathOptimizer`` instance.\n            - An explicit path, e.g. ``[(0, 1), (2, 3), ...]``.\n            - An explicit ``ContractionTree`` instance.\n\n        If the optimizer provides sliced indices they will be used.\n    constants : Sequence of int, optional\n        The indices of tensors to treat as constant, the final expression will\n        take the remaining non-constant tensors as inputs. Note this is a\n        different format to the ``constants`` kwarg of\n        :func:`array_contract_expression` since the actual constant arrays are\n        inserted into ``shapes``.\n    implementation : str or tuple[callable, callable], optional\n        What library to use to actually perform the contractions. Options\n        are:\n\n        - None: let cotengra choose.\n        - \"autoray\": dispatch with autoray, using the ``tensordot`` and\n            ``einsum`` implementation of the backend.\n        - \"cotengra\": use the ``tensordot`` and ``einsum`` implementation\n            of cotengra, which is based on batch matrix multiplication. This\n            is faster for some backends like numpy, and also enables\n            libraries which don't yet provide ``tensordot`` and ``einsum`` to\n            be used.\n        - \"cuquantum\": use the cuquantum library to perform the whole\n            contraction (not just individual contractions).\n        - tuple[callable, callable]: manually supply the ``tensordot`` and\n            ``einsum`` implementations to use.\n\n    autojit : bool, optional\n        If ``True``, use :func:`autoray.autojit` to compile the contraction\n        function.\n    via : tuple[callable, callable], optional\n        If given, the first function will be applied to the input arrays and\n        the second to the output array. For example, moving the tensors from\n        CPU to GPU and back.\n    sort_contraction_indices : bool, optional\n        If ``True``, call ``tree.sort_contraction_indices()`` before\n        constructing the contraction function.\n    cache : bool, optional\n        If ``True``, cache the contraction expression. This negates the\n        overhead of pathfinding and building the expression when\n        a contraction is performed multiple times. Only for hashable\n        ``optimize`` objects.\n\n    Returns\n    -------\n    expr : callable\n        A callable, signature ``expr(*arrays)`` that will contract ``arrays``\n        with shapes matching ``shapes``.\n\n    See Also\n    --------\n    einsum, einsum_tree, array_contract_expression\n    \"\"\"\n    # construct the individual terms and find explicit output\n    inputs, output, shapes = parse_einsum_input(\n        args,\n        shapes=True,\n        tuples=True,\n        constants=constants,\n    )\n\n    if constants is not None:\n        # shapes includes the constant arrays\n        size_dict = {}\n        parsed_constants = {}\n        for i, s in enumerate(shapes):\n            if i in constants:\n                # extract the array and turn into a shape\n                parsed_constants[i] = s\n                s = ar.shape(s)\n            size_dict.update(zip(inputs[i], s))\n    else:\n        parsed_constants = None\n        size_dict = shapes_inputs_to_size_dict(shapes, inputs)\n\n    return array_contract_expression(\n        inputs,\n        output,\n        size_dict,\n        optimize=optimize,\n        constants=parsed_constants,\n        cache=cache,\n        **kwargs,\n    )\n\n\ndef einsum(\n    *args,\n    optimize=\"auto\",\n    strip_exponent=False,\n    cache_expression=True,\n    backend=None,\n    **kwargs,\n):\n    \"\"\"Perform an einsum contraction, using `cotengra`, using strategy given by\n    ``optimize``. By default the path finding and expression building is\n    cached, so that if a matching contraction is performed multiple times the\n    overhead is negated.\n\n    Parameters\n    ----------\n    eq : str\n        The equation to use for contraction, for example ``'ab,bc->ac'``.\n    arrays : Sequence[array_like]\n        The arrays to contract.\n    optimize : str, path_like, PathOptimizer, or ContractionTree\n        The optimization strategy to use. This can be:\n\n            - A string preset, e.g. ``'auto'``, ``'greedy'``, ``'optimal'``.\n            - A ``PathOptimizer`` instance.\n            - An explicit path, e.g. ``[(0, 1), (2, 3), ...]``.\n            - An explicit ``ContractionTree`` instance.\n\n        If the optimizer provides sliced indices they will be used.\n    strip_exponent : bool, optional\n        If ``True``, eagerly strip the exponent (in log10) from intermediate\n        tensors to control numerical problems from leaving the range of the\n        datatype. This method then returns the scaled 'mantissa' output array\n        and the exponent separately.\n    cache_expression : bool, optional\n        If ``True``, cache the expression used to contract the arrays. This\n        negates the overhead of pathfinding and building the expression when\n        a contraction is performed multiple times. Only for hashable\n        ``optimize`` objects.\n    backend : str, optional\n        If given, the explicit backend to use for the contraction, by default\n        the backend is dispatched automatically.\n    kwargs\n        Passed to :func:`~cotengra.interface.array_contract_expression`.\n\n    Returns\n    -------\n    array_like or (array_like, scalar)\n        The result of the contraction. If ``strip_exponent`` is ``True``, the\n        result is a tuple of the output array mantissae and the exponent\n        (in log10).\n\n    See Also\n    --------\n    einsum_expression, einsum_tree, array_contract\n    \"\"\"\n    inputs, output, arrays = parse_einsum_input(\n        args,\n        shapes=False,\n        tuples=True,\n    )\n    return array_contract(\n        arrays,\n        inputs,\n        output,\n        optimize=optimize,\n        strip_exponent=strip_exponent,\n        cache_expression=cache_expression,\n        backend=backend,\n        **kwargs,\n    )\n\n\ndef ncon(arrays, indices, **kwargs):\n    \"\"\"Perform a contraction specified by the `ncon` style indices, using\n    `cotengra`. This is very similar to `array_contract`, but the indices\n    should be intergers, with negative integers specifying outputs. The\n    output order is determined by the order of the negative integers, like\n    ``[-1, -2, -3, ...]``.\n\n    See paper https://arxiv.org/abs/1402.0939 and python implementation\n    https://github.com/mhauru/ncon.\n\n    The contraction order is found as with other `cotengra` routines, and does\n    *not* default to contracting in the order given by the indices.\n\n    Parameters\n    ----------\n    arrays : Sequence[array_like]\n        The arrays to contract.\n    indices : Sequence[Sequence[int]]\n        The indices to contract, with negative integers specifying outputs.\n    kwargs : dict\n        Supplied to `array_contract`.\n\n    Returns\n    -------\n    array_like or (array_like, scalar)\n        The result of the contraction. If ``strip_exponent`` is ``True``, the\n        result is a tuple of the output array mantissae and the exponent\n        (in log10).\n    \"\"\"\n    inputs = []\n    output = set()\n\n    # we just need to put negative integers in the output\n    for ixs in indices:\n        for ix in ixs:\n            if isinstance(ix, int) and ix < 0:\n                output.add(ix)\n        inputs.append(tuple(ixs))\n\n    # and sort them like [-1, -2, ...]\n    output = sorted(output, reverse=True)\n\n    return array_contract(\n        arrays,\n        inputs,\n        output,\n        **kwargs,\n    )\n"
  },
  {
    "path": "cotengra/nodeops.py",
    "content": "from functools import reduce\nfrom operator import or_\n\n\nclass NodeOpsFrozenset:\n    \"\"\"Namespace for interacting with frozenset[int] as contraction tree nodes.\"\"\"\n\n    __slots__ = ()\n\n    def copy(self):\n        return self\n\n    node_type = frozenset\n    \"\"\"The type used for nodes, to check isinstance with.\"\"\"\n\n    node_size = len\n    \"\"\"Function to get the size of a node.\"\"\"\n\n    node_from_seq = frozenset\n    \"\"\"From a sequence of integers, construct node (``frozenset``).\"\"\"\n\n    new_node_for_seq = node_from_seq\n\n    @staticmethod\n    def node_from_single(x):\n        \"\"\"From single integer ``x``, construct node (``frozenset``).\"\"\"\n        return frozenset((x,))\n\n    @staticmethod\n    def node_supremum(size):\n        \"\"\"Return the node containing all elements up to ``size``.\"\"\"\n        return frozenset(range(size))\n\n    @staticmethod\n    def node_get_single_el(node):\n        \"\"\"Assuming ``node`` has one element, return it.\"\"\"\n        return next(iter(node))\n\n    @staticmethod\n    def node_tie_breaker(x):\n        \"\"\"A tie breaker function for ordering nodes when they are the same\n        size. Returns the negative of the smallest element in the node.\n        Nodes with larger `node_tie_breaker` values get contracted first.\n        \"\"\"\n        return -min(x)\n\n    @staticmethod\n    def is_valid_node(node):\n        \"\"\"Check ``node`` is of type ``frozenset[int]``.\"\"\"\n        try:\n            if not isinstance(node, frozenset):\n                return False\n            el = next(iter(node))\n            if not isinstance(el, int):\n                return False\n            return True\n        except TypeError:\n            return False\n\n    @staticmethod\n    def node_union(x, y):\n        \"\"\"Return the node given by the union of two nodes.\"\"\"\n        return x | y\n\n    @staticmethod\n    def node_union_it(bs):\n        \"\"\"Return the node given by the union of an iterable of nodes.\"\"\"\n        b0, *bs = bs\n        return b0.union(*bs)\n\n    new_node_for_union = node_union_it\n\n    @staticmethod\n    def node_issubset(x, y):\n        \"\"\"Check if node ``x`` is a subset of node ``y``.\"\"\"\n        return x.issubset(y)\n\n    @staticmethod\n    def is_leaf(node):\n        return len(node) == 1\n\n    @staticmethod\n    def is_supremum(node, N):\n        return len(node) == N\n\n\nclass BitSetInt(int):\n    \"\"\"A bitset for keeping track of dense sets of integers. Subclass of\n    ``int`` that overrides ``-``,  ``&`` and  ``|`` and provides ``__len__``\n    and ``__iter__``. As of python 3.8 doesn't seem much better than using\n    frozenset[int] (slower and limited memory savings).\n\n    Parameters\n    ----------\n    it : Iterable[int] or int\n        If sequence of ``int``, treat these as the set members. If raw ``int``\n        interpret as bitset directly.\n    \"\"\"\n\n    __slots__ = ()\n\n    def __new__(cls, it=0):\n        if isinstance(it, int):\n            i = it\n        else:\n            i = reduce(or_, (1 << i for i in it), 0)\n        return super(cls, cls).__new__(cls, i)\n\n    def __hash__(self):\n        return self ^ self.bit_length()\n\n    @classmethod\n    def infimum(cls):\n        return super(cls, cls).__new__(cls, 0)\n\n    @classmethod\n    def supremum(cls, size):\n        return super(cls, cls).__new__(cls, (1 << size) - 1)\n\n    def __len__(self):\n        return self.bit_count()\n\n    def iter_sparse(self):\n        x = self\n        while x:\n            i = x.bit_length() - 1\n            yield i\n            x ^= 1 << i\n\n    def iter_dense(self):\n        return (x for x, b in enumerate(bin(self)[:1:-1]) if b == \"1\")\n\n    def iter_numpy(self):\n        import numpy as np\n\n        bits = np.frombuffer(\n            self.to_bytes((self.bit_length() + 7) // 8, \"little\"),\n            dtype=np.uint8,\n        )\n        bits = np.unpackbits(bits, bitorder=\"little\")\n        return np.flatnonzero(bits)\n\n    def __iter__(self):\n        n = self.bit_length()\n        k = self.bit_count()\n\n        if n == k:\n            # contains all elements 0..n-1\n            return iter(range(n))\n        if k == 1:\n            # contains single element, at location of highest bit\n            return iter((self.bit_length() - 1,))\n        if k < 512:\n            # sparse enough to be worth iterating sparsely\n            # XXX: better fit is k ~< 18 * n**0.25\n            return self.iter_sparse()\n\n        try:\n            return self.iter_numpy()\n        except ImportError:\n            return self.iter_dense()\n\n    def __contains__(self, i):\n        return bool(self & (1 << i))\n\n    def __sub__(self, i):\n        return BitSetInt(int.__and__(self, ~i))\n\n    def difference(self, i):\n        return self - i\n\n    def __and__(self, i):\n        return BitSetInt(int.__and__(self, i))\n\n    def intersection(self, i):\n        return self & i\n\n    def __or__(self, i):\n        return BitSetInt(int.__or__(self, i))\n\n    def union(*it):\n        return BitSetInt(reduce(int.__or__, it))\n\n    def issubset(self, other):\n        \"\"\"Check if this bitset is a subset of another bitset.\n\n        x.issubset(y) returns True if all bits set in x are also set in y.\n        Equivalent to: x & y == x\n        \"\"\"\n        return (self & other) == self\n\n    def __repr__(self):\n        return f\"BitSetInt({list(self.iter_dense())})\"\n\n\nclass NodeOpsBitSetInt:\n    \"\"\"Namespace for interacting with BitSetInt as contraction tree nodes.\"\"\"\n\n    __slots__ = ()\n\n    def copy(self):\n        return self\n\n    node_type = BitSetInt\n    node_size = BitSetInt.__len__\n    node_from_seq = BitSetInt\n    new_node_for_seq = node_from_seq\n\n    @staticmethod\n    def node_from_single(x):\n        return BitSetInt(1 << x)\n\n    @staticmethod\n    def node_supremum(size):\n        return BitSetInt.supremum(size)\n\n    @staticmethod\n    def node_get_single_el(node):\n        return node.bit_length() - 1\n\n    @staticmethod\n    def node_tie_breaker(x):\n        return -x\n\n    @staticmethod\n    def is_valid_node(node):\n        try:\n            return isinstance(node, BitSetInt)\n        except TypeError:\n            return False\n\n    @staticmethod\n    def node_union(x, y):\n        return BitSetInt(int.__or__(x, y))\n\n    @staticmethod\n    def node_union_it(bs):\n        b0, *bs = bs\n        return b0.union(*bs)\n\n    new_node_for_union = node_union_it\n\n    @staticmethod\n    def node_issubset(x, y):\n        return (x & y) == x\n\n    @staticmethod\n    def is_leaf(node):\n        return node.bit_count() == 1\n\n    @staticmethod\n    def is_supremum(node, N):\n        return node == BitSetInt.supremum(N)\n\n\nclass NodeOpsSSA:\n    __slots__ = (\"ssa\", \"N\")\n\n    def __init__(self, N):\n        self.ssa = N + 1\n        self.N = N\n\n    def copy(self):\n        new = object.__new__(NodeOpsSSA)\n        new.ssa = self.ssa\n        new.N = self.N\n        return new\n\n    def get_next_ssa(self):\n        p = self.ssa\n        self.ssa += 1\n        return p\n\n    node_type = int\n\n    def node_size(self, node):\n        raise NotImplementedError\n\n    def node_from_single(self, x):\n        return x\n\n    def node_supremum(self, size):\n        return size\n\n    def node_get_single_el(self, node):\n        return node\n\n    def node_tie_breaker(self, x):\n        return -x\n\n    def is_valid_node(self, node):\n        return isinstance(node, int)\n\n    def node_union(self, x, y):\n        raise NotImplementedError\n\n    def node_union_it(self, bs):\n        raise NotImplementedError\n\n    def new_node_for_union(self, nodes):\n        \"\"\"Get a new node label for the union of `nodes`. We use this rather\n        than the above methods to be explicit that we can only create new node\n        labels, not reconstruct labels from the constituent nodes.\n        \"\"\"\n        # rely on tree for tracking associated subgraph / extent etc\n        return self.get_next_ssa()\n\n    def node_from_seq(self, seq):\n        raise NotImplementedError\n\n    def new_node_for_seq(self, seq):\n        \"\"\"Get a new node for  a sequence of raw input positions. We use this\n        rather than the above method to be explicit that we can only create new\n        node labels, not reconstruct labels from the constituent raw input\n        positions.\n        \"\"\"\n        # rely on tree for tracking associated subgraph / extent etc\n        return self.get_next_ssa()\n\n    def node_issubset(self, x, y):\n        raise NotImplementedError\n\n    def is_leaf(self, node):\n        return 0 <= node < self.N\n\n    def is_supremum(self, node, N):\n        return node == N\n\n\nnodeops_frozenset = NodeOpsFrozenset()\nnodeops_bitsetint = NodeOpsBitSetInt()\n\n\ndef get_nodeops(node_type_str: str, N=None):\n    \"\"\"Get the node operations namespace for the given node type.\n\n    Parameters\n    ----------\n    node_type_str : str\n        The node type as a string. One of \"frozenset[int]\", \"BitSetInt\".\n\n    Returns\n    -------\n    NodeOpsFrozenset or NodeOpsBitSetInt\n        The corresponding node operations namespace.\n    \"\"\"\n    if node_type_str == \"auto\":\n        # node_type_str = \"frozenset[int]\"\n        node_type_str = \"ssa\"\n\n    if node_type_str == \"frozenset[int]\":\n        return nodeops_frozenset\n    elif node_type_str == \"BitSetInt\":\n        return nodeops_bitsetint\n    elif node_type_str == \"ssa\":\n        return NodeOpsSSA(N)\n    else:\n        raise ValueError(f\"Unknown node type: {node_type_str}\")\n"
  },
  {
    "path": "cotengra/oe.py",
    "content": "\"\"\"`opt_einsum` interface.\"\"\"\n\ntry:\n    from opt_einsum.paths import PathOptimizer, get_path_fn, register_path_fn\n\n    opt_einsum_installed = True\n\nexcept ImportError:\n\n    class PathOptimizer:\n        pass\n\n    def get_path_fn(*_, **__):\n        raise NotImplementedError(\"opt_einsum not installed\")\n\n    def register_path_fn(*_, **__):\n        import warnings\n\n        warnings.warn(\"opt_einsum not installed\")\n\n    opt_einsum_installed = False\n\n__all__ = (\n    \"get_path_fn\",\n    \"opt_einsum_installed\",\n    \"PathOptimizer\",\n    \"register_path_fn\",\n)\n"
  },
  {
    "path": "cotengra/parallel.py",
    "content": "\"\"\"Interface for parallelism.\n\nThis module centralizes cotengra's lightweight parallel execution logic. The\nmain user entry point is ``parse_parallel_arg``, which turns ``parallel``\narguments such as ``False``, ``True``, ``\"auto\"``, ``\"threads\"``,\n``\"loky\"``, ``\"concurrent.futures\"``, ``\"dask\"``, and ``\"ray\"`` into a\npool-like executor or ``None``. Local process pools are cached and reused in\nthe process that created them, while distributed backends try to discover an\nexisting scheduler or runtime before creating one explicitly.\n\nThe ``\"auto\"`` mode remembers the last persistent non-thread backend and uses\nit for future automatic parallel work. To avoid recursive process pools,\nworker subprocesses are marked when tasks are submitted through ``submit``;\ninside such workers ``parallel=\"auto\"`` resolves to serial execution. A PID\nguard provides the same protection for forked children that inherit module\nstate. Threads remain explicit-only and are not remembered as the automatic\nbackend.\n\nThe helper functions ``submit``, ``scatter``, ``can_scatter``, and\n``should_nest`` provide a small common interface over local, dask, and ray\nexecutors while preserving backend-specific behavior where needed.\n\"\"\"\n\nimport atexit\nimport collections\nimport functools\nimport importlib\nimport inspect\nimport numbers\nimport operator\nimport os\nimport warnings\n\n_AUTO_BACKEND = None\n_AUTO_BACKEND_PID = None\n_IS_WORKER = False\n\n\ndef _remember_auto_backend(backend):\n    global _AUTO_BACKEND, _AUTO_BACKEND_PID\n\n    if backend == \"threads\":\n        # threads is special case that shouldn't set the default auto backend\n        return\n\n    _AUTO_BACKEND = backend\n    _AUTO_BACKEND_PID = os.getpid()\n\n\n# check for loky, joblib (vendors loky), then default to concurrent.futures\nhave_loky = importlib.util.find_spec(\"loky\") is not None\nhave_joblib = importlib.util.find_spec(\"joblib\") is not None\nif have_loky or have_joblib:\n    _DEFAULT_BACKEND = \"loky\"\nelse:\n    _DEFAULT_BACKEND = \"concurrent.futures\"\n\n\n@functools.lru_cache(None)\ndef choose_default_num_workers():\n    if \"COTENGRA_NUM_WORKERS\" in os.environ:\n        return int(os.environ[\"COTENGRA_NUM_WORKERS\"])\n\n    if \"OMP_NUM_THREADS\" in os.environ:\n        return int(os.environ[\"OMP_NUM_THREADS\"])\n\n    return os.cpu_count()\n\n\ndef get_pool(n_workers=None, maybe_create=False, backend=None):\n    \"\"\"Get a parallel pool.\"\"\"\n    if backend is None:\n        backend = _DEFAULT_BACKEND\n\n    if backend == \"dask\":\n        return _get_pool_dask(n_workers=n_workers, maybe_create=maybe_create)\n\n    if backend == \"ray\":\n        return _get_pool_ray(n_workers=n_workers, maybe_create=maybe_create)\n\n    # above backends are distributed, don't specify n_workers\n    if n_workers is None:\n        n_workers = choose_default_num_workers()\n\n    if backend == \"loky\":\n        get_reusable_executor = get_loky_get_reusable_executor()\n        return get_reusable_executor(max_workers=n_workers)\n\n    if backend == \"concurrent.futures\":\n        if not maybe_create and not ProcessPoolHandler.is_initialized():\n            return None\n        return _get_process_pool_cf(n_workers=n_workers)\n\n    if backend == \"threads\":\n        if not maybe_create and not ThreadPoolHandler.is_initialized():\n            return None\n        return _get_thread_pool_cf(n_workers=n_workers)\n\n\n@functools.lru_cache(None)\ndef _infer_backed_cached(pool_class):\n    if pool_class.__name__ == \"RayExecutor\":\n        return \"ray\"\n\n    path = pool_class.__module__.split(\".\")\n\n    # `concurrent.futures` uses different submodules for thread vs process\n    # executors, and we need to keep them distinct here so that only true\n    # subprocess workers get the `_IS_WORKER` marker.\n    if path[0] == \"concurrent\":\n        if (len(path) > 2) and (path[2] == \"thread\"):\n            return \"threads\"\n        return \"concurrent.futures\"\n\n    if path[0] == \"joblib\":\n        return \"loky\"\n\n    if path[0] == \"distributed\":\n        return \"dask\"\n\n    return path[0]\n\n\ndef _infer_backend(pool):\n    \"\"\"Return the backend type of ``pool`` - cached for speed.\"\"\"\n    return _infer_backed_cached(pool.__class__)\n\n\ndef get_n_workers(pool=None):\n    \"\"\"Extract how many workers our pool has (mostly for working out how many\n    tasks to pre-dispatch).\n    \"\"\"\n    if pool is None:\n        pool = get_pool()\n\n    try:\n        return pool._max_workers\n    except AttributeError:\n        pass\n\n    backend = _infer_backend(pool)\n\n    if backend == \"dask\":\n        return len(pool.scheduler_info()[\"workers\"])\n\n    if backend == \"ray\":\n        while True:\n            try:\n                return int(get_ray().available_resources()[\"CPU\"])\n            except KeyError:\n                import time\n\n                time.sleep(1e-3)\n\n    if backend == \"mpi4py\":\n        from mpi4py import MPI\n\n        return MPI.COMM_WORLD.size\n\n    raise ValueError(f\"Can't find number of workers in pool {pool}.\")\n\n\ndef parse_parallel_arg(parallel):\n    \"\"\" \"\"\"\n    if parallel == \"auto\":\n        if _IS_WORKER:\n            # worker subprocesses should not auto-create pools\n            return None\n\n        if _AUTO_BACKEND in (None, \"threads\"):\n            _remember_auto_backend(_DEFAULT_BACKEND)\n\n        # distributed backends: discover existing cluster only\n        if _AUTO_BACKEND in (\"dask\", \"ray\"):\n            return get_pool(maybe_create=False, backend=_AUTO_BACKEND)\n\n        # local backends: only create in the originating process\n        # (fallback guard for fork, where _IS_WORKER isn't set via submit)\n        if _AUTO_BACKEND_PID is not None and os.getpid() != _AUTO_BACKEND_PID:\n            return None\n\n        return get_pool(maybe_create=True, backend=_AUTO_BACKEND)\n\n    if parallel is False:\n        return None\n\n    if parallel is True:\n        if _AUTO_BACKEND in (None, \"threads\"):\n            _remember_auto_backend(_DEFAULT_BACKEND)\n        parallel = _AUTO_BACKEND\n\n    if isinstance(parallel, numbers.Integral):\n        _remember_auto_backend(_DEFAULT_BACKEND)\n        return get_pool(\n            n_workers=parallel, maybe_create=True, backend=_DEFAULT_BACKEND\n        )\n\n    if parallel == \"loky\":\n        _remember_auto_backend(\"loky\")\n        return get_pool(maybe_create=True, backend=\"loky\")\n\n    if parallel == \"concurrent.futures\":\n        _remember_auto_backend(\"concurrent.futures\")\n        return get_pool(maybe_create=True, backend=\"concurrent.futures\")\n\n    if parallel == \"threads\":\n        return get_pool(maybe_create=True, backend=\"threads\")\n\n    if parallel == \"dask\":\n        _remember_auto_backend(\"dask\")\n        return get_pool(maybe_create=True, backend=\"dask\")\n\n    if parallel == \"ray\":\n        _remember_auto_backend(\"ray\")\n        return get_pool(maybe_create=True, backend=\"ray\")\n\n    return parallel\n\n\ndef set_parallel_backend(backend):\n    \"\"\"Create a parallel pool of type ``backend`` and register persistent\n    backends as the default for ``'auto'`` parallel.\n\n    The ``'threads'`` backend remains explicit-only and is never remembered as\n    the default for ``'auto'``.\n    \"\"\"\n    return parse_parallel_arg(backend)\n\n\ndef maybe_leave_pool(pool):\n    \"\"\"Logic required for nested parallelism in dask.distributed.\"\"\"\n    if _infer_backend(pool) == \"dask\":\n        return _maybe_leave_pool_dask()\n\n\ndef maybe_rejoin_pool(is_worker, pool):\n    \"\"\"Logic required for nested parallelism in dask.distributed.\"\"\"\n    if is_worker and _infer_backend(pool) == \"dask\":\n        _rejoin_pool_dask()\n\n\ndef _worker_call(fn, args, kwargs):\n    \"\"\"Run ``fn`` inside a worker, marking the process as a worker first.\n\n    The marker is intentionally sticky for the lifetime of the worker process:\n    any later ``parallel=\\\"auto\\\"`` work in the same subprocess should remain\n    serial rather than creating nested process pools.\n    \"\"\"\n    import cotengra.parallel as par\n\n    par._IS_WORKER = True\n    return fn(*args, **kwargs)\n\n\ndef submit(pool, fn, *args, **kwargs):\n    \"\"\"Interface for submitting ``fn(*args, **kwargs)`` to ``pool``.\"\"\"\n    backend = _infer_backend(pool)\n\n    if backend == \"dask\":\n        kwargs.setdefault(\"pure\", False)\n        return pool.submit(fn, *args, **kwargs)\n\n    if backend in (\"concurrent.futures\", \"loky\"):\n        return pool.submit(_worker_call, fn, args, kwargs)\n\n    return pool.submit(fn, *args, **kwargs)\n\n\ndef scatter(pool, data):\n    \"\"\"Interface for maybe turning ``data`` into a remote object or reference.\"\"\"\n    if _infer_backend(pool) in (\"dask\", \"ray\"):\n        return pool.scatter(data)\n    return data\n\n\ndef can_scatter(pool):\n    \"\"\"Whether ``pool`` can make objects remote.\"\"\"\n    return _infer_backend(pool) in (\"dask\", \"ray\")\n\n\ndef should_nest(pool):\n    \"\"\"Given argument ``pool`` should we try nested parallelism.\"\"\"\n    if pool is None:\n        return False\n    backend = _infer_backend(pool)\n    if backend in (\"ray\", \"dask\"):\n        return backend\n    return False\n\n\n# ---------------------------------- loky ----------------------------------- #\n\n\n@functools.lru_cache(1)\ndef get_loky_get_reusable_executor():\n    try:\n        from loky import get_reusable_executor\n    except ImportError:\n        from joblib.externals.loky import get_reusable_executor\n    return get_reusable_executor\n\n\n# --------------------------- concurrent.futures ---------------------------- #\n\n\nclass CachedProcessPoolExecutor:\n    def __init__(self):\n        self._pool = None\n        self._n_workers = -1\n        self._pid = None\n        atexit.register(self.shutdown)\n\n    def __call__(self, n_workers=None):\n        pid = os.getpid()\n        if pid != self._pid or n_workers != self._n_workers:\n            if pid == self._pid:\n                self.shutdown()\n            else:\n                # after fork, discard stale reference without shutdown\n                self._pool = None\n            from concurrent.futures import ProcessPoolExecutor\n\n            self._pool = ProcessPoolExecutor(n_workers)\n            self._n_workers = n_workers\n            self._pid = pid\n        return self._pool\n\n    def is_initialized(self):\n        return self._pool is not None and self._pid == os.getpid()\n\n    def shutdown(self):\n        if self._pool is not None:\n            self._pool.shutdown()\n            self._pool = None\n        self._n_workers = -1\n        self._pid = None\n\n    def __del__(self):\n        self.shutdown()\n\n\nProcessPoolHandler = CachedProcessPoolExecutor()\n\n\ndef _get_process_pool_cf(n_workers=None):\n    return ProcessPoolHandler(n_workers)\n\n\nclass CachedThreadPoolExecutor:\n    def __init__(self):\n        self._pool = None\n        self._n_workers = -1\n        self._pid = None\n        atexit.register(self.shutdown)\n\n    def __call__(self, n_workers=None):\n        pid = os.getpid()\n        if pid != self._pid or n_workers != self._n_workers:\n            if pid == self._pid:\n                self.shutdown()\n            else:\n                self._pool = None\n            from concurrent.futures import ThreadPoolExecutor\n\n            self._pool = ThreadPoolExecutor(n_workers)\n            self._n_workers = n_workers\n            self._pid = pid\n        return self._pool\n\n    def is_initialized(self):\n        return self._pool is not None and self._pid == os.getpid()\n\n    def shutdown(self):\n        if self._pool is not None:\n            self._pool.shutdown()\n            self._pool = None\n        self._n_workers = -1\n        self._pid = None\n\n    def __del__(self):\n        self.shutdown()\n\n\nThreadPoolHandler = CachedThreadPoolExecutor()\n\n\ndef _get_thread_pool_cf(n_workers=None):\n    return ThreadPoolHandler(n_workers)\n\n\n# ---------------------------------- DASK ----------------------------------- #\n\n\ndef _get_pool_dask(n_workers=None, maybe_create=False):\n    \"\"\"Maybe get an existing or create a new dask.distrbuted client.\n\n    Parameters\n    ----------\n    n_workers : None or int, optional\n        The number of workers to request if creating a new client.\n    maybe_create : bool, optional\n        Whether to create an new local cluster and client if no existing client\n        is found.\n\n    Returns\n    -------\n    None or dask.distributed.Client\n    \"\"\"\n    try:\n        from dask.distributed import get_client\n    except ImportError:\n        if not maybe_create:\n            return None\n        else:\n            raise\n\n    try:\n        client = get_client()\n    except ValueError:\n        if not maybe_create:\n            return None\n\n        import shutil\n        import tempfile\n\n        from dask.distributed import Client, LocalCluster\n\n        local_directory = tempfile.mkdtemp()\n        lc = LocalCluster(\n            n_workers=n_workers,\n            threads_per_worker=1,\n            local_directory=local_directory,\n            memory_limit=0,\n        )\n        client = Client(lc)\n\n        warnings.warn(\n            \"Parallel specified but no existing global dask client found... \"\n            \"created one (with {} workers).\".format(get_n_workers(client))\n        )\n\n        @atexit.register\n        def delete_local_dask_directory():\n            shutil.rmtree(local_directory, ignore_errors=True)\n\n    if n_workers is not None:\n        current_n_workers = get_n_workers(client)\n        if n_workers != current_n_workers:\n            warnings.warn(\n                \"Found existing client (with {} workers which) doesn't match \"\n                \"the requested {}... using it instead.\".format(\n                    current_n_workers, n_workers\n                )\n            )\n\n    return client\n\n\ndef _maybe_leave_pool_dask():\n    try:\n        from dask.distributed import secede\n\n        secede()  # for nested parallelism\n        is_dask_worker = True\n    except (ImportError, ValueError):\n        is_dask_worker = False\n    return is_dask_worker\n\n\ndef _rejoin_pool_dask():\n    from dask.distributed import rejoin\n\n    rejoin()\n\n\n# ----------------------------------- RAY ----------------------------------- #\n\n\n@functools.lru_cache(None)\ndef get_ray():\n    \"\"\" \"\"\"\n    import ray\n\n    return ray\n\n\nclass RayFuture:\n    \"\"\"Basic ``concurrent.futures`` like future wrapping a ray ``ObjectRef``.\"\"\"\n\n    __slots__ = (\"_obj\", \"_cancelled\")\n\n    def __init__(self, obj):\n        self._obj = obj\n        self._cancelled = False\n\n    def result(self, timeout=None):\n        return get_ray().get(self._obj, timeout=timeout)\n\n    def done(self):\n        return self._cancelled or bool(\n            get_ray().wait([self._obj], timeout=0)[0]\n        )\n\n    def cancel(self):\n        get_ray().cancel(self._obj)\n        self._cancelled = True\n\n\ndef _unpack_futures_tuple(x):\n    return tuple(map(_unpack_futures, x))\n\n\ndef _unpack_futures_list(x):\n    return list(map(_unpack_futures, x))\n\n\ndef _unpack_futures_dict(x):\n    return {k: _unpack_futures(v) for k, v in x.items()}\n\n\ndef _unpack_futures_identity(x):\n    return x\n\n\n_unpack_dispatch = collections.defaultdict(\n    lambda: _unpack_futures_identity,\n    {\n        RayFuture: operator.attrgetter(\"_obj\"),\n        tuple: _unpack_futures_tuple,\n        list: _unpack_futures_list,\n        dict: _unpack_futures_dict,\n    },\n)\n\n\ndef _unpack_futures(x):\n    \"\"\"Allows passing futures by reference - takes e.g. args and kwargs and\n    replaces all ``RayFuture`` objects with their underyling ``ObjectRef``\n    within all nested tuples, lists and dicts.\n\n    [Subclassing ``ObjectRef`` might avoid needing this.]\n    \"\"\"\n    return _unpack_dispatch[x.__class__](x)\n\n\n@functools.lru_cache(2**14)\ndef get_remote_fn(fn, **remote_opts):\n    \"\"\"Cached retrieval of remote function.\"\"\"\n    ray = get_ray()\n    if remote_opts:\n        return ray.remote(**remote_opts)(fn)\n    return ray.remote(fn)\n\n\n@functools.lru_cache(2**14)\ndef get_fn_as_remote_object(fn):\n    ray = get_ray()\n    return ray.put(fn)\n\n\n@functools.lru_cache(None)\ndef get_deploy(**remote_opts):\n    \"\"\"Alternative for 'non-function' callables - e.g. partial\n    functions - pass the callable object too.\n    \"\"\"\n    ray = get_ray()\n\n    def deploy(fn, *args, **kwargs):\n        return fn(*args, **kwargs)\n\n    if remote_opts:\n        return ray.remote(**remote_opts)(deploy)\n    return ray.remote(deploy)\n\n\nclass RayExecutor:\n    \"\"\"Basic ``concurrent.futures`` like interface using ``ray``.\"\"\"\n\n    def __init__(self, *args, default_remote_opts=None, **kwargs):\n        ray = get_ray()\n        if not ray.is_initialized():\n            ray.init(*args, **kwargs)\n\n        self.default_remote_opts = (\n            {} if default_remote_opts is None else dict(default_remote_opts)\n        )\n\n    def _maybe_inject_remote_opts(self, remote_opts=None):\n        \"\"\"Return the default remote options, possibly overriding some with\n        those supplied by a ``submit call``.\n        \"\"\"\n        ropts = self.default_remote_opts\n        if remote_opts is not None:\n            ropts = {**ropts, **remote_opts}\n        return ropts\n\n    def submit(self, fn, *args, pure=False, remote_opts=None, **kwargs):\n        \"\"\"Remotely run ``fn(*args, **kwargs)``, returning a ``RayFuture``.\"\"\"\n        # want to pass futures by reference\n        args = _unpack_futures_tuple(args)\n        kwargs = _unpack_futures_dict(kwargs)\n\n        ropts = self._maybe_inject_remote_opts(remote_opts)\n\n        # this is the same test ray uses to accept functions\n        if inspect.isfunction(fn):\n            # can use the faster cached remote function\n            obj = get_remote_fn(fn, **ropts).remote(*args, **kwargs)\n        else:\n            fn_obj = get_fn_as_remote_object(fn)\n            obj = get_deploy(**ropts).remote(fn_obj, *args, **kwargs)\n\n        return RayFuture(obj)\n\n    def map(self, func, *iterables, remote_opts=None):\n        \"\"\"Remote map ``func`` over arguments ``iterables``.\"\"\"\n        ropts = self._maybe_inject_remote_opts(remote_opts)\n        remote_fn = get_remote_fn(func, **ropts)\n        objs = tuple(map(remote_fn.remote, *iterables))\n        ray = get_ray()\n        return map(ray.get, objs)\n\n    def scatter(self, data):\n        \"\"\"Push ``data`` into the distributed store, returning an ``ObjectRef``\n        that can be supplied to ``submit`` calls for example.\n        \"\"\"\n        ray = get_ray()\n        return ray.put(data)\n\n    def shutdown(self):\n        \"\"\"Shutdown the parent ray cluster, this ``RayExecutor`` instance\n        itself does not need any cleanup.\n        \"\"\"\n        get_ray().shutdown()\n\n\n_RAY_EXECUTOR = None\n\n\ndef _get_pool_ray(n_workers=None, maybe_create=False):\n    \"\"\"Maybe get an existing or create a new RayExecutor, thus initializing,\n    ray.\n\n    Parameters\n    ----------\n    n_workers : None or int, optional\n        The number of workers to request if creating a new client.\n    maybe_create : bool, optional\n        Whether to create initialize ray and return a RayExecutor if not\n        initialized already.\n\n    Returns\n    -------\n    None or RayExecutor\n    \"\"\"\n    try:\n        import ray\n    except ImportError:\n        if not maybe_create:\n            return None\n        else:\n            raise\n\n    global _RAY_EXECUTOR\n\n    if (_RAY_EXECUTOR is None) or (not ray.is_initialized()):\n        if not maybe_create:\n            return None\n        _RAY_EXECUTOR = RayExecutor(num_cpus=n_workers)\n\n    if n_workers is not None:\n        current_n_workers = get_n_workers(_RAY_EXECUTOR)\n        if n_workers != current_n_workers:\n            warnings.warn(\n                \"Found initialized ray (with {} workers which) doesn't match \"\n                \"the requested {}... sticking with old number.\".format(\n                    current_n_workers, n_workers\n                )\n            )\n\n    return _RAY_EXECUTOR\n"
  },
  {
    "path": "cotengra/pathfinders/__init__.py",
    "content": "\"\"\"Parametrized contraction tree finders.\"\"\"\n"
  },
  {
    "path": "cotengra/pathfinders/kahypar_profiles/cut_kKaHyPar_sea20.ini",
    "content": "# general\nmode=direct\nobjective=cut\nseed=-1\ncmaxnet=1000\nvcycles=0\n# main -> preprocessing -> min hash sparsifier\np-use-sparsifier=true\np-sparsifier-min-median-he-size=28\np-sparsifier-max-hyperedge-size=1200\np-sparsifier-max-cluster-size=10\np-sparsifier-min-cluster-size=2\np-sparsifier-num-hash-func=5\np-sparsifier-combined-num-hash-func=100\n# main -> preprocessing -> community detection\np-detect-communities=true\np-detect-communities-in-ip=true\np-reuse-communities=false\np-max-louvain-pass-iterations=100\np-min-eps-improvement=0.0001\np-louvain-edge-weight=hybrid\n# main -> coarsening\nc-type=ml_style\nc-s=1\nc-t=160\n# main -> coarsening -> rating\nc-rating-score=heavy_edge \nc-rating-use-communities=true\nc-rating-heavy_node_penalty=no_penalty\nc-rating-acceptance-criterion=best_prefer_unmatched\nc-fixed-vertex-acceptance-criterion=fixed_vertex_allowed\n# main -> initial partitioning\ni-mode=recursive\ni-technique=multi\n# initial partitioning -> coarsening\ni-c-type=ml_style\ni-c-s=1\ni-c-t=150\n# initial partitioning -> coarsening -> rating\ni-c-rating-score=heavy_edge \ni-c-rating-use-communities=true\ni-c-rating-heavy_node_penalty=no_penalty\ni-c-rating-acceptance-criterion=best_prefer_unmatched\ni-c-fixed-vertex-acceptance-criterion=fixed_vertex_allowed\n# initial partitioning -> initial partitioning\ni-algo=pool\ni-runs=20\n# initial partitioning -> bin packing\ni-bp-algorithm=worst_fit\ni-bp-heuristic-prepacking=false\ni-bp-early-restart=true\ni-bp-late-restart=true\n# initial partitioning -> local search\ni-r-type=twoway_fm\ni-r-runs=-1\ni-r-fm-stop=simple\ni-r-fm-stop-i=50\n# main -> local search\nr-type=kway_fm_hyperflow_cutter\nr-runs=-1\nr-fm-stop=adaptive_opt\nr-fm-stop-alpha=1\nr-fm-stop-i=350\n# local_search -> flow scheduling and heuristics\nr-flow-execution-policy=exponential\n# local_search -> hyperflowcutter configuration\nr-hfc-size-constraint=mf-style\nr-hfc-scaling=16\nr-hfc-distance-based-piercing=true\nr-hfc-mbc=true\n"
  },
  {
    "path": "cotengra/pathfinders/kahypar_profiles/cut_rKaHyPar_sea20.ini",
    "content": "# general\nmode=recursive\nobjective=cut\nseed=-1\ncmaxnet=-1\nvcycles=0\n# main -> preprocessing -> min hash sparsifier\np-use-sparsifier=true\np-sparsifier-min-median-he-size=28\np-sparsifier-max-hyperedge-size=1200\np-sparsifier-max-cluster-size=10\np-sparsifier-min-cluster-size=2\np-sparsifier-num-hash-func=5\np-sparsifier-combined-num-hash-func=100\n# main -> preprocessing -> community detection\np-detect-communities=true\np-detect-communities-in-ip=false\np-reuse-communities=false\np-max-louvain-pass-iterations=100\np-min-eps-improvement=0.0001\np-louvain-edge-weight=hybrid\n# main -> coarsening\nc-type=heavy_lazy\nc-s=3.25\nc-t=160\n# main -> coarsening -> rating\nc-rating-score=heavy_edge \nc-rating-use-communities=true\nc-rating-heavy_node_penalty=multiplicative\nc-rating-acceptance-criterion=best\nc-fixed-vertex-acceptance-criterion=free_vertex_only\n# main -> initial partitioning\ni-mode=direct\ni-technique=flat\n# initial partitioning -> initial partitioning\ni-algo=pool\ni-runs=20\n# initial partitioning -> bin packing\ni-bp-algorithm=worst_fit\ni-bp-heuristic-prepacking=false\ni-bp-early-restart=true\ni-bp-late-restart=true\n# initial partitioning -> local search \ni-r-type=twoway_fm\ni-r-runs=-1\ni-r-fm-stop=simple\ni-r-fm-stop-i=50\n# main -> local search\nr-type=twoway_fm_hyperflow_cutter\nr-runs=-1\nr-fm-stop=adaptive_opt\nr-fm-stop-alpha=1\nr-fm-stop-i=350\n# local_search -> flow scheduling and heuristics\nr-flow-execution-policy=exponential\n# local_search -> hyperflowcutter configuration\nr-hfc-size-constraint=mf-style\nr-hfc-scaling=16\nr-hfc-distance-based-piercing=true\nr-hfc-mbc=true\n"
  },
  {
    "path": "cotengra/pathfinders/kahypar_profiles/km1_kKaHyPar_sea20.ini",
    "content": "# general\nmode=direct\nobjective=km1\nseed=-1\ncmaxnet=1000\nvcycles=0\n# main -> preprocessing -> min hash sparsifier\np-use-sparsifier=true\np-sparsifier-min-median-he-size=28\np-sparsifier-max-hyperedge-size=1200\np-sparsifier-max-cluster-size=10\np-sparsifier-min-cluster-size=2\np-sparsifier-num-hash-func=5\np-sparsifier-combined-num-hash-func=100\n# main -> preprocessing -> community detection\np-detect-communities=true\np-detect-communities-in-ip=true\np-reuse-communities=false\np-max-louvain-pass-iterations=100\np-min-eps-improvement=0.0001\np-louvain-edge-weight=hybrid\n# main -> coarsening\nc-type=ml_style\nc-s=1\nc-t=160\n# main -> coarsening -> rating\nc-rating-score=heavy_edge \nc-rating-use-communities=true\nc-rating-heavy_node_penalty=no_penalty\nc-rating-acceptance-criterion=best_prefer_unmatched\nc-fixed-vertex-acceptance-criterion=fixed_vertex_allowed\n# main -> initial partitioning\ni-mode=recursive\ni-technique=multi\n# initial partitioning -> coarsening\ni-c-type=ml_style\ni-c-s=1\ni-c-t=150\n# initial partitioning -> coarsening -> rating\ni-c-rating-score=heavy_edge \ni-c-rating-use-communities=true\ni-c-rating-heavy_node_penalty=no_penalty\ni-c-rating-acceptance-criterion=best_prefer_unmatched\ni-c-fixed-vertex-acceptance-criterion=fixed_vertex_allowed\n# initial partitioning -> initial partitioning\ni-algo=pool\ni-runs=20\n# initial partitioning -> bin packing\ni-bp-algorithm=worst_fit\ni-bp-heuristic-prepacking=false\ni-bp-early-restart=true\ni-bp-late-restart=true\n# initial partitioning -> local search\ni-r-type=twoway_fm\ni-r-runs=-1\ni-r-fm-stop=simple\ni-r-fm-stop-i=50\n# main -> local search\nr-type=kway_fm_hyperflow_cutter_km1\nr-runs=-1\nr-fm-stop=adaptive_opt\nr-fm-stop-alpha=1\nr-fm-stop-i=350\n# local_search -> flow scheduling and heuristics\nr-flow-execution-policy=exponential\n# local_search -> hyperflowcutter configuration\nr-hfc-size-constraint=mf-style\nr-hfc-scaling=16\nr-hfc-distance-based-piercing=true\nr-hfc-mbc=true\n"
  },
  {
    "path": "cotengra/pathfinders/kahypar_profiles/km1_rKaHyPar_sea20.ini",
    "content": "# general\nmode=recursive\nobjective=km1\nseed=-1\ncmaxnet=-1\nvcycles=0\n# main -> preprocessing -> min hash sparsifier\np-use-sparsifier=true\np-sparsifier-min-median-he-size=28\np-sparsifier-max-hyperedge-size=1200\np-sparsifier-max-cluster-size=10\np-sparsifier-min-cluster-size=2\np-sparsifier-num-hash-func=5\np-sparsifier-combined-num-hash-func=100\n# main -> preprocessing -> community detection\np-detect-communities=true\np-detect-communities-in-ip=false\np-reuse-communities=false\np-max-louvain-pass-iterations=100\np-min-eps-improvement=0.0001\np-louvain-edge-weight=hybrid\n# main -> coarsening\nc-type=heavy_lazy\nc-s=3.25\nc-t=160\n# main -> coarsening -> rating\nc-rating-score=heavy_edge \nc-rating-use-communities=true\nc-rating-heavy_node_penalty=multiplicative\nc-rating-acceptance-criterion=best\nc-fixed-vertex-acceptance-criterion=free_vertex_only\n# main -> initial partitioning\ni-mode=direct\ni-technique=flat\n# initial partitioning -> initial partitioning\ni-algo=pool\ni-runs=20\n# initial partitioning -> bin packing\ni-bp-algorithm=worst_fit\ni-bp-heuristic-prepacking=false\ni-bp-early-restart=true\ni-bp-late-restart=true\n# initial partitioning -> local search \ni-r-type=twoway_fm\ni-r-runs=-1\ni-r-fm-stop=simple\ni-r-fm-stop-i=50\n# main -> local search\nr-type=twoway_fm_hyperflow_cutter\nr-runs=-1\nr-fm-stop=adaptive_opt\nr-fm-stop-alpha=1\nr-fm-stop-i=350\n# local_search -> flow scheduling and heuristics\nr-flow-execution-policy=exponential\n# local_search -> hyperflowcutter configuration\nr-hfc-size-constraint=mf-style\nr-hfc-scaling=16\nr-hfc-distance-based-piercing=true\nr-hfc-mbc=true\n"
  },
  {
    "path": "cotengra/pathfinders/kahypar_profiles/old/cut_kKaHyPar_sea20.ini",
    "content": "# general\nmode=direct\nobjective=cut\nseed=-1\ncmaxnet=1000\nvcycles=0\n# main -> preprocessing -> min hash sparsifier\np-use-sparsifier=true\np-sparsifier-min-median-he-size=28\np-sparsifier-max-hyperedge-size=1200\np-sparsifier-max-cluster-size=10\np-sparsifier-min-cluster-size=2\np-sparsifier-num-hash-func=5\np-sparsifier-combined-num-hash-func=100\n# main -> preprocessing -> community detection\np-detect-communities=true\np-detect-communities-in-ip=true\np-reuse-communities=false\np-max-louvain-pass-iterations=100\np-min-eps-improvement=0.0001\np-louvain-edge-weight=hybrid\n# main -> coarsening\nc-type=ml_style\nc-s=1\nc-t=160\n# main -> coarsening -> rating\nc-rating-score=heavy_edge \nc-rating-use-communities=true\nc-rating-heavy_node_penalty=no_penalty\nc-rating-acceptance-criterion=best_prefer_unmatched\nc-fixed-vertex-acceptance-criterion=fixed_vertex_allowed\n# main -> initial partitioning\ni-mode=recursive\ni-technique=multi\n# initial partitioning -> coarsening\ni-c-type=ml_style\ni-c-s=1\ni-c-t=150\n# initial partitioning -> coarsening -> rating\ni-c-rating-score=heavy_edge \ni-c-rating-use-communities=true\ni-c-rating-heavy_node_penalty=no_penalty\ni-c-rating-acceptance-criterion=best_prefer_unmatched\ni-c-fixed-vertex-acceptance-criterion=fixed_vertex_allowed\n# initial partitioning -> initial partitioning\ni-algo=pool\ni-runs=20\n# initial partitioning -> local search\ni-r-type=twoway_fm\ni-r-runs=-1\ni-r-fm-stop=simple\ni-r-fm-stop-i=50\n# main -> local search\nr-type=kway_fm_hyperflow_cutter\nr-runs=-1\nr-fm-stop=adaptive_opt\nr-fm-stop-alpha=1\nr-fm-stop-i=350\n# local_search -> flow scheduling and heuristics\nr-flow-execution-policy=exponential\n# local_search -> hyperflowcutter configuration\nr-hfc-size-constraint=mf-style\nr-hfc-scaling=16\nr-hfc-distance-based-piercing=true\nr-hfc-mbc=true\n"
  },
  {
    "path": "cotengra/pathfinders/kahypar_profiles/old/cut_rKaHyPar_sea20.ini",
    "content": "# general\nmode=recursive\nobjective=cut\nseed=-1\ncmaxnet=-1\nvcycles=0\n# main -> preprocessing -> min hash sparsifier\np-use-sparsifier=true\np-sparsifier-min-median-he-size=28\np-sparsifier-max-hyperedge-size=1200\np-sparsifier-max-cluster-size=10\np-sparsifier-min-cluster-size=2\np-sparsifier-num-hash-func=5\np-sparsifier-combined-num-hash-func=100\n# main -> preprocessing -> community detection\np-detect-communities=true\np-detect-communities-in-ip=false\np-reuse-communities=false\np-max-louvain-pass-iterations=100\np-min-eps-improvement=0.0001\np-louvain-edge-weight=hybrid\n# main -> coarsening\nc-type=heavy_lazy\nc-s=3.25\nc-t=160\n# main -> coarsening -> rating\nc-rating-score=heavy_edge \nc-rating-use-communities=true\nc-rating-heavy_node_penalty=multiplicative\nc-rating-acceptance-criterion=best\nc-fixed-vertex-acceptance-criterion=free_vertex_only\n# main -> initial partitioning\ni-mode=direct\ni-technique=flat\n# initial partitioning -> initial partitioning\ni-algo=pool\ni-runs=20\n# initial partitioning -> local search \ni-r-type=twoway_fm\ni-r-runs=-1\ni-r-fm-stop=simple\ni-r-fm-stop-i=50\n# main -> local search\nr-type=twoway_fm_hyperflow_cutter\nr-runs=-1\nr-fm-stop=adaptive_opt\nr-fm-stop-alpha=1\nr-fm-stop-i=350\n# local_search -> flow scheduling and heuristics\nr-flow-execution-policy=exponential\n# local_search -> hyperflowcutter configuration\nr-hfc-size-constraint=mf-style\nr-hfc-scaling=16\nr-hfc-distance-based-piercing=true\nr-hfc-mbc=true\n"
  },
  {
    "path": "cotengra/pathfinders/kahypar_profiles/old/km1_kKaHyPar_sea20.ini",
    "content": "# general\nmode=direct\nobjective=km1\nseed=-1\ncmaxnet=1000\nvcycles=0\n# main -> preprocessing -> min hash sparsifier\np-use-sparsifier=true\np-sparsifier-min-median-he-size=28\np-sparsifier-max-hyperedge-size=1200\np-sparsifier-max-cluster-size=10\np-sparsifier-min-cluster-size=2\np-sparsifier-num-hash-func=5\np-sparsifier-combined-num-hash-func=100\n# main -> preprocessing -> community detection\np-detect-communities=true\np-detect-communities-in-ip=true\np-reuse-communities=false\np-max-louvain-pass-iterations=100\np-min-eps-improvement=0.0001\np-louvain-edge-weight=hybrid\n# main -> coarsening\nc-type=ml_style\nc-s=1\nc-t=160\n# main -> coarsening -> rating\nc-rating-score=heavy_edge \nc-rating-use-communities=true\nc-rating-heavy_node_penalty=no_penalty\nc-rating-acceptance-criterion=best_prefer_unmatched\nc-fixed-vertex-acceptance-criterion=fixed_vertex_allowed\n# main -> initial partitioning\ni-mode=recursive\ni-technique=multi\n# initial partitioning -> coarsening\ni-c-type=ml_style\ni-c-s=1\ni-c-t=150\n# initial partitioning -> coarsening -> rating\ni-c-rating-score=heavy_edge \ni-c-rating-use-communities=true\ni-c-rating-heavy_node_penalty=no_penalty\ni-c-rating-acceptance-criterion=best_prefer_unmatched\ni-c-fixed-vertex-acceptance-criterion=fixed_vertex_allowed\n# initial partitioning -> initial partitioning\ni-algo=pool\ni-runs=20\n# initial partitioning -> local search\ni-r-type=twoway_fm\ni-r-runs=-1\ni-r-fm-stop=simple\ni-r-fm-stop-i=50\n# main -> local search\nr-type=kway_fm_hyperflow_cutter_km1\nr-runs=-1\nr-fm-stop=adaptive_opt\nr-fm-stop-alpha=1\nr-fm-stop-i=350\n# local_search -> flow scheduling and heuristics\nr-flow-execution-policy=exponential\n# local_search -> hyperflowcutter configuration\nr-hfc-size-constraint=mf-style\nr-hfc-scaling=16\nr-hfc-distance-based-piercing=true\nr-hfc-mbc=true\n"
  },
  {
    "path": "cotengra/pathfinders/kahypar_profiles/old/km1_rKaHyPar_sea20.ini",
    "content": "# general\nmode=recursive\nobjective=km1\nseed=-1\ncmaxnet=-1\nvcycles=0\n# main -> preprocessing -> min hash sparsifier\np-use-sparsifier=true\np-sparsifier-min-median-he-size=28\np-sparsifier-max-hyperedge-size=1200\np-sparsifier-max-cluster-size=10\np-sparsifier-min-cluster-size=2\np-sparsifier-num-hash-func=5\np-sparsifier-combined-num-hash-func=100\n# main -> preprocessing -> community detection\np-detect-communities=true\np-detect-communities-in-ip=false\np-reuse-communities=false\np-max-louvain-pass-iterations=100\np-min-eps-improvement=0.0001\np-louvain-edge-weight=hybrid\n# main -> coarsening\nc-type=heavy_lazy\nc-s=3.25\nc-t=160\n# main -> coarsening -> rating\nc-rating-score=heavy_edge \nc-rating-use-communities=true\nc-rating-heavy_node_penalty=multiplicative\nc-rating-acceptance-criterion=best\nc-fixed-vertex-acceptance-criterion=free_vertex_only\n# main -> initial partitioning\ni-mode=direct\ni-technique=flat\n# initial partitioning -> initial partitioning\ni-algo=pool\ni-runs=20\n# initial partitioning -> local search \ni-r-type=twoway_fm\ni-r-runs=-1\ni-r-fm-stop=simple\ni-r-fm-stop-i=50\n# main -> local search\nr-type=twoway_fm_hyperflow_cutter\nr-runs=-1\nr-fm-stop=adaptive_opt\nr-fm-stop-alpha=1\nr-fm-stop-i=350\n# local_search -> flow scheduling and heuristics\nr-flow-execution-policy=exponential\n# local_search -> hyperflowcutter configuration\nr-hfc-size-constraint=mf-style\nr-hfc-scaling=16\nr-hfc-distance-based-piercing=true\nr-hfc-mbc=true\n"
  },
  {
    "path": "cotengra/pathfinders/path_basic.py",
    "content": "\"\"\"Basic optimization routines.\"\"\"\n\nimport bisect\nimport functools\nimport heapq\nimport itertools\nimport math\n\nfrom ..core import ContractionTree\nfrom ..oe import PathOptimizer\nfrom ..parallel import get_n_workers, parse_parallel_arg, submit\nfrom ..reusable import ReusableOptimizer\nfrom ..utils import GumbelBatchedGenerator, get_rng\n\nDEFAULT_MAX_NEIGHBORS = 16\n\n\ndef is_simplifiable(legs, appearances):\n    \"\"\"Check if ``legs`` contains any diag (repeated) or reduced (appears\n    nowhere else) indices.\n    \"\"\"\n    prev_ix = None\n    for ix, ix_cnt in legs:\n        if (ix == prev_ix) or (ix_cnt == appearances[ix]):\n            # found a diag or reduced index\n            return True\n        prev_ix = ix\n    return False\n\n\ndef compute_simplified(legs, appearances):\n    \"\"\"Compute the diag and reduced legs of a term. This function assumes that\n    the legs are already sorted. It handles the case where a index is both\n    diag and reduced (i.e. traced).\n    \"\"\"\n    if not legs:\n        return []\n\n    new_legs = []\n    cur_ix, cur_cnt = legs[0]\n    for ix, ix_cnt in legs[1:]:\n        if ix == cur_ix:\n            # diag index-> accumulate count and continue\n            cur_cnt += ix_cnt\n        else:\n            # index changed, flush\n            if cur_cnt != appearances[cur_ix]:\n                # index is not reduced -> keep\n                new_legs.append((cur_ix, cur_cnt))\n            cur_ix, cur_cnt = ix, ix_cnt\n\n    if cur_cnt != appearances[cur_ix]:\n        new_legs.append((cur_ix, cur_cnt))\n\n    return new_legs\n\n\ndef compute_contracted(ilegs, jlegs, appearances):\n    \"\"\"Compute the contracted legs of two terms.\"\"\"\n    # do sorted simultaneous iteration over ilegs and jlegs\n    ip = 0\n    jp = 0\n    ni = len(ilegs)\n    nj = len(jlegs)\n    new_legs = []\n    while True:\n        if ip == ni:\n            # all remaining legs are from j\n            new_legs.extend(jlegs[jp:])\n            break\n        if jp == nj:\n            # all remaining legs are from i\n            new_legs.extend(ilegs[ip:])\n            break\n\n        iix, ic = ilegs[ip]\n        jix, jc = jlegs[jp]\n        if iix < jix:\n            # index only appears on i\n            new_legs.append((iix, ic))\n            ip += 1\n        elif iix > jix:\n            # index only appears on j\n            new_legs.append((jix, jc))\n            jp += 1\n        else:  # iix == jix\n            # shared index\n            ijc = ic + jc\n            if ijc != appearances[iix]:\n                new_legs.append((iix, ijc))\n            ip += 1\n            jp += 1\n\n    return new_legs\n\n\ndef compute_size(legs, sizes):\n    \"\"\"Compute the size of a term.\"\"\"\n    size = 1\n    for ix, _ in legs:\n        size *= sizes[ix]\n    return size\n\n\ndef compute_flops(ilegs, jlegs, sizes):\n    \"\"\"Compute the flops cost of contracting two terms.\"\"\"\n    seen = set()\n    flops = 1\n    for ix, _ in ilegs:\n        seen.add(ix)\n        flops *= sizes[ix]\n    for ix, _ in jlegs:\n        if ix not in seen:\n            flops *= sizes[ix]\n    return flops\n\n\ndef compute_con_cost_flops(\n    temp_legs,\n    appearances,\n    sizes,\n    iscore,\n    jscore,\n):\n    \"\"\"Compute the total flops cost of a contraction given by temporary legs,\n    also removing any contracted indices from the temporary legs.\n    \"\"\"\n    cost = 1\n    for i in range(len(temp_legs) - 1, -1, -1):\n        ix, ix_count = temp_legs[i]\n        d = sizes[ix]\n        cost *= d\n        if ix_count == appearances[ix]:\n            # contracted index, remove\n            del temp_legs[i]\n\n    return iscore + jscore + cost\n\n\ndef compute_con_cost_max(\n    temp_legs,\n    appearances,\n    sizes,\n    iscore,\n    jscore,\n):\n    \"\"\"Compute the max flops cost of a contraction given by temporary legs,\n    also removing any contracted indices from the temporary legs.\n    \"\"\"\n    cost = 1\n    for i in range(len(temp_legs) - 1, -1, -1):\n        ix, ix_count = temp_legs[i]\n        d = sizes[ix]\n        cost *= d\n        if ix_count == appearances[ix]:\n            # contracted index, remove\n            del temp_legs[i]\n\n    return max((iscore, jscore, cost))\n\n\ndef compute_con_cost_size(\n    temp_legs,\n    appearances,\n    sizes,\n    iscore,\n    jscore,\n):\n    \"\"\"Compute the max size of a contraction given by temporary legs, also\n    removing any contracted indices from the temporary legs.\n    \"\"\"\n    size = 1\n    for i in range(len(temp_legs) - 1, -1, -1):\n        ix, ix_count = temp_legs[i]\n        if ix_count == appearances[ix]:\n            # contracted index, remove\n            del temp_legs[i]\n        else:\n            size *= sizes[ix]\n\n    return max((iscore, jscore, size))\n\n\ndef compute_con_cost_write(\n    temp_legs,\n    appearances,\n    sizes,\n    iscore,\n    jscore,\n):\n    \"\"\"Compute the total write cost of a contraction given by temporary legs,\n    also removing any contracted indices from the temporary legs.\n    \"\"\"\n    size = 1\n    for i in range(len(temp_legs) - 1, -1, -1):\n        ix, ix_count = temp_legs[i]\n        if ix_count == appearances[ix]:\n            # contracted index, remove\n            del temp_legs[i]\n        else:\n            # kept index, contributes to new size\n            size *= sizes[ix]\n\n    return iscore + jscore + size\n\n\ndef compute_con_cost_combo(\n    temp_legs,\n    appearances,\n    sizes,\n    iscore,\n    jscore,\n    factor,\n):\n    \"\"\"Compute the combined total flops and write cost of a contraction given\n    by temporary legs, also removing any contracted indices from the temporary\n    legs. The combined cost is given by:\n\n        cost = flops + factor * size\n    \"\"\"\n    cost = 1\n    size = 1\n    for i in range(len(temp_legs) - 1, -1, -1):\n        ix, ix_count = temp_legs[i]\n        d = sizes[ix]\n        cost *= d\n        if ix_count == appearances[ix]:\n            # contracted index, remove\n            del temp_legs[i]\n        else:\n            # kept index, contributes to new size\n            size *= d\n\n    return iscore + jscore + (cost + factor * size)\n\n\ndef compute_con_cost_limit(\n    temp_legs,\n    appearances,\n    sizes,\n    iscore,\n    jscore,\n    factor,\n):\n    \"\"\"Compute the combined total flops and write cost of a contraction given\n    by temporary legs, also removing any contracted indices from the temporary\n    legs. The combined cost is given by:\n\n        cost = max(flops, factor * size)\n\n    I.e. assuming one or another to be the limiting factor.\n    \"\"\"\n    cost = 1\n    size = 1\n    for i in range(len(temp_legs) - 1, -1, -1):\n        ix, ix_count = temp_legs[i]\n        d = sizes[ix]\n        cost *= d\n        if ix_count == appearances[ix]:\n            # contracted index, remove\n            del temp_legs[i]\n        else:\n            # kept index, contributes to new size\n            size *= d\n\n    new_local_score = max(cost, factor * size)\n    return iscore + jscore + new_local_score\n\n\n@functools.lru_cache(128)\ndef parse_minimize_for_optimal(minimize):\n    \"\"\"Given a string, parse it into a function that computes the cost of a\n    contraction. The string can be one of the following:\n\n        - \"flops\": compute_con_cost_flops\n        - \"max\": compute_con_cost_max\n        - \"size\": compute_con_cost_size\n        - \"write\": compute_con_cost_write\n        - \"combo\": compute_con_cost_combo\n        - \"combo-{factor}\": compute_con_cost_combo with specified factor\n        - \"limit\": compute_con_cost_limit\n        - \"limit-{factor}\": compute_con_cost_limit with specified factor\n\n    This function is cached for speed.\n    \"\"\"\n    if minimize == \"flops\":\n        return compute_con_cost_flops\n    elif minimize == \"max\":\n        return compute_con_cost_max\n    elif minimize == \"size\":\n        return compute_con_cost_size\n    elif minimize == \"write\":\n        return compute_con_cost_write\n\n    minimize, *maybe_factor = minimize.split(\"-\")\n\n    if not maybe_factor:\n        # default factor\n        factor = 64\n    else:\n        (fstr,) = maybe_factor\n        if fstr.isdigit():\n            # keep integer arithmetic if possible\n            factor = int(fstr)\n        else:\n            factor = float(fstr)\n\n    if minimize == \"combo\":\n        return functools.partial(compute_con_cost_combo, factor=factor)\n    elif minimize == \"limit\":\n        return functools.partial(compute_con_cost_limit, factor=factor)\n    else:\n        raise ValueError(f\"Couldn't parse `minimize` value: {minimize}.\")\n\n\nclass ContractionProcessor:\n    \"\"\"A helper class for combining bottom up simplifications, greedy, and\n    optimal contraction path optimization.\n    \"\"\"\n\n    __slots__ = (\n        \"nodes\",\n        \"edges\",\n        \"indmap\",\n        \"appearances\",\n        \"sizes\",\n        \"ssa\",\n        \"ssa_path\",\n        \"track_flops\",\n        \"flops\",\n        \"flops_limit\",\n    )\n\n    def __init__(\n        self,\n        inputs,\n        output,\n        size_dict,\n        track_flops=False,\n        flops_limit=float(\"inf\"),\n    ):\n        self.nodes = {}\n        self.edges = {}\n        self.indmap = {}\n        self.appearances = []\n        self.sizes = []\n        c = 0\n\n        for i, term in enumerate(inputs):\n            legs = []\n            for ind in term:\n                ix = self.indmap.get(ind, None)\n                if ix is None:\n                    # index not processed yet\n                    ix = self.indmap[ind] = c\n                    self.edges[ix] = {i: None}\n                    self.appearances.append(1)\n                    self.sizes.append(size_dict[ind])\n                    c += 1\n                else:\n                    # seen index already\n                    self.appearances[ix] += 1\n                    self.edges[ix][i] = None\n                legs.append((ix, 1))\n\n            legs.sort()\n            self.nodes[i] = tuple(legs)\n\n        for ind in output:\n            self.appearances[self.indmap[ind]] += 1\n\n        self.ssa = len(self.nodes)\n        self.ssa_path = []\n        self.track_flops = track_flops\n        self.flops = 0\n        self.flops_limit = flops_limit\n\n    def copy(self):\n        new = ContractionProcessor.__new__(ContractionProcessor)\n        new.nodes = self.nodes.copy()\n        new.edges = {k: v.copy() for k, v in self.edges.items()}\n        new.indmap = self.indmap  # never mutated\n        new.appearances = self.appearances  # never mutated\n        new.sizes = self.sizes  # never mutated\n        new.ssa = self.ssa\n        new.ssa_path = self.ssa_path.copy()\n        new.track_flops = self.track_flops\n        new.flops = self.flops\n        new.flops_limit = self.flops_limit\n        return new\n\n    def neighbors(self, i):\n        \"\"\"Get all neighbors of node ``i``.\n\n        Parameters\n        ----------\n        i : int\n            The node index to get neighbors of.\n\n        Yields\n        ------\n        j : int\n            The neighboring node index.\n        \"\"\"\n        # only want to yield each neighbor once and not i itself\n        for ix, _ in self.nodes[i]:\n            for j in self.edges[ix]:\n                if j != i:\n                    yield j\n\n    def neighbors_limit(self, i, max_neighbors):\n        \"\"\"Get all neighbors of node ``i``, ignoring any index that\n        connects to more than ``max_neighbors`` nodes. This is for greedy\n        optimization where it is useful to avoid combinatorial explosions\n        caused by essentially batch indices.\n\n        Parameters\n        ----------\n        i : int\n            The node index to get neighbors of.\n        max_neighbors : int\n            If non-zero, skip any index that connects to more than this many\n            nodes. This is useful to avoid combinatorial explosions when\n            dealing with essentially batch indices.\n\n        Yields\n        ------\n        j : int\n            The neighboring node index.\n        \"\"\"\n        # only want to yield each neighbor once and not i itself\n        for ix, _ in self.nodes[i]:\n            ix_nodes = self.edges[ix]\n\n            if max_neighbors and (len(ix_nodes) > max_neighbors):\n                # basically a batch index with too many combinations -> skip\n                continue\n\n            for j in ix_nodes:\n                if j != i:\n                    yield j\n\n    def print_current_terms(self):\n        return \",\".join(\n            \"\".join(str(ix) for ix, c in term) for term in self.nodes.values()\n        )\n\n    def remove_ix(self, ix):\n        \"\"\"Drop the index ``ix``, simply removing it from all nodes and the\n        edgemap.\n        \"\"\"\n        for node in self.edges.pop(ix):\n            self.nodes[node] = tuple(\n                (jx, jx_count) for jx, jx_count in self.nodes[node] if jx != ix\n            )\n\n    def pop_node(self, i):\n        \"\"\"Remove node ``i`` from the graph, updating the edgemap and returning\n        the legs of the node.\n        \"\"\"\n        legs = self.nodes.pop(i)\n        for ix, _ in legs:\n            try:\n                ix_nodes = self.edges[ix]\n                ix_nodes.pop(i, None)\n                if len(ix_nodes) == 0:\n                    del self.edges[ix]\n            except KeyError:\n                # repeated index already removed\n                pass\n        return legs\n\n    def add_node(self, legs):\n        \"\"\"Add a new node to the graph, updating the edgemap and returning the\n        node index of the new node.\n        \"\"\"\n        i = self.ssa\n        self.ssa += 1\n        self.nodes[i] = legs\n        for ix, _ in legs:\n            self.edges.setdefault(ix, {})[i] = None\n        return i\n\n    def check(self):\n        \"\"\"Check that the current graph is valid, useful for debugging.\"\"\"\n        for node, legs in self.nodes.items():\n            for ix, _ in legs:\n                assert node in self.edges[ix]\n        for ix, ix_nodes in self.edges.items():\n            for node in ix_nodes:\n                assert ix in {jx for jx, _ in self.nodes[node]}\n\n    def contract_nodes(self, i, j, new_legs=None):\n        \"\"\"Contract the nodes ``i`` and ``j``, adding a new node to the graph\n        and returning its index.\n        \"\"\"\n        ilegs = self.pop_node(i)\n        jlegs = self.pop_node(j)\n\n        if self.track_flops:\n            self.flops += compute_flops(ilegs, jlegs, self.sizes)\n\n        if new_legs is None:\n            new_legs = compute_contracted(ilegs, jlegs, self.appearances)\n\n        k = self.add_node(new_legs)\n        self.ssa_path.append((i, j))\n        return k\n\n    def simplify_batch(self):\n        \"\"\"Find any indices that appear in all terms and remove them, since\n        they simply add an constant factor to the cost of the contraction, but\n        create a fully connected graph if left.\n        \"\"\"\n        ix_to_remove = []\n        for ix, ix_nodes in self.edges.items():\n            if len(ix_nodes) >= len(self.nodes):\n                ix_to_remove.append(ix)\n        for ix in ix_to_remove:\n            self.remove_ix(ix)\n\n    def simplify_single_terms(self):\n        \"\"\"Take any diags, reductions and traces of single terms.\"\"\"\n        for i, legs in tuple(self.nodes.items()):\n            if is_simplifiable(legs, self.appearances):\n                new_legs = compute_simplified(\n                    self.pop_node(i), self.appearances\n                )\n                self.add_node(new_legs)\n                self.ssa_path.append((i,))\n\n    def simplify_scalars(self):\n        \"\"\"Remove all scalars, contracting them into the smallest remaining\n        node, if there is one.\n        \"\"\"\n        scalars = []\n        j = None\n        jndim = None\n        for i, legs in self.nodes.items():\n            ndim = len(legs)\n            if ndim == 0:\n                # scalar\n                scalars.append(i)\n            elif (j is None) or (ndim < jndim):\n                # also find the smallest other node, to multiply into\n                j = i\n                jndim = ndim\n\n        if scalars:\n            if j is not None:\n                scalars.append(j)\n\n            # binary contract from left to right ((((0, 1), 2), 3), ...)\n            for p in range(len(scalars) - 1):\n                k = self.contract_nodes(scalars[p], scalars[p + 1])\n                scalars[p + 1] = k\n\n    def simplify_hadamard(self):\n        groups = {}\n        hadamards = set()\n        for i, legs in self.nodes.items():\n            key = frozenset(ix for ix, _ in legs)\n            if key in groups:\n                groups[key].append(i)\n                hadamards.add(key)\n            else:\n                groups[key] = [i]\n\n        for key in hadamards:\n            group = groups[key]\n            while len(group) > 1:\n                i = group.pop()\n                j = group.pop()\n                group.append(self.contract_nodes(i, j))\n\n    def simplify(self):\n        self.simplify_batch()\n        should_run = True\n        while should_run:\n            self.simplify_single_terms()\n            self.simplify_scalars()\n            ssa_before = self.ssa\n            self.simplify_hadamard()\n            # only rerun if we did hadamard deduplication\n            should_run = ssa_before != self.ssa\n\n    def subgraphs(self):\n        remaining = set(self.nodes)\n        groups = []\n        while remaining:\n            i = remaining.pop()\n            queue = [i]\n            group = {i}\n            while queue:\n                i = queue.pop()\n                for j in self.neighbors(i):\n                    if j not in group:\n                        group.add(j)\n                        queue.append(j)\n\n            remaining -= group\n            groups.append(sorted(group))\n\n        groups.sort()\n        return groups\n\n    def optimize_greedy(\n        self,\n        costmod=1.0,\n        temperature=0.0,\n        max_neighbors=DEFAULT_MAX_NEIGHBORS,\n        seed=None,\n    ):\n        \"\"\" \"\"\"\n        if temperature == 0.0:\n\n            def local_score(sa, sb, sab):\n                return sab / costmod - (sa + sb) * costmod\n\n        else:\n            gmblgen = GumbelBatchedGenerator(seed)\n\n            def local_score(sa, sb, sab):\n                score = sab / costmod - (sa + sb) * costmod\n                if score > 0:\n                    return math.log(score) - temperature * gmblgen()\n                elif score < 0:\n                    return -math.log(-score) - temperature * gmblgen()\n                else:\n                    return -temperature * gmblgen()\n\n        node_sizes = {}\n        for i, ilegs in self.nodes.items():\n            node_sizes[i] = compute_size(ilegs, self.sizes)\n\n        queue = []\n        contractions = {}\n        c = 0\n        for ix_nodes in self.edges.values():\n            if max_neighbors and (len(ix_nodes) > max_neighbors):\n                # basically a batch index with too many combinations -> skip\n                continue\n\n            for i, j in itertools.combinations(ix_nodes, 2):\n                isize = node_sizes[i]\n                jsize = node_sizes[j]\n                klegs = compute_contracted(\n                    self.nodes[i], self.nodes[j], self.appearances\n                )\n                ksize = compute_size(klegs, self.sizes)\n                score = local_score(isize, jsize, ksize)\n                heapq.heappush(queue, (score, c))\n                contractions[c] = (i, j, ksize, klegs)\n                c += 1\n\n        while queue:\n            _, c0 = heapq.heappop(queue)\n            i, j, ksize, klegs = contractions.pop(c0)\n            if (i not in self.nodes) or (j not in self.nodes):\n                # one of nodes already contracted\n                continue\n\n            k = self.contract_nodes(i, j, new_legs=klegs)\n\n            if self.track_flops and (self.flops >= self.flops_limit):\n                # shortcut - stop early and return failed\n                return False\n\n            node_sizes[k] = ksize\n\n            for l in self.neighbors_limit(k, max_neighbors):\n                lsize = node_sizes[l]\n                mlegs = compute_contracted(\n                    klegs, self.nodes[l], self.appearances\n                )\n                msize = compute_size(mlegs, self.sizes)\n                score = local_score(ksize, lsize, msize)\n                heapq.heappush(queue, (score, c))\n                contractions[c] = (k, l, msize, mlegs)\n                c += 1\n\n            if len(queue) >= 2**14:\n                # eagerly prune if starting to get large\n                new_queue = []\n                for score, cq in queue:\n                    i, j, _, _ = contractions[cq]\n                    if (i in self.nodes) and (j in self.nodes):\n                        # still valid option\n                        new_queue.append((score, cq))\n                    else:\n                        # invalid -> one of nodes already contracted\n                        contractions.pop(cq, None)\n                heapq.heapify(new_queue)\n                queue = new_queue\n\n        return True\n\n    def optimize_optimal_connected(\n        self,\n        where,\n        minimize=\"flops\",\n        cost_cap=2,\n        search_outer=False,\n    ):\n        compute_con_cost = parse_minimize_for_optimal(minimize)\n\n        nterms = len(where)\n        contractions = [{} for _ in range(nterms + 1)]\n        # we use linear index within terms given during optimization, this maps\n        # back to the original node index\n        termmap = {}\n\n        for i, node in enumerate(where):\n            ilegs = self.nodes[node]\n            isubgraph = 1 << i\n            termmap[isubgraph] = node\n            iscore = 0\n            ipath = ()\n            contractions[1][isubgraph] = (ilegs, iscore, ipath)\n\n        while not contractions[nterms]:\n            for m in range(2, nterms + 1):\n                # try and make subgraphs of size m\n                contractions_m = contractions[m]\n                for k in range(1, m // 2 + 1):\n                    # made up of bipartitions of size k, m - k\n                    if k != m - k:\n                        # need to check all combinations\n                        pairs = itertools.product(\n                            contractions[k].items(),\n                            contractions[m - k].items(),\n                        )\n                    else:\n                        # only want unique combinations\n                        pairs = itertools.combinations(\n                            contractions[k].items(), 2\n                        )\n\n                    for (subgraph_i, (ilegs, iscore, ipath)), (\n                        subgraph_j,\n                        (jlegs, jscore, jpath),\n                    ) in pairs:\n                        if subgraph_i & subgraph_j:\n                            # subgraphs overlap -> invalid\n                            continue\n\n                        # do sorted simultaneous iteration over ilegs and jlegs\n                        ip = 0\n                        jp = 0\n                        ni = len(ilegs)\n                        nj = len(jlegs)\n                        new_legs = []\n                        # if search_outer -> we will never skip\n                        skip_because_outer = not search_outer\n                        while (ip < ni) and (jp < nj):\n                            iix, ic = ilegs[ip]\n                            jix, jc = jlegs[jp]\n                            if iix < jix:\n                                new_legs.append((iix, ic))\n                                ip += 1\n                            elif iix > jix:\n                                new_legs.append((jix, jc))\n                                jp += 1\n                            else:  # iix == jix:\n                                # shared index\n                                new_legs.append((iix, ic + jc))\n                                ip += 1\n                                jp += 1\n                                skip_because_outer = False\n\n                        if skip_because_outer:\n                            # no shared indices found\n                            continue\n\n                        # add any remaining non-shared indices\n                        new_legs.extend(ilegs[ip:])\n                        new_legs.extend(jlegs[jp:])\n\n                        new_score = compute_con_cost(\n                            new_legs,\n                            self.appearances,\n                            self.sizes,\n                            iscore,\n                            jscore,\n                        )\n\n                        if new_score > cost_cap:\n                            # sieve contraction\n                            continue\n\n                        new_subgraph = subgraph_i | subgraph_j\n                        current = contractions_m.get(new_subgraph, None)\n                        if (current is None) or (new_score < current[1]):\n                            new_path = (\n                                *ipath,\n                                *jpath,\n                                (subgraph_i, subgraph_j),\n                            )\n                            contractions_m[new_subgraph] = (\n                                new_legs,\n                                new_score,\n                                new_path,\n                            )\n\n            # make the holes of our 'sieve' wider\n            cost_cap *= 2\n\n        ((_, _, bitpath),) = contractions[nterms].values()\n        for subgraph_i, subgraph_j in bitpath:\n            i = termmap[subgraph_i]\n            j = termmap[subgraph_j]\n            k = self.contract_nodes(i, j)\n            termmap[subgraph_i | subgraph_j] = k\n\n    def optimize_optimal(\n        self, minimize=\"flops\", cost_cap=2, search_outer=False\n    ):\n        # we need to optimize each disconnected subgraph separately\n        for where in self.subgraphs():\n            self.optimize_optimal_connected(\n                where,\n                minimize=minimize,\n                cost_cap=cost_cap,\n                search_outer=search_outer,\n            )\n\n    def optimize_remaining_by_size(self):\n        \"\"\"This function simply contracts remaining terms in order of size, and\n        is meant to handle the disconnected terms left after greedy or optimal\n        optimization.\n        \"\"\"\n        if len(self.nodes) == 1:\n            # nothing to do\n            return\n\n        if len(self.nodes) == 2:\n            self.contract_nodes(*self.nodes)\n            return\n\n        nodes_sizes = [\n            (compute_size(legs, self.sizes), i)\n            for i, legs in self.nodes.items()\n        ]\n        heapq.heapify(nodes_sizes)\n\n        while len(nodes_sizes) > 1:\n            # contract the smallest two nodes until only one remains\n            _, i = heapq.heappop(nodes_sizes)\n            _, j = heapq.heappop(nodes_sizes)\n            k = self.contract_nodes(i, j)\n            ksize = compute_size(self.nodes[k], self.sizes)\n            heapq.heappush(nodes_sizes, (ksize, k))\n\n\ndef linear_to_ssa(path, N=None):\n    \"\"\"Convert a path with recycled linear ids to a path with static single\n    assignment ids. For example::\n\n        >>> linear_to_ssa([(0, 3), (1, 2), (0, 1)])\n        [(0, 3), (2, 4), (1, 5)]\n\n    \"\"\"\n    if N is None:\n        N = sum(map(len, path)) - len(path) + 1\n\n    ids = list(range(N))\n    ssa = N\n    ssa_path = []\n    for con in path:\n        scon = tuple(ids.pop(c) for c in sorted(con, reverse=True))\n        ssa_path.append(scon)\n        ids.append(ssa)\n        ssa += 1\n    return ssa_path\n\n\ndef ssa_to_linear(ssa_path, N=None):\n    \"\"\"Convert a path with static single assignment ids to a path with recycled\n    linear ids. For example::\n\n        >>> ssa_to_linear([(0, 3), (2, 4), (1, 5)])\n        [(0, 3), (1, 2), (0, 1)]\n\n    \"\"\"\n    if N is None:\n        N = sum(map(len, ssa_path)) - len(ssa_path) + 1\n\n    ids = list(range(N))\n    path = []\n    ssa = N\n    for scon in ssa_path:\n        con = [bisect.bisect_left(ids, s) for s in scon]\n        con.sort()\n        for j in reversed(con):\n            ids.pop(j)\n        ids.append(ssa)\n        path.append(con)\n        ssa += 1\n    return path\n\n\ndef edge_path_to_ssa(edge_path, inputs):\n    \"\"\"Convert a path specified by a sequence of edge indices to a path with\n    tuples of single static assignment (SSA) indices.\n\n    Parameters\n    ----------\n    edge_path : sequence[str | int]\n        The path specified by a sequence of edge indices.\n    inputs : tuple[tuple[str | int]]\n        The indices of each input tensor.\n\n    Returns\n    -------\n    path : tuple[tuple[int]]\n        The contraction path in static single assignment (SSA) form.\n    \"\"\"\n\n    N = len(inputs)\n    # record which ssas each index appears on\n    ind_to_ssas = {}\n    # track which indices appear on which term\n    ssa_to_inds = {}\n    # populate maps\n    for i, term in enumerate(inputs):\n        for ix in term:\n            ind_to_ssas.setdefault(ix, set()).add(i)\n        ssa_to_inds[i] = set(term)\n\n    ssa_path = []\n    ssa = N\n    for ix in edge_path:\n        # get ssas containing ix -> contract these\n        scon = ind_to_ssas.pop(ix)\n        if len(scon) < 2:\n            # nothing to contract, e.g. index contracted alongside another\n            continue\n\n        # update map of where indices are\n        new_term = set()\n        for s in scon:\n            for jx in ssa_to_inds.pop(s):\n                # only need to update remaining indices\n                jx_ssas = ind_to_ssas.get(jx, None)\n                if jx_ssas is not None:\n                    # remove children\n                    jx_ssas.remove(s)\n                    # add new parent\n                    jx_ssas.add(ssa)\n                    # calc new term (might have extraneous indices)\n                    new_term.add(jx)\n\n        ssa_to_inds[ssa] = new_term\n        ssa_path.append(tuple(sorted(scon)))\n        ssa += 1\n\n    return tuple(ssa_path)\n\n\ndef edge_path_to_linear(edge_path, inputs):\n    \"\"\"Convert a path specified by a sequence of edge indices to a path with\n    recycled linear ids.\n\n    Parameters\n    ----------\n    edge_path : sequence[str | int]\n        The path specified by a sequence of edge indices.\n    inputs : tuple[tuple[str | int]]\n        The indices of each input tensor.\n\n    Returns\n    -------\n    path : tuple[tuple[int]]\n        The contraction path in recycled linear id format.\n    \"\"\"\n    ssa_path = edge_path_to_ssa(edge_path, inputs)\n    return ssa_to_linear(ssa_path, len(inputs))\n\n\ndef is_ssa_path(path, nterms):\n    \"\"\"Check if an explicitly given path is in 'static single assignment' form.\"\"\"\n    seen = set()\n    # we reverse as more likely to see high id and shortcut\n    for con in reversed(path):\n        for i in con:\n            if (nterms is not None) and (i >= nterms):\n                # indices beyond nterms -> ssa\n                return True\n            seen.add(i)\n            if i in seen:\n                # id reused -> not ssa\n                return False\n\n\ndef optimize_simplify(inputs, output, size_dict, use_ssa=False):\n    \"\"\"Find the (likely only partial) contraction path corresponding to\n    simplifications only. Those simplifiactions are:\n\n    - ignore any indices that appear in all terms\n    - combine any repeated indices within a single term\n    - reduce any non-output indices that only appear on a single term\n    - combine any scalar terms\n    - combine any tensors with matching indices (hadamard products)\n\n    Parameters\n    ----------\n    inputs : tuple[tuple[str]]\n        The indices of each input tensor.\n    output : tuple[str]\n        The indices of the output tensor.\n    size_dict : dict[str, int]\n        A dictionary mapping indices to their dimension.\n    use_ssa : bool, optional\n        Whether to return the contraction path in 'SSA' format (i.e. as if each\n        intermediate is appended to the list of inputs, without removals).\n\n    Returns\n    -------\n    path : list[list[int]]\n        The contraction path, given as a sequence of pairs of node indices.\n    \"\"\"\n    cp = ContractionProcessor(inputs, output, size_dict)\n    cp.simplify()\n    if use_ssa:\n        return cp.ssa_path\n    return ssa_to_linear(cp.ssa_path, len(inputs))\n\n\ndef optimize_greedy(\n    inputs,\n    output,\n    size_dict,\n    costmod=1.0,\n    temperature=0.0,\n    max_neighbors=DEFAULT_MAX_NEIGHBORS,\n    simplify=True,\n    use_ssa=False,\n):\n    \"\"\"Find a contraction path using a greedy algorithm.\n\n    Parameters\n    ----------\n    inputs : tuple[tuple[str]]\n        The indices of each input tensor.\n    output : tuple[str]\n        The indices of the output tensor.\n    size_dict : dict[str, int]\n        A dictionary mapping indices to their dimension.\n    costmod : float, optional\n        When assessing local greedy scores how much to weight the size of the\n        tensors removed compared to the size of the tensor added::\n\n            score = size_ab / costmod - (size_a + size_b) * costmod\n\n        This can be a useful hyper-parameter to tune.\n    temperature : float, optional\n        When asessing local greedy scores, how much to randomly perturb the\n        score. This is implemented as::\n\n            score -> sign(score) * log(|score|) - temperature * gumbel()\n\n        which implements boltzmann sampling.\n    max_neighbors : int, optional\n        When looking for pairs of nodes to contract, skip any index that\n        connects to more than this many nodes. This is useful to avoid\n        combinatorial explosions when dealing with essentially batch indices.\n    simplify : bool, optional\n        Whether to perform simplifications before optimizing. These are:\n\n            - ignore any indices that appear in all terms\n            - combine any repeated indices within a single term\n            - reduce any non-output indices that only appear on a single term\n            - combine any scalar terms\n            - combine any tensors with matching indices (hadamard products)\n\n        Such simpifications may be required in the general case for the proper\n        functioning of the core optimization, but may be skipped if the input\n        indices are already in a simplified form.\n    use_ssa : bool, optional\n        Whether to return the contraction path in 'single static assignment'\n        (SSA) format (i.e. as if each intermediate is appended to the list of\n        inputs, without removals). This can be quicker and easier to work with\n        than the 'linear recycled' format that `numpy` and `opt_einsum` use.\n\n    Returns\n    -------\n    path : list[list[int]]\n        The contraction path, given as a sequence of pairs of node indices.\n    \"\"\"\n    cp = ContractionProcessor(inputs, output, size_dict)\n    if simplify:\n        cp.simplify()\n    cp.optimize_greedy(\n        costmod=costmod, temperature=temperature, max_neighbors=max_neighbors\n    )\n    # handle disconnected subgraphs\n    cp.optimize_remaining_by_size()\n    if use_ssa:\n        return cp.ssa_path\n    return ssa_to_linear(cp.ssa_path, len(inputs))\n\n\ndef optimize_random_greedy_track_flops(\n    inputs,\n    output,\n    size_dict,\n    ntrials=1,\n    costmod=(0.1, 4.0),\n    temperature=(0.001, 1.0),\n    seed=None,\n    max_neighbors=DEFAULT_MAX_NEIGHBORS,\n    simplify=True,\n    use_ssa=False,\n):\n    \"\"\"Perform a batch of random greedy optimizations, simulteneously tracking\n    the best contraction path in terms of flops, so as to avoid constructing a\n    separate contraction tree.\n\n    Parameters\n    ----------\n    inputs : tuple[tuple[str]]\n        The indices of each input tensor.\n    output : tuple[str]\n        The indices of the output tensor.\n    size_dict : dict[str, int]\n        A dictionary mapping indices to their dimension.\n    ntrials : int, optional\n        The number of random greedy trials to perform. The default is 1.\n    costmod : (float, float), optional\n        When assessing local greedy scores how much to weight the size of the\n        tensors removed compared to the size of the tensor added::\n\n            score = size_ab / costmod - (size_a + size_b) * costmod\n\n        It is sampled uniformly from the given range.\n    temperature : (float, float), optional\n        When asessing local greedy scores, how much to randomly perturb the\n        score. This is implemented as::\n\n            score -> sign(score) * log(|score|) - temperature * gumbel()\n\n        which implements boltzmann sampling. It is sampled log-uniformly from\n        the given range.\n    seed : int, optional\n        The seed for the random number generator.\n    max_neighbors : int, optional\n        When looking for pairs of nodes to contract, skip any index that\n        connects to more than this many nodes. This is useful to avoid\n        combinatorial explosions when dealing with essentially batch indices.\n    simplify : bool, optional\n        Whether to perform simplifications before optimizing. These are:\n\n            - ignore any indices that appear in all terms\n            - combine any repeated indices within a single term\n            - reduce any non-output indices that only appear on a single term\n            - combine any scalar terms\n            - combine any tensors with matching indices (hadamard products)\n\n        Such simpifications may be required in the general case for the proper\n        functioning of the core optimization, but may be skipped if the input\n        indices are already in a simplified form.\n    use_ssa : bool, optional\n        Whether to return the contraction path in 'single static assignment'\n        (SSA) format (i.e. as if each intermediate is appended to the list of\n        inputs, without removals). This can be quicker and easier to work with\n        than the 'linear recycled' format that `numpy` and `opt_einsum` use.\n\n    Returns\n    -------\n    path : list[list[int]]\n        The best contraction path, given as a sequence of pairs of node\n        indices.\n    flops : float\n        The flops (/ contraction cost / number of multiplications), of the best\n        contraction path, given log10.\n    \"\"\"\n    rng = get_rng(seed)\n    best_path = None\n    best_flops = float(\"inf\")\n\n    # create initial processor and simplify only once\n    cp0 = ContractionProcessor(inputs, output, size_dict, track_flops=True)\n    if simplify:\n        cp0.simplify()\n\n    if isinstance(costmod, float):\n        # constant\n\n        def _next_costmod():\n            return costmod\n\n    else:\n        # uniformly sample\n\n        def _next_costmod():\n            return rng.uniform(*costmod)\n\n    if isinstance(temperature, float):\n        # constant\n\n        def _next_temperature():\n            return temperature\n\n    else:\n        # log-uniformly sample\n        logtempmin, logtempmax = map(math.log, temperature)\n\n        def _next_temperature():\n            return math.exp(rng.uniform(logtempmin, logtempmax))\n\n    for _ in range(ntrials):\n        cp = cp0.copy()\n        success = cp.optimize_greedy(\n            costmod=_next_costmod(),\n            temperature=_next_temperature(),\n            max_neighbors=max_neighbors,\n            seed=rng,\n        )\n\n        if not success:\n            # optimization hit the flops limit\n            continue\n\n        # handle disconnected subgraphs\n        cp.optimize_remaining_by_size()\n\n        if cp.flops < best_flops:\n            best_path = cp.ssa_path\n            best_flops = cp.flops\n            # enable even earlier stopping\n            cp0.flops_limit = best_flops\n\n    # for consistency with cotengrust / easier comparison\n    best_flops = math.log10(best_flops)\n\n    if not use_ssa:\n        best_path = ssa_to_linear(best_path, len(inputs))\n\n    return best_path, best_flops\n\n\ndef optimize_optimal(\n    inputs,\n    output,\n    size_dict,\n    minimize=\"flops\",\n    cost_cap=2,\n    search_outer=False,\n    simplify=True,\n    use_ssa=False,\n):\n    \"\"\"Find the optimal contraction path using a dynamic programming\n    algorithm (by default excluding outer products).\n\n    The algorithm is an optimized version of Phys. Rev. E 90, 033315 (2014)\n    (preprint: https://arxiv.org/abs/1304.6112), adapted from the\n    ``opt_einsum`` implementation.\n\n    Parameters\n    ----------\n    inputs : tuple[tuple[str]]\n        The indices of each input tensor.\n    output : tuple[str]\n        The indices of the output tensor.\n    size_dict : dict[str, int]\n        A dictionary mapping indices to their dimension.\n    minimize : str, optional\n        The cost function to minimize. The options are:\n\n        - \"flops\": minimize with respect to total operation count only\n          (also known as contraction cost)\n        - \"size\": minimize with respect to maximum intermediate size only\n          (also known as contraction width)\n        - 'max': minimize the single most expensive contraction, i.e. the\n          asymptotic (in index size) scaling of the contraction\n        - 'write' : minimize the sum of all tensor sizes, i.e. memory written\n        - 'combo' or 'combo={factor}` : minimize the sum of\n          FLOPS + factor * WRITE, with a default factor of 64.\n        - 'limit' or 'limit={factor}` : minimize the sum of\n          MAX(FLOPS, alpha * WRITE) for each individual contraction, with a\n          default factor of 64.\n\n        'combo' is generally a good default in term of practical hardware\n        performance, where both memory bandwidth and compute are limited.\n    cost_cap : float, optional\n        The maximum cost of a contraction to initially consider. This acts like\n        a sieve and is doubled at each iteration until the optimal path can\n        be found, but supplying an accurate guess can speed up the algorithm.\n    search_outer : bool, optional\n        Whether to allow outer products in the contraction path. The default is\n        False. Especially when considering write costs, the fastest path is\n        very unlikely to include outer products.\n    simplify : bool, optional\n        Whether to perform simplifications before optimizing. These are:\n\n        - ignore any indices that appear in all terms\n        - combine any repeated indices within a single term\n        - reduce any non-output indices that only appear on a single term\n        - combine any scalar terms\n        - combine any tensors with matching indices (hadamard products)\n\n        Such simpifications may be required in the general case for the proper\n        functioning of the core optimization, but may be skipped if the input\n        indices are already in a simplified form.\n    use_ssa : bool, optional\n        Whether to return the contraction path in 'single static assignment'\n        (SSA) format (i.e. as if each intermediate is appended to the list of\n        inputs, without removals). This can be quicker and easier to work with\n        than the 'linear recycled' format that `numpy` and `opt_einsum` use.\n\n    Returns\n    -------\n    path : list[list[int]]\n        The contraction path, given as a sequence of pairs of node indices.\n    \"\"\"\n    cp = ContractionProcessor(inputs, output, size_dict)\n    if simplify:\n        cp.simplify()\n    cp.optimize_optimal(\n        minimize=minimize, cost_cap=cost_cap, search_outer=search_outer\n    )\n    # handle disconnected subgraphs\n    cp.optimize_remaining_by_size()\n    if use_ssa:\n        return cp.ssa_path\n    return ssa_to_linear(cp.ssa_path, len(inputs))\n\n\nclass EnsureInputsOutputAreSequence:\n    def __init__(self, f):\n        self.f = f\n\n    def __call__(self, inputs, output, *args, **kwargs):\n        if not isinstance(inputs[0], (tuple, list)):\n            inputs = tuple(map(tuple, inputs))\n        if not isinstance(output, (tuple, list)):\n            output = tuple(output)\n        return self.f(inputs, output, *args, **kwargs)\n\n\n@functools.lru_cache()\ndef get_optimize_greedy(accel=\"auto\"):\n    if accel == \"auto\":\n        import importlib.util\n\n        accel = importlib.util.find_spec(\"cotengrust\") is not None\n\n    if accel is True:\n        from cotengrust import optimize_greedy as f\n\n        return EnsureInputsOutputAreSequence(f)\n\n    if accel is False:\n        return optimize_greedy\n\n    raise ValueError(f\"Unrecognized value for `accel`: {accel}.\")\n\n\n@functools.lru_cache()\ndef get_optimize_random_greedy_track_flops(accel=\"auto\"):\n    if accel == \"auto\":\n        import importlib.util\n\n        accel = importlib.util.find_spec(\"cotengrust\") is not None\n\n    if accel is True:\n        from cotengrust import optimize_random_greedy_track_flops as f\n\n        return EnsureInputsOutputAreSequence(f)\n\n    if accel is False:\n        return optimize_random_greedy_track_flops\n\n    raise ValueError(f\"Unrecognized value for `accel`: {accel}.\")\n\n\nclass GreedyOptimizer(PathOptimizer):\n    \"\"\"Class interface to the greedy optimizer which can be instantiated with\n    default options.\n    \"\"\"\n\n    __slots__ = (\n        \"costmod\",\n        \"temperature\",\n        \"max_neighbors\",\n        \"simplify\",\n        \"_optimize_fn\",\n    )\n\n    def __init__(\n        self,\n        costmod=1.0,\n        temperature=0.0,\n        max_neighbors=DEFAULT_MAX_NEIGHBORS,\n        simplify=True,\n        accel=\"auto\",\n    ):\n        self.costmod = costmod\n        self.temperature = temperature\n        self.max_neighbors = max_neighbors\n        self.simplify = simplify\n        self._optimize_fn = get_optimize_greedy(accel)\n\n    def maybe_update_defaults(self, **kwargs):\n        # allow overriding of defaults\n        opts = {\n            \"costmod\": self.costmod,\n            \"temperature\": self.temperature,\n            \"simplify\": self.simplify,\n            \"max_neighbors\": self.max_neighbors,\n        }\n        opts.update(kwargs)\n        return opts\n\n    def ssa_path(self, inputs, output, size_dict, **kwargs):\n        return self._optimize_fn(\n            inputs,\n            output,\n            size_dict,\n            use_ssa=True,\n            **self.maybe_update_defaults(**kwargs),\n        )\n\n    def search(self, inputs, output, size_dict, **kwargs):\n        from ..core import ContractionTree\n\n        ssa_path = self.ssa_path(inputs, output, size_dict, **kwargs)\n        return ContractionTree.from_path(\n            inputs, output, size_dict, ssa_path=ssa_path\n        )\n\n    def __call__(self, inputs, output, size_dict, **kwargs):\n        return self._optimize_fn(\n            inputs,\n            output,\n            size_dict,\n            use_ssa=False,\n            **self.maybe_update_defaults(**kwargs),\n        )\n\n\nclass RandomGreedyOptimizer(PathOptimizer):\n    \"\"\"Lightweight random greedy optimizer, that eschews hyper parameter\n    tuning and contraction tree construction. This is a stateful optimizer\n    that should not be re-used on different contractions.\n\n    Parameters\n    ----------\n    max_repeats : int, optional\n        The number of random greedy trials to perform.\n    costmod : (float, float), optional\n        When assessing local greedy scores how much to weight the size of the\n        tensors removed compared to the size of the tensor added::\n\n            score = size_ab / costmod - (size_a + size_b) * costmod\n\n        It is sampled uniformly from the given range.\n    temperature : (float, float), optional\n        When asessing local greedy scores, how much to randomly perturb the\n        score. This is implemented as::\n\n            score -> sign(score) * log(|score|) - temperature * gumbel()\n\n        which implements boltzmann sampling. It is sampled log-uniformly from\n        the given range.\n    max_neighbors : int, optional\n        When looking for pairs of nodes to contract, skip any index that\n        connects to more than this many nodes. This is useful to avoid\n        combinatorial explosions when dealing with essentially batch indices.\n    seed : int, optional\n        The seed for the random number generator. Note that deterministic\n        behavior is only guaranteed within the python or rust backend\n        (the `accel` parameter) and parallel settings.\n    simplify : bool, optional\n        Whether to perform simplifications before optimizing. These are:\n\n            - ignore any indices that appear in all terms\n            - combine any repeated indices within a single term\n            - reduce any non-output indices that only appear on a single term\n            - combine any scalar terms\n            - combine any tensors with matching indices (hadamard products)\n\n        Such simpifications may be required in the general case for the proper\n        functioning of the core optimization, but may be skipped if the input\n        indices are already in a simplified form.\n    accel : bool or str, optional\n        Whether to use the accelerated `cotengrust` backend. If \"auto\" the\n        backend is used if available.\n    parallel : bool or str, optional\n        Whether to use parallel processing. If \"auto\" the default is to use\n        processes unless the accelerated backend is used, in which case threads\n        are used.\n\n    Attributes\n    ----------\n    best_ssa_path : list[list[int]]\n        The best contraction path found so far.\n    best_flops : float\n        The flops (/ contraction cost / number of multiplications) of the best\n        contraction path found so far.\n    \"\"\"\n\n    minimize = \"flops\"\n\n    def __init__(\n        self,\n        max_repeats=32,\n        costmod=(0.1, 4.0),\n        temperature=(0.001, 1.0),\n        max_neighbors=DEFAULT_MAX_NEIGHBORS,\n        seed=None,\n        simplify=True,\n        accel=\"auto\",\n        parallel=\"auto\",\n    ):\n        self.max_repeats = max_repeats\n\n        # for cotengrust, ensure these are always ranges\n        if isinstance(costmod, float):\n            self.costmod = (costmod, costmod)\n        else:\n            self.costmod = tuple(costmod)\n\n        if isinstance(temperature, float):\n            self.temperature = (temperature, temperature)\n        else:\n            self.temperature = tuple(temperature)\n\n        self.max_neighbors = max_neighbors\n        self.simplify = simplify\n        self.rng = get_rng(seed)\n        self.best_ssa_path = None\n        self.best_flops = float(\"inf\")\n        self.tree = None\n        self._optimize_fn = get_optimize_random_greedy_track_flops(accel)\n\n        if (parallel == \"auto\") and (\n            self._optimize_fn is not optimize_random_greedy_track_flops\n        ):\n            # using accelerated fn, so default to threads\n            parallel = \"threads\"\n        self._pool = parse_parallel_arg(parallel)\n        if self._pool is not None:\n            self._nworkers = get_n_workers(self._pool)\n        else:\n            self._nworkers = 1\n\n    def maybe_update_defaults(self, **kwargs):\n        # allow overriding of defaults\n        opts = {\n            \"costmod\": self.costmod,\n            \"temperature\": self.temperature,\n            \"simplify\": self.simplify,\n            \"max_neighbors\": self.max_neighbors,\n        }\n        opts.update(kwargs)\n        return opts\n\n    def ssa_path(self, inputs, output, size_dict, **kwargs):\n        if self._pool is None:\n            ssa_path, flops = self._optimize_fn(\n                inputs,\n                output,\n                size_dict,\n                use_ssa=True,\n                ntrials=self.max_repeats,\n                seed=self.rng.randint(0, 2**32 - 1),\n                **self.maybe_update_defaults(**kwargs),\n            )\n        else:\n            # XXX: just use small batchsize if can't find num_workers?\n            nbatches = self._nworkers\n            batchsize = self.max_repeats // nbatches\n            batchremainder = self.max_repeats % nbatches\n            each_ntrials = [\n                batchsize + (i < batchremainder) for i in range(nbatches)\n            ]\n\n            fs = [\n                submit(\n                    self._pool,\n                    self._optimize_fn,\n                    inputs,\n                    output,\n                    size_dict,\n                    use_ssa=True,\n                    ntrials=ntrials,\n                    seed=self.rng.randint(0, 2**32 - 1),\n                    **self.maybe_update_defaults(**kwargs),\n                )\n                for ntrials in each_ntrials\n                if (ntrials > 0)\n            ]\n            ssa_path, flops = min((f.result() for f in fs), key=lambda x: x[1])\n\n        if flops < self.best_flops:\n            self.best_ssa_path = ssa_path\n            self.best_flops = flops\n\n        return self.best_ssa_path\n\n    def search(self, inputs, output, size_dict, **kwargs):\n        from ..core import ContractionTree\n\n        ssa_path = self.ssa_path(\n            inputs,\n            output,\n            size_dict,\n            **self.maybe_update_defaults(**kwargs),\n        )\n        self.tree = ContractionTree.from_path(\n            inputs,\n            output,\n            size_dict,\n            ssa_path=ssa_path,\n        )\n        return self.tree\n\n    def __call__(self, inputs, output, size_dict, **kwargs):\n        ssa_path = self.ssa_path(\n            inputs,\n            output,\n            size_dict,\n            **self.maybe_update_defaults(**kwargs),\n        )\n        return ssa_to_linear(ssa_path)\n\n\nclass ReusableRandomGreedyOptimizer(ReusableOptimizer):\n    \"\"\"A reusable random greedy optimizer that caches path per contraction.\"\"\"\n\n    def _get_path_relevant_opts(self):\n        \"\"\"Get a frozenset of the options that are most likely to affect the\n        path. These are the options that we use when the directory name is not\n        manually specified.\n        \"\"\"\n        return [\n            (\"max_repeats\", 32),\n            (\"costmod\", (0.1, 4.0)),\n            (\"temperature\", (0.001, 1.0)),\n            (\"simplify\", True),\n            (\"max_neighbors\", DEFAULT_MAX_NEIGHBORS),\n        ]\n\n    def _get_suboptimizer(self):\n        return RandomGreedyOptimizer(**self._suboptimizer_kwargs)\n\n    def _deconstruct_tree(self, opt, tree):\n        return {\n            \"path\": tree.get_path(),\n            \"score\": opt.best_flops,\n            # store this for cache compatibility\n            \"sliced_inds\": (),\n        }\n\n    def _reconstruct_tree(self, inputs, output, size_dict, con):\n        tree = ContractionTree.from_path(\n            inputs,\n            output,\n            size_dict,\n            path=con[\"path\"],\n            objective=self.minimize,\n        )\n\n        return tree\n\n\n@functools.lru_cache()\ndef get_optimize_optimal(accel=\"auto\"):\n    if accel == \"auto\":\n        import importlib.util\n\n        accel = importlib.util.find_spec(\"cotengrust\") is not None\n\n    if accel is True:\n        from cotengrust import optimize_optimal as f\n\n        return EnsureInputsOutputAreSequence(f)\n\n    if accel is False:\n        return optimize_optimal\n\n    raise ValueError(f\"Unrecognized value for `accel`: {accel}.\")\n\n\nclass OptimalOptimizer(PathOptimizer):\n    \"\"\"Class interface to the optimal optimizer which can be instantiated with\n    default options.\n    \"\"\"\n\n    __slots__ = (\n        \"minimize\",\n        \"cost_cap\",\n        \"search_outer\",\n        \"simplify\",\n        \"_optimize_fn\",\n    )\n\n    def __init__(\n        self,\n        minimize=\"flops\",\n        cost_cap=2,\n        search_outer=False,\n        simplify=True,\n        accel=\"auto\",\n    ):\n        self.minimize = minimize\n        self.cost_cap = cost_cap\n        self.search_outer = search_outer\n        self.simplify = simplify\n        self._optimize_fn = get_optimize_optimal(accel)\n\n    def maybe_update_defaults(self, **kwargs):\n        # allow overriding of defaults\n        opts = {\n            \"minimize\": self.minimize,\n            \"cost_cap\": self.cost_cap,\n            \"search_outer\": self.search_outer,\n            \"simplify\": self.simplify,\n        }\n        opts.update(kwargs)\n        return opts\n\n    def ssa_path(self, inputs, output, size_dict, **kwargs):\n        return self._optimize_fn(\n            inputs,\n            output,\n            size_dict,\n            use_ssa=True,\n            **self.maybe_update_defaults(**kwargs),\n        )\n\n    def search(self, inputs, output, size_dict, **kwargs):\n        from ..core import ContractionTree\n\n        ssa_path = self.ssa_path(inputs, output, size_dict, **kwargs)\n        return ContractionTree.from_path(\n            inputs, output, size_dict, ssa_path=ssa_path\n        )\n\n    def __call__(self, inputs, output, size_dict, **kwargs):\n        return self._optimize_fn(\n            inputs,\n            output,\n            size_dict,\n            use_ssa=False,\n            **self.maybe_update_defaults(**kwargs),\n        )\n"
  },
  {
    "path": "cotengra/pathfinders/path_compressed.py",
    "content": "\"\"\"Compressed contraction tree finding routines.\"\"\"\n\nimport heapq\nimport itertools\n\nfrom ..core import get_hypergraph\nfrom ..plot import show_and_close, use_neutral_style\nfrom ..scoring import get_score_fn\nfrom ..utils import GumbelBatchedGenerator, get_rng\n\n\nclass MiniTree:\n    \"\"\"A very minimal tree data structure for tracking possible contractions\n    within a window only.\n    \"\"\"\n\n    __slots__ = (\"children\", \"parents\", \"leaves\", \"candidates\")\n\n    def __init__(self):\n        self.children = {}\n        self.parents = {}\n        # use these as ordered sets\n        self.leaves = {}\n        self.candidates = {}\n\n    def copy(self):\n        m = object.__new__(MiniTree)\n        m.children = self.children.copy()\n        m.parents = self.parents.copy()\n        m.leaves = self.leaves.copy()\n        m.candidates = self.candidates.copy()\n        return m\n\n    def add(self, p, l, r):\n        self.children[p] = (l, r)\n        self.parents[l] = p\n        self.parents[r] = p\n        lleaf = l not in self.children\n        rleaf = r not in self.children\n        if lleaf:\n            # add to leaf set\n            self.leaves[l] = None\n        if rleaf:\n            # add to leaf set\n            self.leaves[r] = None\n        if lleaf and rleaf:\n            # both can be contracted\n            self.candidates[p] = None\n\n    def contract(self, p):\n        self.candidates.pop(p)\n        l, r = self.children.pop(p)\n        self.parents.pop(l)\n        self.parents.pop(r)\n        self.leaves[p] = None\n        try:\n            pp = self.parents[p]\n        except KeyError:\n            # one of possibly many root nodes\n            return l, r\n        psibling = next(i for i in self.children[pp] if i != p)\n        if psibling in self.leaves:\n            self.candidates[pp] = None\n        return l, r\n\n    def __repr__(self):\n        return (\n            f\"MiniTree(\"\n            f\"children={len(self.children)}, \"\n            f\"parents={len(self.parents)}, \"\n            f\"leaves={len(self.leaves)}, \"\n            f\"candidates={len(self.candidates)}\"\n            \")\"\n        )\n\n\nclass EmptyMiniTree:\n    __slots__ = (\"candidates\",)\n\n    def __init__(self, hgi, hgf):\n        roots = {}\n\n        # find nodes in end but not start hypergraph\n        for p in hgf.nodes:\n            if p not in hgi.nodes:\n                roots[p] = []\n\n        # find nodes in start but not end hypergraph\n        # and group them according to root\n        for l in hgi.nodes:\n            if l not in hgf.nodes:\n                for p in roots:\n                    # is subset of p\n                    if l & p == l:\n                        roots[p].append(l)\n                        # don't need to check other roots\n                        break\n\n        # collect possible candidates\n        self.candidates = {}\n        # self.siblings = {}\n        for p, sg in roots.items():\n            # within each subgraph add potential contractions\n            if len(sg) == 2:\n                # only one ordering possible\n                l, r = sg\n                self.candidates[p] = (l, r)\n            else:\n                # add all connected combinations\n                for l, r in itertools.combinations(sg, 2):\n                    el = hgi.get_node(l)\n                    er = hgi.get_node(r)\n                    if not set(el).isdisjoint(er):\n                        # they share an edge\n                        p = l | r\n                        self.candidates[p] = (l, r)\n\n    def copy(self):\n        new = object.__new__(self.__class__)\n        new.candidates = self.candidates.copy()\n        return new\n\n    def contract(self, p):\n        l, r = self.candidates.pop(p)\n\n        # check other contractions to see if they contained l or r\n        for po, (lo, ro) in tuple(self.candidates.items()):\n            if lo in (l, r):\n                # replace the old left with p\n                del self.candidates[po]\n                self.candidates[po | p] = (p, ro)\n            elif ro in (l, r):\n                # replace the old right with p\n                del self.candidates[po]\n                self.candidates[po | p] = (lo, p)\n\n        return l, r\n\n\nclass Node:\n    \"\"\"A possible intermediate contraction state.\"\"\"\n\n    __slots__ = (\"hg\", \"plr\", \"chi\", \"tracker\", \"compress_late\")\n\n    def __init__(self, hg, plr, chi, tracker, compress_late=False):\n        self.hg = hg\n        self.plr = plr\n        self.chi = chi\n        self.tracker = tracker\n        self.compress_late = compress_late\n\n    @classmethod\n    def first(cls, inputs, output, size_dict, minimize):\n        hg = get_hypergraph(\n            # use bit encoding\n            inputs={1 << i: term for i, term in enumerate(inputs)},\n            output=output,\n            size_dict=size_dict,\n            # can't use bit encoding in rust\n            accel=False,\n        )\n        plr = None\n\n        minimize = get_score_fn(minimize)\n\n        if minimize.chi == \"auto\":\n            chi = max(size_dict.values()) ** 2\n        else:\n            chi = minimize.chi\n\n        return cls(\n            hg=hg,\n            plr=plr,\n            chi=chi,\n            tracker=minimize.get_compressed_stats_tracker(hg),\n            compress_late=minimize.compress_late,\n        )\n\n    def next(self, p, l, r):\n        hg = self.hg.copy()\n        tracker = self.tracker.copy()\n\n        # simulate a contraction step while tracking costs\n        tracker.update_pre_step()\n\n        if self.compress_late:\n            tracker.update_pre_compress(hg, l, r)\n            # compress late - just before contraction\n            hg.compress(self.chi, hg.get_node(l))\n            hg.compress(self.chi, hg.get_node(r))\n            tracker.update_post_compress(hg, l, r)\n\n        tracker.update_pre_contract(hg, l, r)\n        hg.contract(l, r, node=p)\n        tracker.update_post_contract(hg, p)\n\n        if not self.compress_late:\n            tracker.update_pre_compress(hg, p)\n            # compress early - immediately after contraction\n            hg.compress(self.chi, hg.get_node(p))\n            tracker.update_post_compress(hg, p)\n\n        tracker.update_post_step()\n\n        return self.__class__(\n            hg=hg,\n            plr=(p, l, r),\n            chi=self.chi,\n            tracker=tracker,\n            compress_late=self.compress_late,\n        )\n\n    def graph_key(self):\n        return frozenset(self.hg.nodes)\n\n    def __repr__(self):\n        return f\"Node(num_nodes={self.hg.num_nodes}, tracker={self.tracker})\"\n\n\ndef ssa_path_to_bit_path(path):\n    N = len(path) + 1\n    bitpath = []\n    ssa_to_bit = {i: 1 << i for i in range(N)}\n    for si, sj in path:\n        ni = ssa_to_bit[si]\n        nj = ssa_to_bit[sj]\n        nij = ni | nj\n        ssa_to_bit[len(ssa_to_bit)] = nij\n        bitpath.append((nij, ni, nj))\n\n    return tuple(bitpath)\n\n\ndef bit_path_to_ssa_path(bitpath):\n    N = len(bitpath) + 1\n    bit_to_ssa = {1 << i: i for i in range(N)}\n    path = []\n    for nij, ni, nj in bitpath:\n        path.append((bit_to_ssa[ni], bit_to_ssa[nj]))\n        bit_to_ssa[nij] = len(bit_to_ssa)\n    return tuple(path)\n\n\nclass WindowedOptimizer:\n    \"\"\" \"\"\"\n\n    def __init__(\n        self,\n        inputs,\n        output,\n        size_dict,\n        minimize,\n        ssa_path,\n        seed=None,\n    ):\n        bitpath = ssa_path_to_bit_path(ssa_path)\n        self.nodes = {0: Node.first(inputs, output, size_dict, minimize)}\n        for c, (nij, ni, nj) in enumerate(bitpath):\n            self.nodes[c + 1] = self.nodes[c].next(nij, ni, nj)\n        self.rng = get_rng(seed)\n        self.gumbel = GumbelBatchedGenerator(self.rng)\n\n    @property\n    def tracker(self):\n        return self.nodes[len(self.nodes) - 1].tracker\n\n    @show_and_close\n    @use_neutral_style\n    def plot_size_footprint(self, figsize=(8, 3)):\n        import math\n\n        import matplotlib.pyplot as plt\n\n        fig, ax = plt.subplots(figsize=figsize)\n        cs = range(len(self.nodes))\n        xs0 = [\n            math.log2(max(1, self.nodes[c].tracker.total_size_post_contract))\n            for c in cs\n        ]\n        xs1 = [math.log2(max(1, self.nodes[c].tracker.total_size)) for c in cs]\n        xs2 = [\n            math.log2(max(1, self.nodes[c].tracker.contracted_size))\n            for c in cs\n        ]\n        ax.plot(cs, xs0, label=\"total size contracted\", zorder=4)\n        ax.plot(cs, xs1, label=\"total size compressed\", zorder=3)\n        ax.plot(cs, xs2, label=\"single size\", zorder=2)\n        ax.legend()\n        return fig, ax\n\n    def optimize_window(\n        self,\n        ci,\n        cf,\n        order_only=False,\n        max_window_tries=1000,\n        score_temperature=0.0,\n        queue_temperature=1.0,\n        scorer=None,\n        queue_scorer=None,\n    ):\n        if scorer is None:\n\n            def scorer(nodes, T=0.0):\n                \"\"\"This is the score we want to minimize overall for the\n                window.\n                \"\"\"\n                return (\n                    nodes[-1].tracker.score - T * self.gumbel(),\n                    # secondarily try and minimize combo cost\n                    nodes[-1].tracker.combo_score,\n                )\n\n        if queue_scorer is None:\n\n            def queue_scorer(nodes, T):\n                \"\"\"This is the score we use to control queue exploration, which\n                is called on potentially only a partial window.\n                \"\"\"\n                return (\n                    # prioritize more complete pats\n                    -len(nodes),\n                    nodes[-1].tracker.score - T * self.gumbel(),\n                )\n\n        if order_only:\n            subtree = MiniTree()\n            for c in range(ci + 1, cf):\n                node = self.nodes[c]\n                p, l, r = node.plr\n                subtree.add(p, l, r)\n        else:\n            subtree = EmptyMiniTree(self.nodes[ci].hg, self.nodes[cf - 1].hg)\n\n        counter = itertools.count()\n        best_score = scorer([self.nodes[c] for c in range(ci, cf)])\n        q = next(counter)\n        queue = [(0, q)]\n        cands = {q: (subtree, (self.nodes[ci],))}\n        tries = 0\n\n        while queue and tries < max_window_tries:\n            # get the next candidate contraction path\n            _, q = heapq.heappop(queue)\n            this_subtree, this_subnodes = cands.pop(q)\n\n            # check the next possible contractions\n            for p in this_subtree.candidates:\n                next_subtree = this_subtree.copy()\n                l, r = next_subtree.contract(p)\n                next_subnodes = this_subnodes + (\n                    this_subnodes[-1].next(p, l, r),\n                )\n                score = scorer(next_subnodes, score_temperature)\n\n                if score >= best_score:\n                    # know no improvement, count as try and terminate\n                    tries += 1\n                elif next_subtree.candidates:\n                    # still more to go -> add to queue\n                    q = next(counter)\n                    qs = queue_scorer(next_subnodes, queue_temperature)\n                    heapq.heappush(queue, (qs, q))\n                    cands[q] = (next_subtree, next_subnodes)\n                else:\n                    # finished the local contraction with good score, check it\n                    for c, node in enumerate(next_subnodes[1:], ci + 1):\n                        # replace the nodes in the window\n                        self.nodes[c] = node\n                    best_score = score\n                    tries += 1\n\n        # update the later trackers for global score changes\n        for c in range(cf, len(self.nodes)):\n            self.nodes[c].tracker.update_score(self.nodes[c - 1].tracker)\n\n    def refine(\n        self,\n        window_size=20,\n        max_iterations=100,\n        order_only=False,\n        max_window_tries=1000,\n        score_temperature=0.01,\n        queue_temperature=1.0,\n        scorer=None,\n        queue_scorer=None,\n        progbar=False,\n        **kwargs,\n    ):\n        wl = window_size // 2\n        wr = window_size - wl\n\n        its = range(max_iterations)\n        if progbar:\n            import tqdm\n\n            its = tqdm.tqdm(its)\n\n        cs = list(self.nodes.keys())\n        for _ in its:\n            p = [n.tracker.total_size for n in self.nodes.values()]\n            wc = self.rng.choices(cs, weights=p)[0]\n\n            # window can't extend beyond edges\n            wc = min(max(wl, wc), len(self.nodes) - wr)\n            self.optimize_window(\n                wc - wl,\n                wc + wr,\n                order_only=order_only,\n                max_window_tries=max_window_tries,\n                score_temperature=score_temperature,\n                queue_temperature=queue_temperature,\n                scorer=scorer,\n                queue_scorer=queue_scorer,\n                **kwargs,\n            )\n\n            if progbar:\n                its.set_description(f\"{self.tracker}\", refresh=False)\n\n    def simulated_anneal(\n        self,\n        tfinal=0.0001,\n        tstart=0.01,\n        tsteps=50,\n        numiter=50,\n        select=\"descend\",\n        target_size=None,\n        slice_mode=None,\n        progbar=False,\n    ):\n        import math\n\n        from .path_simulated_annealing import linspace_generator\n\n        if progbar:\n            import tqdm\n\n            pbar = tqdm.tqdm(total=numiter * tsteps)\n        else:\n            pbar = None\n\n        N = len(self.nodes)\n\n        if select == \"descend\":\n            ns = range(N - 2, 0, -1)\n        elif select == \"ascend\":\n            ns = range(1, N - 1)\n        elif select in (\"random\", \"bounce\"):\n            ns = list(range(1, N - 1))\n        else:\n            raise ValueError(f\"Unknown select mode: {select}\")\n\n        try:\n            for temp in linspace_generator(tstart, tfinal, tsteps, log=True):\n                for _ in range(numiter):\n                    if select == \"random\":\n                        self.rng.shuffle(ns)\n                    elif select == \"bounce\":\n                        ns.reverse()\n\n                    for n in ns:\n                        node_0 = self.nodes[n - 1]\n                        node_1 = self.nodes[n]\n                        node_2 = self.nodes[n + 1]\n\n                        pa, la, ra = node_1.plr\n                        pb, lb, rb = node_2.plr\n\n                        if (pa == lb) or (pa == rb):\n                            # dependent contractions\n                            if pa == lb:\n                                a, b, c = la, ra, rb\n                            else:  # pa == rb\n                                a, b, c = la, ra, lb\n\n                            if self.rng.choice([0, 1]) == 0:\n                                # propose ((AC)B)\n                                x = a | c\n                                node_p1 = node_0.next(x, a, c)\n                                node_p2 = node_p1.next(pb, x, b)\n                            else:\n                                # propose (A(BC))\n                                x = b | c\n                                node_p1 = node_0.next(x, b, c)\n                                node_p2 = node_p1.next(pb, x, a)\n                        else:\n                            # parallel contractions (AB)(CD)\n                            node_p1 = node_0.next(pb, lb, rb)\n                            node_p2 = node_p1.next(pa, la, ra)\n\n                        current_score = max(\n                            node_1.tracker.score, node_2.tracker.score\n                        )\n                        proposed_score = max(\n                            node_p1.tracker.score, node_p2.tracker.score\n                        )\n\n                        dE = proposed_score - current_score\n                        accept = (dE <= 0) or (\n                            math.log(self.rng.random()) < -dE / temp\n                        )\n\n                        if accept:\n                            self.nodes[n] = node_p1\n                            self.nodes[n + 1] = node_p2\n\n                            # # need to update any global score trackers\n                            # for c in range(n + 2, len(self.nodes)):\n                            #     self.nodes[c].tracker.update_score(\n                            #         self.nodes[c - 1].tracker\n                            #     )\n\n                    for c in range(1, len(self.nodes)):\n                        self.nodes[c].tracker.update_score(\n                            self.nodes[c - 1].tracker\n                        )\n\n                    if progbar:\n                        pbar.update()\n                        pbar.set_description(\n                            f\"T={temp:.3g} {self.tracker.describe()}\"\n                        )\n\n        except KeyboardInterrupt:\n            pass\n        finally:\n            if pbar:\n                pbar.close()\n\n    def get_ssa_path(self):\n        bitpath = [self.nodes[c].plr for c in range(1, len(self.nodes))]\n        return bit_path_to_ssa_path(bitpath)\n"
  },
  {
    "path": "cotengra/pathfinders/path_compressed_greedy.py",
    "content": "\"\"\"Greedy contraction tree finders.\"\"\"\n\nimport collections\nimport heapq\nimport itertools\nimport math\n\nfrom ..core import (\n    ContractionTreeCompressed,\n    get_hypergraph,\n)\nfrom ..hyperoptimizers.hyper import register_hyper_function\nfrom ..utils import BadTrial, GumbelBatchedGenerator, get_rng, oset\nfrom .path_basic import ssa_to_linear\nfrom .path_greedy import ssa_greedy_optimize\n\n# --------------------------------------------------------------------------- #\n\n\ndef _binary_combine(func, x, y):\n    if func == \"sum\":\n        return x + y\n    if func == \"mean\":\n        return (x + y) / 2\n    if func == \"max\":\n        return max(x, y)\n    if func == \"min\":\n        return min(x, y)\n    if func == \"diff\":\n        return abs(x - y)\n\n\nclass GreedyCompressed:\n    \"\"\"A greedy contraction path finder that takes into account the effect of\n    compression, and can also make use of subgraph size and centrality.\n\n    Parameters\n    ----------\n    chi : int\n        The maximum bond size between nodes to compress to.\n    coeff_size_compressed : float, optional\n        When assessing contractions, how to weight the size of the output\n        tensor, post compression.\n    coeff_size : float, optional\n        When assessing contractions, how to weight the size of the output\n        tenor, pre compression.\n    coeff_size_inputs : float, optional\n        When assessing contractions, how to weight the maximum size of the\n        inputs tensors.\n    score_size_inputs : {'sum', 'mean', 'max', 'min', 'diff'}, optional\n        When assessing contractions, how to score the combination of the two\n        input tensor sizes.\n    coeff_subgraph_size : float, optional\n        When assessing contractions, how to weight the total subgraph size\n        corresponding to the inputs tensors.\n    score_subgraph_size : {'sum', 'mean', 'max', 'min', 'diff'}, optional\n        When assessing contractions, how to score the combination of the two\n        input subgraph sizes.\n    coeff_centrality : float, optional\n        When assessing contractions, how to weight the combined centrality\n        of the inputs tensors.\n    centrality_combine : {'sum', 'mean', 'max', 'min'}, optional\n        When performing the contraction, how to combine the two input tensor\n        centralities to produce a new one.\n    score_centrality : {'sum', 'mean', 'max', 'min', 'diff'}, optional\n        When assessing contractions, how to score the combination of the two\n        input tensor centralities.\n    temperature : float, optional\n        A noise level to apply to the scores when choosing nodes to expand to.\n    \"\"\"\n\n    def __init__(\n        self,\n        chi,\n        coeff_size_compressed=1.0,\n        coeff_size=0.0,\n        coeff_size_inputs=0.0,\n        score_size_inputs=\"max\",\n        coeff_subgraph=0.0,\n        score_subgraph=\"sum\",\n        coeff_centrality=0.0,\n        centrality_combine=\"max\",\n        score_centrality=\"diff\",\n        temperature=0.0,\n        score_perm=\"\",\n        early_terminate_size=None,\n        seed=None,\n    ):\n        self.chi = chi\n        self.coeff_size_compressed = coeff_size_compressed\n        self.coeff_size = coeff_size\n        self.coeff_size_inputs = coeff_size_inputs\n        self.score_size_inputs = score_size_inputs\n        self.coeff_subgraph = coeff_subgraph\n        self.score_subgraph = score_subgraph\n        self.coeff_centrality = coeff_centrality\n        self.centrality_combine = centrality_combine\n        self.score_centrality = score_centrality\n        self.temperature = temperature\n        self.score_perm = score_perm\n        self.early_terminate_size = early_terminate_size\n        self.gumbel = GumbelBatchedGenerator(seed)\n\n    def _score(self, i1, i2):\n        # the two inputs tensors (with prior compressions)\n        size1 = self.hg.node_size(i1)\n        size2 = self.hg.node_size(i2)\n\n        # the new tensor inds, plus indices that will be available to compress\n        old_size = self.hg.candidate_contraction_size(i1, i2)\n        new_size = self.hg.candidate_contraction_size(i1, i2, chi=self.chi)\n\n        scores = {\n            \"R\": self.coeff_size_compressed * math.log2(new_size),\n            \"O\": self.coeff_size * math.log2(old_size),\n            # weight some combination of the inputs sizes\n            \"I\": self.coeff_size_inputs\n            * _binary_combine(\n                self.score_size_inputs, math.log2(size1), math.log2(size2)\n            ),\n            # weight some combination of the inputs subgraph sizes\n            \"S\": self.coeff_subgraph\n            * _binary_combine(\n                self.score_subgraph,\n                math.log(self.sgsizes[i1]),\n                math.log(self.sgsizes[i2]),\n            ),\n            # weight some combination of the inputs centralities\n            \"L\": self.coeff_centrality\n            * _binary_combine(\n                self.score_centrality, self.sgcents[i1], self.sgcents[i2]\n            ),\n            # randomize using boltzmann sampling trick\n            \"T\": max(0.0, self.temperature) * self.gumbel(),\n        }\n        if self.score_perm == \"\":\n            return sum(scores.values())\n        return tuple(scores[p] for p in self.score_perm)\n\n    def get_ssa_path(self, inputs, output, size_dict):\n        self.candidates = []\n        self.ssapath = []\n        self.hg = get_hypergraph(inputs, output, size_dict, accel=\"auto\")\n\n        # compute hypergraph centralities to use heuristically\n        self.sgcents = self.hg.simple_centrality()\n        self.sgsizes = {i: 1 for i in range(len(inputs))}\n\n        # populate initial scores with contractions among leaves\n        for _, edge_nodes in self.hg.edges.items():\n            for nodes in itertools.combinations(edge_nodes, 2):\n                candidate = (self._score(*nodes), *nodes)\n                heapq.heappush(self.candidates, candidate)\n\n        while self.hg.get_num_nodes() > 2:\n            if not self.candidates:\n                # this occurs with disconneted sub-graphs -> pick any two\n                i1, i2, *_ = self.hg.nodes\n            else:\n                # get the next best score contraction\n                _, i1, i2 = heapq.heappop(self.candidates)\n\n            if not (self.hg.has_node(i1) and self.hg.has_node(i2)):\n                # invalid - either node already contracted\n                continue\n\n            # perform contraction\n            i12 = self.hg.contract(i1, i2)\n\n            if self.early_terminate_size is not None:\n                if self.hg.node_size(i12) > self.early_terminate_size:\n                    # super bad contractions can be very slow, so simply\n                    # terminate early and flag them\n                    raise BadTrial\n\n            # do early compression\n            self.hg.compress(chi=self.chi, edges=self.hg.get_node(i12))\n\n            # build the path\n            self.ssapath.append((i1, i2))\n\n            # propagate some meta information up the contraction tree\n            self.sgsizes[i12] = self.sgsizes.pop(i1) + self.sgsizes.pop(i2)\n            self.sgcents[i12] = _binary_combine(\n                self.centrality_combine,\n                self.sgcents.pop(i1),\n                self.sgcents.pop(i2),\n            )\n\n            # assess / re-assess new and also neighboring contractions\n            #     n.b. duplicate scores should be lower and heap-popped first\n            for e in self.hg.neighbor_edges(i12):\n                for nodes in itertools.combinations(self.hg.get_edge(e), 2):\n                    candidate = (self._score(*nodes), *nodes)\n                    heapq.heappush(self.candidates, candidate)\n\n        self.ssapath.append(tuple(self.hg.nodes))\n\n        return self.ssapath\n\n    def search(self, inputs, output, size_dict):\n        return ContractionTreeCompressed.from_path(\n            inputs,\n            output,\n            size_dict,\n            ssa_path=self.get_ssa_path(inputs, output, size_dict),\n        )\n\n    def __call__(self, inputs, output, size_dict, memory_limit=None):\n        return ssa_to_linear(\n            self.get_ssa_path(inputs, output, size_dict), len(inputs)\n        )\n\n\ndef greedy_compressed(inputs, output, size_dict, memory_limit=None, **kwargs):\n    try:\n        chi = kwargs.pop(\"chi\")\n    except KeyError:\n        chi = max(size_dict.values()) ** 2\n    return GreedyCompressed(chi, **kwargs)(inputs, output, size_dict)\n\n\ndef trial_greedy_compressed(inputs, output, size_dict, **kwargs):\n    try:\n        chi = kwargs.pop(\"chi\")\n    except KeyError:\n        chi = max(size_dict.values()) ** 2\n    return GreedyCompressed(chi, **kwargs).search(inputs, output, size_dict)\n\n\nregister_hyper_function(\n    name=\"greedy-compressed\",\n    ssa_func=trial_greedy_compressed,\n    space={\n        \"coeff_size_compressed\": {\"type\": \"FLOAT\", \"min\": 0.5, \"max\": 2.0},\n        \"coeff_size\": {\"type\": \"FLOAT\", \"min\": 0.0, \"max\": 1.0},\n        \"coeff_size_inputs\": {\"type\": \"FLOAT\", \"min\": -1.0, \"max\": 1.0},\n        \"score_size_inputs\": {\n            \"type\": \"STRING\",\n            \"options\": [\"min\", \"max\", \"mean\", \"sum\", \"diff\"],\n        },\n        \"coeff_subgraph\": {\"type\": \"FLOAT\", \"min\": -1.0, \"max\": 1.0},\n        \"score_subgraph\": {\n            \"type\": \"STRING\",\n            \"options\": [\"min\", \"max\", \"mean\", \"sum\", \"diff\"],\n        },\n        \"coeff_centrality\": {\"type\": \"FLOAT\", \"min\": -10.0, \"max\": 10.0},\n        \"centrality_combine\": {\n            \"type\": \"STRING\",\n            \"options\": [\"min\", \"max\", \"mean\"],\n        },\n        \"score_centrality\": {\n            \"type\": \"STRING\",\n            \"options\": [\"min\", \"max\", \"mean\", \"diff\"],\n        },\n        \"temperature\": {\"type\": \"FLOAT\", \"min\": -0.1, \"max\": 1.0},\n        \"chi\": {\"type\": \"INT\", \"min\": 2, \"max\": 128},\n    },\n    constants={\n        \"early_terminate_size\": 2**100,\n    },\n)\n\n\n# --------------------------------------------------------------------------- #\n\n\nclass GreedySpan:\n    \"\"\"A contraction path optimizer that greedily generates spanning trees out\n    of particular nodes, suitable for e.g. compressed contraction paths.\n\n    Parameters\n    ----------\n    start : {'max', 'min'}, optional\n        Whether to start the span from the maximum or minimum centrality point.\n    coeff_connectivity : float, optional\n        When considering adding nodes to the span, how to weight the nodes\n        connectivity to the current span.\n    coeff_ndim : float, optional\n        When considering adding nodes to the span, how to weight the nodes\n        total rank.\n    coeff_distance : float, optional\n        When considering adding nodes to the span, how to weight the nodes\n        distance to the starting point.\n    coeff_next_centrality : float, optional\n        When considering adding nodes to the span, how to weight the nodes\n        centrality.\n    weight_bonds\n    temperature : float, optional\n        A noise level to apply to the scores when choosing nodes to expand to.\n    score_perm\n    distance_p\n    distance_steal\n    \"\"\"\n\n    def __init__(\n        self,\n        start=\"max\",\n        coeff_connectivity=1.0,\n        coeff_ndim=1.0,\n        coeff_distance=-1.0,\n        coeff_next_centrality=0.0,\n        weight_bonds=True,\n        temperature=0.0,\n        score_perm=\"CNDLTI\",\n        distance_p=1,\n        distance_steal=\"abs\",\n        seed=None,\n    ):\n        self.start = start\n        self.coeff_connectivity = coeff_connectivity\n        self.coeff_ndim = coeff_ndim\n        self.coeff_distance = coeff_distance\n        self.coeff_next_centrality = coeff_next_centrality\n        self.weight_bonds = weight_bonds\n        self.temperature = temperature\n        self.score_perm = score_perm\n        self.distance_p = distance_p\n        self.distance_steal = distance_steal\n        self.rng = get_rng(seed)\n        self.gumbel = GumbelBatchedGenerator(self.rng)\n\n    def get_ssa_path(self, inputs, output, size_dict):\n        self.hg = get_hypergraph(inputs, output, size_dict, accel=\"auto\")\n        self.cents = self.hg.simple_centrality()\n\n        def region_choose_sorter(node):\n            return self.cents[node] + 1e-6 * self.rng.random()\n\n        if output:\n            region = oset(self.hg.output_nodes())\n        elif self.start == \"max\":\n            region = oset([max(self.cents.keys(), key=region_choose_sorter)])\n        elif self.start == \"min\":\n            region = oset([min(self.cents.keys(), key=region_choose_sorter)])\n        else:\n            region = oset(self.start)\n\n        candidates = []\n        merges = {}\n        distances = self.hg.simple_distance(list(region), p=self.distance_p)\n        connectivity = collections.defaultdict(lambda: 0)\n\n        if len(region) == 1:\n            seq = []\n        elif len(region) == 2:\n            seq = [tuple(region)]\n        else:\n            # span will have multiple starting points, contract these\n            o_nodes = list(region)\n            o_inputs = [inputs[i] for i in o_nodes]\n            o_ssa_path = ssa_greedy_optimize(o_inputs, output, size_dict)\n            seq = []\n            for pi, pj in o_ssa_path:\n                merges[o_nodes[pi]] = o_nodes[pj]\n                seq.append((o_nodes[pi], o_nodes[pj]))\n                o_nodes.append(o_nodes[pj])\n            seq.reverse()\n\n        def _check_candidate(i_surface, i_neighbor):\n            if i_neighbor in region:\n                return\n\n            if i_neighbor in merges:\n                i_current = merges[i_neighbor]\n\n                if self.distance_steal == \"abs\":\n                    if distances[i_surface] < distances[i_current]:\n                        merges[i_neighbor] = i_surface\n\n                elif self.distance_steal == \"rel\":\n                    old_diff = abs(\n                        distances[i_current] - distances[i_neighbor]\n                    )\n                    new_diff = abs(\n                        distances[i_surface] - distances[i_neighbor]\n                    )\n                    if new_diff > old_diff:\n                        merges[i_neighbor] = i_surface\n            else:\n                merges[i_neighbor] = i_surface\n                candidates.append(i_neighbor)\n\n            if self.weight_bonds:\n                connectivity[i_neighbor] += math.log2(\n                    self.hg.bond_size(i_surface, i_neighbor)\n                )\n            else:\n                connectivity[i_neighbor] += 1\n\n        def _sorter(i):\n            scores = {\n                \"C\": self.coeff_connectivity * connectivity[i],\n                \"N\": self.coeff_ndim * len(inputs[i]),\n                \"D\": self.coeff_distance * distances[i],\n                \"L\": self.coeff_next_centrality * self.cents[i],\n                \"T\": max(0.0, self.temperature) * self.gumbel(),\n                \"I\": -i,\n            }\n            if self.score_perm == \"\":\n                return sum(scores[o] for o in \"CNDLT\")\n            c = tuple(scores[o] for o in self.score_perm)\n            return c\n\n        for i in region:\n            for j in self.hg.neighbors(i):\n                _check_candidate(i, j)\n\n        while candidates:\n            candidates.sort(key=_sorter)\n            i_surface = candidates.pop()\n            region.add(i_surface)\n            for i_next in self.hg.neighbors(i_surface):\n                _check_candidate(i_surface, i_next)\n            seq.append((i_surface, merges[i_surface]))\n        seq.reverse()\n\n        ssapath = []\n        ssa = self.hg.get_num_nodes()\n        node2ssa = {i: i for i in range(ssa)}\n        for i, j in seq:\n            ssapath.append((node2ssa[i], node2ssa[j]))\n            node2ssa[j] = ssa\n            ssa += 1\n\n        return ssapath\n\n    def search(self, inputs, output, size_dict):\n        return ContractionTreeCompressed.from_path(\n            inputs,\n            output,\n            size_dict,\n            ssa_path=self.get_ssa_path(inputs, output, size_dict),\n        )\n\n    def __call__(self, inputs, output, size_dict, memory_limit=None):\n        return ssa_to_linear(\n            self.get_ssa_path(inputs, output, size_dict), len(inputs)\n        )\n\n\ndef greedy_span(inputs, output, size_dict, memory_limit=None, **kwargs):\n    return GreedySpan(**kwargs)(inputs, output, size_dict)\n\n\ndef trial_greedy_span(inputs, output, size_dict, **kwargs):\n    return GreedySpan(**kwargs).search(inputs, output, size_dict)\n\n\n_allowed_perms = tuple(\n    \"C\" + \"\".join(p) + \"T\" for p in itertools.permutations(\"NDLI\")\n)\n\n\nregister_hyper_function(\n    name=\"greedy-span\",\n    ssa_func=trial_greedy_span,\n    space={\n        \"start\": {\"type\": \"STRING\", \"options\": [\"min\", \"max\"]},\n        \"score_perm\": {\"type\": \"STRING\", \"options\": _allowed_perms},\n        \"coeff_connectivity\": {\"type\": \"INT\", \"min\": 0, \"max\": 1},\n        \"coeff_ndim\": {\"type\": \"INT\", \"min\": -1, \"max\": 1},\n        \"coeff_distance\": {\"type\": \"INT\", \"min\": -1, \"max\": 1},\n        \"coeff_next_centrality\": {\"type\": \"FLOAT\", \"min\": -1, \"max\": 1},\n        \"weight_bonds\": {\"type\": \"BOOL\"},\n        \"temperature\": {\"type\": \"FLOAT\", \"min\": -1.0, \"max\": 1.0},\n        \"distance_p\": {\"type\": \"FLOAT\", \"min\": -5.0, \"max\": 5.0},\n        \"distance_steal\": {\"type\": \"STRING\", \"options\": [\"\", \"abs\", \"rel\"]},\n    },\n)\n\nregister_hyper_function(\n    name=\"greedy-span-max\",\n    ssa_func=trial_greedy_span,\n    space={\n        \"score_perm\": {\"type\": \"STRING\", \"options\": _allowed_perms},\n        \"coeff_connectivity\": {\"type\": \"INT\", \"min\": 0, \"max\": 1},\n        \"coeff_ndim\": {\"type\": \"INT\", \"min\": -1, \"max\": 1},\n        \"coeff_distance\": {\"type\": \"INT\", \"min\": -1, \"max\": 1},\n        \"coeff_next_centrality\": {\"type\": \"FLOAT\", \"min\": -1, \"max\": 1},\n        \"weight_bonds\": {\"type\": \"BOOL\"},\n        \"temperature\": {\"type\": \"FLOAT\", \"min\": -1.0, \"max\": 1.0},\n        \"distance_p\": {\"type\": \"FLOAT\", \"min\": -5.0, \"max\": 5.0},\n        \"distance_steal\": {\"type\": \"STRING\", \"options\": [\"\", \"abs\", \"rel\"]},\n    },\n    constants={\"start\": \"max\"},\n)\n"
  },
  {
    "path": "cotengra/pathfinders/path_edgesort.py",
    "content": "from ..core import ContractionTree\nfrom ..oe import PathOptimizer\n\n\nclass EdgeSortOptimizer(PathOptimizer):\n    \"\"\"A path optimizer that proceeds by contacting edges in sorted order, as\n    is the default in the original `ncon` function. The path is thus specified\n    entirely by the naming of the edges.\n\n    Parameters\n    ----------\n    reverse : bool, optional\n        If True, the edges are sorted in reverse order. The default is False.\n    \"\"\"\n\n    def __init__(self, reverse=False):\n        self.reverse = reverse\n\n    def search(self, inputs, output, size_dict, **kwargs):\n        edge_path = sorted(\n            (ix for ix in size_dict if ix not in output), reverse=self.reverse\n        )\n\n        return ContractionTree.from_path(\n            inputs,\n            output,\n            size_dict,\n            edge_path=edge_path,\n            **kwargs,\n        )\n\n    def __call__(self, inputs, output, size_dict, **kwargs):\n        tree = self.search(\n            inputs,\n            output,\n            size_dict,\n            **kwargs,\n        )\n        return tree.get_path()\n"
  },
  {
    "path": "cotengra/pathfinders/path_flowcutter.py",
    "content": "\"\"\"Flowcutter based pathfinder.\"\"\"\n\nimport re\nimport signal\nimport subprocess\nimport tempfile\nimport time\nimport warnings\n\nfrom ..core import ContractionTree\nfrom ..hypergraph import LineGraph\nfrom ..hyperoptimizers.hyper import register_hyper_function\nfrom ..oe import PathOptimizer\nfrom ..utils import get_rng\nfrom .treedecomp import td_str_to_tree_decomposition, td_to_eo\n\n\nclass FlowCutterOptimizer(PathOptimizer):\n    def __init__(\n        self, max_time=10, seed=None, executable=\"flow_cutter_pace17\"\n    ):\n        self.max_time = max_time\n        self.rng = get_rng(seed)\n        self.executable = executable\n\n    def run_flowcutter(self, file, max_time=None):\n        if max_time is None:\n            max_time = self.max_time\n        seed = self.rng.randint(0, 2**32 - 1)\n        args = [self.executable, \"-s\", str(seed)]\n        process = subprocess.Popen(args, stdout=subprocess.PIPE, stdin=file)\n\n        t0 = time.time()\n        while process.poll() is None:\n            time.sleep(0.1)\n            if time.time() > t0 + max_time:\n                process.send_signal(signal.SIGTERM)\n                break\n\n        self.out = process.stdout.read().decode(\"utf-8\")\n\n        # self reported treewidth\n        self.treewidth = int(re.findall(r\"s td (\\d+) (\\d+)\", self.out)[-1][1])\n\n    def compute_edge_path(self, lg):\n        td = td_str_to_tree_decomposition(self.out)\n        eo = td_to_eo(td)\n        self.edge_path = [lg.nodes[i - 1] for i in eo.ordering]\n\n    def build_tree(self, inputs, output, size_dict, memory_limit=None):\n        self.lg = LineGraph(inputs, output)\n\n        with tempfile.NamedTemporaryFile(suffix=\".gr\") as file:\n            self.lg.to_gr_file(file.name)\n\n            max_time = self.max_time\n            while True:\n                try:\n                    self.run_flowcutter(file, max_time=max_time)\n                    break\n                except IndexError:\n                    max_time *= 1.5\n                    warnings.warn(\n                        \"FlowCutter produced no input, automatically\"\n                        \" repeating with max_time 1.5x increased to \"\n                        f\" {max_time}.\"\n                    )\n\n        self.compute_edge_path(self.lg)\n        self.tree = ContractionTree.from_path(\n            inputs, output, size_dict, edge_path=self.edge_path\n        )\n\n        return self.tree\n\n    def __call__(self, inputs, output, size_dict, memory_limit=None):\n        return self.build_tree(inputs, output, size_dict).get_path()\n\n\ndef optimize_flowcutter(\n    inputs, output, size_dict, memory_limit=None, max_time=10, seed=None\n):\n    opt = FlowCutterOptimizer(max_time=max_time, seed=seed)\n    return opt(inputs, output, size_dict)\n\n\ndef trial_flowcutter(inputs, output, size_dict, max_time=10, seed=None):\n    opt = FlowCutterOptimizer(max_time=max_time, seed=seed)\n    return opt.build_tree(inputs, output, size_dict)\n\n\nregister_hyper_function(\n    name=\"flowcutter\",\n    ssa_func=trial_flowcutter,\n    space={\"max_time\": {\"type\": \"FLOAT_EXP\", \"min\": 2.0, \"max\": 60.0}},\n)\n"
  },
  {
    "path": "cotengra/pathfinders/path_greedy.py",
    "content": "import functools\n\nfrom ..core import ContractionTree, jitter_dict\nfrom ..hyperoptimizers.hyper import register_hyper_function\nfrom .path_basic import get_optimize_greedy\n\nssa_greedy_optimize = functools.partial(get_optimize_greedy(), use_ssa=True)\n\n# ------------------------------ GREEDY HYPER ------------------------------- #\n\n\ndef trial_greedy(\n    inputs,\n    output,\n    size_dict,\n    random_strength=0.0,\n    temperature=0.0,\n    costmod=1.0,\n):\n    if random_strength != 0.0:\n        # don't supply randomized sizes to actual contraction tree\n        greedy_size_dict = jitter_dict(size_dict, random_strength)\n    else:\n        greedy_size_dict = size_dict\n\n    ssa_path = ssa_greedy_optimize(\n        inputs,\n        output,\n        greedy_size_dict,\n        temperature=temperature,\n        costmod=costmod,\n    )\n\n    return ContractionTree.from_path(\n        inputs, output, size_dict, ssa_path=ssa_path\n    )\n\n\nregister_hyper_function(\n    name=\"greedy\",\n    ssa_func=trial_greedy,\n    space={\n        \"random_strength\": {\"type\": \"FLOAT_EXP\", \"min\": 0.001, \"max\": 1.0},\n        \"temperature\": {\"type\": \"FLOAT_EXP\", \"min\": 0.001, \"max\": 1.0},\n        \"costmod\": {\"type\": \"FLOAT\", \"min\": 0.1, \"max\": 4.0},\n    },\n)\n\n# greedy but less exploratative -> better for a small number of runs\n# note this hyper driver is slightly different from overall preset\n# \"random-greedy\" which doesn't use the hyper framework\nregister_hyper_function(\n    name=\"random-greedy\",\n    ssa_func=trial_greedy,\n    space={\n        \"temperature\": {\"type\": \"FLOAT_EXP\", \"min\": 0.001, \"max\": 0.1},\n        \"costmod\": {\"type\": \"FLOAT\", \"min\": 0.5, \"max\": 3.0},\n    },\n    constants={\n        \"random_strength\": 0.0,\n    },\n)\n"
  },
  {
    "path": "cotengra/pathfinders/path_igraph.py",
    "content": "\"\"\"igraph based pathfinders.\"\"\"\n\nimport functools\nfrom collections import defaultdict\n\nfrom ..core import (\n    ContractionTree,\n    PartitionTreeBuilder,\n    jitter_dict,\n)\nfrom ..hypergraph import (\n    calc_edge_weight_float,\n    calc_node_weight_float,\n)\nfrom ..hyperoptimizers.hyper import register_hyper_function\nfrom ..utils import get_rng\n\n\ndef oe_to_igraph(\n    inputs, output, size_dict, weight_nodes=\"const\", weight_edges=\"log\"\n):\n    \"\"\"Convert opt_einsum format to igraph graph incl. weights.\"\"\"\n    import igraph as ig\n\n    G = ig.Graph()\n\n    # which positions each edge links\n    ind2terms = defaultdict(list)\n    for i, term in enumerate(inputs):\n        nweight = calc_node_weight_float(term, size_dict, weight_nodes)\n        G.add_vertex(str(i), weight=nweight)\n        for ix in term:\n            if ix not in output:\n                ind2terms[ix].append(str(i))\n\n    for ix, enodes in ind2terms.items():\n        if len(enodes) != 2:\n            continue\n\n        eweight = calc_edge_weight_float(ix, size_dict, weight_edges)\n        G.add_edge(*enodes, ind=ix, weight=eweight)\n\n    return G\n\n\ndef igraph_subgraph_find_membership(\n    inputs,\n    output,\n    size_dict,\n    weight_nodes=\"const\",\n    weight_edges=\"log\",\n    method=\"spinglass\",\n    parts=2,\n    seed=None,\n    **igraph_opts,\n):\n    G = oe_to_igraph(inputs, output, size_dict, weight_nodes, weight_edges)\n\n    # first check for disconnected components\n    components = G.components()\n    if len(components) > 1:\n        return components.membership\n\n    weight_lbl = \"weight\" if weight_edges != \"const\" else None\n    nd_weight_lbl = \"weight\" if weight_nodes != \"const\" else None\n\n    if method == \"spinglass\":\n        igraph_opts.setdefault(\"spins\", parts)\n        clustering = G.community_spinglass(weight_lbl, **igraph_opts)\n\n    elif method == \"infomap\":\n        clustering = G.community_infomap(\n            weight_lbl, nd_weight_lbl, **igraph_opts\n        )\n\n    elif method == \"label_propagation\":\n        rng = get_rng(seed)\n\n        initial = [rng.choice(range(parts)) for _ in range(len(G.vs))]\n        clustering = G.community_label_propagation(\n            weight_lbl, initial=initial, **igraph_opts\n        )\n\n    elif method == \"multilevel\":\n        clustering = G.community_multilevel(weight_lbl, **igraph_opts)\n\n    elif method == \"leading_eigenvector\":\n        igraph_opts.setdefault(\"clusters\", parts)\n        clustering = G.community_leading_eigenvector(\n            weights=weight_lbl, **igraph_opts\n        )\n\n    return clustering.membership\n\n\nigraph_to_tree = PartitionTreeBuilder(igraph_subgraph_find_membership)\ntrial_igraph_partition = igraph_to_tree.trial_fn\n\n\ndef trial_igraph_dendrogram(\n    inputs,\n    output,\n    size_dict,\n    weight_nodes=\"const\",\n    weight_edges=\"log\",\n    random_strength=0.1,\n    method=\"betweenness\",\n    **kwargs,\n):\n    \"\"\"A single, repeatable, igraph trial run. This is for igraph methods that\n    naturally produce a dendrogram (== ssa_path).\n    \"\"\"\n    G = oe_to_igraph(\n        inputs,\n        output,\n        size_dict=jitter_dict(size_dict, random_strength),\n        weight_nodes=weight_nodes,\n        weight_edges=weight_edges,\n    )\n\n    if weight_edges != \"const\":\n        kwargs.setdefault(\"weights\", \"weight\")\n\n    if method == \"betweenness\":\n        kwargs.setdefault(\"clusters\", 2)\n        kwargs.setdefault(\"directed\", False)\n        dendrogram = G.community_edge_betweenness(**kwargs)\n\n    elif method == \"walktrap\":\n        kwargs.setdefault(\"steps\", 100)\n        dendrogram = G.community_walktrap(**kwargs)\n\n    elif method == \"fastgreedy\":\n        dendrogram = G.community_fastgreedy(**kwargs)\n\n    else:\n        raise ValueError(\"Invalid method: '{}'.\".format(method))\n\n    ssa_path = dendrogram.merges\n    return ContractionTree.from_path(\n        inputs, output, size_dict, ssa_path=ssa_path, autocomplete=True\n    )\n\n\n# ----------------------------- HYPER REGISTERS ----------------------------- #\n\n\nregister_hyper_function(\n    name=\"walktrap\",\n    ssa_func=functools.partial(trial_igraph_dendrogram, method=\"walktrap\"),\n    space={\n        \"random_strength\": {\"type\": \"FLOAT_EXP\", \"min\": 0.01, \"max\": 10.0},\n        \"steps\": {\"type\": \"INT\", \"min\": 4, \"max\": 200},\n    },\n)\n\nregister_hyper_function(\n    name=\"betweenness\",\n    ssa_func=functools.partial(trial_igraph_dendrogram, method=\"betweenness\"),\n    space={\n        \"random_strength\": {\"type\": \"FLOAT_EXP\", \"min\": 0.01, \"max\": 10.0},\n    },\n)\n\n\ndef trial_spinglass(\n    inputs, output, size_dict, icool_fact=0.01, igamma=0.01, **kwargs\n):\n    return trial_igraph_partition(\n        inputs,\n        output,\n        size_dict,\n        method=\"spinglass\",\n        gamma=(1 - igamma),\n        cool_fact=(1 - icool_fact),\n        **kwargs,\n    )\n\n\nregister_hyper_function(\n    name=\"spinglass\",\n    ssa_func=trial_spinglass,\n    space={\n        \"random_strength\": {\"type\": \"FLOAT_EXP\", \"min\": 0.001, \"max\": 1.0},\n        \"weight_edges\": {\"type\": \"STRING\", \"options\": [\"const\", \"log\"]},\n        \"start_temp\": {\"type\": \"FLOAT_EXP\", \"min\": 0.5, \"max\": 5.0},\n        \"stop_temp\": {\"type\": \"FLOAT_EXP\", \"min\": 0.001, \"max\": 0.2},\n        \"icool_fact\": {\"type\": \"FLOAT_EXP\", \"min\": 0.001, \"max\": 0.05},\n        \"update_rule\": {\"type\": \"STRING\", \"options\": [\"config\", \"simple\"]},\n        \"igamma\": {\"type\": \"FLOAT_EXP\", \"min\": 0.001, \"max\": 0.1},\n        \"cutoff\": {\"type\": \"INT\", \"min\": 10, \"max\": 40},\n        \"parts\": {\"type\": \"INT\", \"min\": 2, \"max\": 16},\n        \"parts_decay\": {\"type\": \"FLOAT\", \"min\": 0.0, \"max\": 1.0},\n    },\n)\n\n\nregister_hyper_function(\n    name=\"labelprop\",\n    ssa_func=functools.partial(\n        trial_igraph_partition, method=\"label_propagation\"\n    ),\n    space={\n        \"random_strength\": {\"type\": \"FLOAT_EXP\", \"min\": 0.01, \"max\": 10.0},\n        \"weight_edges\": {\"type\": \"STRING\", \"options\": [\"const\", \"log\"]},\n        \"cutoff\": {\"type\": \"INT\", \"min\": 10, \"max\": 40},\n        \"parts\": {\"type\": \"INT\", \"min\": 2, \"max\": 16},\n        \"parts_decay\": {\"type\": \"FLOAT\", \"min\": 0.0, \"max\": 1.0},\n    },\n)\n"
  },
  {
    "path": "cotengra/pathfinders/path_kahypar.py",
    "content": "\"\"\"Contraction tree finders using kahypar hypergraph partitioning.\"\"\"\n\nimport functools\nimport itertools\nfrom os.path import abspath, dirname, join\n\nfrom ..core import PartitionTreeBuilder, get_hypergraph\nfrom ..hyperoptimizers.hyper import register_hyper_function\nfrom ..utils import get_rng\n\n\n@functools.lru_cache(1)\ndef get_kahypar_profile_dir():\n    # needed to supply kahypar profile files\n    # if kahypar is built from source, the version number may not match the\n    # <major>.<minor>.<patch> format; rather than assuming the format, add\n    # a fallback option for unrecognized versions\n    import re\n\n    import kahypar\n\n    m = re.compile(r\"(\\d+)\\.(\\d+)\\.(\\d+)\").match(kahypar.__version__)\n    path_components = [abspath(dirname(__file__)), \"kahypar_profiles\"]\n\n    if m is not None:\n        version = tuple(map(int, m.groups()))\n        if version <= (1, 1, 6):\n            path_components.append(\"old\")\n\n    return join(*path_components)\n\n\ndef to_sparse(hg, weight_nodes=\"const\", weight_edges=\"log\"):\n    winfo = hg.compute_weights(\n        weight_nodes=weight_nodes, weight_edges=weight_edges\n    )\n\n    hyperedge_indices = []\n    hyperedges = []\n    for e in winfo[\"edge_list\"]:\n        hyperedge_indices.append(len(hyperedges))\n        hyperedges.extend(hg.edges[e])\n    hyperedge_indices.append(len(hyperedges))\n\n    winfo[\"hyperedge_indices\"] = hyperedge_indices\n    winfo[\"hyperedges\"] = hyperedges\n    return winfo\n\n\ndef kahypar_subgraph_find_membership(\n    inputs,\n    output,\n    size_dict,\n    weight_nodes=\"const\",\n    weight_edges=\"log\",\n    fix_output_nodes=False,\n    parts=2,\n    imbalance=0.01,\n    compress=0,\n    seed=None,\n    profile=None,\n    mode=\"direct\",\n    objective=\"cut\",\n    quiet=True,\n):\n    import kahypar as kahypar\n\n    rng = get_rng(seed)\n    seed = rng.randint(0, 2**31 - 1)\n\n    nv = len(inputs)\n    if parts >= nv:\n        return list(range(nv))\n\n    hg = get_hypergraph(inputs, output, size_dict, accel=False)\n\n    if fix_output_nodes:\n        # make sure all the output nodes (those with output indices) are in\n        # the same partition. Need to do this before removing danglers\n        onodes = tuple(hg.output_nodes())\n\n        if parts >= nv - len(onodes) + 1:\n            # too many partitions, simply group all outputs and return\n            groups = itertools.count(1)\n            return [0 if i in onodes else next(groups) for i in range(nv)]\n\n    for e, nodes in tuple(hg.edges.items()):\n        if len(nodes) == 1:\n            hg.remove_edge(e)\n\n    if hg.num_edges == 0:\n        # completely disconnected graph -> kahypar will crash\n        # round robin partition instead\n        return [\n            i\n            for k in range(parts)\n            for i in (k,) * ((nv // parts) + (k < (nv % parts)))\n        ]\n\n    if compress:\n        hg.compress(compress)\n\n    winfo = to_sparse(hg, weight_nodes=weight_nodes, weight_edges=weight_edges)\n\n    hypergraph_kwargs = {\n        \"num_nodes\": hg.get_num_nodes(),\n        \"num_edges\": hg.get_num_edges(),\n        \"index_vector\": winfo[\"hyperedge_indices\"],\n        \"edge_vector\": winfo[\"hyperedges\"],\n        \"k\": parts,\n    }\n\n    edge_weights, node_weights = {\n        (False, False): (None, None),\n        (False, True): ([], winfo[\"node_weights\"]),\n        (True, False): (winfo[\"edge_weights\"], []),\n        (True, True): (winfo[\"edge_weights\"], winfo[\"node_weights\"]),\n    }[winfo[\"has_edge_weights\"], winfo[\"has_node_weights\"]]\n\n    if edge_weights or node_weights:\n        hypergraph_kwargs[\"edge_weights\"] = edge_weights\n        hypergraph_kwargs[\"node_weights\"] = node_weights\n\n    hypergraph = kahypar.Hypergraph(**hypergraph_kwargs)\n\n    if fix_output_nodes:\n        for i in onodes:\n            hypergraph.fixNodeToBlock(i, 0)\n\n        # silences various warnings\n        mode = \"recursive\"\n\n    if profile is None:\n        profile_mode = {\"direct\": \"k\", \"recursive\": \"r\"}[mode]\n        profile = f\"{objective}_{profile_mode}KaHyPar_sea20.ini\"\n\n    context = kahypar.Context()\n    context.loadINIconfiguration(join(get_kahypar_profile_dir(), profile))\n    context.setK(parts)\n    context.setSeed(seed)\n    context.suppressOutput(quiet)\n    context.setEpsilon(imbalance * parts)\n\n    kahypar.partition(hypergraph, context)\n\n    return [hypergraph.blockID(i) for i in hypergraph.nodes()]\n\n\nkahypar_to_tree = PartitionTreeBuilder(kahypar_subgraph_find_membership)\n\nregister_hyper_function(\n    name=\"kahypar\",\n    ssa_func=kahypar_to_tree.trial_fn,\n    space={\n        \"random_strength\": {\"type\": \"FLOAT_EXP\", \"min\": 0.01, \"max\": 10.0},\n        \"weight_edges\": {\"type\": \"STRING\", \"options\": [\"const\", \"log\"]},\n        \"cutoff\": {\"type\": \"INT\", \"min\": 10, \"max\": 40},\n        \"imbalance\": {\"type\": \"FLOAT\", \"min\": 0.01, \"max\": 1.0},\n        \"imbalance_decay\": {\"type\": \"FLOAT\", \"min\": -5, \"max\": 5},\n        \"parts\": {\"type\": \"INT\", \"min\": 2, \"max\": 16},\n        \"parts_decay\": {\"type\": \"FLOAT\", \"min\": 0.0, \"max\": 1.0},\n        \"mode\": {\"type\": \"STRING\", \"options\": [\"direct\", \"recursive\"]},\n        \"objective\": {\"type\": \"STRING\", \"options\": [\"cut\", \"km1\"]},\n        \"fix_output_nodes\": {\"type\": \"STRING\", \"options\": [\"auto\", \"\"]},\n    },\n)\n\nregister_hyper_function(\n    name=\"kahypar-balanced\",\n    ssa_func=kahypar_to_tree.trial_fn,\n    space={\n        \"weight_edges\": {\"type\": \"STRING\", \"options\": [\"const\", \"log\"]},\n        \"cutoff\": {\"type\": \"INT\", \"min\": 2, \"max\": 4},\n        \"imbalance\": {\"type\": \"FLOAT\", \"min\": 0.001, \"max\": 0.01},\n        \"mode\": {\"type\": \"STRING\", \"options\": [\"direct\", \"recursive\"]},\n        \"objective\": {\"type\": \"STRING\", \"options\": [\"cut\", \"km1\"]},\n        \"fix_output_nodes\": {\"type\": \"STRING\", \"options\": [\"auto\", \"\"]},\n    },\n    constants={\n        \"random_strength\": 0.0,\n        \"imbalance_decay\": 0.0,\n        \"parts\": 2,\n    },\n)\n\n\nregister_hyper_function(\n    name=\"kahypar-agglom\",\n    ssa_func=kahypar_to_tree.trial_fn_agglom,\n    space={\n        \"weight_edges\": {\"type\": \"STRING\", \"options\": [\"const\", \"log\"]},\n        \"imbalance\": {\"type\": \"FLOAT\", \"min\": 0.001, \"max\": 0.05},\n        \"mode\": {\"type\": \"STRING\", \"options\": [\"direct\", \"recursive\"]},\n        \"objective\": {\"type\": \"STRING\", \"options\": [\"cut\", \"km1\"]},\n        \"groupsize\": {\"type\": \"INT\", \"min\": 2, \"max\": 64},\n        \"fix_output_nodes\": {\"type\": \"STRING\", \"options\": [\"auto\", \"\"]},\n        \"compress\": {\"type\": \"STRING\", \"options\": [0, 3, 10, 30, 100]},\n        \"sub_optimize\": {\n            \"type\": \"STRING\",\n            \"options\": [\"greedy\", \"greedy-compressed\"],\n        },\n    },\n    constants={\n        \"random_strength\": 0.0,\n    },\n)\n"
  },
  {
    "path": "cotengra/pathfinders/path_labels.py",
    "content": "\"\"\"Contraction tree finders using pure python 'labels' hypergraph partitioning.\"\"\"\n\nimport collections\nimport math\n\nfrom ..core import PartitionTreeBuilder\nfrom ..hypergraph import HyperGraph\nfrom ..hyperoptimizers.hyper import register_hyper_function\nfrom ..utils import get_rng\n\n\ndef pop_fact(p, parts, n, pop_small_bias, pop_big_bias):\n    m = n / parts\n    if p <= m:\n        return pop_small_bias * n * math.sin(math.pi * p / m)\n    else:\n        return -pop_big_bias * n * math.sin(math.pi / 2 * (p - m) / (n - m))\n\n\ndef labels_partition(\n    inputs,\n    output,\n    size_dict,\n    weight_nodes=\"linear\",\n    weight_edges=\"log\",\n    parts=2,\n    maxiter=None,\n    memory=0,\n    pop_small_bias=1,\n    pop_big_bias=1,\n    pop_decay=1,\n    con_pow=1,\n    final_sweep=True,\n    seed=None,\n):\n    \"\"\"\n    Parameters\n    ----------\n    inputs\n    output\n    size_dict\n    weight_nodes\n    weight_edges\n    parts\n    maxiter\n    memory\n    pop_small_bias\n    pop_big_bias\n    pop_decay\n    con_pow\n    final_sweep\n    \"\"\"\n\n    hg = HyperGraph(inputs, output, size_dict)\n    n = hg.get_num_nodes()\n    winfo = hg.compute_weights(\n        weight_nodes=weight_nodes, weight_edges=weight_edges\n    )\n\n    sites = list(hg.nodes)\n    neighbs = collections.defaultdict(set)\n    max_edge_weight = max(winfo[\"edge_weights\"])\n    weights = {}\n\n    # populate neighbor list and weights by edge weight\n    for i in sites:\n        for e in hg.get_node(i):\n            for j in hg.get_edge(e):\n                if j != i:\n                    neighbs[i].add(j)\n                    weights[i, j] = (\n                        winfo[\"edge_weight_map\"][e] / max_edge_weight\n                    )\n\n    # weight by mutual connectivity\n    for i, j in weights:\n        weights[i, j] *= (1 + len(neighbs[i] & neighbs[j])) ** con_pow\n\n    labels = sites.copy()\n    pops = collections.Counter(labels)\n\n    rng = get_rng(seed)\n\n    if maxiter is None:\n        maxiter = n\n\n    for r in range(maxiter):\n        rng.shuffle(sites)\n        all_static = True\n\n        for i in sites:\n            old_label = labels[i]\n            scores = collections.Counter()\n\n            # possibly bias towards or against current value\n            scores[old_label] = memory\n\n            # add the main scores based on neighboring labels\n            for j in neighbs[i]:\n                lbl = labels[j]\n                scores[lbl] += weights[i, j]\n\n            # augment the scores based on global label populations\n            for lbl in scores:\n                p = pops[lbl]\n                scores[lbl] += (\n                    pop_fact(p, parts, n, pop_small_bias, pop_big_bias)\n                ) / (r + 1) ** pop_decay\n\n            new_label = scores.most_common(1)[0][0]\n\n            labels[i] = new_label\n            pops[old_label] -= 1\n            pops[new_label] += 1\n\n            all_static &= new_label == old_label\n\n        if all_static:\n            break\n\n    if final_sweep:\n        rng.shuffle(sites)\n        for i in sites:\n            old_label = labels[i]\n            scores = collections.Counter()\n            scores[old_label] = 0\n            for j in neighbs[i]:\n                lbl = labels[j]\n                scores[lbl] += weights[i, j]\n            new_label = scores.most_common(1)[0][0]\n            labels[i] = new_label\n\n    return labels\n\n\nlabels_to_tree = PartitionTreeBuilder(labels_partition)\n\n\nregister_hyper_function(\n    name=\"labels\",\n    ssa_func=labels_to_tree.trial_fn,\n    space={\n        \"random_strength\": {\"type\": \"FLOAT_EXP\", \"min\": 0.01, \"max\": 1.0},\n        \"weight_edges\": {\"type\": \"STRING\", \"options\": [\"const\", \"log\"]},\n        \"cutoff\": {\"type\": \"INT\", \"min\": 10, \"max\": 40},\n        \"parts\": {\"type\": \"INT\", \"min\": 1, \"max\": 16},\n        \"memory\": {\"type\": \"INT\", \"min\": -2, \"max\": 1},\n        \"pop_small_bias\": {\"type\": \"FLOAT\", \"min\": 0.0, \"max\": 2.0},\n        \"pop_big_bias\": {\"type\": \"FLOAT\", \"min\": 0.0, \"max\": 2.0},\n        \"pop_decay\": {\"type\": \"FLOAT\", \"min\": 0.0, \"max\": 10.0},\n        \"con_pow\": {\"type\": \"FLOAT\", \"min\": 0.0, \"max\": 10.0},\n        \"final_sweep\": {\"type\": \"BOOL\"},\n    },\n)\n\n\nregister_hyper_function(\n    name=\"labels-agglom\",\n    ssa_func=labels_to_tree.trial_fn_agglom,\n    space={\n        \"weight_edges\": {\"type\": \"STRING\", \"options\": [\"const\", \"log\"]},\n        \"memory\": {\"type\": \"INT\", \"min\": -2, \"max\": 1},\n        \"pop_small_bias\": {\"type\": \"FLOAT\", \"min\": 0.0, \"max\": 2.0},\n        \"pop_big_bias\": {\"type\": \"FLOAT\", \"min\": 0.0, \"max\": 2.0},\n        \"pop_decay\": {\"type\": \"FLOAT\", \"min\": 0.0, \"max\": 10.0},\n        \"con_pow\": {\"type\": \"FLOAT\", \"min\": 0.0, \"max\": 10.0},\n        \"final_sweep\": {\"type\": \"BOOL\"},\n    },\n    constants={\n        \"random_strength\": 0.0,\n    },\n)\n"
  },
  {
    "path": "cotengra/pathfinders/path_quickbb.py",
    "content": "\"\"\"Quickbb based pathfinder.\"\"\"\n\nimport re\nimport signal\nimport subprocess\nimport tempfile\nimport time\nimport warnings\n\nfrom ..core import ContractionTree\nfrom ..hypergraph import LineGraph\nfrom ..hyperoptimizers.hyper import register_hyper_function\nfrom ..oe import PathOptimizer\n\n\nclass QuickBBOptimizer(PathOptimizer):\n    def __init__(self, max_time=10, executable=\"quickbb_64\", seed=None):\n        self.max_time = max_time\n        self.executable = executable\n\n    def run_quickbb(self, fname, outfile, statfile, max_time=None):\n        if max_time is None:\n            max_time = self.max_time\n\n        args = [\n            self.executable,\n            \"--min-fill-ordering\",\n            \"--time\",\n            str(max_time),\n            \"--outfile\",\n            outfile,\n            \"--statfile\",\n            statfile,\n            \"--cnffile\",\n            fname,\n        ]\n\n        process = subprocess.Popen(\n            args, stdout=subprocess.PIPE, stderr=subprocess.PIPE\n        )\n\n        t0 = time.time()\n        while process.poll() is None:\n            time.sleep(0.1)\n            if time.time() > t0 + max_time + 0.1:\n                process.send_signal(signal.SIGTERM)\n                break\n\n        self.out, self.err = (x.decode(\"utf-8\") for x in process.communicate())\n\n        tw_search = re.search(r\"Treewidth= (\\d+)\", self.out)\n        if tw_search is None:\n            self.treewidth = \"n/a\"\n        else:\n            self.treewidth = int(tw_search.group(1))\n\n        # get the last line that started with a digit (i.e. the LG edge order)\n        self.qbb_path = next(\n            i for i in reversed(self.out.split(\"\\n\")) if re.match(r\"^\\d\", i)\n        )\n        self.ordering = self.qbb_path.strip().split(\" \")\n\n        # # DEBUGGING: use consequences code to go via tree-decomposition\n        # td_str = generate_td(self.out, fname)\n        # td = td_str_to_tree_decomposition(td_str)\n        # eo = td_to_eo(td)\n        # self.ordering = eo.ordering\n        # edges = list(self.LG.nodes)\n        # self.edge_path = [edges[e - 1] for e in eo.ordering]\n        # # # explicit check\n        # # print(eo.ordering ==\n        # #       list(map(int, self.qbb_path.strip().split(' '))))\n\n        self.edge_path = [self.lg.nodes[int(i) - 1] for i in self.ordering]\n        return self.edge_path\n\n    def build_tree(self, inputs, output, size_dict):\n        self.lg = LineGraph(inputs, output)\n\n        with (\n            tempfile.NamedTemporaryFile(suffix=\".cnf\") as file,\n            tempfile.NamedTemporaryFile(suffix=\".out\") as sfile,\n            tempfile.NamedTemporaryFile(suffix=\".out\") as ofile,\n        ):\n            self.lg.to_cnf_file(file.name)\n\n            max_time = self.max_time\n            while True:\n                try:\n                    self.run_quickbb(\n                        file.name, ofile.name, sfile.name, max_time=max_time\n                    )\n                    break\n                except StopIteration:\n                    max_time *= 1.5\n                    warnings.warn(\n                        \"QuickBB produced no input, automatically \"\n                        \"repeating with max_time 1.5x increased to \"\n                        f\" {max_time}.\"\n                    )\n\n            with open(sfile.name, \"r\") as f:\n                self.statfile = f.read()\n            with open(ofile.name, \"r\") as f:\n                self.outfile = f.read()\n\n        self.tree = ContractionTree.from_path(\n            inputs, output, size_dict, edge_path=self.edge_path\n        )\n\n        return self.tree\n\n    def __call__(self, inputs, output, size_dict, memory_limit=None):\n        return self.build_tree(inputs, output, size_dict).get_path()\n\n\ndef optimize_quickbb(\n    inputs, output, size_dict, memory_limit=None, max_time=60, seed=None\n):\n    opt = QuickBBOptimizer(max_time=max_time, seed=seed)\n    return opt(inputs, output, size_dict)\n\n\ndef trial_quickbb(inputs, output, size_dict, max_time=10, seed=None):\n    opt = QuickBBOptimizer(max_time=max_time, seed=seed)\n    return opt.build_tree(inputs, output, size_dict)\n\n\nregister_hyper_function(\n    name=\"quickbb\",\n    ssa_func=trial_quickbb,\n    space={\"max_time\": {\"type\": \"FLOAT_EXP\", \"min\": 2.0, \"max\": 60.0}},\n)\n"
  },
  {
    "path": "cotengra/pathfinders/path_random.py",
    "content": "\"\"\"Purely random pathfinder, for initialization and testing purposes.\"\"\"\n\nfrom ..core import ContractionTree\nfrom ..hyperoptimizers.hyper import register_hyper_function\nfrom ..interface import register_preset\nfrom ..oe import PathOptimizer\nfrom ..utils import get_rng\n\n\nclass RandomOptimizer(PathOptimizer):\n    \"\"\"A fully random pathfinder, that randomly selects pairs of tensors to\n    contract (even if they are not connected). This is useful for testing\n    purposes, and as a baseline for comparison with other pathfinders.\n\n    Parameters\n    ----------\n    seed : None, int or np.random.Generator, optional\n        Random seed. If None, a random seed is selected. Default is None.\n    \"\"\"\n\n    def __init__(self, seed=None):\n        self.rng = get_rng(seed)\n\n    def __call__(self, inputs, outputs, size_dict):\n        N = len(inputs)\n        path = []\n        for Nrem in range(N - 1, 0, -1):\n            i = j = self.rng.randint(0, Nrem)\n            while j == i:\n                j = self.rng.randint(0, Nrem)\n            if i > i:\n                i, j = j, i\n            path.append((i, j))\n        return path\n\n    def search(self, inputs, outputs, size_dict):\n        return ContractionTree.from_path(\n            inputs,\n            outputs,\n            size_dict,\n            path=self(inputs, outputs, size_dict),\n        )\n\n\nregister_preset(\"random\", RandomOptimizer())\nregister_hyper_function(\"random\", RandomOptimizer().search, {})\n"
  },
  {
    "path": "cotengra/pathfinders/path_simulated_annealing.py",
    "content": "import collections.abc\nimport functools\nimport itertools\nimport math\nimport time\nfrom numbers import Integral\n\nfrom ..parallel import (\n    can_scatter,\n    maybe_leave_pool,\n    maybe_rejoin_pool,\n    parse_parallel_arg,\n    scatter,\n    submit,\n)\nfrom ..utils import get_rng\n\n\ndef compute_contracted_info(legsa, legsb, appearances, size_dict):\n    \"\"\"Compute the contracted legs, cost and size of a pair of legs.\n\n    Parameters\n    ----------\n    legsa : dict[str, int]\n        The legs of the first tensor.\n    legsb : dict[str, int]\n        The legs of the second tensor.\n    appearances : dict[str, int]\n        The total number of appearances of each index in the contraction.\n    size_dict : dict[str, int]\n        The size of each index.\n\n    Returns\n    -------\n    legsab : dict[str, int]\n        The contracted legs.\n    cost : int\n        The cost of the contraction.\n    size : int\n        The size of the resulting tensor.\n    \"\"\"\n    legsab = {}\n    cost = 1\n    size = 1\n\n    # handle all left indices\n    for ix, ix_count in legsa.items():\n        d = size_dict[ix]\n        # all involved indices contribute to cost\n        cost *= d\n        if ix in legsb:\n            ix_count += legsb[ix]\n        if ix_count < appearances[ix]:\n            # index appears on output\n            legsab[ix] = ix_count\n            # and so contributes to size\n            size *= d\n\n    # now handle right indices that we haven't seen yet\n    for ix, ix_count in legsb.items():\n        if ix not in legsa:\n            d = size_dict[ix]\n            cost *= d\n            if ix_count < appearances[ix]:\n                legsab[ix] = ix_count\n                size *= d\n\n    return legsab, cost, size\n\n\ndef linspace_generator(start, stop, num, log=False):\n    \"\"\"Generate a sequence of ``num`` evenly spaced floats between ``start``\n    and ``stop``.\n\n    Parameters\n    ----------\n    start : float\n        The starting value.\n    stop : float\n        The stopping value.\n    num : int\n        The number of values to generate.\n    log : bool, optional\n        Whether to generate the sequence in log space.\n\n    Yields\n    ------\n    float\n    \"\"\"\n    if not log:\n        if num == 1:\n            yield (start + stop) / 2\n        else:\n            step = (stop - start) / (num - 1)\n            for i in range(num):\n                yield start + i * step\n\n    else:\n        log_start = math.log2(start)\n        log_stop = math.log2(stop)\n\n        if num == 1:\n            yield 2 ** ((log_start + log_stop) / 2)\n        else:\n            step = (log_stop - log_start) / (num - 1)\n            for i in range(num):\n                yield 2 ** (log_start + i * step)\n\n\ndef _describe_tree(tree, info=\"concise\"):\n    return tree.describe(info=info)\n\n\ndef _score_tree(scorer, tree, target_size=None, coeff_size_penalty=1.0):\n    trial = {\"tree\": tree}\n    x = scorer(trial)\n    if target_size is not None:\n        # penalize oversize\n        x += coeff_size_penalty * math.log2(\n            max(trial[\"size\"] / target_size, 1)\n        )\n    return x\n\n\ndef _slice_tree_basic(tree, current_target_size, rng, unslice=1):\n    # always unslice one or more random indices\n    for _ in range(unslice):\n        if not tree.sliced_inds:\n            break\n        tree.unslice_rand_(seed=rng)\n    tree.slice_(target_size=current_target_size, seed=rng)\n\n\ndef _slice_tree_reslice(tree, current_target_size, rng):\n    tree.slice_(target_size=current_target_size, reslice=True, seed=rng)\n\n\ndef _slice_tree_drift(tree, current_target_size, rng):\n    current_size = tree.contraction_width(log=None)\n    if current_size > current_target_size:\n        prob_slice = 3 / 4\n    else:\n        # below or reached target - can unslice\n        prob_slice = 0.0\n\n    if rng.random() < prob_slice:\n        tree.slice_(target_slices=2, seed=rng)\n    elif tree.sliced_inds:\n        tree.unslice_rand_(seed=rng)\n\n\ndef simulated_anneal_tree(\n    tree,\n    tfinal=0.05,\n    tstart=2,\n    tsteps=50,\n    numiter=50,\n    minimize=None,\n    target_size=None,\n    target_size_initial=None,\n    slice_mode=\"basic\",\n    seed=None,\n    progbar=False,\n    inplace=False,\n):\n    \"\"\"Perform a simulated annealing optimization of this contraction\n    tree, based on \"Multi-Tensor Contraction for XEB Verification of\n    Quantum Circuits\" by Gleb Kalachev, Pavel Panteleev, Man-Hong Yung\n    (arXiv:2108.05665), and the \"treesa\" implementation in\n    OMEinsumContractionOrders.jl by Jin-Guo Liu and Pan Zhang.\n\n    Parameters\n    ----------\n    tree : ContractionTree\n        The tree to optimize.\n    tfinal : float, optional\n        The final temperature.\n    tstart : float, optional\n        The starting temperature.\n    tsteps : int, optional\n        The number of temperature steps.\n    numiter : int, optional\n        The number of sweeps at each temperature step.\n    minimize : {'flops', 'combo', 'write', 'size', ...}, optional\n        The objective function to minimize.\n    target_size : int, optional\n        The target size to slice the contraction to. A schedule is used to\n        reach this only at the final temperature step.\n    target_size_initial : int, optional\n        The initial target size to use in the slicing schedule. If None, then\n        the current size is used.\n    slice_mode : {'basic', 'reslice', 'drift', int}, optional\n        The mode for slicing the contraction tree within each annealing\n        iteration. 'basic' always unslices a random index and then slices to\n        the target size. 'reslice' unslices all indices and then slices to the\n        target size. 'drift' unslices a random index with probability 1/4 and\n        slices to the target size with probability 3/4. It is therefore not\n        guaranteed to reach the target size, but may be more explorative for\n        long annealing schedules.\n    seed : int, optional\n        A random seed.\n    progbar : bool, optional\n        Whether to show live progress.\n    inplace : bool, optional\n        Whether to perform the optimization inplace.\n\n    Returns\n    -------\n    ContractionTree\n    \"\"\"\n    from ..scoring import get_score_fn\n\n    tree = tree if inplace else tree.copy()\n    # ensure stats tracking is on\n    tree.contract_stats()\n\n    if minimize is None:\n        minimize = tree.get_default_objective()\n    scorer = get_score_fn(minimize)\n    rng = get_rng(seed)\n\n    # create a schedule for annealing temperatures\n    temps = linspace_generator(tstart, tfinal, tsteps, log=True)\n\n    if target_size is not None:\n        # create a schedule for slicing target sizes\n        if target_size_initial is None:\n            # start with the current size\n            current_size = max(tree.contraction_width(log=None), target_size)\n        else:\n            current_size = max(target_size_initial, target_size)\n\n        target_sizes = linspace_generator(\n            current_size,\n            target_size,\n            tsteps,\n            log=True,\n        )\n\n        if isinstance(slice_mode, Integral):\n            # unslice this many random indices at each step\n            _slice_tree = functools.partial(\n                _slice_tree_basic, unslice=slice_mode\n            )\n        else:\n            _slice_tree = {\n                \"basic\": _slice_tree_basic,\n                \"reslice\": _slice_tree_reslice,\n                \"drift\": _slice_tree_drift,\n            }[slice_mode]\n    else:\n        target_sizes = itertools.repeat(None)\n\n        def _slice_tree(tree, current_target_size, rng):\n            pass\n\n    if progbar:\n        import tqdm\n\n        pbar = tqdm.tqdm(total=tsteps)\n        pbar.set_description(_describe_tree(tree))\n\n    for temp in temps:\n        # handle slicing\n        _slice_tree(tree, next(target_sizes), rng)\n\n        for _ in range(numiter):\n            candidates = [tree.root]\n\n            while candidates:\n                p = candidates.pop(0)\n                l, r = tree.children[p]\n\n                # check which local moves are possible\n                if tree.is_leaf(l) == 1:\n                    if tree.is_leaf(r) == 1:\n                        # both are leaves\n                        continue\n                    else:\n                        # left is leaf\n                        rule = rng.randint(2, 3)\n                elif tree.is_leaf(r) == 1:\n                    # right is leaf\n                    rule = rng.randint(0, 1)\n                else:\n                    # neither are leaves\n                    rule = rng.randint(0, 3)\n\n                if rule < 2:\n                    # ((AB)C)\n                    x, c = l, r\n                    a, b = tree.children[x]\n                    if rule == 0:\n                        # -> ((AC)B)\n                        new_order = [a, c, b]\n                    else:\n                        # -> (A(BC))\n                        new_order = [b, c, a]\n                else:\n                    # (A(BC))\n                    a, x = l, r\n                    b, c = tree.children[x]\n                    if rule == 2:\n                        # -> (B(AC))\n                        new_order = [a, c, b]\n                    else:\n                        # -> (C(AB))\n                        new_order = [a, b, c]\n\n                current_score = scorer.score_local(\n                    flops=[tree.get_flops(p), tree.get_flops(x)],\n                    size=[tree.get_size(p), tree.get_size(x)],\n                )\n\n                # legs0 = tree.get_legs(new_order[0])\n                # legs1 = tree.get_legs(new_order[1])\n                # if any(ix0 in legs1 for ix0 in legs0):\n\n                # compute new intermediate\n                new_legs0, new_cost0, new_size0 = compute_contracted_info(\n                    tree.get_legs(new_order[0]),\n                    tree.get_legs(new_order[1]),\n                    tree.appearances,\n                    tree.size_dict,\n                )\n                # compute new parent costs\n                new_legs1, new_cost1, new_size1 = compute_contracted_info(\n                    new_legs0,\n                    tree.get_legs(new_order[2]),\n                    tree.appearances,\n                    tree.size_dict,\n                )\n                proposed_score = scorer.score_local(\n                    flops=[new_cost0, new_cost1],\n                    size=[new_size0, new_size1],\n                )\n\n                dE = proposed_score - current_score\n                accept = (dE <= 0) or (math.log(rng.random()) < -dE / temp)\n\n                if accept:\n                    tree._remove_node(p)\n                    tree._remove_node(x)\n\n                    tree.contract_nodes_pair(\n                        tree.contract_nodes_pair(\n                            new_order[0],\n                            new_order[1],\n                            legs=new_legs0,\n                            cost=new_cost0,\n                            size=new_size0,\n                            # NOTE: for ssa nodes only we could reuse `x` label\n                        ),\n                        new_order[2],\n                        legs=new_legs1,\n                        cost=new_cost1,\n                        size=new_size1,\n                        parent=p,  # reuse top node label\n                    )\n\n                    if progbar:\n                        pbar.set_description(\n                            f\"T: {temp:.2e} \" + _describe_tree(tree),\n                            refresh=False,\n                        )\n\n                # check which children to recurse into\n                l, r = tree.children[p]\n                if tree.get_extent(l) > 2:\n                    candidates.append(l)\n                if tree.get_extent(r) > 2:\n                    candidates.append(r)\n\n        if progbar:\n            pbar.update()\n\n    return tree\n\n\ndef _do_anneal(tree, *args, **kwargs):\n    return tree.simulated_anneal(*args, **kwargs)\n\n\ndef parallel_temper_tree(\n    tree_or_trees,\n    tfinal=0.01,\n    tstart=1,\n    tsteps=50,\n    num_trees=8,\n    numiter=50,\n    minimize=None,\n    target_size=None,\n    target_size_initial=None,\n    slice_mode=\"drift\",\n    parallel_slice_mode=\"temperature\",\n    swappiness=1.0,\n    coeff_size_penalty=1.0,\n    max_time=None,\n    seed=None,\n    parallel=\"auto\",\n    info=None,\n    progbar=False,\n    inplace=False,\n):\n    \"\"\"Perform parallel tempering optimization of a contraction tree. This\n    anneals ``num_trees`` different trees at a range of temperatures between\n    ``tfinal`` and ``tstart``. After each step, trees are exchanged between\n    neighboring temperatures according to the Metropolis-Hastings criterion.\n\n    Parameters\n    ----------\n    tree_or_trees : ContractionTree or sequence of ContractionTree\n        The tree or trees to optimize. If less than ``num_trees`` are given,\n        then they will be cycled. If more than ``num_trees`` are given, then\n        the length will override ``num_trees``.\n    tfinal : float, optional\n        The final temperature.\n    tstart : float, optional\n        The starting temperature.\n    tsteps : int, optional\n        The number of temperature steps, each with ``numiter`` iterations.\n        After each step, trees are exchanged between neighboring temperatures.\n    num_trees : int, optional\n        The number of trees and thus temperatures to optimize in parallel.\n    numiter : int, optional\n        The number of iterations to perform at each step. The total number of\n        sweeps (per parallel temperature) is ``numiter * tsteps``.\n    minimize : {'flops', 'combo', 'write', 'size', ...}, optional\n        The objective function to minimize.\n    target_size : int, optional\n        The target size of the contraction.\n    slice_mode : {'basic', 'reslice', 'drift'}, optional\n        The mode for slicing the contraction tree within each annealing\n        iteration.\n    parallel_slice_mode : {'temperature', 'time', 'constant'}, optional\n        The parallel mode for slicing the contraction tree. If 'temperature',\n        then the target size decreases with temperature. If 'time', then the\n        target size decreases with time. If 'constant', then the target size is\n        constant.\n    seed : int, optional\n        A random seed.\n    parallel : 'auto', False, True, int, or distributed.Client\n        Whether to parallelize the search.\n    progbar : bool, optional\n        Whether to show live progress.\n    inplace : bool, optional\n        Whether to perform the optimization inplace.\n    \"\"\"\n    from ..scoring import get_score_fn\n\n    # allow a single or sequence of trees\n    sequence_supplied = isinstance(tree_or_trees, collections.abc.Iterable)\n\n    if sequence_supplied:\n        tree_or_trees = tuple(tree_or_trees)\n        num_trees = max(num_trees, len(tree_or_trees))\n        initial_trees = itertools.cycle(tree_or_trees)\n    else:\n        initial_trees = itertools.repeat(tree_or_trees)\n        tree_or_trees = (tree_or_trees,)\n\n    if minimize is None:\n        scorer = tree_or_trees[0].get_default_objective()\n    else:\n        scorer = get_score_fn(minimize)\n\n    rng = get_rng(seed)\n\n    if progbar:\n        import tqdm\n\n        pbar = tqdm.tqdm(total=tsteps)\n        pbar.set_description(_describe_tree(tree_or_trees[0]))\n\n    temps = tuple(linspace_generator(tfinal, tstart, num_trees, log=True))\n\n    if target_size is None:\n        # target_sizes = itertools.repeat(None)\n        target_sizes = (None,) * num_trees\n    else:\n        if target_size_initial is None:\n            target_size_initial = max(\n                t.contraction_width(log=None) for t in tree_or_trees\n            )\n\n        if parallel_slice_mode == \"temperature\":\n            # target size decreases with temperature\n            target_sizes = tuple(\n                linspace_generator(\n                    target_size,\n                    target_size_initial,\n                    num_trees,\n                    log=True,\n                )\n            )\n        elif parallel_slice_mode == \"time\":\n            # target size decreases with time\n            target_sizes = linspace_generator(\n                target_size_initial,\n                target_size,\n                tsteps,\n                log=True,\n            )\n        elif parallel_slice_mode == \"constant\":\n            target_sizes = (target_size,) * num_trees\n        else:\n            raise ValueError(\n                f\"Unrecognized parallel_slice_mode: {parallel_slice_mode}\"\n            )\n\n    # setup the parallel machinery\n    pool = parse_parallel_arg(parallel)\n    is_scatter_pool = can_scatter(pool)\n    if is_scatter_pool:\n        is_worker = maybe_leave_pool(pool)\n        # store the trees as futures for the entire process\n        trees = [scatter(pool, next(initial_trees)) for _ in range(num_trees)]\n    else:\n        trees = [next(initial_trees) for _ in range(num_trees)]\n\n    best_score = float(\"inf\")\n    best_tree = None\n\n    if max_time is not None:\n        # convert to absolute time\n        max_time = time.time() + max_time\n\n    for _ in range(tsteps):\n        # perform annealing moves\n\n        if parallel_slice_mode == \"time\":\n            # get the next target size and repeat for all temperatues\n            target_sizes_t = [next(target_sizes)] * num_trees\n        else:\n            # constant in time\n            target_sizes_t = target_sizes\n\n        args = zip(trees, temps, target_sizes_t)\n        sa_opts = dict(\n            tsteps=1,\n            numiter=numiter,\n            minimize=minimize,\n            slice_mode=slice_mode,\n            seed=rng.randrange(0, 2**32),\n        )\n\n        if pool is None:\n            trees = [\n                _do_anneal(\n                    t, tfinal=temp, tstart=temp, target_size=tsz, **sa_opts\n                )\n                for t, temp, tsz in args\n            ]\n            scores = [\n                _score_tree(\n                    scorer,\n                    t,\n                    target_size,\n                    coeff_size_penalty=coeff_size_penalty,\n                )\n                for t in trees\n            ]\n\n        else:\n            # submit in smaller steps for scatter pools?\n            trees = [\n                submit(\n                    pool,\n                    _do_anneal,\n                    t,\n                    tfinal=temp,\n                    tstart=temp,\n                    target_size=tsz,\n                    **sa_opts,\n                )\n                for t, temp, tsz in args\n            ]\n\n            if not is_scatter_pool:\n                # gather trees and compute scores locally\n                trees = [f.result() for f in trees]\n                scores = [\n                    _score_tree(\n                        scorer,\n                        t,\n                        target_size,\n                        coeff_size_penalty=coeff_size_penalty,\n                    )\n                    for t in trees\n                ]\n            else:\n                # compute scores remotely also\n                scores = [\n                    submit(pool, _score_tree, scorer, t, target_size)\n                    for t in trees\n                ]\n                scores = [f.result() for f in scores]\n\n        # perform exchange moves\n        nswap = 0\n        for i in range(num_trees - 1):\n            dbeta = (1 / swappiness) * (1 / temps[i] - 1 / temps[i + 1])\n            dE = scores[i + 1] - scores[i]\n            accept = (dE < 0) or (math.log(rng.random()) < -dbeta * dE)\n            if accept:\n                # swap trees\n                nswap += 1\n                trees[i], trees[i + 1] = trees[i + 1], trees[i]\n                scores[i], scores[i + 1] = scores[i + 1], scores[i]\n\n        # record the best tree (might not be the lowest temperature)\n        idxmin = min(range(num_trees), key=scores.__getitem__)\n\n        if scores[idxmin] < best_score:\n            # new best tree\n            best_score = scores[idxmin]\n            best_tree = trees[idxmin]\n\n            if progbar:\n                # update the progress bar\n                if is_scatter_pool:\n                    desc = submit(pool, _describe_tree, best_tree).result()\n                else:\n                    desc = _describe_tree(best_tree)\n                pbar.set_description(f\"nswap: {nswap} \" + desc, refresh=False)\n\n        if progbar:\n            pbar.update()\n\n        if info is not None:\n            info.setdefault(\"scores\", []).append(scores)\n\n        if (max_time is not None) and (time.time() > max_time):\n            break\n\n    if is_scatter_pool:\n        best_tree = best_tree.result()\n        maybe_rejoin_pool(is_worker, pool)\n\n    if not inplace:\n        return best_tree\n\n    if inplace:\n        if sequence_supplied:\n            for tree0, tree1 in zip(tree_or_trees, trees):\n                if is_scatter_pool:\n                    tree1 = tree1.result()\n                tree0.set_state_from(tree1)\n            return best_tree\n        else:\n            tree_or_trees[0].set_state_from(best_tree)\n            return tree_or_trees[0]\n"
  },
  {
    "path": "cotengra/pathfinders/treedecomp.py",
    "content": "\"\"\"\nThe following functions are adapted from the repository:\n\n    https://github.com/TheoryInPractice/ConSequences\n\nassociated with the paper:\n\n    https://arxiv.org/abs/1807.04599\n\nunder the following license:\n\n\nBSD 3-Clause License\n\nCopyright (c) 2018,  Allison L. Fisher, Timothy D. Goodrich, Blair D. Sullivan,\nAndrew L. Wright\nAll rights reserved.\n\nRedistribution and use in source and binary forms, with or without\nmodification, are permitted provided that the following conditions are met:\n\n* Redistributions of source code must retain the above copyright notice, this\n  list of conditions and the following disclaimer.\n\n* Redistributions in binary form must reproduce the above copyright notice,\n  this list of conditions and the following disclaimer in the documentation\n  and/or other materials provided with the distribution.\n\n* Neither the name of the copyright holder nor the names of its\n  contributors may be used to endorse or promote products derived from\n  this software without specific prior written permission.\n\nTHIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS \"AS IS\"\nAND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE\nIMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE ARE\nDISCLAIMED. IN NO EVENT SHALL THE COPYRIGHT HOLDER OR CONTRIBUTORS BE LIABLE\nFOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, EXEMPLARY, OR CONSEQUENTIAL\nDAMAGES (INCLUDING, BUT NOT LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS OR\nSERVICES; LOSS OF USE, DATA, OR PROFITS; OR BUSINESS INTERRUPTION) HOWEVER\nCAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN CONTRACT, STRICT LIABILITY,\nOR TORT (INCLUDING NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY OUT OF THE USE\nOF THIS SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE.\n\"\"\"\n\nimport copy\n\n\nclass TreeDecomposition:\n    \"\"\"\n    A named struct for convenience.\n    \"\"\"\n\n    def __init__(self):\n        \"\"\"\n        A tree decomposition consisting of a tree of nodes and a lookup table\n        mapping decomposition nodes to vertices in the original graph.\n        \"\"\"\n        import networkx as nx\n\n        self.tree = nx.Graph()\n        self.bags = {}\n\n\nclass EliminationOrdering:\n    \"\"\"\n    A named struct for convenience.\n    \"\"\"\n\n    def __init__(self):\n        \"\"\"\n        A elimination ordering is an ordered list of vertices.\n        \"\"\"\n        self.ordering = []\n\n\ndef _increment_eo(td, eo):\n    \"\"\"\n    Given a TreeDecomposition and a (partial) PerfectEliminationOrdering, add\n    one more vertex to the eo or recognize that we're\n    already done.\n    Input:\n        td (TreeDecomposition): A tree decomposition.\n        eo (PerfectEliminationOrdering): The perfect elimination ordering\n        currently being constructed.\n    Output:\n        The final eo\n    \"\"\"\n    while True:\n        # Base case: If one node left, add its vertices to the eo\n        if td.tree.order() == 1:\n            (only_vertex,) = td.tree.nodes()\n            eo.ordering.extend(sorted(td.bags[only_vertex]))\n            return eo\n\n        # Otherwise we can identify a leaf and its parent\n        leaf = next(\n            node for node in td.tree.nodes() if td.tree.degree[node] == 1\n        )\n        parent = min(td.tree.neighbors(leaf))\n\n        # See if there are any vertices in leaf's bag that are not in\n        # parent's bag\n        vertex_diff = td.bags[leaf] - td.bags[parent]\n\n        # If there's a vertex in the leaf and not in the parent,\n        # then remove it from the graph and add it to the eo.\n        if vertex_diff:\n            next_vertex = min(vertex_diff)\n            eo.ordering.append(next_vertex)\n            for key in td.bags:\n                td.bags[key].discard(next_vertex)\n\n        # Else remove the leaf from the graph\n        else:\n            td.tree.remove_node(leaf)\n            td.bags.pop(leaf)\n\n\ndef td_to_eo(td):\n    \"\"\"\n    Generates a perfect elimination ordering from a tree decomposition. The\n    algorithm is taken from Markov and Shi Proof of Prop 4.2\n    (https://arxiv.org/pdf/quant-ph/0511069.pdf).\n    Input:\n        td (TreeDecomposition): A tree decomposition for a graph.\n    Output:\n        eo (PerfectEliminationOrdering): A perfect elimination ordering\n        corresponding to the tree decomposition (Note: There may be multiple\n        valid eo for a given td).\n    \"\"\"\n\n    # Copy the tree decomposition, my_td will be modified\n    my_td = copy.deepcopy(td)\n\n    # Construct the eo\n    eo = _increment_eo(my_td, EliminationOrdering())\n    return eo\n\n\ndef td_str_to_tree_decomposition(td_str):\n    \"\"\"\n    Reads in a .td file contents in PACE format into a TreeDecomposition object\n    Input:\n        td_filename (str): .td file contents\n    Output:\n        td (TreeDecomposition): A populated TreeDecomposition object\n    \"\"\"\n\n    td = TreeDecomposition()\n\n    lines = iter(td_str.split(\"\\n\"))\n\n    # Ignore comments\n    line = next(lines)\n    while line[0] == \"c\":\n        line = next(lines)\n\n    # The next line will look like \"s td 28 25 95\"\n    # Currently unused\n    # num_nodes, max_bag, num_vertices = map(int, line.split()[2:])\n\n    line = next(lines)\n    while line[0] == \"b\":\n        # A bag line will look like:\n        # \"b 1 1 11 16 41 42 43 44 45\"\n        node = int(line.split()[1])\n        vertices = set(map(int, line.split()[2:]))\n        td.bags[node] = vertices\n        line = next(lines)\n\n    # Add a node for each bag\n    td.tree.add_nodes_from(td.bags)\n\n    # Add the first edge\n    td.tree.add_edge(*map(int, line.split()))\n\n    # The remainder of the file is edges\n    for line in lines:\n        if line:\n            td.tree.add_edge(*map(int, line.split()))\n\n    return td\n"
  },
  {
    "path": "cotengra/plot.py",
    "content": "\"\"\"Hypergraph, optimizer, and contraction tree visualization tools.\"\"\"\n\nimport collections\nimport functools\nimport importlib\nimport itertools\nimport math\n\n\ndef show_and_close(fn):\n    @functools.wraps(fn)\n    def wrapped(*args, show_and_close=True, **kwargs):\n        import matplotlib.pyplot as plt\n\n        fig, ax = fn(*args, **kwargs)\n\n        if fig is not None:\n            if show_and_close:\n                plt.show()\n                plt.close(fig)\n\n        return fig, ax\n\n    return wrapped\n\n\nNEUTRAL_STYLE = {\n    \"axes.edgecolor\": (0.5, 0.5, 0.5),\n    \"axes.facecolor\": (0, 0, 0, 0),\n    \"axes.grid\": True,\n    \"axes.labelcolor\": (0.5, 0.5, 0.5),\n    \"axes.spines.right\": False,\n    \"axes.spines.top\": False,\n    \"figure.facecolor\": (0, 0, 0, 0),\n    \"grid.alpha\": 0.1,\n    \"grid.color\": (0.5, 0.5, 0.5),\n    \"legend.frameon\": False,\n    \"text.color\": (0.5, 0.5, 0.5),\n    \"xtick.color\": (0.5, 0.5, 0.5),\n    \"xtick.minor.visible\": True,\n    \"ytick.color\": (0.5, 0.5, 0.5),\n    \"ytick.minor.visible\": True,\n}\n\n\ndef use_neutral_style(fn):\n    @functools.wraps(fn)\n    def new_fn(*args, use_neutral_style=True, **kwargs):\n        import matplotlib as mpl\n\n        if not use_neutral_style:\n            return fn(*args, **kwargs)\n\n        with mpl.rc_context(NEUTRAL_STYLE):\n            return fn(*args, **kwargs)\n\n    return new_fn\n\n\ndef plot_trials_alt(self, y=None, width=800, height=300):\n    \"\"\"Plot the trials interactively using altair.\"\"\"\n    import altair as alt\n    import pandas as pd\n\n    df = self.to_df()\n\n    if y is None:\n        y = self.minimize\n\n    if y == \"size\":\n        best_y = math.log2(self.best[y])\n        ylabel = \"log2[SIZE]\"\n    if y == \"flops\":\n        best_y = math.log10(self.best[y])\n        ylabel = \"log10[FLOPS]\"\n\n    hline = (\n        alt.Chart(pd.DataFrame({\"best\": [best_y]}))\n        .mark_rule(strokeDash=[2, 2], color=\"grey\")\n        .encode(y=\"best:Q\")\n    )\n\n    scatter = (\n        alt.Chart(df)\n        .mark_point()\n        .encode(\n            x=\"run:Q\",\n            y=alt.Y(\"{}:Q\".format(y), title=ylabel),\n            size=alt.Size(\n                \"random_strength:Q\",\n                scale=alt.Scale(range=[50, 150], type=\"log\"),\n                legend=None,\n            ),\n            color=\"method:N\",\n            tooltip=list(df.columns),\n        )\n    )\n\n    return (\n        (hline + scatter)\n        .properties(\n            width=width,\n            height=height,\n        )\n        .configure_axis(gridColor=\"rgb(248, 248, 248)\")\n    ).interactive()\n\n\n_scatter_labels = {\n    \"size\": \"log2[SIZE]\",\n    \"flops\": \"log10[FLOPS]\",\n    \"write\": \"log10[WRITE]\",\n}\n\n\n@show_and_close\n@use_neutral_style\ndef plot_scatter(\n    self,\n    x=\"size\",\n    y=\"flops\",\n    ylim=None,\n    cumulative_time=False,\n    plot_best=False,\n    figsize=(5, 5),\n):\n    import matplotlib.pyplot as plt\n\n    import cotengra as ctg\n    from cotengra.schematic import hash_to_color\n\n    factor = None\n    if x not in (\"trial\", \"score\", \"time\"):\n        xminimize = ctg.scoring.get_score_fn(x)\n        x = getattr(xminimize, \"name\", x)\n        factor = getattr(xminimize, \"factor\", 64)\n    if y not in (\"trial\", \"score\"):\n        yminimize = ctg.scoring.get_score_fn(y)\n        y = getattr(yminimize, \"name\", y)\n        factor = getattr(yminimize, \"factor\", 64)\n\n    if factor is None:\n        factor = 64\n\n    N = len(self.scores)\n    data = collections.defaultdict(lambda: collections.defaultdict(list))\n\n    ttotal = 0\n    best = float(\"inf\")\n    bestx = []\n    besty = []\n\n    for i in range(N):\n        method = self.method_choices[i]\n        data_method = data[method]\n\n        data_method[\"trial\"].append(i)\n        if cumulative_time:\n            ttotal += self.times[i]\n            data_method[\"time\"].append(ttotal)\n        else:\n            data_method[\"time\"].append(self.times[i])\n\n        scorei = self.scores[i]\n        sizei = math.log2(self.costs_size[i])\n        f = self.costs_flops[i]\n        w = self.costs_write[i]\n        flopsi = math.log10(f)\n        writei = math.log10(w)\n        comboi = math.log10(f + factor * w)\n\n        data_method[\"score\"].append(scorei)\n        data_method[\"size\"].append(sizei)\n        data_method[\"flops\"].append(flopsi)\n        data_method[\"write\"].append(writei)\n        data_method[\"combo\"].append(comboi)\n\n        if data_method[y][-1] < best:\n            bestx.append(data_method[x][-1])\n            besty.append(best)\n            best = data_method[y][-1]\n            bestx.append(data_method[x][-1])\n            besty.append(best)\n\n    bestx.append(data_method[x][-1])\n    besty.append(best)\n\n    def parse_label(z):\n        if z == \"size\":\n            return \"log2[SIZE]\"\n        if z in (\"flops\", \"write\"):\n            return f\"log10[{z.upper()}]\"\n        if z == \"combo\":\n            return f\"log10[FLOPS + {factor} * WRITE]\"\n        return z.upper()\n\n    xlabel = parse_label(x)\n    ylabel = parse_label(y)\n\n    markers = itertools.cycle(\"oXsvPD^h*p<d8>H\")\n\n    fig, ax = plt.subplots(figsize=figsize)\n\n    for method, datum in sorted(data.items()):\n        ax.scatter(\n            datum[x],\n            datum[y],\n            color=hash_to_color(method),\n            marker=next(markers),\n            label=method,\n            edgecolor=\"white\",\n        )\n\n    if plot_best:\n        ax.plot(\n            bestx,\n            besty,\n            color=(0, 0.7, 0.3, 0.5),\n            zorder=10,\n        )\n        ax.text(\n            bestx[-1],\n            besty[-1],\n            f\"{besty[-1]:.2f}\",\n            ha=\"left\",\n            va=\"center\",\n            color=(0, 0.7, 0.3),\n            fontsize=8,\n        )\n\n    ax.grid(True, color=(0.5, 0.5, 0.5), which=\"major\", alpha=0.1)\n    ax.set_axisbelow(True)\n\n    ax.legend(\n        loc=\"lower center\",\n        bbox_to_anchor=(0.5, 1.0),\n        ncol=(len(data) * 6) // len(data),\n        framealpha=0,\n        handlelength=0,\n    )\n\n    ax.set_xlabel(xlabel)\n    ax.set_ylabel(ylabel)\n\n    if ylim is not None:\n        ax.set_ylim(*ylim)\n\n    return fig, ax\n\n\ndef plot_trials(\n    self,\n    *,\n    x=\"trial\",\n    y=\"score\",\n    figsize=(8, 3),\n    cumulative_time=True,\n    plot_best=True,\n    **kwargs,\n):\n    return plot_scatter(\n        self,\n        x=x,\n        y=y,\n        figsize=figsize,\n        cumulative_time=cumulative_time,\n        plot_best=plot_best,\n        **kwargs,\n    )\n\n\ndef plot_scatter_alt(\n    self,\n    x=\"size\",\n    y=\"flops\",\n    color=\"run:Q\",\n    color_scheme=\"purplebluegreen\",\n    shape=\"method:N\",\n    width=400,\n    height=400,\n):\n    \"\"\"Plot the trials total flops vs max size.\"\"\"\n    import altair as alt\n\n    df = self.to_df()\n    scatter = (\n        alt.Chart(df)\n        .mark_point()\n        .encode(\n            x=alt.X(x, title=_scatter_labels[x], scale=alt.Scale(zero=False)),\n            y=alt.Y(y, title=_scatter_labels[y], scale=alt.Scale(zero=False)),\n            size=alt.Size(\n                \"random_strength:Q\",\n                scale=alt.Scale(range=[50, 150], type=\"log\"),\n                legend=None,\n            ),\n            shape=alt.Shape(shape),\n            color=alt.Color(color, scale=alt.Scale(scheme=color_scheme)),\n            tooltip=list(df.columns),\n        )\n    )\n    return (\n        scatter.properties(\n            width=width,\n            height=height,\n        ).configure_axis(gridColor=\"rgb(248, 248, 248)\")\n    ).interactive()\n\n\ndef logxextrapolate(p1, p2, x):\n    x1, y1 = p1\n    x2, y2 = p2\n    # Calculate the slope (m) and intercept (b) in log-x space\n    m = (y2 - y1) / (math.log(x2) - math.log(x1))\n    b = y1 - m * math.log(x1)\n    return m * math.log(x) + b\n\n\ndef mapper(y, x, mn, mx):\n    return (x, (y - mn) / (mx - mn))\n\n\ndef mapper_cat(c, x, lookup):\n    return (x, lookup[c])\n\n\n@show_and_close\ndef plot_parameters_parallel(\n    self,\n    method,\n    colormap=\"Spectral\",\n    smoothing=0.5,\n    rasterized=None,\n    **drawing_opts,\n):\n    \"\"\"Plot the parameter choices for a given method in parallel coordinates.\n\n    Parameters\n    ----------\n    method : str\n        The method to plot the parameter choices for.\n    colormap : str, optional\n        The colormap to use for coloring the curves.\n    smoothing : float, optional\n        The amount of smoothing to apply to the curves.\n    rasterized : bool, optional\n        Whether to rasterize the plot.\n    drawing_opts : dict, optional\n        Additional options to pass to the Drawing constructor.\n\n    Returns\n    -------\n    fig : matplotlib.figure.Figure\n        The figure containing the plot.\n    ax : matplotlib.axes.Axes\n        The axes containing the plot.\n    \"\"\"\n    import matplotlib as mpl\n\n    from cotengra.schematic import Drawing\n\n    # collect only rows with the same method\n    columns = {\"score\": []}\n    for m, p, s in zip(self.method_choices, self.param_choices, self.scores):\n        if m != method:\n            continue\n        if not math.isfinite(s):\n            # ignore nan and inf\n            continue\n        for k, v in p.items():\n            try:\n                columns[k].append(v)\n            except KeyError:\n                columns[k] = [v]\n        columns[\"score\"].append(s)\n\n    ncol = len(columns)\n    nrow = len(columns[\"score\"])\n\n    # determine ranges for mapping parameters into [0, 1]\n    ranges = {}\n    mappers = {}\n    order = sorted(columns, key=lambda k: (k == \"score\", k))\n    for x, k in enumerate(order):\n        vs = columns[k]\n        if isinstance(vs[0], str):\n            # categorical\n            values = sorted(set(vs))\n            ranges[k] = values\n            lookup = {\n                c: (0.5 if len(values) == 1 else x / (len(values) - 1))\n                for x, c in enumerate(values)\n            }\n            mappers[k] = functools.partial(mapper_cat, x=x, lookup=lookup)\n        else:\n            # numerical\n            mn = min(vs)\n            mx = max(vs)\n            ranges[k] = (mn, mx)\n            mappers[k] = functools.partial(mapper, x=x, mn=mn, mx=mx)\n\n    drawing_opts.setdefault(\"figsize\", (2 * ncol, 2 * ncol))\n    d = Drawing(**drawing_opts)\n\n    # draw the curves through the mapped points\n    # XXX: use np.nanquantile to map score colors, ignoring outliers\n    cmap = mpl.colormaps.get_cmap(colormap)\n    linewidth = logxextrapolate((1, 2), (1000, 0.5), nrow)\n    alpha = logxextrapolate((1, 1.0), (1000, 0.25), nrow)\n    if rasterized is None:\n        rasterized = nrow > 64\n\n    for i in range(nrow):\n        coos = [mappers[k](columns[k][i]) for k in order]\n        # last column is the score\n        mapped_score = coos[-1][1]\n        c = cmap(1 - mapped_score)\n        d.curve(\n            coos,\n            color=c,\n            alpha=alpha,\n            linewidth=linewidth,\n            smoothing=smoothing,\n            # make best and worst appear on top, slightly prefer best\n            zorder=1 + abs(0.51 - mapped_score),\n            rasterized=rasterized,\n        )\n\n    # label the axes and data ranges\n    for j, k in enumerate(ranges):\n        d.line((j, 0), (j, 1), color=(0.5, 0.5, 0.5), linewidth=0.5)\n        d.text((j, 1.2), k, color=(0.5, 0.5, 0.5))\n        rk = ranges[k]\n        if isinstance(rk, list):\n            # categorical\n            for o in rk:\n                d.text(\n                    mappers[k](o),\n                    o,\n                    color=(0.5, 0.5, 0.5),\n                    va=\"bottom\",\n                    zorder=10,\n                )\n        else:\n            # numerical\n            d.text((j, 1.1), f\"{ranges[k][1]:.4g}\", color=(0.5, 0.5, 0.5))\n            d.text((j, -0.1), f\"{ranges[k][0]:.4g}\", color=(0.5, 0.5, 0.5))\n\n    return d.fig, d.ax\n\n\ndef tree_to_networkx(tree):\n    import networkx as nx\n\n    G = nx.Graph()\n\n    for c, (p, l, r) in enumerate(tree.traverse()):\n        G.add_edge(\n            p,\n            l,\n            size=math.log10(tree.get_size(l) + 1) + 1,\n            weight=tree.get_extent(l),\n            contraction=c,\n        )\n        G.add_edge(\n            p,\n            r,\n            size=math.log10(tree.get_size(r) + 1) + 1,\n            weight=tree.get_extent(r),\n            contraction=c,\n        )\n        G.nodes[p][\"contraction\"] = min(c, G.nodes[p].get(\"contraction\", c))\n        G.nodes[l][\"contraction\"] = min(c, G.nodes[l].get(\"contraction\", c))\n        G.nodes[r][\"contraction\"] = min(c, G.nodes[r].get(\"contraction\", c))\n\n    for node in tree.info:\n        G.nodes[node][\"flops\"] = math.log10(tree.get_flops(node) + 1) + 1\n\n    return G\n\n\ndef hypergraph_compute_plot_info_G(\n    H,\n    G,\n    highlight=(),\n    node_color=(0.5, 0.5, 0.5, 1.0),\n    edge_color=(0.0, 0.0, 0.0),\n    edge_alpha=1 / 3,\n    colormap=\"Spectral_r\",\n    centrality=False,\n    sliced_inds=(),\n    edge_style=\"-\",\n    hyperedge_style=\"--\",\n    sliced_style=\":\",\n):\n    \"\"\"Imbue the networkx representation, ``G``, of hypergraph, ``H`` with\n    relevant plot information as node and edge attributes.\n    \"\"\"\n    import matplotlib as mpl\n    import matplotlib.cm\n\n    if edge_color is False:\n        edge_color = (0.5, 0.5, 0.5)\n\n    if edge_color is True:\n        from .schematic import hash_to_color\n\n        def _edge_colorer(ix):\n            if ix in highlight:\n                return (1.0, 0.0, 1.0, edge_alpha**0.5)\n            return hash_to_color(ix)\n\n    else:\n        rgb = (*mpl.colors.to_rgb(edge_color), edge_alpha)\n\n        def _edge_colorer(ix):\n            if ix in highlight:\n                return (1.0, 0.0, 1.0, edge_alpha**0.5)\n            return rgb\n\n    for *_, edata in G.edges(data=True):\n        ix = edata[\"ind\"]\n        width = math.log2(H.size_dict.get(ix, 2))\n        color = _edge_colorer(ix)\n\n        if edata[\"hyperedge\"] or edata[\"output\"]:\n            label = \"\"\n        else:\n            label = f\"{ix}\"\n\n        if ix in sliced_inds:\n            style = sliced_style\n        elif edata[\"hyperedge\"]:\n            style = hyperedge_style\n        else:\n            style = edge_style\n\n        edata[\"color\"] = color\n        edata[\"width\"] = width\n        edata[\"label\"] = label\n        edata[\"style\"] = style\n\n        if \"multi\" in edata:\n            multidata = edata[\"multi\"]\n            for ix in multidata[\"inds\"]:\n                multidata.setdefault(\"widths\", []).append(\n                    math.log2(H.size_dict.get(ix, 2))\n                )\n                multidata.setdefault(\"colors\", []).append(_edge_colorer(ix))\n                # multiedges can only be inner non-hyper indices\n                multidata.setdefault(\"labels\", []).append(f\"{ix}\")\n                multidata.setdefault(\"styles\", []).append(\n                    sliced_style if ix in sliced_inds else edge_style\n                )\n\n    if centrality:\n        if centrality == \"resistance\":\n            Cs = H.resistance_centrality()\n        elif centrality == \"simple\":\n            Cs = H.simple_centrality()\n        else:\n            Cs = centrality\n\n        if isinstance(colormap, mpl.colors.Colormap):\n            cmap = colormap\n        else:\n            cmap = getattr(matplotlib.cm, colormap)\n\n    if node_color is False:\n        node_color = (0.5, 0.5, 0.5)\n\n    if node_color is True:\n        from .schematic import auto_colors\n\n        node_colors = dict(\n            zip(sorted(H.nodes), auto_colors(H.get_num_nodes()))\n        )\n\n        def _node_colorer(nd):\n            return node_colors[nd]\n\n    elif node_color == \"centrality\":\n\n        def _node_colorer(nd):\n            return cmap(Cs[nd])\n\n    else:\n\n        def _node_colorer(nd):\n            return node_color\n\n    for nd, ndata in G.nodes(data=True):\n        hyperedge = ndata[\"hyperedge\"]\n        output = ndata.get(\"output\", False)\n\n        if hyperedge or output:\n            color = (0.0, 0.0, 0.0, 0.0)\n            if hyperedge and output:\n                label = \"\"\n            else:\n                label = f\"{ndata['ind']}\"\n        else:\n            color = _node_colorer(nd)\n            label = f\"{nd}\"  # H.inputs[nd]\n\n        ndata[\"color\"] = color\n        ndata[\"label\"] = label\n\n\ndef rotate(xy, theta):\n    \"\"\"Return a rotated set of points.\"\"\"\n    import numpy as np\n\n    s = np.sin(theta)\n    c = np.cos(theta)\n\n    xyr = np.empty_like(xy)\n    xyr[:, 0] = c * xy[:, 0] - s * xy[:, 1]\n    xyr[:, 1] = s * xy[:, 0] + c * xy[:, 1]\n\n    return xyr\n\n\ndef span(xy):\n    \"\"\"Return the vertical span of the points.\"\"\"\n    return xy[:, 1].max() - xy[:, 1].min()\n\n\ndef massage_pos(pos, nangles=100, flatten=False):\n    \"\"\"Rotate a position dict's points to cover a small vertical span\"\"\"\n    import numpy as np\n\n    xy = np.empty((len(pos), 2))\n    for i, (x, y) in enumerate(pos.values()):\n        xy[i, 0] = x\n        xy[i, 1] = y\n\n    thetas = np.linspace(0, 2 * np.pi, nangles, endpoint=False)\n    rxys = (rotate(xy, theta) for theta in thetas)\n    rxy0 = min(rxys, key=span)\n\n    if flatten:\n        rxy0[:, 1] /= 2\n\n    return dict(zip(pos, rxy0))\n\n\ndef layout_pygraphviz(\n    G,\n    prog=\"neato\",\n    dim=2,\n    **kwargs,\n):\n    # TODO: fix nodes with pin attribute\n    # TODO: initial positions\n    # TODO: max iters\n    # TODO: spring parameter\n    import pygraphviz as pgv\n\n    aG = pgv.AGraph()\n    mapping = {}\n    for nodea, nodeb in G.edges():\n        s_nodea = str(nodea)\n        s_nodeb = str(nodeb)\n        mapping[s_nodea] = nodea\n        mapping[s_nodeb] = nodeb\n        aG.add_edge(s_nodea, s_nodeb)\n\n    kwargs = {}\n\n    if dim == 2.5:\n        kwargs[\"dim\"] = 3\n        kwargs[\"dimen\"] = 2\n    else:\n        kwargs[\"dim\"] = kwargs[\"dimen\"] = dim\n    args = \" \".join(f\"-G{k}={v}\" for k, v in kwargs.items())\n\n    # run layout algorithm\n    aG.layout(prog=prog, args=args)\n\n    # extract layout\n    pos = {}\n    for snode, node in mapping.items():\n        spos = aG.get_node(snode).attr[\"pos\"]\n        pos[node] = tuple(map(float, spos.split(\",\")))\n\n    # normalize to unit square\n    xmin = ymin = zmin = float(\"inf\")\n    xmax = ymax = zmaz = float(\"-inf\")\n    for x, y, *maybe_z in pos.values():\n        xmin = min(xmin, x)\n        xmax = max(xmax, x)\n        ymin = min(ymin, y)\n        ymax = max(ymax, y)\n        for z in maybe_z:\n            zmin = min(zmin, z)\n            zmaz = max(zmaz, z)\n\n    for node, (x, y, *maybe_z) in pos.items():\n        pos[node] = (\n            2 * (x - xmin) / (xmax - xmin) - 1,\n            2 * (y - ymin) / (ymax - ymin) - 1,\n            *(2 * (z - zmin) / (zmaz - zmin) - 1 for z in maybe_z),\n        )\n\n    return pos\n\n\nHAS_FA2 = importlib.util.find_spec(\"fa2\") is not None\nHAS_PYGRAPHVIZ = importlib.util.find_spec(\"pygraphviz\") is not None\n\n\ndef get_nice_pos(\n    G,\n    *,\n    dim=2,\n    layout=\"auto\",\n    initial_layout=\"auto\",\n    iterations=\"auto\",\n    k=None,\n    use_forceatlas2=False,\n    flatten=False,\n):\n    if (layout == \"auto\") and HAS_PYGRAPHVIZ:\n        layout = \"neato\"\n\n    if layout in (\"dot\", \"neato\", \"fdp\", \"sfdp\"):\n        pos = layout_pygraphviz(G, prog=layout, dim=dim)\n\n        if dim == 2:\n            pos = massage_pos(pos, flatten=flatten)\n\n        return pos\n\n    import networkx as nx\n\n    if layout != \"auto\":\n        initial_layout = layout\n        iterations = 0\n\n    if initial_layout == \"auto\":\n        # automatically select\n        if len(G) <= 100:\n            # usually nicest\n            initial_layout = \"kamada_kawai\"\n        else:\n            # faster, but not as nice\n            initial_layout = \"spectral\"\n\n    if iterations == \"auto\":\n        # the smaller the graph, the more iterations we can afford\n        iterations = max(200, 1000 - len(G))\n\n    if dim == 2.5:\n        dim = 3\n        project_back_to_2d = True\n    else:\n        project_back_to_2d = False\n\n    # use spectral or other layout as starting point\n    ly_opts = {\"dim\": dim} if dim != 2 else {}\n    pos0 = getattr(nx, initial_layout + \"_layout\")(G, **ly_opts)\n\n    # and then relax remaining using spring layout\n    if iterations:\n        if use_forceatlas2 is True:\n            # turn on for more than 1 node\n            use_forceatlas2 = 1\n        elif use_forceatlas2 in (0, False):\n            # never turn on\n            use_forceatlas2 = float(\"inf\")\n\n        should_use_fa2 = HAS_FA2 and (len(G) > use_forceatlas2) and (dim == 2)\n\n        if should_use_fa2:\n            from fa2 import ForceAtlas2\n\n            # NB: some versions of fa2 don't support the `weight_attr` option\n            pos = ForceAtlas2(verbose=False).forceatlas2_networkx_layout(\n                G, pos=pos0, iterations=iterations\n            )\n        else:\n            pos = nx.spring_layout(\n                G,\n                pos=pos0,\n                k=k,\n                dim=dim,\n                iterations=iterations,\n            )\n    else:\n        pos = pos0\n\n    if project_back_to_2d:\n        # project back to 2d\n        pos = {k: v[:2] for k, v in pos.items()}\n        dim = 2\n\n    if dim == 2:\n        # finally rotate them to cover a small vertical span\n        pos = massage_pos(pos)\n\n    return pos\n\n\n@show_and_close\n@use_neutral_style\ndef plot_tree(\n    tree,\n    layout=\"ring\",\n    hypergraph_layout=\"auto\",\n    hypergraph_layout_opts=None,\n    k=0.01,\n    iterations=500,\n    span=None,\n    order=None,\n    order_y_pow=1.0,\n    edge_scale=1.0,\n    node_scale=1.0,\n    highlight=(),\n    edge_color=\"size\",\n    edge_colormap=\"GnBu\",\n    edge_max_width=None,\n    node_colormap=\"YlOrRd\",\n    node_color=\"flops\",\n    node_max_size=None,\n    figsize=(5, 5),\n    raw_edge_color=None,\n    raw_edge_alpha=None,\n    tree_root_height=True,\n    tree_alpha=0.8,\n    colorbars=True,\n    plot_raw_graph=True,\n    plot_leaf_labels=False,\n    ax=None,\n):\n    \"\"\"Plot a contraction tree using matplotlib.\"\"\"\n    import matplotlib as mpl\n    import networkx as nx\n    from matplotlib import pyplot as plt\n\n    hypergraph_layout_opts = (\n        {} if hypergraph_layout_opts is None else dict(hypergraph_layout_opts)\n    )\n    hypergraph_layout_opts.setdefault(\"layout\", hypergraph_layout)\n\n    if raw_edge_color is None:\n        raw_edge_color = (0.5, 0.5, 0.5)\n    if raw_edge_alpha is None:\n        raw_edge_alpha = 0.5\n\n    # draw the contraction tree\n    G_tree = tree_to_networkx(tree)\n    leaves = tree.get_leaves_ordered()\n\n    # set the tree edge and node sizes\n    edge_weights = [\n        edge_scale * 0.8 * G_tree.edges[e][\"size\"] for e in G_tree.edges\n    ]\n    node_weights = [\n        node_scale * 8.0 * G_tree.nodes[n][\"flops\"] for n in G_tree.nodes\n    ]\n\n    # tree edge colors\n    if edge_color == \"order\":\n        ew_range = 0, tree.N - 1\n        enorm = mpl.colors.Normalize(*ew_range, clip=True)\n        if not isinstance(edge_colormap, mpl.colors.Colormap):\n            edge_colormap = getattr(mpl.cm, edge_colormap)\n        emapper = mpl.cm.ScalarMappable(norm=enorm, cmap=edge_colormap)\n        edge_colors = [\n            emapper.to_rgba(d[\"contraction\"])\n            for _, _, d in G_tree.edges(data=True)\n        ]\n    else:\n        ew_range = min(edge_weights), max(edge_weights)\n        enorm = mpl.colors.Normalize(*ew_range, clip=True)\n        if not isinstance(edge_colormap, mpl.colors.Colormap):\n            edge_colormap = getattr(mpl.cm, edge_colormap)\n        emapper = mpl.cm.ScalarMappable(norm=enorm, cmap=edge_colormap)\n        edge_colors = [emapper.to_rgba(x) for x in edge_weights]\n\n    # tree node colors\n    if node_color == \"order\":\n        nw_range = 0, tree.N - 1\n        nnorm = mpl.colors.Normalize(*nw_range, clip=True)\n        if not isinstance(node_colormap, mpl.colors.Colormap):\n            node_colormap = getattr(mpl.cm, node_colormap)\n        nmapper = mpl.cm.ScalarMappable(norm=enorm, cmap=node_colormap)\n        node_colors = [\n            nmapper.to_rgba(d[\"contraction\"])\n            for _, d in G_tree.nodes(data=True)\n        ]\n    else:\n        nw_range = min(node_weights), max(node_weights)\n        nnorm = mpl.colors.Normalize(*nw_range, clip=True)\n        if not isinstance(node_colormap, mpl.colors.Colormap):\n            node_colormap = getattr(mpl.cm, node_colormap)\n        nmapper = mpl.cm.ScalarMappable(norm=nnorm, cmap=node_colormap)\n        node_colors = [nmapper.to_rgba(x) for x in node_weights]\n\n    # plot the raw connectivity of the underlying graph\n    if plot_raw_graph:\n        H_tn = tree.get_hypergraph()\n        G_tn = H_tn.to_networkx(as_tree_leaves=tree.input_to_node)\n        hypergraph_compute_plot_info_G(\n            H_tn,\n            G_tn,\n            highlight=highlight,\n            edge_color=raw_edge_color,\n            edge_alpha=raw_edge_alpha,\n            centrality=False,\n            sliced_inds=tree.sliced_inds,\n        )\n        any_hyper = G_tn.graph[\"any_hyper\"]\n\n    if layout == \"tent\":\n        # place raw graph first\n        hypergraph_layout_opts.setdefault(\"flatten\", True)\n        pos = get_nice_pos(G_tn, **hypergraph_layout_opts)\n\n        xmin = min(v[0] for v in pos.values())\n        xmax = max(v[0] for v in pos.values())\n\n        if span is not None:\n            # place the intermediates vertically above the leaf nodes that they\n            # are mapped to in the span\n            ymax = max(v[1] for v in pos.values())\n            if span is True:\n                span = tree.get_spans()[0]\n            for node in G_tree.nodes:\n                if tree.is_leaf(node):\n                    continue\n                raw_pos = pos[span[node]]\n                pos[node] = (\n                    raw_pos[0],\n                    ymax + tree.get_extent(node) * (xmax - xmin) / tree.N,\n                )\n\n        elif order is not None:\n            if order is True:\n                order = None\n            ymax = max(v[1] for v in pos.values())\n            for i, (p, _, _) in enumerate(tree.traverse(order)):\n                x_av, y_av = 0.0, 0.0\n                for ti in p:\n                    coo_i = pos[tree.input_to_node(ti)]\n                    x_av += coo_i[0] / tree.get_extent(p)\n                    y_av += coo_i[1] / tree.get_extent(p)\n                y_av = (\n                    ymax\n                    + float(tree_root_height)\n                    * (xmax - xmin)\n                    * ((i + 1) / tree.N) ** order_y_pow\n                )\n                pos[p] = (x_av, y_av)\n\n        else:\n            # place the top of the tree\n            pos[tree.root] = (0, float(tree_root_height) * (xmax - xmin))\n            # layout the tree nodes between bottom and top\n            # first need to filter out TN nodes not appearing in tree\n            tree_pos = {k: v for k, v in pos.items() if k in G_tree.nodes}\n            pos.update(\n                nx.spring_layout(\n                    G_tree,\n                    fixed=tree_pos,\n                    pos=tree_pos,\n                    k=k,\n                    iterations=iterations,\n                )\n            )\n\n    elif layout == \"ring\":\n        # work out a layout based on leaves in circle\n        pos = {tree.root: (0, 0)}\n        for i, x in enumerate(leaves):\n            pos[x] = (\n                math.sin(2 * math.pi * i / tree.N),\n                math.cos(2 * math.pi * i / tree.N),\n            )\n        # layout the remaining tree nodes\n        pos = nx.spring_layout(\n            G_tree, fixed=pos, pos=pos, k=k, iterations=iterations\n        )\n        # if there are hyperedges layout the faux-nodes\n        if plot_raw_graph and any_hyper:\n            fixed_raw = {k: v for k, v in pos.items() if k in leaves}\n            pos.update(\n                nx.spring_layout(\n                    G_tn,\n                    fixed=fixed_raw,\n                    pos=fixed_raw,\n                    k=k,\n                    iterations=iterations,\n                )\n            )\n\n    elif layout == \"span\":\n        # place raw graph first\n        hypergraph_layout_opts.setdefault(\"flatten\", False)\n        pos = get_nice_pos(G_tn, **hypergraph_layout_opts)\n        if span is None:\n            span = tree.get_spans()[0]\n        pos.update({node: pos[span[node]] for node in G_tree.nodes})\n\n    created_ax = ax is None\n    if created_ax:\n        fig, ax = plt.subplots(1, 1, figsize=figsize)\n        ax.set_aspect(\"equal\")\n        ax.axis(\"off\")\n    else:\n        fig = None\n\n    if plot_raw_graph:\n        nx.draw_networkx_edges(\n            G_tn,\n            pos=pos,\n            ax=ax,\n            width=[G_tn.edges[e][\"width\"] for e in G_tn.edges],\n            style=[G_tn.edges[e][\"style\"] for e in G_tn.edges],\n            edge_color=[G_tn.edges[e][\"color\"] for e in G_tn.edges],\n        )\n\n    if plot_leaf_labels:\n        nx.draw_networkx_labels(\n            G_tn,\n            pos=pos,\n            ax=ax,\n            labels={k: int(next(iter(k))) for k in G_tn.nodes},\n        )\n\n    if edge_max_width is not None:\n        edge_weights = [min(e, edge_max_width) for e in edge_weights]\n    if node_max_size is not None:\n        node_weights = [min(n, node_max_size) for n in node_weights]\n\n    nx.draw_networkx_edges(\n        G_tree,\n        pos=pos,\n        ax=ax,\n        width=edge_weights,\n        edge_color=edge_colors,\n        alpha=tree_alpha,\n    )\n    nx.draw_networkx_nodes(\n        G_tree,\n        pos=pos,\n        ax=ax,\n        node_size=node_weights,\n        node_color=node_colors,\n        alpha=tree_alpha,\n    )\n\n    if colorbars and created_ax:\n        min_size = math.log2(min(tree.get_size(x) for x in tree.info))\n        max_size = math.log2(max(tree.get_size(x) for x in tree.info))\n        edge_norm = mpl.colors.Normalize(vmin=min_size, vmax=max_size)\n        ax_l = fig.add_axes([-0.02, 0.25, 0.02, 0.5])\n        cb_l = mpl.colorbar.ColorbarBase(\n            ax_l, cmap=edge_colormap, norm=edge_norm\n        )\n        cb_l.outline.set_visible(False)\n        ax_l.yaxis.tick_left()\n        ax_l.set(title=\"log2[SIZE]\")\n\n        min_flops = math.log10(\n            min(max(tree.get_flops(x), 1) for x in tree.info)\n        )\n        max_flops = math.log10(\n            max(max(tree.get_flops(x), 1) for x in tree.info)\n        )\n        node_norm = mpl.colors.Normalize(vmin=min_flops, vmax=max_flops)\n        ax_r = fig.add_axes([1.0, 0.25, 0.02, 0.5])\n        cb_r = mpl.colorbar.ColorbarBase(\n            ax_r, cmap=node_colormap, norm=node_norm\n        )\n        cb_r.outline.set_visible(False)\n        ax_r.yaxis.tick_right()\n        ax_r.set(title=\"log10[FLOPS]\")\n\n    # with warnings.catch_warnings():\n    #     warnings.simplefilter('ignore', UserWarning)\n    #     plt.tight_layout()\n\n    return fig, ax\n\n\n@functools.wraps(plot_tree)\ndef plot_tree_ring(tree, **kwargs):\n    kwargs.setdefault(\"tree_alpha\", 0.97)\n    kwargs.setdefault(\"raw_edge_alpha\", 1 / 10)\n    return plot_tree(tree, \"ring\", **kwargs)\n\n\n@functools.wraps(plot_tree)\ndef plot_tree_tent(tree, **kwargs):\n    kwargs.setdefault(\"tree_alpha\", 0.7)\n    kwargs.setdefault(\"raw_edge_alpha\", 1 / 5)\n    kwargs.setdefault(\"edge_scale\", 1 / 2)\n    kwargs.setdefault(\"node_scale\", 1 / 3)\n    return plot_tree(tree, \"tent\", **kwargs)\n\n\n@functools.wraps(plot_tree)\ndef plot_tree_span(tree, **kwargs):\n    kwargs.setdefault(\"edge_colormap\", \"viridis\")\n    kwargs.setdefault(\"edge_scale\", 2)\n    kwargs.setdefault(\"edge_max_width\", 3)\n    kwargs.setdefault(\"node_colormap\", \"plasma\")\n    kwargs.setdefault(\"node_scale\", 2)\n    kwargs.setdefault(\"node_max_size\", 30)\n    return plot_tree(tree, \"span\", **kwargs)\n\n\ndef tree_to_df(tree):\n    import pandas as pd\n\n    sizes = []\n    isizes = []\n    psizes = []\n    flops = []\n    stages = []\n    scalings = []\n    ranks = []\n\n    for k in tree.info:\n        if tree.get_flops(k) == 0:\n            continue\n        sizes.append(max(1, tree.get_size(k)))\n        isizes.append(sum(map(tree.get_size, tree.children[k])))\n        psizes.append(sizes[-1] + isizes[-1])\n        flops.append(max(1, tree.get_flops(k)))\n        stages.append(len(k))\n        ranks.append(len(tree.get_legs(k)))\n        scalings.append(len(tree.get_involved(k)))\n\n    return pd.DataFrame(\n        {\n            \"out-size\": sizes,\n            \"input-size\": isizes,\n            \"peak-size\": psizes,\n            \"flops\": flops,\n            \"stage\": stages,\n            \"rank\": ranks,\n            \"scaling\": scalings,\n        }\n    )\n\n\n@show_and_close\n@use_neutral_style\ndef plot_contractions(\n    tree,\n    order=None,\n    color_size=(0.6, 0.4, 0.7),\n    color_cost=(0.3, 0.7, 0.5),\n    figsize=(8, 3),\n):\n    import matplotlib.pyplot as plt\n\n    sz = sum(tree.get_size(node) for node in tree.gen_leaves())\n\n    sizes = []\n    peaks = []\n    costs = []\n    for p, l, r in tree.traverse(order):\n        sz += tree.get_size(p)\n        peaks.append(math.log2(sz))\n        sz -= tree.get_size(l)\n        sz -= tree.get_size(r)\n        sizes.append(math.log2(tree.get_size(p)))\n        costs.append(math.log10(tree.get_flops(p)))\n\n    cons = list(range(len(peaks)))\n\n    fig, ax = plt.subplots(figsize=figsize)\n\n    ax.set_xlabel(\"contraction\")\n\n    ax.plot(\n        cons,\n        peaks,\n        color=color_size,\n        marker=\"x\",\n        markersize=3,\n        alpha=0.5,\n        label=\"peak\",\n    )\n    ax.plot(\n        cons,\n        sizes,\n        color=color_size,\n        marker=\"o\",\n        markersize=3,\n        alpha=0.5,\n        linestyle=(1, (1, 1)),\n        label=\"write\",\n    )\n    M = math.log2(tree.total_write())\n    ax.axhline(\n        M,\n        color=color_size,\n        xmax=0.04,\n        linewidth=0.8,\n    )\n    ax.text(\n        0,\n        M,\n        \"total write\",\n        ha=\"left\",\n        va=\"center\",\n        color=color_size,\n    )\n    ax.spines[\"right\"].set_color(color_size)\n    ax.tick_params(axis=\"y\", colors=color_size)\n    ax.set_ylim(0, 1.06 * M)\n    ax.set_ylabel(\"$\\\\log_2[SIZE]$\", color=color_size)\n\n    rax = ax.twinx()\n    rax.spines[\"right\"].set_visible(True)\n    rax.spines[\"right\"].set_color(color_cost)\n    rax.tick_params(axis=\"y\", colors=color_cost)\n    rax.plot(\n        cons,\n        costs,\n        color=color_cost,\n        marker=\"s\",\n        markersize=3,\n        alpha=0.5,\n        linestyle=(0, (1, 1)),\n        label=\"cost\",\n    )\n\n    C = tree.contraction_cost(log=10)\n\n    rax.axhline(\n        C,\n        color=color_cost,\n        xmin=0.96,\n        linewidth=0.8,\n    )\n    rax.text(\n        cons[-1],\n        C,\n        \"total cost\",\n        ha=\"right\",\n        va=\"center\",\n        color=color_cost,\n    )\n    rax.set_ylim(0, 1.03 * C)\n    rax.set_ylabel(\"$\\\\log_{10}[COST]$\", color=color_cost)\n\n    ax.legend(ncol=2, bbox_to_anchor=(0.4, 1.00), loc=\"center\")\n    rax.legend(bbox_to_anchor=(0.7, 1.00), loc=\"center\")\n\n    return fig, ax\n\n\ndef plot_contractions_alt(\n    tree,\n    x=\"peak-size\",\n    y=\"flops\",\n    color=\"stage\",\n    size=\"scaling\",\n    width=400,\n    height=400,\n    point_opacity=0.8,\n    color_scheme=\"lightmulti\",\n    x_scale=\"log\",\n    y_scale=\"log\",\n    color_scale=\"log\",\n    size_scale=\"linear\",\n):\n    import altair as alt\n\n    df = tree_to_df(tree)\n    chart = alt.Chart(df)\n\n    encoding = chart.encode(\n        x=alt.X(x, scale=alt.Scale(type=x_scale, padding=10)),\n        y=alt.Y(y, scale=alt.Scale(type=y_scale, padding=10)),\n        color=alt.Color(\n            color, scale=alt.Scale(scheme=color_scheme, type=color_scale)\n        ),\n        size=alt.Size(size, scale=alt.Scale(type=size_scale)),\n        tooltip=list(df.columns),\n    )\n    plot = encoding.mark_point(opacity=point_opacity)\n\n    return (\n        plot.configure_axis(gridColor=\"rgb(248,248,248)\")\n        .properties(width=width, height=height)\n        .interactive()\n    )\n\n\ndef slicefinder_to_df(slice_finder, relative_flops=False):\n    import pandas as pd\n\n    all_ccs = sorted(slice_finder.costs.values(), key=lambda x: -x.size)\n    maxsizes = [math.log2(x.size) for x in all_ccs]\n    if relative_flops:\n        newflops = [\n            float(x.total_flops) / float(slice_finder.cost0.total_flops)\n            for x in all_ccs\n        ]\n    else:\n        newflops = [math.log10(x.total_flops) for x in all_ccs]\n\n    numslices = [math.log2(x.nslices) for x in all_ccs]\n\n    return pd.DataFrame(\n        {\n            \"log2[SIZE]\": maxsizes,\n            \"log10[FLOPS]\": newflops,\n            \"log2[NSLICES]\": numslices,\n        }\n    )\n\n\n@show_and_close\ndef plot_slicings(\n    slice_finder,\n    color_scheme=\"RdYlBu_r\",\n    relative_flops=False,\n    figsize=(6, 3),\n    point_opacity=0.8,\n):\n    import matplotlib as mpl\n    import seaborn as sns\n    from matplotlib import pyplot as plt\n\n    df = slicefinder_to_df(slice_finder, relative_flops=relative_flops)\n\n    fig, ax = plt.subplots(1, 1, figsize=figsize)\n    sns.scatterplot(\n        x=\"log2[SIZE]\",\n        y=\"log10[FLOPS]\",\n        hue=\"log2[NSLICES]\",\n        palette=color_scheme,\n        data=df,\n        alpha=point_opacity,\n    )\n\n    ax.set(xlim=(max(df[\"log2[SIZE]\"] + 1), min(df[\"log2[SIZE]\"] - 1)))\n    ax.grid(True, c=(0.98, 0.98, 0.98))\n    ax.set_axisbelow(True)\n    ax.get_legend().remove()\n\n    ax_cb = fig.add_axes([1.02, 0.25, 0.02, 0.55])\n    nm = mpl.colors.Normalize(\n        vmin=df[\"log2[NSLICES]\"].min(), vmax=df[\"log2[NSLICES]\"].max()\n    )\n    if not isinstance(color_scheme, mpl.colors.Colormap):\n        color_scheme = getattr(mpl.cm, color_scheme)\n    cb = mpl.colorbar.ColorbarBase(ax_cb, cmap=color_scheme, norm=nm)\n    cb.outline.set_visible(False)\n\n    # with warnings.catch_warnings():\n    #     warnings.simplefilter('ignore', UserWarning)\n    #     plt.tight_layout()\n\n    return fig, ax\n\n\ndef plot_slicings_alt(\n    slice_finder, color_scheme=\"redyellowblue\", relative_flops=False\n):\n    import altair as alt\n\n    df = slicefinder_to_df(slice_finder, relative_flops=relative_flops)\n\n    df[\"size\"] = 2 ** df[\"log2[SIZE]\"]\n    df[\"flops\"] = 10 ** df[\"log10[FLOPS]\"]\n    df[\"numslices\"] = 2 ** df[\"log2[NSLICES]\"]\n\n    return (\n        alt.Chart(df)\n        .mark_point()\n        .encode(\n            x=alt.X(\n                \"size:Q\",\n                sort=\"descending\",\n                scale=alt.Scale(type=\"log\", zero=False),\n            ),\n            y=alt.Y(\"flops:Q\", scale=alt.Scale(type=\"log\")),\n            color=alt.Color(\n                \"numslices:Q\",\n                scale=alt.Scale(type=\"log\", scheme=color_scheme),\n                sort=\"descending\",\n            ),\n            tooltip=list(df.columns),\n        )\n        .configure_axis(gridColor=\"rgb(248,248,248)\")\n        .interactive()\n    )\n\n\n@show_and_close\n@use_neutral_style\ndef plot_hypergraph(\n    H,\n    *,\n    edge_color=True,\n    node_color=True,\n    highlight=(),\n    centrality=\"simple\",\n    colormap=\"plasma\",\n    pos=None,\n    dim=2,\n    layout=\"auto\",\n    initial_layout=\"auto\",\n    iterations=\"auto\",\n    k=None,\n    use_forceatlas2=False,\n    flatten=False,\n    node_size=None,\n    node_scale=1.0,\n    edge_alpha=1 / 3,\n    edge_style=\"solid\",\n    hyperedge_style=\"dashed\",\n    draw_edge_labels=None,\n    fontcolor=(0.5, 0.5, 0.5),\n    edge_labels_font_size=8,\n    edge_labels_font_family=\"monospace\",\n    node_labels_font_size=10,\n    node_labels_font_family=\"monospace\",\n    info=None,\n    ax=None,\n    figsize=(5, 5),\n):\n    from .schematic import Drawing\n\n    if draw_edge_labels is None:\n        draw_edge_labels = len(H) <= 20\n\n    G = H.to_networkx()\n    hypergraph_compute_plot_info_G(\n        H=H,\n        G=G,\n        highlight=highlight,\n        node_color=node_color,\n        edge_color=edge_color,\n        edge_alpha=edge_alpha,\n        edge_style=edge_style,\n        colormap=colormap,\n        centrality=centrality,\n        hyperedge_style=hyperedge_style,\n    )\n\n    if pos is None:\n        pos = get_nice_pos(\n            G,\n            dim=dim,\n            layout=layout,\n            initial_layout=initial_layout,\n            iterations=iterations,\n            k=k,\n            use_forceatlas2=use_forceatlas2,\n            flatten=flatten,\n        )\n\n    if node_size is None:\n        # compute a base size using the position and number of tensors\n        # first get plot volume (taken from quimb.tensor.drawing.py):\n        node_packing_factor = H.num_nodes**-0.45\n        xs, ys, *zs = zip(*pos.values())\n        xmin, xmax = min(xs), max(xs)\n        ymin, ymax = min(ys), max(ys)\n        # if there only a few tensors we don't want to limit the node size\n        # because of flatness, also don't allow the plot volume to go to zero\n        xrange = max(((xmax - xmin) / 2, node_packing_factor, 0.1))\n        yrange = max(((ymax - ymin) / 2, node_packing_factor, 0.1))\n        plot_volume = xrange * yrange\n        if zs:\n            zmin, zmax = min(zs[0]), max(zs[0])\n            zrange = max(((zmax - zmin) / 2, node_packing_factor, 0.1))\n            plot_volume *= zrange\n        # in total we account for:\n        #     - user specified scaling\n        #     - number of tensors\n        #     - how flat the plot area is (flatter requires smaller nodes)\n        node_size = 0.2 * node_scale * node_packing_factor * plot_volume**0.5\n\n    if info is not None:\n        info[\"node_size\"] = node_size\n\n    d = Drawing(ax=ax, figsize=figsize)\n\n    edge_label_opts = dict(\n        color=fontcolor,\n        fontsize=edge_labels_font_size,\n        family=edge_labels_font_family,\n    )\n    node_label_opts = dict(\n        color=fontcolor,\n        fontsize=node_labels_font_size,\n        family=node_labels_font_family,\n    )\n\n    for n, ndata in G.nodes(data=True):\n        d.circle(\n            pos[n],\n            radius=node_size,\n            color=ndata[\"color\"],\n        )\n        if draw_edge_labels:\n            d.text(pos[n], text=ndata[\"label\"], **node_label_opts)\n\n    for na, nb, edata in G.edges(data=True):\n        if \"multi\" not in edata:\n            if draw_edge_labels and edata[\"label\"]:\n                text = dict(text=edata[\"label\"], **edge_label_opts)\n            else:\n                text = None\n\n            d.line(\n                pos[na],\n                pos[nb],\n                color=edata[\"color\"],\n                linewidth=edata[\"width\"],\n                linestyle=edata[\"style\"],\n                text=text,\n            )\n        else:\n            import numpy as np\n\n            multidata = edata[\"multi\"]\n            colors = (edata[\"color\"], *multidata[\"colors\"])\n            widths = (edata[\"width\"], *multidata[\"widths\"])\n            styles = (edata[\"style\"], *multidata[\"styles\"])\n            labels = (edata[\"label\"], *multidata[\"labels\"])\n\n            ne = len(colors)\n            offsets = np.linspace(-0.05 * ne, 0.05 * ne, ne)\n\n            for i in range(ne):\n                if draw_edge_labels and labels[i]:\n                    text = dict(text=labels[i], **edge_label_opts)\n                else:\n                    text = None\n\n                d.line_offset(\n                    pos[na],\n                    pos[nb],\n                    offset=offsets[i],\n                    color=colors[i],\n                    linewidth=widths[i],\n                    linestyle=styles[i],\n                    text=text,\n                )\n\n    if info is not None and \"pos\" in info:\n        info[\"pos\"] = pos\n\n    return d.fig, d.ax\n\n\n@show_and_close\ndef plot_tree_rubberband(\n    tree,\n    order=None,\n    colormap=\"Spectral\",\n    with_edge_labels=None,\n    with_node_labels=None,\n    highlight=(),\n    centrality=False,\n    layout=\"auto\",\n    node_size=None,\n    node_color=(0.5, 0.5, 0.5, 1.0),\n    edge_color=(0.5, 0.5, 0.5),\n    edge_alpha=1 / 3,\n    edge_style=\"solid\",\n    hyperedge_style=\"dashed\",\n    draw_edge_labels=None,\n    edge_labels_font_size=8,\n    edge_labels_font_family=\"monospace\",\n    iterations=500,\n    ax=None,\n    figsize=(5, 5),\n):\n    \"\"\"Plot a ``ContractionTree`` using 'rubberbands' to represent intermediate\n    contractions / subgraphs. This can be intuitive for small and / or  planar\n    contractions.\n    \"\"\"\n    import matplotlib as mpl\n\n    from .schematic import Drawing\n\n    H = tree.get_hypergraph()\n    info = {\"pos\": None}\n    fig, ax = plot_hypergraph(\n        H,\n        highlight=highlight,\n        centrality=centrality,\n        layout=layout,\n        node_size=node_size,\n        node_color=node_color,\n        edge_color=edge_color,\n        edge_alpha=edge_alpha,\n        edge_style=edge_style,\n        hyperedge_style=hyperedge_style,\n        draw_edge_labels=draw_edge_labels,\n        edge_labels_font_size=edge_labels_font_size,\n        edge_labels_font_family=edge_labels_font_family,\n        iterations=iterations,\n        figsize=figsize,\n        info=info,\n        show_and_close=False,\n    )\n    pos = info[\"pos\"]\n    r0 = info[\"node_size\"]\n\n    if isinstance(colormap, str):\n        cmap = mpl.cm.get_cmap(colormap)\n    else:\n        cmap = colormap\n\n    d = Drawing(ax=ax)\n\n    counts = collections.defaultdict(int)\n    for i, (p, _, _) in enumerate(tree.traverse()):\n        pts = [pos[node] for node in p]\n        for node in p:\n            counts[node] += 1\n        radius = [r0 + 0.01 * counts[node] for node in p]\n        prog = i / (tree.N - 2)\n        color = cmap(prog)\n        d.patch_around(\n            pts,\n            resolution=20,\n            radius=radius,\n            edgecolor=color,\n            facecolor=\"none\",\n            linestyle=\"-\",\n            zorder=-prog,\n        )\n\n    return fig, ax\n\n\n@show_and_close\ndef plot_tree_flat(\n    tree,\n    edge_color=True,\n    leaf_color=True,\n    node_color=(0.5, 0.5, 0.5, 0.5),\n    hyperedge_style=\"dashed\",\n    multiedge_spread=0.05,\n    multiedge_smoothing=0.5,\n    multiedge_midlength=0.5,\n    fontcolor=(0.5, 0.5, 0.5),\n    edge_labels_font_size=6,\n    edge_labels_font_family=\"monospace\",\n    node_labels_font_size=8,\n    node_labels_font_family=\"monospace\",\n    show_sliced=True,\n    figsize=None,\n):\n    \"\"\"Plot a ``ContractionTree`` as a flat, 2D diagram, including all indices\n    at every intermediate contraction. This can be useful for small\n    contractions, and does not require any graph layout algorithm.\n\n    Parameters\n    ----------\n    tree : ContractionTree\n        The contraction tree to plot.\n    edge_color : bool or color, optional\n        Whether to color the edges, or a specific color to use. If ``True``\n        (default), each edge will be colored according to a hash of its index.\n    leaf_color : bool or color, optional\n        Whether to color the input nodes, or a specific color to use. If\n        ``True`` (default), each leaf node will be colored with an\n        automatically generated sequence according to its linear position in\n        the input.\n    node_color : bool or color, optional\n        Whether to color the intermediate nodes, or a specific color to use. If\n        ``True`` (default), each intermediate node will be colored with the\n        average color of its children.\n    hyperedge_style : str, optional\n        The linestyle to use for hyperedges, i.e. indices that don't appeary\n        exactly twice on either inputs or the output.\n    multiedge_spread : float, optional\n        The spread of multi-edges between nodes.\n    multiedge_smoothing : float, optional\n        The smoothing of multi-edges between nodes.\n    multiedge_midlength : float, optional\n        The midlength of multi-edges between nodes.\n    fontcolor : color, optional\n        The color to use for edge and node labels.\n    edge_labels_font_size : int, optional\n        The font size to use for edge labels.\n    edge_labels_font_family : str, optional\n        The font family to use for edge labels.\n    node_labels_font_size : int, optional\n        The font size to use for node labels.\n    node_labels_font_family : str, optional\n        The font family to use for node labels.\n    show_sliced : bool, optional\n        Whether to list sliced indices at the top left.\n    figsize : tuple, optional\n        The size of the figure to create, if not specified will be based on the\n        number of nodes in the tree.\n\n    Returns\n    -------\n    fig : matplotlib.figure.Figure\n        The figure containing the plot.\n    ax : matplotlib.axes.Axes\n        The axes containing the plot.\n    \"\"\"\n    import math\n\n    import numpy as np\n\n    from .schematic import Drawing, auto_colors, average_color, hash_to_color\n\n    if figsize is None:\n        figsize = (2 * tree.N**0.5, 2 * tree.N**0.5)\n\n    edge_label_opts = dict(\n        color=fontcolor,\n        fontsize=edge_labels_font_size,\n        family=edge_labels_font_family,\n    )\n    node_label_opts = dict(\n        color=fontcolor,\n        fontsize=node_labels_font_size,\n        family=node_labels_font_family,\n    )\n\n    d = Drawing(figsize=figsize)\n\n    # order the leaves are contracted in\n    leaf_order = {leaf: i for i, leaf in enumerate(tree.get_leaves_ordered())}\n\n    if edge_color is True:\n        edge_colors = {ix: hash_to_color(ix) for ix in tree.size_dict}\n    else:\n        edge_colors = {ix: edge_color for ix in tree.size_dict}\n\n    if leaf_color is True:\n        node_colors = {\n            leaf: c for leaf, c in zip(tree.gen_leaves(), auto_colors(tree.N))\n        }\n    else:\n        node_colors = {leaf: leaf_color for leaf in tree.gen_leaves()}\n\n    hyperedges = {ix for ix, cnt in tree.appearances.items() if cnt != 2}\n\n    # position of each node\n    pos = {}\n    for i, (p, l, r) in enumerate(tree.traverse(), 1):\n        if tree.is_leaf(l):\n            # left is a leaf\n            xyl = pos[l] = (leaf_order[l], i - 1)\n            tid = tree.node_to_input(l)\n            d.circle(xyl, color=node_colors[l])\n            d.text(xyl, str(tid), **node_label_opts)\n        else:\n            xyl = pos[l]\n\n        if tree.is_leaf(r):\n            # right is a leaf\n            xyr = pos[r] = (leaf_order[r], i - 1)\n            tid = tree.node_to_input(r)\n            d.circle(xyr, color=node_colors[r])\n            d.text(xyr, str(tid), **node_label_opts)\n        else:\n            xyr = pos[r]\n\n        # position of parent is average of children\n        xyp = ((xyl[0] + xyr[0]) / 2, i)\n        pos[p] = xyp\n\n        if node_color is True:\n            # average color of children\n            node_colors[p] = average_color((node_colors[l], node_colors[r]))\n        else:\n            node_colors[p] = node_color\n\n        for xyc, edges in [\n            (xyl, sorted(tree.get_legs(l), reverse=True)),\n            (xyr, sorted(tree.get_legs(r))),\n        ]:\n            ne = len(edges)\n\n            if ne == 1:\n                offsets = [0.0]\n                text_centers = [0.5]\n            else:\n                offsets = np.linspace(\n                    -multiedge_spread * ne, multiedge_spread * ne, ne\n                )\n                text_centers = np.linspace(3 / 4, 1 / 4, ne)\n\n            for ix, offset, text_center in zip(edges, offsets, text_centers):\n                d.line_offset(\n                    xyc,\n                    xyp,\n                    offset,\n                    relative=False,\n                    color=edge_colors[ix],\n                    linewidth=math.log2(tree.size_dict.get(ix, 2)),\n                    linestyle=hyperedge_style if ix in hyperedges else \"-\",\n                    smoothing=multiedge_smoothing,\n                    midlength=multiedge_midlength,\n                    text=dict(text=ix, center=text_center, **edge_label_opts),\n                )\n\n        # draw intermediate node\n        d.circle(xyp, color=node_colors[p])\n\n    ne = len(tree.get_legs(tree.root))\n    if ne:\n        xyp = pos[tree.root]\n        offsets = np.linspace(\n            -multiedge_spread * ne, multiedge_spread * ne, ne\n        )\n        for ix, offset in zip(tree.get_legs(tree.root), offsets):\n            xym = (xyp[0] + offset, tree.N - 0.5)\n            xyo = (xyp[0] + offset, tree.N)\n            d.curve(\n                [xyp, xym, xyo],\n                color=edge_colors[ix],\n                zorder=0,\n                linewidth=math.log2(tree.size_dict.get(ix, 2)),\n                linestyle=hyperedge_style if ix in hyperedges else \"-\",\n            )\n            d.text(xyo, f\"{ix}\\n\", **edge_label_opts)\n\n    if tree.has_preprocessing():\n        for i in tree.preprocessing:\n            node = tree.input_to_node(i)\n            x, y = pos[node]\n            d.circle(\n                (x, y - 1),\n                color=node_colors[node],\n            )\n            edges = [\n                ix for ix in tree.inputs[i][::-1] if ix not in tree.sliced_inds\n            ]\n            ne = len(edges)\n\n            if ne == 1:\n                offsets = [0.0]\n                text_centers = [0.5]\n            else:\n                offsets = np.linspace(\n                    -multiedge_spread * ne, multiedge_spread * ne, ne\n                )\n                text_centers = np.linspace(3 / 4, 1 / 4, ne)\n\n            for ix, offset, text_center in zip(edges, offsets, text_centers):\n                d.line_offset(\n                    (x, y - 1),\n                    (x, y),\n                    offset,\n                    relative=False,\n                    color=edge_colors[ix],\n                    linewidth=math.log2(tree.size_dict.get(ix, 2)),\n                    linestyle=hyperedge_style if ix in hyperedges else \"-\",\n                    smoothing=multiedge_smoothing,\n                    midlength=multiedge_midlength,\n                    text=dict(text=ix, center=text_center, **edge_label_opts),\n                )\n\n    if tree.sliced_inds and show_sliced:\n        d.label_ax(\n            x=0.1,\n            y=0.8,\n            text=f\"$\\\\sum_{{{','.join(tree.sliced_inds)}}}$\",\n            color=fontcolor,\n        )\n\n    return d.fig, d.ax\n\n\n@show_and_close\ndef plot_tree_circuit(\n    tree,\n    edge_colormap=\"GnBu\",\n    edge_max_width=None,\n    node_colormap=\"YlOrRd\",\n    node_max_size=None,\n    figsize=None,\n):\n    import matplotlib as mpl\n\n    from .schematic import Drawing\n\n    if figsize is None:\n        figsize = (tree.N**0.75, tree.N**0.75)\n\n    d = Drawing(figsize=figsize)\n\n    # edge coloring -> node size\n    if edge_max_width is None:\n        edge_max_width = math.log2(tree.max_size())\n\n    ew_range = 0, edge_max_width\n    enorm = mpl.colors.Normalize(*ew_range, clip=True)\n    if not isinstance(edge_colormap, mpl.colors.Colormap):\n        edge_colormap = getattr(mpl.cm, edge_colormap)\n    emapper = mpl.cm.ScalarMappable(norm=enorm, cmap=edge_colormap)\n\n    # edge coloring -> node flops\n    if node_max_size is None:\n        node_max_size = math.log2(max(map(tree.get_flops, tree.children)))\n\n    nw_range = 0, node_max_size\n    nnorm = mpl.colors.Normalize(*nw_range, clip=True)\n    if not isinstance(node_colormap, mpl.colors.Colormap):\n        node_colormap = getattr(mpl.cm, node_colormap)\n    nmapper = mpl.cm.ScalarMappable(norm=nnorm, cmap=node_colormap)\n\n    pos = {tree.root: (0, 0)}\n    queue = [tree.root]\n    while queue:\n        # process tree in reverse depth first order\n        p = queue.pop(0)\n        px, py = pos[p]\n        l, r = tree.children[p]\n\n        # we do all of right contractions first\n        pos[r] = (px - 1, py - 1)\n        pos[l] = (px - tree.get_extent(r), py)\n\n        if not tree.is_leaf(l):\n            queue.append(l)\n        else:\n            i = tree.node_to_input(l)\n            d.text(\n                pos[l],\n                f\"{i}\",\n                color=(0.5, 0.5, 0.5, 0.5),\n                fontsize=20 * tree.N**-0.25,\n                rotation=-90,\n                ha=\"right\",\n                va=\"center\",\n                family=\"monospace\",\n            )\n        if not tree.is_leaf(r):\n            queue.append(r)\n        else:\n            i = tree.node_to_input(r)\n            d.text(\n                pos[r],\n                f\"{i}\",\n                color=(0.5, 0.5, 0.5, 0.5),\n                fontsize=20 * tree.N**-0.25,\n                rotation=-45,\n                ha=\"right\",\n                va=\"top\",\n                family=\"monospace\",\n            )\n\n        lW = math.log2(tree.get_size(l))\n        rW = math.log2(tree.get_size(r))\n        pC = math.log2(tree.get_flops(p))\n\n        d.line(\n            pos[l],\n            pos[p],\n            color=emapper.to_rgba(lW),\n            linewidth=5 * lW / edge_max_width,\n        )\n        d.line(\n            pos[r],\n            pos[p],\n            color=emapper.to_rgba(rW),\n            linewidth=5 * rW / edge_max_width,\n        )\n        d.circle(\n            pos[p],\n            color=nmapper.to_rgba(pC),\n            radius=0.3 * pC / node_max_size,\n            linewidth=0,\n        )\n\n    return d.fig, d.ax\n"
  },
  {
    "path": "cotengra/presets.py",
    "content": "\"\"\"Preset configured optimizers.\"\"\"\n\nimport functools\nimport threading\n\nfrom .core import ContractionTree\nfrom .hyperoptimizers.hyper import (\n    HyperOptimizer,\n    ReusableHyperOptimizer,\n    get_default_hq_methods,\n    get_default_optlib,\n    get_default_optlib_eco,\n)\nfrom .interface import register_preset\nfrom .oe import (\n    PathOptimizer,\n)\nfrom .pathfinders.path_basic import (\n    GreedyOptimizer,\n    OptimalOptimizer,\n    get_optimize_optimal,\n)\nfrom .pathfinders.path_edgesort import EdgeSortOptimizer\n\n\ndef estimate_optimal_hardness(inputs):\n    r\"\"\"Provides a very rough estimate of how long it would take to find the\n    optimal contraction order for a given set of inputs. The runtime is\n    *very* approximately exponential in this number:\n\n    .. math::\n\n        T \\propto \\exp {n^2 * k^0.5}\n\n    Where :math:`n` is the number of tensors and :math:`k` is the average\n    degree of the hypergraph.\n    \"\"\"\n    n = len(inputs)\n    # average degree\n    k = sum(map(len, inputs)) / n\n    return n**2 * k**0.5\n\n\nclass AutoOptimizer(PathOptimizer):\n    \"\"\"An optimizer that automatically chooses between optimal and\n    hyper-optimization, designed for everyday use.\n    \"\"\"\n\n    def __init__(\n        self,\n        optimal_cutoff=250,\n        minimize=\"combo\",\n        cache=True,\n        **hyperoptimizer_kwargs,\n    ):\n        self.minimize = minimize\n        self.optimal_cutoff = optimal_cutoff\n        self._optimize_optimal_fn = get_optimize_optimal()\n\n        self.kwargs = hyperoptimizer_kwargs\n        self.kwargs.setdefault(\"methods\", (\"random-greedy\",))\n        self.kwargs.setdefault(\"max_repeats\", 128)\n        self.kwargs.setdefault(\"max_time\", \"rate:1e9\")\n        self.kwargs.setdefault(\"optlib\", get_default_optlib_eco())\n        self.kwargs.setdefault(\"parallel\", False)\n        self.kwargs.setdefault(\"reconf_opts\", {})\n        self.kwargs[\"reconf_opts\"].setdefault(\"subtree_size\", 4)\n        self.kwargs[\"reconf_opts\"].setdefault(\"maxiter\", 100)\n\n        self._hyperoptimizers_by_thread = {}\n        if cache:\n            self._optimizer_hyper_cls = ReusableHyperOptimizer\n        else:\n            self._optimizer_hyper_cls = HyperOptimizer\n\n    def _get_optimizer_hyper_threadsafe(self):\n        # since the hyperoptimizer is stateful while running,\n        # we need to instantiate a separate one for each thread\n        tid = threading.get_ident()\n        try:\n            return self._hyperoptimizers_by_thread[tid]\n        except KeyError:\n            opt = self._optimizer_hyper_cls(\n                minimize=self.minimize, **self.kwargs\n            )\n            self._hyperoptimizers_by_thread[tid] = opt\n            return opt\n\n    def search(self, inputs, output, size_dict, **kwargs):\n        if estimate_optimal_hardness(inputs) < self.optimal_cutoff:\n            # easy to solve exactly\n            ssa_path = self._optimize_optimal_fn(\n                inputs,\n                output,\n                size_dict,\n                use_ssa=True,\n                minimize=self.minimize,\n                **kwargs,\n            )\n            return ContractionTree.from_path(\n                inputs,\n                output,\n                size_dict,\n                ssa_path=ssa_path,\n            )\n        else:\n            # use hyperoptimizer\n            return self._get_optimizer_hyper_threadsafe().search(\n                inputs,\n                output,\n                size_dict,\n                **kwargs,\n            )\n\n    def __call__(self, inputs, output, size_dict, **kwargs):\n        if estimate_optimal_hardness(inputs) < self.optimal_cutoff:\n            # easy to solve exactly\n            return self._optimize_optimal_fn(\n                inputs,\n                output,\n                size_dict,\n                use_ssa=False,\n                minimize=self.minimize,\n                **kwargs,\n            )\n        else:\n            # use hyperoptimizer\n            return self._get_optimizer_hyper_threadsafe()(\n                inputs, output, size_dict, **kwargs\n            )\n\n\nclass AutoHQOptimizer(AutoOptimizer):\n    \"\"\"An optimizer that automatically chooses between optimal and\n    hyper-optimization, designed for everyday use on harder contractions or\n    those that will be repeated many times, and thus warrant a more extensive\n    search.\n    \"\"\"\n\n    def __init__(self, **kwargs):\n        kwargs.setdefault(\"optimal_cutoff\", 650)\n        kwargs.setdefault(\"methods\", get_default_hq_methods())\n        kwargs.setdefault(\"max_repeats\", 128)\n        kwargs.setdefault(\"max_time\", \"rate:1e8\")\n        kwargs.setdefault(\"optlib\", get_default_optlib())\n        kwargs.setdefault(\"parallel\", False)\n        kwargs.setdefault(\"reconf_opts\", {})\n        kwargs[\"reconf_opts\"].setdefault(\"subtree_size\", 8)\n        kwargs[\"reconf_opts\"].setdefault(\"maxiter\", 500)\n        super().__init__(**kwargs)\n\n\n@functools.lru_cache(maxsize=None)\ndef get_auto_optimizer():\n    \"\"\"Cache and reuse for speed. But only construct dynamically.\"\"\"\n    return AutoOptimizer()\n\n\ndef auto_optimize(inputs, output, size_dict, **kwargs):\n    optimizer = get_auto_optimizer()\n    return optimizer(inputs, output, size_dict, **kwargs)\n\n\ndef auto_optimize_tree(inputs, output, size_dict, **kwargs):\n    \"\"\"Get a contraction tree using the auto optimizer.\"\"\"\n    optimizer = get_auto_optimizer()\n    return optimizer.search(inputs, output, size_dict, **kwargs)\n\n\n@functools.lru_cache(maxsize=None)\ndef get_auto_hq_optimizer():\n    \"\"\"Cache and reuse for speed. But only construct dynamically.\"\"\"\n    return AutoHQOptimizer()\n\n\ndef auto_hq_optimize(inputs, output, size_dict, **kwargs):\n    optimizer = get_auto_hq_optimizer()\n    return optimizer(inputs, output, size_dict, **kwargs)\n\n\ndef auto_optimize_hq_tree(inputs, output, size_dict, **kwargs):\n    \"\"\"Get a contraction tree using the auto optimizer.\"\"\"\n    optimizer = get_auto_hq_optimizer()\n    return optimizer.search(inputs, output, size_dict, **kwargs)\n\n\n# these names overlap with opt_einsum, but won't override presets there\nregister_preset(\n    \"auto\",\n    auto_optimize,\n    auto_optimize_tree,\n)\nregister_preset(\n    \"auto-hq\",\n    auto_hq_optimize,\n    auto_optimize_hq_tree,\n)\n\ngreedy_optimize = GreedyOptimizer()\n\nregister_preset(\n    [\"greedy\", \"eager\", \"opportunistic\"],\n    greedy_optimize,\n    greedy_optimize.search,\n)\n\noptimal_optimize = OptimalOptimizer()\n\nregister_preset(\n    [\"optimal\", \"dp\", \"dynamic-programming\"],\n    optimal_optimize,\n    optimal_optimize.search,\n)\n\noptimal_outer_optimize = OptimalOptimizer(search_outer=True)\n\nregister_preset(\n    \"optimal-outer\", optimal_outer_optimize, optimal_outer_optimize.search\n)\n\nedgesort_optimize = EdgeSortOptimizer()\n\nregister_preset(\n    [\"edgesort\", \"ncon\"],\n    edgesort_optimize,\n    edgesort_optimize.search,\n)\n"
  },
  {
    "path": "cotengra/reusable.py",
    "content": "import collections\nimport hashlib\nimport pickle\nimport threading\n\nfrom .oe import PathOptimizer\nfrom .utils import DiskDict\n\n\ndef sortedtuple(x):\n    return tuple(sorted(x))\n\n\ndef make_hashable(x):\n    \"\"\"Make ``x`` hashable by recursively turning list into tuples and dicts\n    into sorted tuples of key-value pairs.\n    \"\"\"\n    if isinstance(x, list):\n        return tuple(map(make_hashable, x))\n    if isinstance(x, dict):\n        return tuple(sorted((k, make_hashable(v)) for k, v in x.items()))\n    return x\n\n\ndef hash_contraction_a(inputs, output, size_dict):\n    if not isinstance(next(iter(size_dict.values()), 1), int):\n        # hashing e.g. numpy int won't match!\n        size_dict = {k: int(v) for k, v in size_dict.items()}\n\n    return hashlib.sha1(\n        pickle.dumps(\n            (\n                tuple(map(sortedtuple, inputs)),\n                sortedtuple(output),\n                sortedtuple(size_dict.items()),\n            )\n        )\n    ).hexdigest()\n\n\ndef hash_contraction_b(inputs, output, size_dict):\n    # label each index as the sorted tuple of nodes it is incident to\n    edges = collections.defaultdict(list)\n    for ix in output:\n        edges[ix].append(-1)\n    for i, term in enumerate(inputs):\n        for ix in term:\n            edges[ix].append(i)\n\n    # then sort edges by each's incidence nodes\n    canonical_edges = sortedtuple(map(sortedtuple, edges.values()))\n\n    return hashlib.sha1(\n        pickle.dumps((canonical_edges, sortedtuple(size_dict.items())))\n    ).hexdigest()\n\n\ndef hash_contraction(inputs, output, size_dict, method=\"a\"):\n    \"\"\"Compute a hash for a particular contraction geometry.\"\"\"\n    if method == \"a\":\n        return hash_contraction_a(inputs, output, size_dict)\n    elif method == \"b\":\n        return hash_contraction_b(inputs, output, size_dict)\n    else:\n        raise ValueError(\"Unknown hash method: {}\".format(method))\n\n\nclass ReusableOptimizer(PathOptimizer):\n    \"\"\"Mixin class for optimizers that can be reused, caching the paths\n    and other relevant information for reconstructing the full tree.\n\n    The following methods should be implemented in the subclass:\n\n        _get_path_relevant_opts(self)\n        _get_suboptimizer(self)\n        _deconstruct_tree(self, opt, tree)\n        _reconstruct_tree(self, inputs, output, size_dict, con)\n\n    Parameters\n    ----------\n    directory : None, True, or str, optional\n        If specified use this directory as a persistent cache. If ``True`` auto\n        generate a directory in the current working directory based on the\n        options which are most likely to affect the path (see\n        `ReusableHyperOptimizer._get_path_relevant_opts`).\n    overwrite : bool or 'improved', optional\n        If ``True``, the optimizer will always run, overwriting old results in\n        the cache. This can be used to update paths without deleting the whole\n        cache. If ``'improved'`` then only overwrite if the new path is better.\n    hash_method : {'a', 'b', ...}, optional\n        The method used to hash the contraction tree. The default, ``'a'``, is\n        faster hashwise but doesn't recognize when indices are permuted.\n    cache_only : bool, optional\n        If ``True``, the optimizer will only use the cache, and will raise\n        ``KeyError`` if a contraction is not found.\n    directory_split : \"auto\" or bool, optional\n        If specified, the hash will be split into two parts, the first part\n        will be used as a subdirectory, and the second part will be used as the\n        filename. This is useful for avoiding a very large flat diretory. If\n        \"auto\" it will check the current cache if any and guess from that.\n    opt_kwargs\n        Supplied to ``self._get_suboptimizer(self)``.\n    \"\"\"\n\n    def __init__(\n        self,\n        *,\n        directory=None,\n        overwrite=False,\n        hash_method=\"a\",\n        cache_only=False,\n        directory_split=\"auto\",\n        **opt_kwargs,\n    ):\n        self._suboptimizers = {}\n        self._suboptimizer_kwargs = opt_kwargs\n        if directory is True:\n            # automatically generate the directory\n            directory = f\"ctg_cache/opts{self.auto_hash_path_relevant_opts()}\"\n        self._cache = DiskDict(directory)\n        self.overwrite = overwrite\n        self._hash_method = hash_method\n        self.cache_only = cache_only\n\n        if directory_split == \"auto\":\n            # peak at cache and see if it has a subdirectory structure\n            path = self._cache._path\n            if (path is not None) and path.exists():\n                anysub = next(path.glob(\"*\"), None)\n                if anysub is not None:\n                    directory_split = anysub.is_dir()\n                else:\n                    # default to True\n                    directory_split = True\n            else:\n                # default to True\n                directory_split = True\n\n        self.directory_split = directory_split\n\n    @property\n    def last_opt(self):\n        return self._suboptimizers.get(threading.get_ident(), None)\n\n    def _get_path_relevant_opts(self):\n        \"\"\"We only want to hash on options that affect the contraction, not\n        things like `progbar`.\n        \"\"\"\n        raise NotImplementedError\n\n    def auto_hash_path_relevant_opts(self):\n        \"\"\"Automatically hash the path relevant options used to create the\n        optimizer.\n        \"\"\"\n        key = tuple(\n            (key, make_hashable(self._suboptimizer_kwargs.get(key, default)))\n            for key, default in self._get_path_relevant_opts()\n        )\n        return hashlib.sha1(pickle.dumps(key)).hexdigest()\n\n    def hash_query(self, inputs, output, size_dict):\n        \"\"\"Hash the contraction specification, returning this and whether the\n        contraction is already present as a tuple.\n        \"\"\"\n        h = hash_contraction(inputs, output, size_dict, self._hash_method)\n\n        if self.directory_split:\n            # use first part of the hash (256 options) as sub directory\n            h = (h[:2], h[2:])\n\n        missing = h not in self._cache\n        return h, missing\n\n    @property\n    def minimize(self):\n        if self.last_opt is not None:\n            return self.last_opt.minimize\n        else:\n            return self._suboptimizer_kwargs.get(\"minimize\", \"flops\")\n\n    def update_from_tree(self, tree, overwrite=\"improved\"):\n        \"\"\"Explicitly add the contraction that ``tree`` represents into the\n        cache. For example, if you have manually improved it via reconfing.\n        If ``overwrite=False`` and the contracton is present already then do\n        nothing. If ``overwrite='improved'`` then only overwrite if the new\n        path is better. If ``overwrite=True`` then always overwrite.\n\n        Parameters\n        ----------\n        tree : ContractionTree\n            The tree to add to the cache.\n        overwrite : bool or \"improved\", optional\n            If ``True`` always overwrite, if ``False`` only overwrite if the\n            contraction is missing, if ``'improved'`` only overwrite if the new\n            path is better (the default). Note that the comparison of scores\n            is based on default objective of the tree.\n        \"\"\"\n        h, missing = self.hash_query(tree.inputs, tree.output, tree.size_dict)\n\n        new_con = {\n            \"path\": tree.get_path(),\n            \"score\": tree.get_score(),\n            \"sliced_inds\": tuple(tree.sliced_inds),\n        }\n\n        if missing:\n            # write to the cache\n            self._cache[h] = new_con\n        elif overwrite:\n            if overwrite == \"improved\":\n                old_con = self._cache[h]\n                if new_con[\"score\"] < old_con[\"score\"]:\n                    # overwrite only if we have a better score\n                    self._cache[h] = new_con\n            else:\n                # overwrite regardless of score\n                self._cache[h] = new_con\n\n    def _run_optimizer(self, inputs, output, size_dict):\n        opt = self.suboptimizer(**self._suboptimizer_kwargs)\n        tree = opt.search(inputs, output, size_dict)\n        thrid = threading.get_ident()\n        self._suboptimizers[thrid] = opt\n        return {\n            \"path\": tree.get_path(),\n            \"score\": tree.get_score(),\n            # dont' need to store all slice info, just which indices\n            \"sliced_inds\": tuple(tree.sliced_inds),\n        }\n\n    def _maybe_run_optimizer(self, inputs, output, size_dict):\n        h, missing = self.hash_query(inputs, output, size_dict)\n\n        should_run = missing or self.overwrite\n        if should_run:\n            if self.cache_only:\n                raise KeyError(\"Contraction missing from cache.\")\n\n            con = self._run_optimizer(inputs, output, size_dict)\n\n            if (self.overwrite == \"improved\") and (not missing):\n                # only overwrite if the new path is better\n                old_con = self._cache[h]\n                if con[\"score\"] < old_con[\"score\"]:\n                    # replace the old path\n                    self._cache[h] = con\n                else:\n                    # use the old path\n                    con = old_con\n                    # need flag that we can't use the last run\n                    should_run = False\n            else:\n                # write to the cache\n                self._cache[h] = con\n        else:\n            # just retrieve from the cache\n            con = self._cache[h]\n\n        return should_run, con\n\n    def __call__(self, inputs, output, size_dict, memory_limit=None):\n        _, con = self._maybe_run_optimizer(inputs, output, size_dict)\n        return con[\"path\"]\n\n    def _get_suboptimizer(self):\n        raise NotImplementedError\n\n    def _deconstruct_tree(self, opt, tree):\n        raise NotImplementedError\n\n    def _run_optimizer(self, inputs, output, size_dict):\n        opt = self._get_suboptimizer()\n        tree = opt.search(inputs, output, size_dict)\n        thrid = threading.get_ident()\n        self._suboptimizers[thrid] = opt\n        return self._deconstruct_tree(opt, tree)\n\n    def _reconstruct_tree(self, inputs, output, size_dict, con):\n        raise NotImplementedError\n\n    def search(self, inputs, output, size_dict):\n        searched, con = self._maybe_run_optimizer(inputs, output, size_dict)\n        if searched:\n            # already have the tree to return\n            return self.last_opt.tree\n\n        # else need to *reconstruct* the tree from the more compact path\n        return self._reconstruct_tree(inputs, output, size_dict, con)\n\n    def cleanup(self):\n        self._cache.cleanup()\n"
  },
  {
    "path": "cotengra/schematic.py",
    "content": "\"\"\"Draw 2D and pseudo-3D diagrams programmatically using matplotlib.\"\"\"\n\nimport functools\nimport warnings\nfrom math import atan2, cos, pi, sin\n\nimport matplotlib as mpl\nimport matplotlib.pyplot as plt\n\n\nclass Drawing:\n    \"\"\"Draw 2D or pseudo-3D diagrams using matplotlib. This handles the\n    axonometric projection and the z-ordering of the elements, as well as named\n    preset styles for repeated elements, and the automatic adjustment of the\n    figure limits. It also has basic support for drawing smooth curves and\n    shaded areas around certain elements automatically.\n\n    Parameters\n    ----------\n    background : color, optional\n        The background color of the figure, defaults to transparent.\n    drawcolor : color, optional\n        The default color to draw lines and text in.\n    shapecolor : color, optional\n        The default color to fill shapes with.\n    a : float\n        The axonometric angle of the x-axis in degrees.\n    b : float\n        The axonometric angle of the y-axis in degrees.\n    xscale : float\n        A factor to scale the x-axis by.\n    yscale : float\n        A factor to scale the y-axis by.\n    zscale : float\n        A factor to scale the z-axis by.\n    presets : dict\n        A dictionary of named style presets. When you add an element to the\n        drawing, you can specify a preset name to use as default styling.\n    ax : matplotlib.axes.Axes\n        The axes to draw on. If None, a new figure is created. If an external\n        `ax` is supplied, then note that this `Drawing` instance will not\n        automatically adjust the limits of the axes as elements are added.\n    kwargs\n        Passed to ``plt.figure`` if ``ax`` is None.\n    \"\"\"\n\n    def __init__(\n        self,\n        background=(0, 0, 0, 0),\n        drawcolor=(0.14, 0.15, 0.16, 1.0),\n        shapecolor=(0.45, 0.50, 0.55, 1.0),\n        a=50,\n        b=12,\n        xscale=1,\n        yscale=1,\n        zscale=1,\n        presets=None,\n        ax=None,\n        **kwargs,\n    ):\n        if ax is None:\n            self.fig = plt.figure(**kwargs)\n            self.fig.set_facecolor(background)\n            self.ax = self.fig.add_subplot(111)\n            self.fig_owner = True\n        else:\n            self.ax = ax\n            self.fig = self.ax.figure\n            self.fig_owner = False\n\n        self.ax.set_axis_off()\n        self.ax.set_aspect(\"equal\")\n        self.ax.set_clip_on(False)\n\n        self.drawcolor = drawcolor\n        self.shapecolor = shapecolor\n\n        self._xmin = None\n        self._xmax = None\n        self._ymin = None\n        self._ymax = None\n        self.presets = {} if presets is None else dict(presets)\n        self.presets.setdefault(None, {})\n\n        self._2d_project = functools.partial(\n            simple_scale,\n            xscale=xscale,\n            yscale=yscale,\n        )\n\n        self._3d_project = functools.partial(\n            axonometric_project,\n            a=a,\n            b=b,\n            xscale=xscale,\n            yscale=yscale,\n            zscale=zscale,\n        )\n        self._coo_to_zorder = functools.partial(\n            coo_to_zorder,\n            xscale=xscale,\n            yscale=yscale,\n            zscale=zscale,\n        )\n\n    def _adjust_lims(self, x, y):\n        if not self.fig_owner:\n            # if we don't own the figure, we shouldn't adjust the limits\n            return\n\n        xchange = ychange = False\n        if self._xmin is None or x < self._xmin:\n            xchange = True\n            self._xmin = x\n\n        if self._xmax is None or x > self._xmax:\n            xchange = True\n            self._xmax = x\n\n        if self._ymin is None or y < self._ymin:\n            ychange = True\n            self._ymin = y\n\n        if self._ymax is None or y > self._ymax:\n            ychange = True\n            self._ymax = y\n\n        if xchange and self._xmin != self._xmax:\n            dx = self._xmax - self._xmin\n            plot_xmin = self._xmin - dx * 0.01\n            plot_xmax = self._xmax + dx * 0.01\n            self.ax.set_xlim(plot_xmin, plot_xmax)\n        if ychange and self._ymin != self._ymax:\n            dy = self._ymax - self._ymin\n            plot_ymin = self._ymin - dy * 0.01\n            plot_ymax = self._ymax + dy * 0.01\n            self.ax.set_ylim(plot_ymin, plot_ymax)\n\n    def text(self, coo, text, preset=None, **kwargs):\n        \"\"\"Place text at the specified coordinate.\n\n        Parameters\n        ----------\n        coo : tuple[int, int] or tuple[int, int, int]\n            The 2D or 3D coordinate of the text. If 3D, the coordinate will be\n            projected onto the 2D plane, and a z-order will be assigned.\n        text : str\n            The text to place.\n        preset : str, optional\n            A preset style to use for the text.\n        kwargs\n            Specific style options passed to ``matplotlib.axes.Axes.text``.\n        \"\"\"\n        style = parse_style_preset(self.presets, preset, **kwargs)\n        style.setdefault(\"color\", self.drawcolor)\n        style.setdefault(\"horizontalalignment\", \"center\")\n        style.setdefault(\"verticalalignment\", \"center\")\n        style.setdefault(\"clip_on\", False)\n        zorder_delta = style.pop(\"zorder_delta\", 0.02)\n\n        if len(coo) == 2:\n            x, y = self._2d_project(*coo)\n            style.setdefault(\"zorder\", zorder_delta)\n        else:\n            x, y = self._3d_project(*coo)\n            style.setdefault(\n                \"zorder\", self._coo_to_zorder(*coo) + zorder_delta\n            )\n\n        self.ax.text(x, y, text, **style)\n        self._adjust_lims(x, y)\n\n    def text_between(self, cooa, coob, text, preset=None, **kwargs):\n        \"\"\"Place text between two coordinates.\n\n        Parameters\n        ----------\n        cooa, coob : tuple[int, int] or tuple[int, int, int]\n            The 2D or 3D coordinates of the text endpoints. If 3D, the\n            coordinates will be projected onto the 2D plane, and a z-order\n            will be assigned based on average z-order of the endpoints.\n        text : str\n            The text to place.\n        center : float, optional\n            The position of the text along the line, where 0.0 is the start and\n            1.0 is the end. Default is 0.5.\n        preset : str, optional\n            A preset style to use for the text.\n        kwargs\n            Specific style options passed to ``matplotlib.axes.Axes.text``.\n        \"\"\"\n        style = parse_style_preset(self.presets, preset, **kwargs)\n        style.setdefault(\"color\", self.drawcolor)\n        style.setdefault(\"horizontalalignment\", \"center\")\n        style.setdefault(\"verticalalignment\", \"center\")\n        style.setdefault(\"clip_on\", False)\n        center = style.pop(\"center\", 0.5)\n        zorder_delta = style.pop(\"zorder_delta\", 0.02)\n\n        if len(cooa) == 2:\n            xa, ya = self._2d_project(*cooa)\n            xb, yb = self._2d_project(*coob)\n            style.setdefault(\"zorder\", zorder_delta)\n        else:\n            style.setdefault(\n                \"zorder\",\n                mean(self._coo_to_zorder(*coo) for coo in [cooa, coob])\n                + zorder_delta,\n            )\n            xa, ya = self._3d_project(*cooa)\n            xb, yb = self._3d_project(*coob)\n\n        # compute midpoint\n        x = xa * (1 - center) + xb * center\n        y = ya * (1 - center) + yb * center\n\n        # compute angle\n        if xa <= xb:\n            angle = atan2(yb - ya, xb - xa) * 180 / pi\n        else:\n            angle = atan2(ya - yb, xa - xb) * 180 / pi\n        style.setdefault(\"rotation\", angle)\n\n        self.ax.text(x, y, text, **style)\n        self._adjust_lims(x, y)\n\n    def label_ax(self, x, y, text, preset=None, **kwargs):\n        \"\"\"Place text at the specified location, using the axis coordinates\n        rather than 2D or 3D data coordinates.\n\n        Parameters\n        ----------\n        x, y : float\n            The x and y positions of the text, relative to the axis.\n        text : str\n            The text to place.\n        preset : str, optional\n            A preset style to use for the text.\n        kwargs\n            Specific style options passed to ``matplotlib.axes.Axes.text``.\n        \"\"\"\n        style = parse_style_preset(self.presets, preset, **kwargs)\n        style.setdefault(\"color\", self.drawcolor)\n        style.setdefault(\"horizontalalignment\", \"center\")\n        style.setdefault(\"verticalalignment\", \"center\")\n        style.setdefault(\"transform\", self.ax.transAxes)\n        self.ax.text(x, y, text, **style)\n        self._adjust_lims(x, y)\n\n    def label_fig(self, x, y, text, preset=None, **kwargs):\n        \"\"\"Place text at the specified location, using the figure coordinates\n        rather than 2D or 3D data coordinates.\n\n        Parameters\n        ----------\n        x, y : float\n            The x and y positions of the text, relative to the figure.\n        text : str\n            The text to place.\n        preset : str, optional\n            A preset style to use for the text.\n        kwargs\n            Specific style options passed to ``matplotlib.axes.Axes.text``.\n        \"\"\"\n        style = parse_style_preset(self.presets, preset, **kwargs)\n        style.setdefault(\"color\", self.drawcolor)\n        style.setdefault(\"horizontalalignment\", \"center\")\n        style.setdefault(\"verticalalignment\", \"center\")\n        style.setdefault(\"transform\", self.fig.transFigure)\n        self.ax.text(x, y, text, **style)\n        self._adjust_lims(x, y)\n\n    def _parse_style_for_marker(self, coo, preset=None, **kwargs):\n        style = parse_style_preset(self.presets, preset, **kwargs)\n        if \"color\" in style:\n            # assume coloring whole shape\n            style.setdefault(\"facecolor\", style.pop(\"color\"))\n        style.setdefault(\"facecolor\", self.shapecolor)\n        style.setdefault(\"edgecolor\", darken_color(style[\"facecolor\"]))\n        style.setdefault(\"linewidth\", 1)\n        style.setdefault(\"radius\", 0.25)\n        zorder_delta = style.pop(\"zorder_delta\", 0.01)\n\n        if len(coo) == 2:\n            x, y = self._2d_project(*coo)\n            style.setdefault(\"zorder\", zorder_delta)\n        else:\n            x, y = self._3d_project(*coo)\n            style.setdefault(\n                \"zorder\", self._coo_to_zorder(*coo) + zorder_delta\n            )\n\n        return x, y, style\n\n    def _adjust_lims_for_marker(self, x, y, r):\n        for x, y in [\n            (x - 1.1 * r, y),\n            (x + 1.1 * r, y),\n            (x, y - 1.1 * r),\n            (x, y + 1.1 * r),\n        ]:\n            self._adjust_lims(x, y)\n\n    def circle(self, coo, preset=None, **kwargs):\n        \"\"\"Draw a circle at the specified coordinate.\n\n        Parameters\n        ----------\n        coo : tuple[int, int] or tuple[int, int, int]\n            The 2D or 3D coordinate of the circle. If 3D, the coordinate will\n            be projected onto the 2D plane, and a z-order will be assigned.\n        preset : str, optional\n            A preset style to use for the circle.\n        kwargs\n            Specific style options passed to ``matplotlib.patches.Circle``.\n        \"\"\"\n        x, y, style = self._parse_style_for_marker(\n            coo, preset=preset, **kwargs\n        )\n        circle = mpl.patches.Circle((x, y), **style)\n        self.ax.add_artist(circle)\n        self._adjust_lims_for_marker(x, y, style[\"radius\"])\n\n    def wedge(self, coo, theta1, theta2, preset=None, **kwargs):\n        \"\"\"Draw a wedge at the specified coordinate.\n\n        Parameters\n        ----------\n        coo : tuple[int, int] or tuple[int, int, int]\n            The 2D or 3D coordinate of the wedge. If 3D, the coordinate will\n            be projected onto the 2D plane, and a z-order will be assigned.\n        theta1 : float\n            The angle in degrees of the first edge of the wedge.\n        theta2 : float\n            The angle in degrees of the second edge of the wedge.\n        preset : str, optional\n            A preset style to use for the wedge.\n        kwargs\n            Specific style options passed to ``matplotlib.patches.Wedge``.\n        \"\"\"\n        x, y, style = self._parse_style_for_marker(\n            coo, preset=preset, **kwargs\n        )\n\n        # wedge uses r, not radius\n        style[\"r\"] = style.pop(\"radius\")\n        # and is not filled by default\n        style.setdefault(\"fill\", True)\n\n        wedge = mpl.patches.Wedge(\n            (x, y), theta1=theta1, theta2=theta2, **style\n        )\n\n        self.ax.add_artist(wedge)\n        self._adjust_lims_for_marker(x, y, style[\"r\"])\n\n    def dot(self, coo, preset=None, **kwargs):\n        \"\"\"Draw a small circle with no border. Alias for circle with defaults\n        `radius=0.1` and `linewidth=0.0`.\n\n        Parameters\n        ----------\n        coo : tuple[int, int] or tuple[int, int, int]\n            The 2D or 3D coordinate of the dot. If 3D, the coordinate will\n            be projected onto the 2D plane, and a z-order will be assigned.\n        preset : str, optional\n            A preset style to use for the dot.\n        kwargs\n            Specific style options passed to ``matplotlib.patches.Circle``.\n        \"\"\"\n        style = parse_style_preset(self.presets, preset, **kwargs)\n        style.setdefault(\"radius\", 0.1)\n        style.setdefault(\"linewidth\", 0.0)\n        self.circle(coo, **style)\n\n    def regular_polygon(self, coo, preset=None, **kwargs):\n        \"\"\"Draw a regular polygon at the specified coordinate.\n\n        Parameters\n        ----------\n        coo : tuple[int, int] or tuple[int, int, int]\n            The 2D or 3D coordinate of the polygon. If 3D, the coordinate will\n            be projected onto the 2D plane, and a z-order will be assigned.\n        n : int\n            The number of sides of the polygon.\n        orientation : float, optional\n            The orientation of the polygon in radians. Default is 0.0.\n        preset : str, optional\n            A preset style to use for the polygon.\n        kwargs\n            Specific style options passed to ``matplotlib.patches.Polygon``.\n        \"\"\"\n        x, y, style = self._parse_style_for_marker(\n            coo, preset=preset, **kwargs\n        )\n\n        n = style.pop(\"n\", 3)\n        orientation = style.pop(\"orientation\", 0.0)\n\n        rpoly = mpl.patches.RegularPolygon(\n            (x, y), numVertices=n, orientation=orientation, **style\n        )\n        self.ax.add_artist(rpoly)\n        self._adjust_lims_for_marker(x, y, style[\"radius\"])\n\n    def marker(self, coo, preset=None, **kwargs):\n        \"\"\"Draw a 'marker' at the specified coordinate. This is a shorthand for\n        creating polygons with shape specified by a single character.\n\n        Parameters\n        ----------\n        coo : tuple[int, int] or tuple[int, int, int]\n            The 2D or 3D coordinate of the marker. If 3D, the coordinate will\n            be projected onto the 2D plane, and a z-order will be assigned.\n        marker : str, optional\n            The marker shape to draw. One of ``\"o.v^<>sDphH8\"``.\n        preset : str, optional\n            A preset style to use for the marker.\n        kwargs\n            Specific style options.\n        \"\"\"\n        style = parse_style_preset(self.presets, preset, **kwargs)\n        marker = style.pop(\"marker\", \"s\")\n        if marker in (\"o\", \".\"):\n            return self.circle(coo, preset=preset, **style)\n\n        if isinstance(marker, int):\n            n = marker\n            orientation = 0.0\n        else:\n            n, orientation = {\n                \"v\": (3, pi / 3),\n                \"^\": (3, 0),\n                \"<\": (3, pi / 2),\n                \">\": (3, -pi / 2),\n                \"s\": (4, pi / 4),\n                \"D\": (4, 0),\n                \"p\": (5, 0),\n                \"h\": (6, 0),\n                \"H\": (6, pi / 2),\n                \"8\": (8, 0),\n            }[marker]\n\n        self.regular_polygon(\n            coo, preset=preset, n=n, orientation=orientation, **style\n        )\n\n    def square(self, coo, preset=None, **kwargs):\n        return self.marker(coo, preset=preset, marker=\"s\", **kwargs)\n\n    def cube(self, coo, preset=None, **kwargs):\n        \"\"\"Draw a cube at the specified coordinate, which must be 3D.\n\n        Parameters\n        ----------\n        coo : tuple[int, int, int]\n            The 3D coordinate of the cube. The coordinate will\n            be projected onto the 2D plane, and a z-order will be assigned.\n        preset : str, optional\n            A preset style to use for the cube.\n        kwargs\n            Specific style options passed to ``matplotlib.patches.Polygon``.\n        \"\"\"\n        style = parse_style_preset(self.presets, preset, **kwargs)\n\n        r = style.pop(\"radius\", 0.25)\n        x, y, z = coo\n        xm, xp = x - r, x + r\n        ym, yp = y - r, y + r\n        zm, zp = z - r, z + r\n\n        faces = [\n            ((xm, ym, zm), (xm, ym, zp), (xm, yp, zp), (xm, yp, zm)),\n            ((xp, ym, zm), (xp, ym, zp), (xp, yp, zp), (xp, yp, zm)),\n            ((xp, ym, zm), (xp, ym, zp), (xm, ym, zp), (xm, ym, zm)),\n            ((xp, yp, zm), (xp, yp, zp), (xm, yp, zp), (xm, yp, zm)),\n            ((xp, ym, zm), (xp, yp, zm), (xm, yp, zm), (xm, ym, zm)),\n            ((xp, ym, zp), (xp, yp, zp), (xm, yp, zp), (xm, ym, zp)),\n        ]\n        for face in faces:\n            self.shape(face, preset=preset, **style)\n\n    def line(self, cooa, coob, preset=None, **kwargs):\n        \"\"\"Draw a line between two coordinates.\n\n        Parameters\n        ----------\n        cooa, coob : tuple[int, int] or tuple[int, int, int]\n            The 2D or 3D coordinates of the line endpoints. If 3D, the\n            coordinates will be projected onto the 2D plane, and a z-order\n            will be assigned based on average z-order of the endpoints.\n        shorten : float or tuple[float, float], optional\n            Shorten the line by this *absolute* amount at each end. If a tuple,\n            the first value is the start shortening, the second the end\n            shortening.\n        stretch : float\n            Stretch the line by this *relative* factor. 1.0 is no stretch, 0.5\n            is half length, 2.0 is double length. Default is 1.0.\n        arrowhead : bool or dict, optional\n            Draw an arrowhead at the end of the line. Default is False. If a\n            dict, it is passed as keyword arguments to the arrowhead method.\n        text_between : str, optional\n            Add text along the line.\n        preset : str, optional\n            A preset style to use for the line.\n        kwargs\n            Specific style options passed to ``matplotlib.lines.Line2D``.\n\n        See Also\n        --------\n        Drawing.arrowhead, Drawing.curve\n        \"\"\"\n        style = parse_style_preset(self.presets, preset, **kwargs)\n        style.setdefault(\"color\", self.drawcolor)\n        style.setdefault(\"solid_capstyle\", \"round\")\n        style.setdefault(\"text\", None)\n        stretch = style.pop(\"stretch\", None)\n        shorten = style.pop(\"shorten\", None)\n        arrowhead = style.pop(\"arrowhead\", None)\n        text = style.pop(\"text\")\n        zorder_delta = style.pop(\"zorder_delta\", 0.0)\n\n        if len(cooa) == 2:\n            xa, ya = self._2d_project(*cooa)\n            xb, yb = self._2d_project(*coob)\n            style.setdefault(\"zorder\", zorder_delta)\n        else:\n            style.setdefault(\n                \"zorder\",\n                mean(self._coo_to_zorder(*coo) for coo in [cooa, coob])\n                + zorder_delta,\n            )\n            xa, ya = self._3d_project(*cooa)\n            xb, yb = self._3d_project(*coob)\n\n        if stretch is not None:\n            # shorten around center\n            center = (xa + xb) / 2, (ya + yb) / 2\n            xa, xb = [center[0] + stretch * (x - center[0]) for x in (xa, xb)]\n            ya, yb = [center[1] + stretch * (y - center[1]) for y in (ya, yb)]\n\n        if shorten is not None:\n            forward, inverse = get_rotator_and_inverse((xa, ya), (xb, yb))\n            R = forward(xb, yb)[0]\n            try:\n                start, end = shorten\n            except TypeError:\n                start = end = shorten\n            ra = (start, 0.0)\n            rb = (R - end, 0.0)\n            xa, ya = inverse(*ra)\n            xb, yb = inverse(*rb)\n\n        if arrowhead is not None:\n            if arrowhead is True:\n                arrowhead = {}\n            else:\n                arrowhead = dict(arrowhead)\n            self.arrowhead(cooa, coob, preset=preset, **(style | arrowhead))\n\n        line = mpl.lines.Line2D([xa, xb], [ya, yb], **style)\n        self.ax.add_artist(line)\n\n        if text:\n            if isinstance(text, str):\n                text = {\"text\": text}\n            else:\n                text = dict(text)\n\n            # don't want to pass full style dict to text_between\n            text.setdefault(\"zorder\", style[\"zorder\"])\n            self.text_between(cooa, coob, **text)\n\n        self._adjust_lims(xa, ya)\n        self._adjust_lims(xb, yb)\n\n    def line_offset(\n        self,\n        cooa,\n        coob,\n        offset,\n        midlength=0.5,\n        relative=True,\n        preset=None,\n        **kwargs,\n    ):\n        \"\"\"Draw a line between two coordinates, but curving out by a given\n        offset perpendicular to the line.\n\n        Parameters\n        ----------\n        cooa, coob : tuple[int, int] or tuple[int, int, int]\n            The 2D or 3D coordinates of the line endpoints. If 3D, the\n            coordinates will be projected onto the 2D plane, and a z-order\n            will be assigned based on average z-order of the endpoints.\n        offset : float\n            The offset of the curve from the line, as a fraction of the total\n            line length. This is always processed in the 2D projected plane.\n        midlength : float\n            The length of the middle straight section, as a fraction of the\n            total line length. Default is 0.5.\n        arrowhead : bool or dict, optional\n            Draw an arrowhead at the end of the line. Default is False. If a\n            dict, it is passed as keyword arguments to the arrowhead method.\n        text_between : str, optional\n            Add text along the line.\n        relative : bool, optional\n            If ``True`` (the default), then ``offset`` is taken as a fraction\n            of the line length, else in absolute units.\n        preset : str, optional\n            A preset style to use for the line.\n        kwargs\n            Specific style options passed to ``curve``.\n        \"\"\"\n        style = parse_style_preset(self.presets, preset, **kwargs)\n        style.setdefault(\"arrowhead\", None)\n        style.setdefault(\"text\", None)\n        arrowhead = style.pop(\"arrowhead\")\n        text = style.pop(\"text\")\n        zorder_delta = style.pop(\"zorder_delta\", 0.0)\n\n        if len(cooa) == 2:\n            xs, ys = zip(*[self._2d_project(*coo) for coo in [cooa, coob]])\n            style.setdefault(\"zorder\", zorder_delta)\n        else:\n            style.setdefault(\n                \"zorder\",\n                mean(self._coo_to_zorder(*coo) for coo in [cooa, coob])\n                + zorder_delta,\n            )\n            xs, ys = zip(*[self._3d_project(*coo) for coo in [cooa, coob]])\n\n        cooa = xs[0], ys[0]\n        coob = xs[1], ys[1]\n        forward, inverse = get_rotator_and_inverse(cooa, coob)\n        R = forward(*coob)[0]\n\n        if relative:\n            offset *= R\n\n        endlength = (1 - midlength) / 2\n        cooml = inverse(endlength * R, offset)\n        coomm = inverse(R / 2, offset)\n        coomr = inverse((1 - endlength) * R, offset)\n        curve_pts = [cooa, cooml, coomm, coomr, coob]\n\n        if arrowhead is not None:\n            if arrowhead is True:\n                arrowhead = {}\n            else:\n                arrowhead = dict(arrowhead)\n\n            # want to correct center for midlength\n            center = arrowhead.pop(\"center\", 0.5)\n            arrowhead[\"center\"] = min(\n                max(0.0, 0.5 + (center - 0.5) / midlength), 1.0\n            )\n            self.arrowhead(cooml, coomr, preset=preset, **(style | arrowhead))\n\n        self.curve(curve_pts, preset=preset, **style)\n\n        if text:\n            if isinstance(text, str):\n                text = {\"text\": text}\n            else:\n                text = dict(text)\n            # don't want to pass full style dict to text_between\n            text.setdefault(\"zorder\", style[\"zorder\"])\n            self.text_between(cooml, coomr, **text)\n\n        for coo in curve_pts:\n            self._adjust_lims(*coo)\n\n    def arrowhead(self, cooa, coob, preset=None, **kwargs):\n        \"\"\"Draw just a arrowhead on the line between ``cooa`` and ``coob``.\n\n        Parameters\n        ----------\n        cooa, coob : tuple[int, int] or tuple[int, int, int]\n            The coordinates of the start and end of the line. If 3D, the\n            coordinates will be projected onto the 2D plane, and a z-order\n            will be assigned based on average z-order of the endpoints.\n        reverse : bool or \"both\", optional\n            Reverse the direction by switching ``cooa`` and ``coob``. If\n            ``\"both\"``, draw an arrowhead in both directions. Default is\n            False.\n        center : float, optional\n            The position of the arrowhead along the line, where 0 is the start\n            and 1 is the end. Default is 0.5.\n        width : float, optional\n            The width of the arrowhead. Default is 0.05.\n        length : float, optional\n            The length of the arrowhead. Default is 0.1.\n        preset : str, optional\n            A preset style to use for the arrowhead, including the above\n            options.\n        kwargs\n            Specific style options passed to ``matplotlib.lines.Line2D``.\n        \"\"\"\n        style = parse_style_preset(self.presets, preset, **kwargs)\n        style.setdefault(\"color\", self.drawcolor)\n        style.setdefault(\"center\", 0.5)\n        style.setdefault(\"width\", 0.05)\n        style.setdefault(\"length\", 0.1)\n        style.setdefault(\"reverse\", False)\n\n        reverse = style.pop(\"reverse\")\n        if reverse == \"both\":\n            self.arrowhead(cooa, coob, preset=preset, **style)\n        if reverse:\n            cooa, coob = coob, cooa\n\n        zorder_delta = style.pop(\"zorder_delta\", 0.0)\n        if len(cooa) != 2:\n            style.setdefault(\n                \"zorder\",\n                mean(self._coo_to_zorder(*coo) for coo in [cooa, coob])\n                + zorder_delta,\n            )\n            cooa = self._3d_project(*cooa)\n            coob = self._3d_project(*coob)\n        else:\n            style.setdefault(\"zorder\", zorder_delta)\n            cooa = self._2d_project(*cooa)\n            coob = self._2d_project(*coob)\n\n        forward, inverse = get_rotator_and_inverse(cooa, coob)\n        rb = forward(*coob)\n\n        center = style.pop(\"center\")\n        width = style.pop(\"width\")\n        length = style.pop(\"length\")\n        lab = rb[0]\n        xc = center * lab\n        arrow_x = xc - length * lab\n        arrow_y = width * lab\n\n        aa, ab, ac = [\n            inverse(arrow_x, arrow_y),\n            inverse(xc, 0),\n            inverse(arrow_x, -arrow_y),\n        ]\n\n        line = mpl.lines.Line2D(*zip(*(aa, ab, ac)), **style)\n        self.ax.add_artist(line)\n        for x, y in [aa, ab, ac]:\n            self._adjust_lims(x, y)\n\n    def curve(self, coos, preset=None, **kwargs):\n        \"\"\"Draw a smooth line through the given coordinates.\n\n        Parameters\n        ----------\n        coos : Sequence[tuple[int, int]] or Sequence[tuple[int, int, int]]\n            The 2D or 3D coordinates of the line. If 3D, the coordinates will\n            be projected onto the 2D plane, and a z-order will be assigned\n            based on average z-order of the endpoints.\n        smoothing : float, optional\n            The amount of smoothing to apply to the curve. 0.0 is no smoothing,\n            1.0 is maximum smoothing. Default is 0.5.\n        shorten : float or tuple[float, float], optional\n            Shorten the line by this *absolute* amount at each end. If a tuple,\n            the first value is the start shortening, the second the end\n            shortening. The shortening is calculated with respect to the first\n            and last segments of the curve.\n        preset : str, optional\n            A preset style to use for the curve.\n        kwargs\n            Specific style options passed to ``matplotlib.lines.Line2D``.\n        \"\"\"\n        from matplotlib.path import Path\n\n        style = parse_style_preset(self.presets, preset, **kwargs)\n        if \"color\" in style:\n            # presume that edge color is being specified\n            style.setdefault(\"edgecolor\", style.pop(\"color\"))\n        style.setdefault(\"edgecolor\", self.drawcolor)\n        style.setdefault(\"fill\", False)\n        style.setdefault(\"capstyle\", \"round\")\n        style.setdefault(\"smoothing\", 1 / 2)\n        smoothing = style.pop(\"smoothing\")\n        shorten = style.pop(\"shorten\", None)\n\n        zorder_delta = style.pop(\"zorder_delta\", 0.0)\n        if len(coos[0]) != 2:\n            style.setdefault(\n                \"zorder\",\n                mean(self._coo_to_zorder(*coo) for coo in coos) + zorder_delta,\n            )\n            coos = [self._3d_project(*coo) for coo in coos]\n        else:\n            style.setdefault(\"zorder\", zorder_delta)\n            coos = [self._2d_project(*coo) for coo in coos]\n\n        N = len(coos)\n\n        if shorten is not None:\n            try:\n                start, end = shorten\n            except TypeError:\n                start = end = shorten\n            # shorten first segment\n            _, inverse = get_rotator_and_inverse(coos[0], coos[1])\n            ra = (start, 0.0)\n            coos[0] = inverse(*ra)\n            # shorten last segment\n            forward, inverse = get_rotator_and_inverse(coos[-2], coos[-1])\n            R = forward(*coos[-1])[0]\n            rb = (R - end, 0.0)\n            coos[-1] = inverse(*rb)\n\n        if N <= 2 or smoothing == 0.0:\n            path = coos\n            moves = [Path.MOVETO] + [Path.LINETO] * (N - 1)\n            control_pts = {}\n        else:\n            control_pts = {}\n            for i in range(1, N - 1):\n                control_pts[i, \"l\"], control_pts[i, \"r\"] = get_control_points(\n                    coos[i - 1],\n                    coos[i],\n                    coos[i + 1],\n                    spacing=smoothing / 2,\n                )\n\n            path = [coos[0], control_pts[1, \"l\"], coos[1]]\n            moves = [Path.MOVETO, Path.CURVE3, Path.CURVE3]\n\n            for i in range(1, N - 2):\n                path.extend(\n                    (control_pts[i, \"r\"], control_pts[i + 1, \"l\"], coos[i + 1])\n                )\n                moves.extend((Path.CURVE4, Path.CURVE4, Path.CURVE4))\n\n            path.extend((control_pts[N - 2, \"r\"], coos[N - 1]))\n            moves.extend((Path.CURVE3, Path.CURVE3))\n\n        curve = mpl.patches.PathPatch(Path(path, moves), **style)\n        self.ax.add_patch(curve)\n\n        for coo in coos:\n            self._adjust_lims(*coo)\n        for coo in control_pts.values():\n            self._adjust_lims(*coo)\n\n    def shape(self, coos, preset=None, **kwargs):\n        \"\"\"Draw a closed shape with (sharp) corners at the given coordinates.\n\n        Parameters\n        ----------\n        coos : sequence of coordinates\n            The coordinates of the corners' of the shape.\n        preset : str, optional\n            A preset style to use for the shape.\n        kwargs\n            Specific style options passed to ``matplotlib.patches.PathPatch``.\n\n        See Also\n        --------\n        Drawing.patch\n        \"\"\"\n        from matplotlib.path import Path\n\n        style = parse_style_preset(self.presets, preset, **kwargs)\n        if \"color\" in style:\n            style.setdefault(\"facecolor\", style.pop(\"color\"))\n        style.setdefault(\"facecolor\", self.shapecolor)\n        style.setdefault(\"edgecolor\", darken_color(style[\"facecolor\"]))\n        style.setdefault(\"linewidth\", 1)\n        style.setdefault(\"joinstyle\", \"round\")\n        zorder_delta = style.pop(\"zorder_delta\", 0.0)\n\n        if len(coos[0]) != 2:\n            style.setdefault(\n                \"zorder\",\n                mean(self._coo_to_zorder(*coo) for coo in coos) + zorder_delta,\n            )\n            coos = [self._3d_project(*coo) for coo in coos]\n        else:\n            style.setdefault(\"zorder\", zorder_delta)\n            coos = [self._2d_project(*coo) for coo in coos]\n\n        path = [coos[0]]\n        moves = [Path.MOVETO]\n        for coo in coos[1:]:\n            path.append(coo)\n            moves.append(Path.LINETO)\n        path.append(coos[0])\n        moves.append(Path.CLOSEPOLY)\n\n        curve = mpl.patches.PathPatch(Path(path, moves), **style)\n        self.ax.add_patch(curve)\n\n        for coo in coos:\n            self._adjust_lims(*coo)\n\n    def rectangle(self, cooa, coob, preset=None, **kwargs):\n        style = parse_style_preset(self.presets, preset, **kwargs)\n        radius = style.pop(\"radius\", 0.25)\n\n        forward, inverse = get_rotator_and_inverse(cooa, coob)\n\n        # rotate both onto y=0\n        xa, _ = forward(*cooa)\n        xb, _ = forward(*coob)\n        points = [\n            (xa - radius, -radius),\n            (xa - radius, +radius),\n            (xb + radius, +radius),\n            (xb + radius, -radius),\n        ]\n        points = [inverse(*coo) for coo in points]\n        self.shape(points, **style)\n\n    def patch(self, coos, preset=None, **kwargs):\n        \"\"\"Draw a closed smooth patch through given coordinates.\n\n        Parameters\n        ----------\n        coos : sequence of coordinates\n            The coordinates of the 'corners' of the patch, the outline is\n            guaranteed to pass through these points.\n        smoothing : float\n            The smoothing factor, the higher the smoother. The default is\n            0.5.\n        preset : str, optional\n            A preset style to use for the patch.\n        kwargs\n            Specific style options passed to ``matplotlib.patches.PathPatch``.\n\n        See Also\n        --------\n        Drawing.shape, Drawing.curve\n        \"\"\"\n        from matplotlib.path import Path\n\n        style = parse_style_preset(self.presets, preset, **kwargs)\n        style.setdefault(\"linestyle\", \":\")\n        style.setdefault(\"edgecolor\", (0.5, 0.5, 0.5, 0.75))\n        style.setdefault(\"facecolor\", (0.5, 0.5, 0.5, 0.25))\n        style.setdefault(\"smoothing\", 1 / 2)\n        smoothing = style.pop(\"smoothing\")\n        zorder_delta = style.pop(\"zorder_delta\", -0.01)\n\n        if len(coos[0]) != 2:\n            # use min so the patch appears *just* behind the elements\n            # its meant to highlight\n            style.setdefault(\n                \"zorder\",\n                min(self._coo_to_zorder(*coo) for coo in coos) + zorder_delta,\n            )\n            coos = [self._3d_project(*coo) for coo in coos]\n        else:\n            style.setdefault(\"zorder\", -0.01)\n            coos = [self._2d_project(*coo) for coo in coos]\n\n        N = len(coos)\n\n        control_pts = {}\n        for i in range(N):\n            control_pts[i, \"l\"], control_pts[i, \"r\"] = get_control_points(\n                coos[(i - 1) % N],\n                coos[i],\n                coos[(i + 1) % N],\n                spacing=smoothing / 2,\n            )\n\n        path = [coos[0]]\n        moves = [Path.MOVETO]\n        for ia in range(N):\n            ib = (ia + 1) % N\n            path.append(control_pts[ia, \"r\"])\n            path.append(control_pts[ib, \"l\"])\n            path.append(coos[ib])\n            moves.append(Path.CURVE4)\n            moves.append(Path.CURVE4)\n            moves.append(Path.CURVE4)\n\n        curve = mpl.patches.PathPatch(Path(path, moves), **style)\n        self.ax.add_patch(curve)\n\n        for coo in coos:\n            self._adjust_lims(*coo)\n        for coo in control_pts.values():\n            self._adjust_lims(*coo)\n\n    def patch_around(self, coos, *, preset=None, **kwargs):\n        \"\"\"Draw a patch around the given coordinates, by contructing a convex\n        hull around the points, optionally including an extra uniform or per\n        coordinate radius.\n\n        Parameters\n        ----------\n        coos : sequence[tuple[int, int]] or sequence[tuple[int, int, int]]\n            The coordinates of the points to draw the patch around. If 3D, the\n            coordinates will be projected onto the 2D plane, and a z-order will\n            be assigned based on *min* z-order of the endpoints.\n        radius : float or sequence[float], optional\n            The radius of the patch around each point. If a sequence, must be\n            the same length as ``coos``. Default is 0.0.\n        resolution : int, optional\n            The number of points to use pad around each point. Default is 12.\n        preset : str, optional\n            A preset style to use for the patch.\n        kwargs\n            Specific style options passed to ``matplotlib.patches.PathPatch``.\n        \"\"\"\n        import numpy as np\n        from scipy.spatial import ConvexHull\n\n        style = parse_style_preset(self.presets, preset, **kwargs)\n        radius = style.pop(\"radius\", 0.0)\n        resolution = style.pop(\"resolution\", 12)\n        zorder_delta = style.pop(\"zorder_delta\", -0.01)\n\n        if isinstance(radius, (int, float)):\n            radius = [radius] * len(coos)\n\n        if len(coos[0]) != 2:\n            # use min so the patch appears *just* behind the elements\n            # its meant to highlight\n            style.setdefault(\n                \"zorder\",\n                min(self._coo_to_zorder(*coo) for coo in coos) + zorder_delta,\n            )\n            coos = [self._3d_project(*coo) for coo in coos]\n        else:\n            style.setdefault(\"zorder\", zorder_delta)\n\n        expanded_pts = []\n        for coo, r in zip(coos, radius):\n            if r == 0:\n                expanded_pts.append(coo)\n            else:\n                expanded_pts.extend(gen_points_around(coo, r, resolution))\n\n        if len(expanded_pts) <= 3:\n            # need at least 3 points to make convex hull\n            boundary_pts = expanded_pts\n        else:\n            expanded_pts = np.array(expanded_pts)\n            hull = ConvexHull(expanded_pts)\n            boundary_pts = expanded_pts[hull.vertices]\n\n        self.patch(boundary_pts, **style)\n\n    def patch_around_circles(\n        self,\n        cooa,\n        ra,\n        coob,\n        rb,\n        padding=0.2,\n        pinch=True,\n        preset=None,\n        **kwargs,\n    ):\n        \"\"\"Draw a smooth patch around two circles.\n\n        Parameters\n        ----------\n        cooa : tuple[int, int] or tuple[int, int, int]\n            The coordinates of the center of the first circle. If 3D, the\n            coordinates will be projected onto the 2D plane, and a z-order\n            will be assigned based on average z-order of the endpoints.\n        ra : int\n            The radius of the first circle.\n        coob : tuple[int, int] or tuple[int, int, int]\n            The coordinates of the center of the second circle. If 3D, the\n            coordinates will be projected onto the 2D plane, and a z-order\n            will be assigned based on average z-order of the endpoints.\n        rb : int\n            The radius of the second circle.\n        padding : float, optional\n            The amount of padding to add around the circles. Default is 0.2.\n        pinch : bool or float, optional\n            If or how much to pinch the patch in between the circles.\n            Default is to match the padding.\n        preset : str, optional\n            A preset style to use for the patch.\n        kwargs\n            Specific style options passed to ``matplotlib.patches.PathPatch``.\n\n        See Also\n        --------\n        Drawing.patch\n        \"\"\"\n        style = parse_style_preset(self.presets, preset, **kwargs)\n        style.setdefault(\"smoothing\", 1.0)\n        zorder_delta = style.pop(\"zorder_delta\", -0.01)\n\n        if pinch is True:\n            pinch = 1 - padding\n\n        if len(cooa) != 2:\n            style.setdefault(\n                \"zorder\",\n                min(self._coo_to_zorder(*coo) for coo in [cooa, coob])\n                + zorder_delta,\n            )\n            cooa = self._3d_project(*cooa)\n            coob = self._3d_project(*coob)\n        else:\n            style.setdefault(\"zorder\", zorder_delta)\n            cooa = self._2d_project(*cooa)\n            coob = self._2d_project(*coob)\n\n        forward, inverse = get_rotator_and_inverse(cooa, coob)\n        xb = forward(*coob)[0]\n        rl = (1 + padding) * ra\n        rr = (1 + padding) * rb\n        rcoos = [\n            # left loop\n            (0, -rl),\n            (-rl * 2**-0.5, -rl * 2**-0.5),\n            (-rl, 0),\n            (-rl * 2**-0.5, +rl * 2**-0.5),\n            (0, +rl),\n            # above pinch point\n            (xb / 2, (1 - float(pinch)) * (ra + rb)),\n            # right loop\n            (xb, +rr),\n            (xb + rr * 2**-0.5, +rr * 2**-0.5),\n            (xb + rr, 0),\n            (xb + rr * 2**-0.5, -rr * 2**-0.5),\n            (xb, -rr),\n            # below pinch point\n            (xb / 2, (float(pinch) - 1) * (ra + rb)),\n        ]\n\n        pcoos = [inverse(*rcoo) for rcoo in rcoos]\n        self.patch(pcoos, preset=preset, **style)\n\n    def savefig(self, fname, dpi=300, bbox_inches=\"tight\"):\n        self.fig.savefig(fname, dpi=dpi, bbox_inches=bbox_inches)\n\n\ndef parse_style_preset(presets, preset, **kwargs):\n    \"\"\"Parse a one or more style presets plus manual kwargs.\n\n    Parameters\n    ----------\n    presets : dict\n        The dictionary of presets.\n    preset : str or sequence of str\n        The name of the preset(s) to use. If multiple, later presets take\n        precedence.\n    kwargs\n        Any additional manual keyword arguments are added to the style and\n        override the presets.\n\n    Returns\n    -------\n    style : dict\n    \"\"\"\n    if (preset is None) or isinstance(preset, str):\n        preset = (preset,)\n\n    style = {}\n    for p in preset:\n        if p not in presets:\n            warnings.warn(f\"Drawing has no preset '{p}' yet.\")\n        else:\n            style.update(presets[p])\n    style.update(kwargs)\n    return style\n\n\ndef simple_scale(i, j, xscale=1, yscale=1):\n    return i * xscale, j * yscale\n\n\ndef axonometric_project(\n    i,\n    j,\n    k,\n    a=50,\n    b=12,\n    xscale=1,\n    yscale=1,\n    zscale=1,\n):\n    \"\"\"Project the 3D location ``(i, j, k)`` onto the 2D plane, using\n    the axonometric projection with the given angles ``a`` and ``b``.\n\n    The ``xscale``, ``yscale`` and ``zscale`` parameters can be used to\n    scale the axes, including flipping them.\n\n    Parameters\n    ----------\n    i, j, k : float\n        The 3D coordinates of the point to project.\n    a, b : float\n        The left and right angles to displace x and y axes, from horizontal,\n        in degrees.\n    xscale, yscale, zscale : float\n        The scaling factor for the x, y and z axes. If negative, the axis\n        is flipped.\n\n    Returns\n    -------\n    x, y : float\n        The 2D coordinates of the projected point.\n    \"\"\"\n    i *= xscale * 0.8\n    j *= yscale\n    k *= zscale\n    return (\n        +i * cos(pi * a / 180) + j * cos(pi * b / 180),\n        -i * sin(pi * a / 180) + j * sin(pi * b / 180) + k,\n    )\n\n\ndef coo_to_zorder(i, j, k, xscale=1, yscale=1, zscale=1):\n    \"\"\"Given the coordinates of a point in 3D space, return a z-order value\n    that can be used to draw it on top of other elements in the diagram.\n    Take into account the scaling of the axes, so that the z-ordering\n    is correct even if the axes flipped.\n    \"\"\"\n    return (\n        +i * xscale / abs(xscale)\n        - j * yscale / abs(yscale)\n        + k * zscale / abs(zscale)\n    )\n\n\n# colorblind palettes by Okabe & Ito (https://jfly.uni-koeln.de/color/)\n\n_COLORS_DEFAULT = {\n    \"blue\": \"#56B4E9\",  # light blue\n    \"orange\": \"#E69F00\",  # orange\n    \"green\": \"#009E73\",  # green\n    \"red\": \"#D55E00\",  # red\n    \"yellow\": \"#F0E442\",  # yellow\n    \"pink\": \"#CC79A7\",  # pink\n    \"bluedark\": \"#0072B2\",  # dark blue\n}\n\n\ndef get_color(\n    which,\n    alpha=None,\n    hue_factor=0.0,\n    sat_factor=1.0,\n    val_factor=1.0,\n):\n    \"\"\"Get a color by name, optionally modifying its alpha, hue, saturation\n    or value.\n\n    These colorblind friendly colors were ppularized in an article by Wong\n    (https://www.nature.com/articles/nmeth.1618) but originally come from\n    Okabe & Ito (https://jfly.uni-koeln.de/color/).\n\n    Parameters\n    ----------\n    which : {'blue', 'orange', 'green', 'red', 'yellow', 'pink', 'bluedark'}\n        The name of the color to get.\n    alpha : float, optional\n        The alpha channel value to set for the color. Default is 1.0.\n    hue_factor : float, optional\n        The amount to shift the hue of the color. Default is 0.0.\n    sat_factor : float, optional\n        The amount to scale the saturation of the color. Default is 1.0.\n    val_factor : float, optional\n        The amount to scale the value of the color. Default is 1.0.\n\n    Returns\n    -------\n    color : tuple[float, float, float, float]\n        The RGBA color as a tuple of floats.\n    \"\"\"\n    import matplotlib as mpl\n\n    h = _COLORS_DEFAULT[which]\n    rgb = mpl.colors.to_rgb(h)\n    h, s, v = mpl.colors.rgb_to_hsv(rgb)\n    h = (h + hue_factor) % 1.0\n    s = min(max(0.0, s * sat_factor), 1.0)\n    v = min(max(0.0, v * val_factor), 1.0)\n    r, g, b = mpl.colors.hsv_to_rgb((h, s, v))\n    if alpha is not None:\n        return (r, g, b, alpha)\n    return r, g, b\n\n\nget_wong_color = get_color\n\n\n_COLORS_SORTED = [\n    _COLORS_DEFAULT[\"bluedark\"],\n    _COLORS_DEFAULT[\"blue\"],\n    _COLORS_DEFAULT[\"green\"],\n    _COLORS_DEFAULT[\"yellow\"],\n    _COLORS_DEFAULT[\"orange\"],\n    _COLORS_DEFAULT[\"red\"],\n    _COLORS_DEFAULT[\"pink\"],\n]\n\n\ndef mod_sat(c, mod=None, alpha=None):\n    \"\"\"Modify the luminosity of color ``c``, optionally set the ``alpha``\n    channel, and return the final color as a RGBA tuple.\"\"\"\n    import matplotlib as mpl\n\n    r, g, b, a = mpl.colors.to_rgba(c)\n    if alpha is None:\n        alpha = a\n\n    if mod is None:\n        return r, g, b, alpha\n\n    h, s, v = mpl.colors.rgb_to_hsv((r, g, b))\n    return (*mpl.colors.hsv_to_rgb((h, mod * s, v)), alpha)\n\n\ndef auto_colors(nc, alpha=None, default_sequence=False):\n    \"\"\"Generate a nice sequence of ``nc`` colors. By default this uses an\n    interpolation between the colorblind friendly colors of Okabe & Ito in hue\n    sorted order, with luminosity moderated by a sine function to increase\n    local distinguishability.\n\n    Parameters\n    ----------\n    nc : int\n        The number of colors to generate.\n    alpha : float, optional\n        The alpha channel value to set for all colors. Default is 1.0.\n    default_sequence : bool, optional\n        If ``True``, take from the default sequence of 7 colors, un-sorted and\n        un-modulated.\n\n    Returns\n    -------\n    colors : list[tuple[float, float, float, float]]\n    \"\"\"\n    import math\n\n    import numpy as np\n    from matplotlib.colors import LinearSegmentedColormap\n\n    if default_sequence:\n        if nc > 7:\n            raise ValueError(\n                \"Can only generate 7 colors with default sequence\"\n            )\n        return [\n            mod_sat(c, alpha=alpha)\n            for c in tuple(_COLORS_DEFAULT.values())[:nc]\n        ]\n\n    cmap = LinearSegmentedColormap.from_list(\"colorblind\", _COLORS_SORTED)\n\n    xs = list(map(cmap, np.linspace(0, 1.0, nc)))\n\n    # modulate color saturation with sine to generate local distinguishability\n    # ... but only turn on gradually for increasing number of nodes\n    sat_mod_period = min(4, nc / 7)\n    sat_mod_factor = max(0.0, 2 / 3 * math.tanh((nc - 7) / 4))\n\n    if alpha is None:\n        alpha = 1.0\n\n    return [\n        mod_sat(\n            c,\n            1 - sat_mod_factor * math.sin(math.pi * i / sat_mod_period) ** 2,\n            alpha,\n        )\n        for i, c in enumerate(xs)\n    ]\n\n\ndef darken_color(color, factor=2 / 3):\n    \"\"\"Take ``color`` and darken it by ``factor``.\"\"\"\n    rgba = mpl.colors.to_rgba(color)\n    return tuple(factor * c for c in rgba[:3]) + rgba[3:]\n\n\ndef average_color(colors):\n    \"\"\"Take a sequence of colors and return the RMS average in RGB space.\"\"\"\n    from matplotlib.colors import to_rgba\n\n    # first map to rgba\n    colors = [to_rgba(c) for c in colors]\n\n    r, g, b, a = zip(*colors)\n\n    # then RMS average each channel\n    rm = (sum(ri**2 for ri in r) / len(r)) ** 0.5\n    gm = (sum(gi**2 for gi in g) / len(g)) ** 0.5\n    bm = (sum(bi**2 for bi in b) / len(b)) ** 0.5\n    am = sum(a) / len(a)\n\n    return (rm, gm, bm, am)\n\n\ndef jitter_color(color, factor=0.05):\n    \"\"\"Take ``color`` and add a random offset to each of its components.\"\"\"\n    import random\n\n    rgba = mpl.colors.to_rgba(color)\n    hsv = mpl.colors.rgb_to_hsv(rgba[:3])\n    hsv = (\n        hsv[0],\n        min(max(0, hsv[1] + random.uniform(-factor / 2, factor / 2)), 1),\n        min(max(0, hsv[2] + random.uniform(-factor / 2, factor / 2)), 1),\n    )\n    rgb = mpl.colors.hsv_to_rgb(hsv)\n    return tuple(rgb) + rgba[3:]\n\n\nCOLORING_SEED = 8  # 8, 10\n\n\ndef set_coloring_seed(seed):\n    \"\"\"Set the seed for the random color generator.\n\n    Parameters\n    ----------\n    seed : int\n        The seed to use.\n    \"\"\"\n    global COLORING_SEED\n    COLORING_SEED = seed\n\n\ndef hash_to_nvalues(s, nval, seed=None):\n    \"\"\"Hash the string ``s`` to ``nval`` different floats in the range [0, 1].\"\"\"\n    import hashlib\n\n    if seed is None:\n        seed = COLORING_SEED\n\n    m = hashlib.sha256()\n    m.update(f\"{seed}\".encode())\n    m.update(s.encode())\n    hsh = m.hexdigest()\n\n    b = len(hsh) // nval\n    if b == 0:\n        raise ValueError(\n            f\"Can't extract {nval} values from hash of length {len(hsh)}\"\n        )\n    return tuple(\n        int(hsh[i * b : (i + 1) * b], 16) / 16**b for i in range(nval)\n    )\n\n\ndef hash_to_color(\n    s,\n    hmin=0.0,\n    hmax=1.0,\n    smin=0.3,\n    smax=0.8,\n    vmin=0.8,\n    vmax=0.9,\n):\n    \"\"\"Generate a random color for a string  ``s``.\n\n    Parameters\n    ----------\n    s : str\n        The string to generate a color for.\n    hmin : float, optional\n        The minimum hue value.\n    hmax : float, optional\n        The maximum hue value.\n    smin : float, optional\n        The minimum saturation value.\n    smax : float, optional\n        The maximum saturation value.\n    vmin : float, optional\n        The minimum value value.\n    vmax : float, optional\n        The maximum value value.\n\n    Returns\n    -------\n    color : tuple\n        A tuple of floats in the range [0, 1] representing the RGB color.\n    \"\"\"\n    from matplotlib.colors import hsv_to_rgb, to_hex\n\n    h, s, v = hash_to_nvalues(s, 3)\n    h = hmin + h * (hmax - hmin)\n    s = smin + s * (smax - smin)\n    v = vmin + v * (vmax - vmin)\n\n    rgb = hsv_to_rgb((h, s, v))\n    return to_hex(rgb)\n\n\ndef mean(xs):\n    \"\"\"Get the mean of a list of numbers.\"\"\"\n    s = 0\n    i = 0\n    for x in xs:\n        s += x\n        i += 1\n    return s / i\n\n\ndef distance(pa, pb):\n    \"\"\"Get the distance between two points, in arbtirary dimensions.\"\"\"\n    d = 0.0\n    for a, b in zip(pa, pb):\n        d += (a - b) ** 2\n    return d**0.5\n\n\ndef get_angle(pa, pb):\n    \"\"\"Get the angle between the line from p1 to p2 and the x-axis.\"\"\"\n    (xa, ya), (xb, yb) = pa, pb\n    return atan2(yb - ya, xb - xa)\n\n\ndef get_rotator_and_inverse(pa, pb):\n    \"\"\"Get a rotation matrix that rotates points by theta radians about\n    the origin and then translates them by offset.\n    \"\"\"\n    theta = get_angle(pa, pb)\n    ct = cos(theta)\n    st = sin(theta)\n    cmt = ct\n    smt = -st\n    dx, dy = pa\n\n    def forward(x, y):\n        \"\"\"Rotate and translate a point.\"\"\"\n        x, y = x - dx, y - dy\n        x, y = (x * cmt - y * smt, x * smt + y * cmt)\n        return x, y\n\n    def inverse(x, y):\n        \"\"\"Rotate and translate a point.\"\"\"\n        x, y = x * ct - y * st, x * st + y * ct\n        return x + dx, y + dy\n\n    return forward, inverse\n\n\ndef get_control_points(pa, pb, pc, spacing=1 / 3):\n    \"\"\"Get two points that can be used to construct a bezier curve that\n    passes smoothly through the angle `pa`, `pb`, `pc`.\n    \"\"\"\n    # rotate onto x-axis (ra always (0, 0))\n    forward, inverse = get_rotator_and_inverse(pa, pb)\n    _, rb, rc = [forward(*p) for p in [pa, pb, pc]]\n\n    # flip so third point is always above axis\n    flip_y = rc[1] < 0\n    if flip_y:\n        rc = rc[0], -rc[1]\n\n    phi = get_angle(rb, rc) / 2\n\n    # lengths of the two lines\n    lab = rb[0]\n    lbc = distance(rb, rc)\n\n    # lengths of perpendicular offsets\n    oab = lab * cos(phi)\n    obc = lbc * cos(phi)\n\n    dx_ab = spacing * oab * cos(phi)\n    dy_ab = spacing * oab * sin(phi)\n\n    dx_bc = spacing * obc * cos(phi)\n    dy_bc = spacing * obc * sin(phi)\n\n    # get control points in this reference frame\n    rc_ab = rb[0] - dx_ab, rb[1] - dy_ab\n    rc_bc = rb[0] + dx_bc, rb[1] + dy_bc\n\n    # unflip and un rotate\n    if flip_y:\n        rc_ab = rc_ab[0], -rc_ab[1]\n        rc_bc = rc_bc[0], -rc_bc[1]\n\n    c_ab, c_bc = inverse(*rc_ab), inverse(*rc_bc)\n\n    return c_ab, c_bc\n\n\ndef gen_points_around(coo, radius=1, resolution=12):\n    \"\"\"Generate points around a circle.\"\"\"\n    x, y = coo\n    dphi = 2 * pi / resolution\n    phis = (i * dphi for i in range(resolution))\n    for phi in phis:\n        xa = x + radius * cos(phi)\n        ya = y + radius * sin(phi)\n        yield xa, ya\n"
  },
  {
    "path": "cotengra/scoring.py",
    "content": "\"\"\"Objects for defining and customizing the target cost of a contraction.\"\"\"\n\nimport functools\nimport math\nimport re\n\n# the default weighting for comparing flops vs mops\nDEFAULT_COMBO_FACTOR = 64\n\n\nclass Objective:\n    \"\"\"Base mixin class for all objectives.\"\"\"\n\n    __slots__ = ()\n\n    def __call__(self, trial):\n        \"\"\"The core method that takes a ``trial`` generated by a contraction\n        path driver and scores it to report to a hyper-optimizer. It might also\n        update the parameters in the trial to reflect the desired cost.\n        \"\"\"\n        raise NotImplementedError\n\n    def __repr__(self):\n        params = {k: getattr(self, k) for k in getattr(self, \"__slots__\", ())}\n        return (\n            f\"{self.__class__.__name__}(\"\n            + \", \".join(f\"{k}={v}\" for k, v in params.items())\n            + \")\"\n        )\n\n    def __hash__(self):\n        return hash(repr(self))\n\n\n# ------------------------ exact contraction scoring ------------------------ #\n\n\ndef ensure_basic_quantities_are_computed(trial):\n    if not all(q in trial for q in (\"flops\", \"write\", \"size\")):\n        stats = trial[\"tree\"].contract_stats()\n\n        if \"flops\" not in trial:\n            trial[\"flops\"] = stats[\"flops\"]\n        if \"write\" not in trial:\n            trial[\"write\"] = stats[\"write\"]\n        if \"size\" not in trial:\n            trial[\"size\"] = stats[\"size\"]\n\n\nclass ExactObjective(Objective):\n    \"\"\"Mixin class for all exact objectives.\"\"\"\n\n    def cost_local_tree_node(self, tree, node):\n        \"\"\"The cost of a single ``node`` in ``tree``, according to this\n        objective. Used for subtree reconfiguration.\n        \"\"\"\n        raise NotImplementedError\n\n    def score_local(self, **kwargs):\n        \"\"\"The score to give a single contraction, according to the given\n        ``kwargs``. Used in ``simulated_anneal``.\n        \"\"\"\n        raise NotImplementedError\n\n    def score_slice_index(self, costs, ix):\n        \"\"\"The score to give possibly slicing ``ix``, according to\n        the given ``costs``. Used in the ``SliceFinder`` optimization.\n        \"\"\"\n        raise NotImplementedError\n\n    def get_dynamic_programming_minimize(self):\n        \"\"\"Get the argument for optimal optimization, used in\n        subtree reconfiguration.\n        \"\"\"\n        raise NotImplementedError\n\n\nclass FlopsObjective(ExactObjective):\n    \"\"\"Objective that scores based on estimated floating point operations.\n\n    Parameters\n    ----------\n    secondary_weight : float, optional\n        Weighting factor for secondary objectives (max size and total write).\n        Default is 1e-3.\n    \"\"\"\n\n    __slots__ = (\"secondary_weight\",)\n\n    def __init__(self, secondary_weight=1e-3):\n        self.secondary_weight = secondary_weight\n        super().__init__()\n\n    def cost_local_tree_node(self, tree, node):\n        return tree.get_flops(node)\n\n    def score_local(self, **kwargs):\n        f = kwargs[\"flops\"]\n        try:\n            # accept iterables\n            f = sum(f)\n        except TypeError:\n            pass\n        return math.log2(f)\n\n    def score_slice_index(self, costs, ix):\n        return math.log(\n            costs._flop_reductions[ix]\n            + costs._write_reductions[ix] * self.secondary_weight\n            + 1\n        )\n\n    def get_dynamic_programming_minimize(self):\n        return \"flops\"\n\n    def __call__(self, trial):\n        ensure_basic_quantities_are_computed(trial)\n        return (\n            math.log2(trial[\"flops\"])\n            + self.secondary_weight * math.log2(trial[\"write\"])\n            + self.secondary_weight * math.log2(trial[\"size\"])\n        )\n\n\nclass WriteObjective(ExactObjective):\n    \"\"\"Objective that scores based on estimated total write, i.e. the sum of\n    sizes of all intermediates. This is relevant for completely memory-bound\n    contractions, and also for back-propagation.\n\n    Parameters\n    ----------\n    secondary_weight : float, optional\n        Weighting factor for secondary objectives (max size and total flops).\n        Default is 1e-3.\n    \"\"\"\n\n    __slots__ = (\"secondary_weight\",)\n\n    def __init__(self, secondary_weight=1e-3):\n        self.secondary_weight = secondary_weight\n        super().__init__()\n\n    def cost_local_tree_node(self, tree, node):\n        return tree.get_size(node)\n\n    def score_local(self, **kwargs):\n        s = kwargs[\"size\"]\n        try:\n            # accept iterables\n            s = sum(s)\n        except TypeError:\n            pass\n        return math.log2(s)\n\n    def score_slice_index(self, costs, ix):\n        return math.log(\n            costs._flop_reductions[ix] * self.secondary_weight\n            + costs._write_reductions[ix]\n            + 1\n        )\n\n    def get_dynamic_programming_minimize(self):\n        return \"write\"\n\n    def __call__(self, trial):\n        ensure_basic_quantities_are_computed(trial)\n        return (\n            +self.secondary_weight * math.log2(trial[\"flops\"])\n            + math.log2(trial[\"write\"])\n            + self.secondary_weight * math.log2(trial[\"size\"])\n        )\n\n\nclass SizeObjective(ExactObjective):\n    \"\"\"Objective that scores based on maximum intermediate size.\n\n    Parameters\n    ----------\n    secondary_weight : float, optional\n        Weighting factor for secondary objectives (total flops and total\n        write). Default is 1e-3.\n    \"\"\"\n\n    __slots__ = (\"secondary_weight\",)\n\n    def __init__(self, secondary_weight=1e-3):\n        self.secondary_weight = secondary_weight\n        super().__init__()\n\n    def cost_local_tree_node(self, tree, node):\n        return tree.get_size(node)\n\n    def score_local(self, **kwargs):\n        s = kwargs[\"size\"]\n        try:\n            # accept iterables\n            s = max(s)\n        except TypeError:\n            pass\n        return math.log2(s)\n\n    def score_slice_index(self, costs, ix):\n        return math.log(\n            costs._flop_reductions[ix] * self.secondary_weight\n            + costs._write_reductions[ix]\n            + 1\n        )\n\n    def get_dynamic_programming_minimize(self):\n        return \"size\"\n\n    def __call__(self, trial):\n        ensure_basic_quantities_are_computed(trial)\n        return (\n            +self.secondary_weight * math.log2(trial[\"flops\"])\n            + self.secondary_weight * math.log2(trial[\"write\"])\n            + math.log2(trial[\"size\"])\n        )\n\n\nclass ComboObjective(ExactObjective):\n    \"\"\"Objective that scores based on a combination of estimated floating point\n    operations and total write, according to:\n\n    .. math::\n\n        \\\\log_2(\\\\text{flops} + \\\\alpha \\\\times \\\\text{write})\n\n    Where alpha is the ``factor`` parameter of this objective, that describes\n    approximately how much slower write speeds are.\n\n    Parameters\n    ----------\n    factor : float, optional\n        Weighting factor for total write. Default is 64.\n    \"\"\"\n\n    __slots__ = (\"factor\",)\n\n    def __init__(\n        self,\n        factor=DEFAULT_COMBO_FACTOR,\n    ):\n        self.factor = factor\n        super().__init__()\n\n    def cost_local_tree_node(self, tree, node):\n        return tree.get_flops(node) + self.factor * tree.get_size(node)\n\n    def score_local(self, **kwargs):\n        f = kwargs[\"flops\"]\n        try:\n            f = sum(f)\n        except TypeError:\n            f = ()\n        try:\n            # accept iterables\n            f = sum(f)\n        except TypeError:\n            pass\n        w = kwargs[\"size\"]\n        try:\n            # accept iterables\n            w = sum(w)\n        except TypeError:\n            pass\n        return math.log2(f + self.factor * w)\n\n    def score_slice_index(self, costs, ix):\n        return math.log(\n            costs._flop_reductions[ix]\n            + costs._write_reductions[ix] * self.factor\n            + 1\n        )\n\n    def get_dynamic_programming_minimize(self):\n        return f\"combo-{self.factor}\"\n\n    def __call__(self, trial):\n        ensure_basic_quantities_are_computed(trial)\n        return math.log2(trial[\"flops\"] + self.factor * trial[\"write\"])\n\n\nclass LimitObjective(ExactObjective):\n    \"\"\"Objective that scores based on a maximum of either estimated floating\n    point operations or the total write, weighted by some factor:\n\n    .. math::\n\n\n        \\\\sum_{c}\n        max(\\\\text{flops}_i, \\\\alpha \\\\times \\\\text{write}_i)\n\n    For each contraction $i$. Where alpha is the ``factor`` parameter of this\n    objective, that describes approximately how much slower write speeds are.\n    This assumes that one or the other is the limiting factor.\n\n    Parameters\n    ----------\n    factor : float, optional\n        Weighting factor for total write. Default is 64.\n    \"\"\"\n\n    def __init__(self, factor=DEFAULT_COMBO_FACTOR):\n        self.factor = factor\n        super().__init__()\n\n    def cost_local_tree_node(self, tree, node):\n        return max(tree.get_flops(node), self.factor * tree.get_size(node))\n\n    def score_local(self, **kwargs):\n        f = kwargs[\"flops\"]\n        w = kwargs[\"size\"]\n        try:\n            return math.log2(\n                sum(max(fi, self.factor * wi) for fi, wi in zip(f, w))\n            )\n        except TypeError:\n            return math.log2(max(f, self.factor * w))\n\n    def score_slice_index(self, costs, ix):\n        return math.log(\n            costs._flop_reductions[ix]\n            + costs._write_reductions[ix] * self.factor\n            + 1\n        )\n\n    def get_dynamic_programming_minimize(self):\n        return f\"limit-{self.factor}\"\n\n    def __call__(self, trial):\n        tree = trial[\"tree\"]\n        return math.log2(tree.combo_cost(factor=self.factor, combine=max))\n\n\n# --------------------- compressed contraction scoring ---------------------- #\n\n\nclass CompressedStatsTracker:\n    __slots__ = (\n        \"chi\",\n        \"flops\",\n        \"max_size\",\n        \"peak_size\",\n        \"write\",\n        \"total_size\",\n        \"total_size_post_contract\",\n        \"contracted_size\",\n        \"size_change\",\n        \"flops_change\",\n    )\n\n    def __init__(self, hg, chi):\n        if chi == \"auto\":\n            self.chi = max(hg.size_dict.values()) ** 2\n        else:\n            self.chi = chi\n\n        # local params -> don't depend on history\n        self.total_size = 0\n        self.total_size_post_contract = 0\n        self.contracted_size = 0\n        self.size_change = 0\n        self.flops_change = 0\n\n        # global params -> depend on history\n        self.flops = 0\n        self.max_size = 0\n\n        # initial tensors contribute to size\n        for i in hg.nodes:\n            sz_i = hg.node_size(i)\n            self.max_size = max(self.max_size, sz_i)\n            self.total_size += sz_i\n\n        self.write = self.peak_size = self.total_size\n\n    def copy(self):\n        new = object.__new__(self.__class__)\n        for attr in self.__slots__:\n            setattr(new, attr, getattr(self, attr))\n        return new\n\n    def update_pre_step(self):\n        self.size_change = 0\n        self.flops_change = 0\n\n    def update_pre_compress(self, hg, *nodes):\n        # subtract tensors size and also their neighbors size (since both will\n        # change with compression)\n        self.size_change -= hg.neighborhood_size(nodes)\n        self.flops_change += hg.neighborhood_compress_cost(self.chi, nodes)\n\n    def update_post_compress(self, hg, *nodes):\n        # add new tensors size and also its neighbors (since these will have\n        # changed with compression)\n        self.size_change += hg.neighborhood_size(nodes)\n\n    def update_pre_contract(self, hg, i, j):\n        # remove pair of tensors from size\n        self.size_change -= hg.node_size(i) + hg.node_size(j)\n        # add flops of just the contraction\n        self.flops_change += hg.contract_pair_cost(i, j)\n\n    def update_post_contract(self, hg, ij):\n        self.contracted_size = hg.node_size(ij)\n        self.size_change += self.contracted_size\n\n        # compute here before potential compressions:\n        # the peak total size of concurrent intermediates\n        self.total_size_post_contract = self.total_size + self.size_change\n\n    def update_post_step(self):\n        self.max_size = max(self.max_size, self.contracted_size)\n        self.peak_size = max(self.peak_size, self.total_size_post_contract)\n        self.total_size += self.size_change\n        self.flops += self.flops_change\n        self.write += self.contracted_size\n\n    def update_score(self, other):\n        self.flops = other.flops + self.flops_change\n        self.write = other.write + self.contracted_size\n        self.max_size = max(other.max_size, self.contracted_size)\n        self.peak_size = max(other.peak_size, self.total_size_post_contract)\n\n        if self.max_size > self.peak_size:\n            raise RuntimeError(\n                f\"max_size={self.max_size} > peak_size={self.peak_size}\"\n            )\n\n    @property\n    def combo_score(self):\n        return math.log2(self.flops + DEFAULT_COMBO_FACTOR * self.write + 1)\n\n    @property\n    def score(self):\n        raise NotImplementedError\n\n    def describe(self, join=\" \"):\n        F = math.log10(max(1, self.flops))\n        C = math.log10(\n            max(\n                1,\n                self.flops\n                + getattr(self, \"factor\", DEFAULT_COMBO_FACTOR) * self.write,\n            )\n        )\n        S = math.log2(max(1, self.max_size))\n        P = math.log2(max(1, self.peak_size))\n        return join.join(\n            (f\"F={F:.2f}\", f\"C={C:.2f}\", f\"S={S:.2f}\", f\"P={P:.2f}\")\n        )\n\n    def __repr__(self):\n        return f\"<{self.__class__.__name__}({self.describe(join=', ')})>\"\n\n\nclass CompressedStatsTrackerSize(CompressedStatsTracker):\n    __slots__ = CompressedStatsTracker.__slots__ + (\"secondary_weight\",)\n\n    def __init__(self, hg, chi, secondary_weight=1e-3):\n        self.secondary_weight = secondary_weight\n        super().__init__(hg, chi)\n\n    @property\n    def score(self):\n        return (\n            math.log2(self.max_size)\n            + math.log2(self.flops + 1) * self.secondary_weight\n        )\n\n\nclass CompressedStatsTrackerPeak(CompressedStatsTracker):\n    __slots__ = CompressedStatsTracker.__slots__ + (\"secondary_weight\",)\n\n    def __init__(self, hg, chi, secondary_weight=1e-3):\n        self.secondary_weight = secondary_weight\n        super().__init__(hg, chi)\n\n    @property\n    def score(self):\n        return (\n            math.log2(self.peak_size)\n            + math.log2(self.flops + 1) * self.secondary_weight\n        )\n\n\nclass CompressedStatsTrackerWrite(CompressedStatsTracker):\n    __slots__ = CompressedStatsTracker.__slots__ + (\"secondary_weight\",)\n\n    def __init__(self, hg, chi, secondary_weight=1e-3):\n        self.secondary_weight = secondary_weight\n        super().__init__(hg, chi)\n\n    @property\n    def score(self):\n        return (\n            math.log2(self.write)\n            + math.log2(self.flops + 1) * self.secondary_weight\n        )\n\n\nclass CompressedStatsTrackerFlops(CompressedStatsTracker):\n    __slots__ = CompressedStatsTracker.__slots__ + (\"secondary_weight\",)\n\n    def __init__(self, hg, chi, secondary_weight=1e-3):\n        self.secondary_weight = secondary_weight\n        super().__init__(hg, chi)\n\n    @property\n    def score(self):\n        return (\n            math.log10(self.flops + 1)\n            + math.log10(self.peak_size) * self.secondary_weight\n        )\n\n\nclass CompressedStatsTrackerCombo(CompressedStatsTracker):\n    __slots__ = CompressedStatsTracker.__slots__ + (\"factor\",)\n\n    def __init__(self, hg, chi, factor=DEFAULT_COMBO_FACTOR):\n        self.factor = factor\n        super().__init__(hg, chi)\n\n    @property\n    def score(self):\n        return math.log2(self.flops + self.factor * self.write + 1)\n\n\nclass CompressedObjective(Objective):\n    \"\"\"Mixin for objectives that score based on a compressed contraction.\"\"\"\n\n    def __init__(self, chi=\"auto\", compress_late=False):\n        self.chi = chi\n        self.compress_late = compress_late\n        super().__init__()\n\n    def get_compressed_stats_tracker(self, hg):\n        \"\"\"Return a tracker for compressed contraction stats.\n\n        Parameters\n        ----------\n        hg : Hypergraph\n            The hypergraph to track stats for.\n\n        Returns\n        -------\n        CompressedStatsTracker\n            The tracker.\n        \"\"\"\n        raise NotImplementedError\n\n    def compute_compressed_stats(self, trial):\n        tree = trial[\"tree\"]\n        if self.chi == \"auto\":\n            chi = max(tree.size_dict.values()) ** 2\n        else:\n            chi = self.chi\n\n        return tree.compressed_contract_stats(\n            chi,\n            compress_late=self.compress_late,\n        )\n\n\nclass CompressedSizeObjective(CompressedObjective):\n    \"\"\"Objective that scores based on the maximum size intermediate tensor\n    during a compressed contraction with maximum bond dimension ``chi``.\n\n    Parameters\n    ----------\n    chi : int, optional\n        Maximum bond dimension to use for the compressed contraction. Default\n        is ``\"auto\"``, which will use the square of the maximum size of any\n        input tensor dimension.\n    compress_late : bool, optional\n        Whether to compress the neighboring tensors just after (early) or just\n        before (late) contracting tensors. Default is False, i.e. early.\n    secondary_weight : float, optional\n        Weighting factor for secondary objectives (flops and write).\n        Default is 1e-3.\n    \"\"\"\n\n    __slots__ = (\"chi\", \"compress_late\", \"secondary_weight\")\n\n    def __init__(\n        self,\n        chi=\"auto\",\n        compress_late=False,\n        secondary_weight=1e-3,\n    ):\n        self.secondary_weight = secondary_weight\n        super().__init__(chi=chi, compress_late=compress_late)\n\n    def get_compressed_stats_tracker(self, hg):\n        return CompressedStatsTrackerSize(\n            hg, self.chi, secondary_weight=self.secondary_weight\n        )\n\n    def __call__(self, trial):\n        stats = self.compute_compressed_stats(trial)\n        cr = (\n            math.log2(stats.max_size)\n            + self.secondary_weight * math.log2(stats.flops)\n            + self.secondary_weight * math.log2(stats.write)\n        )\n\n        # overwrite stats with compressed versions\n        trial[\"size\"] = stats.max_size\n        trial[\"flops\"] = stats.flops\n        trial[\"write\"] = stats.write\n        return cr\n\n\nclass CompressedPeakObjective(CompressedObjective):\n    \"\"\"Objective that scores based on the peak total concurrent size of\n    intermediate tensors during a compressed contraction with maximum bond\n    dimension ``chi``.\n\n    Parameters\n    ----------\n    chi : int, optional\n        Maximum bond dimension to use for the compressed contraction. Default\n        is ``\"auto\"``, which will use the square of the maximum size of any\n        input tensor dimension.\n    compress_late : bool, optional\n        Whether to compress the neighboring tensors just after (early) or just\n        before (late) contracting tensors. Default is False, i.e. early.\n    secondary_weight : float, optional\n        Weighting factor for secondary objectives (flops and write).\n        Default is 1e-3.\n    \"\"\"\n\n    __slots__ = (\"chi\", \"compress_late\", \"secondary_weight\")\n\n    def __init__(\n        self,\n        chi=\"auto\",\n        compress_late=False,\n        secondary_weight=1e-3,\n    ):\n        self.secondary_weight = secondary_weight\n        super().__init__(chi=chi, compress_late=compress_late)\n\n    def get_compressed_stats_tracker(self, hg):\n        return CompressedStatsTrackerPeak(\n            hg, chi=self.chi, secondary_weight=self.secondary_weight\n        )\n\n    def __call__(self, trial):\n        stats = self.compute_compressed_stats(trial)\n        cr = (\n            math.log2(stats.peak_size)\n            + self.secondary_weight * math.log2(stats.flops)\n            + self.secondary_weight * math.log2(stats.write)\n        )\n\n        # overwrite stats with compressed versions\n        trial[\"size\"] = stats.peak_size\n        trial[\"flops\"] = stats.flops\n        trial[\"write\"] = stats.write\n        return cr\n\n\nclass CompressedWriteObjective(CompressedObjective):\n    \"\"\"Objective that scores based on the total cumulative size of\n    intermediate tensors during a compressed contraction with maximum bond\n    dimension ``chi``.\n\n    Parameters\n    ----------\n    chi : int, optional\n        Maximum bond dimension to use for the compressed contraction. Default\n        is ``\"auto\"``, which will use the square of the maximum size of any\n        input tensor dimension.\n    compress_late : bool, optional\n        Whether to compress the neighboring tensors just after (early) or just\n        before (late) contracting tensors. Default is False, i.e. early.\n    secondary_weight : float, optional\n        Weighting factor for secondary objectives (flops and peak size).\n        Default is 1e-3.\n    \"\"\"\n\n    __slots__ = (\"chi\", \"compress_late\", \"secondary_weight\")\n\n    def __init__(\n        self,\n        chi=\"auto\",\n        compress_late=False,\n        secondary_weight=1e-3,\n    ):\n        self.secondary_weight = secondary_weight\n        super().__init__(chi=chi, compress_late=compress_late)\n\n    def get_compressed_stats_tracker(self, hg):\n        return CompressedStatsTrackerWrite(\n            hg, chi=self.chi, secondary_weight=self.secondary_weight\n        )\n\n    def __call__(self, trial):\n        stats = self.compute_compressed_stats(trial)\n        cr = (\n            math.log2(stats.write)\n            + self.secondary_weight * math.log2(stats.flops)\n            + self.secondary_weight * math.log2(stats.peak_size)\n        )\n\n        # overwrite stats with compressed versions\n        trial[\"size\"] = stats.write\n        trial[\"flops\"] = stats.flops\n        trial[\"write\"] = stats.write\n        return cr\n\n\nclass CompressedFlopsObjective(CompressedObjective):\n    \"\"\"Objective that scores based on the total contraction flops\n    intermediate tensors during a compressed contraction with maximum bond\n    dimension ``chi``.\n\n    Parameters\n    ----------\n    chi : int, optional\n        Maximum bond dimension to use for the compressed contraction. Default\n        is ``\"auto\"``, which will use the square of the maximum size of any\n        input tensor dimension.\n    compress_late : bool, optional\n        Whether to compress the neighboring tensors just after (early) or just\n        before (late) contracting tensors. Default is False, i.e. early.\n    secondary_weight : float, optional\n        Weighting factor for secondary objectives (write and peak size).\n        Default is 1e-3.\n    \"\"\"\n\n    __slots__ = (\"chi\", \"compress_late\", \"secondary_weight\")\n\n    def __init__(\n        self,\n        chi=\"auto\",\n        compress_late=False,\n        secondary_weight=1e-3,\n    ):\n        self.secondary_weight = secondary_weight\n        super().__init__(chi=chi, compress_late=compress_late)\n\n    def get_compressed_stats_tracker(self, hg):\n        return CompressedStatsTrackerFlops(\n            hg, chi=self.chi, secondary_weight=self.secondary_weight\n        )\n\n    def __call__(self, trial):\n        stats = self.compute_compressed_stats(trial)\n        cr = (\n            math.log2(stats.flops)\n            + self.secondary_weight * math.log2(stats.write)\n            + self.secondary_weight * math.log2(stats.peak_size)\n        )\n\n        # overwrite stats with compressed versions\n        trial[\"size\"] = stats.max_size\n        trial[\"flops\"] = stats.flops\n        trial[\"write\"] = stats.write\n        return cr\n\n\nclass CompressedComboObjective(CompressedObjective):\n    __slots__ = (\"chi\", \"compress_late\", \"factor\")\n\n    def __init__(\n        self,\n        chi=\"auto\",\n        compress_late=False,\n        factor=DEFAULT_COMBO_FACTOR,\n    ):\n        self.factor = factor\n        super().__init__(chi=chi, compress_late=compress_late)\n\n    def get_compressed_stats_tracker(self, hg):\n        return CompressedStatsTrackerCombo(\n            hg, chi=self.chi, factor=self.factor\n        )\n\n    def __call__(self, trial):\n        stats = self.compute_compressed_stats(trial)\n\n        flops = stats.flops\n        write = stats.write\n\n        cr = math.log2(flops + self.factor * write)\n\n        # overwrite stats with compressed versions\n        trial[\"size\"] = stats.max_size\n        trial[\"flops\"] = flops\n        trial[\"write\"] = write\n        return cr\n\n\nscore_matcher = re.compile(\n    # exact scoring functions\n    r\"(\"\n    r\"flops|\"\n    r\"size|\"\n    r\"write|\"\n    r\"combo|\"\n    r\"limit|\"\n    # compressed scoring functions\n    r\"flops-compressed|\"\n    r\"size-compressed|\"\n    r\"max-compressed|\"\n    r\"peak-compressed|\"\n    r\"write-compressed|\"\n    r\"combo-compressed\"\n    # optional factor\n    r\")([-:](\\d*\\.?\\d*))?\"\n)\n\n\ndef parse_minimize(minimize):\n    match = score_matcher.fullmatch(minimize)\n    if not match:\n        raise ValueError(f\"No score function '{minimize}' found.\")\n\n    which, _, param = match.groups()\n    return which, param\n\n\n@functools.lru_cache(maxsize=128)\ndef _get_score_fn_str_cached(minimize):\n    which, param = parse_minimize(minimize)\n\n    if which == \"flops\":\n        return FlopsObjective()\n\n    if which == \"write\":\n        return WriteObjective()\n\n    if which == \"size\":\n        return SizeObjective()\n\n    if which == \"combo\":\n        if not param:\n            factor = DEFAULT_COMBO_FACTOR\n        elif param.isdigit():\n            factor = int(param)\n        else:\n            factor = float(param)\n        return ComboObjective(factor=factor)\n\n    if which == \"limit\":\n        if not param:\n            factor = DEFAULT_COMBO_FACTOR\n        elif param.isdigit():\n            factor = int(param)\n        else:\n            factor = float(param)\n        return LimitObjective(factor=factor)\n\n    if which in (\"max-compressed\", \"size-compressed\"):\n        chi = int(param) if param else \"auto\"\n        return CompressedSizeObjective(chi=chi)\n\n    if which == \"peak-compressed\":\n        chi = int(param) if param else \"auto\"\n        return CompressedPeakObjective(chi=chi)\n\n    if which == \"write-compressed\":\n        chi = int(param) if param else \"auto\"\n        return CompressedWriteObjective(chi=chi)\n\n    if which == \"flops-compressed\":\n        chi = int(param) if param else \"auto\"\n        return CompressedFlopsObjective(chi=chi)\n\n    if which == \"combo-compressed\":\n        chi = int(param) if param else \"auto\"\n        return CompressedComboObjective(chi=chi)\n\n    raise ValueError(f\"No objective function named '{minimize}' found.\")\n\n\ndef get_score_fn(minimize):\n    if isinstance(minimize, str):\n        return _get_score_fn_str_cached(minimize)\n    if callable(minimize):\n        # custom objective function\n        return minimize\n    raise TypeError(\"minimize must be a valid string or callable.\")\n\n\n# ----------------------- multi-contraction scoring ------------------------- #\n\n\nclass MultiObjective(Objective):\n    __slots__ = (\"num_configs\",)\n\n    def __init__(self, num_configs):\n        self.num_configs = num_configs\n\n    def compute_mult(self, dims):\n        raise NotImplementedError\n\n    def estimate_node_mult(self, tree, node):\n        return self.compute_mult(\n            [tree.size_dict[ix] for ix in tree.get_node_var_inds(node)]\n        )\n\n    def estimate_node_cache_mult(self, tree, node, sliced_ind_ordering):\n        node_var_inds = tree.get_node_var_inds(node)\n\n        # indices which are the first 'k' in the sliced ordering\n        non_heavy_inds = [\n            ix\n            for ix in tree.get_node_var_inds(node)\n            if ix not in sliced_ind_ordering[: len(node_var_inds)]\n        ]\n\n        # each of these cycles 'out of sync' and thus must be kept\n        return self.compute_mult([tree.size_dict[ix] for ix in non_heavy_inds])\n\n\nclass MultiObjectiveDense(MultiObjective):\n    \"\"\"Number of intermediate configurations is expected to scale as if all\n    configurations are present.\n    \"\"\"\n\n    __slots__ = (\"num_configs\",)\n\n    def compute_mult(self, dims):\n        return math.prod(dims)\n\n\ndef expected_coupons(num_sub, num_total):\n    \"\"\"If we draw a random 'coupon` which can take `num_sub` different values\n    `num_total` times, how many unique coupons will we expect?\n    \"\"\"\n    return num_sub * (1 - (1 - 1 / num_sub) ** num_total)\n\n\nclass MultiObjectiveUniform(MultiObjective):\n    \"\"\"Number of intermediate configurations is expected to scale as if all\n    configurations are randomly draw from a uniform distribution.\n    \"\"\"\n\n    __slots__ = (\"num_configs\",)\n\n    def compute_mult(self, dims):\n        return expected_coupons(math.prod(dims), self.num_configs)\n\n\nclass MultiObjectiveLinear(MultiObjective):\n    \"\"\"Number of intermediate configurations is expected to scale linearly with\n    respect to number of variable indices (e.g. VMC like 'locally connected'\n    configurations).\n    \"\"\"\n\n    __slots__ = (\"num_configs\", \"coeff\")\n\n    def __init__(self, num_configs, coeff=1):\n        self.coeff = coeff\n        super().__init__(num_configs=num_configs)\n\n    def compute_mult(self, dims):\n        return min(self.coeff * len(dims), self.num_configs)\n"
  },
  {
    "path": "cotengra/slicer.py",
    "content": "\"\"\"Functionality for identifying indices to sliced.\"\"\"\n\nimport collections\nfrom math import log\n\nfrom .core import ContractionTree\nfrom .plot import plot_slicings, plot_slicings_alt\nfrom .scoring import get_score_fn\nfrom .utils import MaxCounter, get_rng\n\nIDX_INVOLVED = 0\nIDX_LEGS = 1\nIDX_SIZE = 2\nIDX_FLOPS = 3\n\n\nclass ContractionCosts:\n    \"\"\"A simplified struct for tracking the contraction costs of a path only.\n\n    Parameters\n    ----------\n    contractions : sequence of Contraction\n        The set of individual operations that make up a full contraction path.\n    size_dict : dict[str, int]\n        The sizes of the indices involved.\n    nslices : int, optional\n        For keeping track of the 'multiplicity' of this set of contractions if\n        part of a sliced contration where indices have been removed.\n    \"\"\"\n\n    __slots__ = (\n        \"size_dict\",\n        \"contractions\",\n        \"nslices\",\n        \"original_flops\",\n        \"_flops\",\n        \"_sizes\",\n        \"_flop_reductions\",\n        \"_write_reductions\",\n        \"_where\",\n    )\n\n    def __init__(\n        self,\n        contractions,\n        size_dict,\n        nslices=1,\n        original_flops=None,\n    ):\n        self.size_dict = dict(size_dict)\n        self.contractions = list(contractions)\n\n        self._flops = 0\n        self._sizes = MaxCounter()\n        self._flop_reductions = collections.defaultdict(lambda: 0)\n        self._write_reductions = collections.defaultdict(lambda: 0)\n        self._where = collections.defaultdict(set)\n\n        for i, c in enumerate(self.contractions):\n            self._flops += c[IDX_FLOPS]\n            self._sizes.add(c[IDX_SIZE])\n\n            for ix in c[IDX_INVOLVED]:\n                d = self.size_dict[ix]\n                self._flop_reductions[ix] += c[IDX_FLOPS] - c[IDX_FLOPS] // d\n                self._where[ix].add(i)\n                if ix in c[IDX_LEGS]:\n                    self._write_reductions[ix] += (\n                        c[IDX_SIZE] - c[IDX_SIZE] // d\n                    )\n\n        self.nslices = nslices\n        if original_flops is None:\n            original_flops = self._flops\n        self.original_flops = original_flops\n\n    def _set_state_from(self, other):\n        \"\"\"Copy all internal structure from another ``ContractionCosts``.\"\"\"\n        self.size_dict = other.size_dict.copy()\n        self.contractions = other.contractions.copy()\n        self.nslices = other.nslices\n        self.original_flops = other.original_flops\n        self._flops = other._flops\n        self._sizes = other._sizes.copy()\n        self._flop_reductions = other._flop_reductions.copy()\n        self._write_reductions = other._write_reductions.copy()\n        self._where = other._where.copy()\n\n    def copy(self):\n        \"\"\"Get a copy of this ``ContractionCosts``.\"\"\"\n        new = object.__new__(ContractionCosts)\n        new._set_state_from(self)\n        return new\n\n    @classmethod\n    def from_contraction_tree(cls, contraction_tree, **kwargs):\n        \"\"\"Generate a set of contraction costs from a ``ContractionTree``\n        object.\n        \"\"\"\n        size_dict = contraction_tree.size_dict\n        contractions = (\n            (\n                set(contraction_tree.get_involved(node)),\n                set(contraction_tree.get_legs(node)),\n                contraction_tree.get_size(node),\n                contraction_tree.get_flops(node),\n            )\n            for node in contraction_tree.info\n            # ignore leaf nodes\n            if not contraction_tree.is_leaf(node)\n        )\n        return cls(contractions, size_dict, **kwargs)\n\n    @classmethod\n    def from_info(cls, info, **kwargs):\n        \"\"\"Generate a set of contraction costs from a ``PathInfo`` object.\"\"\"\n        tree = ContractionTree.from_info(info)\n        return cls.from_contraction_tree(tree, **kwargs)\n\n    @property\n    def size(self):\n        return self._sizes.max()\n\n    @property\n    def flops(self):\n        return self._flops\n\n    @property\n    def total_flops(self):\n        return self.nslices * self.flops\n\n    @property\n    def overhead(self):\n        return self.total_flops / self.original_flops\n\n    def remove(self, ix, inplace=False):\n        \"\"\" \"\"\"\n        cost = self if inplace else self.copy()\n\n        d = cost.size_dict[ix]\n        cost.nslices *= d\n\n        for i in cost._where.pop(ix):\n            old_involved, old_legs, old_size, old_flops = cost.contractions[i]\n\n            # update the actual flops reduction\n            new_flops = old_flops // d\n            cost._flops += new_flops - old_flops\n            new_involved = old_involved.copy()\n            new_involved.discard(ix)\n\n            # update the potential flops reductions of other inds\n            for oix in new_involved:\n                di = cost.size_dict[oix]\n                old_flops_reduction = old_flops - old_flops // di\n                new_flops_reduction = old_flops_reduction // d\n                cost._flop_reductions[oix] += (\n                    new_flops_reduction - old_flops_reduction\n                )\n\n            # update the tensor sizes\n            if ix in old_legs:\n                new_size = old_size // d\n                cost._sizes.discard(old_size)\n                cost._sizes.add(new_size)\n                new_legs = old_legs.copy()\n                new_legs.discard(ix)\n\n                # update the potential size reductions of other inds\n                for oix in new_legs:\n                    di = cost.size_dict[oix]\n                    old_size_reduction = old_size - old_size // di\n                    new_size_reduction = old_size_reduction // d\n                    cost._write_reductions[oix] -= (\n                        old_size_reduction - new_size_reduction\n                    )\n            else:\n                new_size = old_size\n                new_legs = old_legs\n\n            cost.contractions[i] = (\n                new_involved,\n                new_legs,\n                new_size,\n                new_flops,\n            )\n\n        del cost.size_dict[ix]\n        del cost._flop_reductions[ix]\n        del cost._write_reductions[ix]\n\n        return cost\n\n    def __repr__(self):\n        s = (\n            \"<ContractionCosts(flops={:.3e}, size={:.3e}, \"\n            \"nslices={:.3e}, overhead={:.3f})>\"\n        )\n        return s.format(\n            self.total_flops, self.size, self.nslices, self.overhead\n        )\n\n\nclass SliceFinder:\n    \"\"\"An object to help find the best indices to slice over in order to reduce\n    the memory footprint of a contraction as much as possible whilst\n    introducing as little extra overhead. It searches for and stores\n    ``ContractionCosts``.\n\n    Parameters\n    ----------\n    tree_or_info : ContractionTree or opt_einsum.PathInfo\n        Object describing the target full contraction to slice.\n    target_size : int, optional\n        The target number of entries in the largest tensor of the sliced\n        contraction. The search algorithm will terminate after this is reached.\n    target_slices : int, optional\n        The target or minimum number of 'slices' to consider - individual\n        contractions after slicing indices. The search algorithm will\n        terminate after this is breached. This is on top of the current\n        number of slices.\n    target_overhead : float, optional\n        The target increase in total number of floating point operations.\n        For example, a value of  ``2.0`` will terminate the search\n        just before the cost of computing all the slices individually breaches\n        twice that of computing the original contraction all at once.\n    temperature : float, optional\n        When sampling combinations of indices, how far to randomly stray from\n        what looks like the best (local) choice.\n    \"\"\"\n\n    def __init__(\n        self,\n        tree_or_info,\n        target_size=None,\n        target_overhead=None,\n        target_slices=None,\n        temperature=0.01,\n        minimize=\"flops\",\n        allow_outer=True,\n        seed=None,\n    ):\n        if all(\n            t is None for t in (target_size, target_overhead, target_slices)\n        ):\n            raise ValueError(\n                \"You need to specify at least one of `target_size`, \"\n                \"`target_overhead` or `target_slices`.\"\n            )\n\n        self.info = tree_or_info\n\n        # the unsliced cost\n        if isinstance(tree_or_info, ContractionTree):\n            self.cost0 = ContractionCosts.from_contraction_tree(tree_or_info)\n            self.forbidden = set(tree_or_info.output)\n        else:\n            # assume ``opt_einsum.PathInfo``\n            self.cost0 = ContractionCosts.from_info(tree_or_info)\n            self.forbidden = set(tree_or_info.output_subscript)\n\n        if allow_outer == \"only\":\n            # invert so only outer indices are allowed\n            self.forbidden = set(self.cost0.size_dict) - self.forbidden\n        elif allow_outer:  # is True\n            # no restrictions\n            self.forbidden = ()\n\n        # the cache of possible slicings\n        self.costs = {frozenset(): self.cost0}\n\n        # algorithmic parameters\n        self.temperature = temperature\n\n        self.rng = get_rng(seed)\n\n        # search criteria\n        self.target_size = target_size\n        self.target_overhead = target_overhead\n        self.target_slices = target_slices\n        self.minimize = get_score_fn(minimize)\n\n    def _maybe_default(self, attr, value):\n        if value is None:\n            return getattr(self, attr)\n        return value\n\n    def best(\n        self,\n        k=None,\n        target_size=None,\n        target_overhead=None,\n        target_slices=None,\n    ):\n        \"\"\"Return the best contraction slicing, subject to target filters.\"\"\"\n        target_size = self._maybe_default(\"target_size\", target_size)\n        target_overhead = self._maybe_default(\n            \"target_overhead\", target_overhead\n        )\n        target_slices = self._maybe_default(\"target_slices\", target_slices)\n\n        size_specified = target_size is not None\n        overhead_specified = target_overhead is not None\n        slices_specified = target_slices is not None\n\n        valid = filter(\n            lambda x: (\n                (not size_specified or (x[1].size <= target_size))\n                and (\n                    not overhead_specified\n                    or (x[1].overhead <= target_overhead)\n                )\n                and (not slices_specified or (x[1].nslices >= target_slices))\n            ),\n            self.costs.items(),\n        )\n\n        if size_specified or slices_specified:\n            # sort primarily by overall flops\n            def best_scorer(x):\n                return (x[1].total_flops, x[1].nslices, x[1].size)\n\n        else:  # only overhead_specified\n            # sort by size of contractions achieved\n            def best_scorer(x):\n                return (x[1].size, x[1].total_flops, x[1].nslices)\n\n        if k is None:\n            return min(valid, key=best_scorer)\n\n        return sorted(valid, key=best_scorer)[:k]\n\n    def trial(\n        self,\n        target_size=None,\n        target_overhead=None,\n        target_slices=None,\n        temperature=None,\n    ):\n        \"\"\"A single slicing attempt, greedily select indices from the popular\n        pool, subject to the score function, terminating when any of the\n        target criteria are met.\n        \"\"\"\n        # optionally override some defaults\n        temperature = self._maybe_default(\"temperature\", temperature)\n        target_size = self._maybe_default(\"target_size\", target_size)\n        target_overhead = self._maybe_default(\n            \"target_overhead\", target_overhead\n        )\n        target_slices = self._maybe_default(\"target_slices\", target_slices)\n\n        size_specified = target_size is not None\n        overhead_specified = target_overhead is not None\n        slices_specified = target_slices is not None\n\n        # hashable set of indices we are slicing\n        ix_sl = frozenset()\n        cost = self.costs[ix_sl]\n\n        already_satisfied = (\n            (size_specified and (cost.size <= target_size))\n            or (overhead_specified and (cost.overhead > target_overhead))\n            or (slices_specified and (cost.nslices >= target_slices))\n        )\n\n        while not already_satisfied:\n            ix = max(\n                cost.size_dict,\n                key=lambda ix: (\n                    # the base score\n                    self.minimize.score_slice_index(cost, ix)\n                    -\n                    # a smudge that replicates boltzmann sampling\n                    temperature * log(-log(self.rng.random()))\n                    -\n                    # penalize forbidden (outer) indices\n                    (0 if ix not in self.forbidden else float(\"inf\"))\n                ),\n            )\n            if ix in self.forbidden:\n                raise RuntimeError(\"Ran out of valid indices to slice.\")\n\n            next_ix_sl = ix_sl | frozenset([ix])\n\n            # cache sliced contraction costs\n            try:\n                next_cost = self.costs[next_ix_sl]\n            except KeyError:\n                next_cost = self.costs[next_ix_sl] = cost.remove(ix)\n\n            # check if we are about to break the flops limit\n            if overhead_specified and (next_cost.overhead > target_overhead):\n                break\n\n            # accept the index\n            ix_sl = next_ix_sl\n            cost = next_cost\n\n            # check if we are about to generate too many slices\n            if slices_specified and (cost.nslices >= target_slices):\n                break\n\n            # check if we have reached the desired memory target\n            if size_specified and (cost.size <= target_size):\n                break\n\n        return cost\n\n    def search(\n        self,\n        max_repeats=16,\n        temperature=None,\n        target_size=None,\n        target_overhead=None,\n        target_slices=None,\n    ):\n        \"\"\"Repeat trial several times and return the best found so far.\"\"\"\n        for _ in range(max_repeats):\n            self.trial(\n                target_overhead=target_overhead,\n                target_slices=target_slices,\n                target_size=target_size,\n                temperature=temperature,\n            )\n\n        return self.best(\n            target_overhead=target_overhead,\n            target_slices=target_slices,\n            target_size=target_size,\n        )\n\n    plot_slicings = plot_slicings\n    plot_slicings_alt = plot_slicings_alt\n"
  },
  {
    "path": "cotengra/utils.py",
    "content": "\"\"\"Various utilities for cotengra.\"\"\"\n\nimport collections\nimport functools\nimport itertools\nimport math\nimport operator\nimport pathlib\nimport pickle\nimport random\nfrom functools import lru_cache, partial, reduce\nfrom operator import or_\n\nimport autoray as ar\n\ntry:\n    from cytoolz import groupby, interleave, unique\nexcept ImportError:\n\n    def getter(index):\n        \"\"\"Adapted from `toolz`.\"\"\"\n        if isinstance(index, list):\n            if len(index) == 1:\n                index = index[0]\n                return lambda x: (x[index],)\n            elif index:\n                return operator.itemgetter(*index)\n            else:\n                return lambda x: ()\n        else:\n            return operator.itemgetter(index)\n\n    def groupby(key, seq):\n        \"\"\"Adapted from `toolz`.\"\"\"\n        if not callable(key):\n            key = getter(key)\n        d = collections.defaultdict(lambda: [].append)\n        for item in seq:\n            d[key(item)](item)\n        rv = {}\n        for k, v in d.items():\n            rv[k] = v.__self__\n        return rv\n\n    def interleave(seqs):\n        \"\"\"Adapted from `toolz`.\"\"\"\n        iters = itertools.cycle(map(iter, seqs))\n        while True:\n            try:\n                for itr in iters:\n                    yield next(itr)\n                return\n            except StopIteration:\n                predicate = partial(operator.is_not, itr)\n                iters = itertools.cycle(itertools.takewhile(predicate, iters))\n\n    def unique(it):\n        yield from dict.fromkeys(it)\n\n\ndef deprecated(fn, old_name, new_name):\n    def new_fn(*args, **kwargs):\n        import warnings\n\n        warnings.warn(\n            f\"The {old_name} function is deprecated in favor of {new_name}\",\n            Warning,\n        )\n        return fn(*args, **kwargs)\n\n    return new_fn\n\n\ndef prod(it):\n    \"\"\"Compute the product of sequence of numbers ``it``.\"\"\"\n    x = 1\n    for i in it:\n        x *= i\n    return x\n\n\nclass oset:\n    \"\"\"An ordered set which stores elements as the keys of dict (ordered as of\n    python 3.6). 'A few times' slower than using a set directly for small\n    sizes, but makes everything deterministic.\n    \"\"\"\n\n    __slots__ = (\"_d\",)\n\n    def __init__(self, it=()):\n        self._d = dict.fromkeys(it)\n\n    @classmethod\n    def _from_dict(cls, d):\n        obj = object.__new__(oset)\n        obj._d = d\n        return obj\n\n    @classmethod\n    def from_dict(cls, d):\n        \"\"\"Public method makes sure to copy incoming dictionary.\"\"\"\n        return oset._from_dict(d.copy())\n\n    def copy(self):\n        return oset.from_dict(self._d)\n\n    def add(self, k):\n        self._d[k] = None\n\n    def discard(self, k):\n        self._d.pop(k, None)\n\n    def remove(self, k):\n        self._d.pop(k)\n\n    def clear(self):\n        self._d.clear()\n\n    def update(self, *others):\n        for o in others:\n            self._d.update(o._d)\n\n    def union(self, *others):\n        u = self.copy()\n        u.update(*others)\n        return u\n\n    def intersection_update(self, *others):\n        if len(others) > 1:\n            si = set.intersection(*(set(o._d) for o in others))\n        else:\n            si = others[0]._d\n        self._d = {k: None for k in self._d if k in si}\n\n    def intersection(self, *others):\n        n_others = len(others)\n        if n_others == 0:\n            return self.copy()\n        elif n_others == 1:\n            si = others[0]._d\n        else:\n            si = set.intersection(*(set(o._d) for o in others))\n        return oset._from_dict({k: None for k in self._d if k in si})\n\n    def difference_update(self, *others):\n        if len(others) > 1:\n            su = set.union(*(set(o._d) for o in others))\n        else:\n            su = others[0]._d\n        self._d = {k: None for k in self._d if k not in su}\n\n    def difference(self, *others):\n        if len(others) > 1:\n            su = set.union(*(set(o._d) for o in others))\n        else:\n            su = others[0]._d\n        return oset._from_dict({k: None for k in self._d if k not in su})\n\n    def symmetric_difference(self, other):\n        return oset._from_dict(\n            {\n                k: None\n                for k in itertools.chain(self._d, other._d)\n                if (k not in self._d) or (k not in other)\n            }\n        )\n\n    def __eq__(self, other):\n        if isinstance(other, oset):\n            return self._d == other._d\n        return False\n\n    def __or__(self, other):\n        return self.union(other)\n\n    def __ior__(self, other):\n        self.update(other)\n        return self\n\n    def __and__(self, other):\n        return self.intersection(other)\n\n    def __iand__(self, other):\n        self.intersection_update(other)\n        return self\n\n    def __sub__(self, other):\n        return self.difference(other)\n\n    def __isub__(self, other):\n        self.difference_update(other)\n        return self\n\n    def __len__(self):\n        return self._d.__len__()\n\n    def __iter__(self):\n        return self._d.__iter__()\n\n    def __contains__(self, x):\n        return self._d.__contains__(x)\n\n    def __repr__(self):\n        return f\"oset({list(self._d)})\"\n\n\nclass MaxCounter:\n    \"\"\"Simple class to keep track of the maximum in a likely changing\n    sequence of elements.\n\n    Parameters\n    ----------\n    it : None or sequence of hashable, optional\n        The initial items to add.\n\n    Examples\n    --------\n\n        >>> mc = MaxCounter([1, 2, 3, 3])\n        >>> mc.max()\n        3\n\n        >>> mc.discard(3)\n        >>> mc.max()\n        3\n\n        >>> mc.discard(3)\n        >>> mc.max()\n        2\n\n        >>> mc.add(10)\n        >>> mc.max()\n        10\n\n    \"\"\"\n\n    __slots__ = (\"_c\", \"_max_element\")\n\n    def __init__(self, it=None):\n        self._c = collections.Counter(it)\n        if it is None:\n            self._max_element = -float(\"inf\")\n        else:\n            self._max_element = max(self._c)\n\n    def copy(self):\n        new = object.__new__(MaxCounter)\n        new._max_element = self._max_element\n        new._c = self._c.copy()\n        return new\n\n    def discard(self, x):\n        \"\"\"Discard element ``x`` and possibly update the maximum.\"\"\"\n        cnt = self._c[x]\n        if cnt <= 1:\n            del self._c[x]\n            if x == self._max_element:\n                # only need to update the max if ``x``\n                # was the last maximum sized element\n                try:\n                    self._max_element = max(self._c)\n                except ValueError:\n                    self._max_element = -float(\"inf\")\n        else:\n            self._c[x] = cnt - 1\n\n    def add(self, x):\n        \"\"\"Add element ``x`` and possibly update the maximum.\"\"\"\n        self._c[x] += 1\n        self._max_element = max(self._max_element, x)\n\n    def max(self):\n        \"\"\"The maximum element in this list.\"\"\"\n        return self._max_element\n\n\nclass BitSet:\n    __slots__ = (\"members\", \"map\", \"size\", \"infimum\", \"supremum\", \"hashkey\")\n\n    def __init__(self, it):\n        self.members = tuple(unique(it))\n        self.map = {m: i for i, m in enumerate(self.members)}\n        self.size = len(self.members)\n        self.supremum = self.fromint(2**self.size - 1)\n        self.infimum = self.fromint(0)\n        self.hashkey = hash(self.members)\n\n    def asint(self, elem):\n        return 1 << self.map[elem]\n\n    def fromint(self, n):\n        return BitMembers.fromint(self, n)\n\n    def frommembers(self, it=()):\n        return BitMembers.frommembers(self, it)\n\n    __call__ = frommembers\n\n\nclass BitMembers:\n    __slots__ = (\"i\", \"bitset\")\n\n    @classmethod\n    def fromint(cls, bitset, n):\n        self = object.__new__(cls)\n        self.bitset = bitset\n        self.i = n\n        return self\n\n    @classmethod\n    def frommembers(cls, bitset, it=()):\n        self = object.__new__(cls)\n        self.bitset = bitset\n        self.i = reduce(or_, map(self.bitset.asint, it), 0)\n        return self\n\n    def __int__(self):\n        return self.i\n\n    __hash__ = __int__\n\n    def __eq__(self, other):\n        return (self.i == other.i) and (\n            self.bitset.hashkey == other.bitset.hashkey\n        )\n\n    def __len__(self):\n        return f\"{self.i:b}\".count(\"1\")\n\n    def __iter__(self):\n        return (\n            x\n            for b, x in zip(bin(self.i)[:1:-1], self.bitset.members)\n            if b == \"1\"\n        )\n\n    def add(self, elem):\n        self.i |= self.bitset.asint(elem)\n\n    def clear(self):\n        self.i = 0\n\n    def copy(self):\n        return self.bitset.fromint(self.i)\n\n    def __bool__(self):\n        return self.i != 0\n\n    def __contains__(self, elem):\n        return self.i & self.bitset.asint(elem)\n\n    def discard(self, elem):\n        self.i &= self.bitset.supremum.i - self.bitset.asint(elem)\n\n    def remove(self, elem):\n        if elem not in self:\n            raise KeyError\n        self.discard(elem)\n\n    def difference_update(self, *others):\n        for other in others:\n            self.i &= ~other.i\n\n    __isub__ = difference_update\n\n    def difference(self, *others):\n        bm = self.copy()\n        bm.difference_update(*others)\n        return bm\n\n    __sub__ = difference\n\n    def intersection_update(self, *others):\n        for other in others:\n            self.i &= other.i\n\n    __iand__ = intersection_update\n\n    def intersection(self, *others):\n        bm = self.copy()\n        bm.intersection_update(*others)\n        return bm\n\n    __and__ = intersection\n\n    def isdisjoint(self, other):\n        return not self.i & other.i\n\n    def issubset(self, other):\n        return self.i & other.i == self.i\n\n    def issuperset(self, other):\n        return self.i | other.i == self.i\n\n    def symmetric_difference_update(self, other):\n        self.i ^= other.i\n\n    __ixor__ = symmetric_difference_update\n\n    def symmetric_difference(self, other):\n        return self.bitset.fromint(self.i ^ other.i)\n\n    __xor__ = symmetric_difference\n\n    def update(self, *others):\n        self.i = reduce(or_, (o.i for o in others), self.i)\n\n    __ior__ = update\n\n    def union(self, *others):\n        return self.bitset.fromint(reduce(or_, (o.i for o in others), self.i))\n\n    __or__ = union\n\n    def __repr__(self):\n        return f\"<BitMembers({list(self)})>\"\n\n\nclass DiskDict:\n    \"\"\"A simple persistent dict. The keys should be filesystem compatible\n    strings, or tuples of strings, in which case it will be used as a\n    sub-directory structure. The values should be picklable. The\n    directory will be created if it does not exist. Values are loaded into\n    memory once they are accessed.\n\n    Parameters\n    ----------\n    directory : str or pathlib.Path, optional\n        The directory to store the files in. If None, the files will not\n        be stored on disk and only kept in memory.\n    max_retries : int, optional\n        The maximum number of retries to read a file if it is not\n        completely written yet. Default is 3.\n    retry_delay : float, optional\n        The delay between retries in seconds. Default is 0.01.\n    \"\"\"\n\n    __slots__ = (\n        \"_directory\",\n        \"_mem_cache\",\n        \"_path\",\n        \"max_retries\",\n        \"retry_delay\",\n    )\n\n    def __init__(self, directory=None, max_retries=3, retry_delay=0.01):\n        self._mem_cache = {}\n        self._directory = directory\n        if directory is not None:\n            self._path = pathlib.Path(directory)\n            self._path.mkdir(parents=True, exist_ok=True)\n        else:\n            self._path = None\n        self.max_retries = int(max_retries)\n        self.retry_delay = float(retry_delay)\n\n    def clear(self):\n        \"\"\"Clear the memory cache and delete all value files, but leave\n        directory structure.\"\"\"\n        self._mem_cache.clear()\n        if self._directory is not None:\n            for p in self._path.glob(\"**/*\"):\n                if p.is_file():\n                    p.unlink()\n\n    def cleanup(self, delete_dir=False):\n        \"\"\"Delete all files and subdirectories and optionally delete the root\n        directory.\"\"\"\n        self.clear()\n        if delete_dir and (self._directory is not None):\n            for p in self._path.glob(\"**/*\"):\n                if p.is_dir():\n                    p.rmdir()\n            self._path.rmdir()\n\n    def __contains__(self, k):\n        if k in self._mem_cache:\n            return True\n\n        if self._directory is None:\n            return False\n\n        if not isinstance(k, tuple):\n            k = (k,)\n\n        return self._path.joinpath(*k).exists()\n\n    def __setitem__(self, k, v):\n        self._mem_cache[k] = v\n        if self._directory is not None:\n            if not isinstance(k, tuple):\n                # treat all as nested key\n                k = (k,)\n            fname = self._path.joinpath(*k)\n            if len(k) > 1:\n                # ensure subparent directories exist\n                fname.parent.mkdir(parents=True, exist_ok=True)\n            # write file!\n            with open(fname, \"wb+\") as f:\n                pickle.dump(v, f)\n\n    def __delitem__(self, k):\n        found = False\n\n        # delete from memory cache\n        if k in self._mem_cache:\n            del self._mem_cache[k]\n            found = True\n\n        # possibly delete from disk\n        if self._directory is not None:\n            if not isinstance(k, tuple):\n                k = (k,)\n            if self._path.joinpath(*k).exists():\n                self._path.joinpath(*k).unlink()\n                found = True\n\n        if not found:\n            raise KeyError(k)\n\n    def __getitem__(self, k):\n        try:\n            return self._mem_cache[k]\n        except KeyError as e:\n            if self._directory is None:\n                # cache is in-memory only\n                raise e\n\n            if not isinstance(k, tuple):\n                # treat all as nested key\n                k = (k,)\n\n            fname = self._path.joinpath(*k)\n            if not fname.exists():\n                # file does not exist on disk\n                raise e\n\n            for _ in range(self.max_retries):\n                try:\n                    with open(fname, \"rb\") as f:\n                        self._mem_cache[k] = v = pickle.load(f)\n                        return v\n                except (EOFError, pickle.UnpicklingError) as e:\n                    # file was not written completely yet\n                    # e.g. by another process\n                    import time\n\n                    time.sleep(self.retry_delay)\n\n            # file exists but there is some other error after retrying\n            raise e\n\n    def get(self, k, default=None):\n        try:\n            return self[k]\n        except KeyError:\n            return default\n\n    def keys(self):\n        if self._directory is None:\n            return self._mem_cache.keys()\n        else:\n            disk_keys = []\n            for p in self._path.rglob(\"*\"):\n                if p.is_file():\n                    rel = p.relative_to(self._path)\n                    if len(rel.parents) == 1:\n                        # direct child of root path\n                        disk_keys.append(rel.name)\n                    else:\n                        disk_keys.append(tuple(rel.parts))\n            return disk_keys\n\n    def values(self):\n        for k in self.keys():\n            yield self[k]\n\n    def items(self):\n        for k in self.keys():\n            yield (k, self[k])\n\n\ndef get_rng(seed=None):\n    \"\"\"Get a source of random numbers.\n\n    Parameters\n    ----------\n    seed : None or int or random.Random, optional\n        The seed for the random number generator. If None, use the default\n        random number generator. If an integer, use a new random number\n        generator with the given seed. If a random.Random instance, use that\n        instance.\n    \"\"\"\n    if seed is None:\n        # use the default random number generator\n        return random\n    elif isinstance(seed, random.Random) or (seed is random):\n        # use the given random number generator\n        return seed\n    else:\n        # use a new random number generator with the given seed\n        return random.Random(seed)\n\n\nclass GumbelBatchedGenerator:\n    \"\"\"Non numpy version of gumbel number generator.\"\"\"\n\n    def __init__(self, seed=None):\n        self.rng = get_rng(seed)\n\n    def __call__(self):\n        return -math.log(-math.log(self.rng.random()))\n\n\nclass BadTrial(Exception):\n    \"\"\"Use this to indicate that a trial contraction tree was bad.\"\"\"\n\n    pass\n\n\n# ---------------------- test equations and utilities ----------------------- #\n\n\ndef compute_size_by_dict(indices, size_dict):\n    \"\"\"Computes the product of sizes of ``indices`` based on ``size_dict``.\n\n    Parameters\n    ----------\n    indices : iterable[str] or iterable[int]\n        The indices of the term.\n    size_dict : dict or list\n        Mapping (or list/tuple if the indices are indexing integers, which\n        can be slightly faster) of indices to sizes.\n\n    Returns\n    -------\n    d : int\n        The resulting product.\n\n    Examples\n    --------\n\n        >>> compute_size_by_dict('abbc', {'a': 2, 'b':3, 'c':5})\n        90\n\n    \"\"\"\n    d = 1\n    for i in indices:\n        d *= size_dict[i]\n    return d\n\n\n_einsum_symbols_base = \"abcdefghijklmnopqrstuvwxyzABCDEFGHIJKLMNOPQRSTUVWXYZ\"\n\n\n@lru_cache(2**14)\ndef get_symbol(i):\n    \"\"\"Get the symbol corresponding to int ``i`` - runs through the usual 52\n    letters before resorting to unicode characters, starting at ``chr(192)``\n    and skipping surrogates.\n\n    Examples\n    --------\n\n        get_symbol(2)\n        #> 'c'\n\n        get_symbol(200)\n        #> 'Ŕ'\n\n        get_symbol(20000)\n        #> '京'\n\n    \"\"\"\n    if i < 52:\n        # use a-z, A-Z first\n        return _einsum_symbols_base[i]\n\n    # then proceed from 'À'\n    i += 140\n\n    if i >= 55296:\n        # Skip chr(57343) - chr(55296) as surrogates\n        i += 2048\n\n    return chr(i)\n\n\ndef get_symbol_map(inputs):\n    \"\"\"Get a mapping of arbitrary hashable 'indices' to single unicode symbols,\n    matching the canonicalization of the expression.\n    \"\"\"\n    symbol_map = {}\n    c = 0\n    for term in inputs:\n        for ind in term:\n            if ind not in symbol_map:\n                if ind is ...:\n                    symbol_map[ind] = \"...\"\n                else:\n                    symbol_map[ind] = get_symbol(c)\n                    c += 1\n    return symbol_map\n\n\nContraction = collections.namedtuple(\n    \"Contraction\", (\"inputs\", \"output\", \"shapes\", \"size_dict\")\n)\n\n\ndef rand_equation(\n    n, reg, n_out=0, n_hyper_in=0, n_hyper_out=0, d_min=2, d_max=3, seed=None\n):\n    \"\"\"A more advanced version of ``opt_einsum.testing.rand_equation`` that\n    can also generate both inner and outer hyper-edges. Mostly useful for\n    generating test instances covering all edge cases.\n\n    Parameters\n    ----------\n    n : int\n        The number of tensors.\n    reg : int\n        The average number of indices per tensor if no hyper-edges, i.e.\n        total number of inds ``= n * reg // 2``.\n    n_out : int, optional\n        The number of output indices.\n    n_hyper_in : int, optional\n        The number of inner hyper-indices.\n    n_hyper_out : int, optional\n        The number of outer hyper-indices.\n    d_min : int, optional\n        The minimum dimension size.\n    d_max : int, optional\n        The maximum dimension size.\n    seed : None or int, optional\n        Seed for ``np.random`` for repeatibility.\n\n    Returns\n    -------\n    inputs : list[list[str]]\n    output : list[str]\n    shapes : list[tuple[int]]\n    size_dict : dict[str, int]\n    \"\"\"\n    rng = get_rng(seed)\n\n    num_inds = max((n * reg) // 2, n_hyper_out + n_hyper_in + n_out)\n    size_dict = {\n        get_symbol(i): rng.randint(d_min, d_max) for i in range(num_inds)\n    }\n\n    inds = iter(size_dict)\n    positions = list(range(n))\n    inputs = [[] for _ in range(n)]\n    output = []\n\n    for _ in range(n_hyper_out):\n        ind = next(inds)\n        output.append(ind)\n        s = rng.randint(3, n)\n        where = rng.sample(positions, s)\n        for i in where:\n            inputs[i].append(ind)\n\n    for _ in range(n_hyper_in):\n        ind = next(inds)\n        s = rng.randint(3, n)\n        where = rng.sample(positions, s)\n        for i in where:\n            inputs[i].append(ind)\n\n    for _ in range(n_out):\n        ind = next(inds)\n        output.append(ind)\n        where = rng.sample(positions, 1)\n        for i in where:\n            inputs[i].append(ind)\n\n    for ind in inds:\n        where = rng.sample(positions, 2)\n        for i in where:\n            inputs[i].append(ind)\n\n    shapes = [tuple(size_dict[ix] for ix in term) for term in inputs]\n\n    rng.shuffle(output)\n\n    return Contraction(inputs, output, shapes, size_dict)\n\n\ndef tree_equation(\n    n,\n    d_min=2,\n    d_max=3,\n    n_outer=0,\n    seed=None,\n):\n    \"\"\"Create a random contraction equation that corresponds to a tree.\n\n    Parameters\n    ----------\n    n : int\n        The number of tensors.\n    d_min : int, optional\n        The minimum size of an index.\n    d_max : int, optional\n        The maximum size of an index.\n    n_outer : int, optional\n        The number of outer indices.\n    \"\"\"\n    rng = get_rng(seed)\n\n    inputs = [[]]\n    size_dict = {}\n    for i in range(1, n):\n        ix = get_symbol(i - 1)\n        size_dict[ix] = rng.randint(d_min, d_max)\n        ci = rng.randint(0, len(inputs) - 1)\n        inputs[ci].append(ix)\n        inputs.append([ix])\n\n    output = rng.sample(list(size_dict), n_outer)\n    shapes = [tuple(size_dict[ix] for ix in term) for term in inputs]\n\n    return Contraction(inputs, output, shapes, size_dict)\n\n\ndef networkx_graph_to_equation(\n    G,\n    d_min=2,\n    d_max=3,\n    seed=None,\n):\n    \"\"\"Turn a networkx graph into a `cotengra` style contraction, randomly\n    sampling index sizes for each edge.\n\n    Parameters\n    ----------\n    G : nx.Graph\n        The graph to convert.\n    d_min : int, optional\n        The minimum size of an index.\n    d_max : int, optional\n        The maximum size of an index.\n    seed : None, int or np.random.Generator, optional\n        Seed for repeatibility.\n\n    Returns\n    -------\n    inputs : list[list[str]]\n    output : list[str]\n    shapes : list[tuple[int]]\n    size_dict : dict[str, int]\n    \"\"\"\n    inputs = [[] for _ in range(len(G.nodes))]\n    for i, (na, nb) in enumerate(G.edges):\n        ix = get_symbol(i)\n        inputs[na].append(ix)\n        inputs[nb].append(ix)\n\n    rng = get_rng(seed)\n    size_dict = {\n        get_symbol(i): rng.randint(d_min, d_max) for i in range(len(G.edges))\n    }\n\n    output = []\n    shapes = [tuple(size_dict[ix] for ix in term) for term in inputs]\n\n    return Contraction(inputs, output, shapes, size_dict)\n\n\ndef randreg_equation(\n    n,\n    reg,\n    d_min=2,\n    d_max=3,\n    seed=None,\n):\n    \"\"\"Create a random contraction equation that corresponds to a random\n    regular graph.\n\n    Parameters\n    ----------\n    n : int\n        The number of terms.\n    reg : int\n        The degree of the graph.\n    d_min : int, optional\n        The minimum size of an index.\n    d_max : int, optional\n        The maximum size of an index.\n    seed : None or int, optional\n        Seed for ``networkx`` and ``np.random.default_rng`` for repeatibility.\n\n    Returns\n    -------\n    inputs : list[list[str]]\n    output : list[str]\n    shapes : list[tuple[int]]\n    size_dict : dict[str, int]\n    \"\"\"\n    import networkx as nx\n\n    G = nx.random_regular_graph(reg, n, seed=seed)\n    return networkx_graph_to_equation(G, d_min=d_min, d_max=d_max, seed=seed)\n\n\ndef perverse_equation(\n    n,\n    num_indices=3,\n    min_rank=0,\n    max_rank=6,\n    d_min=2,\n    d_max=3,\n    n_outer=2,\n    seed=None,\n):\n    \"\"\"Create a weird but valid einsum equation with lots of hyper-edges,\n    repeated indices, scalars and repeated terms.\n\n    Parameters\n    ----------\n    n : int\n        The number of tensors.\n    num_indices : int, optional\n        The number of indices to use.\n    min_rank : int, optional\n        The minimum rank of a tensor.\n    max_rank : int, optional\n        The maximum rank of a tensor.\n    d_min : int, optional\n        The minimum size of an index.\n    d_max : int, optional\n        The maximum size of an index.\n    n_outer : int, optional\n        The number of outer indices.\n    seed : None or int, optional\n        Seed for ``random.Random`` for repeatibility.\n    \"\"\"\n    rng = get_rng(seed)\n    indices = [get_symbol(i) for i in range(num_indices)]\n\n    size_dict = {ix: rng.randint(d_min, d_max) for ix in indices}\n\n    inputs = []\n    shapes = []\n    for _ in range(n):\n        K = rng.randint(min_rank, max_rank)\n        term = [rng.choice(indices) for _ in range(K)]\n        inputs.append(term)\n        shapes.append(tuple(size_dict[ix] for ix in term))\n\n    # can't have more outputs than indices\n    n_outer = min(n_outer, num_indices)\n    output = rng.sample(indices, n_outer)\n\n    return Contraction(inputs, output, shapes, size_dict)\n\n\ndef rand_tree(\n    n,\n    reg,\n    n_out=0,\n    n_hyper_in=0,\n    n_hyper_out=0,\n    d_min=2,\n    d_max=3,\n    seed=None,\n    optimize=\"greedy\",\n):\n    \"\"\"Get a random contraction tree (note, not a tree like equation).\"\"\"\n    from .interface import array_contract_tree\n\n    con = rand_equation(\n        n,\n        reg,\n        n_out=n_out,\n        n_hyper_in=n_hyper_in,\n        n_hyper_out=n_hyper_out,\n        d_min=d_min,\n        d_max=d_max,\n        seed=seed,\n    )\n\n    tree = array_contract_tree(\n        con.inputs, con.output, con.size_dict, optimize=optimize\n    )\n    return tree\n\n\ndef lattice_equation(dims, cyclic=False, d_min=2, d_max=None, seed=None):\n    \"\"\"Create a random contraction equation that corresponds to a lattice.\n\n    Parameters\n    ----------\n    dims : sequence of int\n        The size of each dimension, with the dimensionality being the length\n        of the sequence.\n    cyclic : bool or sequence of bool, optional\n        Whether each dimension is cyclic or not. If a sequence, must be the\n        same length as ``dims``.\n    d_min : int, optional\n        The minimum size of an index.\n    d_max : int, optional\n        The maximum size of an index. If ``None``, defaults to ``d_min``, i.e.\n        all indices are the same size.\n    seed : None or int, optional\n        Seed for ``random.Random`` for repeatibility.\n    \"\"\"\n    if d_max is None:\n        d_max = d_min\n\n    ndim = len(dims)\n    try:\n        cyclics = tuple(cyclic)\n    except TypeError:\n        cyclics = (cyclic,) * ndim\n\n    symbol_map = collections.defaultdict(\n        map(get_symbol, itertools.count()).__next__\n    )\n\n    inputs = []\n    for coo_a in itertools.product(*(range(n) for n in dims)):\n        term = []\n        for s in range(ndim):\n            for step in (-1, +1):\n                coo_b = list(coo_a)\n                coo_b[s] += step\n                if cyclics[s]:\n                    # wrap-around\n                    coo_b[s] %= dims[s]\n                elif coo_b[s] < 0 or coo_b[s] >= dims[s]:\n                    continue\n                coo_b = tuple(coo_b)\n\n                edge = (coo_a, coo_b) if (coo_a < coo_b) else (coo_b, coo_a)\n                ix = symbol_map[edge]\n\n                term.append(ix)\n        inputs.append(term)\n\n    output = []\n\n    rng = get_rng(seed)\n    size_dict = {\n        # avoid overflow issues by converting back to python int\n        ix: int(rng.randint(d_min, d_max))\n        for ix in symbol_map.values()\n    }\n\n    shapes = tuple(tuple(size_dict[ix] for ix in term) for term in inputs)\n\n    return Contraction(inputs, output, shapes, size_dict)\n\n\ndef find_output_str(lhs):\n    \"\"\"Compute the output string from the left-hand side only of an equation.\n    This is any indices that appear only once in the left-hand side, in sorted\n    order.\n\n    Parameters\n    ----------\n    lhs : str\n        The comma separated list of indices on the left-hand side of an\n        einsum equation.\n\n    Returns\n    -------\n    rhs : str\n        The output string of the einsum equation.\n\n    Examples\n    --------\n\n        >>> find_output_str('cb,ba')\n        'ac'\n    \"\"\"\n    tmp_lhs = lhs.replace(\",\", \"\")\n    return \"\".join(s for s in sorted(set(tmp_lhs)) if tmp_lhs.count(s) == 1)\n\n\ndef eq_to_inputs_output(eq):\n    \"\"\"Convert a einsum equation into an explicit list of list of characters\n    and an output list of characters.\n\n    Parameters\n    ----------\n    eq : str\n        The einsum equation, with or without output.\n\n    Returns\n    -------\n    inputs : list[list[str]]\n        The input terms.\n    output : list[str]\n        The output term.\n    \"\"\"\n    lhs, *rhs = eq.split(\"->\")\n    inputs = tuple(map(tuple, lhs.split(\",\")))\n    if rhs:\n        output = tuple(rhs[0])\n    else:\n        output = tuple(find_output_str(lhs))\n    return inputs, output\n\n\ndef inputs_output_to_eq(inputs, output, canonicalize=False):\n    \"\"\"Convert an explicit list of inputs and output to a str einsum equation.\n\n    Parameters\n    ----------\n    inputs : list[list[str]]\n        The input terms.\n    output : list[str]\n        The output term.\n    canonicalize : bool, optional\n        Whether to canonicalize (map into [a-zA-Z]) equation, by default False.\n\n    Returns\n    -------\n    eq : str\n        The einsum equation.\n    \"\"\"\n    if canonicalize:\n        ind_map = collections.defaultdict(\n            map(get_symbol, itertools.count()).__next__\n        )\n        inputs = (map(ind_map.__getitem__, term) for term in inputs)\n        output = tuple(map(ind_map.__getitem__, output))\n\n    return f\"{','.join(map(''.join, inputs))}->{''.join(output)}\"\n\n\ndef shapes_inputs_to_size_dict(shapes, inputs):\n    \"\"\"Convert a list of shapes and inputs to a size dictionary.\n\n    Parameters\n    ----------\n    shapes : list[tuple[int]]\n        The shapes of each input.\n    inputs : list[list[str]]\n        The input terms.\n\n    Returns\n    -------\n    size_dict : dict[str, int]\n        The index size dictionary.\n    \"\"\"\n    return {\n        ix: d\n        for ix, d in zip(\n            itertools.chain.from_iterable(inputs),\n            itertools.chain.from_iterable(shapes),\n        )\n    }\n\n\ndef make_rand_size_dict_from_inputs(inputs, d_min=2, d_max=3, seed=None):\n    \"\"\"Get a random size dictionary for a given set of inputs.\n\n    Parameters\n    ----------\n    inputs : list[list[str]]\n        The input terms.\n    d_min : int, optional\n        The minimum dimension, by default 2.\n    d_max : int, optional\n        The maximum dimension, by default 3.\n    seed : int, optional\n        The random seed, by default None.\n\n    Returns\n    -------\n    size_dict : dict[str, int]\n        The index size dictionary.\n    \"\"\"\n    rng = get_rng(seed)\n\n    size_dict = {}\n    for term in inputs:\n        for ix in term:\n            if ix not in size_dict:\n                size_dict[ix] = rng.randint(d_min, d_max)\n    return size_dict\n\n\ndef make_shapes_from_inputs(inputs, size_dict):\n    \"\"\"Make example shapes to match inputs and index sizes.\n\n    Parameters\n    ----------\n    inputs : list[list[str]]\n        The input terms.\n    size_dict : dict[str, int]\n        The index size dictionary.\n\n    Returns\n    -------\n    shapes : list[tuple[int]]\n        The example shapes.\n    \"\"\"\n    return [tuple(size_dict[ix] for ix in term) for term in inputs]\n\n\ndef make_arrays_from_inputs(inputs, size_dict, seed=None, dtype=\"float64\"):\n    \"\"\"Make example arrays to match inputs and index sizes.\n\n    Parameters\n    ----------\n    inputs : list[list[str]]\n        The input terms.\n    size_dict : dict[str, int]\n        The index size dictionary.\n    seed : int, optional\n        The random seed, by default None.\n    dtype : {'float32', 'float64', 'complex64', 'complex128'}, optional\n        The dtype of the arrays, by default 'float64'.\n\n    Returns\n    -------\n    arrays : list[numpy.ndarray]\n        The example arrays.\n    \"\"\"\n    import numpy as np\n\n    shapes = make_shapes_from_inputs(inputs, size_dict)\n    rng = np.random.default_rng(seed)\n\n    arrays = []\n    for shape in shapes:\n        array = rng.normal(size=shape)\n\n        if dtype == \"float32\":\n            array = array.astype(np.float32)\n        elif dtype == \"complex64\":\n            array = (array + 1j * rng.normal(size=shape)).astype(np.complex64)\n        elif dtype == \"complex128\":\n            array = array + 1j * rng.normal(size=shape)\n        elif dtype != \"float64\":\n            raise ValueError(f\"unsupported dtype {dtype}\")\n\n        array /= np.linalg.norm(array)\n\n        arrays.append(array)\n\n    return arrays\n\n\ndef make_arrays_from_eq(\n    eq,\n    d_min=2,\n    d_max=3,\n    seed=None,\n    size_dict=None,\n    dtype=\"float64\",\n):\n    \"\"\"Create a set of example arrays to match an einsum equation directly.\n\n    Parameters\n    ----------\n    eq : str\n        The einsum equation.\n    d_min : int, optional\n        The minimum dimension, by default 2.\n    d_max : int, optional\n        The maximum dimension, by default 3.\n    seed : int, optional\n        The random seed, by default None.\n    size_dict : dict[str, int], optional\n        The index size dictionary. If supplied this is used instead of\n        generating a random one.\n    dtype : {'float32', 'float64', 'complex64', 'complex128'}, optional\n        The dtype of the arrays, by default 'float64'.\n\n    Returns\n    -------\n    arrays : list[numpy.ndarray]\n        The example arrays.\n    \"\"\"\n    inputs, _ = eq_to_inputs_output(eq)\n    if size_dict is None:\n        size_dict = make_rand_size_dict_from_inputs(\n            inputs, d_min=d_min, d_max=d_max, seed=seed\n        )\n    return make_arrays_from_inputs(inputs, size_dict, seed=seed, dtype=dtype)\n\n\ndef find_output_from_inputs(inputs):\n    \"\"\"Find the output indices for a given set of inputs. The outputs are\n    calculated as the set of indices that appear only once, in the order they\n    appear in the inputs. This is different to `einsum` where they in sorted\n    order since we only require the indices to be hashable.\n\n    Parameters\n    ----------\n    inputs : Sequence[Sequence[Hashable]]\n        The input terms.\n\n    Returns\n    -------\n    output : tuple[Hashable]\n    \"\"\"\n    # need to compute output\n    appeared = set()\n    once = {}\n    for term in inputs:\n        for ind in term:\n            if ind in appeared:\n                # appeared more than once\n                once.pop(ind, None)\n            else:\n                # first appearance\n                once[ind] = None\n                appeared.add(ind)\n\n    # dict insertion order is same as appearance order\n    return tuple(once)\n\n\ndef is_edge_path(optimize):\n    \"\"\"Check if the optimize path is a list of indices or a single string.\"\"\"\n    return (\n        isinstance(optimize, (list, tuple))\n        and optimize\n        and isinstance(optimize[0], (int, str))\n    )\n\n\ndef canonicalize_inputs(\n    inputs,\n    output=None,\n    shapes=None,\n    size_dict=None,\n    optimize=None,\n):\n    \"\"\"Return a canonicalized version of the inputs and output, with the\n    indices labelled from 'a', 'b', 'c', ... according to the order they appear\n    in the equation.\n\n    If ``output`` is not provided, it will be computed as the set of indices\n    that appear once, in the order they appear on the inputs (note that this is\n    different to `einsum` where they in sorted order since we only require the\n    indices to be hashable and not comparable).\n\n    If either ``shapes`` or ``size_dict`` is provided, then also compute the\n    corresponding canonicalized ``size_dict`` for new index labels.\n\n    Parameters\n    ----------\n    inputs : Sequence[Sequence[Hashable]]\n        The input terms.\n    output : Sequence[Hashable], optional\n        The output term. If not supplied it will be computed.\n    shapes : None or Sequence[tuple[int]], optional\n        The shapes of each input.\n    size_dict : None or dict[Hashable, int], optional\n        The index size dictionary.\n\n    Returns\n    -------\n    new_inputs : tuple[tuple[str]]\n        The canonicalized input terms.\n    new_output : tuple[str]\n        The canonicalized output term.\n    new_size_dict : dict[str, int] or None\n        The canonicalized index size dictionary, ``None`` if ``size_dict`` or\n        ``shapes`` was not provided.\n    new_optimize : None or str or Sequence[str] or Sequence[int], optional\n        The canonicalized optimize path, ``None`` if ``optimize`` was not\n        provided.\n    \"\"\"\n\n    if isinstance(optimize, str) and optimize in (\"edgesort\", \"ncon\"):\n        # we'll need the new indices to have the same sorted order as\n        # the supplied indices, not sorted by first appearance\n        sorted_inds = sorted({ix for term in inputs for ix in term})\n        ind_map = {ix: get_symbol(i) for i, ix in enumerate(sorted_inds)}\n    else:\n        # we can just populate as the indices appear\n        ind_map = collections.defaultdict(\n            map(get_symbol, itertools.count()).__next__\n        )\n\n    new_inputs = tuple(tuple(ind_map[ind] for ind in term) for term in inputs)\n\n    if output is not None:\n        new_output = tuple(ind_map[ind] for ind in output)\n    else:\n        new_output = find_output_from_inputs(new_inputs)\n\n    if size_dict is not None:\n        new_size_dict = {ind_map[ind]: d for ind, d in size_dict.items()}\n    elif shapes is not None:\n        new_size_dict = {\n            ix: d\n            for term, shape in zip(new_inputs, shapes)\n            for ix, d in zip(term, shape)\n        }\n    else:\n        new_size_dict = None\n\n    if optimize is not None:\n        if is_edge_path(optimize):\n            # edge path, need to update index names\n            new_optimize = tuple(ind_map[ind] for ind in optimize)\n        else:\n            new_optimize = optimize\n    else:\n        new_optimize = None\n\n    return new_inputs, new_output, new_size_dict, new_optimize\n\n\ndef convert_from_interleaved(args):\n    \"\"\"Convert from interleaved format ``array0, input0, array1, input1, ...``\n    to a single equation and list of arrays. The arrays can just be shapes.\n    \"\"\"\n    nargs = len(args)\n    arrays = []\n    inputs = []\n    for i in range(0, nargs // 2):\n        arrays.append(args[2 * i])\n        inputs.append(args[2 * i + 1])\n    symbol_map = get_symbol_map(inputs)\n    eq = \",\".join(\"\".join(symbol_map[ix] for ix in term) for term in inputs)\n    if nargs % 2 == 1:\n        # has output specified\n        eq += f\"->{''.join(symbol_map[ix] for ix in args[-1])}\"\n    return eq, arrays\n\n\ndef check_ellipsis(term):\n    \"\"\"Check if a einsum term has exactly one ellipsis ('...') or else no\n    dots at all.\n    \"\"\"\n    num_dots = term.count(\".\")\n    if num_dots == 0:\n        # no dots, no ellipsis\n        return False\n    elif num_dots == 3:\n        has_ellipsis = \"...\" in term\n        if has_ellipsis:\n            # has 1 full ellipsis\n            return True\n        else:\n            # has 3 dots but not consecutive\n            raise ValueError(f\"Term is invalid: {term!r}\")\n    else:\n        # not 0 or 3 dots\n        raise ValueError(f\"Term is invalid: {term!r}\")\n\n\n@functools.lru_cache(2**14)\ndef parse_equation_ellipses(eq, shapes, tuples=False):\n    \"\"\" \"\"\"\n    lhs, *rhs = eq.split(\"->\")\n    inputs = lhs.split(\",\")\n\n    if len(inputs) != len(shapes):\n        raise ValueError(\n            f\"Number of inputs ({len(inputs)}) does not \"\n            f\"match number of shapes ({len(shapes)}).\"\n        )\n\n    if \".\" in lhs:\n        # need to handle ellipsis expansions\n        replacements = {}\n        used = set()\n        for i, term in enumerate(inputs):\n            used.update(term)\n            if check_ellipsis(term):\n                # how many indices needed to be expanded on this term\n                replacements[i] = len(shapes[i]) - (len(term) - 3)\n\n        # how many indices we need to expand all the ellipses\n        req_ellipsis_inds = max(replacements.values())\n        # get symbols for ellipses\n        c = 0\n        ellipses_inds = []\n        while len(ellipses_inds) < req_ellipsis_inds:\n            ix = get_symbol(c)\n            if ix not in used:\n                ellipses_inds.append(ix)\n            c += 1\n\n        # make replacements\n        for i, ne in replacements.items():\n            inputs[i] = inputs[i].replace(\n                \"...\", \"\".join(ellipses_inds[req_ellipsis_inds - ne :])\n            )\n\n        # check for output\n        out_ellipses_indices = \"\".join(ellipses_inds)\n        if rhs:\n            output = rhs[0]\n            if check_ellipsis(output):\n                output = output.replace(\"...\", out_ellipses_indices)\n        else:\n            # ellipsis dimension have to be leftmost in output\n            # so we cannot leave to the default sort order\n            output = out_ellipses_indices + find_output_str(lhs)\n\n    else:\n        # no ellipsis, just check for output\n        if rhs:\n            output = rhs[0]\n        else:\n            output = find_output_str(lhs)\n\n    if tuples:\n        return tuple(map(tuple, inputs)), tuple(output)\n\n    return \",\".join(inputs), output\n\n\ndef parse_einsum_input(args, shapes=False, tuples=False, constants=None):\n    \"\"\"Reproduce einsum input parsing, which handles both interleaved input,\n    ellipsis expansions, and output calculation. The main processing is cached.\n\n    Parameters\n    ----------\n    args : tuple\n        The arguments to ``einsum``.\n    shapes : bool, optional\n        Whether arrays are being supplied (``False``) or shapes (``True``).\n    tuples : bool, optional\n        Whether to return parsed indices as strings or tuples.\n    \"\"\"\n    if not isinstance(args[0], str):\n        # convert from interleaved\n        eq, arrays = convert_from_interleaved(args)\n    else:\n        eq, *arrays = args\n\n    # prepare shapes for caching\n    if shapes:\n        if constants is not None:\n            # need to resolve constants arrays to their shape\n            _shapes = tuple(\n                ar.shape(s) if i in constants else s\n                for i, s in enumerate(arrays)\n            )\n        else:\n            _shapes = arrays\n\n        if not isinstance(next((d for s in _shapes for d in s), 1), int):\n            # first check any dimension to see if python int\n            _shapes = tuple(tuple(int(d) for d in s) for s in _shapes)\n        elif not isinstance(_shapes[0], tuple):\n            # then check if individual shapes not supplied as tuples\n            _shapes = tuple(tuple(s) for s in _shapes)\n        else:\n            # otherwise just need to convert list to tuple\n            _shapes = tuple(_shapes)\n    else:\n        _shapes = tuple(map(ar.shape, arrays))\n\n    # handle ellipsis expansions and compute output\n    inputs, output = parse_equation_ellipses(eq, _shapes, tuples=tuples)\n\n    return (inputs, output, arrays)\n\n\ndef save_to_json(inputs, output, size_dict, filename):\n    \"\"\"Save a contraction to a json file.\n\n    Parameters\n    ----------\n    inputs : list[list[str]]\n        The input terms.\n    output : list[str]\n        The output term.\n    size_dict : dict[str, int]\n        The index size dictionary.\n    filename : str\n        The filename to save to.\n    \"\"\"\n    import json\n\n    data = {\n        \"inputs\": tuple(map(tuple, inputs)),\n        \"output\": tuple(output),\n        \"size_dict\": size_dict,\n    }\n\n    with open(filename, \"w\", encoding=\"utf-8\") as f:\n        json.dump(data, f, ensure_ascii=False, indent=2)\n\n\ndef load_from_json(filename):\n    \"\"\"Load a contraction from a json file.\n\n    Parameters\n    ----------\n    filename : str\n        The filename to load from.\n\n    Returns\n    -------\n    inputs : list[list[str]]\n        The input terms.\n    output : list[str]\n        The output term.\n    size_dict : dict[str, int]\n        The index size dictionary.\n    \"\"\"\n    import json\n\n    with open(filename, \"r\", encoding=\"utf-8\") as f:\n        data = json.load(f)\n\n    return (data[\"inputs\"], data[\"output\"], data[\"size_dict\"])\n"
  },
  {
    "path": "docs/Makefile",
    "content": "# Minimal makefile for Sphinx documentation\n#\n\n# You can set these variables from the command line, and also\n# from the environment for the first two.\nSPHINXOPTS    ?=\nSPHINXBUILD   ?= sphinx-build\nSOURCEDIR     = .\nBUILDDIR      = _build\n\n# Put it first so that \"make\" without argument is like \"make help\".\nhelp:\n\t@$(SPHINXBUILD) -M help \"$(SOURCEDIR)\" \"$(BUILDDIR)\" $(SPHINXOPTS) $(O)\n\n.PHONY: help Makefile\n\n# Catch-all target: route all unknown targets to Sphinx using the new\n# \"make mode\" option.  $(O) is meant as a shortcut for $(SPHINXOPTS).\n%: Makefile\n\t@$(SPHINXBUILD) -M $@ \"$(SOURCEDIR)\" \"$(BUILDDIR)\" $(SPHINXOPTS) $(O)\n"
  },
  {
    "path": "docs/_pygments/_pygments_dark.py",
    "content": "# -*- coding: utf-8 -*-\n\"\"\"\nPygments version of the sublime Mariana theme.\n\nPygments template by Jan T. Sott (https://github.com/idleberg)\n\"\"\"\n\nfrom pygments.style import Style\nfrom pygments.token import (\n    Comment,\n    Error,\n    Generic,\n    Keyword,\n    Literal,\n    Name,\n    Number,\n    Operator,\n    Other,\n    Punctuation,\n    String,\n    Text,\n    Whitespace,\n)\n\nBACKGROUND = \"#1a1c1e\"\nCURRENT_LINE = \"#4e5a65\"\nSELECTION = \"#343d46\"\nFOREGROUND = \"#d8dee9\"\nCOMMENT = \"#5a6272\"\nRED = \"#ec5f66\"\nORANGE = \"#f9ae58\"\nYELLOW = \"#fac761\"\nGREEN = \"#99c794\"\nAQUA = \"#70c2bb\"\nBLUE = \"#6699cc\"\nPURPLE = \"#c695c6\"\n\n\nclass MarianaDark(Style):\n    default_style = \"\"\n\n    background_color = BACKGROUND\n    highlight_color = SELECTION\n\n    background_color = BACKGROUND\n    highlight_color = SELECTION\n\n    styles = {\n        # No corresponding class for the following:\n        Text: FOREGROUND,  # class:  ''\n        Whitespace: \"\",  # class: 'w'\n        Error: RED,  # class: 'err'\n        Other: \"\",  # class 'x'\n        Comment: COMMENT,  # class: 'c'\n        Comment.Multiline: \"\",  # class: 'cm'\n        Comment.Preproc: \"\",  # class: 'cp'\n        Comment.Single: \"\",  # class: 'c1'\n        Comment.Special: \"\",  # class: 'cs'\n        Keyword: PURPLE,  # class: 'k'\n        Keyword.Constant: RED,  # class: 'kc'\n        Keyword.Declaration: \"\",  # class: 'kd'\n        Keyword.Namespace: PURPLE,  # class: 'kn'\n        Keyword.Pseudo: RED,  # class: 'kp'\n        Keyword.Reserved: \"\",  # class: 'kr'\n        Keyword.Type: YELLOW,  # class: 'kt'\n        Operator: RED,  # class: 'o'\n        Operator.Word: \"\",  # class: 'ow' - like keywords\n        Punctuation: AQUA,  # class: 'p'\n        Name: FOREGROUND,  # class: 'n'\n        Name.Attribute: BLUE,  # class: 'na' - to be revised\n        Name.Builtin: BLUE,  # class: 'nb'\n        Name.Builtin.Pseudo: RED,  # class: 'bp'\n        Name.Class: ORANGE,  # class: 'nc' - to be revised\n        Name.Constant: RED,  # class: 'no' - to be revised\n        Name.Decorator: AQUA,  # class: 'nd' - to be revised\n        Name.Entity: BLUE,  # class: 'ni'\n        Name.Exception: RED,  # class: 'ne'\n        Name.Function: AQUA,  # class: 'nf'\n        Name.Function.Magic: BLUE,  # class: 'nf'\n        Name.Property: BLUE,  # class: 'py'\n        Name.Label: BLUE,  # class: 'nl'\n        Name.Namespace: BLUE,  # class: 'nn' - to be revised\n        Name.Other: BLUE,  # class: 'nx'\n        Name.Tag: AQUA,  # class: 'nt' - like a keyword\n        Name.Variable: RED,  # class: 'nv' - to be revised\n        Name.Variable.Class: \"\",  # class: 'vc' - to be revised\n        Name.Variable.Global: \"\",  # class: 'vg' - to be revised\n        Name.Variable.Instance: \"\",  # class: 'vi' - to be revised\n        Number: ORANGE,  # class: 'm'\n        Number.Float: \"\",  # class: 'mf'\n        Number.Hex: \"\",  # class: 'mh'\n        Number.Integer: \"\",  # class: 'mi'\n        Number.Integer.Long: \"\",  # class: 'il'\n        Number.Oct: \"\",  # class: 'mo'\n        Literal: ORANGE,  # class: 'l'\n        Literal.Date: GREEN,  # class: 'ld'\n        String: GREEN,  # class: 's'\n        String.Backtick: \"\",  # class: 'sb'\n        String.Char: FOREGROUND,  # class: 'sc'\n        String.Doc: COMMENT,  # class: 'sd' - like a comment\n        String.Double: \"\",  # class: 's2'\n        String.Escape: ORANGE,  # class: 'se'\n        String.Heredoc: \"\",  # class: 'sh'\n        String.Interpol: ORANGE,  # class: 'si'\n        String.Other: \"\",  # class: 'sx'\n        String.Regex: \"\",  # class: 'sr'\n        String.Single: \"\",  # class: 's1'\n        String.Symbol: \"\",  # class: 'ss'\n        Generic: \"\",  # class: 'g'\n        Generic.Deleted: RED,  # class: 'gd',\n        Generic.Emph: \"italic\",  # class: 'ge'\n        Generic.Error: \"\",  # class: 'gr'\n        Generic.Heading: \"bold \" + FOREGROUND,  # class: 'gh'\n        Generic.Inserted: GREEN,  # class: 'gi'\n        Generic.Output: \"\",  # class: 'go'\n        Generic.Prompt: \"bold \" + COMMENT,  # class: 'gp'\n        Generic.Strong: \"bold\",  # class: 'gs'\n        Generic.Subheading: \"bold \" + AQUA,  # class: 'gu'\n        Generic.Traceback: \"\",  # class: 'gt'\n    }\n"
  },
  {
    "path": "docs/_pygments/_pygments_light.py",
    "content": "# -*- coding: utf-8 -*-\n\"\"\"\nPygments (light) version of the sublime Mariana theme.\n\nPygments template by Jan T. Sott (https://github.com/idleberg)\n\"\"\"\n\nfrom pygments.style import Style\nfrom pygments.token import (\n    Comment,\n    Error,\n    Generic,\n    Keyword,\n    Literal,\n    Name,\n    Number,\n    Operator,\n    Other,\n    Punctuation,\n    String,\n    Text,\n    Whitespace,\n)\n\nBACKGROUND = \"#f8f9fb\"\nCURRENT_LINE = \"#b7c0c8\"\nSELECTION = \"#d0d6dc\"\nFOREGROUND = \"#161c27\"\nCOMMENT = \"#8d95a5\"\nRED = \"#e7323b\"\nORANGE = \"#f79626\"\nYELLOW = \"#f9b52f\"\nGREEN = \"#70b069\"\nAQUA = \"#3d8f88\"\nBLUE = \"#407fbf\"\nPURPLE = \"#b474b4\"\n\n\nclass MarianaLight(Style):\n    default_style = \"\"\n\n    background_color = BACKGROUND\n    highlight_color = SELECTION\n\n    background_color = BACKGROUND\n    highlight_color = SELECTION\n\n    styles = {\n        # No corresponding class for the following:\n        Text: FOREGROUND,  # class:  ''\n        Whitespace: \"\",  # class: 'w'\n        Error: RED,  # class: 'err'\n        Other: \"\",  # class 'x'\n        Comment: COMMENT,  # class: 'c'\n        Comment.Multiline: \"\",  # class: 'cm'\n        Comment.Preproc: \"\",  # class: 'cp'\n        Comment.Single: \"\",  # class: 'c1'\n        Comment.Special: \"\",  # class: 'cs'\n        Keyword: PURPLE,  # class: 'k'\n        Keyword.Constant: RED,  # class: 'kc'\n        Keyword.Declaration: \"\",  # class: 'kd'\n        Keyword.Namespace: PURPLE,  # class: 'kn'\n        Keyword.Pseudo: RED,  # class: 'kp'\n        Keyword.Reserved: \"\",  # class: 'kr'\n        Keyword.Type: YELLOW,  # class: 'kt'\n        Operator: RED,  # class: 'o'\n        Operator.Word: \"\",  # class: 'ow' - like keywords\n        Punctuation: AQUA,  # class: 'p'\n        Name: FOREGROUND,  # class: 'n'\n        Name.Attribute: BLUE,  # class: 'na' - to be revised\n        Name.Builtin: BLUE,  # class: 'nb'\n        Name.Builtin.Pseudo: RED,  # class: 'bp'\n        Name.Class: ORANGE,  # class: 'nc' - to be revised\n        Name.Constant: RED,  # class: 'no' - to be revised\n        Name.Decorator: AQUA,  # class: 'nd' - to be revised\n        Name.Entity: BLUE,  # class: 'ni'\n        Name.Exception: RED,  # class: 'ne'\n        Name.Function: AQUA,  # class: 'nf'\n        Name.Function.Magic: BLUE,  # class: 'nf'\n        Name.Property: BLUE,  # class: 'py'\n        Name.Label: BLUE,  # class: 'nl'\n        Name.Namespace: BLUE,  # class: 'nn' - to be revised\n        Name.Other: BLUE,  # class: 'nx'\n        Name.Tag: AQUA,  # class: 'nt' - like a keyword\n        Name.Variable: RED,  # class: 'nv' - to be revised\n        Name.Variable.Class: \"\",  # class: 'vc' - to be revised\n        Name.Variable.Global: \"\",  # class: 'vg' - to be revised\n        Name.Variable.Instance: \"\",  # class: 'vi' - to be revised\n        Number: ORANGE,  # class: 'm'\n        Number.Float: \"\",  # class: 'mf'\n        Number.Hex: \"\",  # class: 'mh'\n        Number.Integer: \"\",  # class: 'mi'\n        Number.Integer.Long: \"\",  # class: 'il'\n        Number.Oct: \"\",  # class: 'mo'\n        Literal: ORANGE,  # class: 'l'\n        Literal.Date: GREEN,  # class: 'ld'\n        String: GREEN,  # class: 's'\n        String.Backtick: \"\",  # class: 'sb'\n        String.Char: FOREGROUND,  # class: 'sc'\n        String.Doc: COMMENT,  # class: 'sd' - like a comment\n        String.Double: \"\",  # class: 's2'\n        String.Escape: ORANGE,  # class: 'se'\n        String.Heredoc: \"\",  # class: 'sh'\n        String.Interpol: ORANGE,  # class: 'si'\n        String.Other: \"\",  # class: 'sx'\n        String.Regex: \"\",  # class: 'sr'\n        String.Single: \"\",  # class: 's1'\n        String.Symbol: \"\",  # class: 'ss'\n        Generic: \"\",  # class: 'g'\n        Generic.Deleted: RED,  # class: 'gd',\n        Generic.Emph: \"italic\",  # class: 'ge'\n        Generic.Error: \"\",  # class: 'gr'\n        Generic.Heading: \"bold \" + FOREGROUND,  # class: 'gh'\n        Generic.Inserted: GREEN,  # class: 'gi'\n        Generic.Output: \"\",  # class: 'go'\n        Generic.Prompt: \"bold \" + COMMENT,  # class: 'gp'\n        Generic.Strong: \"bold\",  # class: 'gs'\n        Generic.Subheading: \"bold \" + AQUA,  # class: 'gu'\n        Generic.Traceback: \"\",  # class: 'gt'\n    }\n"
  },
  {
    "path": "docs/_static/my-styles.css",
    "content": "@import url('https://fonts.googleapis.com/css2?family=Atkinson+Hyperlegible:ital,wght@0,400;0,700;1,400;1,700&family=Spline+Sans+Mono:ital,wght@0,300..700;1,300..700&display=swap');\n\nh1 {\n\tfont-size: 2.0rem;\n}\n\nh2 {\n\tfont-size: 1.75rem;\n}\n\nh3 {\n\tfont-size: 1.5rem;\n}\n\n.toctree-l2 {\n\tfont-size: 0.85rem;\n}\n\narticle {\n\tfont-size: 0.9rem;\n}\n\ndiv.cell div.cell_input {\n\tpadding-left: 0em;\n\tpadding-right: 0em;\n\tborder: 1px rgba(127, 127, 127, 0.1) solid;\n\tbackground-color: rgba(127, 127, 127, 0.1);\n\tborder-left-color: hsl(126, 25%, 45%);\n\tborder-left-width: medium;\n}\n\n.cell_output .output.text_plain, .cell_output .output.traceback, .cell_output .output.stream {\n\tborder: 1px solid rgba(127, 127, 127, 0.0);\n    background: rgba(127, 127, 127, 0.0);\n\tmargin-top: 0em;\n\tmargin-bottom: 0em;\n\tmargin-left: 0.5em;\n\tbox-shadow: none;\n}\n\n.cell_output .output.stderr {\n\tborder: 1px solid rgba(127, 127, 127, 0.0);\n    background: rgba(127, 127, 127, 0.0);\n\tmargin-top: 0em;\n\tmargin-bottom: 0em;\n\tmargin-left: 0.25em;\n\tbox-shadow: none;\n    border-left-color: #cc7766;\n    border-left-width: medium;\n}\n\n.cell_output {\n\tpadding-left: 1em;\n\tpadding-right: 0em;\n\tmargin-top: 0em;\n}\n\ncode.literal {\n\tcolor: #8db000;\n\tfont-weight: 450;\n}"
  },
  {
    "path": "docs/advanced.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"5642ace5-fcab-4ca8-a96c-dcd7b3d51eb2\",\n   \"metadata\": {},\n   \"source\": [\n    \"# Advanced Config\\n\",\n    \"\\n\",\n    \"This page details the more advanced `HyperOptimizer` options.\\n\",\n    \"\\n\",\n    \"First it might be useful to sketch the underlying process for performing a\\n\",\n    \"contraction path search:\\n\",\n    \"\\n\",\n    \"1. A driver (such as `'greedy'` or `'kahypar'` ) along with a set of heuristic\\n\",\n    \"parameters (the 'hyper-parameters') are sampled from an 'optimizer'.\\n\",\n    \"2. These are used to build a single\\n\",\n    \"[`ContractionTree`](cotengra.core.ContractionTree)\\n\",\n    \"3. Optionally, some modification of this tree is then performed - either\\n\",\n    \"slicing, subtree reconfiguration, or some combination such as dynamic slicing\\n\",\n    \"4. A score is then generated for the tree, for example the contraction cost\\n\",\n    \"5. This score, the driver and hyper-parameters are fed back to the optimizer to\\n\",\n    \"update its search space\\n\",\n    \"6. The process is repeated, optionally in parallel, for a set number of repeats\\n\",\n    \"or time, with the best scoring tree being returned finally.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 1,\n   \"id\": \"62de9546\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"import cotengra as ctg\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"db15e9b3\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Drivers\\n\",\n    \"\\n\",\n    \"The following are valid initial methods to `HyperOptimizer`(`methods=[...])`,\\n\",\n    \"which will tune each one and ultimately select the best performer:\\n\",\n    \"\\n\",\n    \"* `'kahypar'` *(default)*\\n\",\n    \"* `'greedy'` *(default)*\\n\",\n    \"* `'labels'` (*default if `kahypar` not installed* ) - a pure python implementation of hypergraph community detection\\n\",\n    \"* [igraph](https://igraph.org/python/) **partition** based\\n\",\n    \"  * `'spinglass'`\\n\",\n    \"  * `'labelprop'`\\n\",\n    \"* [igraph](https://igraph.org/python/) **dendrogram** based (yield entire community structure tree at once)\\n\",\n    \"  * `'betweenness'`\\n\",\n    \"  * `'walktrap'`\\n\",\n    \"* **linegraph tree decomposition** based:\\n\",\n    \"  * `'quickbb'`\\n\",\n    \"  * `'flowcutter'`\\n\",\n    \"\\n\",\n    \"You can also register your own methods to add to the mix with\\n\",\n    \"[`register_hyper_function`](cotengra.hyper.register_hyper_function).\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"2e249b17\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Slicing and Subtree Reconfiguration\\n\",\n    \"\\n\",\n    \"There are three types of 'post-processing' of trees that the hyper optimizer\\n\",\n    \"can perform. For details of what each of these does, or how to perform them\\n\",\n    \"outside of the hyper optimization loop, see the 'Tree Surgery' sections:\\n\",\n    \"\\n\",\n    \"- [Index Slicing](trees.ipynb#index-slicing)\\n\",\n    \"- [Subtree Reconfiguration](trees.ipynb#subtree-reconfiguration)\\n\",\n    \"- [Dynamic Slicing](trees.ipynb#dynamic-slicing)\\n\",\n    \"\\n\",\n    \"\\n\",\n    \"### **Basic slicing** - ``slicing_opts``\\n\",\n    \"\\n\",\n    \"This removes indices from the contraction greedily one by one until the\\n\",\n    \"specified options are met, without changing the tree structure at all. This is cheap\\n\",\n    \"to perform but can incur significant 'slicing overhead' for complicated\\n\",\n    \"contractions. To turn it on supply a `dict` to `slicing_opts`, which will be\\n\",\n    \"supplied as kwargs to\\n\",\n    \"[`ContractionTree.slice`](cotengra.core.ContractionTree.slice)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 2,\n   \"id\": \"c01e30da\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"opt = ctg.HyperOptimizer(slicing_opts={\\\"target_size\\\": 2**28})\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"f0d0418d\",\n   \"metadata\": {},\n   \"source\": [\n    \"Or if we want paths with at least 1024 independent contractions we could use:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"id\": \"4169e2b9\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"opt = ctg.HyperOptimizer(slicing_opts={\\\"target_slices\\\": 2**10})\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"5554e226\",\n   \"metadata\": {},\n   \"source\": [\n    \"Note that you need to work with the `ContractionTree` object rather than a raw\\n\",\n    \"path (i.e. call `opt.search` or `quimb.tensor.TensorNetwork.contraction_tree`)\\n\",\n    \"if you want to access the sliced indices or perform the sliced contraction\\n\",\n    \"(although a tree reconstructed from the raw path will be 'sliceable' in the\\n\",\n    \"sense that the indices will be easily refound).\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"43fb72ac\",\n   \"metadata\": {},\n   \"source\": [\n    \"### **Dynamic slicing** - ``slicing_reconf_opts``\\n\",\n    \"\\n\",\n    \"This removes indices one by one, but also performs subtree reconfiguration\\n\",\n    \"between removals in order to modify the tree to take account of the slicing.\\n\",\n    \"Slower than basic slicing but can be much higher quality, especially when\\n\",\n    \"slicing many indices of a complicated contraction. This is turned on by\\n\",\n    \"supplying a `dict` to `slicing_reconf_opts`, which will be supplied as kwargs to\\n\",\n    \"[`ContractionTree.slice_and_reconfigure`](cotengra.core.ContractionTree.slice_and_reconfigure).\\n\",\n    \"If both basic and dynamic slicing are specified then the basic slicing is\\n\",\n    \"performed first.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 4,\n   \"id\": \"b8c530c0\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"opt = ctg.HyperOptimizer(slicing_reconf_opts={\\\"target_size\\\": 2**28})\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"ad800f22\",\n   \"metadata\": {},\n   \"source\": [\n    \"### **Subtree reconfiguration** - ``reconf_opts``\\n\",\n    \"\\n\",\n    \"Finally, one can perform subtree reconfiguration alone - ranging over subtrees\\n\",\n    \"of the main tree optimally reconfiguring them locally to lower the target\\n\",\n    \"score globally. This is turned on by supplying a `dict` to `reconf_opts`, which\\n\",\n    \"will be supplied as kwargs to\\n\",\n    \"[`ContractionTree.subtree_reconfigure`](cotengra.core.ContractionTree.subtree_reconfigure).\\n\",\n    \"The 'reconfing' will be performed after any slicing.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 5,\n   \"id\": \"16aac7e7\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"opt = ctg.HyperOptimizer(reconf_opts={})\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"53358f24\",\n   \"metadata\": {},\n   \"source\": [\n    \"Note you just supply an empty dict if you want to use the default options. Some\\n\",\n    \"parameters, such as the score function to minimize (see next section), will be\\n\",\n    \"set for you to match the global objective if not specified. You can supply\\n\",\n    \"`reconf_opts={'forested' :True, ...}`  to use forested subtree reconfiguration.\\n\",\n    \"\\n\",\n    \"\\n\",\n    \"````{note}\\n\",\n    \"Note all three of these can be applied successively:\\n\",\n    \"\\n\",\n    \"```python\\n\",\n    \"opt = ctg.HyperOptimizer(\\n\",\n    \"    slicing_opts={'target_size': 2**40},         # first do basic slicing\\n\",\n    \"    slicing_reconf_opts={'target_size': 2**28},  # then advanced slicing with reconfiguring\\n\",\n    \"    reconf_opts={'subtree_size': 14},            # then finally just higher quality reconfiguring\\n\",\n    \")\\n\",\n    \"```\\n\",\n    \"\\n\",\n    \"````\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"9d18ad3e\",\n   \"metadata\": {},\n   \"source\": [\n    \"## **Simulated Annealing** - ``simulated_annealing_opts``\\n\",\n    \"\\n\",\n    \"`cotengra` has an implementation of simulated annealing along the lines of\\n\",\n    \"[arXiv:2108.05665](https://arxiv.org/abs/2108.05665), the core function of which is\\n\",\n    \"[`simulated_anneal_tree`](cotengra.pathfinders.path_simulated_annealing.simulated_anneal_tree).\\n\",\n    \"\\n\",\n    \"You can turn this on by supplying a `dict` to `simulated_annealing_opts`, which\\n\",\n    \"will be supplied as kwargs to the above function:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 6,\n   \"id\": \"a01a27bd\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"opt = ctg.HyperOptimizer(simulated_annealing_opts={})\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"7d88ed1d\",\n   \"metadata\": {},\n   \"source\": [\n    \"There is support for slicing by supplying the `target_size` in this dict.\\n\",\n    \"The simulated anneal is performed *first-thing* after generating the initial\\n\",\n    \"tree, and can still be combined with any of the other processing steps above.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"26715165\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Objective\\n\",\n    \"\\n\",\n    \"What the optimizer (and subtree reconfiguration) considers the 'best' tree or\\n\",\n    \"objective function is set with the `minimize` kwarg.\\n\",\n    \"\\n\",\n    \"* `minimize='flops'` - minimize the total number of scalar operations,\\n\",\n    \"* `minimize='size'` - minimize the size of the largest intermediate tensor,\\n\",\n    \"\\n\",\n    \"```{hint}\\n\",\n    \"Generally to control the memory usage of a contraction it is better to use\\n\",\n    \"slicing rather than targetting the size directly.\\n\",\n    \"```\\n\",\n    \"\\n\",\n    \"* `minimize='write'` - minimize the total amount of 'memory written', i.e. the sum of sizes of all intermediate tensors. This targets memory speed, but is best weighted with the flops cost as well - see below. However this score is also relevant for automatic differentiating a contraction, where naively all intermediates must be kept.\\n\",\n    \"* `minimize='combo'` - minimize the sum of $FLOPS + \\\\alpha \\\\times WRITE$ using the default $\\\\alpha=64$\\n\",\n    \"* `minimize=f'combo-{alpha}'` - use a custom $\\\\alpha$ for the combo cost\\n\",\n    \"\\n\",\n    \"For real world contractions, where both clock speed\\n\",\n    \"and memory speed are important, using:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 7,\n   \"id\": \"f2e2b87d\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"opt = ctg.HyperOptimizer(minimize=\\\"combo\\\")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"7eae003a\",\n   \"metadata\": {},\n   \"source\": [\n    \"should provide decent baseline performance for typical CPUs and GPUs.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"87cada32\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Optimization Library\\n\",\n    \"\\n\",\n    \"Optimizing the hyper parameters of the drivers which generate trees is done by\\n\",\n    \"one of many backend 'ask-and-tell' optimization libraries. The cost of asking\\n\",\n    \"for a new sample point and telling the resulting score should be much smaller\\n\",\n    \"than actually generating the trees themselves. However, for Gaussian process\\n\",\n    \"bayesian optimization, for example, the cost can become considerable once a few\\n\",\n    \"hundred trials have been fitted. As such, you may want to use a different\\n\",\n    \"library or algorithm. The main options are:\\n\",\n    \"\\n\",\n    \"* [optuna](https://github.com/optuna/optuna) - **Tree of Parzen Estimators** used by default, (high quality but only medium fast)\\n\",\n    \"* [cmaes](https://github.com/CyberAgentAILab/cmaes) - **CMAES** optimization algorithm, (v fast & suitable for highly parallel path findings)\\n\",\n    \"* [nevergrad](https://facebookresearch.github.io/nevergrad/) - various population and evolutionary algorithms (v fast & suitable for highly parallel path findings)\\n\",\n    \"* [skopt](https://scikit-optimize.github.io/stable/) - random forest as well as Gaussian process regressors (very high quality reference but very slow)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"c245c67b\",\n   \"metadata\": {},\n   \"source\": [\n    \"These are specified like:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 8,\n   \"id\": \"d0cbf52c\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"opt = ctg.HyperOptimizer(optlib=\\\"cmaes\\\")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"4694e2ad\",\n   \"metadata\": {},\n   \"source\": [\n    \"To select which algorithm the optimizer uses supply the `sampler=` kwarg, other\\n\",\n    \"options to instantiate the optimizer are also passed in as kwargs.\\n\",\n    \"\\n\",\n    \"If you don't want to use optimization (either because no library is installed\\n\",\n    \"or for the least overhead), you can supply:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 9,\n   \"id\": \"f46ea569\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"opt = ctg.HyperOptimizer(optlib=\\\"random\\\")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"415ebc27\",\n   \"metadata\": {},\n   \"source\": [\n    \"which will just randomly sample the space of hyper parameters.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"1e275f56\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Optimization Space\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"9fad99d2\",\n   \"metadata\": {},\n   \"source\": [\n    \"You can view (and modify) the actual hyper parameter space of each driver with\\n\",\n    \"the following call:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 10,\n   \"id\": \"4783dffd\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"{'random_strength': {'type': 'FLOAT_EXP', 'min': 0.001, 'max': 1.0},\\n\",\n       \" 'temperature': {'type': 'FLOAT_EXP', 'min': 0.001, 'max': 1.0},\\n\",\n       \" 'costmod': {'type': 'FLOAT', 'min': 0.0, 'max': 50.0}}\"\n      ]\n     },\n     \"execution_count\": 10,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"ctg.get_hyper_space()[\\\"greedy\\\"]\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"ed4f7864\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Parallelization\\n\",\n    \"\\n\",\n    \"`cotengra` can fairly naturally parallelize over the trials of the hyper\\n\",\n    \"optimization, and does so by default `HyperOptimizer(parallel='auto')`.\\n\",\n    \"The basic `parallel` options are:\\n\",\n    \"\\n\",\n    \"- `parallel=False` - no parallelization\\n\",\n    \"- `parallel=True` - alias for using default parallelization and number of workers\\n\",\n    \"- `parallel=X:int` - alias for using default parallelization but specify number of workers\\n\",\n    \"- `parallel=pool` - supply your own `concurrent.futures.ProcessPoolExecutor` compatible pool\\n\",\n    \"\\n\",\n    \"For non-distributed pools the default number of workers is computed, in order of preference, as:\\n\",\n    \"\\n\",\n    \"1. `COTENGRA_NUM_WORKERS` environment variable\\n\",\n    \"2. `OMP_NUM_THREADS` environment variable\\n\",\n    \"3. `os.cpu_count()`\\n\",\n    \"\\n\",\n    \"### `parallel='concurrent.futures'`\\n\",\n    \"\\n\",\n    \"The default parallelization is the python [standard library](https://docs.python.org/3/library/concurrent.futures.html).\\n\",\n    \"A cached `ProcessPoolExecutor` is used.\\n\",\n    \"\\n\",\n    \"### `parallel='loky'`\\n\",\n    \"\\n\",\n    \"Use the [`loky`](https://loky.readthedocs.io/) (also fallback to\\n\",\n    \"`joblib.externals.loky`) reusable pool.\\n\",\n    \"\\n\",\n    \"### `parallel='dask'`\\n\",\n    \"\\n\",\n    \"Use the [`dask`](https://dask.org/) distributed scheduler. If a `dask.distributed.Client`\\n\",\n    \"already exists then it will be used, otherwise a new one will be created. You can\\n\",\n    \"also supply a `dask.distributed.Client` object directly.\\n\",\n    \"\\n\",\n    \"### `parallel='ray'`\\n\",\n    \"\\n\",\n    \"Use the [`ray`](https://ray.readthedocs.io/) distributed scheduler, with\\n\",\n    \"potentially better performance than `dask`. A `ray` runtime will be created if\\n\",\n    \"not already running.\\n\",\n    \"\\n\",\n    \"\\n\",\n    \"### Others such as `mpi4py`\\n\",\n    \"\\n\",\n    \"Other libraries that conform to the `concurrent.futures` interface can be used,\\n\",\n    \"for example the [`mpi4py`](https://mpi4py.readthedocs.io/en/stable/) library.\\n\",\n    \"\\n\",\n    \"```{warning}\\n\",\n    \"There are two caveats to parallelization to consider:\\n\",\n    \"\\n\",\n    \"1. Since trials have to be pre dispatched, a delay is introduced between\\n\",\n    \"   sampling and reporting trials to the underlying optimizer\\n\",\n    \"2. If the underlying optimizer cannot suggest trials quickly enough, or the pre\\n\",\n    \"   dispatch is not large enough, workers can become idle.\\n\",\n    \"\\n\",\n    \"Consider using `optlib='cmaes'` or `optlib='random'` if you are optimizing\\n\",\n    \"with many tens or more workers to avoid being bottlenecked by the default Bayesian\\n\",\n    \"optimization for example.\\n\",\n    \"```\\n\",\n    \"\\n\",\n    \"### `parallel='threads'`\\n\",\n    \"\\n\",\n    \"You can specify a `ThreadPoolExecutor` for parallelization, but this is only\\n\",\n    \"useful tasks where the underlying driver releases the GIL, e.g.\\n\",\n    \"[`RandomGreedyOptimizer`](cotengra.pathfinders.path_basic.RandomGreedyOptimizer),\\n\",\n    \"with `accel=True`, where threads are used by default.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"78ac17b8\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Termination\\n\",\n    \"\\n\",\n    \"The [`HyperOptimizer`](cotengra.core.HyperOptimizer) can be terminated in\\n\",\n    \"several ways.\\n\",\n    \"\\n\",\n    \"- `max_repeats=X:int` - terminate after this many trees have been generated.\\n\",\n    \"  The default of 128 is reasonable for simple to moderatetely complex\\n\",\n    \"  contractions using a Bayesian optimizer.\\n\",\n    \"- `max_time=T` - terminate after `T` seconds have elapsed\\n\",\n    \"- `max_time=f'rate:{ops_per_second}'` - terminate once the time taken searching\\n\",\n    \"  is greater than if the best contraction found so far was performed at the\\n\",\n    \"  rate `ops_per_second`. This can be used to avoid spending a long time on\\n\",\n    \"  cheap contractions. If the contraction will be performed many times, divide\\n\",\n    \"  the  rate by the commensurate factor. For example, if we have a CPU with very\\n\",\n    \"  approximately a billion OPS/s but we expect to perform the contraction a\\n\",\n    \"  hundred times we could use `max_time='rate:1e7'`.\\n\",\n    \"- `max_time='equil:{X:int}'` - terminate if no better contraction has been\\n\",\n    \"  found in the last `X` trials. This can be used to avoid spending a long time\\n\",\n    \"  on a contraction that is already converged.\\n\",\n    \"\\n\",\n    \"\\n\",\n    \"Note that the [`HyperOptimizer`](cotengra.core.HyperOptimizer) is stateful;\\n\",\n    \"each time it is supplied to the same contraction it will reset the above\\n\",\n    \"conditions and continue.\\n\",\n    \"\\n\",\n    \"```{hint}\\n\",\n    \"The [`ReusableHyperOptimizer`](cotengra.core.ReusableHyperOptimizer) on the\\n\",\n    \"other hand only runs once.\\n\",\n    \"```\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"e47a6e6f\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Large graphs - `RandomGreedyOptimizer`\\n\",\n    \"\\n\",\n    \"The `HyperOptimizer` can handle medium sizes of graph (up to 1000s of tensors), but the hyper-optimization and explicit `ContractionTree` construction of every trial can become slow for very large contractions. An alternative more suited to very lightweight path finding that can handle 10,000s of tensors is the [`RandomGreedyOptimizer`](cotengra.pathfinders.path_basic.RandomGreedyOptimizer). This only samples random greedy paths whilst simultaneously calculating each flops score, thus avoiding the heavier machinery of the hyper optimizer. Moreover, the core function [`optimize_random_greedy_track_flops`](cotengra.pathfinders.path_basic.optimize_random_greedy_track_flops) has an accelerated rust counterpart in [cotengrust](https://github.com/jcmgray/cotengrust), that is both faster and allows threaded parallelization.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 11,\n   \"id\": \"7d2fe2ce\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"inputs, output, _, size_dict = ctg.utils.lattice_equation([100, 100])\\n\",\n    \"\\n\",\n    \"opt = ctg.RandomGreedyOptimizer(\\n\",\n    \"    max_repeats=32,\\n\",\n    \"    temperature=(0.01, 0.1),  # sample a range\\n\",\n    \"    seed=42,\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"39ecfb61\",\n   \"metadata\": {},\n   \"source\": [\n    \"It has the same call methods as all `cotengra` optimizers:\\n\",\n    \"\\n\",\n    \"- `path = opt(inputs, output, size_dict)`: return the best contraction path\\n\",\n    \"- `ssa_path = opt.ssa_path(inputs, output, size_dict)`: return the best contraction path in SSA format\\n\",\n    \"- `tree = opt.search(inputs, output, size_dict)`: return the best `ContractionTree`\\n\",\n    \"\\n\",\n    \"The marginally cheapest of these is the SSA format:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 12,\n   \"id\": \"06d097cd\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"CPU times: user 3.21 s, sys: 58 ms, total: 3.26 s\\n\",\n      \"Wall time: 613 ms\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"%%time\\n\",\n    \"ssa_path = opt.ssa_path(inputs, output, size_dict)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"f0040ef5\",\n   \"metadata\": {},\n   \"source\": [\n    \"Once the optimizer has been run, the corresponding flops (log10) can be retrieved with:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 13,\n   \"id\": \"395c2b80\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"65.02261352539062\"\n      ]\n     },\n     \"execution_count\": 13,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"opt.best_flops\"\n   ]\n  }\n ],\n \"metadata\": {\n  \"kernelspec\": {\n   \"display_name\": \"Python 3\",\n   \"language\": \"python\",\n   \"name\": \"python3\"\n  },\n  \"language_info\": {\n   \"codemirror_mode\": {\n    \"name\": \"ipython\",\n    \"version\": 3\n   },\n   \"file_extension\": \".py\",\n   \"mimetype\": \"text/x-python\",\n   \"name\": \"python\",\n   \"nbconvert_exporter\": \"python\",\n   \"pygments_lexer\": \"ipython3\",\n   \"version\": \"3\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 5\n}\n"
  },
  {
    "path": "docs/basics.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"9c8e1ba6-6b35-4dec-830e-686299698e2b\",\n   \"metadata\": {},\n   \"source\": [\n    \"# Optimizer Basics\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"ebe10c20-484e-4299-bd2d-255724be621b\",\n   \"metadata\": {},\n   \"source\": [\n    \"This page describes the basic ways to set up a contraction and an explicit optimizer and defines some common terms.\\n\",\n    \"The focus of `cotengra` is *exact contraction*. That is, taking a collection of tensors with indices described by a tensor network or einsum equation and then:\\n\",\n    \"\\n\",\n    \"1. finding the best sequence of pairwise contractions that reduces them to a single output tensor\\n\",\n    \"2. performing this contraction using a mix of `tensordot` and potentially `einsum` calls\\n\",\n    \"\\n\",\n    \"```{note}\\n\",\n    \"`cotengra` doesn't involve itself with building, modifying, simplifying or decomposing tensors and tensor networks etc.\\n\",\n    \"```\\n\",\n    \"\\n\",\n    \"The minimal information you need to describe such a contraction is:\\n\",\n    \"\\n\",\n    \"* the index labels for each tensor\\n\",\n    \"* the output index labels\\n\",\n    \"* the size of each index\\n\",\n    \"\\n\",\n    \"Here's a very small example of such information involving 4 tensors:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 1,\n   \"id\": \"bafad29a-5ba0-471a-a3e9-5e91847fe02c\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"%config InlineBackend.figure_formats = ['svg']\\n\",\n    \"import cotengra as ctg\\n\",\n    \"\\n\",\n    \"inputs = [\\n\",\n    \"    (\\\"a\\\", \\\"b\\\", \\\"x\\\"),\\n\",\n    \"    (\\\"b\\\", \\\"c\\\", \\\"d\\\"),\\n\",\n    \"    (\\\"c\\\", \\\"e\\\", \\\"y\\\"),\\n\",\n    \"    (\\\"e\\\", \\\"a\\\", \\\"d\\\"),\\n\",\n    \"]\\n\",\n    \"\\n\",\n    \"output = (\\\"x\\\", \\\"y\\\")\\n\",\n    \"\\n\",\n    \"size_dict = {\\\"x\\\": 2, \\\"y\\\": 3, \\\"a\\\": 4, \\\"b\\\": 5, \\\"c\\\": 6, \\\"d\\\": 7, \\\"e\\\": 8}\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"878b0d5b-1daa-4644-add0-e38bc2a8873f\",\n   \"metadata\": {},\n   \"source\": [\n    \"This is equivalent to describing an einsum equation and array shapes (such as for `numpy.einsum` or `opt_einsum.contract`):\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 2,\n   \"id\": \"e0b47b06-0a19-494c-b639-6104daf8d309\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"import numpy as np\\n\",\n    \"\\n\",\n    \"eq = \\\"abx,bcd,cey,ead->xy\\\"\\n\",\n    \"shapes = [(4, 5, 2), (5, 6, 7), (6, 8, 3), (8, 4, 7)]\\n\",\n    \"arrays = [np.ones(s) for s in shapes]\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"904673db-bf08-4abc-ae47-84776ea8565e\",\n   \"metadata\": {},\n   \"source\": [\n    \"The actual names of indices here are only relevant for defining the *geometry*\\n\",\n    \"within this contraction.\\n\",\n    \"\\n\",\n    \"```{note}\\n\",\n    \"For readability, generally a single unicode character is used per index.\\n\",\n    \"See `ctg.get_symbol(i)` if you need to generate a usable set of these.\\n\",\n    \"```\\n\",\n    \"\\n\",\n    \"Each index can be thought of as an ***edge*** in a tensor network,\\n\",\n    \"with each tensor being a ***node***. If every index appears exactly twice in either\\n\",\n    \"the inputs or output, then the underlying geometry is described as a\\n\",\n    \"[***graph***](https://en.wikipedia.org/wiki/Graph_(discrete_mathematics)),\\n\",\n    \"otherwise it is a [***hypergraph***](https://en.wikipedia.org/wiki/Hypergraph).\\n\",\n    \"You can visualize an input contraction with:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"id\": \"1bb0f0ef-00ba-46dd-b845-1166f45caa31\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/svg+xml\": [\n       \"<?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?><!DOCTYPE svg  PUBLIC '-//W3C//DTD SVG 1.1//EN'  'http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd'><svg width=\\\"293.4pt\\\" height=\\\"109.22pt\\\" version=\\\"1.1\\\" viewBox=\\\"0 0 293.4 109.22\\\" xmlns=\\\"http://www.w3.org/2000/svg\\\" xmlns:xlink=\\\"http://www.w3.org/1999/xlink\\\"><defs><style type=\\\"text/css\\\">*{stroke-linejoin: 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\"748b5ef2-02a0-4397-94be-80d0359b7b56\",\n   \"metadata\": {},\n   \"source\": [\n    \"Usually one of these representations is very easy to produce, or a library like `quimb` will do it for you. In any case, the next step is to create an *optimizer*.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"d5ec1d35-8e66-4444-8adc-abec97400b61\",\n   \"metadata\": {},\n   \"source\": [\n    \"## `HyperOptimizer`\\n\",\n    \"\\n\",\n    \"The main driver is the [`HyperOptimizer`](cotengra.hyper.HyperOptimizer) class, which optimizes a single contraction:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 4,\n   \"id\": \"0fcf5b6b-fe3a-44ac-ab41-9efb6dd9e02a\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"opt = ctg.HyperOptimizer()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"4c45918f-b2ae-4285-a69d-7f2ce1137845\",\n   \"metadata\": {},\n   \"source\": [\n    \"The most flexible way to use this is to call the [`search`](cotengra.hyper.HyperOptimizer.search) method which directly returns a\\n\",\n    \"[`ContractionTree`](cotengra.core.ContractionTree). This is a ***rooted\\n\",\n    \"binary tree***:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 5,\n   \"id\": \"e586ea8d-5da3-43d6-9685-8a2f08b6a1a3\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"<ContractionTree(N=4)>\"\n      ]\n     },\n     \"execution_count\": 5,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# direct use\\n\",\n    \"tree = opt.search(inputs, output, size_dict)\\n\",\n    \"tree\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 6,\n   \"id\": \"947587ee\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/svg+xml\": [\n       \"<?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?><!DOCTYPE svg  PUBLIC '-//W3C//DTD SVG 1.1//EN'  'http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd'><svg width=\\\"198.55pt\\\" height=\\\"240.28pt\\\" version=\\\"1.1\\\" viewBox=\\\"0 0 198.55 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\"source\": [\n    \"tree.plot_flat();\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"f2ec336e-1db6-434e-be91-d116c1f784d2\",\n   \"metadata\": {},\n   \"source\": [\n    \"The tree (which also has the mathematical name,\\n\",\n    \"['carving decomposition'](https://en.wikipedia.org/wiki/Branch-decomposition#Carving_width)) contains all the crucial information about costs and sizes of\\n\",\n    \"intermediate tensors:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 7,\n   \"id\": \"9c06c75f-464e-492b-a1d2-20c8c3b63aab\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"(8.39231742277876, 4656)\"\n      ]\n     },\n     \"execution_count\": 7,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree.contraction_width(), tree.contraction_cost()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"dbeb57ba-a73b-4d8e-b7e8-6b69b6fdcf6d\",\n   \"metadata\": {},\n   \"source\": [\n    \"* the ***contraction width***, $W$, is $log_2$ the size of the largest intermediate tensor\\n\",\n    \"* the ***contraction cost***, $C$, is the total number of scalar multiplications\\n\",\n    \"\\n\",\n    \"The tree can be used to perform the actual contraction too:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 8,\n   \"id\": \"cbf3ec5a-d204-4ff4-843a-c17f6c7879ec\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[6720., 6720., 6720.],\\n\",\n       \"       [6720., 6720., 6720.]])\"\n      ]\n     },\n     \"execution_count\": 8,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree.contract(arrays)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"98e7a525-f979-4433-aa5f-12b90264f9f6\",\n   \"metadata\": {},\n   \"source\": [\n    \"A tree combined with a specific traversal ordering is known as a ***path***:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 9,\n   \"id\": \"d0aa12c6-b61d-427b-87b6-ebd81cf4803d\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"((0, 1), (1, 2), (0, 1))\"\n      ]\n     },\n     \"execution_count\": 9,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"path = tree.get_path()\\n\",\n    \"path\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"074140f1-f095-4671-b227-adba4dcba382\",\n   \"metadata\": {},\n   \"source\": [\n    \"Such paths can be supplied to `opt_einsum` and `quimb` functions, *or*\\n\",\n    \"you can supply the [`HyperOptimizer`](cotengra.hyper.HyperOptimizer)\\n\",\n    \"itself, in which case it will first run a search and then pass on a path.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"7a784d01-fc8b-44e3-8204-ee11db4f924f\",\n   \"metadata\": {\n    \"tags\": []\n   },\n   \"source\": [\n    \"#### With ``quimb``\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 10,\n   \"id\": \"42aa390b-65c5-4779-bb0f-df1f2c592e05\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/html\": [\n       \"<samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #8a5bcf;\\\">3</b>), inds=[<b style=\\\"color: #d3826d;\\\">x</b>, <b style=\\\"color: #5483e2;\\\">y</b>], tags={}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[6720., 6720., 6720.],\\n\",\n       \"       [6720., 6720., 6720.]])</details></samp>\"\n      ],\n      \"text/plain\": [\n       \"Tensor(shape=(2, 3), inds=('x', 'y'), tags=oset([]))\"\n      ]\n     },\n     \"execution_count\": 10,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"import quimb.tensor as qtn\\n\",\n    \"\\n\",\n    \"tn = qtn.TensorNetwork(\\n\",\n    \"    [qtn.Tensor(array, inds) for array, inds in zip(arrays, inputs)]\\n\",\n    \")\\n\",\n    \"\\n\",\n    \"tn.contract(..., optimize=ctg.HyperOptimizer())\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"839765b6-8451-499b-85cd-f753f556ea64\",\n   \"metadata\": {},\n   \"source\": [\n    \"Note for non-hyper graphs `quimb` will figure out the output indices for you,\\n\",\n    \"else you will need to supply `output_inds`. `quimb` also knows how to return\\n\",\n    \"the [`ContractionTree`](cotengra.core.ContractionTree) directly with:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 11,\n   \"id\": \"31bfd2a9-9128-4c74-98a2-064179e13d37\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"<ContractionTree(N=4)>\"\n      ]\n     },\n     \"execution_count\": 11,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tn.contraction_tree(path)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"b858c274-1dc7-428a-95f5-bbd741bdb023\",\n   \"metadata\": {},\n   \"source\": [\n    \"And many other methods and algorithms take a `optimize=path_or_optimizer` option.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"cf9fec71-71f8-4394-87c7-a3336c91af41\",\n   \"metadata\": {},\n   \"source\": [\n    \"#### With `opt_einsum`\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"28c7ea55-c4d2-4d2d-a65c-db982b766bc5\",\n   \"metadata\": {},\n   \"source\": [\n    \"You can supply a `path` or `HyperOptimizer` to all the functions of `opt_einsum`\\n\",\n    \"which take an `optimize` kwarg:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 12,\n   \"id\": \"c4235c8d-47c5-4a15-ab25-e58ab98ac559\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[6720., 6720., 6720.],\\n\",\n       \"       [6720., 6720., 6720.]])\"\n      ]\n     },\n     \"execution_count\": 12,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"import opt_einsum as oe\\n\",\n    \"\\n\",\n    \"oe.contract(eq, *arrays, optimize=path)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"476158f6-4dfb-488e-9df9-e9e0be1c10a0\",\n   \"metadata\": {},\n   \"source\": [\n    \"```{hint}\\n\",\n    \"For convenience `cotengra` also registers a few presets which can be used like `optimize='hyper'`, these can also be created.\\n\",\n    \"```\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"9cded446-465a-4ced-a133-6dc55d1eebf7\",\n   \"metadata\": {},\n   \"source\": [\n    \"A single [`HyperOptimizer`](cotengra.hyper.HyperOptimizer) instance can only be used for a single contraction - everytime you supply it, as long as the contraction matches, it will simply continue it's search.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"d77aee38-47b8-4197-93f1-8b4ba41e5869\",\n   \"metadata\": {},\n   \"source\": [\n    \"## `ReusableHyperOptimizer`\\n\",\n    \"\\n\",\n    \"Often, instead you want a single optimizer with maybe customized settings to use for many different contractions - the answer is to use a [`ReusableHyperOptimizer`](cotengra.hyper.ReusableHyperOptimizer).\\n\",\n    \"Everytime this is supplied to a *new* contraction it runs a search and stores the resulting path. The next time it sees this contraction it simply returns this cached path.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 13,\n   \"id\": \"74a31688-7048-44f2-8c2c-e860689ef295\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"opt = ctg.ReusableHyperOptimizer(progbar=True)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 14,\n   \"id\": \"029f66c6-76e4-490c-8db1-27f737fd6308\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"F=3.67 C=4.51 S=8.39 P=9.90: 100%|██████████| 128/128 [00:01<00:00, 74.86it/s]\\n\"\n     ]\n    },\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"<ContractionTree(N=4)>\"\n      ]\n     },\n     \"execution_count\": 14,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"opt.search(inputs, output, size_dict)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 15,\n   \"id\": \"cfb5758d-dccd-41bb-842a-ce69274815a4\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"<ContractionTree(N=4)>\"\n      ]\n     },\n     \"execution_count\": 15,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"opt.search(inputs, output, size_dict)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"44b3e161-f06e-47ed-a7b4-ef10a2dabc6f\",\n   \"metadata\": {},\n   \"source\": [\n    \"Note how the second call didn't display a progress bar as it used the cached result.\\n\",\n    \"\\n\",\n    \"```{hint}\\n\",\n    \"The contractions are not cached using full (hyper) graph isomoprhism, which would not be scalable. Instead, the inputs have to be in the same order to produce the same hash key.\\n\",\n    \"```\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"2274aa4f-69db-4f90-b22a-61071872aa95\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Disk persistence\\n\",\n    \"\\n\",\n    \"If you want to persist contraction paths across python sessions (i.e. don't want to explicitly save the `tree` or `path` objects yourself), then you can supply the `directory` kwarg:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 16,\n   \"id\": \"cfb5c741-176a-4fe2-bc57-fe80ac6eb112\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"opt = ctg.ReusableHyperOptimizer(directory=\\\"cotengra_cache\\\")\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 17,\n   \"id\": \"74328ba8-826b-44d1-9cd9-d16809b88ab8\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"<ContractionTree(N=4)>\"\n      ]\n     },\n     \"execution_count\": 17,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"opt.search(inputs, output, size_dict)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"74b06b17-a7af-4464-8409-729f983d0de5\",\n   \"metadata\": {},\n   \"source\": [\n    \"The directory contains sharded structure with single pickled file per contraction it has seen:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 18,\n   \"id\": \"4c7e466e-c7bf-43dd-a198-888fdc7334a0\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"04\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"!ls cotengra_cache/\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 19,\n   \"id\": \"0db8e920-1d77-4e15-b729-e1e1d4204584\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# clean it up for now\\n\",\n    \"!rm -rf cotengra_cache/\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"45f14770\",\n   \"metadata\": {},\n   \"source\": [\n    \"If you supply `directory=True` then the cache name will be generated from a\\n\",\n    \"hash of the relevant path finding options supplied to the optimizer, meaning\\n\",\n    \"you don't need to manually change the name in order to use different caches\\n\",\n    \"for different settings.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"d9c6309b\",\n   \"metadata\": {},\n   \"source\": [\n    \"## What next?\\n\",\n    \"\\n\",\n    \"* The ['Advanced'](advanced) page, describes how to customize a [`HyperOptimizer`](cotengra.hyper.HyperOptimizer) in detail, for example to include subtree reconfiguration and dynamic slicing\\n\",\n    \"* The ['Visualization'](visualization) page details many functions for plotting the contraction, tree and optimizer trials\\n\",\n    \"* The ['Contraction'](contraction) page contains more information about actually performing the contraction, for example using a GPU\\n\",\n    \"* The ['Tree Surgery'](trees) page describes the design of the central [`ContractionTree`](cotengra.core.ContractionTree) object and ways to manipulate it\\n\",\n    \"\\n\",\n    \"## Quick-start\\n\",\n    \"\\n\",\n    \"If you just want to get going, the following presets are recommended:\\n\",\n    \"\\n\",\n    \"- `optimize='auto'`, as a decent all rounder.\\n\",\n    \"- `optimize='auto-hq'`, for contractions which you think might be hard, or will be repeated many times.\\n\",\n    \"- `optimize='random-greedy-128'`, for very large networks (many thousands of tensors), or very large numbers of different networks. Heavily accelerated by `cotengrust`.\\n\",\n    \"\\n\",\n    \"\\n\",\n    \"Beyond those, the following illustrate some common customizations of the full optimizer interface:\\n\",\n    \"\\n\",\n    \"\\n\",\n    \"### High quality reusable optimizer\\n\",\n    \"\\n\",\n    \"The following is like a configured preset (you can supply it to many contractions, it will only run for each once), and a good starting point for high quality contractions:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"id\": \"aefc22a2\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"opt = ctg.ReusableHyperOptimizer(\\n\",\n    \"    # turn on subtree reconfiguration\\n\",\n    \"    reconf_opts={},\\n\",\n    \"    # account for both flops and write - usually wise for practical performance\\n\",\n    \"    minimize=\\\"combo\\\",\\n\",\n    \"    # only spend time on hard contractions\\n\",\n    \"    max_time=\\\"rate:1e9\\\",\\n\",\n    \"    # hash contraction up to index permutation, for maximum reuse\\n\",\n    \"    hash_method=\\\"b\\\",\\n\",\n    \"    # cmaes is a good balance between speed and quality\\n\",\n    \"    optlib=\\\"cmaes\\\",\\n\",\n    \"    # store contractions on disk\\n\",\n    \"    directory=True,\\n\",\n    \"    # turn this on to see live progress each contraction\\n\",\n    \"    progbar=False,\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"4dfeec6c\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Very high quality sliced single optimizer\\n\",\n    \"\\n\",\n    \"The following is an example of a high quality optimizer you might use to search\\n\",\n    \"for a single contraction, where you are memory bound to width $W=30$ and thus\\n\",\n    \"need to use slicing:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"id\": \"e9a47175\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"opt_hq_W30 = ctg.HyperOptimizer(\\n\",\n    \"    # do extra runs\\n\",\n    \"    max_repeats=1024,\\n\",\n    \"    # use dynamic slicing to target a width of 30\\n\",\n    \"    slicing_reconf_opts={\\\"target_size\\\": 2**30},\\n\",\n    \"    # use the cmaes space searcher - good with large trial budget\\n\",\n    \"    optlib=\\\"cmaes\\\",\\n\",\n    \"    # terminate search if no change for 128 trials\\n\",\n    \"    max_time=\\\"equil:128\\\",\\n\",\n    \"    # show live progress\\n\",\n    \"    progbar=True,\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"2d98d65b\",\n   \"metadata\": {},\n   \"source\": [\n    \"* Everytime you supply this optimizer instance it will *continue* its search, so you can interactively run it until you are happy or it seems to have converged. See the visualization page for various ways to inpsect progress.\\n\",\n    \"\\n\",\n    \"* While a few hundred runs is usually sufficient when no slicing is needed, very large contractions requiring heavy slicing might benefit from a few thousand runs.\\n\",\n    \"\\n\",\n    \"* For some contractions, swapping `slicing_reconf_opts` ('dynamic slicing') to `simulated_annealing_opts` can provide better paths - see the advaced configuration page.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"d4207442\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Economical optimizer\\n\",\n    \"\\n\",\n    \"The following is an example of a reusable optimizer that is cheap to run and\\n\",\n    \"requires no extra depedencies (i.e. `kahypar` or a Bayesian optimizer),\\n\",\n    \"but will still yield much better results than simple algorithms.\\n\",\n    \"Useful if you have many smallish contractions:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"id\": \"1a9b54ea\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"opt_eco = ctg.ReusableHyperOptimizer(\\n\",\n    \"    # just do a few runs\\n\",\n    \"    max_repeats=32,\\n\",\n    \"    # only use the basic greedy optimizer ...\\n\",\n    \"    methods=[\\\"greedy\\\"],\\n\",\n    \"    # ... but pair it with reconfiguration\\n\",\n    \"    reconf_opts={},\\n\",\n    \"    # just uniformly sample the space\\n\",\n    \"    optlib=\\\"random\\\",\\n\",\n    \"    # terminate search if contraction is cheap\\n\",\n    \"    max_time=\\\"rate:1e9\\\",\\n\",\n    \"    # account for both flops and write - usually wise for practical performance\\n\",\n    \"    minimize=\\\"combo\\\",\\n\",\n    \"    # persist paths found in a specific directory\\n\",\n    \"    directory=\\\"cotengra_cache_eco\\\",\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"d6d3e4be\",\n   \"metadata\": {},\n   \"source\": [\n    \"An even faster option if one doesn't need slicing or to specific the `minimize` objective function is the [`ReusableRandomGreedyOptimizer`](cotengra.ReusableRandomGreedyOptimizer) which still provides good results but can run extremely quickly (especially if `cotengrust` is installed):\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 23,\n   \"id\": \"c51ead4e\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"opt_rg = ctg.ReusableRandomGreedyOptimizer()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 24,\n   \"id\": \"70a1551d-7a15-4f68-b250-79f789a0a095\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# clean up the cache for now\\n\",\n    \"!rm -rf cotengra_cache_eco\"\n   ]\n  }\n ],\n \"metadata\": {\n  \"kernelspec\": {\n   \"display_name\": \"Python 3\",\n   \"language\": \"python\",\n   \"name\": \"python3\"\n  },\n  \"language_info\": {\n   \"codemirror_mode\": {\n    \"name\": \"ipython\",\n    \"version\": 3\n   },\n   \"file_extension\": \".py\",\n   \"mimetype\": \"text/x-python\",\n   \"name\": \"python\",\n   \"nbconvert_exporter\": \"python\",\n   \"pygments_lexer\": \"ipython3\",\n   \"version\": \"3\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 5\n}\n"
  },
  {
    "path": "docs/changelog.md",
    "content": "# Changelog\n\n## v0.7.5 (2025-06-12)\n\n**Enhancements**\n\n- [`ContractionTree.print_contractions`](cotengra.ContractionTree.print_contractions): fix `show_brackets` option, show preprocessing steps with original inputs indices.\n- Only warn about missing recommended dependencies when they otherwise would be used, i.e. for hyper optimization only.\n\n\n## v0.7.4 (2025-05-13)\n\n**Bug fixes**\n\n- Fix and add egde case test for `optimize=()` - {issue}`55`\n\n\n## v0.7.3 (2025-05-12)\n\n**Enhancements**\n\n- Allow manual path specification as edge path, e.g. `optimize=['b', 'c', 'a']`\n- Add `optimize=\"edgesort\"` (aliased to `optimize=\"ncon\"` too), which performs a contraction by contracting edges in *sorted* order, thus can be entirely specified by the graph labelling.\n- Add [`edge_path_to_ssa`](cotengra.pathfinders.path_basic.edge_path_to_ssa) and [`edge_path_to_linear`](cotengra.pathfinders.path_basic.edge_path_to_linear) for converting edge paths to SSA and linear paths respectively.\n- [`ContractionTree.from_path`](cotengra.ContractionTree.from_path): allow an `edge_path` argument. Deprecate `ContractionTree.from_edge_path` method in favor of this.\n- Speed up [`ContractionTree.get_path`](cotengra.ContractionTree.get_path) to ~ n log(n).\n\n\n## v0.7.2 (2025-04-01)\n\n**Breaking Changes**\n\n- When contracting with slices and `strip_exponent` enabled, each slice result is returned with the exponent separately, rather than matching the first, these are are now combined in [`gather_slices`](cotengra.ContractionTree.gather_slices).\n- If `check_zero=True`, `strip_exponent=True`, and a zero slice is encountered, the returned exponent will now be `float('-inf')` rather than `0.0` for compatbility with the above.\n\n\n## v0.7.1 (2025-02-24)\n\n- [`ReusableHyperOptimizer`](cotengra.ReusableHyperOptimizer) and [`DiskDict`](cotengra.utils.DiskDict), allow splitting key into subdirectory structure (sharding) for better performance. Enabled for new caches by default.\n- High level interface functions accept the `strip_exponent` kwarg, which eagerly strips a scaling exponent (log10) as the contraction proceeds, avoiding issues to do with very large or very small numeric values.\n- add [`ReusableRandomGreedyOptimizer`](cotengra.ReusableRandomGreedyOptimizer) for reusing the same random greedy optimizer across multiple contractions, which is faster than creating a new one each time.\n\n\n## v0.7.0 (2025-01-07)\n\n**Enhancements**\n\n- Add [`cmaes`](https://github.com/CyberAgentAILab/cmaes) as an `optlib` method, use it by default for `'auto'` preset if available since ih has less overhead than `optuna`.\n- Add [`HyperOptimizer.plot_parameters_parallel`](cotengra.plot.plot_parameters_parallel) for plotting the sampled parameter space of a hyper optimizer method in parallel coordinates.\n- Add [`ncon`](cotengra.ncon) interface.\n- Add [`utils.save_to_json`](cotengra.utils.save_to_json) and [`utils.load_from_json`](cotengra.utils.load_from_json) for saving and loading contractions to/from json.\n- Add `examples/benchmarks` with various json benchmark contractions\n- Add [`utils.networkx_graph_to_equation`](cotengra.utils.networkx_graph_to_equation) for converting a networkx graph to cotengra style `inputs`, `output` and `size_dict`.\n- Add `\"max\"` as a valid `minimize` option for `optimize_optimal` (also added to `cotengrust`), which minimizes the single most expensive contraction (i.e. the cost *scaling*)\n- Add [`RandomOptimizer`](cotengra.RandomOptimizer), a fully random optimizer for testing and initialization purposes. It can be used with `optimize=\"random\"` but is not recommended for actual optimization.\n- Add [`PathOptimizer`](cotengra.PathOptimizer) to top-level namespace.\n- [`ContractTreeCompressed.from_path`](cotengra.ContractionTreeCompressed.from_path): add the `autocomplete` option\n- Add option `overwrite=\"improved\"` to reusable hyper optimizers, which always searches but only overwrites if the new tree is better, allowing easy incremental refining of a collection of trees.\n- einsum via bmm (`implementation=\"cotengra\"`) avoids using einsum for transposing inputs.\n- add example {ref}`ex_extract_contraction` doc\n\n**Bug fixes**\n\n- Fix [`HyperGraph.plot`](cotengra.plot.plot_hypergraph) when nodes are not labelled as consecutive integers ({issue}`36`)\n- Fix [`ContractionTreeCompressed.windowed_reconfigure`](ContractionTreeCompressed.windowed_reconfigure) not propagating the default objective\n- Fix `kahypar` path optimization when no edges are present ({issue}`48`)\n\n\n## v0.6.2 (2024-05-21)\n\n**Bug fixes**\n\n- Fix final, output contractions being mistakenly marked as not tensordot-able.\n- When `implementation=\"autoray\"` don't require a backend to have both `einsum` and `tensordot`, instead fallback to `cotengra`'s own.\n\n\n## v0.6.1 (2024-05-15)\n\n**Breaking changes**\n\n- The number of workers initialized (for non-distributed pools) is now set to, in order of preference, 1. the environment variable `COTENGRA_NUM_WORKERS`, 2. the environment variable `OMP_NUM_THREADS`, or 3. `os.cpu_count()`.\n\n**Enhancements**\n\n- add [RandomGreedyOptimizer](cotengra.pathfinders.path_basic.RandomGreedyOptimizer) which is a lightweight and performant randomized greedy optimizer, eschewing both hyper parameter tuning and full contraction tree construction, making it suitable for very large contractions (10,000s of tensors+).\n- add [optimize_random_greedy_track_flops](cotengra.pathfinders.path_basic.optimize_random_greedy_track_flops) which runs N trials of (random) greedy path optimization, whilst computing the FLOP count simultaneously. This or its accelerated rust counterpart in `cotengrust` is the driver for the above optimizer.\n- add `parallel=\"threads\"` backend, and make it the default for `RandomGreedyOptimizer` when `cotengrust` is present, since its version of `optimize_random_greedy_track_flops` releases the GIL.\n- significantly improve both the speed and memory usage of [`SliceFinder`](cotengra.slicer.SliceFinder)\n- alias `tree.total_cost()` to `tree.combo_cost()`\n\n\n## v0.6.0 (2024-04-10)\n\n**Bug fixes**\n\n- all input node legs and pre-processing steps are now calculated lazily,\n  allowing slicing of indices including those 'simplified' away {issue}`31`.\n- make [`tree.peak_size`](cotengra.ContractionTree.peak_size) more accurate,\n  by taking max assuming left, right and parent intermediate tensors are all\n  present at the same time.\n\n**Enhancements**\n\n- add simulated annealing tree refinement (in `path_simulated_annealing.py`),\n  based on \"Multi-Tensor Contraction for XEB Verification of\n  Quantum Circuits\" by Gleb Kalachev, Pavel Panteleev, Man-Hong Yung\n  (arXiv:2108.05665), and the \"treesa\" implementation in\n  OMEinsumContractionOrders.jl by Jin-Guo Liu and Pan Zhang. This can be\n  accessed most easily by supplying\n  `opt = HyperOptimizer(simulated_annealing_opts={})`.\n- add [`ContractionTree.plot_flat`](cotengra.plot.plot_tree_flat): a new method\n  for plotting the contraction tree as a flat diagram showing all indices on\n  every intermediate (without requiring any graph layouts), which is useful for\n  visualizing and understanding small contractions.\n- [`HyperGraph.plot`](cotengra.plot.plot_hypergraph): support showing hyper\n  outer indices, multi-edges, and automatic unique coloring of nodes and\n  indices (to match `plot_flat`).\n- add [`ContractionTree.plot_circuit](cotengra.plot.plot_tree_circuit) for\n  plotting the contraction tree as a circuit diagram, which is fast and useful\n  for visualizing the traversal ordering for larger trees.\n- add [`ContractionTree.restore_ind`](cotengra.ContractionTree.restore_ind)\n  for 'unslicing' or 'unprojecting' previously removed indices.\n- [`ContractionTree.from_path`](cotengra.ContractionTree.from_path): add option\n  `complete` to automatically complete the tree given an incomplete path\n  (usually disconnected subgraphs - {issue}`29`).\n- add [`ContractionTree.get_incomplete_nodes`](cotengra.ContractionTree.get_incomplete_nodes)\n  for finding all uncontracted childless-parentless node groups.\n- add [`ContractionTree.autocomplete`](cotengra.ContractionTree.autocomplete)\n  for automatically completing a contraction tree, using above method.\n- [`tree.plot_flat`](cotengra.plot.plot_tree_flat): show any preprocessing\n  steps and optionally list sliced indices\n- add [get_rng](cotengra.utils.get_rng) as a single entry point for getting or\n  propagating a random number generator, to help determinism.\n- set ``autojit=\"auto\"`` for contractions, which by default turns on jit for\n  `backend=\"jax\"` only.\n- add [`tree.describe`](cotengra.ContractionTree.describe) for a various levels\n  of information about a tree, e.g. `tree.describe(\"full\")` and\n  `tree.describe(\"concise\")`.\n- add [ctg.GreedyOptimizer](cotengra.pathfinders.path_basic.GreedyOptimizer)\n  and [ctg.OptimalOptimizer](cotengra.pathfinders.path_basic.OptimalOptimizer)\n  to the top namespace.\n- add [ContractionTree.benchmark](cotengra.ContractionTree.benchmark) for\n  for automatically assessing hardware performance vs theoretical cost.\n- contraction trees now have a `get_default_objective` method to return the\n  objective function they were optimized with, for simpler further refinement\n  or scoring, where it is now picked up automatically.\n- change the default 'sub' optimizer on divisive partition building algorithms\n  to be `'greedy'` rather than `'auto'`. This might make individual trials\n  slightly worse but makes each cheaper, see discussion: ({issue}`27`).\n\n\n## v0.5.6 (2023-12-07)\n\n**Bug fixes**\n\n- fix a very rare but very infuriating bug related somehow to\n  [ReusableHyperOptimizer](cotengra.ReusableHyperOptimizer) not being\n  thread-safe and returning the wrong tree on github actions\n\n\n## v0.5.5 (2023-11-15)\n\n**Enhancements**\n\n- [`HyperOptimizer`](cotengra.HyperOptimizer): by default simply warn if an\n  individual trial fails, rather than raising an exception. This is to ensure\n  rare failures do not spoil an entire optimization run. The behavior can\n  be controlled with the `on_trial_error` argument.\n\n**Bug fixes**\n\n- fixed bug in greedy optimizer that produced negative scores and otherwise\n  inaccurate scores.\n- fixed bug for contraction with many inputs and also preprocessing steps\n\n\n## v0.5.4 (2023-10-17)\n\n**Bug fixes**\n\n- the `auto` and `auto-hq` optimizers are now safe to run under multi-threading.\n\n## v0.5.3 (2023-10-16)\n\n- [``einsum``](cotengra.einsum), [`einsum_tree`](cotengra.einsum_tree)\n  and [`einsum_expression`](cotengra.einsum_expression): add support for all\n  numpy input formats, including interleaved indices and ellipses.\n- remove some hidden `opt_einsum` dependence (via a `PathOptimizer` method)\n\n\n## v0.5.2 (2023-10-13)\n\n- add [``ctg.array_contract_path``](cotengra.array_contract_path) for returning\n  the raw contraction path only, with caching. Add caching to\n  [``array_contract_expression``](cotengra.array_contract_expression) and\n  related functions too.\n- fix [`tree.get_eq()`](cotengra.ContractionTree.get_eq) when the ``inputs``\n  are a tuple of `Sequence[str]` rather than a `str`.\n\n\n## v0.5.1 (2023-10-3)\n\n- add [tree.contraction_scaling](cotengra.ContractionTree.contraction_scaling)\n- add [get_symbol_map](cotengra.get_symbol_map)\n\n\n## v0.5.0 (2023-09-26)\n\n- add [`einsum`](cotengra.einsum)\n- add [`einsum_tree`](cotengra.einsum_tree)\n- add [`einsum_expression`](cotengra.einsum_expression)\n- add [`array_contract`](cotengra.array_contract)\n- add [`array_contract_tree`](cotengra.array_contract_tree)\n- add [`array_contract_expression`](cotengra.array_contract_expression)\n- add [`AutoOptimizer`](cotengra.AutoOptimizer)\n- add [`AutoHQOptimizer`](cotengra.AutoHQOptimizer)\n- remove most hard dependencies (`numpy`, `opt_einsum`)\n- update [`tree.plot_contractions`](cotengra.plot.plot_contractions)\n"
  },
  {
    "path": "docs/conf.py",
    "content": "# Configuration file for the Sphinx documentation builder.\n#\n# For the full list of built-in configuration values, see the documentation:\n# https://www.sphinx-doc.org/en/master/usage/configuration.html\n\nimport datetime\nimport os\nimport sys\n\nsys.path.append(os.path.abspath(\"./_pygments\"))\n\n\n# -- Project information -----------------------------------------------------\n# https://www.sphinx-doc.org/en/master/usage/configuration.html#project-information\n\nproject = \"cotengra\"\ncopyright = f\"2020-{datetime.date.today().year}, Johnnie Gray\"\nauthor = \"Johnnie Gray\"\n\ntry:\n    from cotengra import __version__\n\n    release = __version__\nexcept ImportError:\n    try:\n        from importlib.metadata import version\n\n        release = version(\"cotengra\")\n    except ImportError:\n        release = \"0.0.0+unknown\"\n\n\n# -- General configuration ---------------------------------------------------\n# https://www.sphinx-doc.org/en/master/usage/configuration.html#general-configuration\n\nextensions = [\n    \"autoapi.extension\",\n    \"myst_nb\",\n    \"sphinx_copybutton\",\n    \"sphinx_design\",\n    \"sphinx.ext.autosectionlabel\",\n    \"sphinx.ext.extlinks\",\n    \"sphinx.ext.intersphinx\",\n    \"sphinx.ext.linkcode\",\n    \"sphinx.ext.napoleon\",\n]\n\nnb_execution_mode = \"off\"\nmyst_heading_anchors = 4\nmyst_enable_extensions = [\n    \"amsmath\",\n    \"colon_fence\",\n    \"deflist\",\n    \"dollarmath\",\n    \"html_image\",\n]\nautosectionlabel_prefix_document = True\n\n# sphinx-autoapi\nautoapi_dirs = [\"../cotengra\"]\n\ntemplates_path = [\"_templates\"]\nexclude_patterns = [\"_build\", \"Thumbs.db\", \".DS_Store\", \"**.ipynb_checkpoints\"]\n\n\n# -- Options for HTML output -------------------------------------------------\n# https://www.sphinx-doc.org/en/master/usage/configuration.html#options-for-html-output\n\nhtml_theme = \"furo\"\n\nhtml_theme_options = {\n    \"sidebar_hide_name\": True,\n    \"light_css_variables\": {\n        \"color-brand-primary\": \"hsl(72, 75%, 40%)\",\n        \"color-brand-content\": \"hsl(238, 50%, 60%)\",\n        \"font-stack\": \"Atkinson Hyperlegible, sans-serif\",\n        \"font-stack--monospace\": \"Spline Sans Mono, monospace\",\n        \"font-stack--headings\": \"Spline Sans Mono, monospace\",\n    },\n    \"dark_css_variables\": {\n        \"color-brand-primary\": \"hsl(72, 75%, 60%)\",\n        \"color-brand-content\": \"hsl(238, 75%, 70%)\",\n    },\n    \"light_logo\": \"logo-full.png\",\n    \"dark_logo\": \"logo-full.png\",\n}\n\npygments_style = \"_pygments_light.MarianaLight\"\npygments_dark_style = \"_pygments_dark.MarianaDark\"\n\nhtml_static_path = [\"_static\"]\nhtml_css_files = [\"my-styles.css\"]\nhtml_favicon = \"_static/logo-favicon.ico\"\n\n\ndef linkcode_resolve(domain, info):\n    \"\"\"\n    Determine the URL corresponding to Python object\n    \"\"\"\n    import inspect\n\n    import cotengra\n\n    if domain != \"py\":\n        return None\n\n    modname = info[\"module\"]\n    fullname = info[\"fullname\"]\n\n    submod = sys.modules.get(modname)\n    if submod is None:\n        return None\n\n    obj = submod\n    for part in fullname.split(\".\"):\n        try:\n            obj = getattr(obj, part)\n        except AttributeError:\n            return None\n\n    try:\n        fn = inspect.getsourcefile(inspect.unwrap(obj))\n    except TypeError:\n        fn = None\n    if not fn:\n        return None\n\n    try:\n        source, lineno = inspect.getsourcelines(obj)\n    except OSError:\n        lineno = None\n\n    if lineno:\n        linespec = f\"#L{lineno}-L{lineno + len(source) - 1}\"\n    else:\n        linespec = \"\"\n\n    fn = os.path.relpath(fn, start=os.path.dirname(cotengra.__file__))\n\n    if \"+\" in cotengra.__version__:\n        return (\n            f\"https://github.com/jcmgray/cotengra/blob/\"\n            f\"HEAD/cotengra/{fn}{linespec}\"\n        )\n    else:\n        return (\n            f\"https://github.com/jcmgray/cotengra/blob/\"\n            f\"v{cotengra.__version__}/cotengra/{fn}{linespec}\"\n        )\n\n\nextlinks = {\n    \"issue\": (\"https://github.com/jcmgray/cotengra/issues/%s\", \"GH %s\"),\n    \"pull\": (\"https://github.com/jcmgray/cotengra/pull/%s\", \"PR %s\"),\n}\nintersphinx_mapping = {\n    \"python\": (\"https://docs.python.org/3/\", None),\n    \"numpy\": (\"https://numpy.org/doc/stable/\", None),\n    \"autoray\": (\"https://autoray.readthedocs.io/en/latest/\", None),\n    \"opt_einsum\": (\"https://dgasmith.github.io/opt_einsum/\", None),\n    \"networkx\": (\"https://networkx.org/documentation/stable/\", None),\n}\n"
  },
  {
    "path": "docs/contraction.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"69e58b47-c160-40c4-a12e-e1299918b5af\",\n   \"metadata\": {},\n   \"source\": [\n    \"# Contraction\\n\",\n    \"\\n\",\n    \"```{hint}\\n\",\n    \"This page describes the low level contraction functionality of `cotengra`, see\\n\",\n    \"the [high level interface functions](high-level-interface) for standard use.\\n\",\n    \"```\\n\",\n    \"\\n\",\n    \"You can pass the `cotengra` optimizers, or\\n\",\n    \"[paths](cotengra.ContractionTree.get_path)\\n\",\n    \"generated with them, to\\n\",\n    \"[`quimb`](https://quimb.readthedocs.io/en/latest/),\\n\",\n    \"[`opt_einsum`](https://dgasmith.github.io/opt_einsum/),\\n\",\n    \"and other libraries (generally via the `optimize=` kwarg), but `cotengra` also\\n\",\n    \"provides its own contraction functionality encapsulated in the\\n\",\n    \"[`ContractionTree.contract`](cotengra.ContractionTree.contract) method.\\n\",\n    \"\\n\",\n    \"For an example let's generate a square lattice contraction:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 1,\n   \"id\": \"a079cf1f\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"%config InlineBackend.figure_formats = ['svg']\\n\",\n    \"import numpy as np\\n\",\n    \"\\n\",\n    \"import cotengra as ctg\\n\",\n    \"\\n\",\n    \"inputs, output, shapes, size_dict = ctg.utils.lattice_equation([10, 10])\\n\",\n    \"arrays = [np.random.uniform(size=shape) for shape in shapes]\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"ffc62ec9\",\n   \"metadata\": {},\n   \"source\": [\n    \"Then find a high quality tree for it (using `minimize='combo'` is generally\\n\",\n    \"good for real world contraction performance):\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 2,\n   \"id\": \"02cf1f61\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"log2[SIZE]: 10.00 log10[FLOPs]: 5.28: 100%|██████████| 128/128 [00:04<00:00, 28.46it/s]\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"opt = ctg.HyperOptimizer(\\n\",\n    \"    minimize=\\\"combo\\\",\\n\",\n    \"    reconf_opts={},\\n\",\n    \"    progbar=True,\\n\",\n    \")\\n\",\n    \"tree = opt.search(inputs, output, size_dict)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"b509f66e\",\n   \"metadata\": {},\n   \"source\": [\n    \"We can have a quick look at the tree:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"id\": \"7427229f\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/svg+xml\": [\n       \"<?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?><!DOCTYPE svg  PUBLIC '-//W3C//DTD SVG 1.1//EN'  'http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd'><svg width=\\\"452.92pt\\\" height=\\\"291.6pt\\\" version=\\\"1.1\\\" viewBox=\\\"0 0 452.92 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\"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array(8.02217303e+22)\"\n      ]\n     },\n     \"execution_count\": 4,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree.contract(arrays)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"4630a4eb\",\n   \"metadata\": {},\n   \"source\": [\n    \"We can also show live progress for feedback with `progbar=True`.\\n\",\n    \"And if the value of contraction is going to be very large or small (e.g. some\\n\",\n    \"weighted counting problems), then setting `strip_exponents=True` will actively\\n\",\n    \"rescale intermediate tensors and return the result as a scaled output array\\n\",\n    \"(the 'mantissa') and the exponent separately:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 5,\n   \"id\": \"d7842ae3\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"100%|██████████| 99/99 [00:00<00:00, 16029.81it/s]\\n\"\n     ]\n    },\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"(1.0, 22.904292025082466)\"\n      ]\n     },\n     \"execution_count\": 5,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree.contract(arrays, progbar=True, strip_exponent=True)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"aedd0ed4\",\n   \"metadata\": {},\n   \"source\": [\n    \"such that the full output would be `mantissa * 10**exponent`.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"743835eb\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Sliced contraction\\n\",\n    \"\\n\",\n    \"One of the main reasons to use the contraction abilities of `cotengra` is that\\n\",\n    \"it handles sliced contractions. Let's generate a sliced tree with a minimum\\n\",\n    \"of 32 slices:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 6,\n   \"id\": \"47d99a5c\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"log2[SIZE]: 8.00 log10[FLOPs]: 5.91: 100%|██████████| 128/128 [00:04<00:00, 25.76it/s]\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"opt = ctg.HyperOptimizer(\\n\",\n    \"    minimize=\\\"combo\\\",\\n\",\n    \"    slicing_opts={\\\"target_slices\\\": 32},\\n\",\n    \"    reconf_opts={},\\n\",\n    \"    progbar=True,\\n\",\n    \")\\n\",\n    \"tree = opt.search(inputs, output, size_dict)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"3a072b2c\",\n   \"metadata\": {},\n   \"source\": [\n    \"The sliced indices appear as dashed lines if we plot the tree:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 7,\n   \"id\": 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},\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 8,\n   \"id\": \"4820e980\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"({'ä': SliceInfo(inner=True, ind='ä', size=2, project=None),\\n\",\n       \"  'æ': SliceInfo(inner=True, ind='æ', size=2, project=None),\\n\",\n       \"  'è': SliceInfo(inner=True, ind='è', size=2, project=None),\\n\",\n       \"  'ê': SliceInfo(inner=True, ind='ê', size=2, project=None),\\n\",\n       \"  'þ': SliceInfo(inner=True, ind='þ', size=2, project=None)},\\n\",\n       \" 32)\"\n      ]\n     },\n     \"execution_count\": 8,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree.sliced_inds, tree.nslices\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"4edd971a\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Automated\\n\",\n    \"\\n\",\n    \"`cotengra` can perform all of the necessary slicing and summing in the\\n\",\n    \"background for you just by calling the `ContractionTree.contract` method as\\n\",\n    \"usual:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 9,\n   \"id\": \"0c1e9c66\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"100%|██████████| 32/32 [00:00<00:00, 489.62it/s]\\n\"\n     ]\n    },\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"8.022173030954557e+22\"\n      ]\n     },\n     \"execution_count\": 9,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree.contract(arrays, progbar=True)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"3fc2609b\",\n   \"metadata\": {},\n   \"source\": [\n    \"If you are just interested in the memory savings of slicing then this is\\n\",\n    \"usually sufficient.\\n\",\n    \"\\n\",\n    \"```{note}\\n\",\n    \"* For sliced trees progress is shown across slices, not individual contractions.\\n\",\n    \"* You can still set `strip_exponents=True` - but be aware the\\n\",\n    \"overall exponent is fixed by the first slice contracted.\\n\",\n    \"```\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"660240c4\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Manual\\n\",\n    \"\\n\",\n    \"To control for example parallelization you have to take a slightly more\\n\",\n    \"hands-on approach using the some combination of the following methods:\\n\",\n    \"\\n\",\n    \"* [`ContractionTree.slice_arrays`](cotengra.ContractionTree.slice_arrays) -\\n\",\n    \"  slice the arrays for slice number `i`\\n\",\n    \"* [`ContractionTree.contract_core`](cotengra.ContractionTree.contract_core) -\\n\",\n    \"  contract a single set of already sliced arrays, e.g. from above function\\n\",\n    \"* [`ContractionTree.contract_slice`](cotengra.ContractionTree.contract_slice) -\\n\",\n    \"  contract slice `i`, this simply combines the above two functions\\n\",\n    \"* [`ContractionTree.gather_slices`](cotengra.ContractionTree.gather_slices) -\\n\",\n    \"  gather all the separate sliced outputs and combine into the full output\\n\",\n    \"\\n\",\n    \"The slices are enumerated by `range(tree.nslices)`. The following demonstrates\\n\",\n    \"an explicit loop that you could distribute:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 10,\n   \"id\": \"2c99204b\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"8.022173030954557e+22\"\n      ]\n     },\n     \"execution_count\": 10,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# note this can be a lazy generator\\n\",\n    \"output_slices = (tree.contract_slice(arrays, i) for i in range(tree.nslices))\\n\",\n    \"\\n\",\n    \"tree.gather_slices(output_slices)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"00ae063b\",\n   \"metadata\": {},\n   \"source\": [\n    \"There are more examples in the `examples` folder, demonstrating using:\\n\",\n    \"\\n\",\n    \"* an executor pool\\n\",\n    \"* GPU\\n\",\n    \"* MPI\\n\",\n    \"\\n\",\n    \"If no sliced indices are in the output then the final gather is just a sum,\\n\",\n    \"however if this isn't the case then the final gather also involves calls to\\n\",\n    \"`stack`. If you are just interested in iterating over the output slices (for\\n\",\n    \"example performing a map-reduce like $\\\\sum f(T)$) then you can do so lazily with\\n\",\n    \"[ContractionTree.gen_output_chunks](cotengra.ContractionTree.gen_output_chunks)\\n\",\n    \"which avoids constructing the full output tensor.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"88776e18\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Backends and `autoray`\\n\",\n    \"\\n\",\n    \"`cotengra` dispatches the functions\\n\",\n    \"[`tensordot`](https://numpy.org/doc/stable/reference/generated/numpy.tensordot.html),\\n\",\n    \"[`einsum`](https://numpy.org/doc/stable/reference/generated/numpy.einsum.html),\\n\",\n    \"[`transpose`](https://numpy.org/doc/stable/reference/generated/numpy.transpose.html)\\n\",\n    \"and\\n\",\n    \"[`stack`](https://numpy.org/doc/stable/reference/generated/numpy.stack.html)\\n\",\n    \"using [`autoray`](https://github.com/jcmgray/autoray) thereby\\n\",\n    \"supporting a wide range of backend tensor libraries, as well as functionality\\n\",\n    \"like **intermediate reuse**, **lazy tracing**, and **compilation**. This\\n\",\n    \"usually requires no extra input:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 11,\n   \"id\": \"ec41916e\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array(8.0221730e+22)\"\n      ]\n     },\n     \"execution_count\": 11,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"import cupy as cp\\n\",\n    \"\\n\",\n    \"gpu_arrays = [cp.asarray(array) for array in arrays]\\n\",\n    \"tree.contract(gpu_arrays)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"d18c9959\",\n   \"metadata\": {},\n   \"source\": [\n    \"but you can specify the `backend` kwarg to explicitly control which module to\\n\",\n    \"lookup the functions from, or directly register your own implementations with\\n\",\n    \"`autoray`.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"9c446c52\",\n   \"metadata\": {},\n   \"source\": [\n    \"### `prefer_einsum`\\n\",\n    \"\\n\",\n    \"If you would like to use `einsum` for every contraction, not just those that\\n\",\n    \"`tensordot` doesn't support, then set `prefer_einsum=True`.\\n\",\n    \"\\n\",\n    \"\\n\",\n    \"### `autojit`\\n\",\n    \"\\n\",\n    \"This is an experimental feature of `autoray` that tries to just in time compile\\n\",\n    \"and then cache the contraction expression based on the backend. For `numpy` and\\n\",\n    \"`cupy` for example, this just strips away some python scaffold and offers a\\n\",\n    \"small speedup if a contraction will be called many times. For `jax` and others\\n\",\n    \"it makes use of their full compilation abilities.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"273bc654\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Differences with opt_einsum\\n\",\n    \"\\n\",\n    \"The major difference between contraction in `cotengra` and `opt_einsum` is just\\n\",\n    \"that `cotengra` handles slicing. There are also a few other minor differences\\n\",\n    \"between the two:\\n\",\n    \"\\n\",\n    \"* `opt_einsum` prefers to use `einsum` (if available) for *some* operations that\\n\",\n    \"  `tensordot` could be used for (e.g. outer products), `cotengra` prefers\\n\",\n    \"  `tensordot` for all operations that are possible with it\\n\",\n    \"* cotengra uses [`autoray`](https://github.com/jcmgray/autoray) to dispatch\\n\",\n    \"  pairwise `tensordot`, `transpose` and `einsum` operations\\n\",\n    \"* the costs `opt_einsum` reports assumes a real datatype for the tensors, which\\n\",\n    \"  is generally twice as high compared to generic 'ops' (i.e.\\n\",\n    \"  [`tree.contraction_cost()`](cotengra.ContractionTree.contraction_cost))\\n\",\n    \"  and four times lower than assuming a complex datatype (i.e.\\n\",\n    \"  [`tree.total_flops('complex')`](cotengra.ContractionTree.total_flops)).\"\n   ]\n  }\n ],\n \"metadata\": {\n  \"kernelspec\": {\n   \"display_name\": \"Python 3\",\n   \"language\": \"python\",\n   \"name\": \"python3\"\n  },\n  \"language_info\": {\n   \"codemirror_mode\": {\n    \"name\": \"ipython\",\n    \"version\": 3\n   },\n   \"file_extension\": \".py\",\n   \"mimetype\": \"text/x-python\",\n   \"name\": \"python\",\n   \"nbconvert_exporter\": \"python\",\n   \"pygments_lexer\": \"ipython3\",\n   \"version\": \"3\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 5\n}\n"
  },
  {
    "path": "docs/examples/ex_compressed_contraction.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"b4ea66a9-262e-4909-bfd6-8025935ec0b8\",\n   \"metadata\": {},\n   \"source\": [\n    \"# Approximate/compressed contraction\\n\",\n    \"\\n\",\n    \"In this example we use `cotengra` to find a 'compressed' contraction tree\\n\",\n    \"(as detailed in [2206.07044](https://arxiv.org/abs/2206.07044)) for a $10\\\\times10\\\\times10$\\n\",\n    \"tensor network representation of the partition function of the 3D classical\\n\",\n    \"ising model. We then use `quimb` to actually perform the compressed\\n\",\n    \"contraction.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 1,\n   \"id\": \"2100490c-2f63-4eaa-b63a-2c02c8e7550d\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"%config InlineBackend.figure_formats = ['svg']\\n\",\n    \"import quimb.tensor as qtn\\n\",\n    \"\\n\",\n    \"import cotengra as ctg\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"e971cc09-ffc9-45e4-a350-dab40aa3bf02\",\n   \"metadata\": {},\n   \"source\": [\n    \"First we get the tensor network from `quimb`, though note we could also specify it as usual via\\n\",\n    \"`inputs`, `output` and `size_dict`.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 2,\n   \"id\": \"ac8d2ffd-84de-4e3b-80e0-e2e0405607a8\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"tn = qtn.TN3D_classical_ising_partition_function(10, 10, 10, beta=0.3)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"7fccd6bc-5b44-4f3a-ad3e-f3a8939e5c92\",\n   \"metadata\": {},\n   \"source\": [\n    \"Then we set-up our *compressed* contraction tree finder:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"id\": \"82b8e3e8-7296-4510-a25b-05335aa5abda\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"chi = 16\\n\",\n    \"copt = ctg.ReusableHyperCompressedOptimizer(\\n\",\n    \"    chi,\\n\",\n    \"    max_repeats=256,\\n\",\n    \"    minimize=\\\"combo-compressed\\\",\\n\",\n    \"    progbar=True,\\n\",\n    \"    # # save paths to disk:\\n\",\n    \"    # directory=True\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"89aa8156-c988-4f05-874f-3636d84ad616\",\n   \"metadata\": {},\n   \"source\": [\n    \"`quimb` knows about `cotengra` and will directly return the\\n\",\n    \"`ContractionTreeCompressed` generated during the search:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 4,\n   \"id\": \"0f604391-7678-4a3d-b12b-2b33cc6e52ca\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"log2[SIZE]: 21.00 log10[FLOPs]: 10.89: 100%|████████████████████████| 256/256 [00:15<00:00, 16.02it/s]\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"tree = tn.contraction_tree(copt)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"8229a18e-a5e1-4705-bfef-2116c662017e\",\n   \"metadata\": {},\n   \"source\": [\n    \"We can perform various bits of introspection on both the compressed contraction tree and optimizer now\\n\",\n    \"before we actually perform the contraction.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 5,\n   \"id\": \"ebccaf7f-a3fa-4bc4-90df-a9227d3cf99b\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/svg+xml\": [\n       \"<?xml 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]\n     },\n     \"execution_count\": 5,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"copt.last_opt.plot_trials()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"8339fee6-0c5a-4f6b-a1d1-437a8085d930\",\n   \"metadata\": {},\n   \"source\": [\n    \"We can see that the best tree was generated with the Span algorithm, so we can visualize the actual spanning tree like so:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 6,\n   \"id\": \"6811dceb-1d67-406f-8675-34927b03120b\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/svg+xml\": [\n       \"<?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?><!DOCTYPE svg  PUBLIC '-//W3C//DTD SVG 1.1//EN'  'http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd'><svg width=\\\"293.4pt\\\" height=\\\"244.14pt\\\" version=\\\"1.1\\\" viewBox=\\\"0 0 293.4 244.14\\\" xmlns=\\\"http://www.w3.org/2000/svg\\\"><defs><style 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with 1 Axes>\"\n      ]\n     },\n     \"metadata\": {},\n     \"output_type\": \"display_data\"\n    },\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"(<Figure size 500x500 with 1 Axes>, <Axes: >)\"\n      ]\n     },\n     \"execution_count\": 6,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree.plot_span(\\n\",\n    \"    node_max_size=1,\\n\",\n    \"    edge_max_width=1,\\n\",\n    \"    edge_color=\\\"order\\\",\\n\",\n    \"    node_color=\\\"order\\\",\\n\",\n    \"    edge_colormap=\\\"Spectral_r\\\",\\n\",\n    \"    node_colormap=\\\"Spectral_r\\\",\\n\",\n    \"    colorbars=False,\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"66e26d27-7643-4745-a667-7ca1205b8468\",\n   \"metadata\": {},\n   \"source\": [\n    \"Here we optionally convert to GPU arrays to make the contraction (much) quicker:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 7,\n   \"id\": \"dd0138a3-dce5-4f0b-b049-d80a711a22fb\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"def to_backend(x):\\n\",\n    \"    import torch\\n\",\n    \"\\n\",\n    \"    return torch.tensor(x, dtype=torch.float32, device=\\\"cuda\\\")\\n\",\n    \"\\n\",\n    \"\\n\",\n    \"tn.apply_to_arrays(to_backend)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"c24e4d3e-d9d5-442d-87a6-f751ed2040a3\",\n   \"metadata\": {},\n   \"source\": [\n    \"Now we actually perform the contraction, this requires a lot of machinery\\n\",\n    \"that only `quimb` can provide currently, so we just need to supply either\\n\",\n    \"the raw path or optimizer to the following method:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 8,\n   \"id\": \"a30eaf76-1e11-42e5-bbbf-95197ced77e0\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"log2[SIZE]: 0.00/21.00: 100%|███████████████████████████████████████| 999/999 [00:11<00:00, 90.42it/s]\\n\"\n     ]\n    },\n    {\n     \"data\": {\n      \"text/html\": [\n       \"<samp><details><summary><b style=\\\"color: #cd4f70;\\\">TensorNetwork3D</b>(tensors=1, indices=0, Lx=10, Ly=10, Lz=10, max_bond=1)</summary><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(), inds=[], tags={<b style=\\\"color: #5c5dde;\\\">I9,0,9</b>, <b style=\\\"color: #8973cf;\\\">X9</b>, <b style=\\\"color: #b1d42e;\\\">Y0</b>, <b style=\\\"color: #3dade3;\\\">Z9</b>, <b style=\\\"color: #3f7fde;\\\">I9,1,9</b>, <b style=\\\"color: #6c45d0;\\\">Y1</b>, <b style=\\\"color: #9031dc;\\\">I9,2,9</b>, <b style=\\\"color: #3fdd7b;\\\">Y2</b>, <b style=\\\"color: #75d5a1;\\\">I9,3,9</b>, <b style=\\\"color: #63d5a7;\\\">Y3</b>, <b style=\\\"color: #dde063;\\\">I9,4,9</b>, <b style=\\\"color: #37ce56;\\\">Y4</b>, <b style=\\\"color: #b98ccd;\\\">I9,5,9</b>, <b style=\\\"color: 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#b0e19b;\\\">I7,1,8</b>, <b style=\\\"color: #dddb60;\\\">I7,2,8</b>, <b style=\\\"color: #64a5e3;\\\">I7,3,8</b>, <b style=\\\"color: #d5612e;\\\">I7,4,8</b>, <b style=\\\"color: #3fcfb2;\\\">I7,5,8</b>, <b style=\\\"color: #65a6e2;\\\">I7,6,8</b>, <b style=\\\"color: #a7da47;\\\">I7,7,8</b>, <b style=\\\"color: #5bccaa;\\\">I7,8,8</b>, <b style=\\\"color: #e4b594;\\\">I7,9,8</b>, <b style=\\\"color: #64d846;\\\">I7,0,7</b>, <b style=\\\"color: #d253d2;\\\">I7,1,7</b>, <b style=\\\"color: #d986d6;\\\">I7,2,7</b>, <b style=\\\"color: #51c2cf;\\\">I7,3,7</b>, <b style=\\\"color: #e082b9;\\\">I7,4,7</b>, <b style=\\\"color: #5d99dc;\\\">I7,5,7</b>, <b style=\\\"color: #574dcf;\\\">I7,6,7</b>, <b style=\\\"color: #bc90d8;\\\">I7,7,7</b>, <b style=\\\"color: #d877aa;\\\">I7,8,7</b>, <b style=\\\"color: #d4e29e;\\\">I7,9,7</b>, <b style=\\\"color: #8c87de;\\\">I7,0,6</b>, <b style=\\\"color: #d07599;\\\">I7,1,6</b>, <b style=\\\"color: #ad8adc;\\\">I7,2,6</b>, <b style=\\\"color: #4ed2d0;\\\">I7,3,6</b>, <b style=\\\"color: #a27de4;\\\">I7,4,6</b>, <b style=\\\"color: #73d34f;\\\">I7,5,6</b>, <b style=\\\"color: #50d76d;\\\">I7,6,6</b>, <b style=\\\"color: #e16d57;\\\">I7,7,6</b>, <b style=\\\"color: #8eb0d0;\\\">I7,8,6</b>, <b style=\\\"color: #58bcd1;\\\">I7,9,6</b>, <b style=\\\"color: #47de6a;\\\">I7,0,5</b>, <b style=\\\"color: #d63c6a;\\\">I7,1,5</b>, <b style=\\\"color: #a6df54;\\\">I7,2,5</b>, <b style=\\\"color: #dbc18e;\\\">I7,3,5</b>, <b style=\\\"color: #daa72f;\\\">I7,4,5</b>, <b style=\\\"color: #ba75e1;\\\">I7,5,5</b>, <b style=\\\"color: #604ce4;\\\">I7,6,5</b>, <b style=\\\"color: #8488e1;\\\">I7,7,5</b>, <b style=\\\"color: #7ddddb;\\\">I7,8,5</b>, <b style=\\\"color: #9759db;\\\">I7,9,5</b>, <b style=\\\"color: #69cecf;\\\">I7,0,4</b>, <b style=\\\"color: #64d6c7;\\\">I7,1,4</b>, <b style=\\\"color: #b4db97;\\\">I7,2,4</b>, <b style=\\\"color: #d891bd;\\\">I7,3,4</b>, <b style=\\\"color: #89a8d0;\\\">I7,4,4</b>, <b style=\\\"color: #9ab8e2;\\\">I7,5,4</b>, <b style=\\\"color: #925be5;\\\">I7,6,4</b>, <b style=\\\"color: #a8d434;\\\">I7,7,4</b>, <b style=\\\"color: #c7e55a;\\\">I7,8,4</b>, <b style=\\\"color: #da7159;\\\">I7,9,4</b>, <b style=\\\"color: #3e9ad3;\\\">I7,0,3</b>, <b style=\\\"color: #d36abd;\\\">I7,1,3</b>, <b style=\\\"color: #b7cf58;\\\">I7,2,3</b>, <b style=\\\"color: #d3a161;\\\">I7,3,3</b>, <b style=\\\"color: #848be0;\\\">I7,4,3</b>, <b style=\\\"color: #90e561;\\\">I7,5,3</b>, <b style=\\\"color: #624dd2;\\\">I7,6,3</b>, <b style=\\\"color: #83dc68;\\\">I7,7,3</b>, <b style=\\\"color: #9cdd9a;\\\">I7,8,3</b>, <b style=\\\"color: #dd459e;\\\">I7,9,3</b>, <b style=\\\"color: #6ddee1;\\\">I7,0,2</b>, <b style=\\\"color: #9d5fd4;\\\">I7,1,2</b>, <b style=\\\"color: #90e494;\\\">I7,2,2</b>, <b style=\\\"color: #d0785c;\\\">I7,3,2</b>, <b style=\\\"color: #d07a2c;\\\">I7,4,2</b>, <b style=\\\"color: #5ed0ad;\\\">I7,5,2</b>, <b style=\\\"color: #81db99;\\\">I7,6,2</b>, <b style=\\\"color: #c92cd4;\\\">I7,7,2</b>, <b style=\\\"color: #cf7176;\\\">I7,8,2</b>, <b style=\\\"color: #3b34e5;\\\">I7,9,2</b>, <b style=\\\"color: #bcdd3e;\\\">I7,0,1</b>, <b style=\\\"color: #8cafe5;\\\">I7,1,1</b>, <b style=\\\"color: #3de4b8;\\\">I7,2,1</b>, <b style=\\\"color: #b7da97;\\\">I7,3,1</b>, <b style=\\\"color: #55dae3;\\\">I7,4,1</b>, <b style=\\\"color: #9cda61;\\\">I7,5,1</b>, <b style=\\\"color: #cf7ac1;\\\">I7,6,1</b>, <b style=\\\"color: #d18d64;\\\">I7,7,1</b>, <b style=\\\"color: #a8dc94;\\\">I7,8,1</b>, <b style=\\\"color: #5ee3cc;\\\">I7,9,1</b>, <b style=\\\"color: #df8366;\\\">I7,0,0</b>, <b style=\\\"color: #78dca5;\\\">I7,1,0</b>, <b style=\\\"color: #40d9e0;\\\">I7,2,0</b>, <b style=\\\"color: #d254d7;\\\">I7,3,0</b>, <b style=\\\"color: #b8d089;\\\">I7,4,0</b>, <b style=\\\"color: #dc6bd0;\\\">I7,5,0</b>, <b style=\\\"color: #d97096;\\\">I7,6,0</b>, <b style=\\\"color: #ddcb98;\\\">I7,7,0</b>, <b style=\\\"color: #62d3e1;\\\">I7,8,0</b>, <b style=\\\"color: #8364d1;\\\">I7,9,0</b>, <b style=\\\"color: #cecd3c;\\\">I6,0,9</b>, <b style=\\\"color: #49bce4;\\\">X6</b>, <b style=\\\"color: #2ee180;\\\">I6,1,9</b>, <b style=\\\"color: #9938e1;\\\">I6,2,9</b>, <b style=\\\"color: #5bd87f;\\\">I6,3,9</b>, <b style=\\\"color: #4549e4;\\\">I6,4,9</b>, <b style=\\\"color: #72d2d6;\\\">I6,5,9</b>, <b style=\\\"color: #8cd695;\\\">I6,6,9</b>, <b style=\\\"color: #834dd9;\\\">I6,7,9</b>, <b style=\\\"color: #8094e3;\\\">I6,8,9</b>, <b style=\\\"color: #aee58f;\\\">I6,9,9</b>, <b style=\\\"color: #bbde7e;\\\">I6,0,8</b>, <b style=\\\"color: #d4759d;\\\">I6,1,8</b>, <b style=\\\"color: #78df78;\\\">I6,2,8</b>, <b style=\\\"color: #db4581;\\\">I6,3,8</b>, <b style=\\\"color: #59d1af;\\\">I6,4,8</b>, <b style=\\\"color: #6bd39e;\\\">I6,5,8</b>, <b style=\\\"color: #48decb;\\\">I6,6,8</b>, <b style=\\\"color: #7cd39f;\\\">I6,7,8</b>, <b style=\\\"color: #7edfd8;\\\">I6,8,8</b>, <b style=\\\"color: #d74dd7;\\\">I6,9,8</b>, <b style=\\\"color: #7dd16c;\\\">I6,0,7</b>, <b style=\\\"color: #55d567;\\\">I6,1,7</b>, <b style=\\\"color: #c259db;\\\">I6,2,7</b>, <b style=\\\"color: #5340e4;\\\">I6,3,7</b>, <b style=\\\"color: #cf4e83;\\\">I6,4,7</b>, <b style=\\\"color: #94a8d6;\\\">I6,5,7</b>, <b style=\\\"color: #919ce0;\\\">I6,6,7</b>, <b style=\\\"color: #aed950;\\\">I6,7,7</b>, <b style=\\\"color: #ab89de;\\\">I6,8,7</b>, <b style=\\\"color: #5ec2cd;\\\">I6,9,7</b>, <b style=\\\"color: #96cf68;\\\">I6,0,6</b>, <b style=\\\"color: #d7a473;\\\">I6,1,6</b>, <b style=\\\"color: #e2c07e;\\\">I6,2,6</b>, <b style=\\\"color: #d7435b;\\\">I6,3,6</b>, <b style=\\\"color: #31ceb7;\\\">I6,4,6</b>, <b style=\\\"color: #a1d18e;\\\">I6,5,6</b>, <b style=\\\"color: #dd3d3a;\\\">I6,6,6</b>, <b style=\\\"color: #6834e3;\\\">I6,7,6</b>, <b style=\\\"color: #70c9e2;\\\">I6,8,6</b>, <b style=\\\"color: #92ce34;\\\">I6,9,6</b>, <b style=\\\"color: #ade151;\\\">I6,0,5</b>, <b style=\\\"color: #42e2a5;\\\">I6,1,5</b>, <b style=\\\"color: #70e0c5;\\\">I6,2,5</b>, <b style=\\\"color: #cc9e87;\\\">I6,3,5</b>, <b style=\\\"color: #e085e2;\\\">I6,4,5</b>, <b style=\\\"color: #e07a2d;\\\">I6,5,5</b>, <b style=\\\"color: #6ce18c;\\\">I6,6,5</b>, <b style=\\\"color: #cd66ab;\\\">I6,7,5</b>, <b style=\\\"color: #4fd38c;\\\">I6,8,5</b>, <b style=\\\"color: #5a41d9;\\\">I6,9,5</b>, <b style=\\\"color: #6ccf6c;\\\">I6,0,4</b>, <b style=\\\"color: #e2839d;\\\">I6,1,4</b>, <b style=\\\"color: #aa5bce;\\\">I6,2,4</b>, <b style=\\\"color: #c1df3d;\\\">I6,3,4</b>, <b style=\\\"color: #d473a2;\\\">I6,4,4</b>, <b style=\\\"color: #8e80e0;\\\">I6,5,4</b>, <b style=\\\"color: #75cd46;\\\">I6,6,4</b>, <b style=\\\"color: #8dd3ad;\\\">I6,7,4</b>, <b style=\\\"color: #e2d799;\\\">I6,8,4</b>, <b style=\\\"color: #de5877;\\\">I6,9,4</b>, <b style=\\\"color: #d238b8;\\\">I6,0,3</b>, <b style=\\\"color: #e5b15d;\\\">I6,1,3</b>, <b style=\\\"color: #92e0b8;\\\">I6,2,3</b>, <b style=\\\"color: #e164bf;\\\">I6,3,3</b>, <b style=\\\"color: #e35d71;\\\">I6,4,3</b>, <b style=\\\"color: #3d75d6;\\\">I6,5,3</b>, <b style=\\\"color: #df41ae;\\\">I6,6,3</b>, <b style=\\\"color: #66d560;\\\">I6,7,3</b>, <b style=\\\"color: #659fcd;\\\">I6,8,3</b>, <b style=\\\"color: #69bbd9;\\\">I6,9,3</b>, <b style=\\\"color: #cd81b6;\\\">I6,0,2</b>, <b style=\\\"color: #93d392;\\\">I6,1,2</b>, <b style=\\\"color: #4789d6;\\\">I6,2,2</b>, <b style=\\\"color: #c86fd9;\\\">I6,3,2</b>, <b style=\\\"color: #dc6bc9;\\\">I6,4,2</b>, <b style=\\\"color: #7fb6d6;\\\">I6,5,2</b>, <b style=\\\"color: #9e67df;\\\">I6,6,2</b>, <b style=\\\"color: #3ce4d3;\\\">I6,7,2</b>, <b style=\\\"color: #9ed886;\\\">I6,8,2</b>, <b style=\\\"color: #57d895;\\\">I6,9,2</b>, <b style=\\\"color: #a6da75;\\\">I6,0,1</b>, <b style=\\\"color: #796ed2;\\\">I6,1,1</b>, <b style=\\\"color: #7097e0;\\\">I6,2,1</b>, <b style=\\\"color: #d2b781;\\\">I6,3,1</b>, <b style=\\\"color: #d750a5;\\\">I6,4,1</b>, <b style=\\\"color: #c28ae5;\\\">I6,5,1</b>, <b style=\\\"color: #9164d7;\\\">I6,6,1</b>, <b style=\\\"color: #e17850;\\\">I6,7,1</b>, <b style=\\\"color: #d1e191;\\\">I6,8,1</b>, <b style=\\\"color: #3be3bc;\\\">I6,9,1</b>, <b style=\\\"color: #bdd46e;\\\">I6,0,0</b>, <b style=\\\"color: #e39873;\\\">I6,1,0</b>, <b style=\\\"color: #9b53df;\\\">I6,2,0</b>, <b style=\\\"color: #e5a834;\\\">I6,3,0</b>, <b style=\\\"color: #78cd86;\\\">I6,4,0</b>, <b style=\\\"color: #da4d90;\\\">I6,5,0</b>, <b style=\\\"color: #60cdd0;\\\">I6,6,0</b>, <b style=\\\"color: #727ad6;\\\">I6,7,0</b>, <b style=\\\"color: #d657a0;\\\">I6,8,0</b>, <b style=\\\"color: #34a3d9;\\\">I6,9,0</b>, <b style=\\\"color: #7ad5e0;\\\">I5,0,9</b>, <b style=\\\"color: #e2db77;\\\">X5</b>, <b style=\\\"color: #47ce2f;\\\">I5,1,9</b>, <b style=\\\"color: #2e91cd;\\\">I5,2,9</b>, <b style=\\\"color: #dab659;\\\">I5,3,9</b>, <b style=\\\"color: #837bcd;\\\">I5,4,9</b>, <b style=\\\"color: #ccc15a;\\\">I5,5,9</b>, <b style=\\\"color: #bb59db;\\\">I5,6,9</b>, <b style=\\\"color: #48d9d5;\\\">I5,7,9</b>, <b style=\\\"color: #b45ed1;\\\">I5,8,9</b>, <b style=\\\"color: #3575e5;\\\">I5,9,9</b>, <b style=\\\"color: #92dbe3;\\\">I5,0,8</b>, <b style=\\\"color: #ca7ecd;\\\">I5,1,8</b>, <b style=\\\"color: #6fbdce;\\\">I5,2,8</b>, <b style=\\\"color: #dccc76;\\\">I5,3,8</b>, <b style=\\\"color: #4460e4;\\\">I5,4,8</b>, <b style=\\\"color: #38d0bf;\\\">I5,5,8</b>, <b style=\\\"color: #df3989;\\\">I5,6,8</b>, <b style=\\\"color: #93bed5;\\\">I5,7,8</b>, <b style=\\\"color: #a1db8a;\\\">I5,8,8</b>, <b style=\\\"color: #e3a286;\\\">I5,9,8</b>, <b style=\\\"color: #cae282;\\\">I5,0,7</b>, <b style=\\\"color: #56d4ce;\\\">I5,1,7</b>, <b style=\\\"color: #cfb868;\\\">I5,2,7</b>, <b style=\\\"color: #c7d97d;\\\">I5,3,7</b>, <b style=\\\"color: #b4d866;\\\">I5,4,7</b>, <b style=\\\"color: #cf74c1;\\\">I5,5,7</b>, <b style=\\\"color: #d659d7;\\\">I5,6,7</b>, <b style=\\\"color: #be91d5;\\\">I5,7,7</b>, <b style=\\\"color: #d4c55d;\\\">I5,8,7</b>, <b style=\\\"color: #7c80db;\\\">I5,9,7</b>, <b style=\\\"color: #a0d996;\\\">I5,0,6</b>, <b style=\\\"color: #8da9e5;\\\">I5,1,6</b>, <b style=\\\"color: #e5da9b;\\\">I5,2,6</b>, <b style=\\\"color: #a7d075;\\\">I5,3,6</b>, <b style=\\\"color: #7970cc;\\\">I5,4,6</b>, <b style=\\\"color: #c7e37f;\\\">I5,5,6</b>, <b style=\\\"color: #cfd188;\\\">I5,6,6</b>, <b style=\\\"color: #da4fa4;\\\">I5,7,6</b>, <b style=\\\"color: #2dbbd9;\\\">I5,8,6</b>, <b style=\\\"color: #42d670;\\\">I5,9,6</b>, <b style=\\\"color: #c944e5;\\\">I5,0,5</b>, <b style=\\\"color: #dbd568;\\\">I5,1,5</b>, <b style=\\\"color: #6f97e1;\\\">I5,2,5</b>, <b style=\\\"color: #cd7487;\\\">I5,3,5</b>, <b style=\\\"color: #dc7a89;\\\">I5,4,5</b>, <b style=\\\"color: #85d198;\\\">I5,5,5</b>, <b style=\\\"color: #c7cf62;\\\">I5,6,5</b>, <b style=\\\"color: #4f4be5;\\\">I5,7,5</b>, <b style=\\\"color: #6db5e2;\\\">I5,8,5</b>, <b style=\\\"color: #d09941;\\\">I5,9,5</b>, <b style=\\\"color: #d46f9e;\\\">I5,0,4</b>, <b style=\\\"color: #ab6ada;\\\">I5,1,4</b>, <b style=\\\"color: #d271c9;\\\">I5,2,4</b>, <b style=\\\"color: #de3560;\\\">I5,3,4</b>, <b style=\\\"color: #dbbb80;\\\">I5,4,4</b>, <b style=\\\"color: #c4cd78;\\\">I5,5,4</b>, <b style=\\\"color: #43add8;\\\">I5,6,4</b>, <b style=\\\"color: #d82f72;\\\">I5,7,4</b>, <b style=\\\"color: #86e592;\\\">I5,8,4</b>, <b style=\\\"color: #e396e4;\\\">I5,9,4</b>, <b style=\\\"color: #d6329c;\\\">I5,0,3</b>, <b style=\\\"color: #6a57d1;\\\">I5,1,3</b>, <b style=\\\"color: #538add;\\\">I5,2,3</b>, <b style=\\\"color: #cf69b0;\\\">I5,3,3</b>, <b style=\\\"color: #db4a8b;\\\">I5,4,3</b>, <b style=\\\"color: #45df42;\\\">I5,5,3</b>, <b style=\\\"color: #8daedf;\\\">I5,6,3</b>, <b style=\\\"color: #e35d84;\\\">I5,7,3</b>, <b style=\\\"color: #80d482;\\\">I5,8,3</b>, <b style=\\\"color: #66e178;\\\">I5,9,3</b>, <b style=\\\"color: #d494ce;\\\">I5,0,2</b>, <b style=\\\"color: #e56a9e;\\\">I5,1,2</b>, <b style=\\\"color: #d1b746;\\\">I5,2,2</b>, <b style=\\\"color: #91dfc8;\\\">I5,3,2</b>, <b style=\\\"color: #4c98de;\\\">I5,4,2</b>, <b style=\\\"color: #e46d6c;\\\">I5,5,2</b>, <b style=\\\"color: #39bccd;\\\">I5,6,2</b>, <b style=\\\"color: #7246d5;\\\">I5,7,2</b>, <b style=\\\"color: #d08cdf;\\\">I5,8,2</b>, <b style=\\\"color: #9ed484;\\\">I5,9,2</b>, <b style=\\\"color: #6fe18b;\\\">I5,0,1</b>, <b style=\\\"color: #cf717a;\\\">I5,1,1</b>, <b style=\\\"color: #7d70cd;\\\">I5,2,1</b>, <b style=\\\"color: #dbcb55;\\\">I5,3,1</b>, <b style=\\\"color: #89ce47;\\\">I5,4,1</b>, <b style=\\\"color: #d58835;\\\">I5,5,1</b>, <b style=\\\"color: #a2de63;\\\">I5,6,1</b>, <b style=\\\"color: #4a6ee0;\\\">I5,7,1</b>, <b style=\\\"color: #d6e14a;\\\">I5,8,1</b>, <b style=\\\"color: #da4546;\\\">I5,9,1</b>, <b style=\\\"color: #d63b65;\\\">I5,0,0</b>, <b style=\\\"color: #6ee467;\\\">I5,1,0</b>, <b style=\\\"color: #3e2dcf;\\\">I5,2,0</b>, <b style=\\\"color: #74cc74;\\\">I5,3,0</b>, <b style=\\\"color: #e56d5d;\\\">I5,4,0</b>, <b style=\\\"color: #60deaa;\\\">I5,5,0</b>, <b style=\\\"color: #e193cb;\\\">I5,6,0</b>, <b style=\\\"color: #e18252;\\\">I5,7,0</b>, <b style=\\\"color: #e186d1;\\\">I5,8,0</b>, <b style=\\\"color: #743fce;\\\">I5,9,0</b>, <b style=\\\"color: #5cdbaf;\\\">I4,0,9</b>, <b style=\\\"color: #6ae463;\\\">X4</b>, <b style=\\\"color: #6fd3c1;\\\">I4,1,9</b>, <b style=\\\"color: #a548e1;\\\">I4,2,9</b>, <b style=\\\"color: #94dfbb;\\\">I4,3,9</b>, <b style=\\\"color: #d99389;\\\">I4,4,9</b>, <b style=\\\"color: #c9d182;\\\">I4,5,9</b>, <b style=\\\"color: #95c1d6;\\\">I4,6,9</b>, <b style=\\\"color: #a463d7;\\\">I4,7,9</b>, <b style=\\\"color: #e3df99;\\\">I4,8,9</b>, <b style=\\\"color: #e0d756;\\\">I4,9,9</b>, <b style=\\\"color: #e1ae9b;\\\">I4,0,8</b>, <b style=\\\"color: #3de2c4;\\\">I4,1,8</b>, <b style=\\\"color: #afdf5a;\\\">I4,2,8</b>, <b style=\\\"color: #8bd7d6;\\\">I4,3,8</b>, <b style=\\\"color: #96ddab;\\\">I4,4,8</b>, <b style=\\\"color: #7a7fd6;\\\">I4,5,8</b>, <b style=\\\"color: #47c2e4;\\\">I4,6,8</b>, <b style=\\\"color: #42a1db;\\\">I4,7,8</b>, <b style=\\\"color: #356dcd;\\\">I4,8,8</b>, <b style=\\\"color: #c29ae4;\\\">I4,9,8</b>, <b style=\\\"color: #7c67d7;\\\">I4,0,7</b>, <b style=\\\"color: #e5e37a;\\\">I4,1,7</b>, <b style=\\\"color: #e0af4d;\\\">I4,2,7</b>, <b style=\\\"color: #cf625d;\\\">I4,3,7</b>, <b style=\\\"color: #7db2e0;\\\">I4,4,7</b>, <b style=\\\"color: #764dcc;\\\">I4,5,7</b>, <b style=\\\"color: #3bd53a;\\\">I4,6,7</b>, <b style=\\\"color: #d1666d;\\\">I4,7,7</b>, <b style=\\\"color: #73e48c;\\\">I4,8,7</b>, <b style=\\\"color: #dcaf7d;\\\">I4,9,7</b>, <b style=\\\"color: #45d9cd;\\\">I4,0,6</b>, <b style=\\\"color: #dcb86d;\\\">I4,1,6</b>, <b style=\\\"color: #dc76c0;\\\">I4,2,6</b>, <b style=\\\"color: #6597de;\\\">I4,3,6</b>, <b style=\\\"color: #8b85cd;\\\">I4,4,6</b>, <b style=\\\"color: #62d9d0;\\\">I4,5,6</b>, <b style=\\\"color: #e0b732;\\\">I4,6,6</b>, <b style=\\\"color: #c0ce60;\\\">I4,7,6</b>, <b style=\\\"color: #69d6d8;\\\">I4,8,6</b>, <b style=\\\"color: #3d80d7;\\\">I4,9,6</b>, <b style=\\\"color: #acd984;\\\">I4,0,5</b>, <b style=\\\"color: #2ed2d1;\\\">I4,1,5</b>, <b style=\\\"color: #c18edb;\\\">I4,2,5</b>, <b style=\\\"color: #505bd6;\\\">I4,3,5</b>, <b style=\\\"color: #ce9e73;\\\">I4,4,5</b>, <b style=\\\"color: #9598da;\\\">I4,5,5</b>, <b style=\\\"color: #50d4aa;\\\">I4,6,5</b>, <b style=\\\"color: #a59be1;\\\">I4,7,5</b>, <b style=\\\"color: #dec349;\\\">I4,8,5</b>, <b style=\\\"color: #8aade2;\\\">I4,9,5</b>, <b style=\\\"color: #d660d0;\\\">I4,0,4</b>, <b style=\\\"color: #d187d5;\\\">I4,1,4</b>, <b style=\\\"color: #8e74d0;\\\">I4,2,4</b>, <b style=\\\"color: #b4de81;\\\">I4,3,4</b>, <b style=\\\"color: #df734f;\\\">I4,4,4</b>, <b style=\\\"color: #9287db;\\\">I4,5,4</b>, <b style=\\\"color: #c7d65b;\\\">I4,6,4</b>, <b style=\\\"color: #da4bca;\\\">I4,7,4</b>, <b style=\\\"color: #93dd46;\\\">I4,8,4</b>, <b style=\\\"color: #95d33b;\\\">I4,9,4</b>, <b style=\\\"color: #ac66dc;\\\">I4,0,3</b>, <b style=\\\"color: #342acf;\\\">I4,1,3</b>, <b style=\\\"color: #ccdc2d;\\\">I4,2,3</b>, <b style=\\\"color: #62e3b0;\\\">I4,3,3</b>, <b style=\\\"color: #dad73f;\\\">I4,4,3</b>, <b style=\\\"color: #47d1b6;\\\">I4,5,3</b>, <b style=\\\"color: #ce4450;\\\">I4,6,3</b>, <b style=\\\"color: #d985e5;\\\">I4,7,3</b>, <b style=\\\"color: #d3a37e;\\\">I4,8,3</b>, <b style=\\\"color: #59e28a;\\\">I4,9,3</b>, <b style=\\\"color: #3550dc;\\\">I4,0,2</b>, <b style=\\\"color: #d3a687;\\\">I4,1,2</b>, <b style=\\\"color: #b2d072;\\\">I4,2,2</b>, <b style=\\\"color: #d791ab;\\\">I4,3,2</b>, <b style=\\\"color: #947cda;\\\">I4,4,2</b>, <b style=\\\"color: #c373d3;\\\">I4,5,2</b>, <b style=\\\"color: #74d473;\\\">I4,6,2</b>, <b style=\\\"color: #a340cd;\\\">I4,7,2</b>, <b style=\\\"color: #7be4d7;\\\">I4,8,2</b>, <b style=\\\"color: #b153d5;\\\">I4,9,2</b>, <b style=\\\"color: #6ee186;\\\">I4,0,1</b>, <b style=\\\"color: #d7683b;\\\">I4,1,1</b>, <b style=\\\"color: #e0c252;\\\">I4,2,1</b>, <b style=\\\"color: #83d853;\\\">I4,3,1</b>, <b style=\\\"color: #88dd62;\\\">I4,4,1</b>, <b style=\\\"color: #70d1b4;\\\">I4,5,1</b>, <b style=\\\"color: #e23a95;\\\">I4,6,1</b>, <b style=\\\"color: #dd6ba9;\\\">I4,7,1</b>, <b style=\\\"color: #7ed084;\\\">I4,8,1</b>, <b style=\\\"color: #48e14b;\\\">I4,9,1</b>, <b style=\\\"color: #d3b188;\\\">I4,0,0</b>, <b style=\\\"color: #7be364;\\\">I4,1,0</b>, <b style=\\\"color: #4ad92c;\\\">I4,2,0</b>, <b style=\\\"color: #91d6cc;\\\">I4,3,0</b>, <b style=\\\"color: #81de62;\\\">I4,4,0</b>, <b style=\\\"color: #44ccdd;\\\">I4,5,0</b>, <b style=\\\"color: #57d454;\\\">I4,6,0</b>, <b style=\\\"color: #76ce90;\\\">I4,7,0</b>, <b style=\\\"color: #cf7d55;\\\">I4,8,0</b>, <b style=\\\"color: #2ca8d8;\\\">I4,9,0</b>, <b style=\\\"color: #7bdb9d;\\\">I3,0,9</b>, <b style=\\\"color: #e5db50;\\\">X3</b>, <b style=\\\"color: #5dda65;\\\">I3,1,9</b>, <b style=\\\"color: #7fe2c7;\\\">I3,2,9</b>, <b style=\\\"color: #dd8032;\\\">I3,3,9</b>, <b style=\\\"color: #b676d2;\\\">I3,4,9</b>, <b style=\\\"color: #79dbe4;\\\">I3,5,9</b>, <b style=\\\"color: #5374db;\\\">I3,6,9</b>, <b style=\\\"color: #b4d74c;\\\">I3,7,9</b>, <b style=\\\"color: #8b7adc;\\\">I3,8,9</b>, <b style=\\\"color: #6cc7d7;\\\">I3,9,9</b>, <b style=\\\"color: #df90a9;\\\">I3,0,8</b>, <b style=\\\"color: #a48bdd;\\\">I3,1,8</b>, <b style=\\\"color: #6ee0a9;\\\">I3,2,8</b>, <b style=\\\"color: #e57144;\\\">I3,3,8</b>, <b style=\\\"color: #ba92d0;\\\">I3,4,8</b>, <b style=\\\"color: #2dabd3;\\\">I3,5,8</b>, <b style=\\\"color: #379cd6;\\\">I3,6,8</b>, <b style=\\\"color: #a9e430;\\\">I3,7,8</b>, <b style=\\\"color: #83d0c5;\\\">I3,8,8</b>, <b style=\\\"color: #98df95;\\\">I3,9,8</b>, <b style=\\\"color: #30cea3;\\\">I3,0,7</b>, <b style=\\\"color: #7278d9;\\\">I3,1,7</b>, <b style=\\\"color: #d069c5;\\\">I3,2,7</b>, <b style=\\\"color: #4567d1;\\\">I3,3,7</b>, <b style=\\\"color: #65d297;\\\">I3,4,7</b>, <b style=\\\"color: #5ad175;\\\">I3,5,7</b>, <b style=\\\"color: #57ce46;\\\">I3,6,7</b>, <b style=\\\"color: #d16f47;\\\">I3,7,7</b>, <b style=\\\"color: #d991a5;\\\">I3,8,7</b>, <b style=\\\"color: #de5da1;\\\">I3,9,7</b>, <b style=\\\"color: #dca560;\\\">I3,0,6</b>, <b style=\\\"color: #71d4bd;\\\">I3,1,6</b>, <b style=\\\"color: #61d7e1;\\\">I3,2,6</b>, <b style=\\\"color: #7cd6d1;\\\">I3,3,6</b>, <b style=\\\"color: #dd8940;\\\">I3,4,6</b>, <b style=\\\"color: #7ed0c1;\\\">I3,5,6</b>, <b style=\\\"color: #c8e28b;\\\">I3,6,6</b>, <b style=\\\"color: #36d992;\\\">I3,7,6</b>, <b style=\\\"color: #bb37d0;\\\">I3,8,6</b>, <b style=\\\"color: #50e2d9;\\\">I3,9,6</b>, <b style=\\\"color: #b07ed1;\\\">I3,0,5</b>, <b style=\\\"color: #cc7477;\\\">I3,1,5</b>, <b style=\\\"color: #d28891;\\\">I3,2,5</b>, <b style=\\\"color: #d27678;\\\">I3,3,5</b>, <b style=\\\"color: #7494d1;\\\">I3,4,5</b>, <b style=\\\"color: #a430d6;\\\">I3,5,5</b>, <b style=\\\"color: #8eb4ce;\\\">I3,6,5</b>, <b style=\\\"color: #d28599;\\\">I3,7,5</b>, <b style=\\\"color: #9d4ad5;\\\">I3,8,5</b>, <b style=\\\"color: #45d961;\\\">I3,9,5</b>, <b style=\\\"color: #ce67df;\\\">I3,0,4</b>, <b style=\\\"color: #7569e0;\\\">I3,1,4</b>, <b style=\\\"color: #c935d8;\\\">I3,2,4</b>, <b style=\\\"color: #7bdd57;\\\">I3,3,4</b>, <b style=\\\"color: #99dd45;\\\">I3,4,4</b>, <b style=\\\"color: #d47ab3;\\\">I3,5,4</b>, <b style=\\\"color: #aece73;\\\">I3,6,4</b>, <b style=\\\"color: #84dd5c;\\\">I3,7,4</b>, <b style=\\\"color: #e371c7;\\\">I3,8,4</b>, <b style=\\\"color: #93e280;\\\">I3,9,4</b>, <b style=\\\"color: #7ad3b9;\\\">I3,0,3</b>, <b style=\\\"color: #d4ae6c;\\\">I3,1,3</b>, <b style=\\\"color: #325cce;\\\">I3,2,3</b>, <b style=\\\"color: #8bcf9c;\\\">I3,3,3</b>, <b style=\\\"color: #d1458a;\\\">I3,4,3</b>, <b style=\\\"color: #7bd16c;\\\">I3,5,3</b>, <b style=\\\"color: #5ecf70;\\\">I3,6,3</b>, <b style=\\\"color: #2ddf86;\\\">I3,7,3</b>, <b style=\\\"color: #d8ba38;\\\">I3,8,3</b>, <b style=\\\"color: #8fbfcd;\\\">I3,9,3</b>, <b style=\\\"color: #6cd863;\\\">I3,0,2</b>, <b style=\\\"color: #32ce55;\\\">I3,1,2</b>, <b style=\\\"color: #daab40;\\\">I3,2,2</b>, <b style=\\\"color: #cf456f;\\\">I3,3,2</b>, <b style=\\\"color: #7f86d0;\\\">I3,4,2</b>, <b style=\\\"color: #8ddc48;\\\">I3,5,2</b>, <b style=\\\"color: #83b5e4;\\\">I3,6,2</b>, <b style=\\\"color: #69d995;\\\">I3,7,2</b>, <b style=\\\"color: #ba81d2;\\\">I3,8,2</b>, <b style=\\\"color: #4dd144;\\\">I3,9,2</b>, <b style=\\\"color: #d5c08c;\\\">I3,0,1</b>, <b style=\\\"color: #d879dc;\\\">I3,1,1</b>, <b style=\\\"color: #54b8df;\\\">I3,2,1</b>, <b style=\\\"color: #4255cf;\\\">I3,3,1</b>, <b style=\\\"color: #e28d56;\\\">I3,4,1</b>, <b style=\\\"color: #6c61d6;\\\">I3,5,1</b>, <b style=\\\"color: #38d7b0;\\\">I3,6,1</b>, <b style=\\\"color: #d356c4;\\\">I3,7,1</b>, <b style=\\\"color: #e540df;\\\">I3,8,1</b>, <b style=\\\"color: #97dbd5;\\\">I3,9,1</b>, <b style=\\\"color: #34a0dd;\\\">I3,0,0</b>, <b style=\\\"color: #92dec1;\\\">I3,1,0</b>, <b style=\\\"color: #5ab3e3;\\\">I3,2,0</b>, <b style=\\\"color: #a695d8;\\\">I3,3,0</b>, <b style=\\\"color: #d3523c;\\\">I3,4,0</b>, <b style=\\\"color: #e1c29d;\\\">I3,5,0</b>, <b style=\\\"color: #d1ca2c;\\\">I3,6,0</b>, <b style=\\\"color: #bf8dcd;\\\">I3,7,0</b>, <b style=\\\"color: #e49b9c;\\\">I3,8,0</b>, <b style=\\\"color: #46dcdc;\\\">I3,9,0</b>, <b style=\\\"color: #828ad2;\\\">I2,0,9</b>, <b style=\\\"color: #c654d5;\\\">X2</b>, <b style=\\\"color: #84e0b6;\\\">I2,1,9</b>, <b style=\\\"color: #7fa0d1;\\\">I2,2,9</b>, <b style=\\\"color: #e3a83f;\\\">I2,3,9</b>, <b style=\\\"color: #bf6be3;\\\">I2,4,9</b>, <b style=\\\"color: #c93ed9;\\\">I2,5,9</b>, <b style=\\\"color: #65dcbc;\\\">I2,6,9</b>, <b style=\\\"color: #77e061;\\\">I2,7,9</b>, <b style=\\\"color: #e4b093;\\\">I2,8,9</b>, <b style=\\\"color: #df83ab;\\\">I2,9,9</b>, <b style=\\\"color: #4dbee2;\\\">I2,0,8</b>, <b style=\\\"color: #72a9de;\\\">I2,1,8</b>, <b style=\\\"color: #c4de7e;\\\">I2,2,8</b>, <b style=\\\"color: #d9939c;\\\">I2,3,8</b>, <b style=\\\"color: #c8ce61;\\\">I2,4,8</b>, <b style=\\\"color: #4ee245;\\\">I2,5,8</b>, <b style=\\\"color: #e44dd9;\\\">I2,6,8</b>, <b style=\\\"color: #deb370;\\\">I2,7,8</b>, <b style=\\\"color: #538ed9;\\\">I2,8,8</b>, <b style=\\\"color: #5f51e2;\\\">I2,9,8</b>, <b style=\\\"color: #e434b6;\\\">I2,0,7</b>, <b style=\\\"color: #7679d1;\\\">I2,1,7</b>, <b style=\\\"color: #e0c02f;\\\">I2,2,7</b>, <b style=\\\"color: #db37b2;\\\">I2,3,7</b>, <b style=\\\"color: #d35a4e;\\\">I2,4,7</b>, <b style=\\\"color: #704cd7;\\\">I2,5,7</b>, <b style=\\\"color: #a8ce71;\\\">I2,6,7</b>, <b style=\\\"color: #9a47df;\\\">I2,7,7</b>, <b style=\\\"color: #ca58cf;\\\">I2,8,7</b>, <b style=\\\"color: #deb378;\\\">I2,9,7</b>, <b style=\\\"color: #9d40cf;\\\">I2,0,6</b>, <b style=\\\"color: #dea44c;\\\">I2,1,6</b>, <b style=\\\"color: #96dd93;\\\">I2,2,6</b>, <b style=\\\"color: #ce8f9d;\\\">I2,3,6</b>, <b style=\\\"color: #7dd3a0;\\\">I2,4,6</b>, <b style=\\\"color: #86d768;\\\">I2,5,6</b>, <b style=\\\"color: #86de6b;\\\">I2,6,6</b>, <b style=\\\"color: #a4d07a;\\\">I2,7,6</b>, <b style=\\\"color: #5eb7dd;\\\">I2,8,6</b>, <b style=\\\"color: #d66cd2;\\\">I2,9,6</b>, <b style=\\\"color: #6a2ccf;\\\">I2,0,5</b>, <b style=\\\"color: #3ed1c4;\\\">I2,1,5</b>, <b style=\\\"color: #9196e4;\\\">I2,2,5</b>, <b style=\\\"color: #da9039;\\\">I2,3,5</b>, <b style=\\\"color: #7ad489;\\\">I2,4,5</b>, <b style=\\\"color: #936dcf;\\\">I2,5,5</b>, <b style=\\\"color: #9442dc;\\\">I2,6,5</b>, <b style=\\\"color: #ce8ade;\\\">I2,7,5</b>, <b style=\\\"color: #48dbd7;\\\">I2,8,5</b>, <b style=\\\"color: #8fd9bd;\\\">I2,9,5</b>, <b style=\\\"color: #da8798;\\\">I2,0,4</b>, <b style=\\\"color: #e3cd8c;\\\">I2,1,4</b>, <b style=\\\"color: #c488cd;\\\">I2,2,4</b>, <b style=\\\"color: #e0d130;\\\">I2,3,4</b>, <b style=\\\"color: #6575d9;\\\">I2,4,4</b>, <b style=\\\"color: #684dd3;\\\">I2,5,4</b>, <b style=\\\"color: #7dcdcb;\\\">I2,6,4</b>, <b style=\\\"color: #7433d1;\\\">I2,7,4</b>, <b style=\\\"color: #e173e3;\\\">I2,8,4</b>, <b style=\\\"color: #bd8ed5;\\\">I2,9,4</b>, <b style=\\\"color: #7559d3;\\\">I2,0,3</b>, <b style=\\\"color: #df9341;\\\">I2,1,3</b>, <b style=\\\"color: #4fa3de;\\\">I2,2,3</b>, <b style=\\\"color: #353ddb;\\\">I2,3,3</b>, <b style=\\\"color: #d332b1;\\\">I2,4,3</b>, <b style=\\\"color: #dd4377;\\\">I2,5,3</b>, <b style=\\\"color: #df9752;\\\">I2,6,3</b>, <b style=\\\"color: #35bfd9;\\\">I2,7,3</b>, <b style=\\\"color: #73e399;\\\">I2,8,3</b>, <b style=\\\"color: #44dca5;\\\">I2,9,3</b>, <b style=\\\"color: #9657da;\\\">I2,0,2</b>, <b style=\\\"color: #7b80e3;\\\">I2,1,2</b>, <b style=\\\"color: #8fce8c;\\\">I2,2,2</b>, <b style=\\\"color: #e27cb9;\\\">I2,3,2</b>, <b style=\\\"color: #c5ce76;\\\">I2,4,2</b>, <b style=\\\"color: #40c3d6;\\\">I2,5,2</b>, <b style=\\\"color: #31dc6c;\\\">I2,6,2</b>, <b style=\\\"color: #9d2dda;\\\">I2,7,2</b>, <b style=\\\"color: #bd93db;\\\">I2,8,2</b>, <b style=\\\"color: #7dd3bf;\\\">I2,9,2</b>, <b style=\\\"color: #91d7e4;\\\">I2,0,1</b>, <b style=\\\"color: #e458c0;\\\">I2,1,1</b>, <b style=\\\"color: #d05a4f;\\\">I2,2,1</b>, <b style=\\\"color: #83e1b4;\\\">I2,3,1</b>, <b style=\\\"color: #9d31d2;\\\">I2,4,1</b>, <b style=\\\"color: #d92c4e;\\\">I2,5,1</b>, <b style=\\\"color: #d98735;\\\">I2,6,1</b>, <b style=\\\"color: #6fcfac;\\\">I2,7,1</b>, <b style=\\\"color: #d5918a;\\\">I2,8,1</b>, <b style=\\\"color: #7dde31;\\\">I2,9,1</b>, <b style=\\\"color: #4e6ce5;\\\">I2,0,0</b>, <b style=\\\"color: #7264d9;\\\">I2,1,0</b>, <b style=\\\"color: #bad849;\\\">I2,2,0</b>, <b style=\\\"color: #d7b967;\\\">I2,3,0</b>, <b style=\\\"color: #b559d3;\\\">I2,4,0</b>, <b style=\\\"color: #7cd077;\\\">I2,5,0</b>, <b style=\\\"color: #d8a570;\\\">I2,6,0</b>, <b style=\\\"color: #a3df79;\\\">I2,7,0</b>, <b style=\\\"color: #d95850;\\\">I2,8,0</b>, <b style=\\\"color: #6194e5;\\\">I2,9,0</b>, <b style=\\\"color: #cf7864;\\\">I1,0,9</b>, <b style=\\\"color: #6fe251;\\\">X1</b>, <b style=\\\"color: #e47169;\\\">I1,1,9</b>, <b style=\\\"color: #debf88;\\\">I1,2,9</b>, <b style=\\\"color: #d680b9;\\\">I1,3,9</b>, <b style=\\\"color: #4a76d9;\\\">I1,4,9</b>, <b style=\\\"color: #d6b73a;\\\">I1,5,9</b>, <b style=\\\"color: #d79b81;\\\">I1,6,9</b>, <b style=\\\"color: #cdd18c;\\\">I1,7,9</b>, <b style=\\\"color: #d23d2a;\\\">I1,8,9</b>, <b style=\\\"color: #68e360;\\\">I1,9,9</b>, <b style=\\\"color: #e28282;\\\">I1,0,8</b>, <b style=\\\"color: #cf6366;\\\">I1,1,8</b>, <b style=\\\"color: #e074a5;\\\">I1,2,8</b>, <b style=\\\"color: #9bd740;\\\">I1,3,8</b>, <b style=\\\"color: #e1be32;\\\">I1,4,8</b>, <b style=\\\"color: #74b2d6;\\\">I1,5,8</b>, <b style=\\\"color: #d330c7;\\\">I1,6,8</b>, <b style=\\\"color: #8491d2;\\\">I1,7,8</b>, <b style=\\\"color: #ce51bf;\\\">I1,8,8</b>, <b style=\\\"color: #a9de6c;\\\">I1,9,8</b>, <b style=\\\"color: #e43945;\\\">I1,0,7</b>, <b style=\\\"color: #76dd50;\\\">I1,1,7</b>, <b style=\\\"color: #b3cd6b;\\\">I1,2,7</b>, <b style=\\\"color: #a96fd4;\\\">I1,3,7</b>, <b style=\\\"color: #44d2b0;\\\">I1,4,7</b>, <b style=\\\"color: #37da56;\\\">I1,5,7</b>, <b style=\\\"color: #39dba8;\\\">I1,6,7</b>, <b style=\\\"color: #38e59f;\\\">I1,7,7</b>, <b style=\\\"color: #c295d9;\\\">I1,8,7</b>, <b style=\\\"color: #ce55a3;\\\">I1,9,7</b>, <b style=\\\"color: #d9c95d;\\\">I1,0,6</b>, <b style=\\\"color: #d89981;\\\">I1,1,6</b>, <b style=\\\"color: #5e88cc;\\\">I1,2,6</b>, <b style=\\\"color: #4ad07b;\\\">I1,3,6</b>, <b style=\\\"color: #df9a77;\\\">I1,4,6</b>, <b style=\\\"color: #9bda84;\\\">I1,5,6</b>, <b style=\\\"color: #d2a383;\\\">I1,6,6</b>, <b style=\\\"color: #d3a82b;\\\">I1,7,6</b>, <b style=\\\"color: #b0cc7c;\\\">I1,8,6</b>, <b style=\\\"color: #e282bd;\\\">I1,9,6</b>, <b style=\\\"color: #7de1df;\\\">I1,0,5</b>, <b style=\\\"color: #42d441;\\\">I1,1,5</b>, <b style=\\\"color: #d07c98;\\\">I1,2,5</b>, <b style=\\\"color: #7c2ccd;\\\">I1,3,5</b>, <b style=\\\"color: #dcdf96;\\\">I1,4,5</b>, <b style=\\\"color: #cf5db0;\\\">I1,5,5</b>, <b style=\\\"color: #cd8a50;\\\">I1,6,5</b>, <b style=\\\"color: #da8eb5;\\\">I1,7,5</b>, <b style=\\\"color: #d643a2;\\\">I1,8,5</b>, <b style=\\\"color: #e5b238;\\\">I1,9,5</b>, <b style=\\\"color: #d58f84;\\\">I1,0,4</b>, <b style=\\\"color: #d79e3c;\\\">I1,1,4</b>, <b style=\\\"color: #7cd2ab;\\\">I1,2,4</b>, <b style=\\\"color: #5a90d6;\\\">I1,3,4</b>, <b style=\\\"color: #574ccc;\\\">I1,4,4</b>, <b style=\\\"color: #bc32d2;\\\">I1,5,4</b>, <b style=\\\"color: #9e6fe2;\\\">I1,6,4</b>, <b style=\\\"color: #cf768f;\\\">I1,7,4</b>, <b style=\\\"color: #769fdd;\\\">I1,8,4</b>, <b style=\\\"color: #e094bd;\\\">I1,9,4</b>, <b style=\\\"color: #ca71dc;\\\">I1,0,3</b>, <b style=\\\"color: #626fdf;\\\">I1,1,3</b>, <b style=\\\"color: #83e1ca;\\\">I1,2,3</b>, <b style=\\\"color: #7dd9a3;\\\">I1,3,3</b>, <b style=\\\"color: #e03b84;\\\">I1,4,3</b>, <b style=\\\"color: #c297d8;\\\">I1,5,3</b>, <b style=\\\"color: #7edc9c;\\\">I1,6,3</b>, <b style=\\\"color: #d38bba;\\\">I1,7,3</b>, <b style=\\\"color: #38e236;\\\">I1,8,3</b>, <b style=\\\"color: #d131cd;\\\">I1,9,3</b>, <b style=\\\"color: #e09dba;\\\">I1,0,2</b>, <b style=\\\"color: #e530b6;\\\">I1,1,2</b>, <b style=\\\"color: #dc7f4d;\\\">I1,2,2</b>, <b style=\\\"color: #dca442;\\\">I1,3,2</b>, <b style=\\\"color: #ded080;\\\">I1,4,2</b>, <b style=\\\"color: #36bad0;\\\">I1,5,2</b>, <b style=\\\"color: #e03ae1;\\\">I1,6,2</b>, <b style=\\\"color: #d7a76b;\\\">I1,7,2</b>, <b style=\\\"color: #5bdda8;\\\">I1,8,2</b>, <b style=\\\"color: #d93947;\\\">I1,9,2</b>, <b style=\\\"color: #38ccdd;\\\">I1,0,1</b>, <b style=\\\"color: #d489d5;\\\">I1,1,1</b>, <b style=\\\"color: #818dd1;\\\">I1,2,1</b>, <b style=\\\"color: #d16991;\\\">I1,3,1</b>, <b style=\\\"color: #66d878;\\\">I1,4,1</b>, <b style=\\\"color: #98ddb3;\\\">I1,5,1</b>, <b style=\\\"color: #e57e8c;\\\">I1,6,1</b>, <b style=\\\"color: #83d5a6;\\\">I1,7,1</b>, <b style=\\\"color: #4886e4;\\\">I1,8,1</b>, <b style=\\\"color: #9f49cd;\\\">I1,9,1</b>, <b style=\\\"color: #ad80dd;\\\">I1,0,0</b>, <b style=\\\"color: #bedd30;\\\">I1,1,0</b>, <b style=\\\"color: #6ed092;\\\">I1,2,0</b>, <b style=\\\"color: #7de2c8;\\\">I1,3,0</b>, <b style=\\\"color: #6fe382;\\\">I1,4,0</b>, <b style=\\\"color: #80d2b2;\\\">I1,5,0</b>, <b style=\\\"color: #73d6bd;\\\">I1,6,0</b>, <b style=\\\"color: #d09d50;\\\">I1,7,0</b>, <b style=\\\"color: #cd3c29;\\\">I1,8,0</b>, <b style=\\\"color: #b788d5;\\\">I1,9,0</b>, <b style=\\\"color: #89adcf;\\\">I0,0,9</b>, <b style=\\\"color: #d44388;\\\">X0</b>, <b style=\\\"color: #3ee5cd;\\\">I0,1,9</b>, <b style=\\\"color: #2aa5d2;\\\">I0,2,9</b>, <b style=\\\"color: #6fd76c;\\\">I0,3,9</b>, <b style=\\\"color: #d22f5e;\\\">I0,4,9</b>, <b style=\\\"color: #d77286;\\\">I0,5,9</b>, <b style=\\\"color: #8382dc;\\\">I0,6,9</b>, <b style=\\\"color: #e08abc;\\\">I0,7,9</b>, <b style=\\\"color: #7759d4;\\\">I0,8,9</b>, <b style=\\\"color: #717bdc;\\\">I0,9,9</b>, <b style=\\\"color: #d687ba;\\\">I0,0,8</b>, <b style=\\\"color: #e03bc3;\\\">I0,1,8</b>, <b style=\\\"color: #d49937;\\\">I0,2,8</b>, <b style=\\\"color: #d9d46f;\\\">I0,3,8</b>, <b style=\\\"color: #d2683d;\\\">I0,4,8</b>, <b style=\\\"color: #68dcab;\\\">I0,5,8</b>, <b style=\\\"color: #dce06d;\\\">I0,6,8</b>, <b style=\\\"color: #ab56e3;\\\">I0,7,8</b>, <b style=\\\"color: #d938e4;\\\">I0,8,8</b>, <b style=\\\"color: #7dd2d4;\\\">I0,9,8</b>, <b style=\\\"color: #aae53d;\\\">I0,0,7</b>, <b style=\\\"color: #66de76;\\\">I0,1,7</b>, <b style=\\\"color: #43b3cc;\\\">I0,2,7</b>, <b style=\\\"color: #8dbbe2;\\\">I0,3,7</b>, <b style=\\\"color: #d787b5;\\\">I0,4,7</b>, <b style=\\\"color: #3a78cd;\\\">I0,5,7</b>, <b style=\\\"color: #62d7a2;\\\">I0,6,7</b>, <b style=\\\"color: #6439dc;\\\">I0,7,7</b>, <b style=\\\"color: #9aa4de;\\\">I0,8,7</b>, <b style=\\\"color: #c06bdb;\\\">I0,9,7</b>, <b style=\\\"color: #d8a263;\\\">I0,0,6</b>, <b style=\\\"color: #b7dc80;\\\">I0,1,6</b>, <b style=\\\"color: #e06b53;\\\">I0,2,6</b>, <b style=\\\"color: #7a4ce5;\\\">I0,3,6</b>, <b style=\\\"color: #e2733f;\\\">I0,4,6</b>, <b style=\\\"color: #dac589;\\\">I0,5,6</b>, <b style=\\\"color: #67e15b;\\\">I0,6,6</b>, <b style=\\\"color: #ce41c5;\\\">I0,7,6</b>, <b style=\\\"color: #dc7dbf;\\\">I0,8,6</b>, <b style=\\\"color: #6e89cd;\\\">I0,9,6</b>, <b style=\\\"color: #cf9e78;\\\">I0,0,5</b>, <b style=\\\"color: #7cb4ce;\\\">I0,1,5</b>, <b style=\\\"color: #986ed9;\\\">I0,2,5</b>, <b style=\\\"color: #dc897a;\\\">I0,3,5</b>, <b style=\\\"color: #60b7e1;\\\">I0,4,5</b>, <b style=\\\"color: #7b74d4;\\\">I0,5,5</b>, <b style=\\\"color: #7ee37d;\\\">I0,6,5</b>, <b style=\\\"color: #abd368;\\\">I0,7,5</b>, <b style=\\\"color: #cd9975;\\\">I0,8,5</b>, <b style=\\\"color: #a3cd5f;\\\">I0,9,5</b>, <b style=\\\"color: #e095ce;\\\">I0,0,4</b>, <b style=\\\"color: #349ecf;\\\">I0,1,4</b>, <b style=\\\"color: #cb61dd;\\\">I0,2,4</b>, <b style=\\\"color: #88d67f;\\\">I0,3,4</b>, <b style=\\\"color: #4636d5;\\\">I0,4,4</b>, <b style=\\\"color: #a560e2;\\\">I0,5,4</b>, <b style=\\\"color: #cadf8e;\\\">I0,6,4</b>, <b style=\\\"color: #73dec7;\\\">I0,7,4</b>, <b style=\\\"color: #6cb5d1;\\\">I0,8,4</b>, <b style=\\\"color: #ce538c;\\\">I0,9,4</b>, <b style=\\\"color: #7ae5b0;\\\">I0,0,3</b>, <b style=\\\"color: #628de4;\\\">I0,1,3</b>, <b style=\\\"color: #c8de7a;\\\">I0,2,3</b>, <b style=\\\"color: #679bd8;\\\">I0,3,3</b>, <b style=\\\"color: #aed336;\\\">I0,4,3</b>, <b style=\\\"color: #6c3ae5;\\\">I0,5,3</b>, <b style=\\\"color: #e534be;\\\">I0,6,3</b>, <b style=\\\"color: #4cdba2;\\\">I0,7,3</b>, <b style=\\\"color: #e4b992;\\\">I0,8,3</b>, <b style=\\\"color: #54d253;\\\">I0,9,3</b>, <b style=\\\"color: #d58bcb;\\\">I0,0,2</b>, <b style=\\\"color: #ce8cc8;\\\">I0,1,2</b>, <b style=\\\"color: #2ed376;\\\">I0,2,2</b>, <b style=\\\"color: #d134ac;\\\">I0,3,2</b>, <b style=\\\"color: #74a0df;\\\">I0,4,2</b>, <b style=\\\"color: #9ed72e;\\\">I0,5,2</b>, <b style=\\\"color: #aa93e2;\\\">I0,6,2</b>, <b style=\\\"color: #56b2db;\\\">I0,7,2</b>, <b style=\\\"color: #3765d0;\\\">I0,8,2</b>, <b style=\\\"color: #db8d87;\\\">I0,9,2</b>, <b style=\\\"color: #db9e79;\\\">I0,0,1</b>, <b style=\\\"color: #bc92d7;\\\">I0,1,1</b>, <b style=\\\"color: #5bdfad;\\\">I0,2,1</b>, <b style=\\\"color: #87d049;\\\">I0,3,1</b>, <b style=\\\"color: #73d987;\\\">I0,4,1</b>, <b style=\\\"color: #c791d4;\\\">I0,5,1</b>, <b style=\\\"color: #9acc67;\\\">I0,6,1</b>, <b style=\\\"color: #9c5ad0;\\\">I0,7,1</b>, <b style=\\\"color: #a748de;\\\">I0,8,1</b>, <b style=\\\"color: #d96638;\\\">I0,9,1</b>, <b style=\\\"color: #6dcfa6;\\\">I0,0,0</b>, <b style=\\\"color: #da978d;\\\">I0,1,0</b>, <b style=\\\"color: #d65476;\\\">I0,2,0</b>, <b style=\\\"color: #dc97ab;\\\">I0,3,0</b>, <b style=\\\"color: #aadf83;\\\">I0,4,0</b>, <b style=\\\"color: #d18ed3;\\\">I0,5,0</b>, <b style=\\\"color: #ace051;\\\">I0,6,0</b>, <b style=\\\"color: #cd8db4;\\\">I0,7,0</b>, <b style=\\\"color: #e4c797;\\\">I0,8,0</b>, <b style=\\\"color: #8181df;\\\">I0,9,0</b>}),</summary>backend=<b style=\\\"color: #634cdc;\\\">torch</b>, dtype=<b style=\\\"color: #d18fbb;\\\">torch.float32</b>, data=tensor(1., device='cuda:0')</details></samp></details></samp>\"\n      ],\n      \"text/plain\": [\n       \"TensorNetwork3D(tensors=1, indices=0, Lx=10, Ly=10, Lz=10, max_bond=1)\"\n      ]\n     },\n     \"execution_count\": 8,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tn.contract_compressed_(\\n\",\n    \"    optimize=tree.get_path(),  # or optimize=copt\\n\",\n    \"    max_bond=chi,\\n\",\n    \"    equalize_norms=1.0,\\n\",\n    \"    progbar=True,\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"42e99f20-0666-48c1-bbad-84875f056ba6\",\n   \"metadata\": {},\n   \"source\": [\n    \"Note becuase its a large contraction, we perform in inplace and accumulate the norms of all intermediate tensors into `tn.exponent`.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 9,\n   \"id\": \"92952bd7-2f0a-41d4-bca6-fedeb495e37e\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"(tensor(1., device='cuda:0'), tensor(379.5602, device='cuda:0'))\"\n      ]\n     },\n     \"execution_count\": 9,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"mantissa, exponent = (tn.contract(), tn.exponent)\\n\",\n    \"mantissa, exponent\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"be2e7bcb-ca5b-4e5f-b041-ac3b222e04e1\",\n   \"metadata\": {},\n   \"source\": [\n    \"So our final partition function is $Z=1\\\\times10^{379.5602}$.\\n\",\n    \"\\n\",\n    \"If we just change the entries of the tensor network (and not the actual geometry) then we can reuse the same path or optimizer.\\n\",\n    \"For example here we just change the inverse temperature of the model, $\\\\beta$:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 10,\n   \"id\": \"3c48d2a8-6b93-49f5-8e89-e2e29ebe6020\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"tn = qtn.TN3D_classical_ising_partition_function(10, 10, 10, beta=0.25)\\n\",\n    \"tn.apply_to_arrays(to_backend)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 11,\n   \"id\": \"ba28dc45-8c82-4281-81d7-606145e04e54\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"log2[SIZE]: 0.00/21.00: 100%|███████████████████████████████████████| 999/999 [00:10<00:00, 91.62it/s]\\n\"\n     ]\n    },\n    {\n     \"data\": {\n      \"text/html\": [\n       \"<samp><details><summary><b style=\\\"color: #cd4f70;\\\">TensorNetwork3D</b>(tensors=1, indices=0, Lx=10, Ly=10, Lz=10, max_bond=1)</summary><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(), inds=[], tags={<b style=\\\"color: #5c5dde;\\\">I9,0,9</b>, <b style=\\\"color: #8973cf;\\\">X9</b>, <b style=\\\"color: #b1d42e;\\\">Y0</b>, <b style=\\\"color: #3dade3;\\\">Z9</b>, <b style=\\\"color: #3f7fde;\\\">I9,1,9</b>, <b style=\\\"color: #6c45d0;\\\">Y1</b>, <b style=\\\"color: #9031dc;\\\">I9,2,9</b>, <b style=\\\"color: #3fdd7b;\\\">Y2</b>, <b style=\\\"color: #75d5a1;\\\">I9,3,9</b>, <b style=\\\"color: #63d5a7;\\\">Y3</b>, <b style=\\\"color: #dde063;\\\">I9,4,9</b>, <b style=\\\"color: #37ce56;\\\">Y4</b>, <b style=\\\"color: #b98ccd;\\\">I9,5,9</b>, <b style=\\\"color: #c474d8;\\\">Y5</b>, <b style=\\\"color: #42ccdc;\\\">I9,6,9</b>, <b style=\\\"color: #d8dc45;\\\">Y6</b>, <b style=\\\"color: #9c76e3;\\\">I9,7,9</b>, <b style=\\\"color: #316ecf;\\\">Y7</b>, <b style=\\\"color: #c065d0;\\\">I9,8,9</b>, <b style=\\\"color: #dd32c8;\\\">Y8</b>, <b style=\\\"color: 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#a7da47;\\\">I7,7,8</b>, <b style=\\\"color: #5bccaa;\\\">I7,8,8</b>, <b style=\\\"color: #e4b594;\\\">I7,9,8</b>, <b style=\\\"color: #64d846;\\\">I7,0,7</b>, <b style=\\\"color: #d253d2;\\\">I7,1,7</b>, <b style=\\\"color: #d986d6;\\\">I7,2,7</b>, <b style=\\\"color: #51c2cf;\\\">I7,3,7</b>, <b style=\\\"color: #e082b9;\\\">I7,4,7</b>, <b style=\\\"color: #5d99dc;\\\">I7,5,7</b>, <b style=\\\"color: #574dcf;\\\">I7,6,7</b>, <b style=\\\"color: #bc90d8;\\\">I7,7,7</b>, <b style=\\\"color: #d877aa;\\\">I7,8,7</b>, <b style=\\\"color: #d4e29e;\\\">I7,9,7</b>, <b style=\\\"color: #8c87de;\\\">I7,0,6</b>, <b style=\\\"color: #d07599;\\\">I7,1,6</b>, <b style=\\\"color: #ad8adc;\\\">I7,2,6</b>, <b style=\\\"color: #4ed2d0;\\\">I7,3,6</b>, <b style=\\\"color: #a27de4;\\\">I7,4,6</b>, <b style=\\\"color: #73d34f;\\\">I7,5,6</b>, <b style=\\\"color: #50d76d;\\\">I7,6,6</b>, <b style=\\\"color: #e16d57;\\\">I7,7,6</b>, <b style=\\\"color: #8eb0d0;\\\">I7,8,6</b>, <b style=\\\"color: #58bcd1;\\\">I7,9,6</b>, <b style=\\\"color: #47de6a;\\\">I7,0,5</b>, <b style=\\\"color: #d63c6a;\\\">I7,1,5</b>, <b style=\\\"color: #a6df54;\\\">I7,2,5</b>, <b style=\\\"color: #dbc18e;\\\">I7,3,5</b>, <b style=\\\"color: #daa72f;\\\">I7,4,5</b>, <b style=\\\"color: #ba75e1;\\\">I7,5,5</b>, <b style=\\\"color: #604ce4;\\\">I7,6,5</b>, <b style=\\\"color: #8488e1;\\\">I7,7,5</b>, <b style=\\\"color: #7ddddb;\\\">I7,8,5</b>, <b style=\\\"color: #9759db;\\\">I7,9,5</b>, <b style=\\\"color: #69cecf;\\\">I7,0,4</b>, <b style=\\\"color: #64d6c7;\\\">I7,1,4</b>, <b style=\\\"color: #b4db97;\\\">I7,2,4</b>, <b style=\\\"color: #d891bd;\\\">I7,3,4</b>, <b style=\\\"color: #89a8d0;\\\">I7,4,4</b>, <b style=\\\"color: #9ab8e2;\\\">I7,5,4</b>, <b style=\\\"color: #925be5;\\\">I7,6,4</b>, <b style=\\\"color: #a8d434;\\\">I7,7,4</b>, <b style=\\\"color: #c7e55a;\\\">I7,8,4</b>, <b style=\\\"color: #da7159;\\\">I7,9,4</b>, <b style=\\\"color: #3e9ad3;\\\">I7,0,3</b>, <b style=\\\"color: #d36abd;\\\">I7,1,3</b>, <b style=\\\"color: #b7cf58;\\\">I7,2,3</b>, <b style=\\\"color: #d3a161;\\\">I7,3,3</b>, <b style=\\\"color: #848be0;\\\">I7,4,3</b>, <b style=\\\"color: #90e561;\\\">I7,5,3</b>, <b style=\\\"color: #624dd2;\\\">I7,6,3</b>, <b style=\\\"color: #83dc68;\\\">I7,7,3</b>, <b style=\\\"color: #9cdd9a;\\\">I7,8,3</b>, <b style=\\\"color: #dd459e;\\\">I7,9,3</b>, <b style=\\\"color: #6ddee1;\\\">I7,0,2</b>, <b style=\\\"color: #9d5fd4;\\\">I7,1,2</b>, <b style=\\\"color: #90e494;\\\">I7,2,2</b>, <b style=\\\"color: #d0785c;\\\">I7,3,2</b>, <b style=\\\"color: #d07a2c;\\\">I7,4,2</b>, <b style=\\\"color: #5ed0ad;\\\">I7,5,2</b>, <b style=\\\"color: #81db99;\\\">I7,6,2</b>, <b style=\\\"color: #c92cd4;\\\">I7,7,2</b>, <b style=\\\"color: #cf7176;\\\">I7,8,2</b>, <b style=\\\"color: #3b34e5;\\\">I7,9,2</b>, <b style=\\\"color: #bcdd3e;\\\">I7,0,1</b>, <b style=\\\"color: #8cafe5;\\\">I7,1,1</b>, <b style=\\\"color: #3de4b8;\\\">I7,2,1</b>, <b style=\\\"color: #b7da97;\\\">I7,3,1</b>, <b style=\\\"color: #55dae3;\\\">I7,4,1</b>, <b style=\\\"color: #9cda61;\\\">I7,5,1</b>, <b style=\\\"color: #cf7ac1;\\\">I7,6,1</b>, <b style=\\\"color: #d18d64;\\\">I7,7,1</b>, <b style=\\\"color: #a8dc94;\\\">I7,8,1</b>, <b style=\\\"color: #5ee3cc;\\\">I7,9,1</b>, <b style=\\\"color: #df8366;\\\">I7,0,0</b>, <b style=\\\"color: #78dca5;\\\">I7,1,0</b>, <b style=\\\"color: #40d9e0;\\\">I7,2,0</b>, <b style=\\\"color: #d254d7;\\\">I7,3,0</b>, <b style=\\\"color: #b8d089;\\\">I7,4,0</b>, <b style=\\\"color: #dc6bd0;\\\">I7,5,0</b>, <b style=\\\"color: #d97096;\\\">I7,6,0</b>, <b style=\\\"color: #ddcb98;\\\">I7,7,0</b>, <b style=\\\"color: #62d3e1;\\\">I7,8,0</b>, <b style=\\\"color: #8364d1;\\\">I7,9,0</b>, <b style=\\\"color: #cecd3c;\\\">I6,0,9</b>, <b style=\\\"color: #49bce4;\\\">X6</b>, <b style=\\\"color: #2ee180;\\\">I6,1,9</b>, <b style=\\\"color: #9938e1;\\\">I6,2,9</b>, <b style=\\\"color: #5bd87f;\\\">I6,3,9</b>, <b style=\\\"color: #4549e4;\\\">I6,4,9</b>, <b style=\\\"color: #72d2d6;\\\">I6,5,9</b>, <b style=\\\"color: #8cd695;\\\">I6,6,9</b>, <b style=\\\"color: #834dd9;\\\">I6,7,9</b>, <b style=\\\"color: #8094e3;\\\">I6,8,9</b>, <b style=\\\"color: #aee58f;\\\">I6,9,9</b>, <b style=\\\"color: #bbde7e;\\\">I6,0,8</b>, <b style=\\\"color: #d4759d;\\\">I6,1,8</b>, <b style=\\\"color: #78df78;\\\">I6,2,8</b>, <b style=\\\"color: #db4581;\\\">I6,3,8</b>, <b style=\\\"color: #59d1af;\\\">I6,4,8</b>, <b style=\\\"color: #6bd39e;\\\">I6,5,8</b>, <b style=\\\"color: #48decb;\\\">I6,6,8</b>, <b style=\\\"color: #7cd39f;\\\">I6,7,8</b>, <b style=\\\"color: #7edfd8;\\\">I6,8,8</b>, <b style=\\\"color: #d74dd7;\\\">I6,9,8</b>, <b style=\\\"color: #7dd16c;\\\">I6,0,7</b>, <b style=\\\"color: #55d567;\\\">I6,1,7</b>, <b style=\\\"color: #c259db;\\\">I6,2,7</b>, <b style=\\\"color: #5340e4;\\\">I6,3,7</b>, <b style=\\\"color: #cf4e83;\\\">I6,4,7</b>, <b style=\\\"color: #94a8d6;\\\">I6,5,7</b>, <b style=\\\"color: #919ce0;\\\">I6,6,7</b>, <b style=\\\"color: #aed950;\\\">I6,7,7</b>, <b style=\\\"color: #ab89de;\\\">I6,8,7</b>, <b style=\\\"color: #5ec2cd;\\\">I6,9,7</b>, <b style=\\\"color: #96cf68;\\\">I6,0,6</b>, <b style=\\\"color: #d7a473;\\\">I6,1,6</b>, <b style=\\\"color: #e2c07e;\\\">I6,2,6</b>, <b style=\\\"color: #d7435b;\\\">I6,3,6</b>, <b style=\\\"color: #31ceb7;\\\">I6,4,6</b>, <b style=\\\"color: #a1d18e;\\\">I6,5,6</b>, <b style=\\\"color: #dd3d3a;\\\">I6,6,6</b>, <b style=\\\"color: #6834e3;\\\">I6,7,6</b>, <b style=\\\"color: #70c9e2;\\\">I6,8,6</b>, <b style=\\\"color: #92ce34;\\\">I6,9,6</b>, <b style=\\\"color: #ade151;\\\">I6,0,5</b>, <b style=\\\"color: #42e2a5;\\\">I6,1,5</b>, <b style=\\\"color: #70e0c5;\\\">I6,2,5</b>, <b style=\\\"color: #cc9e87;\\\">I6,3,5</b>, <b style=\\\"color: #e085e2;\\\">I6,4,5</b>, <b style=\\\"color: #e07a2d;\\\">I6,5,5</b>, <b style=\\\"color: #6ce18c;\\\">I6,6,5</b>, <b style=\\\"color: #cd66ab;\\\">I6,7,5</b>, <b style=\\\"color: #4fd38c;\\\">I6,8,5</b>, <b style=\\\"color: #5a41d9;\\\">I6,9,5</b>, <b style=\\\"color: #6ccf6c;\\\">I6,0,4</b>, <b style=\\\"color: #e2839d;\\\">I6,1,4</b>, <b style=\\\"color: #aa5bce;\\\">I6,2,4</b>, <b style=\\\"color: #c1df3d;\\\">I6,3,4</b>, <b style=\\\"color: #d473a2;\\\">I6,4,4</b>, <b style=\\\"color: #8e80e0;\\\">I6,5,4</b>, <b style=\\\"color: #75cd46;\\\">I6,6,4</b>, <b style=\\\"color: #8dd3ad;\\\">I6,7,4</b>, <b style=\\\"color: #e2d799;\\\">I6,8,4</b>, <b style=\\\"color: #de5877;\\\">I6,9,4</b>, <b style=\\\"color: #d238b8;\\\">I6,0,3</b>, <b style=\\\"color: #e5b15d;\\\">I6,1,3</b>, <b style=\\\"color: #92e0b8;\\\">I6,2,3</b>, <b style=\\\"color: #e164bf;\\\">I6,3,3</b>, <b style=\\\"color: #e35d71;\\\">I6,4,3</b>, <b style=\\\"color: #3d75d6;\\\">I6,5,3</b>, <b style=\\\"color: #df41ae;\\\">I6,6,3</b>, <b style=\\\"color: #66d560;\\\">I6,7,3</b>, <b style=\\\"color: #659fcd;\\\">I6,8,3</b>, <b style=\\\"color: #69bbd9;\\\">I6,9,3</b>, <b style=\\\"color: #cd81b6;\\\">I6,0,2</b>, <b style=\\\"color: #93d392;\\\">I6,1,2</b>, <b style=\\\"color: #4789d6;\\\">I6,2,2</b>, <b style=\\\"color: #c86fd9;\\\">I6,3,2</b>, <b style=\\\"color: #dc6bc9;\\\">I6,4,2</b>, <b style=\\\"color: #7fb6d6;\\\">I6,5,2</b>, <b style=\\\"color: #9e67df;\\\">I6,6,2</b>, <b style=\\\"color: #3ce4d3;\\\">I6,7,2</b>, <b style=\\\"color: #9ed886;\\\">I6,8,2</b>, <b style=\\\"color: #57d895;\\\">I6,9,2</b>, <b style=\\\"color: #a6da75;\\\">I6,0,1</b>, <b style=\\\"color: #796ed2;\\\">I6,1,1</b>, <b style=\\\"color: #7097e0;\\\">I6,2,1</b>, <b style=\\\"color: #d2b781;\\\">I6,3,1</b>, <b style=\\\"color: #d750a5;\\\">I6,4,1</b>, <b style=\\\"color: #c28ae5;\\\">I6,5,1</b>, <b style=\\\"color: #9164d7;\\\">I6,6,1</b>, <b style=\\\"color: #e17850;\\\">I6,7,1</b>, <b style=\\\"color: #d1e191;\\\">I6,8,1</b>, <b style=\\\"color: #3be3bc;\\\">I6,9,1</b>, <b style=\\\"color: #bdd46e;\\\">I6,0,0</b>, <b style=\\\"color: #e39873;\\\">I6,1,0</b>, <b style=\\\"color: #9b53df;\\\">I6,2,0</b>, <b style=\\\"color: #e5a834;\\\">I6,3,0</b>, <b style=\\\"color: #78cd86;\\\">I6,4,0</b>, <b style=\\\"color: #da4d90;\\\">I6,5,0</b>, <b style=\\\"color: #60cdd0;\\\">I6,6,0</b>, <b style=\\\"color: #727ad6;\\\">I6,7,0</b>, <b style=\\\"color: #d657a0;\\\">I6,8,0</b>, <b style=\\\"color: #34a3d9;\\\">I6,9,0</b>, <b style=\\\"color: #7ad5e0;\\\">I5,0,9</b>, <b style=\\\"color: #e2db77;\\\">X5</b>, <b style=\\\"color: #47ce2f;\\\">I5,1,9</b>, <b style=\\\"color: #2e91cd;\\\">I5,2,9</b>, <b style=\\\"color: #dab659;\\\">I5,3,9</b>, <b style=\\\"color: #837bcd;\\\">I5,4,9</b>, <b style=\\\"color: #ccc15a;\\\">I5,5,9</b>, <b style=\\\"color: #bb59db;\\\">I5,6,9</b>, <b style=\\\"color: #48d9d5;\\\">I5,7,9</b>, <b style=\\\"color: #b45ed1;\\\">I5,8,9</b>, <b style=\\\"color: #3575e5;\\\">I5,9,9</b>, <b style=\\\"color: #92dbe3;\\\">I5,0,8</b>, <b style=\\\"color: #ca7ecd;\\\">I5,1,8</b>, <b style=\\\"color: #6fbdce;\\\">I5,2,8</b>, <b style=\\\"color: #dccc76;\\\">I5,3,8</b>, <b style=\\\"color: #4460e4;\\\">I5,4,8</b>, <b style=\\\"color: #38d0bf;\\\">I5,5,8</b>, <b style=\\\"color: #df3989;\\\">I5,6,8</b>, <b style=\\\"color: #93bed5;\\\">I5,7,8</b>, <b style=\\\"color: #a1db8a;\\\">I5,8,8</b>, <b style=\\\"color: #e3a286;\\\">I5,9,8</b>, <b style=\\\"color: #cae282;\\\">I5,0,7</b>, <b style=\\\"color: #56d4ce;\\\">I5,1,7</b>, <b style=\\\"color: #cfb868;\\\">I5,2,7</b>, <b style=\\\"color: #c7d97d;\\\">I5,3,7</b>, <b style=\\\"color: #b4d866;\\\">I5,4,7</b>, <b style=\\\"color: #cf74c1;\\\">I5,5,7</b>, <b style=\\\"color: #d659d7;\\\">I5,6,7</b>, <b style=\\\"color: #be91d5;\\\">I5,7,7</b>, <b style=\\\"color: #d4c55d;\\\">I5,8,7</b>, <b style=\\\"color: #7c80db;\\\">I5,9,7</b>, <b style=\\\"color: #a0d996;\\\">I5,0,6</b>, <b style=\\\"color: #8da9e5;\\\">I5,1,6</b>, <b style=\\\"color: #e5da9b;\\\">I5,2,6</b>, <b style=\\\"color: #a7d075;\\\">I5,3,6</b>, <b style=\\\"color: #7970cc;\\\">I5,4,6</b>, <b style=\\\"color: #c7e37f;\\\">I5,5,6</b>, <b style=\\\"color: #cfd188;\\\">I5,6,6</b>, <b style=\\\"color: #da4fa4;\\\">I5,7,6</b>, <b style=\\\"color: #2dbbd9;\\\">I5,8,6</b>, <b style=\\\"color: #42d670;\\\">I5,9,6</b>, <b style=\\\"color: #c944e5;\\\">I5,0,5</b>, <b style=\\\"color: #dbd568;\\\">I5,1,5</b>, <b style=\\\"color: #6f97e1;\\\">I5,2,5</b>, <b style=\\\"color: #cd7487;\\\">I5,3,5</b>, <b style=\\\"color: #dc7a89;\\\">I5,4,5</b>, <b style=\\\"color: #85d198;\\\">I5,5,5</b>, <b style=\\\"color: #c7cf62;\\\">I5,6,5</b>, <b style=\\\"color: #4f4be5;\\\">I5,7,5</b>, <b style=\\\"color: #6db5e2;\\\">I5,8,5</b>, <b style=\\\"color: #d09941;\\\">I5,9,5</b>, <b style=\\\"color: #d46f9e;\\\">I5,0,4</b>, <b style=\\\"color: #ab6ada;\\\">I5,1,4</b>, <b style=\\\"color: #d271c9;\\\">I5,2,4</b>, <b style=\\\"color: #de3560;\\\">I5,3,4</b>, <b style=\\\"color: #dbbb80;\\\">I5,4,4</b>, <b style=\\\"color: #c4cd78;\\\">I5,5,4</b>, <b style=\\\"color: #43add8;\\\">I5,6,4</b>, <b style=\\\"color: #d82f72;\\\">I5,7,4</b>, <b style=\\\"color: #86e592;\\\">I5,8,4</b>, <b style=\\\"color: #e396e4;\\\">I5,9,4</b>, <b style=\\\"color: #d6329c;\\\">I5,0,3</b>, <b style=\\\"color: #6a57d1;\\\">I5,1,3</b>, <b style=\\\"color: #538add;\\\">I5,2,3</b>, <b style=\\\"color: #cf69b0;\\\">I5,3,3</b>, <b style=\\\"color: #db4a8b;\\\">I5,4,3</b>, <b style=\\\"color: #45df42;\\\">I5,5,3</b>, <b style=\\\"color: #8daedf;\\\">I5,6,3</b>, <b style=\\\"color: #e35d84;\\\">I5,7,3</b>, <b style=\\\"color: #80d482;\\\">I5,8,3</b>, <b style=\\\"color: #66e178;\\\">I5,9,3</b>, <b style=\\\"color: #d494ce;\\\">I5,0,2</b>, <b style=\\\"color: #e56a9e;\\\">I5,1,2</b>, <b style=\\\"color: #d1b746;\\\">I5,2,2</b>, <b style=\\\"color: #91dfc8;\\\">I5,3,2</b>, <b style=\\\"color: #4c98de;\\\">I5,4,2</b>, <b style=\\\"color: #e46d6c;\\\">I5,5,2</b>, <b style=\\\"color: #39bccd;\\\">I5,6,2</b>, <b style=\\\"color: #7246d5;\\\">I5,7,2</b>, <b style=\\\"color: #d08cdf;\\\">I5,8,2</b>, <b style=\\\"color: #9ed484;\\\">I5,9,2</b>, <b style=\\\"color: #6fe18b;\\\">I5,0,1</b>, <b style=\\\"color: #cf717a;\\\">I5,1,1</b>, <b style=\\\"color: #7d70cd;\\\">I5,2,1</b>, <b style=\\\"color: #dbcb55;\\\">I5,3,1</b>, <b style=\\\"color: #89ce47;\\\">I5,4,1</b>, <b style=\\\"color: #d58835;\\\">I5,5,1</b>, <b style=\\\"color: #a2de63;\\\">I5,6,1</b>, <b style=\\\"color: #4a6ee0;\\\">I5,7,1</b>, <b style=\\\"color: #d6e14a;\\\">I5,8,1</b>, <b style=\\\"color: #da4546;\\\">I5,9,1</b>, <b style=\\\"color: #d63b65;\\\">I5,0,0</b>, <b style=\\\"color: #6ee467;\\\">I5,1,0</b>, <b style=\\\"color: #3e2dcf;\\\">I5,2,0</b>, <b style=\\\"color: #74cc74;\\\">I5,3,0</b>, <b style=\\\"color: #e56d5d;\\\">I5,4,0</b>, <b style=\\\"color: #60deaa;\\\">I5,5,0</b>, <b style=\\\"color: #e193cb;\\\">I5,6,0</b>, <b style=\\\"color: #e18252;\\\">I5,7,0</b>, <b style=\\\"color: #e186d1;\\\">I5,8,0</b>, <b style=\\\"color: #743fce;\\\">I5,9,0</b>, <b style=\\\"color: #5cdbaf;\\\">I4,0,9</b>, <b style=\\\"color: #6ae463;\\\">X4</b>, <b style=\\\"color: #6fd3c1;\\\">I4,1,9</b>, <b style=\\\"color: #a548e1;\\\">I4,2,9</b>, <b style=\\\"color: #94dfbb;\\\">I4,3,9</b>, <b style=\\\"color: #d99389;\\\">I4,4,9</b>, <b style=\\\"color: #c9d182;\\\">I4,5,9</b>, <b style=\\\"color: #95c1d6;\\\">I4,6,9</b>, <b style=\\\"color: #a463d7;\\\">I4,7,9</b>, <b style=\\\"color: #e3df99;\\\">I4,8,9</b>, <b style=\\\"color: #e0d756;\\\">I4,9,9</b>, <b style=\\\"color: #e1ae9b;\\\">I4,0,8</b>, <b style=\\\"color: #3de2c4;\\\">I4,1,8</b>, <b style=\\\"color: #afdf5a;\\\">I4,2,8</b>, <b style=\\\"color: #8bd7d6;\\\">I4,3,8</b>, <b style=\\\"color: #96ddab;\\\">I4,4,8</b>, <b style=\\\"color: #7a7fd6;\\\">I4,5,8</b>, <b style=\\\"color: #47c2e4;\\\">I4,6,8</b>, <b style=\\\"color: #42a1db;\\\">I4,7,8</b>, <b style=\\\"color: #356dcd;\\\">I4,8,8</b>, <b style=\\\"color: #c29ae4;\\\">I4,9,8</b>, <b style=\\\"color: #7c67d7;\\\">I4,0,7</b>, <b style=\\\"color: #e5e37a;\\\">I4,1,7</b>, <b style=\\\"color: #e0af4d;\\\">I4,2,7</b>, <b style=\\\"color: #cf625d;\\\">I4,3,7</b>, <b style=\\\"color: #7db2e0;\\\">I4,4,7</b>, <b style=\\\"color: #764dcc;\\\">I4,5,7</b>, <b style=\\\"color: #3bd53a;\\\">I4,6,7</b>, <b style=\\\"color: #d1666d;\\\">I4,7,7</b>, <b style=\\\"color: #73e48c;\\\">I4,8,7</b>, <b style=\\\"color: #dcaf7d;\\\">I4,9,7</b>, <b style=\\\"color: #45d9cd;\\\">I4,0,6</b>, <b style=\\\"color: #dcb86d;\\\">I4,1,6</b>, <b style=\\\"color: #dc76c0;\\\">I4,2,6</b>, <b style=\\\"color: #6597de;\\\">I4,3,6</b>, <b style=\\\"color: #8b85cd;\\\">I4,4,6</b>, <b style=\\\"color: #62d9d0;\\\">I4,5,6</b>, <b style=\\\"color: #e0b732;\\\">I4,6,6</b>, <b style=\\\"color: #c0ce60;\\\">I4,7,6</b>, <b style=\\\"color: #69d6d8;\\\">I4,8,6</b>, <b style=\\\"color: #3d80d7;\\\">I4,9,6</b>, <b style=\\\"color: #acd984;\\\">I4,0,5</b>, <b style=\\\"color: #2ed2d1;\\\">I4,1,5</b>, <b style=\\\"color: #c18edb;\\\">I4,2,5</b>, <b style=\\\"color: #505bd6;\\\">I4,3,5</b>, <b style=\\\"color: #ce9e73;\\\">I4,4,5</b>, <b style=\\\"color: #9598da;\\\">I4,5,5</b>, <b style=\\\"color: #50d4aa;\\\">I4,6,5</b>, <b style=\\\"color: #a59be1;\\\">I4,7,5</b>, <b style=\\\"color: #dec349;\\\">I4,8,5</b>, <b style=\\\"color: #8aade2;\\\">I4,9,5</b>, <b style=\\\"color: #d660d0;\\\">I4,0,4</b>, <b style=\\\"color: #d187d5;\\\">I4,1,4</b>, <b style=\\\"color: #8e74d0;\\\">I4,2,4</b>, <b style=\\\"color: #b4de81;\\\">I4,3,4</b>, <b style=\\\"color: #df734f;\\\">I4,4,4</b>, <b style=\\\"color: #9287db;\\\">I4,5,4</b>, <b style=\\\"color: #c7d65b;\\\">I4,6,4</b>, <b style=\\\"color: #da4bca;\\\">I4,7,4</b>, <b style=\\\"color: #93dd46;\\\">I4,8,4</b>, <b style=\\\"color: #95d33b;\\\">I4,9,4</b>, <b style=\\\"color: #ac66dc;\\\">I4,0,3</b>, <b style=\\\"color: #342acf;\\\">I4,1,3</b>, <b style=\\\"color: #ccdc2d;\\\">I4,2,3</b>, <b style=\\\"color: #62e3b0;\\\">I4,3,3</b>, <b style=\\\"color: #dad73f;\\\">I4,4,3</b>, <b style=\\\"color: #47d1b6;\\\">I4,5,3</b>, <b style=\\\"color: #ce4450;\\\">I4,6,3</b>, <b style=\\\"color: #d985e5;\\\">I4,7,3</b>, <b style=\\\"color: #d3a37e;\\\">I4,8,3</b>, <b style=\\\"color: #59e28a;\\\">I4,9,3</b>, <b style=\\\"color: #3550dc;\\\">I4,0,2</b>, <b style=\\\"color: #d3a687;\\\">I4,1,2</b>, <b style=\\\"color: #b2d072;\\\">I4,2,2</b>, <b style=\\\"color: #d791ab;\\\">I4,3,2</b>, <b style=\\\"color: #947cda;\\\">I4,4,2</b>, <b style=\\\"color: #c373d3;\\\">I4,5,2</b>, <b style=\\\"color: #74d473;\\\">I4,6,2</b>, <b style=\\\"color: #a340cd;\\\">I4,7,2</b>, <b style=\\\"color: #7be4d7;\\\">I4,8,2</b>, <b style=\\\"color: #b153d5;\\\">I4,9,2</b>, <b style=\\\"color: #6ee186;\\\">I4,0,1</b>, <b style=\\\"color: #d7683b;\\\">I4,1,1</b>, <b style=\\\"color: #e0c252;\\\">I4,2,1</b>, <b style=\\\"color: #83d853;\\\">I4,3,1</b>, <b style=\\\"color: #88dd62;\\\">I4,4,1</b>, <b style=\\\"color: #70d1b4;\\\">I4,5,1</b>, <b style=\\\"color: #e23a95;\\\">I4,6,1</b>, <b style=\\\"color: #dd6ba9;\\\">I4,7,1</b>, <b style=\\\"color: #7ed084;\\\">I4,8,1</b>, <b style=\\\"color: #48e14b;\\\">I4,9,1</b>, <b style=\\\"color: #d3b188;\\\">I4,0,0</b>, <b style=\\\"color: #7be364;\\\">I4,1,0</b>, <b style=\\\"color: #4ad92c;\\\">I4,2,0</b>, <b style=\\\"color: #91d6cc;\\\">I4,3,0</b>, <b style=\\\"color: #81de62;\\\">I4,4,0</b>, <b style=\\\"color: #44ccdd;\\\">I4,5,0</b>, <b style=\\\"color: #57d454;\\\">I4,6,0</b>, <b style=\\\"color: #76ce90;\\\">I4,7,0</b>, <b style=\\\"color: #cf7d55;\\\">I4,8,0</b>, <b style=\\\"color: #2ca8d8;\\\">I4,9,0</b>, <b style=\\\"color: #7bdb9d;\\\">I3,0,9</b>, <b style=\\\"color: #e5db50;\\\">X3</b>, <b style=\\\"color: #5dda65;\\\">I3,1,9</b>, <b style=\\\"color: #7fe2c7;\\\">I3,2,9</b>, <b style=\\\"color: #dd8032;\\\">I3,3,9</b>, <b style=\\\"color: #b676d2;\\\">I3,4,9</b>, <b style=\\\"color: #79dbe4;\\\">I3,5,9</b>, <b style=\\\"color: #5374db;\\\">I3,6,9</b>, <b style=\\\"color: #b4d74c;\\\">I3,7,9</b>, <b style=\\\"color: #8b7adc;\\\">I3,8,9</b>, <b style=\\\"color: #6cc7d7;\\\">I3,9,9</b>, <b style=\\\"color: #df90a9;\\\">I3,0,8</b>, <b style=\\\"color: #a48bdd;\\\">I3,1,8</b>, <b style=\\\"color: #6ee0a9;\\\">I3,2,8</b>, <b style=\\\"color: #e57144;\\\">I3,3,8</b>, <b style=\\\"color: #ba92d0;\\\">I3,4,8</b>, <b style=\\\"color: #2dabd3;\\\">I3,5,8</b>, <b style=\\\"color: #379cd6;\\\">I3,6,8</b>, <b style=\\\"color: #a9e430;\\\">I3,7,8</b>, <b style=\\\"color: #83d0c5;\\\">I3,8,8</b>, <b style=\\\"color: #98df95;\\\">I3,9,8</b>, <b style=\\\"color: #30cea3;\\\">I3,0,7</b>, <b style=\\\"color: #7278d9;\\\">I3,1,7</b>, <b style=\\\"color: #d069c5;\\\">I3,2,7</b>, <b style=\\\"color: #4567d1;\\\">I3,3,7</b>, <b style=\\\"color: #65d297;\\\">I3,4,7</b>, <b style=\\\"color: #5ad175;\\\">I3,5,7</b>, <b style=\\\"color: #57ce46;\\\">I3,6,7</b>, <b style=\\\"color: #d16f47;\\\">I3,7,7</b>, <b style=\\\"color: #d991a5;\\\">I3,8,7</b>, <b style=\\\"color: #de5da1;\\\">I3,9,7</b>, <b style=\\\"color: #dca560;\\\">I3,0,6</b>, <b style=\\\"color: #71d4bd;\\\">I3,1,6</b>, <b style=\\\"color: #61d7e1;\\\">I3,2,6</b>, <b style=\\\"color: #7cd6d1;\\\">I3,3,6</b>, <b style=\\\"color: #dd8940;\\\">I3,4,6</b>, <b style=\\\"color: #7ed0c1;\\\">I3,5,6</b>, <b style=\\\"color: #c8e28b;\\\">I3,6,6</b>, <b style=\\\"color: #36d992;\\\">I3,7,6</b>, <b style=\\\"color: #bb37d0;\\\">I3,8,6</b>, <b style=\\\"color: #50e2d9;\\\">I3,9,6</b>, <b style=\\\"color: #b07ed1;\\\">I3,0,5</b>, <b style=\\\"color: #cc7477;\\\">I3,1,5</b>, <b style=\\\"color: #d28891;\\\">I3,2,5</b>, <b style=\\\"color: #d27678;\\\">I3,3,5</b>, <b style=\\\"color: #7494d1;\\\">I3,4,5</b>, <b style=\\\"color: #a430d6;\\\">I3,5,5</b>, <b style=\\\"color: #8eb4ce;\\\">I3,6,5</b>, <b style=\\\"color: #d28599;\\\">I3,7,5</b>, <b style=\\\"color: #9d4ad5;\\\">I3,8,5</b>, <b style=\\\"color: #45d961;\\\">I3,9,5</b>, <b style=\\\"color: #ce67df;\\\">I3,0,4</b>, <b style=\\\"color: #7569e0;\\\">I3,1,4</b>, <b style=\\\"color: #c935d8;\\\">I3,2,4</b>, <b style=\\\"color: #7bdd57;\\\">I3,3,4</b>, <b style=\\\"color: #99dd45;\\\">I3,4,4</b>, <b style=\\\"color: #d47ab3;\\\">I3,5,4</b>, <b style=\\\"color: #aece73;\\\">I3,6,4</b>, <b style=\\\"color: #84dd5c;\\\">I3,7,4</b>, <b style=\\\"color: #e371c7;\\\">I3,8,4</b>, <b style=\\\"color: #93e280;\\\">I3,9,4</b>, <b style=\\\"color: #7ad3b9;\\\">I3,0,3</b>, <b style=\\\"color: #d4ae6c;\\\">I3,1,3</b>, <b style=\\\"color: #325cce;\\\">I3,2,3</b>, <b style=\\\"color: #8bcf9c;\\\">I3,3,3</b>, <b style=\\\"color: #d1458a;\\\">I3,4,3</b>, <b style=\\\"color: #7bd16c;\\\">I3,5,3</b>, <b style=\\\"color: #5ecf70;\\\">I3,6,3</b>, <b style=\\\"color: #2ddf86;\\\">I3,7,3</b>, <b style=\\\"color: #d8ba38;\\\">I3,8,3</b>, <b style=\\\"color: #8fbfcd;\\\">I3,9,3</b>, <b style=\\\"color: #6cd863;\\\">I3,0,2</b>, <b style=\\\"color: #32ce55;\\\">I3,1,2</b>, <b style=\\\"color: #daab40;\\\">I3,2,2</b>, <b style=\\\"color: #cf456f;\\\">I3,3,2</b>, <b style=\\\"color: #7f86d0;\\\">I3,4,2</b>, <b style=\\\"color: #8ddc48;\\\">I3,5,2</b>, <b style=\\\"color: #83b5e4;\\\">I3,6,2</b>, <b style=\\\"color: #69d995;\\\">I3,7,2</b>, <b style=\\\"color: #ba81d2;\\\">I3,8,2</b>, <b style=\\\"color: #4dd144;\\\">I3,9,2</b>, <b style=\\\"color: #d5c08c;\\\">I3,0,1</b>, <b style=\\\"color: #d879dc;\\\">I3,1,1</b>, <b style=\\\"color: #54b8df;\\\">I3,2,1</b>, <b style=\\\"color: #4255cf;\\\">I3,3,1</b>, <b style=\\\"color: #e28d56;\\\">I3,4,1</b>, <b style=\\\"color: #6c61d6;\\\">I3,5,1</b>, <b style=\\\"color: #38d7b0;\\\">I3,6,1</b>, <b style=\\\"color: #d356c4;\\\">I3,7,1</b>, <b style=\\\"color: #e540df;\\\">I3,8,1</b>, <b style=\\\"color: #97dbd5;\\\">I3,9,1</b>, <b style=\\\"color: #34a0dd;\\\">I3,0,0</b>, <b style=\\\"color: #92dec1;\\\">I3,1,0</b>, <b style=\\\"color: #5ab3e3;\\\">I3,2,0</b>, <b style=\\\"color: #a695d8;\\\">I3,3,0</b>, <b style=\\\"color: #d3523c;\\\">I3,4,0</b>, <b style=\\\"color: #e1c29d;\\\">I3,5,0</b>, <b style=\\\"color: #d1ca2c;\\\">I3,6,0</b>, <b style=\\\"color: #bf8dcd;\\\">I3,7,0</b>, <b style=\\\"color: #e49b9c;\\\">I3,8,0</b>, <b style=\\\"color: #46dcdc;\\\">I3,9,0</b>, <b style=\\\"color: #828ad2;\\\">I2,0,9</b>, <b style=\\\"color: #c654d5;\\\">X2</b>, <b style=\\\"color: #84e0b6;\\\">I2,1,9</b>, <b style=\\\"color: #7fa0d1;\\\">I2,2,9</b>, <b style=\\\"color: #e3a83f;\\\">I2,3,9</b>, <b style=\\\"color: #bf6be3;\\\">I2,4,9</b>, <b style=\\\"color: #c93ed9;\\\">I2,5,9</b>, <b style=\\\"color: #65dcbc;\\\">I2,6,9</b>, <b style=\\\"color: #77e061;\\\">I2,7,9</b>, <b style=\\\"color: #e4b093;\\\">I2,8,9</b>, <b style=\\\"color: #df83ab;\\\">I2,9,9</b>, <b style=\\\"color: #4dbee2;\\\">I2,0,8</b>, <b style=\\\"color: #72a9de;\\\">I2,1,8</b>, <b style=\\\"color: #c4de7e;\\\">I2,2,8</b>, <b style=\\\"color: #d9939c;\\\">I2,3,8</b>, <b style=\\\"color: #c8ce61;\\\">I2,4,8</b>, <b style=\\\"color: #4ee245;\\\">I2,5,8</b>, <b style=\\\"color: #e44dd9;\\\">I2,6,8</b>, <b style=\\\"color: #deb370;\\\">I2,7,8</b>, <b style=\\\"color: #538ed9;\\\">I2,8,8</b>, <b style=\\\"color: #5f51e2;\\\">I2,9,8</b>, <b style=\\\"color: #e434b6;\\\">I2,0,7</b>, <b style=\\\"color: #7679d1;\\\">I2,1,7</b>, <b style=\\\"color: #e0c02f;\\\">I2,2,7</b>, <b style=\\\"color: #db37b2;\\\">I2,3,7</b>, <b style=\\\"color: #d35a4e;\\\">I2,4,7</b>, <b style=\\\"color: #704cd7;\\\">I2,5,7</b>, <b style=\\\"color: #a8ce71;\\\">I2,6,7</b>, <b style=\\\"color: #9a47df;\\\">I2,7,7</b>, <b style=\\\"color: #ca58cf;\\\">I2,8,7</b>, <b style=\\\"color: #deb378;\\\">I2,9,7</b>, <b style=\\\"color: #9d40cf;\\\">I2,0,6</b>, <b style=\\\"color: #dea44c;\\\">I2,1,6</b>, <b style=\\\"color: #96dd93;\\\">I2,2,6</b>, <b style=\\\"color: #ce8f9d;\\\">I2,3,6</b>, <b style=\\\"color: #7dd3a0;\\\">I2,4,6</b>, <b style=\\\"color: #86d768;\\\">I2,5,6</b>, <b style=\\\"color: #86de6b;\\\">I2,6,6</b>, <b style=\\\"color: #a4d07a;\\\">I2,7,6</b>, <b style=\\\"color: #5eb7dd;\\\">I2,8,6</b>, <b style=\\\"color: #d66cd2;\\\">I2,9,6</b>, <b style=\\\"color: #6a2ccf;\\\">I2,0,5</b>, <b style=\\\"color: #3ed1c4;\\\">I2,1,5</b>, <b style=\\\"color: #9196e4;\\\">I2,2,5</b>, <b style=\\\"color: #da9039;\\\">I2,3,5</b>, <b style=\\\"color: #7ad489;\\\">I2,4,5</b>, <b style=\\\"color: #936dcf;\\\">I2,5,5</b>, <b style=\\\"color: #9442dc;\\\">I2,6,5</b>, <b style=\\\"color: #ce8ade;\\\">I2,7,5</b>, <b style=\\\"color: #48dbd7;\\\">I2,8,5</b>, <b style=\\\"color: #8fd9bd;\\\">I2,9,5</b>, <b style=\\\"color: #da8798;\\\">I2,0,4</b>, <b style=\\\"color: #e3cd8c;\\\">I2,1,4</b>, <b style=\\\"color: #c488cd;\\\">I2,2,4</b>, <b style=\\\"color: #e0d130;\\\">I2,3,4</b>, <b style=\\\"color: #6575d9;\\\">I2,4,4</b>, <b style=\\\"color: #684dd3;\\\">I2,5,4</b>, <b style=\\\"color: #7dcdcb;\\\">I2,6,4</b>, <b style=\\\"color: #7433d1;\\\">I2,7,4</b>, <b style=\\\"color: #e173e3;\\\">I2,8,4</b>, <b style=\\\"color: #bd8ed5;\\\">I2,9,4</b>, <b style=\\\"color: #7559d3;\\\">I2,0,3</b>, <b style=\\\"color: #df9341;\\\">I2,1,3</b>, <b style=\\\"color: #4fa3de;\\\">I2,2,3</b>, <b style=\\\"color: #353ddb;\\\">I2,3,3</b>, <b style=\\\"color: #d332b1;\\\">I2,4,3</b>, <b style=\\\"color: #dd4377;\\\">I2,5,3</b>, <b style=\\\"color: #df9752;\\\">I2,6,3</b>, <b style=\\\"color: #35bfd9;\\\">I2,7,3</b>, <b style=\\\"color: #73e399;\\\">I2,8,3</b>, <b style=\\\"color: #44dca5;\\\">I2,9,3</b>, <b style=\\\"color: #9657da;\\\">I2,0,2</b>, <b style=\\\"color: #7b80e3;\\\">I2,1,2</b>, <b style=\\\"color: #8fce8c;\\\">I2,2,2</b>, <b style=\\\"color: #e27cb9;\\\">I2,3,2</b>, <b style=\\\"color: #c5ce76;\\\">I2,4,2</b>, <b style=\\\"color: #40c3d6;\\\">I2,5,2</b>, <b style=\\\"color: #31dc6c;\\\">I2,6,2</b>, <b style=\\\"color: #9d2dda;\\\">I2,7,2</b>, <b style=\\\"color: #bd93db;\\\">I2,8,2</b>, <b style=\\\"color: #7dd3bf;\\\">I2,9,2</b>, <b style=\\\"color: #91d7e4;\\\">I2,0,1</b>, <b style=\\\"color: #e458c0;\\\">I2,1,1</b>, <b style=\\\"color: #d05a4f;\\\">I2,2,1</b>, <b style=\\\"color: #83e1b4;\\\">I2,3,1</b>, <b style=\\\"color: #9d31d2;\\\">I2,4,1</b>, <b style=\\\"color: #d92c4e;\\\">I2,5,1</b>, <b style=\\\"color: #d98735;\\\">I2,6,1</b>, <b style=\\\"color: #6fcfac;\\\">I2,7,1</b>, <b style=\\\"color: #d5918a;\\\">I2,8,1</b>, <b style=\\\"color: #7dde31;\\\">I2,9,1</b>, <b style=\\\"color: #4e6ce5;\\\">I2,0,0</b>, <b style=\\\"color: #7264d9;\\\">I2,1,0</b>, <b style=\\\"color: #bad849;\\\">I2,2,0</b>, <b style=\\\"color: #d7b967;\\\">I2,3,0</b>, <b style=\\\"color: #b559d3;\\\">I2,4,0</b>, <b style=\\\"color: #7cd077;\\\">I2,5,0</b>, <b style=\\\"color: #d8a570;\\\">I2,6,0</b>, <b style=\\\"color: #a3df79;\\\">I2,7,0</b>, <b style=\\\"color: #d95850;\\\">I2,8,0</b>, <b style=\\\"color: #6194e5;\\\">I2,9,0</b>, <b style=\\\"color: #cf7864;\\\">I1,0,9</b>, <b style=\\\"color: #6fe251;\\\">X1</b>, <b style=\\\"color: #e47169;\\\">I1,1,9</b>, <b style=\\\"color: #debf88;\\\">I1,2,9</b>, <b style=\\\"color: #d680b9;\\\">I1,3,9</b>, <b style=\\\"color: #4a76d9;\\\">I1,4,9</b>, <b style=\\\"color: #d6b73a;\\\">I1,5,9</b>, <b style=\\\"color: #d79b81;\\\">I1,6,9</b>, <b style=\\\"color: #cdd18c;\\\">I1,7,9</b>, <b style=\\\"color: #d23d2a;\\\">I1,8,9</b>, <b style=\\\"color: #68e360;\\\">I1,9,9</b>, <b style=\\\"color: #e28282;\\\">I1,0,8</b>, <b style=\\\"color: #cf6366;\\\">I1,1,8</b>, <b style=\\\"color: #e074a5;\\\">I1,2,8</b>, <b style=\\\"color: #9bd740;\\\">I1,3,8</b>, <b style=\\\"color: #e1be32;\\\">I1,4,8</b>, <b style=\\\"color: #74b2d6;\\\">I1,5,8</b>, <b style=\\\"color: #d330c7;\\\">I1,6,8</b>, <b style=\\\"color: #8491d2;\\\">I1,7,8</b>, <b style=\\\"color: #ce51bf;\\\">I1,8,8</b>, <b style=\\\"color: #a9de6c;\\\">I1,9,8</b>, <b style=\\\"color: #e43945;\\\">I1,0,7</b>, <b style=\\\"color: #76dd50;\\\">I1,1,7</b>, <b style=\\\"color: #b3cd6b;\\\">I1,2,7</b>, <b style=\\\"color: #a96fd4;\\\">I1,3,7</b>, <b style=\\\"color: #44d2b0;\\\">I1,4,7</b>, <b style=\\\"color: #37da56;\\\">I1,5,7</b>, <b style=\\\"color: #39dba8;\\\">I1,6,7</b>, <b style=\\\"color: #38e59f;\\\">I1,7,7</b>, <b style=\\\"color: #c295d9;\\\">I1,8,7</b>, <b style=\\\"color: #ce55a3;\\\">I1,9,7</b>, <b style=\\\"color: #d9c95d;\\\">I1,0,6</b>, <b style=\\\"color: #d89981;\\\">I1,1,6</b>, <b style=\\\"color: #5e88cc;\\\">I1,2,6</b>, <b style=\\\"color: #4ad07b;\\\">I1,3,6</b>, <b style=\\\"color: #df9a77;\\\">I1,4,6</b>, <b style=\\\"color: #9bda84;\\\">I1,5,6</b>, <b style=\\\"color: #d2a383;\\\">I1,6,6</b>, <b style=\\\"color: #d3a82b;\\\">I1,7,6</b>, <b style=\\\"color: #b0cc7c;\\\">I1,8,6</b>, <b style=\\\"color: #e282bd;\\\">I1,9,6</b>, <b style=\\\"color: #7de1df;\\\">I1,0,5</b>, <b style=\\\"color: #42d441;\\\">I1,1,5</b>, <b style=\\\"color: #d07c98;\\\">I1,2,5</b>, <b style=\\\"color: #7c2ccd;\\\">I1,3,5</b>, <b style=\\\"color: #dcdf96;\\\">I1,4,5</b>, <b style=\\\"color: #cf5db0;\\\">I1,5,5</b>, <b style=\\\"color: #cd8a50;\\\">I1,6,5</b>, <b style=\\\"color: #da8eb5;\\\">I1,7,5</b>, <b style=\\\"color: #d643a2;\\\">I1,8,5</b>, <b style=\\\"color: #e5b238;\\\">I1,9,5</b>, <b style=\\\"color: #d58f84;\\\">I1,0,4</b>, <b style=\\\"color: #d79e3c;\\\">I1,1,4</b>, <b style=\\\"color: #7cd2ab;\\\">I1,2,4</b>, <b style=\\\"color: #5a90d6;\\\">I1,3,4</b>, <b style=\\\"color: #574ccc;\\\">I1,4,4</b>, <b style=\\\"color: #bc32d2;\\\">I1,5,4</b>, <b style=\\\"color: #9e6fe2;\\\">I1,6,4</b>, <b style=\\\"color: #cf768f;\\\">I1,7,4</b>, <b style=\\\"color: #769fdd;\\\">I1,8,4</b>, <b style=\\\"color: #e094bd;\\\">I1,9,4</b>, <b style=\\\"color: #ca71dc;\\\">I1,0,3</b>, <b style=\\\"color: #626fdf;\\\">I1,1,3</b>, <b style=\\\"color: #83e1ca;\\\">I1,2,3</b>, <b style=\\\"color: #7dd9a3;\\\">I1,3,3</b>, <b style=\\\"color: #e03b84;\\\">I1,4,3</b>, <b style=\\\"color: #c297d8;\\\">I1,5,3</b>, <b style=\\\"color: #7edc9c;\\\">I1,6,3</b>, <b style=\\\"color: #d38bba;\\\">I1,7,3</b>, <b style=\\\"color: #38e236;\\\">I1,8,3</b>, <b style=\\\"color: #d131cd;\\\">I1,9,3</b>, <b style=\\\"color: #e09dba;\\\">I1,0,2</b>, <b style=\\\"color: #e530b6;\\\">I1,1,2</b>, <b style=\\\"color: #dc7f4d;\\\">I1,2,2</b>, <b style=\\\"color: #dca442;\\\">I1,3,2</b>, <b style=\\\"color: #ded080;\\\">I1,4,2</b>, <b style=\\\"color: #36bad0;\\\">I1,5,2</b>, <b style=\\\"color: #e03ae1;\\\">I1,6,2</b>, <b style=\\\"color: #d7a76b;\\\">I1,7,2</b>, <b style=\\\"color: #5bdda8;\\\">I1,8,2</b>, <b style=\\\"color: #d93947;\\\">I1,9,2</b>, <b style=\\\"color: #38ccdd;\\\">I1,0,1</b>, <b style=\\\"color: #d489d5;\\\">I1,1,1</b>, <b style=\\\"color: #818dd1;\\\">I1,2,1</b>, <b style=\\\"color: #d16991;\\\">I1,3,1</b>, <b style=\\\"color: #66d878;\\\">I1,4,1</b>, <b style=\\\"color: #98ddb3;\\\">I1,5,1</b>, <b style=\\\"color: #e57e8c;\\\">I1,6,1</b>, <b style=\\\"color: #83d5a6;\\\">I1,7,1</b>, <b style=\\\"color: #4886e4;\\\">I1,8,1</b>, <b style=\\\"color: #9f49cd;\\\">I1,9,1</b>, <b style=\\\"color: #ad80dd;\\\">I1,0,0</b>, <b style=\\\"color: #bedd30;\\\">I1,1,0</b>, <b style=\\\"color: #6ed092;\\\">I1,2,0</b>, <b style=\\\"color: #7de2c8;\\\">I1,3,0</b>, <b style=\\\"color: #6fe382;\\\">I1,4,0</b>, <b style=\\\"color: #80d2b2;\\\">I1,5,0</b>, <b style=\\\"color: #73d6bd;\\\">I1,6,0</b>, <b style=\\\"color: #d09d50;\\\">I1,7,0</b>, <b style=\\\"color: #cd3c29;\\\">I1,8,0</b>, <b style=\\\"color: #b788d5;\\\">I1,9,0</b>, <b style=\\\"color: #89adcf;\\\">I0,0,9</b>, <b style=\\\"color: #d44388;\\\">X0</b>, <b style=\\\"color: #3ee5cd;\\\">I0,1,9</b>, <b style=\\\"color: #2aa5d2;\\\">I0,2,9</b>, <b style=\\\"color: #6fd76c;\\\">I0,3,9</b>, <b style=\\\"color: #d22f5e;\\\">I0,4,9</b>, <b style=\\\"color: #d77286;\\\">I0,5,9</b>, <b style=\\\"color: #8382dc;\\\">I0,6,9</b>, <b style=\\\"color: #e08abc;\\\">I0,7,9</b>, <b style=\\\"color: #7759d4;\\\">I0,8,9</b>, <b style=\\\"color: #717bdc;\\\">I0,9,9</b>, <b style=\\\"color: #d687ba;\\\">I0,0,8</b>, <b style=\\\"color: #e03bc3;\\\">I0,1,8</b>, <b style=\\\"color: #d49937;\\\">I0,2,8</b>, <b style=\\\"color: #d9d46f;\\\">I0,3,8</b>, <b style=\\\"color: #d2683d;\\\">I0,4,8</b>, <b style=\\\"color: #68dcab;\\\">I0,5,8</b>, <b style=\\\"color: #dce06d;\\\">I0,6,8</b>, <b style=\\\"color: #ab56e3;\\\">I0,7,8</b>, <b style=\\\"color: #d938e4;\\\">I0,8,8</b>, <b style=\\\"color: #7dd2d4;\\\">I0,9,8</b>, <b style=\\\"color: #aae53d;\\\">I0,0,7</b>, <b style=\\\"color: #66de76;\\\">I0,1,7</b>, <b style=\\\"color: #43b3cc;\\\">I0,2,7</b>, <b style=\\\"color: #8dbbe2;\\\">I0,3,7</b>, <b style=\\\"color: #d787b5;\\\">I0,4,7</b>, <b style=\\\"color: #3a78cd;\\\">I0,5,7</b>, <b style=\\\"color: #62d7a2;\\\">I0,6,7</b>, <b style=\\\"color: #6439dc;\\\">I0,7,7</b>, <b style=\\\"color: #9aa4de;\\\">I0,8,7</b>, <b style=\\\"color: #c06bdb;\\\">I0,9,7</b>, <b style=\\\"color: #d8a263;\\\">I0,0,6</b>, <b style=\\\"color: #b7dc80;\\\">I0,1,6</b>, <b style=\\\"color: #e06b53;\\\">I0,2,6</b>, <b style=\\\"color: #7a4ce5;\\\">I0,3,6</b>, <b style=\\\"color: #e2733f;\\\">I0,4,6</b>, <b style=\\\"color: #dac589;\\\">I0,5,6</b>, <b style=\\\"color: #67e15b;\\\">I0,6,6</b>, <b style=\\\"color: #ce41c5;\\\">I0,7,6</b>, <b style=\\\"color: #dc7dbf;\\\">I0,8,6</b>, <b style=\\\"color: #6e89cd;\\\">I0,9,6</b>, <b style=\\\"color: #cf9e78;\\\">I0,0,5</b>, <b style=\\\"color: #7cb4ce;\\\">I0,1,5</b>, <b style=\\\"color: #986ed9;\\\">I0,2,5</b>, <b style=\\\"color: #dc897a;\\\">I0,3,5</b>, <b style=\\\"color: #60b7e1;\\\">I0,4,5</b>, <b style=\\\"color: #7b74d4;\\\">I0,5,5</b>, <b style=\\\"color: #7ee37d;\\\">I0,6,5</b>, <b style=\\\"color: #abd368;\\\">I0,7,5</b>, <b style=\\\"color: #cd9975;\\\">I0,8,5</b>, <b style=\\\"color: #a3cd5f;\\\">I0,9,5</b>, <b style=\\\"color: #e095ce;\\\">I0,0,4</b>, <b style=\\\"color: #349ecf;\\\">I0,1,4</b>, <b style=\\\"color: #cb61dd;\\\">I0,2,4</b>, <b style=\\\"color: #88d67f;\\\">I0,3,4</b>, <b style=\\\"color: #4636d5;\\\">I0,4,4</b>, <b style=\\\"color: #a560e2;\\\">I0,5,4</b>, <b style=\\\"color: #cadf8e;\\\">I0,6,4</b>, <b style=\\\"color: #73dec7;\\\">I0,7,4</b>, <b style=\\\"color: #6cb5d1;\\\">I0,8,4</b>, <b style=\\\"color: #ce538c;\\\">I0,9,4</b>, <b style=\\\"color: #7ae5b0;\\\">I0,0,3</b>, <b style=\\\"color: #628de4;\\\">I0,1,3</b>, <b style=\\\"color: #c8de7a;\\\">I0,2,3</b>, <b style=\\\"color: #679bd8;\\\">I0,3,3</b>, <b style=\\\"color: #aed336;\\\">I0,4,3</b>, <b style=\\\"color: #6c3ae5;\\\">I0,5,3</b>, <b style=\\\"color: #e534be;\\\">I0,6,3</b>, <b style=\\\"color: #4cdba2;\\\">I0,7,3</b>, <b style=\\\"color: #e4b992;\\\">I0,8,3</b>, <b style=\\\"color: #54d253;\\\">I0,9,3</b>, <b style=\\\"color: #d58bcb;\\\">I0,0,2</b>, <b style=\\\"color: #ce8cc8;\\\">I0,1,2</b>, <b style=\\\"color: #2ed376;\\\">I0,2,2</b>, <b style=\\\"color: #d134ac;\\\">I0,3,2</b>, <b style=\\\"color: #74a0df;\\\">I0,4,2</b>, <b style=\\\"color: #9ed72e;\\\">I0,5,2</b>, <b style=\\\"color: #aa93e2;\\\">I0,6,2</b>, <b style=\\\"color: #56b2db;\\\">I0,7,2</b>, <b style=\\\"color: #3765d0;\\\">I0,8,2</b>, <b style=\\\"color: #db8d87;\\\">I0,9,2</b>, <b style=\\\"color: #db9e79;\\\">I0,0,1</b>, <b style=\\\"color: #bc92d7;\\\">I0,1,1</b>, <b style=\\\"color: #5bdfad;\\\">I0,2,1</b>, <b style=\\\"color: #87d049;\\\">I0,3,1</b>, <b style=\\\"color: #73d987;\\\">I0,4,1</b>, <b style=\\\"color: #c791d4;\\\">I0,5,1</b>, <b style=\\\"color: #9acc67;\\\">I0,6,1</b>, <b style=\\\"color: #9c5ad0;\\\">I0,7,1</b>, <b style=\\\"color: #a748de;\\\">I0,8,1</b>, <b style=\\\"color: #d96638;\\\">I0,9,1</b>, <b style=\\\"color: #6dcfa6;\\\">I0,0,0</b>, <b style=\\\"color: #da978d;\\\">I0,1,0</b>, <b style=\\\"color: #d65476;\\\">I0,2,0</b>, <b style=\\\"color: #dc97ab;\\\">I0,3,0</b>, <b style=\\\"color: #aadf83;\\\">I0,4,0</b>, <b style=\\\"color: #d18ed3;\\\">I0,5,0</b>, <b style=\\\"color: #ace051;\\\">I0,6,0</b>, <b style=\\\"color: #cd8db4;\\\">I0,7,0</b>, <b style=\\\"color: #e4c797;\\\">I0,8,0</b>, <b style=\\\"color: #8181df;\\\">I0,9,0</b>}),</summary>backend=<b style=\\\"color: #634cdc;\\\">torch</b>, dtype=<b style=\\\"color: #d18fbb;\\\">torch.float32</b>, data=tensor(1., device='cuda:0')</details></samp></details></samp>\"\n      ],\n      \"text/plain\": [\n       \"TensorNetwork3D(tensors=1, indices=0, Lx=10, Ly=10, Lz=10, max_bond=1)\"\n      ]\n     },\n     \"execution_count\": 11,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tn.contract_compressed_(\\n\",\n    \"    optimize=copt,  # here we demonstrate the cache of the optimizer\\n\",\n    \"    max_bond=chi,\\n\",\n    \"    equalize_norms=1.0,\\n\",\n    \"    progbar=True,\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 12,\n   \"id\": \"acc3feaa-d36c-4c2d-a3dd-3299fe693c2e\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"(tensor(1., device='cuda:0'), tensor(344.7334, device='cuda:0'))\"\n      ]\n     },\n     \"execution_count\": 12,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"mantissa, exponent = (tn.contract(), tn.exponent)\\n\",\n    \"mantissa, exponent\"\n   ]\n  }\n ],\n \"metadata\": {\n  \"kernelspec\": {\n   \"display_name\": \"Python 3\",\n   \"language\": \"python\",\n   \"name\": \"python3\"\n  },\n  \"language_info\": {\n   \"codemirror_mode\": {\n    \"name\": \"ipython\",\n    \"version\": 3\n   },\n   \"file_extension\": \".py\",\n   \"mimetype\": \"text/x-python\",\n   \"name\": \"python\",\n   \"nbconvert_exporter\": \"python\",\n   \"pygments_lexer\": \"ipython3\",\n   \"version\": \"3\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 5\n}\n"
  },
  {
    "path": "docs/examples/ex_large_output_lazy.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"48db7bce\",\n   \"metadata\": {},\n   \"source\": [\n    \"# Contracting a large output lazily\\n\",\n    \"\\n\",\n    \"In this example we generate perform a contraction with an\\n\",\n    \"output that would be larger than can fit in memory.\\n\",\n    \"However we can still generate it in chunks which is\\n\",\n    \"sufficient to compute for example:\\n\",\n    \"\\n\",\n    \"$$\\n\",\n    \"S = - \\\\sum_{\\\\{a, b, c, \\\\ldots\\\\}} p_{a, b, c, \\\\ldots} \\\\log p_{a, b, c, \\\\ldots}\\n\",\n    \"$$\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 1,\n   \"id\": \"9724fa7d-a982-477d-b96b-0170d64fa6a4\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"%config InlineBackend.figure_formats = ['svg']\\n\",\n    \"import quimb.tensor as qtn\\n\",\n    \"from autoray import do\\n\",\n    \"\\n\",\n    \"import cotengra as ctg\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"8a706dc0-3bff-4585-a6c1-b4efb889d96f\",\n   \"metadata\": {},\n   \"source\": [\n    \"Use quimb to make an example factor graph / probability distribution:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 2,\n   \"id\": \"7a84d1c9-a922-42ea-b507-a3f46b88ee2b\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"htn = qtn.HTN3D_classical_ising_partition_function(\\n\",\n    \"    6,\\n\",\n    \"    6,\\n\",\n    \"    6,\\n\",\n    \"    beta=0.3,\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"8e3c972a\",\n   \"metadata\": {},\n   \"source\": [\n    \"Here we optionally first convert the tensor network's data to cupy GPU arrays:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"id\": \"7ac01629\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"def to_backend(x):\\n\",\n    \"    import cupy\\n\",\n    \"\\n\",\n    \"    return cupy.asarray(x, dtype=\\\"float32\\\")\\n\",\n    \"\\n\",\n    \"\\n\",\n    \"htn.apply_to_arrays(to_backend)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"110d1659-4e86-408c-98be-a32c4bd7e5a6\",\n   \"metadata\": {},\n   \"source\": [\n    \"Select a subset of output variables (more than we can store the full tensor for!):\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 4,\n   \"id\": \"80b1d3f3-2d21-4594-885c-b08088d26e03\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"36\"\n      ]\n     },\n     \"execution_count\": 4,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"output_inds = tuple(\\n\",\n    \"    f\\\"s{i},{j},{k}\\\" for i in range(4) for j in range(3) for k in range(3)\\n\",\n    \")\\n\",\n    \"len(output_inds)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 5,\n   \"id\": 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\"4400dfe4-115f-4d58-9b1d-c12213396f91\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"opt = ctg.ReusableHyperOptimizer(\\n\",\n    \"    minimize=\\\"combo\\\",\\n\",\n    \"    # here we put the actual amount of storage we are limited to\\n\",\n    \"    slicing_reconf_opts={\\\"target_size\\\": 2**28},\\n\",\n    \"    # the amount of time we want to spend searching\\n\",\n    \"    # given we can compute at approximately 1e10 ops / sec\\n\",\n    \"    max_time=\\\"rate:1e11\\\",\\n\",\n    \"    progbar=True,\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"dd3daa4d-de8a-4963-bde8-a4760279199c\",\n   \"metadata\": {},\n   \"source\": [\n    \"First if we need to normalize we compute the full partition function:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 7,\n   \"id\": \"9463072f-4d1e-404f-9be5-334f717bf86a\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"log2[SIZE]: 28.00 log10[FLOPs]: 12.80:  24%|█████████▉                               | 31/128 [01:04<03:22,  2.09s/it]\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"tree_Z = htn.contraction_tree(output_inds=(), optimize=opt)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"6c0bd2b3\",\n   \"metadata\": {},\n   \"source\": [\n    \"Since it could be a very large or small number we actively renormalize the\\n\",\n    \"tensors while contracting into a separate mantissa and exponent:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 8,\n   \"id\": \"953e8dd4-25e0-4f36-a39c-cbf87f0e3236\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"100%|█████████████████████████████████████████████████████████████████████████████████| 32/32 [00:07<00:00,  4.56it/s]\\n\"\n     ]\n    },\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"(array(4.2891397, dtype=float32), array(78.32228, dtype=float32))\"\n      ]\n     },\n     \"execution_count\": 8,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"Z_mantissa, Z_exponent = tree_Z.contract(\\n\",\n    \"    htn.arrays, strip_exponent=True, progbar=True\\n\",\n    \")\\n\",\n    \"Z_mantissa, Z_exponent\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 9,\n   \"id\": \"896187e0-98de-4479-bd1f-77bb5c2d1d03\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/html\": [\n       \"<samp><details><summary><b style=\\\"color: #3645cd;\\\">TensorNetwork</b>(tensors=540, indices=216)</summary><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #77cf4c;\\\">s0,0,0</b>, <b style=\\\"color: #8996e1;\\\">s1,0,0</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #77cf4c;\\\">s0,0,0</b>, <b style=\\\"color: #d8c956;\\\">s0,1,0</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #77cf4c;\\\">s0,0,0</b>, <b style=\\\"color: #5475db;\\\">s0,0,1</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #5475db;\\\">s0,0,1</b>, <b style=\\\"color: #85e252;\\\">s1,0,1</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #5475db;\\\">s0,0,1</b>, <b style=\\\"color: #7a57df;\\\">s0,1,1</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #5475db;\\\">s0,0,1</b>, <b style=\\\"color: #32d755;\\\">s0,0,2</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #32d755;\\\">s0,0,2</b>, <b style=\\\"color: #d3c47f;\\\">s1,0,2</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #32d755;\\\">s0,0,2</b>, <b style=\\\"color: #7933e3;\\\">s0,1,2</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #32d755;\\\">s0,0,2</b>, <b style=\\\"color: #3cd662;\\\">s0,0,3</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #3cd662;\\\">s0,0,3</b>, <b style=\\\"color: #d683a3;\\\">s1,0,3</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #3cd662;\\\">s0,0,3</b>, <b style=\\\"color: #e06c8e;\\\">s0,1,3</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #3cd662;\\\">s0,0,3</b>, <b style=\\\"color: #b5d431;\\\">s0,0,4</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #b5d431;\\\">s0,0,4</b>, <b style=\\\"color: #817ecf;\\\">s1,0,4</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #b5d431;\\\">s0,0,4</b>, <b style=\\\"color: #d1c489;\\\">s0,1,4</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #b5d431;\\\">s0,0,4</b>, <b style=\\\"color: #d7c267;\\\">s0,0,5</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d7c267;\\\">s0,0,5</b>, <b style=\\\"color: #da938d;\\\">s1,0,5</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d7c267;\\\">s0,0,5</b>, <b style=\\\"color: #6871cf;\\\">s0,1,5</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d8c956;\\\">s0,1,0</b>, <b style=\\\"color: #2d44d4;\\\">s1,1,0</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d8c956;\\\">s0,1,0</b>, <b style=\\\"color: #cf4f4e;\\\">s0,2,0</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d8c956;\\\">s0,1,0</b>, <b style=\\\"color: #7a57df;\\\">s0,1,1</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #7a57df;\\\">s0,1,1</b>, <b style=\\\"color: #9143d8;\\\">s1,1,1</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #7a57df;\\\">s0,1,1</b>, <b style=\\\"color: #8ad8d1;\\\">s0,2,1</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #7a57df;\\\">s0,1,1</b>, <b style=\\\"color: #7933e3;\\\">s0,1,2</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #7933e3;\\\">s0,1,2</b>, <b style=\\\"color: #4fd5de;\\\">s1,1,2</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #7933e3;\\\">s0,1,2</b>, <b style=\\\"color: #8bda97;\\\">s0,2,2</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #7933e3;\\\">s0,1,2</b>, <b style=\\\"color: #e06c8e;\\\">s0,1,3</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #e06c8e;\\\">s0,1,3</b>, <b style=\\\"color: #e15086;\\\">s1,1,3</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #e06c8e;\\\">s0,1,3</b>, <b style=\\\"color: #29cd3a;\\\">s0,2,3</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #e06c8e;\\\">s0,1,3</b>, <b style=\\\"color: #d1c489;\\\">s0,1,4</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d1c489;\\\">s0,1,4</b>, <b style=\\\"color: #3ae238;\\\">s1,1,4</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d1c489;\\\">s0,1,4</b>, <b style=\\\"color: #8ad034;\\\">s0,2,4</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d1c489;\\\">s0,1,4</b>, <b style=\\\"color: #6871cf;\\\">s0,1,5</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #6871cf;\\\">s0,1,5</b>, <b style=\\\"color: #84d4ad;\\\">s1,1,5</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #6871cf;\\\">s0,1,5</b>, <b style=\\\"color: #a292d5;\\\">s0,2,5</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #cf4f4e;\\\">s0,2,0</b>, <b style=\\\"color: #9286d1;\\\">s1,2,0</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #cf4f4e;\\\">s0,2,0</b>, <b style=\\\"color: #d748b4;\\\">s0,3,0</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #cf4f4e;\\\">s0,2,0</b>, <b style=\\\"color: #8ad8d1;\\\">s0,2,1</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #8ad8d1;\\\">s0,2,1</b>, <b style=\\\"color: #75e2d5;\\\">s1,2,1</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #8ad8d1;\\\">s0,2,1</b>, <b style=\\\"color: #a6ce5c;\\\">s0,3,1</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #8ad8d1;\\\">s0,2,1</b>, <b style=\\\"color: #8bda97;\\\">s0,2,2</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #8bda97;\\\">s0,2,2</b>, <b style=\\\"color: #8ed9d5;\\\">s1,2,2</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #8bda97;\\\">s0,2,2</b>, <b style=\\\"color: #e169d7;\\\">s0,3,2</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #8bda97;\\\">s0,2,2</b>, <b style=\\\"color: #29cd3a;\\\">s0,2,3</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #29cd3a;\\\">s0,2,3</b>, <b style=\\\"color: #9e7cce;\\\">s1,2,3</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #29cd3a;\\\">s0,2,3</b>, <b style=\\\"color: #8e96dd;\\\">s0,3,3</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #29cd3a;\\\">s0,2,3</b>, <b style=\\\"color: #8ad034;\\\">s0,2,4</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #8ad034;\\\">s0,2,4</b>, <b style=\\\"color: #d2694d;\\\">s1,2,4</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #8ad034;\\\">s0,2,4</b>, <b style=\\\"color: #d0713d;\\\">s0,3,4</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #8ad034;\\\">s0,2,4</b>, <b style=\\\"color: #a292d5;\\\">s0,2,5</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #a292d5;\\\">s0,2,5</b>, <b style=\\\"color: #abe13c;\\\">s1,2,5</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #a292d5;\\\">s0,2,5</b>, <b style=\\\"color: #d5b231;\\\">s0,3,5</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d748b4;\\\">s0,3,0</b>, <b style=\\\"color: #5ed22c;\\\">s1,3,0</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d748b4;\\\">s0,3,0</b>, <b style=\\\"color: #dccb5b;\\\">s0,4,0</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d748b4;\\\">s0,3,0</b>, <b style=\\\"color: #a6ce5c;\\\">s0,3,1</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #a6ce5c;\\\">s0,3,1</b>, <b style=\\\"color: #e538e2;\\\">s1,3,1</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #a6ce5c;\\\">s0,3,1</b>, <b style=\\\"color: #e5c340;\\\">s0,4,1</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #a6ce5c;\\\">s0,3,1</b>, <b style=\\\"color: #e169d7;\\\">s0,3,2</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #e169d7;\\\">s0,3,2</b>, <b style=\\\"color: #7351d1;\\\">s1,3,2</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #e169d7;\\\">s0,3,2</b>, <b style=\\\"color: #9c9bdf;\\\">s0,4,2</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #e169d7;\\\">s0,3,2</b>, <b style=\\\"color: #8e96dd;\\\">s0,3,3</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #8e96dd;\\\">s0,3,3</b>, <b style=\\\"color: #6bafce;\\\">s1,3,3</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #8e96dd;\\\">s0,3,3</b>, <b style=\\\"color: #d7ab4e;\\\">s0,4,3</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #8e96dd;\\\">s0,3,3</b>, <b style=\\\"color: #d0713d;\\\">s0,3,4</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d0713d;\\\">s0,3,4</b>, <b style=\\\"color: #dfda4c;\\\">s1,3,4</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d0713d;\\\">s0,3,4</b>, <b style=\\\"color: #c094dc;\\\">s0,4,4</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d0713d;\\\">s0,3,4</b>, <b style=\\\"color: #d5b231;\\\">s0,3,5</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d5b231;\\\">s0,3,5</b>, <b style=\\\"color: #88cd3b;\\\">s1,3,5</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d5b231;\\\">s0,3,5</b>, <b style=\\\"color: #4491d8;\\\">s0,4,5</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #dccb5b;\\\">s0,4,0</b>, <b style=\\\"color: #553cd0;\\\">s1,4,0</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #dccb5b;\\\">s0,4,0</b>, <b style=\\\"color: #cec177;\\\">s0,5,0</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #dccb5b;\\\">s0,4,0</b>, <b style=\\\"color: #e5c340;\\\">s0,4,1</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #e5c340;\\\">s0,4,1</b>, <b style=\\\"color: #53d578;\\\">s1,4,1</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #e5c340;\\\">s0,4,1</b>, <b style=\\\"color: #d48bd7;\\\">s0,5,1</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #e5c340;\\\">s0,4,1</b>, <b style=\\\"color: #9c9bdf;\\\">s0,4,2</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #9c9bdf;\\\">s0,4,2</b>, <b style=\\\"color: #d289a7;\\\">s1,4,2</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #9c9bdf;\\\">s0,4,2</b>, <b style=\\\"color: #8f41e4;\\\">s0,5,2</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #9c9bdf;\\\">s0,4,2</b>, <b style=\\\"color: #d7ab4e;\\\">s0,4,3</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d7ab4e;\\\">s0,4,3</b>, <b style=\\\"color: #995cce;\\\">s1,4,3</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d7ab4e;\\\">s0,4,3</b>, <b style=\\\"color: #8170e3;\\\">s0,5,3</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d7ab4e;\\\">s0,4,3</b>, <b style=\\\"color: #c094dc;\\\">s0,4,4</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #c094dc;\\\">s0,4,4</b>, <b style=\\\"color: #d89388;\\\">s1,4,4</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #c094dc;\\\">s0,4,4</b>, <b style=\\\"color: #76cc46;\\\">s0,5,4</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #c094dc;\\\">s0,4,4</b>, <b style=\\\"color: #4491d8;\\\">s0,4,5</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #4491d8;\\\">s0,4,5</b>, <b style=\\\"color: #c1e46b;\\\">s1,4,5</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #4491d8;\\\">s0,4,5</b>, <b style=\\\"color: #3e3adb;\\\">s0,5,5</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #cec177;\\\">s0,5,0</b>, <b style=\\\"color: #53aeda;\\\">s1,5,0</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #cec177;\\\">s0,5,0</b>, <b style=\\\"color: #d48bd7;\\\">s0,5,1</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d48bd7;\\\">s0,5,1</b>, <b style=\\\"color: #347fe1;\\\">s1,5,1</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d48bd7;\\\">s0,5,1</b>, <b style=\\\"color: #8f41e4;\\\">s0,5,2</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #8f41e4;\\\">s0,5,2</b>, <b style=\\\"color: #dc5978;\\\">s1,5,2</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #8f41e4;\\\">s0,5,2</b>, <b style=\\\"color: #8170e3;\\\">s0,5,3</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #8170e3;\\\">s0,5,3</b>, <b style=\\\"color: #dfd653;\\\">s1,5,3</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #8170e3;\\\">s0,5,3</b>, <b style=\\\"color: #76cc46;\\\">s0,5,4</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #76cc46;\\\">s0,5,4</b>, <b style=\\\"color: #db794f;\\\">s1,5,4</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #76cc46;\\\">s0,5,4</b>, <b style=\\\"color: #3e3adb;\\\">s0,5,5</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #3e3adb;\\\">s0,5,5</b>, <b style=\\\"color: #9c8ad4;\\\">s1,5,5</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #8996e1;\\\">s1,0,0</b>, <b style=\\\"color: #7ed25b;\\\">s2,0,0</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #8996e1;\\\">s1,0,0</b>, <b style=\\\"color: #2d44d4;\\\">s1,1,0</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #8996e1;\\\">s1,0,0</b>, <b style=\\\"color: #85e252;\\\">s1,0,1</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><samp><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #85e252;\\\">s1,0,1</b>, <b style=\\\"color: #5ade7f;\\\">s2,0,1</b>], tags={}),</summary>backend=<b style=\\\"color: #d37dbf;\\\">cupy</b>, dtype=<b style=\\\"color: #bd83d3;\\\">float32</b>, data=array([[0.9666009, 0.5304818],\\n\",\n       \"       [0.5304818, 0.9666009]], dtype=float32)</details></samp><p>...</p></details></samp>\"\n      ],\n      \"text/plain\": [\n       \"TensorNetwork(tensors=540, indices=216)\"\n      ]\n     },\n     \"execution_count\": 9,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# we can perform a normalization by setting the negative exponent\\n\",\n    \"htn.exponent = -Z_exponent\\n\",\n    \"# this then spreads the exponent among all the actual tensors\\n\",\n    \"htn.equalize_norms_()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"d12c5834-7010-4799-b839-803913618c3f\",\n   \"metadata\": {},\n   \"source\": [\n    \"Then we can compute the output marginal contraction tree, which for factor\\n\",\n    \"graphs is just of matter of re-interprating certain indices as 'outputs':\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 10,\n   \"id\": \"16db36bb-189b-4088-acf6-e70d85bff8cf\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"log2[SIZE]: 28.00 log10[FLOPs]: 13.46: 100%|████████████████████████████████████████| 128/128 [01:39<00:00,  1.29it/s]\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"tree_sub = htn.contraction_tree(output_inds=output_inds, optimize=opt)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"122e1cf7-9977-460a-96ca-df0c2ce6b489\",\n   \"metadata\": {},\n   \"source\": [\n    \"the output tensor is larger than our sliced size so we generate the output\\n\",\n    \"chunks lazily, which we can process one by one:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 11,\n   \"id\": \"d899a845\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"100%|███████████████████████████████████████████████████████████████████████████████| 256/256 [02:15<00:00,  1.89it/s]\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"S = sum(\\n\",\n    \"    # using autoray handles numpy/cupy/torch/jax etc.\\n\",\n    \"    -do(\\\"sum\\\", p_chunk * do(\\\"log\\\", p_chunk))\\n\",\n    \"    for p_chunk in tree_sub.gen_output_chunks(\\n\",\n    \"        htn.arrays,\\n\",\n    \"        progbar=True,\\n\",\n    \"    )\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 12,\n   \"id\": \"cfc90d5a-93ed-4816-8400-cb92190e29b6\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array(56.018044, dtype=float32)\"\n      ]\n     },\n     \"execution_count\": 12,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"S\"\n   ]\n  }\n ],\n \"metadata\": {\n  \"kernelspec\": {\n   \"display_name\": \"Python 3\",\n   \"language\": \"python\",\n   \"name\": \"python3\"\n  },\n  \"language_info\": {\n   \"codemirror_mode\": {\n    \"name\": \"ipython\",\n    \"version\": 3\n   },\n   \"file_extension\": \".py\",\n   \"mimetype\": \"text/x-python\",\n   \"name\": \"python\",\n   \"nbconvert_exporter\": \"python\",\n   \"pygments_lexer\": \"ipython3\",\n   \"version\": \"3\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 5\n}\n"
  },
  {
    "path": "docs/examples/ex_trace_contraction_to_matmuls.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"551a15b6\",\n   \"metadata\": {},\n   \"source\": [\n    \"(ex_extract_contraction)=\\n\",\n    \"\\n\",\n    \"# Extract contraction to matmuls only\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 6,\n   \"id\": \"7261d7a0-bd84-4357-aeed-c72f0fb5774a\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"%config InlineBackend.figure_formats = ['svg']\\n\",\n    \"\\n\",\n    \"import autoray as ar\\n\",\n    \"\\n\",\n    \"import cotengra as ctg\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"aecf93ca\",\n   \"metadata\": {},\n   \"source\": [\n    \"Create a random contraction and contraction tree:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 22,\n   \"id\": \"e1f4edfc-b4f9-4760-87d0-45c335d71175\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"inputs, output, shapes, size_dict = ctg.utils.rand_equation(\\n\",\n    \"    n=6,\\n\",\n    \"    reg=5,\\n\",\n    \"    n_out=1,\\n\",\n    \"    n_hyper_in=1,\\n\",\n    \"    n_hyper_out=1,\\n\",\n    \"    seed=42,\\n\",\n    \")\\n\",\n    \"\\n\",\n    \"# square grid contraction:\\n\",\n    \"# inputs, output, shapes, size_dict = ctg.utils.lattice_equation([3, 4])\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 12,\n   \"id\": \"36c7a326-261f-4e8b-a834-7218824ffda0\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/svg+xml\": [\n       \"<?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?><!DOCTYPE svg  PUBLIC '-//W3C//DTD SVG 1.1//EN'  'http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd'><svg width=\\\"293.4pt\\\" height=\\\"204.8pt\\\" version=\\\"1.1\\\" viewBox=\\\"0 0 293.4 204.8\\\" xmlns=\\\"http://www.w3.org/2000/svg\\\" xmlns:xlink=\\\"http://www.w3.org/1999/xlink\\\"><defs><style type=\\\"text/css\\\">*{stroke-linejoin: round; stroke-linecap: 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optimize=\\\"optimal\\\"\\n\",\n    \")\\n\",\n    \"tree.get_hypergraph().plot()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"d8e888d4\",\n   \"metadata\": {},\n   \"source\": [\n    \"The high level pairwise contractions can be shown as so:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 23,\n   \"id\": \"7f654565-45e6-44fe-8f27-394a45035b98\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"\\u001b[37m(0) cost: \\u001b[39m3.2e+01 \\u001b[37mwidths: \\u001b[39m2.0,5.0->4.0 \\u001b[37mtype: \\u001b[39meinsum\\n\",\n      \"\\u001b[37minputs: \\u001b[35m{b}\\u001b[31m[i],\\u001b[32ma\\u001b[35m{b}\\u001b[31m[i]\\u001b[32mn\\u001b[32mo\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[35m{b}\\u001b[32m(ano)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(1) cost: \\u001b[39m6.4e+01 \\u001b[37mwidths: \\u001b[39m4.0,5.0->5.0 \\u001b[37mtype: \\u001b[39meinsum\\n\",\n      \"\\u001b[37minputs: \\u001b[35m{ba}\\u001b[31m[n]\\u001b[34mo,\\u001b[35m{ab}\\u001b[32md\\u001b[31m[n]\\u001b[32mh\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[35m{ba}\\u001b[34mo\\u001b[32m(dh)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(2) cost: \\u001b[39m7.7e+02 \\u001b[37mwidths: \\u001b[39m5.0,8.6->7.6 \\u001b[37mtype: \\u001b[39meinsum\\n\",\n      \"\\u001b[37minputs: \\u001b[35m{ba}\\u001b[34mo\\u001b[31m[dh],\\u001b[35m{ab}\\u001b[32mc\\u001b[31m[d]\\u001b[32me\\u001b[32mf\\u001b[32mg\\u001b[31m[h]\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[35m{ba}\\u001b[34mo\\u001b[32m(cefg)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(3) cost: \\u001b[39m1.5e+03 \\u001b[37mwidths: \\u001b[39m7.6,7.0->8.6 \\u001b[37mtype: \\u001b[39meinsum\\n\",\n      \"\\u001b[37minputs: \\u001b[35m{ba}\\u001b[31m[o]\\u001b[34mc\\u001b[34me\\u001b[34mf\\u001b[31m[g],\\u001b[35m{ab}\\u001b[32mk\\u001b[31m[g]\\u001b[32ml\\u001b[31m[o]\\u001b[32mm\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[35m{ba}\\u001b[34mc\\u001b[34me\\u001b[34mf\\u001b[32m(klm)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(4) cost: \\u001b[39m1.2e+03 \\u001b[37mwidths: \\u001b[39m8.6,9.2->2.6 \\u001b[37mtype: \\u001b[39mtensordot+perm\\n\",\n      \"\\u001b[37minputs: \\u001b[31m[b]\\u001b[34ma\\u001b[31m[cefklm],\\u001b[31m[b]\\u001b[32mj\\u001b[31m[cekflm]\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[32m(j)\\u001b[34ma\\n\",\n      \"\\n\",\n      \"\\u001b[39m\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"tree.print_contractions()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"aa3d8b14\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Tracing the computational graph\\n\",\n    \"\\n\",\n    \"`cotengra` can also further break each `einsum` call down into *only* (batch) matrix multiplies, reshapes and transposes. To extract these we need two things:\\n\",\n    \"\\n\",\n    \"1. to trace the contraction with `autoray` lazy arrays.\\n\",\n    \"2. to use `implementation=\\\"cotengra\\\"` to avoid using a backends `einsum` impl directly.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 14,\n   \"id\": \"4ae680f6-1a8f-4a48-b36d-8f9a465c5ec7\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"variables = [ar.lazy.Variable(shape, backend=\\\"numpy\\\") for shape in shapes]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 15,\n   \"id\": \"df4fea46-854f-4a14-9357-6c352228760b\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"lz = tree.contract(\\n\",\n    \"    variables,\\n\",\n    \"    # make cotengra use its own implementation of einsum/tensordot\\n\",\n    \"    # which breaks things down to bmm / reshape / transpose\\n\",\n    \"    implementation=\\\"cotengra\\\",\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"660ac484\",\n   \"metadata\": {},\n   \"source\": [\n    \"The remaining things are simply autoray related functionality. Visualize the operataions:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 16,\n   \"id\": \"bd7c9e22\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/svg+xml\": [\n       \"<?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?><!DOCTYPE svg  PUBLIC '-//W3C//DTD SVG 1.1//EN'  'http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd'><svg width=\\\"679.57pt\\\" height=\\\"204.86pt\\\" version=\\\"1.1\\\" viewBox=\\\"0 0 679.57 204.86\\\" xmlns=\\\"http://www.w3.org/2000/svg\\\" xmlns:xlink=\\\"http://www.w3.org/1999/xlink\\\"><defs><style type=\\\"text/css\\\">*{stroke-linejoin: round; stroke-linecap: butt}</style></defs><path d=\\\"m0 204.86h679.57v-204.86h-679.57v204.86z\\\" fill=\\\"none\\\"/><path d=\\\"m16.073 153.29v35.492\\\" fill=\\\"none\\\" stroke=\\\"#808080\\\" stroke-dasharray=\\\"1.272131,2.099017\\\" stroke-opacity=\\\".25\\\" stroke-width=\\\"1.2721\\\"/><path d=\\\"m33.819 153.29v35.492\\\" fill=\\\"none\\\" 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   \"execution_count\": 16,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"lz.plot_circuit()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"ad415c45\",\n   \"metadata\": {},\n   \"source\": [\n    \"Visualize as text / terminal:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 17,\n   \"id\": \"79283c35\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"   0 transpose[3, 2]\\n\",\n      \"   1 ╰─matmul[2, 3]\\n\",\n      \"   2   ├─reshape[192, 3]\\n\",\n      \"   3   │ ╰─transpose[2, 2, 2, 3, 2, 2, 2, 3]\\n\",\n      \"   4   │   ╰─←[2, 3, 2, 2, 2, 3, 2, 2]\\n\",\n      \"   5   ╰─reshape[2, 192]\\n\",\n      \"   6     ╰─transpose[2, 2, 2, 2, 3, 2, 2, 2]\\n\",\n      \"   7       ╰─reshape[2, 2, 2, 2, 3, 2, 2, 2]\\n\",\n      \"   8         ╰─matmul[4, 12, 8]\\n\",\n      \"   9           ├─reshape[4, 4, 8]\\n\",\n      \"  10           │ ╰─transpose[2, 2, 2, 2, 2, 2, 2]\\n\",\n      \"  11           │   ╰─←[2, 2, 2, 2, 2, 2, 2]\\n\",\n      \"  12           ╰─reshape[4, 12, 4]\\n\",\n      \"  13             ╰─transpose[2, 2, 2, 2, 3, 2, 2]\\n\",\n      \"  14               ╰─reshape[2, 2, 2, 2, 2, 3, 2]\\n\",\n      \"  15                 ╰─matmul[4, 2, 24]\\n\",\n      \"  16                   ├─reshape[4, 4, 24]\\n\",\n      \"  17                   │ ╰─transpose[2, 2, 2, 2, 2, 2, 3, 2]\\n\",\n      \"  18                   │   ╰─←[2, 2, 2, 2, 2, 3, 2, 2]\\n\",\n      \"  19                   ╰─reshape[4, 2, 4]\\n\",\n      \"  20                     ╰─matmul[4, 2, 4]\\n\",\n      \"  21                       ├─reshape[4, 2, 4]\\n\",\n      \"  22                       │ ╰─transpose[2, 2, 2, 2, 2]\\n\",\n      \"  23                       │   ╰─←[2, 2, 2, 2, 2]\\n\",\n      \"  24                       ╰─reshape[4, 2, 2]\\n\",\n      \"  25                         ╰─transpose[2, 2, 2, 2]\\n\",\n      \"  26                           ╰─reshape[2, 2, 2, 2]\\n\",\n      \"  27                             ╰─matmul[2, 1, 8]\\n\",\n      \"  28                               ├─reshape[2, 1, 2]\\n\",\n      \"  29                               │ ╰─←[2, 2]\\n\",\n      \"  30                               ╰─reshape[2, 2, 8]\\n\",\n      \"  31                                 ╰─transpose[2, 2, 2, 2, 2]\\n\",\n      \"  32                                   ╰─←[2, 2, 2, 2, 2]\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"lz.show()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"ad23df09\",\n   \"metadata\": {},\n   \"source\": [\n    \"Some preparatory einsums might appear, only for removing initial diagonal indices and trivial indices etc.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"b75c2f92\",\n   \"metadata\": {},\n   \"source\": [\n    \"## getting the linear form of the contraction\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 18,\n   \"id\": \"ee3860d8\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"['x139996605978592',\\n\",\n       \" 'x139996605418560',\\n\",\n       \" 'x139996605418080',\\n\",\n       \" 'x139996605426720',\\n\",\n       \" 'x139996605418752',\\n\",\n       \" 'x139996605418272']\"\n      ]\n     },\n     \"execution_count\": 18,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# names of the inputs variables in the contraction\\n\",\n    \"[f\\\"x{id(v)}\\\" for v in variables]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 19,\n   \"id\": \"035b84ec-ffec-45a6-badb-a6a069d7a7b1\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"x139996605419040 = transpose139997039584176(x139996605418272, (1, 2, 0, 3, 4,))\\n\",\n      \"x139996603351968 = reshape139997039578096(x139996605419040, (2, 2, 8,))\\n\",\n      \"del x139996605419040\\n\",\n      \"x139996605426048 = reshape139997039578096(x139996605418560, (2, 1, 2,))\\n\",\n      \"x139996603351488 = matmul139997611038160(x139996605426048, x139996603351968)\\n\",\n      \"del x139996603351968\\n\",\n      \"del x139996605426048\\n\",\n      \"x139996603351872 = reshape139997039578096(x139996603351488, (2, 2, 2, 2,))\\n\",\n      \"del x139996603351488\\n\",\n      \"x139996603351776 = transpose139997039584176(x139996603351872, (0, 1, 3, 2,))\\n\",\n      \"del x139996603351872\\n\",\n      \"x139996603351680 = reshape139997039578096(x139996603351776, (4, 2, 2,))\\n\",\n      \"del x139996603351776\\n\",\n      \"x139996603351584 = transpose139997039584176(x139996605426720, (1, 0, 3, 2, 4,))\\n\",\n      \"x139996603352160 = reshape139997039578096(x139996603351584, (4, 2, 4,))\\n\",\n      \"del x139996603351584\\n\",\n      \"x139996603352256 = matmul139997611038160(x139996603351680, x139996603352160)\\n\",\n      \"del x139996603352160\\n\",\n      \"del x139996603351680\\n\",\n      \"x139996603352544 = reshape139997039578096(x139996603352256, (4, 2, 4,))\\n\",\n      \"del x139996603352256\\n\",\n      \"x139996603352640 = transpose139997039584176(x139996605978592, (1, 0, 3, 7, 2, 4, 5, 6,))\\n\",\n      \"x139996603352736 = reshape139997039578096(x139996603352640, (4, 4, 24,))\\n\",\n      \"del x139996603352640\\n\",\n      \"x139996603352832 = matmul139997611038160(x139996603352544, x139996603352736)\\n\",\n      \"del x139996603352736\\n\",\n      \"del x139996603352544\\n\",\n      \"x139996603352928 = reshape139997039578096(x139996603352832, (2, 2, 2, 2, 2, 3, 2,))\\n\",\n      \"del x139996603352832\\n\",\n      \"x139996603353216 = transpose139997039584176(x139996603352928, (0, 1, 3, 4, 5, 2, 6,))\\n\",\n      \"del x139996603352928\\n\",\n      \"x139996603353312 = reshape139997039578096(x139996603353216, (4, 12, 4,))\\n\",\n      \"del x139996603353216\\n\",\n      \"x139996603353504 = transpose139997039584176(x139996605418752, (1, 0, 5, 3, 2, 4, 6,))\\n\",\n      \"x139996603353600 = reshape139997039578096(x139996603353504, (4, 4, 8,))\\n\",\n      \"del x139996603353504\\n\",\n      \"x139996603353696 = matmul139997611038160(x139996603353312, x139996603353600)\\n\",\n      \"del x139996603353600\\n\",\n      \"del x139996603353312\\n\",\n      \"x139996603353792 = reshape139997039578096(x139996603353696, (2, 2, 2, 2, 3, 2, 2, 2,))\\n\",\n      \"del x139996603353696\\n\",\n      \"x139996603354176 = transpose139997039584176(x139996603353792, (1, 0, 2, 3, 4, 5, 6, 7,))\\n\",\n      \"del x139996603353792\\n\",\n      \"x139996603354272 = reshape139997039578096(x139996603354176, (2, 192,))\\n\",\n      \"del x139996603354176\\n\",\n      \"x139996603354368 = transpose139997039584176(x139996605418080, (0, 2, 3, 5, 4, 6, 7, 1,))\\n\",\n      \"x139996603354464 = reshape139997039578096(x139996603354368, (192, 3,))\\n\",\n      \"del x139996603354368\\n\",\n      \"x139996603354560 = matmul139997611038160(x139996603354272, x139996603354464)\\n\",\n      \"del x139996603354464\\n\",\n      \"del x139996603354272\\n\",\n      \"x139996603354656 = transpose139997039584176(x139996603354560, (1, 0,))\\n\",\n      \"del x139996603354560\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"# a python source code of the whole contraction\\n\",\n    \"print(lz.get_source())\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"574e460b\",\n   \"metadata\": {},\n   \"source\": [\n    \"Or access the nodes programmatically:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 20,\n   \"id\": \"192feabf\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"fn: None\\n\",\n      \"args: None\\n\",\n      \"kwargs: None\\n\",\n      \"\\n\",\n      \"fn: <function transpose at 0x7f5399cea7a0>\\n\",\n      \"args: (<LazyArray(fn=None, shape=(2, 2, 2, 2, 2), backend='numpy')>, (1, 2, 0, 3, 4))\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: <function reshape at 0x7f5399cea160>\\n\",\n      \"args: (<LazyArray(fn=transpose, shape=(2, 2, 2, 2, 2), backend='numpy')>, (2, 2, 8))\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: None\\n\",\n      \"args: None\\n\",\n      \"kwargs: None\\n\",\n      \"\\n\",\n      \"fn: <function reshape at 0x7f5399cea160>\\n\",\n      \"args: (<LazyArray(fn=None, shape=(2, 2), backend='numpy')>, (2, 1, 2))\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: <built-in function matmul>\\n\",\n      \"args: (<LazyArray(fn=reshape, shape=(2, 1, 2), backend='numpy')>, <LazyArray(fn=reshape, shape=(2, 2, 8), backend='numpy')>)\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: <function reshape at 0x7f5399cea160>\\n\",\n      \"args: (<LazyArray(fn=matmul, shape=(2, 1, 8), backend='numpy')>, (2, 2, 2, 2))\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: <function transpose at 0x7f5399cea7a0>\\n\",\n      \"args: (<LazyArray(fn=reshape, shape=(2, 2, 2, 2), backend='numpy')>, (0, 1, 3, 2))\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: <function reshape at 0x7f5399cea160>\\n\",\n      \"args: (<LazyArray(fn=transpose, shape=(2, 2, 2, 2), backend='numpy')>, (4, 2, 2))\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: None\\n\",\n      \"args: None\\n\",\n      \"kwargs: None\\n\",\n      \"\\n\",\n      \"fn: <function transpose at 0x7f5399cea7a0>\\n\",\n      \"args: (<LazyArray(fn=None, shape=(2, 2, 2, 2, 2), backend='numpy')>, (1, 0, 3, 2, 4))\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: <function reshape at 0x7f5399cea160>\\n\",\n      \"args: (<LazyArray(fn=transpose, shape=(2, 2, 2, 2, 2), backend='numpy')>, (4, 2, 4))\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: <built-in function matmul>\\n\",\n      \"args: (<LazyArray(fn=reshape, shape=(4, 2, 2), backend='numpy')>, <LazyArray(fn=reshape, shape=(4, 2, 4), backend='numpy')>)\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: <function reshape at 0x7f5399cea160>\\n\",\n      \"args: (<LazyArray(fn=matmul, shape=(4, 2, 4), backend='numpy')>, (4, 2, 4))\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: None\\n\",\n      \"args: None\\n\",\n      \"kwargs: None\\n\",\n      \"\\n\",\n      \"fn: <function transpose at 0x7f5399cea7a0>\\n\",\n      \"args: (<LazyArray(fn=None, shape=(2, 2, 2, 2, 2, 3, 2, 2), backend='numpy')>, (1, 0, 3, 7, 2, 4, 5, 6))\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: <function reshape at 0x7f5399cea160>\\n\",\n      \"args: (<LazyArray(fn=transpose, shape=(2, 2, 2, 2, 2, 2, 3, 2), backend='numpy')>, (4, 4, 24))\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: <built-in function matmul>\\n\",\n      \"args: (<LazyArray(fn=reshape, shape=(4, 2, 4), backend='numpy')>, <LazyArray(fn=reshape, shape=(4, 4, 24), backend='numpy')>)\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: <function reshape at 0x7f5399cea160>\\n\",\n      \"args: (<LazyArray(fn=matmul, shape=(4, 2, 24), backend='numpy')>, (2, 2, 2, 2, 2, 3, 2))\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: <function transpose at 0x7f5399cea7a0>\\n\",\n      \"args: (<LazyArray(fn=reshape, shape=(2, 2, 2, 2, 2, 3, 2), backend='numpy')>, (0, 1, 3, 4, 5, 2, 6))\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: <function reshape at 0x7f5399cea160>\\n\",\n      \"args: (<LazyArray(fn=transpose, shape=(2, 2, 2, 2, 3, 2, 2), backend='numpy')>, (4, 12, 4))\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: None\\n\",\n      \"args: None\\n\",\n      \"kwargs: None\\n\",\n      \"\\n\",\n      \"fn: <function transpose at 0x7f5399cea7a0>\\n\",\n      \"args: (<LazyArray(fn=None, shape=(2, 2, 2, 2, 2, 2, 2), backend='numpy')>, (1, 0, 5, 3, 2, 4, 6))\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: <function reshape at 0x7f5399cea160>\\n\",\n      \"args: (<LazyArray(fn=transpose, shape=(2, 2, 2, 2, 2, 2, 2), backend='numpy')>, (4, 4, 8))\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: <built-in function matmul>\\n\",\n      \"args: (<LazyArray(fn=reshape, shape=(4, 12, 4), backend='numpy')>, <LazyArray(fn=reshape, shape=(4, 4, 8), backend='numpy')>)\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: <function reshape at 0x7f5399cea160>\\n\",\n      \"args: (<LazyArray(fn=matmul, shape=(4, 12, 8), backend='numpy')>, (2, 2, 2, 2, 3, 2, 2, 2))\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: <function transpose at 0x7f5399cea7a0>\\n\",\n      \"args: (<LazyArray(fn=reshape, shape=(2, 2, 2, 2, 3, 2, 2, 2), backend='numpy')>, (1, 0, 2, 3, 4, 5, 6, 7))\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: <function reshape at 0x7f5399cea160>\\n\",\n      \"args: (<LazyArray(fn=transpose, shape=(2, 2, 2, 2, 3, 2, 2, 2), backend='numpy')>, (2, 192))\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: None\\n\",\n      \"args: None\\n\",\n      \"kwargs: None\\n\",\n      \"\\n\",\n      \"fn: <function transpose at 0x7f5399cea7a0>\\n\",\n      \"args: (<LazyArray(fn=None, shape=(2, 3, 2, 2, 2, 3, 2, 2), backend='numpy')>, (0, 2, 3, 5, 4, 6, 7, 1))\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: <function reshape at 0x7f5399cea160>\\n\",\n      \"args: (<LazyArray(fn=transpose, shape=(2, 2, 2, 3, 2, 2, 2, 3), backend='numpy')>, (192, 3))\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: <built-in function matmul>\\n\",\n      \"args: (<LazyArray(fn=reshape, shape=(2, 192), backend='numpy')>, <LazyArray(fn=reshape, shape=(192, 3), backend='numpy')>)\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\",\n      \"fn: <function transpose at 0x7f5399cea7a0>\\n\",\n      \"args: (<LazyArray(fn=matmul, shape=(2, 3), backend='numpy')>, (1, 0))\\n\",\n      \"kwargs: {}\\n\",\n      \"\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"for node in ar.lazy.ascend(lz):\\n\",\n    \"    print(f\\\"fn: {node.fn}\\\")\\n\",\n    \"    print(f\\\"args: {node.args}\\\")\\n\",\n    \"    print(f\\\"kwargs: {node.kwargs}\\\")\\n\",\n    \"    print()\"\n   ]\n  }\n ],\n \"metadata\": {\n  \"kernelspec\": {\n   \"display_name\": \"Python 3\",\n   \"language\": \"python\",\n   \"name\": \"python3\"\n  },\n  \"language_info\": {\n   \"codemirror_mode\": {\n    \"name\": \"ipython\",\n    \"version\": 3\n   },\n   \"file_extension\": \".py\",\n   \"mimetype\": \"text/x-python\",\n   \"name\": \"python\",\n   \"nbconvert_exporter\": \"python\",\n   \"pygments_lexer\": \"ipython3\",\n   \"version\": \"3\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 5\n}\n"
  },
  {
    "path": "docs/high-level-interface.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"bb4240d5-bb9d-429c-b506-ccad03801ad0\",\n   \"metadata\": {},\n   \"source\": [\n    \"(high-level-interface)=\\n\",\n    \"# High Level\\n\",\n    \"\\n\",\n    \"You can use `cotengra` as a drop-in replacement for [`numpy.einsum`](numpy.einsum)\\n\",\n    \"or [`opt_einsum.contract`](opt_einsum.contract.contract), and benefit from the\\n\",\n    \"improved optimization, contraction routines and features such as slicing, with\\n\",\n    \"the following high level interface functions.\\n\",\n    \"\\n\",\n    \"::::{grid} 2\\n\",\n    \":::{grid-item-card}\\n\",\n    \"Traditional einsum style where the contraction is specified as a compact and\\n\",\n    \"more human-readable ``equation`` string:\\n\",\n    \"  - [`cotengra.einsum`](cotengra.einsum)\\n\",\n    \"  - [`cotengra.einsum_tree`](cotengra.einsum_tree)\\n\",\n    \"  - [`cotengra.einsum_expression`](cotengra.einsum_expression)\\n\",\n    \":::\\n\",\n    \":::{grid-item-card}\\n\",\n    \"Programmatic style, where the indices can be specified as sequences of\\n\",\n    \"arbitrary hashable objects:\\n\",\n    \"  - [`cotengra.array_contract`](cotengra.array_contract)\\n\",\n    \"  - [`cotengra.array_contract_tree`](cotengra.array_contract_tree)\\n\",\n    \"  - [`cotengra.array_contract_expression`](cotengra.array_contract_expression)\\n\",\n    \":::\\n\",\n    \"::::\\n\",\n    \"\\n\",\n    \"The following are equivalent ways to perform a matrix multiplication and\\n\",\n    \"transpose of ``x`` and ``y``:\\n\",\n    \"\\n\",\n    \"```python\\n\",\n    \"import cotengra as ctg\\n\",\n    \"\\n\",\n    \"# einsum style\\n\",\n    \"z = ctg.einsum(\\\"ab,bc->ca\\\", x, y)\\n\",\n    \"\\n\",\n    \"# programmatic style\\n\",\n    \"z = ctg.array_contract(\\n\",\n    \"  arrays=(x, y),\\n\",\n    \"  inputs=[(0, 1), (1, 2)],\\n\",\n    \"  output=(2, 0),\\n\",\n    \")\\n\",\n    \"```\\n\",\n    \"\\n\",\n    \"\\n\",\n    \"The `{_tree}` functions return a [`ContractionTree`](cotengra.ContractionTree)\\n\",\n    \"object which can be used to inspect the order and various properties such as\\n\",\n    \"contraction cost and width. The `{_expression}` functions return a function\\n\",\n    \"that performs the contraction, which can be called with any matching input\\n\",\n    \"arrays. All of these functions take an ``optimize`` kwarg which specifies the\\n\",\n    \"contraction strategy. It can be one of the following:\\n\",\n    \"\\n\",\n    \"- ``str`` : a preset such as ``'auto'``, ``'auto-hq'``, ``'greedy'`` or ``'optimal'``\\n\",\n    \"- ``PathOptimizer`` : a custom optimizer from ``cotengra`` or ``opt_einsum``\\n\",\n    \"- ``ContractionTree`` : a contraction tree generated previously\\n\",\n    \"- ``Sequence[tuple[int]]`` : an explicit path of *'linear recycled ids'*,\\n\",\n    \"  specified manually or generated previously\\n\",\n    \"- ``Sequence[str]`` : an explicit path supplied as an *edge ordering*\\n\",\n    \"\\n\",\n    \"If the method provides sliced indices then the contraction will utilize these\\n\",\n    \"to reduce the memory. The default is the `cotengra` preset ``'auto'``. If you\\n\",\n    \"explicitly want to use an `opt_einsum` preset then you can supply\\n\",\n    \"``optimize='opt_einsum:auto'`` for example.\\n\",\n    \"\\n\",\n    \"See the docstring of [`array_contract_expression`](cotengra.array_contract_expression)\\n\",\n    \"for other options.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"fbe963ca-8a7f-494d-b361-46b6bbb1b9a9\",\n   \"metadata\": {},\n   \"source\": [\n    \"## `einsum` interfaces:\\n\",\n    \"\\n\",\n    \"\\n\",\n    \"Here the contraction is specified using the string equation form of\\n\",\n    \"[`numpy.einsum`](https://numpy.org/doc/stable/reference/generated/numpy.einsum.html)\\n\",\n    \"and other `einsum` implementations. For example:\\n\",\n    \"\\n\",\n    \"- ``\\\"ab,bc->ac\\\"`` matrix multiplication\\n\",\n    \"- ``\\\"Xab,Xbc->Xac\\\"`` batch matrix multiplication\\n\",\n    \"- ``\\\"ab,ab->ab\\\"`` hadamard (elementwise) product\\n\",\n    \"\\n\",\n    \"```{hint}\\n\",\n    \"`cotengra` supports all types of explicit equation (such as repeated and hyper/batch indices appearing any number of times).\\n\",\n    \"The `einsum` versions also support automatically expanded dimensions using ellipsis ``...``.\\n\",\n    \"```\\n\",\n    \"\\n\",\n    \"If the right hand side is not specified then the output indices are computed as every index that appears *once* on the left hand side inputs, in sorted order. For example ``'ba'`` is completed as a transposition: ``'ba->ab'``.\\n\",\n    \"\\n\",\n    \"Lets generate a more non-trivial example:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 1,\n   \"id\": \"16080383-ffdb-45f3-ae29-98cdebf25845\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"ab,cbd,edf,gfh,ih,ajk,clkm,enmo,gpoq,irq,jst,lutv,nwvx,pyxz,rAz,sB,uBC,wCD,yDE,AE->\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"%config InlineBackend.figure_formats = ['svg']\\n\",\n    \"import cotengra as ctg\\n\",\n    \"\\n\",\n    \"# generate the 'inputs and output' format contraction\\n\",\n    \"inputs, output, shapes, size_dict = ctg.utils.lattice_equation([4, 5])\\n\",\n    \"\\n\",\n    \"# generate the 'eq' format\\n\",\n    \"eq = ctg.utils.inputs_output_to_eq(inputs, output)\\n\",\n    \"print(eq)\\n\",\n    \"\\n\",\n    \"# make example arrays\\n\",\n    \"arrays = ctg.utils.make_arrays_from_inputs(inputs, size_dict, seed=42)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"09737c1e-8eab-4c65-bccc-61e1b8c1e280\",\n   \"metadata\": {},\n   \"source\": [\n    \"And perform the contraction:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 2,\n   \"id\": \"58ccba90-2c5a-41ce-9b54-e0d546d12073\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array(776.48544934)\"\n      ]\n     },\n     \"execution_count\": 2,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"ctg.einsum(eq, *arrays)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"fcc8a9df-7345-4470-be0d-0712d72b37ec\",\n   \"metadata\": {},\n   \"source\": [\n    \"If we wanted to inspect the contraction before we perform it we could build the contraction tree first. Here we supply just the shapes of the arrays:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"id\": \"a6840c2b-fc6e-4b75-bbc9-abc5ae500d93\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"{'flops': 964, 'write': 293, 'size': 32}\"\n      ]\n     },\n     \"execution_count\": 3,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree = ctg.einsum_tree(eq, *shapes)\\n\",\n    \"\\n\",\n    \"# some typical quantities of interest:\\n\",\n    \"tree.contract_stats()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"d814d8df-b7cc-4cc7-a0b5-922c73944f1b\",\n   \"metadata\": {},\n   \"source\": [\n    \"The contraction tree has many methods to inspect and manipulate the contraction.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 4,\n   \"id\": \"90003918-6b84-4c06-82e5-05e1b8ff430e\",\n   \"metadata\": {},\n   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This can be done with the [`einsum_expression`](cotengra.einsum_expression) function:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 5,\n   \"id\": \"3c1935c7-7f05-4390-8fdd-8b2f4685ffe1\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array(776.48544934)\"\n      ]\n     },\n     \"execution_count\": 5,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"expr = ctg.einsum_expression(eq, *shapes)\\n\",\n    \"expr(*arrays)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 6,\n   \"id\": \"1cb59fcc-c993-436c-8e4a-84575a303c5f\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array(2252.66569969)\"\n      ]\n     },\n     \"execution_count\": 6,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arrays = ctg.utils.make_arrays_from_inputs(inputs, size_dict, seed=43)\\n\",\n    \"expr(*arrays)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"a27d7d90-103b-453c-a093-dd8e589ca327\",\n   \"metadata\": {},\n   \"source\": [\n    \"```{note}\\n\",\n    \"[`einsum`](cotengra.einsum) itself caches the expressions it uses by default for presets, so at least in terms of performance savings this is often not necessary.\\n\",\n    \"```\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"50b264db-8e5f-4acf-b322-977b0bdc0e59\",\n   \"metadata\": {},\n   \"source\": [\n    \"## `array_contract` interfaces\\n\",\n    \"\\n\",\n    \"The einsum format is less convenient for dynamically generated contractions.\\n\",\n    \"The alternate interface `cotengra` provides are the [`array_contract`](cotengra.array_contract) functions. These specify a contraction with the following three arguments:\\n\",\n    \"\\n\",\n    \"    - `inputs : Sequence[Sequence[Hashable]]`, the indices of each input\\n\",\n    \"    - `output : Sequence[Hashable]`, the output indices\\n\",\n    \"    - `size_dict : Mapping[Hashable, int]`, the size of each index\\n\",\n    \"\\n\",\n    \"The indices are mapped ('canonicalized') into single letters in the order they appear on the `inputs`, allowing matching geometries to be cached.\\n\",\n    \"\\n\",\n    \"If `output` is not specified it is calculated as the indices that appear *once* in `inputs`, in the order they appear in `inputs`. Note this is slightly different to `einsum` which sorts the output indices, since we can only require the indices to be hashable.\\n\",\n    \"\\n\",\n    \"```{note}\\n\",\n    \"You can also supply `shapes` to [`array_contract_tree`](cotengra.array_contract_tree) and [`array_contract_expression`](cotengra.array_contract_expression) rather than build ``size_dict`` manually.\\n\",\n    \"```\\n\",\n    \"\\n\",\n    \"As an example, we'll directly contract the arrays from a tensor network generated with [`quimb`](https://quimb.readthedocs.io):\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 7,\n   \"id\": \"93216218-a9db-415c-a7ca-3a5ffa2ed66d\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/svg+xml\": [\n       \"<?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?><!DOCTYPE svg  PUBLIC '-//W3C//DTD SVG 1.1//EN'  'http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd'><svg width=\\\"440.4pt\\\" height=\\\"356.47pt\\\" 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tags={<b style=\\\"color: #d74979;\\\">I9</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-1.20293573,  0.09544837],\\n\",\n       \"        [-1.3617434 ,  0.27737016]],\\n\",\n       \"\\n\",\n       \"       [[ 0.30665917, -1.40419209],\\n\",\n       \"        [-1.53897176,  1.59692719]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #346bdc;\\\">_67af2fAAAAf</b>, <b style=\\\"color: #dfc292;\\\">_67af2fAAAAe</b>, <b style=\\\"color: #cc93d4;\\\">_67af2fAAAAd</b>], tags={<b style=\\\"color: #4e2bd3;\\\">I10</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 1.26835706, -0.74444453],\\n\",\n       \"        [-1.37903328, -0.37289418]],\\n\",\n       \"\\n\",\n       \"       [[ 0.22521904, -0.7968999 ],\\n\",\n       \"        [-0.19003288,  0.40520818]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #e26dd2;\\\">_67af2fAAAAh</b>, <b style=\\\"color: #e5da46;\\\">_67af2fAAAAg</b>, <b style=\\\"color: #e53a38;\\\">_67af2fAAAAO</b>], tags={<b style=\\\"color: #cc3988;\\\">I11</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-1.56670601,  1.62226236],\\n\",\n       \"        [-0.55864531,  1.285027  ]],\\n\",\n       \"\\n\",\n       \"       [[-0.64887992,  0.64242269],\\n\",\n       \"        [ 2.17043334, -0.54919245]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #b5d874;\\\">_67af2fAAAAk</b>, <b style=\\\"color: #cf46c2;\\\">_67af2fAAAAj</b>, <b style=\\\"color: #7561cd;\\\">_67af2fAAAAi</b>], tags={<b style=\\\"color: #30a0d2;\\\">I12</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.03192423, -0.74439149],\\n\",\n       \"        [ 1.30574661,  0.87000251]],\\n\",\n       \"\\n\",\n       \"       [[ 0.79849565,  0.83417813],\\n\",\n       \"        [-0.37099355, -0.67691076]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d847bd;\\\">_67af2fAAAAn</b>, <b style=\\\"color: #c13bcd;\\\">_67af2fAAAAm</b>, <b style=\\\"color: #aad95a;\\\">_67af2fAAAAl</b>], tags={<b style=\\\"color: #59aad4;\\\">I13</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.51472382, -1.67062395],\\n\",\n       \"        [ 1.15948922,  0.57182887]],\\n\",\n       \"\\n\",\n       \"       [[-0.74479429, -0.29743726],\\n\",\n       \"        [-1.31841887, -0.25337446]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #c36ad5;\\\">_67af2fAAAAq</b>, <b style=\\\"color: #d5b181;\\\">_67af2fAAAAp</b>, <b style=\\\"color: #da7fae;\\\">_67af2fAAAAo</b>], tags={<b style=\\\"color: #e4d13e;\\\">I14</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-1.33318094,  1.5421289 ],\\n\",\n       \"        [-0.30571997, -1.00505008]],\\n\",\n       \"\\n\",\n       \"       [[ 1.12605809, -0.13951594],\\n\",\n       \"        [ 0.20790904, -0.52911824]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #7387d3;\\\">_67af2fAAAAs</b>, <b style=\\\"color: #84d4b7;\\\">_67af2fAAAAr</b>, <b style=\\\"color: #b5d874;\\\">_67af2fAAAAk</b>], tags={<b style=\\\"color: #d54955;\\\">I15</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.3674769 ,  1.55241718],\\n\",\n       \"        [ 0.82071427,  0.14560001]],\\n\",\n       \"\\n\",\n       \"       [[ 0.19105139,  1.47534647],\\n\",\n       \"        [ 0.11034297, -1.12803854]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #ca64d1;\\\">_67af2fAAAAv</b>, <b style=\\\"color: #3fdeb4;\\\">_67af2fAAAAu</b>, <b style=\\\"color: #38c5e1;\\\">_67af2fAAAAt</b>], tags={<b style=\\\"color: #d8af59;\\\">I16</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.55952408,  0.64356438],\\n\",\n       \"        [-0.95897595,  0.25066991]],\\n\",\n       \"\\n\",\n       \"       [[-0.01199984,  0.40876493],\\n\",\n       \"        [-0.28508488, -0.42547401]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #dce478;\\\">_67af2fAAAAx</b>, <b style=\\\"color: #e28a9e;\\\">_67af2fAAAAw</b>, <b style=\\\"color: #5adb9d;\\\">_67af2fAAAAF</b>], tags={<b style=\\\"color: #84a0d7;\\\">I17</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.64288936,  0.15768144],\\n\",\n       \"        [-1.26677523,  0.25459598]],\\n\",\n       \"\\n\",\n       \"       [[ 0.74840043,  0.82142352],\\n\",\n       \"        [-0.27199821,  0.87673783]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #88e0cf;\\\">_67af2fAAABA</b>, <b style=\\\"color: #3edf47;\\\">_67af2fAAAAz</b>, <b style=\\\"color: #4a9cd6;\\\">_67af2fAAAAy</b>], tags={<b style=\\\"color: #d360b6;\\\">I18</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.96158539, -1.96465654],\\n\",\n       \"        [ 0.3811346 , -0.52300382]],\\n\",\n       \"\\n\",\n       \"       [[ 1.83535089, -1.43337649],\\n\",\n       \"        [-0.59776266, -0.40870927]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #3349de;\\\">_67af2fAAABD</b>, <b style=\\\"color: #d7d983;\\\">_67af2fAAABC</b>, <b style=\\\"color: #8696d4;\\\">_67af2fAAABB</b>], tags={<b style=\\\"color: #90e14b;\\\">I19</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.68397816, -0.42211949],\\n\",\n       \"        [-0.1650454 ,  0.50112425]],\\n\",\n       \"\\n\",\n       \"       [[-0.84532849,  0.5558993 ],\\n\",\n       \"        [ 2.06932322,  0.1431952 ]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #b852e4;\\\">_67af2fAAABE</b>, <b style=\\\"color: #dce478;\\\">_67af2fAAAAx</b>, <b style=\\\"color: #e19972;\\\">_67af2fAAAAH</b>], tags={<b style=\\\"color: #86cd64;\\\">I20</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.66338863,  1.06152374],\\n\",\n       \"        [ 0.20970869, -0.1046703 ]],\\n\",\n       \"\\n\",\n       \"       [[-0.11430137,  0.31375736],\\n\",\n       \"        [-1.29794829,  0.71623433]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #e04f84;\\\">_67af2fAAABF</b>, <b style=\\\"color: #d5b181;\\\">_67af2fAAAAp</b>, <b style=\\\"color: #df4882;\\\">_67af2fAAAAU</b>], tags={<b style=\\\"color: #d769c1;\\\">I21</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.45682495, -0.06321074],\\n\",\n       \"        [ 0.05871331, -0.21005493]],\\n\",\n       \"\\n\",\n       \"       [[-0.48018253, -1.02270796],\\n\",\n       \"        [-4.09288747, -1.06758198]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #ce6533;\\\">_67af2fAAABH</b>, <b style=\\\"color: #d5c15a;\\\">_67af2fAAABG</b>, <b style=\\\"color: #684ee5;\\\">_67af2fAAAAJ</b>], tags={<b style=\\\"color: #58cd8e;\\\">I22</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 1.3837506 ,  0.54885024],\\n\",\n       \"        [-0.44582365,  0.27466897]],\\n\",\n       \"\\n\",\n       \"       [[ 0.33042849,  0.20524129],\\n\",\n       \"        [ 1.16451197, -0.47649984]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #b2e198;\\\">_67af2fAAABJ</b>, <b style=\\\"color: #e1db73;\\\">_67af2fAAABI</b>, <b style=\\\"color: #dfc292;\\\">_67af2fAAAAe</b>], tags={<b style=\\\"color: #3ed5df;\\\">I23</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-1.2017799 ,  0.05584251],\\n\",\n       \"        [-0.98095115, -0.20473152]],\\n\",\n       \"\\n\",\n       \"       [[ 0.2602656 ,  0.05370239],\\n\",\n       \"        [-1.63822223,  0.02741674]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #a6df70;\\\">_67af2fAAABK</b>, <b style=\\\"color: #e5da46;\\\">_67af2fAAAAg</b>, <b style=\\\"color: #db82b3;\\\">_67af2fAAAAM</b>], tags={<b style=\\\"color: #84a6d5;\\\">I24</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 1.77715336, -0.28063285],\\n\",\n       \"        [ 0.8070599 ,  0.04899588]],\\n\",\n       \"\\n\",\n       \"       [[ 0.71085377,  1.32883486],\\n\",\n       \"        [ 0.27595826,  2.20806878]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #92dbbd;\\\">_67af2fAAABM</b>, <b style=\\\"color: #e28c7f;\\\">_67af2fAAABL</b>, <b style=\\\"color: #e19f4b;\\\">_67af2fAAAAV</b>], tags={<b style=\\\"color: #e270b0;\\\">I25</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.51588489,  0.81952451],\\n\",\n       \"        [-0.83499587, -0.04589686]],\\n\",\n       \"\\n\",\n       \"       [[-0.56797951, -0.62835871],\\n\",\n       \"        [ 0.07071926, -0.88126988]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #cb8ed0;\\\">_67af2fAAABP</b>, <b style=\\\"color: #d16687;\\\">_67af2fAAABO</b>, <b style=\\\"color: #e4b756;\\\">_67af2fAAABN</b>], tags={<b style=\\\"color: #e4ce85;\\\">I26</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 2.52843728,  0.42337001],\\n\",\n       \"        [-0.84121891, -0.68472719]],\\n\",\n       \"\\n\",\n       \"       [[ 1.20186868, -0.71322565],\\n\",\n       \"        [-0.94592688,  0.34291128]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #93d692;\\\">_67af2fAAABS</b>, <b style=\\\"color: #9391e1;\\\">_67af2fAAABR</b>, <b style=\\\"color: #cec66f;\\\">_67af2fAAABQ</b>], tags={<b style=\\\"color: #2fe42e;\\\">I27</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.2171143 ,  0.6168768 ],\\n\",\n       \"        [-1.33975764, -0.11793883]],\\n\",\n       \"\\n\",\n       \"       [[-0.01325147, -1.58992986],\\n\",\n       \"        [ 1.97251808,  1.97324821]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #96db62;\\\">_67af2fAAABU</b>, <b style=\\\"color: #728dd4;\\\">_67af2fAAABT</b>, <b style=\\\"color: #e04f84;\\\">_67af2fAAABF</b>], tags={<b style=\\\"color: #77ce63;\\\">I28</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.79460659, -0.95131942],\\n\",\n       \"        [-0.62124143, -0.4642856 ]],\\n\",\n       \"\\n\",\n       \"       [[ 0.15497854, -1.07938866],\\n\",\n       \"        [ 0.33352787,  1.24106592]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #a790e2;\\\">_67af2fAAABW</b>, <b style=\\\"color: #cedb8c;\\\">_67af2fAAABV</b>, <b style=\\\"color: #b2e198;\\\">_67af2fAAABJ</b>], tags={<b style=\\\"color: #d29e8c;\\\">I29</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.74599076, -0.26003485],\\n\",\n       \"        [ 2.1604772 , -0.49252775]],\\n\",\n       \"\\n\",\n       \"       [[ 0.13855393,  0.04263864],\\n\",\n       \"        [-0.38309191,  1.79375069]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d35844;\\\">_67af2fAAABZ</b>, <b style=\\\"color: #8ddca4;\\\">_67af2fAAABY</b>, <b style=\\\"color: #88dc93;\\\">_67af2fAAABX</b>], tags={<b style=\\\"color: #cecf73;\\\">I30</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 1.88481868, -0.0695583 ],\\n\",\n       \"        [-0.60641381,  0.90302332]],\\n\",\n       \"\\n\",\n       \"       [[ 0.41724814,  0.66447103],\\n\",\n       \"        [-0.16009207, -1.67700053]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #c335d5;\\\">_67af2fAAABc</b>, <b style=\\\"color: #e33c77;\\\">_67af2fAAABb</b>, <b style=\\\"color: #a439d1;\\\">_67af2fAAABa</b>], tags={<b style=\\\"color: #4ae341;\\\">I31</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.38689291, -1.0936539 ],\\n\",\n       \"        [-0.13263404,  1.46114905]],\\n\",\n       \"\\n\",\n       \"       [[ 0.12281697,  1.31833095],\\n\",\n       \"        [ 1.83668743, -0.14130299]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #5ee45e;\\\">_67af2fAAABe</b>, <b style=\\\"color: #cf4a7f;\\\">_67af2fAAABd</b>, <b style=\\\"color: #e599d4;\\\">_67af2fAAAAD</b>], tags={<b style=\\\"color: #73d949;\\\">I32</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.31227164,  0.77419936],\\n\",\n       \"        [ 0.13490232,  0.3719042 ]],\\n\",\n       \"\\n\",\n       \"       [[-0.77619116,  1.05731633],\\n\",\n       \"        [ 0.14662734,  0.88291095]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #6bdb7a;\\\">_67af2fAAABh</b>, <b style=\\\"color: #c374d1;\\\">_67af2fAAABg</b>, <b style=\\\"color: #d6da3f;\\\">_67af2fAAABf</b>], tags={<b style=\\\"color: #54cf6a;\\\">I33</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.67215056,  0.05571073],\\n\",\n       \"        [-1.03576912, -1.28441133]],\\n\",\n       \"\\n\",\n       \"       [[-1.33272379,  0.74270892],\\n\",\n       \"        [-0.81299007, -0.27344781]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d3758a;\\\">_67af2fAAABj</b>, <b style=\\\"color: #2f5add;\\\">_67af2fAAABi</b>, <b style=\\\"color: #d6da3f;\\\">_67af2fAAABf</b>], tags={<b style=\\\"color: #d6c363;\\\">I34</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.8951296 ,  1.26369747],\\n\",\n       \"        [ 2.24931229, -0.82915018]],\\n\",\n       \"\\n\",\n       \"       [[ 1.78783198,  0.02225253],\\n\",\n       \"        [ 1.71827061, -0.72247824]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #7bddb3;\\\">_67af2fAAABm</b>, <b style=\\\"color: #a4d988;\\\">_67af2fAAABl</b>, <b style=\\\"color: #d86457;\\\">_67af2fAAABk</b>], tags={<b style=\\\"color: #73ddd4;\\\">I35</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-1.41833885, -0.17283426],\\n\",\n       \"        [ 0.23216175,  0.63922096]],\\n\",\n       \"\\n\",\n       \"       [[-0.53334221,  0.56416889],\\n\",\n       \"        [ 0.64977318, -0.69770602]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d97d8a;\\\">_67af2fAAABo</b>, <b style=\\\"color: #b062d9;\\\">_67af2fAAABn</b>, <b style=\\\"color: #a4d988;\\\">_67af2fAAABl</b>], tags={<b style=\\\"color: #73de36;\\\">I36</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 1.34170008, -0.02143791],\\n\",\n       \"        [ 1.16329068, -1.45774186]],\\n\",\n       \"\\n\",\n       \"       [[ 0.77342921,  0.45629851],\\n\",\n       \"        [-0.57959124,  1.35134186]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #96e193;\\\">_67af2fAAABp</b>, <b style=\\\"color: #af5de4;\\\">_67af2fAAAAQ</b>, <b style=\\\"color: #298fcd;\\\">_67af2fAAAAL</b>], tags={<b style=\\\"color: #98ce58;\\\">I37</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.33926804, -0.29612723],\\n\",\n       \"        [-0.03585335, -1.89036142]],\\n\",\n       \"\\n\",\n       \"       [[-1.18933749,  0.21242447],\\n\",\n       \"        [ 0.02652267, -0.27630153]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #5452e1;\\\">_67af2fAAABs</b>, <b style=\\\"color: #93bcd7;\\\">_67af2fAAABr</b>, <b style=\\\"color: #d68c77;\\\">_67af2fAAABq</b>], tags={<b style=\\\"color: #86b8d8;\\\">I38</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 1.54389242, -0.46439793],\\n\",\n       \"        [-0.03863546, -2.16611661]],\\n\",\n       \"\\n\",\n       \"       [[-1.64557186, -1.37941789],\\n\",\n       \"        [-0.02262371,  1.24117565]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #8d7adc;\\\">_67af2fAAABu</b>, <b style=\\\"color: #df9c61;\\\">_67af2fAAABt</b>, <b style=\\\"color: #e28c7f;\\\">_67af2fAAABL</b>], tags={<b style=\\\"color: #5dde82;\\\">I39</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.38368313,  0.62433256],\\n\",\n       \"        [ 0.69722479,  1.0513984 ]],\\n\",\n       \"\\n\",\n       \"       [[-0.73418882, -0.23299285],\\n\",\n       \"        [-0.75439293,  0.17953454]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #4992d9;\\\">_67af2fAAABw</b>, <b style=\\\"color: #ce4c51;\\\">_67af2fAAABv</b>, <b style=\\\"color: #a1d873;\\\">_67af2fAAAAK</b>], tags={<b style=\\\"color: #d79954;\\\">I40</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.05877584, -1.41417106],\\n\",\n       \"        [-0.11633639, -0.26464487]],\\n\",\n       \"\\n\",\n       \"       [[-2.84431328,  1.90038606],\\n\",\n       \"        [ 0.25512732, -1.40045801]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #e05675;\\\">_67af2fAAABx</b>, <b style=\\\"color: #4992d9;\\\">_67af2fAAABw</b>, <b style=\\\"color: #c4cf8f;\\\">_67af2fAAAAb</b>], tags={<b style=\\\"color: #db7fb4;\\\">I41</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 1.64707772, -0.81599775],\\n\",\n       \"        [ 1.3777959 ,  0.84016492]],\\n\",\n       \"\\n\",\n       \"       [[-0.53326295,  0.37130353],\\n\",\n       \"        [ 0.71351521, -0.18891297]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #30e4aa;\\\">_67af2fAAABy</b>, <b style=\\\"color: #d35844;\\\">_67af2fAAABZ</b>, <b style=\\\"color: #b852e4;\\\">_67af2fAAABE</b>], tags={<b style=\\\"color: #3ad9cb;\\\">I42</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-1.52825934, -0.48924217],\\n\",\n       \"        [-1.53611577, -0.95677416]],\\n\",\n       \"\\n\",\n       \"       [[-1.21581794, -0.40168864],\\n\",\n       \"        [-0.03305816, -0.04687855]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #90ce58;\\\">_67af2fAAACB</b>, <b style=\\\"color: #8f68cf;\\\">_67af2fAAACA</b>, <b style=\\\"color: #6848d6;\\\">_67af2fAAABz</b>], tags={<b style=\\\"color: #82d291;\\\">I43</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.78738459, -0.58063465],\\n\",\n       \"        [-0.02645525, -0.76479373]],\\n\",\n       \"\\n\",\n       \"       [[-0.71402249,  0.33955049],\\n\",\n       \"        [-1.33190651,  0.044711  ]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #7cd2ba;\\\">_67af2fAAACD</b>, <b style=\\\"color: #2d72cc;\\\">_67af2fAAACC</b>, <b style=\\\"color: #6bdb7a;\\\">_67af2fAAABh</b>], tags={<b style=\\\"color: #5adfc6;\\\">I44</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.02008487,  0.98077792],\\n\",\n       \"        [ 1.8685142 ,  0.14106384]],\\n\",\n       \"\\n\",\n       \"       [[-0.54273423,  1.75408101],\\n\",\n       \"        [ 2.09132258, -0.01678777]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #2d72cc;\\\">_67af2fAAACC</b>, <b style=\\\"color: #8f68cf;\\\">_67af2fAAACA</b>, <b style=\\\"color: #9556dc;\\\">_67af2fAAAAc</b>], tags={<b style=\\\"color: #5cdf8f;\\\">I45</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.03333921,  1.61852048],\\n\",\n       \"        [-0.4632809 ,  0.25798995]],\\n\",\n       \"\\n\",\n       \"       [[ 0.82237162,  0.31547219],\\n\",\n       \"        [-1.56309635, -0.71530198]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #8d7adc;\\\">_67af2fAAABu</b>, <b style=\\\"color: #cec66f;\\\">_67af2fAAABQ</b>, <b style=\\\"color: #ce6533;\\\">_67af2fAAABH</b>], tags={<b style=\\\"color: #c5e396;\\\">I46</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.12616229,  0.24306265],\\n\",\n       \"        [-1.21393031, -0.03326173]],\\n\",\n       \"\\n\",\n       \"       [[-1.56211681,  0.61171481],\\n\",\n       \"        [-0.10485063,  1.25027403]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #dbda80;\\\">_67af2fAAACE</b>, <b style=\\\"color: #7cd2ba;\\\">_67af2fAAACD</b>, <b style=\\\"color: #d847bd;\\\">_67af2fAAAAn</b>], tags={<b style=\\\"color: #4152d9;\\\">I47</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.82565929,  0.03612089],\\n\",\n       \"        [-0.3786331 , -2.45768323]],\\n\",\n       \"\\n\",\n       \"       [[ 0.5555774 ,  0.05666101],\\n\",\n       \"        [-0.96264526, -1.49662903]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #b8cd66;\\\">_67af2fAAACG</b>, <b style=\\\"color: #8fc2cd;\\\">_67af2fAAACF</b>, <b style=\\\"color: #d8af41;\\\">_67af2fAAAAa</b>], tags={<b style=\\\"color: #a95fdc;\\\">I48</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.86181319, -0.39336792],\\n\",\n       \"        [-0.21088054, -1.52093029]],\\n\",\n       \"\\n\",\n       \"       [[-0.68659009, -0.04785194],\\n\",\n       \"        [-0.04965364, -0.08275545]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #38e173;\\\">_67af2fAAACH</b>, <b style=\\\"color: #d7d983;\\\">_67af2fAAABC</b>, <b style=\\\"color: #84d4b7;\\\">_67af2fAAAAr</b>], tags={<b style=\\\"color: #a5da82;\\\">I49</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-1.11921376,  1.35283861],\\n\",\n       \"        [ 1.16737392, -0.1649528 ]],\\n\",\n       \"\\n\",\n       \"       [[ 0.41631827, -0.47844357],\\n\",\n       \"        [ 0.25467172, -0.20455254]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #6ed4b6;\\\">_67af2fAAACJ</b>, <b style=\\\"color: #9dd290;\\\">_67af2fAAACI</b>, <b style=\\\"color: #7ad632;\\\">_67af2fAAAAI</b>], tags={<b style=\\\"color: #d94432;\\\">I50</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.57486997,  1.05275919],\\n\",\n       \"        [ 0.97019501,  0.1345963 ]],\\n\",\n       \"\\n\",\n       \"       [[-0.99522698,  0.37310525],\\n\",\n       \"        [-0.15596329,  0.92255026]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #8bd34d;\\\">_67af2fAAACK</b>, <b style=\\\"color: #92dbbd;\\\">_67af2fAAABM</b>, <b style=\\\"color: #7561cd;\\\">_67af2fAAAAi</b>], tags={<b style=\\\"color: #709de5;\\\">I51</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[0.39814605, 1.30281331],\\n\",\n       \"        [1.41125229, 0.76097404]],\\n\",\n       \"\\n\",\n       \"       [[0.51736235, 0.34134732],\\n\",\n       \"        [1.68736855, 0.07948978]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #76d776;\\\">_67af2fAAACM</b>, <b style=\\\"color: #6b81e4;\\\">_67af2fAAACL</b>, <b style=\\\"color: #3349de;\\\">_67af2fAAABD</b>], tags={<b style=\\\"color: #3adb88;\\\">I52</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 1.48196655,  0.41736173],\\n\",\n       \"        [-2.08082564, -0.99010177]],\\n\",\n       \"\\n\",\n       \"       [[ 0.49097649,  1.19824281],\\n\",\n       \"        [-0.83588013, -0.111188  ]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #b7d35c;\\\">_67af2fAAACO</b>, <b style=\\\"color: #4e5bd7;\\\">_67af2fAAACN</b>, <b style=\\\"color: #728dd4;\\\">_67af2fAAABT</b>], tags={<b style=\\\"color: #55a9dd;\\\">I53</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.93669257,  1.00292715],\\n\",\n       \"        [-1.1592509 ,  0.17165121]],\\n\",\n       \"\\n\",\n       \"       [[-0.95672409,  0.44413637],\\n\",\n       \"        [-0.24374346,  1.45953642]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #dbda80;\\\">_67af2fAAACE</b>, <b style=\\\"color: #cf46c2;\\\">_67af2fAAAAj</b>, <b style=\\\"color: #8f7ed6;\\\">_67af2fAAAAY</b>], tags={<b style=\\\"color: #ddca3e;\\\">I54</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.62266766,  0.34755705],\\n\",\n       \"        [-0.48303148, -1.09935182]],\\n\",\n       \"\\n\",\n       \"       [[ 0.41925794,  1.06491403],\\n\",\n       \"        [-0.41431341, -1.57496432]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d287e4;\\\">_67af2fAAACP</b>, <b style=\\\"color: #9391e1;\\\">_67af2fAAABR</b>, <b style=\\\"color: #e1db73;\\\">_67af2fAAABI</b>], tags={<b style=\\\"color: #a6d86a;\\\">I55</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-1.51382364,  0.36708892],\\n\",\n       \"        [-1.62472029,  1.67648859]],\\n\",\n       \"\\n\",\n       \"       [[ 0.98760363, -0.78162987],\\n\",\n       \"        [-0.63497334, -0.62930064]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #cf6cb7;\\\">_67af2fAAACR</b>, <b style=\\\"color: #d05e6e;\\\">_67af2fAAACQ</b>, <b style=\\\"color: #ca64d1;\\\">_67af2fAAAAv</b>], tags={<b style=\\\"color: #e236e1;\\\">I56</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.42659068,  1.32173848],\\n\",\n       \"        [-0.03978853, -0.10435659]],\\n\",\n       \"\\n\",\n       \"       [[ 0.03709526, -0.6325428 ],\\n\",\n       \"        [-1.27154466,  0.32421925]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #cd5330;\\\">_67af2fAAACS</b>, <b style=\\\"color: #8fc2cd;\\\">_67af2fAAACF</b>, <b style=\\\"color: #d3758a;\\\">_67af2fAAABj</b>], tags={<b style=\\\"color: #e37956;\\\">I57</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.27335833,  1.19676365],\\n\",\n       \"        [ 0.6535591 ,  0.08589129]],\\n\",\n       \"\\n\",\n       \"       [[ 0.47844404,  0.221359  ],\\n\",\n       \"        [-0.19211651, -0.23340824]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d947a0;\\\">_67af2fAAACT</b>, <b style=\\\"color: #6ed4b6;\\\">_67af2fAAACJ</b>, <b style=\\\"color: #30e4aa;\\\">_67af2fAAABy</b>], tags={<b style=\\\"color: #dc85c6;\\\">I58</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.4957821 ,  0.64799884],\\n\",\n       \"        [ 0.34294736, -0.46004224]],\\n\",\n       \"\\n\",\n       \"       [[-0.09062532, -0.26219847],\\n\",\n       \"        [-1.07842502, -1.74451027]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #cb8ed0;\\\">_67af2fAAABP</b>, <b style=\\\"color: #3fdeb4;\\\">_67af2fAAAAu</b>, <b style=\\\"color: #c13bcd;\\\">_67af2fAAAAm</b>], tags={<b style=\\\"color: #8be043;\\\">I59</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.77202293, -1.27249467],\\n\",\n       \"        [ 0.84691268, -1.72488911]],\\n\",\n       \"\\n\",\n       \"       [[ 0.99898935,  0.17427921],\\n\",\n       \"        [-0.71807075,  0.22366337]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #a473ce;\\\">_67af2fAAACV</b>, <b style=\\\"color: #bad845;\\\">_67af2fAAACU</b>, <b style=\\\"color: #e33c77;\\\">_67af2fAAABb</b>], tags={<b style=\\\"color: #d9c267;\\\">I60</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.00701465, -1.35254573],\\n\",\n       \"        [ 0.55302397, -1.00111538]],\\n\",\n       \"\\n\",\n       \"       [[ 0.4508672 , -0.6071619 ],\\n\",\n       \"        [-1.72811239,  0.38531025]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #b4e49b;\\\">_67af2fAAACX</b>, <b style=\\\"color: #df85ac;\\\">_67af2fAAACW</b>, <b style=\\\"color: #e083dd;\\\">_67af2fAAAAT</b>], tags={<b style=\\\"color: #94d9c9;\\\">I61</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-1.0977206 , -1.21844911],\\n\",\n       \"        [-1.0680861 , -0.81158037]],\\n\",\n       \"\\n\",\n       \"       [[ 0.88338946, -0.61570669],\\n\",\n       \"        [-0.07811817,  0.42106163]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #88dc93;\\\">_67af2fAAABX</b>, <b style=\\\"color: #93d692;\\\">_67af2fAAABS</b>, <b style=\\\"color: #e4b756;\\\">_67af2fAAABN</b>], tags={<b style=\\\"color: #40d786;\\\">I62</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-1.15124221, -0.64150838],\\n\",\n       \"        [ 0.95555201,  0.99141828]],\\n\",\n       \"\\n\",\n       \"       [[-1.18426722,  0.78212112],\\n\",\n       \"        [ 1.3265312 , -0.02626513]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #b8cd66;\\\">_67af2fAAACG</b>, <b style=\\\"color: #96e193;\\\">_67af2fAAABp</b>, <b style=\\\"color: #cf776e;\\\">_67af2fAAAAG</b>], tags={<b style=\\\"color: #b157cf;\\\">I63</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-1.54744898,  0.25224055],\\n\",\n       \"        [-1.62104324, -0.13977993]],\\n\",\n       \"\\n\",\n       \"       [[-0.03909069,  1.58248776],\\n\",\n       \"        [ 0.55074243,  0.60963354]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d0857f;\\\">_67af2fAAACa</b>, <b style=\\\"color: #c79ee3;\\\">_67af2fAAACZ</b>, <b style=\\\"color: #d3ce5d;\\\">_67af2fAAACY</b>], tags={<b style=\\\"color: #d2a48d;\\\">I64</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.49185897,  0.16316046],\\n\",\n       \"        [ 0.05892211, -0.63315672]],\\n\",\n       \"\\n\",\n       \"       [[ 1.30455739,  0.02073824],\\n\",\n       \"        [ 0.32342008, -0.77156756]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #bad845;\\\">_67af2fAAACU</b>, <b style=\\\"color: #b7d35c;\\\">_67af2fAAACO</b>, <b style=\\\"color: #ce4c51;\\\">_67af2fAAABv</b>], tags={<b style=\\\"color: #dca369;\\\">I65</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.29301534, -0.16665405],\\n\",\n       \"        [ 0.05232625,  0.78690332]],\\n\",\n       \"\\n\",\n       \"       [[ 0.7520511 , -0.29549456],\\n\",\n       \"        [ 1.38767439,  0.17473486]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #65d3a9;\\\">_67af2fAAACc</b>, <b style=\\\"color: #d6c170;\\\">_67af2fAAACb</b>, <b style=\\\"color: #90ce58;\\\">_67af2fAAACB</b>], tags={<b style=\\\"color: #6b8adc;\\\">I66</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.79521858, -0.26720061],\\n\",\n       \"        [-0.10519735, -0.56633547]],\\n\",\n       \"\\n\",\n       \"       [[-0.09871576, -1.46478992],\\n\",\n       \"        [ 0.4915131 ,  0.50935446]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #62dc91;\\\">_67af2fAAACd</b>, <b style=\\\"color: #65d3a9;\\\">_67af2fAAACc</b>, <b style=\\\"color: #c335d5;\\\">_67af2fAAABc</b>], tags={<b style=\\\"color: #3cce9a;\\\">I67</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.75544235,  1.77164135],\\n\",\n       \"        [-1.22289025,  1.49047828]],\\n\",\n       \"\\n\",\n       \"       [[ 0.12158551, -2.31867424],\\n\",\n       \"        [ 0.01848823,  0.85483554]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d87c71;\\\">_67af2fAAACg</b>, <b style=\\\"color: #d6b485;\\\">_67af2fAAACf</b>, <b style=\\\"color: #e15597;\\\">_67af2fAAACe</b>], tags={<b style=\\\"color: #9ade47;\\\">I68</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.7227368 , -0.22551489],\\n\",\n       \"        [-0.4888639 ,  0.70066707]],\\n\",\n       \"\\n\",\n       \"       [[-1.08746465, -0.97158584],\\n\",\n       \"        [ 0.85236144,  0.96269801]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #cc67cd;\\\">_67af2fAAACh</b>, <b style=\\\"color: #cd5330;\\\">_67af2fAAACS</b>, <b style=\\\"color: #7bddb3;\\\">_67af2fAAABm</b>], tags={<b style=\\\"color: #a2d134;\\\">I69</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.3296755 , -0.91499217],\\n\",\n       \"        [ 0.92829453,  1.42199598]],\\n\",\n       \"\\n\",\n       \"       [[-1.99166231,  0.0074796 ],\\n\",\n       \"        [-0.94931243, -1.12781258]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #a473ce;\\\">_67af2fAAACV</b>, <b style=\\\"color: #d287e4;\\\">_67af2fAAACP</b>, <b style=\\\"color: #d86457;\\\">_67af2fAAABk</b>], tags={<b style=\\\"color: #e4656c;\\\">I70</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.28388004,  2.44399239],\\n\",\n       \"        [-0.23098441, -1.59771318]],\\n\",\n       \"\\n\",\n       \"       [[-2.56786834,  1.1907446 ],\\n\",\n       \"        [ 1.49135773,  0.5853944 ]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #62dc91;\\\">_67af2fAAACd</b>, <b style=\\\"color: #7387d3;\\\">_67af2fAAAAs</b>, <b style=\\\"color: #79d0cc;\\\">_67af2fAAAAW</b>], tags={<b style=\\\"color: #d3827b;\\\">I71</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.83576201,  2.15339076],\\n\",\n       \"        [-0.80696793,  0.24723496]],\\n\",\n       \"\\n\",\n       \"       [[ 0.48071583,  0.22638018],\\n\",\n       \"        [ 0.99993802, -0.17183673]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #e39992;\\\">_67af2fAAACi</b>, <b style=\\\"color: #76d776;\\\">_67af2fAAACM</b>, <b style=\\\"color: #8696d4;\\\">_67af2fAAABB</b>], tags={<b style=\\\"color: #7754da;\\\">I72</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-1.72953586,  0.8824201 ],\\n\",\n       \"        [ 0.94282464, -1.49052868]],\\n\",\n       \"\\n\",\n       \"       [[ 0.49363039,  1.02366011],\\n\",\n       \"        [ 1.3219318 ,  0.13656684]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #ce8abe;\\\">_67af2fAAACj</b>, <b style=\\\"color: #d6b485;\\\">_67af2fAAACf</b>, <b style=\\\"color: #d5c15a;\\\">_67af2fAAABG</b>], tags={<b style=\\\"color: #d5789a;\\\">I73</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.65258668,  0.22272843],\\n\",\n       \"        [-0.37710862, -1.4005133 ]],\\n\",\n       \"\\n\",\n       \"       [[-0.87819954,  1.06389014],\\n\",\n       \"        [-2.67796998,  1.16469057]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #5a79de;\\\">_67af2fAAACk</b>, <b style=\\\"color: #4e5bd7;\\\">_67af2fAAACN</b>, <b style=\\\"color: #38c5e1;\\\">_67af2fAAAAt</b>], tags={<b style=\\\"color: #7ed399;\\\">I74</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 1.10930311,  0.96710875],\\n\",\n       \"        [-0.18449632, -2.19632474]],\\n\",\n       \"\\n\",\n       \"       [[ 2.32847207, -0.19463999],\\n\",\n       \"        [ 0.94570235,  0.43298386]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #aacf64;\\\">_67af2fAAACl</b>, <b style=\\\"color: #b4e49b;\\\">_67af2fAAACX</b>, <b style=\\\"color: #aad95a;\\\">_67af2fAAAAl</b>], tags={<b style=\\\"color: #37e337;\\\">I75</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.1160343 ,  1.01658209],\\n\",\n       \"        [-1.79924617,  0.6967389 ]],\\n\",\n       \"\\n\",\n       \"       [[ 1.53000807, -0.91475514],\\n\",\n       \"        [ 1.22643248,  1.18258538]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #9adce2;\\\">_67af2fAAACm</b>, <b style=\\\"color: #da7fae;\\\">_67af2fAAAAo</b>, <b style=\\\"color: #e26dd2;\\\">_67af2fAAAAh</b>], tags={<b style=\\\"color: #7bd092;\\\">I76</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.6211931 , -1.46372333],\\n\",\n       \"        [-0.67258141,  0.69158572]],\\n\",\n       \"\\n\",\n       \"       [[-0.25236025,  1.14300204],\\n\",\n       \"        [-0.41196788, -0.4113092 ]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d87c71;\\\">_67af2fAAACg</b>, <b style=\\\"color: #6b81e4;\\\">_67af2fAAACL</b>, <b style=\\\"color: #8ddca4;\\\">_67af2fAAABY</b>], tags={<b style=\\\"color: #d48a81;\\\">I77</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.27685081,  0.45897355],\\n\",\n       \"        [-0.10725809, -0.17560083]],\\n\",\n       \"\\n\",\n       \"       [[-0.75294937, -1.1838208 ],\\n\",\n       \"        [ 0.68087654, -1.09662417]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #5a79de;\\\">_67af2fAAACk</b>, <b style=\\\"color: #5ee45e;\\\">_67af2fAAABe</b>, <b style=\\\"color: #88e0cf;\\\">_67af2fAAABA</b>], tags={<b style=\\\"color: #de5b94;\\\">I78</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.92110031,  2.04748767],\\n\",\n       \"        [-0.20930679,  0.09577991]],\\n\",\n       \"\\n\",\n       \"       [[-0.40793428,  0.34942966],\\n\",\n       \"        [-1.05992335, -0.70095478]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #aacf64;\\\">_67af2fAAACl</b>, <b style=\\\"color: #6848d6;\\\">_67af2fAAABz</b>, <b style=\\\"color: #cda65b;\\\">_67af2fAAAAN</b>], tags={<b style=\\\"color: #dabd85;\\\">I79</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.42925512,  0.1648491 ],\\n\",\n       \"        [-0.06745807, -0.49105142]],\\n\",\n       \"\\n\",\n       \"       [[-0.66084483, -0.71542717],\\n\",\n       \"        [-1.39008283,  1.19607223]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #ce8abe;\\\">_67af2fAAACj</b>, <b style=\\\"color: #d97d8a;\\\">_67af2fAAABo</b>, <b style=\\\"color: #4a9cd6;\\\">_67af2fAAAAy</b>], tags={<b style=\\\"color: #64d171;\\\">I80</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 2.02950952, -1.22765565],\\n\",\n       \"        [ 1.24918745, -0.59412117]],\\n\",\n       \"\\n\",\n       \"       [[-1.15263769, -0.8188466 ],\\n\",\n       \"        [-1.23054708,  1.60579691]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #bc32d0;\\\">_67af2fAAACn</b>, <b style=\\\"color: #cc67cd;\\\">_67af2fAAACh</b>, <b style=\\\"color: #e0e554;\\\">_67af2fAAAAA</b>], tags={<b style=\\\"color: #93a7de;\\\">I81</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 1.06905335,  0.45742907],\\n\",\n       \"        [ 0.93140848, -0.28482561]],\\n\",\n       \"\\n\",\n       \"       [[-1.26345935, -1.16125411],\\n\",\n       \"        [-1.58408487, -0.8977538 ]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #abcf2f;\\\">_67af2fAAACo</b>, <b style=\\\"color: #df85ac;\\\">_67af2fAAACW</b>, <b style=\\\"color: #d92e6e;\\\">_67af2fAAAAE</b>], tags={<b style=\\\"color: #d7388e;\\\">I82</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.31384969, -1.14049149],\\n\",\n       \"        [-1.19614084,  1.25242178]],\\n\",\n       \"\\n\",\n       \"       [[ 0.24187925,  0.02246282],\\n\",\n       \"        [-0.48479543,  0.01896328]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #c1d949;\\\">_67af2fAAACr</b>, <b style=\\\"color: #cdbc6e;\\\">_67af2fAAACq</b>, <b style=\\\"color: #503bce;\\\">_67af2fAAACp</b>], tags={<b style=\\\"color: #34d4a0;\\\">I83</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.8081965 , -1.6399214 ],\\n\",\n       \"        [ 0.15667124, -0.26231046]],\\n\",\n       \"\\n\",\n       \"       [[-0.98283266,  1.06778207],\\n\",\n       \"        [-0.64056352, -1.38303642]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #9adce2;\\\">_67af2fAAACm</b>, <b style=\\\"color: #cf6cb7;\\\">_67af2fAAACR</b>, <b style=\\\"color: #cc93d4;\\\">_67af2fAAAAd</b>], tags={<b style=\\\"color: #da2e87;\\\">I84</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.14068929,  0.41546312],\\n\",\n       \"        [-0.93706581,  0.65419382]],\\n\",\n       \"\\n\",\n       \"       [[-0.80648235, -0.74373297],\\n\",\n       \"        [ 1.33716318, -1.61944607]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #e15597;\\\">_67af2fAAACe</b>, <b style=\\\"color: #d05e6e;\\\">_67af2fAAACQ</b>, <b style=\\\"color: #93bcd7;\\\">_67af2fAAABr</b>], tags={<b style=\\\"color: #d968cf;\\\">I85</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-1.61184631,  1.62894392],\\n\",\n       \"        [ 0.40530824,  0.71803393]],\\n\",\n       \"\\n\",\n       \"       [[-1.07766989, -0.75596443],\\n\",\n       \"        [ 0.02612967,  0.8684165 ]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #ac7be0;\\\">_67af2fAAACs</b>, <b style=\\\"color: #cedb8c;\\\">_67af2fAAABV</b>, <b style=\\\"color: #d7719a;\\\">_67af2fAAAAR</b>], tags={<b style=\\\"color: #db99ce;\\\">I86</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-1.00723475, -1.04873348],\\n\",\n       \"        [ 0.84360271,  2.15955728]],\\n\",\n       \"\\n\",\n       \"       [[ 0.49557051,  0.64082816],\\n\",\n       \"        [-0.88432175,  0.49417542]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #abcf2f;\\\">_67af2fAAACo</b>, <b style=\\\"color: #d0857f;\\\">_67af2fAAACa</b>, <b style=\\\"color: #d16687;\\\">_67af2fAAABO</b>], tags={<b style=\\\"color: #e561b4;\\\">I87</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.17196303,  2.17154549],\\n\",\n       \"        [-0.95691292, -1.77934294]],\\n\",\n       \"\\n\",\n       \"       [[ 0.1758767 ,  0.27865058],\\n\",\n       \"        [-0.97245654, -0.32586481]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #9d8cd8;\\\">_67af2fAAACt</b>, <b style=\\\"color: #bc32d0;\\\">_67af2fAAACn</b>, <b style=\\\"color: #c374d1;\\\">_67af2fAAABg</b>], tags={<b style=\\\"color: #307de0;\\\">I88</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.16454028,  1.0543336 ],\\n\",\n       \"        [-0.14183872, -0.06806919]],\\n\",\n       \"\\n\",\n       \"       [[-1.25950768, -0.66979446],\\n\",\n       \"        [-0.61563759,  0.32709842]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #8bd34d;\\\">_67af2fAAACK</b>, <b style=\\\"color: #d3cd5e;\\\">_67af2fAAAAX</b>, <b style=\\\"color: #84cfac;\\\">_67af2fAAAAC</b>], tags={<b style=\\\"color: #8dd2a1;\\\">I89</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.05836501, -0.14479672],\\n\",\n       \"        [ 0.24275703, -0.66770472]],\\n\",\n       \"\\n\",\n       \"       [[-0.9993962 ,  1.10414673],\\n\",\n       \"        [-2.17430902, -1.47743442]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d947a0;\\\">_67af2fAAACT</b>, <b style=\\\"color: #e05675;\\\">_67af2fAAABx</b>, <b style=\\\"color: #a6df70;\\\">_67af2fAAABK</b>], tags={<b style=\\\"color: #9be1bb;\\\">I90</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.49148804, -0.50568072],\\n\",\n       \"        [-0.38951434, -0.23834332]],\\n\",\n       \"\\n\",\n       \"       [[-0.83087066, -0.07078329],\\n\",\n       \"        [-0.66152192, -0.29215283]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #b062d9;\\\">_67af2fAAABn</b>, <b style=\\\"color: #a439d1;\\\">_67af2fAAABa</b>, <b style=\\\"color: #e28a9e;\\\">_67af2fAAAAw</b>], tags={<b style=\\\"color: #854cd5;\\\">I91</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.14846772,  1.19470227],\\n\",\n       \"        [-0.44202288,  0.23673868]],\\n\",\n       \"\\n\",\n       \"       [[-0.03347083, -0.32092881],\\n\",\n       \"        [ 0.42150777,  0.5883475 ]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #cdbc6e;\\\">_67af2fAAACq</b>, <b style=\\\"color: #96db62;\\\">_67af2fAAABU</b>, <b style=\\\"color: #346bdc;\\\">_67af2fAAAAf</b>], tags={<b style=\\\"color: #39ccd8;\\\">I92</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.86598189, -0.49039864],\\n\",\n       \"        [ 1.51802956, -0.59100812]],\\n\",\n       \"\\n\",\n       \"       [[ 1.37447989,  0.35109993],\\n\",\n       \"        [ 0.35337737,  0.96290664]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #5452e1;\\\">_67af2fAAABs</b>, <b style=\\\"color: #a790e2;\\\">_67af2fAAABW</b>, <b style=\\\"color: #3edf47;\\\">_67af2fAAAAz</b>], tags={<b style=\\\"color: #a07fd3;\\\">I93</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.42153279, -0.06794624],\\n\",\n       \"        [ 0.13617862,  1.19429339]],\\n\",\n       \"\\n\",\n       \"       [[-0.67560454,  0.87065649],\\n\",\n       \"        [-0.39001935,  0.63779384]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #9d8cd8;\\\">_67af2fAAACt</b>, <b style=\\\"color: #c36ad5;\\\">_67af2fAAAAq</b>, <b style=\\\"color: #6fe076;\\\">_67af2fAAAAZ</b>], tags={<b style=\\\"color: #db7ed3;\\\">I94</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 1.20231593, -0.26320706],\\n\",\n       \"        [-1.38778291, -0.22438736]],\\n\",\n       \"\\n\",\n       \"       [[-0.27412015, -0.0637929 ],\\n\",\n       \"        [ 0.92141209,  0.76731005]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #e39992;\\\">_67af2fAAACi</b>, <b style=\\\"color: #2f5add;\\\">_67af2fAAABi</b>, <b style=\\\"color: #cf4a7f;\\\">_67af2fAAABd</b>], tags={<b style=\\\"color: #869cd7;\\\">I95</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.88076909, -0.1284671 ],\\n\",\n       \"        [-0.9217294 ,  0.99217325]],\\n\",\n       \"\\n\",\n       \"       [[-1.02812186, -0.47629981],\\n\",\n       \"        [ 1.76037976,  0.42173594]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #ac7be0;\\\">_67af2fAAACs</b>, <b style=\\\"color: #c1d949;\\\">_67af2fAAACr</b>, <b style=\\\"color: #38e173;\\\">_67af2fAAACH</b>], tags={<b style=\\\"color: #5cc9e5;\\\">I96</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.8272083 , -0.77226563],\\n\",\n       \"        [ 1.40038892, -0.45392213]],\\n\",\n       \"\\n\",\n       \"       [[ 0.99849229, -0.15310644],\\n\",\n       \"        [-1.83419131, -0.15131365]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d6c170;\\\">_67af2fAAACb</b>, <b style=\\\"color: #df9c61;\\\">_67af2fAAABt</b>, <b style=\\\"color: #bf8fdf;\\\">_67af2fAAAAS</b>], tags={<b style=\\\"color: #d59cde;\\\">I97</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.67219424, -0.67334425],\\n\",\n       \"        [ 1.0021386 , -0.55126219]],\\n\",\n       \"\\n\",\n       \"       [[ 0.59799654,  0.36190119],\\n\",\n       \"        [-1.33290845, -2.0234266 ]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #503bce;\\\">_67af2fAAACp</b>, <b style=\\\"color: #c79ee3;\\\">_67af2fAAACZ</b>, <b style=\\\"color: #4ce54b;\\\">_67af2fAAAAP</b>], tags={<b style=\\\"color: #64d478;\\\">I98</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[-0.96087989,  0.66463361],\\n\",\n       \"        [-0.29470099,  0.47419775]],\\n\",\n       \"\\n\",\n       \"       [[ 0.28326056,  0.42166369],\\n\",\n       \"        [-0.45476309, -2.62552245]]])</details></samp><samp style='font-size: 12px;'><details><summary><b style=\\\"color: #e55471;\\\">Tensor</b>(shape=(<b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>, <b style=\\\"color: #828fdd;\\\">2</b>), inds=[<b style=\\\"color: #d3ce5d;\\\">_67af2fAAACY</b>, <b style=\\\"color: #9dd290;\\\">_67af2fAAACI</b>, <b style=\\\"color: #d68c77;\\\">_67af2fAAABq</b>], tags={<b style=\\\"color: #97a4de;\\\">I99</b>}),</summary>backend=<b style=\\\"color: #7fdd73;\\\">numpy</b>, dtype=<b style=\\\"color: #75d2c6;\\\">float64</b>, data=array([[[ 0.53322615,  0.07497022],\\n\",\n       \"        [-0.12286424, -0.00459035]],\\n\",\n       \"\\n\",\n       \"       [[ 0.74915553, -0.93343275],\\n\",\n       \"        [-0.5978229 ,  0.35686287]]])</details></samp><p>...</p></details></samp>\"\n      ],\n      \"text/plain\": [\n       \"TensorNetworkGen(tensors=100, indices=150)\"\n      ]\n     },\n     \"execution_count\": 7,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"import quimb.tensor as qtn\\n\",\n    \"\\n\",\n    \"tn = qtn.TN_rand_reg(100, 3, D=2, seed=42)\\n\",\n    \"tn.draw(edge_color=True)\\n\",\n    \"tn\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"44dd40d4-f46c-408b-99b8-c186e398afaa\",\n   \"metadata\": {},\n   \"source\": [\n    \"Although `quimb` can automatically generate the einsum equation in this case,\\n\",\n    \"it might be generally annoying to construct the string. Instead we can directly\\n\",\n    \"use the tensor networks index names:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 8,\n   \"id\": \"b69964b1-4fb5-4f3a-a77c-309b8a865019\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"arrays = []\\n\",\n    \"inputs = []\\n\",\n    \"for t in tn:\\n\",\n    \"    arrays.append(t.data)\\n\",\n    \"    inputs.append(t.inds)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"307407f9-bf6e-4eb0-8f69-ed76b1c19018\",\n   \"metadata\": {},\n   \"source\": [\n    \"In this case they are randomly generated unique indentifiers, but they could\\n\",\n    \"be anything hashable, as long as they match the shapes of the arrays and encode the geometry of the contraction.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 9,\n   \"id\": \"8f05f5a0-b8c4-424a-8c42-dbe9e6afc915\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"[('_67af2fAAAAC', '_67af2fAAAAB', '_67af2fAAAAA'),\\n\",\n       \" ('_67af2fAAAAF', '_67af2fAAAAE', '_67af2fAAAAD'),\\n\",\n       \" ('_67af2fAAAAI', '_67af2fAAAAH', '_67af2fAAAAG'),\\n\",\n       \" ('_67af2fAAAAL', '_67af2fAAAAK', '_67af2fAAAAJ'),\\n\",\n       \" ('_67af2fAAAAN', '_67af2fAAAAM', '_67af2fAAAAB')]\"\n      ]\n     },\n     \"execution_count\": 9,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"inputs[:5]\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"f23eafcf-b119-4791-b4ea-3792aea47948\",\n   \"metadata\": {},\n   \"source\": [\n    \"Perform the contraction, using the higher quality auto preset:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 10,\n   \"id\": \"84f35b17-0c16-4cc1-94ae-87678126a30d\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"CPU times: user 356 ms, sys: 585 µs, total: 356 ms\\n\",\n      \"Wall time: 322 ms\\n\"\n     ]\n    },\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array(-1.78478002e+15)\"\n      ]\n     },\n     \"execution_count\": 10,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"%%time\\n\",\n    \"ctg.array_contract(arrays, inputs, optimize=\\\"auto-hq\\\")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"c0df5b12-992c-46f8-bbd9-6458c14a7e15\",\n   \"metadata\": {},\n   \"source\": [\n    \"Because the contraction expression is cached if we perform the contraction\\n\",\n    \"again with the same preset it will be faster:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 11,\n   \"id\": \"2539f2fe-e000-48bd-86cf-9e51cdd66e04\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"CPU times: user 157 ms, sys: 4.63 ms, total: 162 ms\\n\",\n      \"Wall time: 33.1 ms\\n\"\n     ]\n    },\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array(-1.78478002e+15)\"\n      ]\n     },\n     \"execution_count\": 11,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"%%time\\n\",\n    \"ctg.array_contract(arrays, inputs, optimize=\\\"auto-hq\\\")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"1f83a00e-ab47-4a4a-be4d-d50a962ed60e\",\n   \"metadata\": {},\n   \"source\": [\n    \"If you want to relate the internal contraction 'symbols' (single unicode\\n\",\n    \"letters) that appear on the contraction tree to the supplied 'indices'\\n\",\n    \"(arbitrary hashable objects) then you can call the\\n\",\n    \"[`get_symbol_map`](cotengra.get_symbol_map) function:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 13,\n   \"id\": \"d31088ee-1d65-41e8-a5e9-131299a248f5\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"['Ď', 'ý', 'ì']\"\n      ]\n     },\n     \"execution_count\": 13,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"symbol_map = ctg.get_symbol_map(inputs)\\n\",\n    \"[symbol_map[ind] for ind in t.inds]\"\n   ]\n  }\n ],\n \"metadata\": {\n  \"kernelspec\": {\n   \"display_name\": \"Python 3\",\n   \"language\": \"python\",\n   \"name\": \"python3\"\n  },\n  \"language_info\": {\n   \"codemirror_mode\": {\n    \"name\": \"ipython\",\n    \"version\": 3\n   },\n   \"file_extension\": \".py\",\n   \"mimetype\": \"text/x-python\",\n   \"name\": \"python\",\n   \"nbconvert_exporter\": \"python\",\n   \"pygments_lexer\": \"ipython3\",\n   \"version\": \"3\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 2\n}\n"
  },
  {
    "path": "docs/index.md",
    "content": "<p align=\"center\"><img src=\"https://imgur.com/jMO138y.png\" alt=\"cotengra\" width=\"60%\" height=\"60%\"></p>\n\n[![tests](https://github.com/jcmgray/cotengra/actions/workflows/test.yml/badge.svg)](https://github.com/jcmgray/cotengra/actions/workflows/test.yml)\n[![codecov](https://codecov.io/gh/jcmgray/cotengra/branch/main/graph/badge.svg?token=Q5evNiuT9S)](https://codecov.io/gh/jcmgray/cotengra)\n[![Docs](https://readthedocs.org/projects/cotengra/badge/?version=latest)](https://cotengra.readthedocs.io)\n[![PyPI](https://img.shields.io/pypi/v/cotengra?color=teal)](https://pypi.org/project/cotengra/)\n[![Anaconda-Server Badge](https://anaconda.org/conda-forge/cotengra/badges/version.svg)](https://anaconda.org/conda-forge/cotengra)\n[![Pixi Badge](https://img.shields.io/endpoint?url=https://raw.githubusercontent.com/prefix-dev/pixi/main/assets/badge/v0.json)](https://pixi.sh)\n\n`cotengra` is a python library for contracting tensor networks or einsum expressions involving large numbers of tensors.\nThe original accompanying paper is [***'Hyper-optimized tensor network contraction'***](https://quantum-journal.org/papers/q-2021-03-15-410/) - if this project is useful please consider citing this to encourage further development!\nSome of the key feautures of `cotengra` include:\n\n* drop-in ``einsum`` and ``ncon`` replacement\n* an explicit **contraction tree** object that can be flexibly built, modified and visualized\n* a **'hyper optimizer'** that samples trees while tuning the generating meta-paremeters\n* **dynamic slicing** for massive memory savings and parallelism\n* **simulated annealing** as an alternative optimizing and slicing strategy\n* support for **hyper** edge tensor networks and thus arbitrary einsum equations\n* **paths** that can be supplied to [`numpy.einsum`](https://numpy.org/doc/stable/reference/generated/numpy.einsum.html), [`opt_einsum`](https://dgasmith.github.io/opt_einsum/), [`quimb`](https://quimb.readthedocs.io/en/latest/) among others\n* **performing contractions** with tensors from many libraries via [`autoray`](https://github.com/jcmgray/autoray), even if they don't provide einsum or tensordot but do have (batch) matrix multiplication\n\n---\n\nCommits since [906f838](https://github.com/jcmgray/cotengra/commit/906f838d21840dc41c652efb63faf1f88c6113ee) added functionality first demonstrated in ['Classical Simulation of Quantum Supremacy Circuits'](https://arxiv.org/abs/2005.06787) - namely, contraction subtree reconfiguration and the interleaving of this with slicing - *dynamic slicing*.\nIn the ``examples`` folder you can find notebooks reproducing (in terms of sliced contraction complexity) the results of that paper as well as ['Simulating the Sycamore quantum supremacy circuits'](https://arxiv.org/abs/2103.03074).\nIndeed, in collaboration with NVidia, ``cotengra`` & ``quimb`` have now been used for a state-of-the-art simulation of the Sycamore chip with ``cutensor`` on the Selene supercomputer, [producing a sample from a circuit of depth 20 in less than 10 minutes](https://blogs.nvidia.com/blog/2021/04/12/what-is-quantum-computing/).\n\n---\n\n```{toctree}\n:caption: Guides\n:maxdepth: 2\n\ninstallation.md\nhigh-level-interface.ipynb\nbasics.ipynb\nadvanced.ipynb\nvisualization.ipynb\ncontraction.ipynb\ntrees.ipynb\nindex_examples.md\n```\n\n```{toctree}\n:caption: Development\n:hidden:\n\nchangelog.md\nGitHub Repository <https://github.com/jcmgray/cotengra>\n```\n"
  },
  {
    "path": "docs/index_examples.md",
    "content": "# Examples\n\n```{toctree}\n:caption: Examples\n:maxdepth: 2\n\nexamples/ex_large_output_lazy.ipynb\nexamples/ex_compressed_contraction.ipynb\nexamples/ex_trace_contraction_to_matmuls.ipynb\n```\n"
  },
  {
    "path": "docs/installation.md",
    "content": "# Installation\n\n`cotengra` is available on both [pypi](https://pypi.org/project/cotengra/) and\n[conda-forge](https://anaconda.org/conda-forge/cotengra). While `cotengra` is\npure python itself, the preferred way to install it is with\n[pixi](https://pixi.sh), which creates isolated and reproducible environments\nthat can mix packages from [`conda-forge`](https://conda-forge.org/) (the\ndefault) and also [`pypi`](https://pypi.org/).\n\n**Installing with `pixi` (preferred):**\n```bash\npixi init cotengra-project\ncd cotengra-project\npixi add cotengra\n```\n\n**Installing with `pip`:**\n```bash\npip install cotengra\n# or\nuv pip install cotengra\n```\nIt is recommended to use [`uv`](https://docs.astral.sh/uv/) to install and manage purely pypi based environments.\n\n**Installing with `conda` / `mamba`:**\n```bash\nconda install -c conda-forge cotengra\n```\n[`miniforge`](https://github.com/conda-forge/miniforge) is the recommended way to manage and install a conda-based environment.\n\n\n**Installing the latest version directly from github:**\n\nIf you want to checkout the latest version of features and fixes, you can install directly from the github repository:\n```bash\npip install -U git+https://github.com/jcmgray/cotengra.git\n```\n\n**Installing a local, editable development version:**\n\nIf you want to make changes to the source code and test them out, you can install a local editable version of the package:\n```bash\ngit clone https://github.com/jcmgray/cotengra.git\npip install --no-deps -U -e cotengra/\n```\n\nOther than that, the optional dependencies are detailed below.\n\n````{hint}\nThe recommended selection of optional dependencies from below covering most use-cases is:\n```\nautoray cmaes cotengrust cytoolz kahypar loky networkx opt_einsum optuna tqdm\n```\n````\n\n## Contraction\n\nIf you want to perform the contractions using ``cotengra`` itself you'll need:\n\n* [`autoray`](https://github.com/jcmgray/autoray)\n\nwhich supports at least `numpy`, `cupy`, `torch`, `tensorflow`, `jax`, and `autograd` among others.\n\n## Optimization\n\n* [`kahypar`](https://github.com/SebastianSchlag/kahypar) - **Karlsruhe Hypergraph Partitioning** for high quality divisive tree building ([available via pip](https://pypi.org/project/kahypar/), unfortunately not yet via `conda` or for windows)\n* [`cotengrust`](https://github.com/jcmgray/cotengrust/tree/main) - rust accelerated pathfinding primitives\n* [`tqdm`](https://github.com/tqdm/tqdm) - for showing live progress (available via [pip](https://pypi.org/project/tqdm/) or `conda`)\n* [`cytoolz`](https://github.com/pytoolz/cytoolz/) - a couple of slightly faster utility functions\n\nTo perform the hyper-optimization (and not just randomly sample) one of the following libraries is needed:\n\n* [`optuna`](https://github.com/optuna/optuna) - **Tree of Parzen Estimators** used by default, high quality but only medium fast\n* [`cmaes`](https://github.com/CyberAgentAILab/cmaes) - **Covariance Matrix Adaptation Evolution Strategy**, medium quality but very fast\n* [`nevergrad`](https://facebookresearch.github.io/nevergrad/) - various population and evolutionary algorithms (also fast & suitable for highly parallel path findings)\n* [`skopt`](https://scikit-optimize.github.io/stable/) - random forest as well as Gaussian process regressors (very high quality but very slow)\n\nIf you want to experiment with other algorithms then the following can be used:\n\n* [`python-igraph`](https://igraph.org/python/) - various other community detection algorithms (though no hyperedge support and usually worse performance than `kahypar`).\n* [`QuickBB`](https://www.hlt.utdallas.edu/~vgogate/quickbb.html)\n* [`FlowCutter`](https://github.com/kit-algo/flow-cutter-pace17)\n\nThe latter two are both accessed simply using their command line interface and so the following executables should be placed on the path somewhere:\n[`quickbb_64`, `flow_cutter_pace17`].\n\n\n## Parallelization\n\nThe parallel functionality can requires any of the following:\n\n* [`concurrent.futures`](https://docs.python.org/3/library/concurrent.futures.html) - python standard library\n* [`loky`](https://github.com/joblib/loky) either directly or via [`joblib`](https://joblib.readthedocs.io/)\n* [`ray`](https://www.ray.io/) - distributed computing\n* [`dask distributed`](http://distributed.dask.org) - distributed computing\n\n\n## Visualization\n\nThe following packages enable visualization:\n\n* [`networkx`](https://networkx.org/) for most visualizations\n* [`pygraphviz`](https://pygraphviz.github.io/) for fast and nice graph layouts\n"
  },
  {
    "path": "docs/make.bat",
    "content": "@ECHO OFF\n\npushd %~dp0\n\nREM Command file for Sphinx documentation\n\nif \"%SPHINXBUILD%\" == \"\" (\n\tset SPHINXBUILD=sphinx-build\n)\nset SOURCEDIR=.\nset BUILDDIR=_build\n\nif \"%1\" == \"\" goto help\n\n%SPHINXBUILD% >NUL 2>NUL\nif errorlevel 9009 (\n\techo.\n\techo.The 'sphinx-build' command was not found. Make sure you have Sphinx\n\techo.installed, then set the SPHINXBUILD environment variable to point\n\techo.to the full path of the 'sphinx-build' executable. Alternatively you\n\techo.may add the Sphinx directory to PATH.\n\techo.\n\techo.If you don't have Sphinx installed, grab it from\n\techo.https://www.sphinx-doc.org/\n\texit /b 1\n)\n\n%SPHINXBUILD% -M %1 %SOURCEDIR% %BUILDDIR% %SPHINXOPTS% %O%\ngoto end\n\n:help\n%SPHINXBUILD% -M help %SOURCEDIR% %BUILDDIR% %SPHINXOPTS% %O%\n\n:end\npopd\n"
  },
  {
    "path": "docs/trees.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"43a0bfd5-762c-42c4-bf40-7c7cba1c33f4\",\n   \"metadata\": {},\n   \"source\": [\n    \"# Tree Surgery\\n\",\n    \"\\n\",\n    \"The core data structure in [`cotengra`](cotengra) is the\\n\",\n    \"[`ContractionTree`](cotengra.core.ContractionTree), which as well as describing\\n\",\n    \"the tree generates all the required intermediate indices and equations etc.\\n\",\n    \"This page describes some aspects of the design and ways you can modify or\\n\",\n    \"construct trees yourself.\\n\",\n    \"\\n\",\n    \"First we just generate a small random contraction:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 1,\n   \"id\": \"a4b0dd86-073a-499e-8a20-2c2eb9833b71\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"dn,bhl,afj,cejk,cdefglmno,gh,i,k,im,o->ba\\n\"\n     ]\n    },\n    {\n     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\"display_data\"\n    },\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"(<Figure size 500x500 with 1 Axes>, <Axes: >)\"\n      ]\n     },\n     \"execution_count\": 1,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"%config InlineBackend.figure_formats = ['svg']\\n\",\n    \"import cotengra as ctg  # noqa\\n\",\n    \"\\n\",\n    \"# generate a random contraction\\n\",\n    \"inputs, output, shapes, size_dict = ctg.utils.rand_equation(\\n\",\n    \"    10, 3, n_out=2, seed=4\\n\",\n    \")\\n\",\n    \"print(ctg.utils.inputs_output_to_eq(inputs, output))\\n\",\n    \"\\n\",\n    \"# turn into a hypergraph in order to visualize\\n\",\n    \"hg = ctg.get_hypergraph(inputs, output, size_dict)\\n\",\n    \"hg.plot()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"cffdc1f6-cbbb-4c81-b04f-8bc14698a2b5\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Design\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"e96566e9-3cd7-4a5b-81ab-df876ff62e3a\",\n   \"metadata\": {},\n   \"source\": [\n    \"We can create an empty tree with the following (we use `nodeops=\\\"frozenset[int]\\\"`\\n\",\n    \"so that the node labels directly show the inputs they contain, but the default\\n\",\n    \"node type is `int` for performance):\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 2,\n   \"id\": \"b7680a24-d233-4f53-a404-f9627fd99ba3\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"<ContractionTree(N=10, branches=0, complete=False)>\"\n      ]\n     },\n     \"execution_count\": 2,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree = ctg.ContractionTree(inputs, output, size_dict, nodeops=\\\"frozenset[int]\\\")\\n\",\n    \"tree\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"3efc6c42-057f-4220-bbb1-8496b395438d\",\n   \"metadata\": {},\n   \"source\": [\n    \"```{note}\\n\",\n    \"You can also initialize an empty tree with [`ContractionTree.from_eq`](cotengra.core.ContractionTree.from_eq) or construct a completed tree with [`ContractionTree.from_path`](cotengra.core.ContractionTree.from_path) and [`ContractionTree.from_info`](cotengra.core.ContractionTree.from_info). The [`search`](cotengra.HyperOptimizer.search) method of optimizers also directly returns a tree.\\n\",\n    \"```\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"f9986d72-400b-455c-b922-ef0bba49f1b5\",\n   \"metadata\": {},\n   \"source\": [\n    \"The nodes of the tree are now frozen sets of integers, describing groups of inputs which form intermediate tensors. Initially only the final output tensor (tree root node), and input tensors (tree leaf nodes) are known:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"id\": \"33072c14-7eba-46d7-a95f-537b05b78270\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"frozenset({0, 1, 2, 3, 4, 5, 6, 7, 8, 9})\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"print(tree.root)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 4,\n   \"id\": \"0da716e0-a7b9-4a14-a3ad-dc012c5e5de7\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"frozenset({0})\\n\",\n      \"frozenset({1})\\n\",\n      \"frozenset({2})\\n\",\n      \"frozenset({3})\\n\",\n      \"frozenset({4})\\n\",\n      \"frozenset({5})\\n\",\n      \"frozenset({6})\\n\",\n      \"frozenset({7})\\n\",\n      \"frozenset({8})\\n\",\n      \"frozenset({9})\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"for node in tree.gen_leaves():\\n\",\n    \"    print(node)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"9ccb6fe0-76bd-4980-b7df-56f9b4ae2088\",\n   \"metadata\": {},\n   \"source\": [\n    \"In order to complete the tree we need to find $N - 1$ contractions (branches) via either merges of parentless nodes (like the leaves above) or partitions of childless nodes (like the root above). [`contract_nodes`](cotengra.core.ContractionTree.contract_nodes) is the method used to form these merges for an arbitrary set of nodes.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"6b4cbf1a-7f5e-479a-baef-c3b22be1281d\",\n   \"metadata\": {},\n   \"source\": [\n    \"Here we merge two leaves to form a new intermediate (agglomeratively building the tree from the bottom):\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 5,\n   \"id\": \"9323f9d6-efd9-46f3-98a9-125a4ef74a12\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"frozenset({0, 1})\"\n      ]\n     },\n     \"execution_count\": 5,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"parent = tree.contract_nodes([frozenset([0]), frozenset([1])])\\n\",\n    \"parent\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"ad34b81a-5de3-4ae4-9a7c-ff7620fd9d00\",\n   \"metadata\": {},\n   \"source\": [\n    \"Here we split the root (divisively building the tree from the top):\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 6,\n   \"id\": \"4c8cb1b5-228a-4d53-aee4-7a2cd7eee96b\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"frozenset({0, 1, 2, 3, 4, 5, 6, 7, 8, 9})\"\n      ]\n     },\n     \"execution_count\": 6,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# first we parse the subgraphs to proper node types\\n\",\n    \"left = tree._add_node(range(0, 5))\\n\",\n    \"right = tree._add_node(range(5, 10))\\n\",\n    \"\\n\",\n    \"# then this should output the root\\n\",\n    \"tree.contract_nodes([left, right])\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"1eac789d-c003-4490-a485-013374670410\",\n   \"metadata\": {},\n   \"source\": [\n    \"Note how we can declare `left` and `right` here as intermediates even though we don't know exactly how they will be formed yet. We can already work out certain properties of such nodes for example their indices ('legs') and their size:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 9,\n   \"id\": \"96586214-c7c8-4fc2-bdb7-f8f011a9f6b3\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"({'b': 1, 'h': 1, 'a': 1, 'k': 1, 'g': 1, 'm': 1, 'o': 1}, 432)\"\n      ]\n     },\n     \"execution_count\": 9,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree.get_legs(left), tree.get_size(left)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"b1e19a0f-f762-48c5-b4ed-83798f480b7f\",\n   \"metadata\": {},\n   \"source\": [\n    \"But other information such as the flops required to form them need their children specified first.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 10,\n   \"id\": \"34474da1-e7c1-4eb0-bd6c-c4d98e068084\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"432\"\n      ]\n     },\n     \"execution_count\": 10,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree.get_flops(tree.root)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 11,\n   \"id\": \"43382b1f-c428-40df-acb5-5c2bd6e9e69d\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"'abc,de->abcde'\"\n      ]\n     },\n     \"execution_count\": 11,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree.get_einsum_eq(parent)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"9a77d4b9-b650-45eb-93d7-4204a091dbc3\",\n   \"metadata\": {},\n   \"source\": [\n    \"The core tree information is stored as a mapping of children like so:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 12,\n   \"id\": \"fbb6a4a0-01eb-4d6b-a3de-b0ff434a12c0\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"{frozenset({0, 1}): (frozenset({1}), frozenset({0})),\\n\",\n       \" frozenset({0, 1, 2, 3, 4, 5, 6, 7, 8, 9}): (frozenset({5, 6, 7, 8, 9}),\\n\",\n       \"  frozenset({0, 1, 2, 3, 4}))}\"\n      ]\n     },\n     \"execution_count\": 12,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree.children\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"a950263b-d13e-430e-91d1-3a40767be94b\",\n   \"metadata\": {},\n   \"source\": [\n    \"We can compute the flops and any other local information for any nodes that are keys of this. This information is cached in `tree.info`.\\n\",\n    \"\\n\",\n    \"You can get all remaining 'incomplete' nodes by calling [`tree.get_incomplete_nodes`](cotengra.core.ContractionTree.get_incomplete_nodes). This returns a dictionary, where each key is a 'childless' node, and each value is the list of 'parentless' nodes that are within its subgraph:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 14,\n   \"id\": \"e804ed26\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"{frozenset({0, 1, 2, 3, 4}): [frozenset({2}),\\n\",\n       \"  frozenset({3}),\\n\",\n       \"  frozenset({4}),\\n\",\n       \"  frozenset({0, 1})],\\n\",\n       \" frozenset({5, 6, 7, 8, 9}): [frozenset({5}),\\n\",\n       \"  frozenset({6}),\\n\",\n       \"  frozenset({7}),\\n\",\n       \"  frozenset({8}),\\n\",\n       \"  frozenset({9})]}\"\n      ]\n     },\n     \"execution_count\": 14,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree.get_incomplete_nodes()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"93bcc9e2-44bb-4917-b6bf-fcebab029f4a\",\n   \"metadata\": {},\n   \"source\": [\n    \"Each of these 'empty subtrees' needs to be filled in in order to complete the tree.\\n\",\n    \"\\n\",\n    \"When calling `contract_nodes` we can actually specify an arbitrary collection of (uncontracted) nodes, these can be seen as the leaves of a subtree which is a mini contraction problem in its own right. Hence the function itself takes the `optimize` kwarg used to specify how to optimize this sub contraction. Here we'll make use of this to complete our tree.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 11,\n   \"id\": \"d908d0ca-5c76-47fa-9a56-f8592e298add\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"True\"\n      ]\n     },\n     \"execution_count\": 11,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# fill in the subtree with `left` as root\\n\",\n    \"tree.contract_nodes([parent] + [frozenset([i]) for i in range(2, 5)])\\n\",\n    \"\\n\",\n    \"# fill in the subtree with `right` as root\\n\",\n    \"tree.contract_nodes([frozenset([i]) for i in range(5, 10)])\\n\",\n    \"\\n\",\n    \"# our tree should now be complete\\n\",\n    \"tree.is_complete()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"c1e286bd-a5c6-4806-9c9d-870e7434b255\",\n   \"metadata\": {},\n   \"source\": [\n    \"We can now plot our tree, check full costs, and use it perform contractions etc:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 12,\n   \"id\": \"401afda9-0f61-44d5-a260-d5a15fbdb801\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/svg+xml\": [\n       \"<?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?><!DOCTYPE svg  PUBLIC '-//W3C//DTD SVG 1.1//EN'  'http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd'><svg width=\\\"340.29pt\\\" height=\\\"367.89pt\\\" version=\\\"1.1\\\" viewBox=\\\"0 0 340.29 367.89\\\" xmlns=\\\"http://www.w3.org/2000/svg\\\" xmlns:xlink=\\\"http://www.w3.org/1999/xlink\\\"><defs><style type=\\\"text/css\\\">*{stroke-linejoin: round; stroke-linecap: butt}</style></defs><path d=\\\"m0 367.89h340.29v-367.89h-340.29v367.89z\\\" fill=\\\"none\\\"/><path d=\\\"m19.595 348.06q5.7224-4.8989 7.1743-6.8678c1.3671-1.8538 3.1365-6.273 4.182-8.3639 1.0455-2.091 3.5192-6.158 4.182-8.3639q0.7039-2.3429 1.1896-9.8601\\\" clip-path=\\\"url(#835bcaaad8c)\\\" 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  },\n     \"metadata\": {\n      \"needs_background\": \"light\"\n     },\n     \"output_type\": \"display_data\"\n    },\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"(<Figure size 500x500 with 3 Axes>, <Axes: >)\"\n      ]\n     },\n     \"execution_count\": 17,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree.plot_tent(order=True)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 18,\n   \"id\": \"992d941d-31f0-4e3d-afd6-6cc2d7a3d50d\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"(9.754887502163468, 21586.0)\"\n      ]\n     },\n     \"execution_count\": 18,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree.contraction_width(), tree.contraction_cost()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 19,\n   \"id\": \"15c000dd-b2a9-4159-b76c-8633f4130bae\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[ 104.78668702,  164.19133867],\\n\",\n       \"       [ 161.34287932,   69.65644265],\\n\",\n       \"       [-116.42788952,  -46.96147145]])\"\n      ]\n     },\n     \"execution_count\": 19,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"import numpy as np\\n\",\n    \"\\n\",\n    \"arrays = [np.random.randn(*s) for s in shapes]\\n\",\n    \"tree.contract(arrays)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"a4c0e8b7-f6a3-474b-8dfb-9f2d9c6bd792\",\n   \"metadata\": {},\n   \"source\": [\n    \"We can also generate an explicit **contraction path**, which is a specific ordering of the tree (the default for exact contractions being depth first) and the format used by `opt_einsum` and accepted by `quimb` too:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 20,\n   \"id\": \"2ca5c822-0987-4b44-bdd2-42d11c5c48cf\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"((6, 8), (7, 8), (5, 6), (5, 6), (0, 1), (2, 4), (0, 1), (1, 2), (0, 1))\"\n      ]\n     },\n     \"execution_count\": 20,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"path = tree.get_path()\\n\",\n    \"path\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"40de3597-6770-4187-8c57-b5757986e805\",\n   \"metadata\": {},\n   \"source\": [\n    \"Once we have a complete tree, either by explicitly building it or more likely as returned by an optimizer, we can also *modify* in various ways as detailed below.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"b0d63433-101d-474d-a13b-e29f77ffe163\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Index Slicing\\n\",\n    \"\\n\",\n    \"Slicing is the technique of choosing some indices to explicitly sum over rather than include as tensor dimensions - thereby takng indexed slices of those tensors. It is also known as **variable projection** and **bond cutting**. The overall effect is to turn a single contraction into many independent, easier contractions as depicted below:\\n\",\n    \"\\n\",\n    \"<p align=\\\"center\\\"><img src=\\\"https://imgur.com/402ivDV.png\\\" alt=\\\"cotengra\\\" width=\\\"80%\\\" height=\\\"80%\\\"></p>\\n\",\n    \"\\n\",\n    \"While slicing *every* index would be equivalent to performing the naive einsum and thus exponentially slower, carefully choosing just a few *can* result in little to no overhead. What you gain is:\\n\",\n    \"\\n\",\n    \"1. **Each contraction can require drastically less memory**\\n\",\n    \"2. **Each contraction can be performed in parallel**\\n\",\n    \"\\n\",\n    \"In general, one specifies slicing in the `HyperOptimizer` loop - see [Slicing and Subtree Reconfiguration](advanced.ipynb#slicing-and-subtree-reconfiguration) - this section covers manually slicing a tree and the details.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 21,\n   \"id\": \"c50f5fff\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"sAOÆÍÐÑÒð,Üâ,eDWÀÇãçõöĈ,dmÉý,aÁĀ,BOÌÛó,fÔÙă,qÕÝáûąĆ,EKÍÞðú,yáñ÷,knoRÀÃ÷,csÙíþ,hPÊÕ×,lÐãî,S,FRý,hpyÂÞä,EØÜâñö,Hïøû,bvLÈ×þĀĂ,ÈÏå,oCQòôāĄą,biwGIà,æìòù,xMTî,gWÎÚùā,uNVYÊÏĂ,cìĈ,rTÁÃÝ,eAÉë,jtGÚüĄĆ,ÄÇéć,dv,pÄÓßÿ,Dí,zÅËåúă,juVXæ,Jïø,fqPÅÖè,HKÔõ,JSËÛë,awNÖßàéê,rxZ,lntIUÎÓä,gkzQXÂØèć,LUZÑêó,iÌüÿ,BCMç,FÆÒ,mYô->\\n\"\n     ]\n    },\n    {\n     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stroke=\\\"#8d7464\\\"/><defs><clipPath id=\\\"cc11bc17cd1\\\"><rect x=\\\"7.2\\\" y=\\\"7.2\\\" width=\\\"279\\\" height=\\\"232.83\\\"/></clipPath></defs></svg>\"\n      ],\n      \"text/plain\": [\n       \"<Figure size 500x500 with 1 Axes>\"\n      ]\n     },\n     \"metadata\": {\n      \"needs_background\": \"light\"\n     },\n     \"output_type\": \"display_data\"\n    },\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"(<Figure size 500x500 with 1 Axes>, <Axes: >)\"\n      ]\n     },\n     \"execution_count\": 21,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# create a reasonable large random contraction:\\n\",\n    \"inputs, output, shapes, size_dict = ctg.utils.rand_equation(\\n\",\n    \"    n=50, reg=5, seed=0, d_max=2\\n\",\n    \")\\n\",\n    \"arrays = [np.random.uniform(size=s) for s in shapes]\\n\",\n    \"\\n\",\n    \"# visualize it:\\n\",\n    \"print(ctg.utils.inputs_output_to_eq(inputs, output))\\n\",\n    \"ctg.HyperGraph(inputs, output, size_dict).plot()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 22,\n   \"id\": \"afbd6414\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"(572054568704.0, 27.0)\"\n      ]\n     },\n     \"execution_count\": 22,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# start with a simple greedy contraction path / tree\\n\",\n    \"tree = ctg.array_contract_tree(inputs, output, size_dict, optimize=\\\"greedy\\\")\\n\",\n    \"\\n\",\n    \"# check the time and space requirements\\n\",\n    \"tree.contraction_cost(), tree.contraction_width()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"e1d007b4\",\n   \"metadata\": {},\n   \"source\": [\n    \"We can call the [`slice`](cotengra.core.ContractionTree.slice) method of a tree\\n\",\n    \"to slice it.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 23,\n   \"id\": \"32431e39\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"tree_s = tree.slice(target_size=2**20)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"41b915d8\",\n   \"metadata\": {},\n   \"source\": [\n    \"```{hint}\\n\",\n    \"This method and various others can also be called inplace with a trailing underscore.\\n\",\n    \"```\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 24,\n   \"id\": \"b183dbd6\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"({'M': SliceInfo(inner=True, ind='M', size=2, project=None),\\n\",\n       \"  'Q': SliceInfo(inner=True, ind='Q', size=2, project=None),\\n\",\n       \"  'Á': SliceInfo(inner=True, ind='Á', size=2, project=None),\\n\",\n       \"  'Ã': SliceInfo(inner=True, ind='Ã', size=2, project=None),\\n\",\n       \"  'Æ': SliceInfo(inner=True, ind='Æ', size=2, project=None),\\n\",\n       \"  'á': SliceInfo(inner=True, ind='á', size=2, project=None),\\n\",\n       \"  'ç': SliceInfo(inner=True, ind='ç', size=2, project=None),\\n\",\n       \"  'ñ': SliceInfo(inner=True, ind='ñ', size=2, project=None),\\n\",\n       \"  'ÿ': SliceInfo(inner=True, ind='ÿ', size=2, project=None),\\n\",\n       \"  'ą': SliceInfo(inner=True, ind='ą', size=2, project=None)},\\n\",\n       \" 1024)\"\n      ]\n     },\n     \"execution_count\": 24,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree_s.sliced_inds, tree_s.nslices\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 25,\n   \"id\": \"3d1ada9d\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"(656181444608.0, 20.0)\"\n      ]\n     },\n     \"execution_count\": 25,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# check the new time and space requirements\\n\",\n    \"tree_s.contraction_cost(), tree_s.contraction_width()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"94d68c60\",\n   \"metadata\": {},\n   \"source\": [\n    \"The tree now has 6 indices sliced out, and represents 64 individual\\n\",\n    \"contractions each requiring 32x less memory. The total cost has increased\\n\",\n    \"slightly, this ***'slicing overhead'*** we can check:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 26,\n   \"id\": \"fc709fd0\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"1.147060928286249\"\n      ]\n     },\n     \"execution_count\": 26,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree_s.contraction_cost() / tree.contraction_cost()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"43b95971-2d94-438f-93ac-00e3d513441a\",\n   \"metadata\": {},\n   \"source\": [\n    \"So less than 15% more floating point operations overall, (arising from\\n\",\n    \"redundantly repeated contractions).\\n\",\n    \"\\n\",\n    \"```{note}\\n\",\n    \"Internally, the tree constructs a [`SliceFinder`](cotengra.slicer.SliceFinder)\\n\",\n    \"object and uses it to search for good indices to slice. For full control, you\\n\",\n    \"could do this yourself and then call manually call\\n\",\n    \"[`remove_ind`](cotengra.core.ContractionTree.remove_ind) on the tree.\\n\",\n    \"```\\n\",\n    \"\\n\",\n    \"Once a [ContractionTree](cotengra.core.ContractionTree) has been sliced, the\\n\",\n    \"[contract](cotengra.core.ContractionTree.contract) method can be used to\\n\",\n    \"automatically perform the sliced contraction:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 27,\n   \"id\": \"3e874658-6956-4fe2-8e3c-1dee6d02a02f\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"100%|██████████| 1024/1024 [00:25<00:00, 40.04it/s]\\n\"\n     ]\n    },\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"5.725156944176958e+22\"\n      ]\n     },\n     \"execution_count\": 27,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree_s.contract(arrays, progbar=True)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"b542a047-96e7-4e2a-873b-e69f1fc14cad\",\n   \"metadata\": {},\n   \"source\": [\n    \"See the [main contraction page](contraction.ipynb) for more details on\\n\",\n    \"performing the actual sliced contraction once the indices have been found.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"3eff51f2-dbde-4341-866b-a224e9d03f08\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Subtree Reconfiguration\\n\",\n    \"\\n\",\n    \"Any subtree of a contraction tree itself describes a smaller contraction, with\\n\",\n    \"the subtree leaves being the effective inputs (generally intermediate tensors)\\n\",\n    \"and the subtree root being the effective output (also generally an\\n\",\n    \"intermediate). One advantage of cotengra keeping an explicit representation of\\n\",\n    \"the contraction tree is that such subtrees can be easily selected and\\n\",\n    \"re-optimized as illustrated in the following schematic:\\n\",\n    \"\\n\",\n    \"<p align=\\\"center\\\"><img src=\\\"https://imgur.com/vi60oh7.png\\\" alt=\\\"cotengra\\\" width=\\\"100%\\\" height=\\\"100%\\\"></p>\\n\",\n    \"\\n\",\n    \"(Note in general the subtree being optimized will be closer in size to 10\\n\",\n    \"intermediates or so.)\\n\",\n    \"\\n\",\n    \"If we do this and improve the contraction cost of a **subtree** (e.g. by using an optimal contraction path), then the contraction cost of the **whole tree** is improved. Moreover we can iterate across many or all subtrees in a `ContractionTree`, reconfiguring them and thus potentially updating the entire tree in incremental 'local' steps.\\n\",\n    \"\\n\",\n    \"The method to call for this is\\n\",\n    \"[`subtree_reconfigure`](cotengra.core.ContractionTree.subtree_reconfigure).\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 25,\n   \"id\": \"89b9db97\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"0it [00:00, ?it/s]\"\n     ]\n    },\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"log2[SIZE]: 32.00 log10[FLOPs]: 12.98: : 500it [00:00, 660.40it/s]\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"# generate a tree\\n\",\n    \"inputs, output, shapes, size_dict = ctg.utils.lattice_equation(\\n\",\n    \"    [24, 30], d_max=2\\n\",\n    \")\\n\",\n    \"tree = ctg.array_contract_tree(inputs, output, size_dict, optimize=\\\"greedy\\\")\\n\",\n    \"\\n\",\n    \"# reconfigure it (call tree.subtree_reconfigure? to see many options)\\n\",\n    \"tree_r = tree.subtree_reconfigure(progbar=True)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 26,\n   \"id\": \"86400cbe\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"1253.3836847767188\"\n      ]\n     },\n     \"execution_count\": 26,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# check the speedup\\n\",\n    \"tree.total_flops() / tree_r.total_flops()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"abb701ea\",\n   \"metadata\": {},\n   \"source\": [\n    \"Since it is a local optimization it is possible to get stuck.\\n\",\n    \"[`subtree_reconfigure_forest`](cotengra.core.ContractionTree.subtree_reconfigure_forest)\\n\",\n    \"offers a basic stochastic search of multiple reconfigurations that can avoid this and also be easily parallelized:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 27,\n   \"id\": \"1decea62\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"log2[SIZE]: 32.00 log10[FLOPs]: 12.44: 100%|██████████| 10/10 [00:05<00:00,  1.80it/s]\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"tree_f = tree.subtree_reconfigure_forest(progbar=True, num_trees=4)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 28,\n   \"id\": \"96c20678\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"4312.69228449926\"\n      ]\n     },\n     \"execution_count\": 28,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# check the speedup\\n\",\n    \"tree.total_flops() / tree_f.total_flops()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"238ef29f\",\n   \"metadata\": {},\n   \"source\": [\n    \"So indeed a little better.\\n\",\n    \"\\n\",\n    \"Subtree reconfiguration is often powerful enough to allow even 'bad' initial paths (like those generated by `'greedy'` ) to become very high quality.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"4385f8e0-b233-43cb-a2c1-09316889d5c7\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Dynamic Slicing\\n\",\n    \"\\n\",\n    \"A powerful application for reconfiguration (first implemented in ['Classical Simulation of Quantum Supremacy Circuits'](https://arxiv.org/abs/2005.06787)) is to interleave it with *slicing*. Namely:\\n\",\n    \"\\n\",\n    \"1. Choose an index to slice\\n\",\n    \"2. Reconfigure subtrees to account for the slightly different TN structure without this index\\n\",\n    \"3. Check if the tree has reached a certain size, if not return to 1.\\n\",\n    \"\\n\",\n    \"In this way, the contraction tree is slowly updated to account for potentially many indices being sliced.\\n\",\n    \"\\n\",\n    \"For example imagine we wanted to slice the ``tree_f`` from above to achieve a maximum size of `2**28` (approx suitable for 8GB of memory). We could directly slice it without changing the tree structure at all:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 29,\n   \"id\": \"a02e567e\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"{'Τ': SliceInfo(inner=True, ind='Τ', size=2, project=None),\\n\",\n       \" 'ϟ': SliceInfo(inner=True, ind='ϟ', size=2, project=None),\\n\",\n       \" 'К': SliceInfo(inner=True, ind='К', size=2, project=None),\\n\",\n       \" 'ѕ': SliceInfo(inner=True, ind='ѕ', size=2, project=None)}\"\n      ]\n     },\n     \"execution_count\": 29,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree_s = tree_f.slice(target_size=2**28)\\n\",\n    \"tree_s.sliced_inds\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"51e9b3f6\",\n   \"metadata\": {},\n   \"source\": [\n    \"Or we could simultaneously interleave subtree reconfiguration:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 30,\n   \"id\": \"0b70016e\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"log2[SIZE]: 28.00 log10[FLOPs]: 12.36: : 4it [00:04,  1.21s/it]\\n\"\n     ]\n    },\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"{'ì': SliceInfo(inner=True, ind='ì', size=2, project=None),\\n\",\n       \" 'ϟ': SliceInfo(inner=True, ind='ϟ', size=2, project=None),\\n\",\n       \" 'К': SliceInfo(inner=True, ind='К', size=2, project=None),\\n\",\n       \" 'ѕ': SliceInfo(inner=True, ind='ѕ', size=2, project=None)}\"\n      ]\n     },\n     \"execution_count\": 30,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree_sr = tree_f.slice_and_reconfigure(target_size=2**28, progbar=True)\\n\",\n    \"tree_sr.sliced_inds\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 31,\n   \"id\": \"f1580e24\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"1.6619162859973315\"\n      ]\n     },\n     \"execution_count\": 31,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree_s.total_flops() / tree_sr.total_flops()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"bef503d1\",\n   \"metadata\": {},\n   \"source\": [\n    \"We can see it has achieved the target size with 1.5x better cost. There is also a 'forested' version of this algorithm  which again performs a stochastic search of multiple possible slicing+reconfiguring options:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 32,\n   \"id\": \"89ef4271\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"log2[SIZE]: 28.00 log10[FLOPs]: 12.36: : 4it [00:08,  2.25s/it]\\n\"\n     ]\n    },\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"1.6619162861844943\"\n      ]\n     },\n     \"execution_count\": 32,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree_fsr = tree_f.slice_and_reconfigure_forest(target_size=2**28, progbar=True)\\n\",\n    \"tree_s.total_flops() / tree_fsr.total_flops()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"898c19e6\",\n   \"metadata\": {},\n   \"source\": [\n    \"We can see here it has done a little better. The foresting looks roughly like the following:\\n\",\n    \"\\n\",\n    \"<p align=\\\"center\\\"><img src=\\\"https://imgur.com/s1iSS1u.png\\\" alt=\\\"cotengra\\\" width=\\\"100%\\\" height=\\\"100%\\\"></p>\\n\",\n    \"\\n\",\n    \"The subtree reconfiguration within the slicing can *itself be forested* for a doubly forested algorithm. This will give the highest quality (but also slowest) search.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 33,\n   \"id\": \"f941d6df\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"/media/johnnie/Storage2TB/Sync/dev/python/cotengra/cotengra/parallel.py:276: UserWarning: Parallel specified but no existing global dask client found... created one (with 8 workers).\\n\",\n      \"  warnings.warn(\\n\",\n      \"log2[SIZE]: 27.00 log10[FLOPs]: 11.55: : 4it [01:39, 24.76s/it]\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"tree_fsfr = tree_f.slice_and_reconfigure_forest(\\n\",\n    \"    target_size=2**28,\\n\",\n    \"    num_trees=4,\\n\",\n    \"    parallel=\\\"dask\\\",\\n\",\n    \"    reconf_opts=dict(\\n\",\n    \"        subtree_size=12,\\n\",\n    \"        forested=True,\\n\",\n    \"        parallel=\\\"dask\\\",\\n\",\n    \"        num_trees=4,\\n\",\n    \"    ),\\n\",\n    \"    progbar=True,\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 34,\n   \"id\": \"aa9d385f\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"10.674935697795002\"\n      ]\n     },\n     \"execution_count\": 34,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tree_s.total_flops() / tree_fsfr.total_flops()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"f0aea9b4\",\n   \"metadata\": {},\n   \"source\": [\n    \"We've set the `subtree_size` here to `12` for higher quality reconfiguration, but reduced the `num_trees` in the forests (from default `8`) to `4` which will still lead to 4 x 4 = 16 trees being generated at each step. Again we see a slight improvement. This level of effort might only be required for very heavily slicing contraction trees, and in this case it might be best simply to trial many initial paths with a basic `slice_and_reconfigure`.\"\n   ]\n  }\n ],\n \"metadata\": {\n  \"kernelspec\": {\n   \"display_name\": \"Python 3\",\n   \"language\": \"python\",\n   \"name\": \"python3\"\n  },\n  \"language_info\": {\n   \"codemirror_mode\": {\n    \"name\": \"ipython\",\n    \"version\": 3\n   },\n   \"file_extension\": \".py\",\n   \"mimetype\": \"text/x-python\",\n   \"name\": \"python\",\n   \"nbconvert_exporter\": \"python\",\n   \"pygments_lexer\": \"ipython3\",\n   \"version\": \"3\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 5\n}\n"
  },
  {
    "path": "docs/visualization.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"e07b8472-d0ed-4d9f-b35d-9d3d515e9823\",\n   \"metadata\": {},\n   \"source\": [\n    \"# Visualization\\n\",\n    \"\\n\",\n    \"Various aspects of the contraction process can be visualized using the following functions.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 1,\n   \"id\": \"11a44ba1-85c4-4194-a6e7-287393f7f4c3\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"%config InlineBackend.figure_formats = ['svg']\\n\",\n    \"import cotengra as ctg\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"630b9be5\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Hypergraph visualization\\n\",\n    \"\\n\",\n    \"The first visualization we can do is to visualize the hypergraph corresponding to the geometry of the tensor network or equation with [`HyperGraph.plot`](cotengra.plot.plot_hypergraph). Hyper edges are shown as a zero size vertex connecting the tensors they appear  on, like a COPY-tensor:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 2,\n   \"id\": \"af822cae\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"abce,bdf,bdef,a,b,ab->ca\\n\"\n     ]\n    },\n    {\n     \"data\": {\n      \"image/svg+xml\": [\n       \"<?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?><!DOCTYPE svg  PUBLIC '-//W3C//DTD SVG 1.1//EN'  'http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd'><svg width=\\\"293.4pt\\\" height=\\\"241.59pt\\\" version=\\\"1.1\\\" viewBox=\\\"0 0 293.4 241.59\\\" xmlns=\\\"http://www.w3.org/2000/svg\\\" xmlns:xlink=\\\"http://www.w3.org/1999/xlink\\\"><defs><style type=\\\"text/css\\\">*{stroke-linejoin: round; stroke-linecap: butt}</style></defs><path d=\\\"m0 241.59h293.4v-241.59h-293.4v241.59z\\\" fill=\\\"none\\\"/><path d=\\\"m79.791 85.367 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output))\\n\",\n    \"ctg.get_hypergraph(inputs, output, size_dict).plot();\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"510c3048\",\n   \"metadata\": {},\n   \"source\": [\n    \"This simple contraction has five types of index:\\n\",\n    \"\\n\",\n    \"1. standard inner index - 'e' - which appear on exactly two tensors\\n\",\n    \"2. standard inner multi-indices - 'd', 'f' - which both appear on the same two tensors\\n\",\n    \"3. standard outer index - 'c' - which appears on exactly one tensor and the output\\n\",\n    \"4. hyper inner index - 'b' - which appears on more than two tensors\\n\",\n    \"5. hyper outer index - 'a' - which appears on multiple tensors and the output\\n\",\n    \"\\n\",\n    \"The nodes and indices are assigned unique colors by default, with hyper indices\\n\",\n    \"shown as dashed lines.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"2f49334a\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Small tree visualization\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"634f6ed1\",\n   \"metadata\": {},\n   \"source\": [\n    \"If the network is small enough and we have a [`ContractionTree`](cotengra.core.ContractionTree) for it, we can also visualize its entirety including all indices involved at each intermediate contraction using the [`ContractionTree.plot_flat`](cotengra.plot.plot_tree_flat) method:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"id\": \"43957aeb\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/svg+xml\": [\n       \"<?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?><!DOCTYPE svg  PUBLIC '-//W3C//DTD SVG 1.1//EN'  'http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd'><svg width=\\\"254.62pt\\\" height=\\\"289.63pt\\\" version=\\\"1.1\\\" viewBox=\\\"0 0 254.62 289.63\\\" xmlns=\\\"http://www.w3.org/2000/svg\\\" xmlns:xlink=\\\"http://www.w3.org/1999/xlink\\\"><defs><style 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\"cell_type\": \"markdown\",\n   \"id\": \"7daa6358\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Optimizer trials visualization\\n\",\n    \"\\n\",\n    \"If we run an hyper optimizer, we can visualize how the scores progress with trials using the\\n\",\n    \"[`HyperOptimizer.plot_trials`](cotengra.plot.plot_trials) method:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 6,\n   \"id\": \"7b44f879\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"  0%|          | 0/128 [00:00<?, ?it/s]\"\n     ]\n    },\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"F=3.56 C=4.82 S=6.00 P=8.51: 100%|██████████| 128/128 [00:03<00:00, 33.01it/s]\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"opt = ctg.HyperOptimizer(methods=[\\\"greedy\\\", \\\"kahypar\\\", \\\"labels\\\"], progbar=True)\\n\",\n    \"\\n\",\n    \"# run it and generate a tree\\n\",\n    \"tree = opt.search(inputs, output, size_dict)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"cf738b6d\",\n   \"metadata\": {},\n   \"source\": [\n    \"By default the y-axis is the objective score, but you can specify e.g. `'flops'`':\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 7,\n   \"id\": \"3e278770-a82d-4178-a57a-542e67b2eecf\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/svg+xml\": [\n       \"<?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?><!DOCTYPE svg  PUBLIC '-//W3C//DTD SVG 1.1//EN'  'http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd'><svg width=\\\"497.38pt\\\" height=\\\"233.75pt\\\" version=\\\"1.1\\\" viewBox=\\\"0 0 497.38 233.75\\\" xmlns=\\\"http://www.w3.org/2000/svg\\\" xmlns:xlink=\\\"http://www.w3.org/1999/xlink\\\"><defs><style type=\\\"text/css\\\">*{stroke-linejoin: round; stroke-linecap: butt}</style></defs><path d=\\\"m0 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\"text/plain\": [\n       \"<Figure size 800x800 with 1 Axes>\"\n      ]\n     },\n     \"metadata\": {\n      \"needs_background\": \"light\"\n     },\n     \"output_type\": \"display_data\"\n    }\n   ],\n   \"source\": [\n    \"opt.plot_parameters_parallel(\\\"greedy\\\");\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"c3f270e2\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Large Tree visualizations\\n\",\n    \"\\n\",\n    \"The following visualization functions are available for inspecting a single,\\n\",\n    \"complete [`ContractionTree`](cotengra.core.ContractionTree) once generated.\\n\",\n    \"They mostly wrap [`plot_tree`](cotengra.plot.plot_tree), where you can see\\n\",\n    \"most of the extra options.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"ddfe5672\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Contractions\\n\",\n    \"\\n\",\n    \"[`tree.plot_contractions`](cotengra.plot.plot_contractions)\\n\",\n    \"gives 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\"id\": \"8179598e\",\n   \"metadata\": {},\n   \"source\": [\n    \"Here, `peak` is the memory required for all intermediates to be stored at once,\\n\",\n    \"`write` is the size of the new intermedite tensor, the max of which is the\\n\",\n    \"*contraction width*. `cost` is the scalar operations of each contraction.\\n\",\n    \"\\n\",\n    \"The list of corresponding pairwise contractions can be explicitly shown with the [`print_contractions`](cotengra.core.ContractionTree.print_contractions) method:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 10,\n   \"id\": \"1297354c\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"\\u001b[37m(0) cost: \\u001b[39m1.6e+01 \\u001b[37mwidths: \\u001b[39m3.0,2.0->3.0 \\u001b[37mtype: \\u001b[39mtensordot\\n\",\n      \"\\u001b[37minputs: \\u001b[34mi\\u001b[34mh\\u001b[31m[j],\\u001b[32mk\\u001b[31m[j]\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[34mi\\u001b[34mh\\u001b[32m(k)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(1) cost: \\u001b[39m3.2e+01 \\u001b[37mwidths: \\u001b[39m3.0,3.0->4.0 \\u001b[37mtype: \\u001b[39mtensordot\\n\",\n      \"\\u001b[37minputs: \\u001b[34mi\\u001b[34mh\\u001b[31m[k],\\u001b[31m[k]\\u001b[32mv\\u001b[32mu\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[34mi\\u001b[34mh\\u001b[32m(vu)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(2) cost: \\u001b[39m6.4e+01 \\u001b[37mwidths: \\u001b[39m4.0,4.0->4.0 \\u001b[37mtype: \\u001b[39mtensordot\\n\",\n      \"\\u001b[37minputs: \\u001b[31m[i]\\u001b[34mh\\u001b[34mv\\u001b[31m[u],\\u001b[31m[i]\\u001b[32mt\\u001b[32ms\\u001b[31m[u]\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[34mh\\u001b[34mv\\u001b[32m(ts)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(3) cost: \\u001b[39m6.4e+01 \\u001b[37mwidths: \\u001b[39m4.0,3.0->5.0 \\u001b[37mtype: \\u001b[39mtensordot\\n\",\n      \"\\u001b[37minputs: \\u001b[34mh\\u001b[31m[v]\\u001b[34mt\\u001b[34ms,\\u001b[31m[v]\\u001b[32mG\\u001b[32mF\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[34mh\\u001b[34mt\\u001b[34ms\\u001b[32m(GF)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(4) cost: \\u001b[39m1.3e+02 \\u001b[37mwidths: \\u001b[39m5.0,4.0->5.0 \\u001b[37mtype: \\u001b[39mtensordot\\n\",\n      \"\\u001b[37minputs: \\u001b[34mh\\u001b[31m[t]\\u001b[34ms\\u001b[34mG\\u001b[31m[F],\\u001b[31m[t]\\u001b[32mE\\u001b[32mD\\u001b[31m[F]\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[34mh\\u001b[34ms\\u001b[34mG\\u001b[32m(ED)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(5) cost: \\u001b[39m1.6e+01 \\u001b[37mwidths: \\u001b[39m3.0,2.0->3.0 \\u001b[37mtype: \\u001b[39mtensordot\\n\",\n      \"\\u001b[37minputs: \\u001b[34mP\\u001b[34mV\\u001b[31m[W],\\u001b[32mR\\u001b[31m[W]\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[34mP\\u001b[34mV\\u001b[32m(R)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(6) cost: \\u001b[39m3.2e+01 \\u001b[37mwidths: \\u001b[39m3.0,3.0->4.0 \\u001b[37mtype: \\u001b[39mtensordot\\n\",\n      \"\\u001b[37minputs: \\u001b[34mP\\u001b[34mV\\u001b[31m[R],\\u001b[32mG\\u001b[31m[R]\\u001b[32mQ\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[34mP\\u001b[34mV\\u001b[32m(GQ)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(7) cost: \\u001b[39m6.4e+01 \\u001b[37mwidths: \\u001b[39m4.0,4.0->4.0 \\u001b[37mtype: \\u001b[39mtensordot\\n\",\n      \"\\u001b[37minputs: \\u001b[31m[P]\\u001b[34mV\\u001b[34mG\\u001b[31m[Q],\\u001b[32mE\\u001b[31m[P]\\u001b[32mO\\u001b[31m[Q]\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[34mV\\u001b[34mG\\u001b[32m(EO)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(8) cost: \\u001b[39m1.3e+02 \\u001b[37mwidths: \\u001b[39m5.0,4.0->5.0 \\u001b[37mtype: \\u001b[39mtensordot\\n\",\n      \"\\u001b[37minputs: \\u001b[34mh\\u001b[34ms\\u001b[31m[GE]\\u001b[34mD,\\u001b[32mV\\u001b[31m[GE]\\u001b[32mO\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[34mh\\u001b[34ms\\u001b[34mD\\u001b[32m(VO)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(9) cost: \\u001b[39m6.4e+01 \\u001b[37mwidths: \\u001b[39m4.0,3.0->5.0 \\u001b[37mtype: \\u001b[39mtensordot\\n\",\n      \"\\u001b[37minputs: \\u001b[34mC\\u001b[31m[N]\\u001b[34mM\\u001b[34mO,\\u001b[31m[N]\\u001b[32mU\\u001b[32mV\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[34mC\\u001b[34mM\\u001b[34mO\\u001b[32m(UV)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(10) cost: \\u001b[39m2.6e+02 \\u001b[37mwidths: \\u001b[39m5.0,5.0->6.0 \\u001b[37mtype: \\u001b[39mtensordot\\n\",\n      \"\\u001b[37minputs: \\u001b[34mh\\u001b[34ms\\u001b[34mD\\u001b[31m[VO],\\u001b[32mC\\u001b[32mM\\u001b[31m[O]\\u001b[32mU\\u001b[31m[V]\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[34mh\\u001b[34ms\\u001b[34mD\\u001b[32m(CMU)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(11) cost: \\u001b[39m2.6e+02 \\u001b[37mwidths: \\u001b[39m6.0,4.0->6.0 \\u001b[37mtype: \\u001b[39mtensordot\\n\",\n      \"\\u001b[37minputs: \\u001b[34mh\\u001b[34ms\\u001b[31m[DC]\\u001b[34mM\\u001b[34mU,\\u001b[32mr\\u001b[31m[C]\\u001b[32mB\\u001b[31m[D]\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[34mh\\u001b[34ms\\u001b[34mM\\u001b[34mU\\u001b[32m(rB)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(12) cost: \\u001b[39m6.4e+01 \\u001b[37mwidths: \\u001b[39m3.0,4.0->5.0 \\u001b[37mtype: \\u001b[39mtensordot\\n\",\n      \"\\u001b[37minputs: \\u001b[31m[g]\\u001b[34mf\\u001b[34mh,\\u001b[31m[g]\\u001b[32mr\\u001b[32mq\\u001b[32ms\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[34mf\\u001b[34mh\\u001b[32m(rqs)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(13) cost: \\u001b[39m2.6e+02 \\u001b[37mwidths: \\u001b[39m6.0,5.0->5.0 \\u001b[37mtype: \\u001b[39mtensordot\\n\",\n      \"\\u001b[37minputs: \\u001b[31m[hs]\\u001b[34mM\\u001b[34mU\\u001b[31m[r]\\u001b[34mB,\\u001b[32mf\\u001b[31m[hr]\\u001b[32mq\\u001b[31m[s]\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[34mM\\u001b[34mU\\u001b[34mB\\u001b[32m(fq)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(14) cost: \\u001b[39m1.6e+01 \\u001b[37mwidths: \\u001b[39m3.0,2.0->3.0 \\u001b[37mtype: \\u001b[39mtensordot\\n\",\n      \"\\u001b[37minputs: \\u001b[34mw\\u001b[31m[H]\\u001b[34mI,\\u001b[31m[H]\\u001b[32mS\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[34mw\\u001b[34mI\\u001b[32m(S)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(15) cost: \\u001b[39m3.2e+01 \\u001b[37mwidths: \\u001b[39m3.0,3.0->4.0 \\u001b[37mtype: \\u001b[39mtensordot\\n\",\n      \"\\u001b[37minputs: \\u001b[34mw\\u001b[34mI\\u001b[31m[S],\\u001b[32mJ\\u001b[31m[S]\\u001b[32mT\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[34mw\\u001b[34mI\\u001b[32m(JT)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(16) cost: \\u001b[39m6.4e+01 \\u001b[37mwidths: \\u001b[39m4.0,4.0->4.0 \\u001b[37mtype: \\u001b[39mtensordot\\n\",\n      \"\\u001b[37minputs: \\u001b[34mw\\u001b[31m[IJ]\\u001b[34mT,\\u001b[32my\\u001b[31m[JI]\\u001b[32mK\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[34mw\\u001b[34mT\\u001b[32m(yK)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(17) cost: \\u001b[39m6.4e+01 \\u001b[37mwidths: \\u001b[39m4.0,3.0->5.0 \\u001b[37mtype: \\u001b[39mtensordot\\n\",\n      \"\\u001b[37minputs: \\u001b[31m[w]\\u001b[34mT\\u001b[34my\\u001b[34mK,\\u001b[32ml\\u001b[31m[w]\\u001b[32mx\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[34mT\\u001b[34my\\u001b[34mK\\u001b[32m(lx)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(18) cost: \\u001b[39m1.3e+02 \\u001b[37mwidths: \\u001b[39m5.0,4.0->5.0 \\u001b[37mtype: \\u001b[39mtensordot\\n\",\n      \"\\u001b[37minputs: \\u001b[34mT\\u001b[31m[y]\\u001b[34mK\\u001b[34ml\\u001b[31m[x],\\u001b[32mn\\u001b[31m[yx]\\u001b[32mz\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[34mT\\u001b[34mK\\u001b[34ml\\u001b[32m(nz)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(19) cost: \\u001b[39m6.4e+01 \\u001b[37mwidths: \\u001b[39m4.0,3.0->5.0 \\u001b[37mtype: \\u001b[39mtensordot\\n\",\n      \"\\u001b[37minputs: \\u001b[34mA\\u001b[31m[L]\\u001b[34mK\\u001b[34mM,\\u001b[31m[L]\\u001b[32mT\\u001b[32mU\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[34mA\\u001b[34mK\\u001b[34mM\\u001b[32m(TU)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(20) cost: \\u001b[39m2.6e+02 \\u001b[37mwidths: \\u001b[39m5.0,5.0->6.0 \\u001b[37mtype: \\u001b[39mtensordot\\n\",\n      \"\\u001b[37minputs: \\u001b[31m[TK]\\u001b[34ml\\u001b[34mn\\u001b[34mz,\\u001b[32mA\\u001b[31m[K]\\u001b[32mM\\u001b[31m[T]\\u001b[32mU\\u001b[39m->\\n\",\n      \"\\u001b[37moutput: \\u001b[34ml\\u001b[34mn\\u001b[34mz\\u001b[32m(AMU)\\n\",\n      \"\\n\",\n      \"\\u001b[37m(21) cost: \\u001b[39m2.6e+02 \\u001b[37mwidths: \\u001b[39m6.0,4.0->6.0 \\u001b[37mtype: \\u001b[39mtensordot\\n\",\n      \"\\u001b[37minputs: 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[\n    \"The indices are colored according to:\\n\",\n    \"\\n\",\n    \"1. blue - appears on left input and is kept\\n\",\n    \"2. green - appears on right input and is kept\\n\",\n    \"3. red - appears on both inputs and is contracted away\\n\",\n    \"4. purple - appears on both inputs and is kept (a 'batch' or hyper index)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"a600a924\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Tent\\n\",\n    \"\\n\",\n    \"The most general purpose visualization for the structure of a\\n\",\n    \"[`ContractionTree`](cotengra.core.ContractionTree) is\\n\",\n    \"the [`ContractionTree.plot_tent`](cotengra.plot.plot_tent) method.\\n\",\n    \"This plots the input network (in grey) at the bottom, and the contraction tree\\n\",\n    \"intermediates laid out above. The width and color of the tree edges denote the\\n\",\n    \"intermediate tensor widths, and the size and color of the tree nodes denote the\\n\",\n    \"FLOPs required to contract each intermediate tensor:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 11,\n   \"id\": \"cf698cfd\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/svg+xml\": [\n       \"<?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?><!DOCTYPE svg  PUBLIC '-//W3C//DTD SVG 1.1//EN'  'http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd'><svg width=\\\"452.92pt\\\" height=\\\"291.6pt\\\" version=\\\"1.1\\\" viewBox=\\\"0 0 452.92 291.6\\\" xmlns=\\\"http://www.w3.org/2000/svg\\\" xmlns:xlink=\\\"http://www.w3.org/1999/xlink\\\"><defs><style type=\\\"text/css\\\">*{stroke-linejoin: round; stroke-linecap: butt}</style></defs><path d=\\\"m0 291.6h452.92v-291.6h-452.92v291.6z\\\" fill=\\\"none\\\"/><g fill=\\\"none\\\" stroke=\\\"#808080\\\" 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}\n   ],\n   \"source\": [\n    \"tree.plot_tent(order=True);\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"1421bc44\",\n   \"metadata\": {},\n   \"source\": [\n    \"```{note}\\n\",\n    \"If you have sliced indices, these will appear as dashed lines in the input graph.\\n\",\n    \"```\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"ccbc977d\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Circuit\\n\",\n    \"\\n\",\n    \"If you want to plot only the tree with an emphasis on the order of operations\\n\",\n    \"then you can use the [`ContractionTree.plot_circuit`](cotengra.plot.plot_tree_circuit)\\n\",\n    \"method:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 13,\n   \"id\": \"363fd734\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/svg+xml\": [\n       \"<?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?><!DOCTYPE svg  PUBLIC '-//W3C//DTD SVG 1.1//EN'  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width=\\\"715.28\\\" height=\\\"81.901\\\"/></clipPath></defs></svg>\"\n      ],\n      \"text/plain\": [\n       \"<Figure size 1281.86x1281.86 with 1 Axes>\"\n      ]\n     },\n     \"metadata\": {\n      \"needs_background\": \"light\"\n     },\n     \"output_type\": \"display_data\"\n    }\n   ],\n   \"source\": [\n    \"tree.plot_circuit();\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"0e457bf8\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Ring\\n\",\n    \"\\n\",\n    \"Another option is the [`ContractionTree.plot_ring`](cotengra.plot.plot_ring)\\n\",\n    \"method which lays out the input network on a ring, with the contraction\\n\",\n    \"tree intermediates laid out towards the center. The more arcs cross between\\n\",\n    \"branches the more expensive that contraction. This can be useful for\\n\",\n    \"inspecting how many 'spines' a contraction has or how *balanced* it is:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 14,\n   \"id\": \"b62d5f20\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/svg+xml\": [\n       \"<?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?><!DOCTYPE svg  PUBLIC '-//W3C//DTD SVG 1.1//EN'  'http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd'><svg width=\\\"452.92pt\\\" height=\\\"291.6pt\\\" version=\\\"1.1\\\" viewBox=\\\"0 0 452.92 291.6\\\" xmlns=\\\"http://www.w3.org/2000/svg\\\" xmlns:xlink=\\\"http://www.w3.org/1999/xlink\\\"><defs><style type=\\\"text/css\\\">*{stroke-linejoin: round; stroke-linecap: butt}</style></defs><path d=\\\"m0 291.6h452.92v-291.6h-452.92v291.6z\\\" fill=\\\"none\\\"/><g fill=\\\"none\\\" stroke=\\\"#808080\\\" stroke-opacity=\\\".1\\\"><path d=\\\"m202.61 33.758-43.513 19.373\\\" clip-path=\\\"url(#edb29ac0f2f)\\\"/><path d=\\\"m202.61 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}\n   ],\n   \"source\": [\n    \"tree.plot_ring();\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"753f1a4d\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Rubberband\\n\",\n    \"\\n\",\n    \"For small and close to planar graphs, an alternative visualization is the\\n\",\n    \"[`ContractionTree.plot_rubberband`](cotengra.plot.plot_rubberband) method.\\n\",\n    \"method using [`quimb`](https://github.com/jcmgray/quimb). Here, nodes of the input graph are hierarchically grouped into bands\\n\",\n    \"according to the contraction tree. The order of contraction is represented by\\n\",\n    \"the colors:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 15,\n   \"id\": \"352a5af3\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/svg+xml\": [\n       \"<?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?><!DOCTYPE svg  PUBLIC '-//W3C//DTD SVG 1.1//EN'  'http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd'><svg width=\\\"293.4pt\\\" height=\\\"259.98pt\\\" version=\\\"1.1\\\" viewBox=\\\"0 0 293.4 259.98\\\" xmlns=\\\"http://www.w3.org/2000/svg\\\"><defs><style type=\\\"text/css\\\">*{stroke-linejoin: round; stroke-linecap: butt}</style></defs><path d=\\\"m0 259.98h293.4v-259.98h-293.4v259.98z\\\" fill=\\\"none\\\"/><path d=\\\"m283.02 177.8c0.44171-11.624 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[\n    \"tree.plot_rubberband();\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"ed653251\",\n   \"metadata\": {},\n   \"source\": [\n    \"All of the above methods can be pretty extensively customized, including by\\n\",\n    \"supplying custom colormaps. They also return `(fig, ax)` for further\\n\",\n    \"customization or embedding in other plots.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 16,\n   \"id\": \"a8610954\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"log10[FLOPS]=11.54 log10[COMBO]=11.99 log2[SIZE]=31 log2[PEAK]=32: 100%|█| 128/128 [00:\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"inputs, output, shapes, size_dict = ctg.utils.lattice_equation([5, 5, 5])\\n\",\n    \"opt = ctg.HyperOptimizer(progbar=True, reconf_opts={}, minimize=\\\"combo-256\\\")\\n\",\n    \"tree = opt.search(inputs, output, size_dict)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 17,\n   \"id\": \"0632ef70\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/svg+xml\": [\n       \"<?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?><!DOCTYPE svg  PUBLIC '-//W3C//DTD 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10),\\n\",\n    \")\"\n   ]\n  }\n ],\n \"metadata\": {\n  \"kernelspec\": {\n   \"display_name\": \"Python 3\",\n   \"language\": \"python\",\n   \"name\": \"python3\"\n  },\n  \"language_info\": {\n   \"codemirror_mode\": {\n    \"name\": \"ipython\",\n    \"version\": 3\n   },\n   \"file_extension\": \".py\",\n   \"mimetype\": \"text/x-python\",\n   \"name\": \"python\",\n   \"nbconvert_exporter\": \"python\",\n   \"pygments_lexer\": \"ipython3\",\n   \"version\": \"3\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 5\n}\n"
  },
  {
    "path": "examples/Example - Reproducing 2005.06787.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"nervous-romance\",\n   \"metadata\": {},\n   \"source\": [\n    \"Here we roughly reproduce the results of the paper\\n\",\n    \"[Classical Simulation of Quantum Supremacy Circuits - Huang et al.](https://scirate.com/arxiv/2005.06787).\\n\",\n    \"There are of course many practical aspects of actually performing the contraction that we ignore here,\\n\",\n    \"instead just investigating the contraction complexity of the core task of computing a single marginal\\n\",\n    \"probability distribution of 6 qubits (which is sufficient, due to the circuit's chaotic nature,\\n\",\n    \"to sample a single bitstring in a pretty much unbiased manner).\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 1,\n   \"id\": \"vertical-enemy\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"%config InlineBackend.figure_formats = ['svg']\\n\",\n    \"import quimb.tensor as qtn\\n\",\n    \"\\n\",\n    \"import cotengra as ctg\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"egyptian-conditions\",\n   \"metadata\": {},\n   \"source\": [\n    \"Load the circuit:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 2,\n   \"id\": \"official-catholic\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"circ = qtn.Circuit.from_qasm_file(\\\"circuit_n53_m20_s0_e0_pABCDCDAB.qsim\\\")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"declared-composition\",\n   \"metadata\": {},\n   \"source\": [\n    \"Instantiate a path optimizer:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"id\": \"greenhouse-louisiana\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"2021-03-08 18:41:44,562\\tINFO services.py:1090 -- View the Ray dashboard at \\u001b[1m\\u001b[32mhttp://127.0.0.1:8266\\u001b[39m\\u001b[22m\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"opt = ctg.HyperOptimizer(\\n\",\n    \"    slicing_reconf_opts={\\\"target_size\\\": 2**29},  # dynamically slice to W=29\\n\",\n    \"    max_repeats=1000,  # sample 1000 contraction trees\\n\",\n    \"    parallel=\\\"ray\\\",\\n\",\n    \"    progbar=True,\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"tired-delaware\",\n   \"metadata\": {},\n   \"source\": [\n    \"Rehearse contracting a 6 qubit marginal ([see quimb](https://quimb.readthedocs.io/en/latest/tensor-circuit.html#Generate-samples-from-a-chaotic-circuit)):\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 4,\n   \"id\": \"expensive-canyon\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"marginal_qubits = circ.calc_qubit_ordering()[-6:]\\n\",\n    \"\\n\",\n    \"# choice of marginal qubits from the paper\\n\",\n    \"# marginal_qubits = (10, 17, 26, 36, 27, 18)\\n\",\n    \"\\n\",\n    \"# other potential choices:\\n\",\n    \"# marginal_qubits = circ.calc_qubit_ordering()[:6]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 5,\n   \"id\": \"existing-texas\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"log2[SIZE]: 29.00 log10[FLOPs]: 19.03: 100%|██████████| 1000/1000 [3:15:19<00:00, 11.72s/it] \\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"rehs = circ.sample_chaotic_rehearse(marginal_qubits, optimize=opt)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"alike-acoustic\",\n   \"metadata\": {},\n   \"source\": [\n    \"Retrieve the (dynamically sliced) contraction tree:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 6,\n   \"id\": \"bored-wagner\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"tree = opt.get_tree()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"flexible-fleet\",\n   \"metadata\": {},\n   \"source\": [\n    \"Check the contraction cost / time complexity (n.b. this is half what's displayed\\n\",\n    \"above as in units not specific to real dtypes):\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 7,\n   \"id\": \"medium-algebra\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"'5.330128e+18'\"\n      ]\n     },\n     \"execution_count\": 7,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"f\\\"{tree.contraction_cost():e}\\\"\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"useful-leeds\",\n   \"metadata\": {},\n   \"source\": [\n    \"In the paper the total time complexity is reported as $6.66 \\\\times 10^{18}$, so,\\n\",\n    \"practical efficiency considerations aside (which are not trivial!) this is\\n\",\n    \"very similar.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 8,\n   \"id\": \"turkish-anniversary\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"24\"\n      ]\n     },\n     \"execution_count\": 8,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"len(tree.sliced_inds)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"surprising-mustang\",\n   \"metadata\": {},\n   \"source\": [\n    \"We can also look at the optimizer progression:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 9,\n   \"id\": \"neutral-peripheral\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/svg+xml\": [\n       \"<?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?><!DOCTYPE svg  PUBLIC '-//W3C//DTD SVG 1.1//EN'  'http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd'><svg 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  {
    "path": "examples/Example - Reproducing 2103-03074.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"acquired-yukon\",\n   \"metadata\": {},\n   \"source\": [\n    \"Here we roughly reproduce the results of the paper\\n\",\n    \"[Simulating the Sycamore quantum supremacy circuits - Pan & Zhang](https://scirate.com/arxiv/2103.03074).\\n\",\n    \"There are of course many practical aspects of actually performing the contraction that we ignore here,\\n\",\n    \"instead just investigating the contraction complexity of the core task of computing a single marginal\\n\",\n    \"probability distribution of 21 qubits (enough to generate a slice of >2 million correlated amplitudes).\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 1,\n   \"id\": \"faced-casino\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"%config InlineBackend.figure_formats = ['svg']\\n\",\n    \"import quimb.tensor as qtn\\n\",\n    \"\\n\",\n    \"import cotengra as ctg\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"mobile-remainder\",\n   \"metadata\": {},\n   \"source\": [\n    \"Load the circuit:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 2,\n   \"id\": \"hundred-windsor\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"circ = qtn.Circuit.from_qasm_file(\\\"circuit_n53_m20_s0_e0_pABCDCDAB.qsim\\\")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"renewable-uzbekistan\",\n   \"metadata\": {},\n   \"source\": [\n    \"Instantiate a path optimizer:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"id\": \"subsequent-karaoke\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"2021-03-07 20:32:52,265\\tINFO services.py:1090 -- View the Ray dashboard at \\u001b[1m\\u001b[32mhttp://127.0.0.1:8268\\u001b[39m\\u001b[22m\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"opt = ctg.HyperOptimizer(\\n\",\n    \"    slicing_reconf_opts={\\\"target_size\\\": 2**30},  # dynamically slice to W=30\\n\",\n    \"    max_repeats=1000,  # sample 1000 contraction trees\\n\",\n    \"    parallel=\\\"ray\\\",\\n\",\n    \"    progbar=True,\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"cultural-transformation\",\n   \"metadata\": {},\n   \"source\": [\n    \"Rehearse contracting a 21 qubit marginal ([see quimb](https://quimb.readthedocs.io/en/latest/tensor-circuit.html#Generate-samples-from-a-chaotic-circuit)\\n\",\n    \"for what this is doing, the functional difference is we would take *all* the high probability\\n\",\n    \"strings from this marginal rather than a single one):\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 4,\n   \"id\": \"cardiac-novelty\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"log2[SIZE]: 30.00 log10[FLOPs]: 18.96: 100%|██████████| 1000/1000 [3:21:14<00:00, 12.07s/it]\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"rehs = circ.sample_chaotic_rehearse(\\n\",\n    \"    circ.calc_qubit_ordering()[-21:], optimize=opt\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"lyric-modification\",\n   \"metadata\": {},\n   \"source\": [\n    \"Retrieve the (dynamically sliced) contraction tree:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 5,\n   \"id\": \"unlikely-arrival\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"tree = opt.get_tree()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"exclusive-title\",\n   \"metadata\": {},\n   \"source\": [\n    \"Check the contraction cost / time complexity (n.b. this is half what's displayed\\n\",\n    \"above as in units not specific to real dtypes):\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 6,\n   \"id\": \"operational-margin\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"'4.595391e+18'\"\n      ]\n     },\n     \"execution_count\": 6,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"f\\\"{tree.contraction_cost():e}\\\"\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"satisfied-brass\",\n   \"metadata\": {},\n   \"source\": [\n    \"In the paper the total time complexity is reported as $4.51 \\\\times 10^{18}$, so,\\n\",\n    \"practical efficiency considerations aside (which are not trivial!) this is\\n\",\n    \"very similar.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 7,\n   \"id\": \"clinical-phone\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"23\"\n      ]\n     },\n     \"execution_count\": 7,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"len(tree.sliced_inds)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"animal-level\",\n   \"metadata\": {},\n   \"source\": [\n    \"We can also look at the optimizer progression:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 8,\n   \"id\": \"utility-material\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/svg+xml\": [\n       \"<?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?><!DOCTYPE svg  PUBLIC '-//W3C//DTD SVG 1.1//EN'  'http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd'><svg width=\\\"494.2pt\\\" height=\\\"230.51pt\\\" version=\\\"1.1\\\" viewBox=\\\"0 0 494.2 230.51\\\" xmlns=\\\"http://www.w3.org/2000/svg\\\" xmlns:xlink=\\\"http://www.w3.org/1999/xlink\\\"><defs><style type=\\\"text/css\\\">*{stroke-linecap:butt;stroke-linejoin:round;}</style></defs><path d=\\\"m0 230.51h494.2v-230.51h-494.2z\\\" fill=\\\"none\\\"/><path d=\\\"m40.603 192.96h446.4v-163.08h-446.4z\\\" 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  {
    "path": "examples/Quantum Circuit Example Old.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"88a252c0-f749-48dd-a738-c0066c8b0551\",\n   \"metadata\": {},\n   \"source\": [\n    \"# Example Using Sycamore Quantum Circuit\\n\",\n    \"\\n\",\n    \"Here we'll run through a more in-depth tensor contraction path finding, including all the different visualization options, by computing some amplitudes for random circuits on Google's Sycamore chip .\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 2,\n   \"id\": \"d37a9dae-50ab-40f3-8c1a-d43cfb052865\",\n   \"metadata\": {\n    \"tags\": []\n   },\n   \"outputs\": [],\n   \"source\": [\n    \"import quimb.tensor as qtn\\n\",\n    \"\\n\",\n    \"import cotengra as ctg\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"id\": \"2bd59ff7-c21a-484b-8edd-61b12eea95c8\",\n   \"metadata\": {\n    \"tags\": []\n   },\n   \"outputs\": [],\n   \"source\": [\n    \"# just set up some misc notebook plotting stuff\\n\",\n    \"\\n\",\n    \"%matplotlib inline\\n\",\n    \"import matplotlib as mpl\\n\",\n    \"\\n\",\n    \"mpl.rcParams[\\\"figure.dpi\\\"] = 200\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"7367699a-8433-422b-ba9f-3ebfc7db5329\",\n   \"metadata\": {},\n   \"source\": [\n    \"Two Sycamore circuit definitions are included in this repository, the first of which ($m=10$) should fit into memory, and the second of which ($m=12$) will require *slicing*.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 4,\n   \"id\": \"0c356526-48dd-441a-a56a-fa6892ecd98a\",\n   \"metadata\": {\n    \"tags\": []\n   },\n   \"outputs\": [],\n   \"source\": [\n    \"def load_circuit(\\n\",\n    \"    n=53, depth=10, seed=0, elided=0, sequence=\\\"ABCDCDAB\\\", swap_trick=False\\n\",\n    \"):\\n\",\n    \"    file = f\\\"circuit_n{n}_m{depth}_s{seed}_e{elided}_p{sequence}.qsim\\\"\\n\",\n    \"\\n\",\n    \"    if swap_trick:\\n\",\n    \"        gate_opts = {\\\"contract\\\": \\\"swap-split-gate\\\", \\\"max_bond\\\": 2}\\n\",\n    \"    else:\\n\",\n    \"        gate_opts = {}\\n\",\n    \"\\n\",\n    \"    # instantiate the `Circuit` object that\\n\",\n    \"    # constructs the initial tensor network:\\n\",\n    \"    return qtn.Circuit.from_qasm_file(file, gate_opts=gate_opts)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"a2ee0921-ceb0-40b1-ab69-cb55aa3c520e\",\n   \"metadata\": {},\n   \"source\": [\n    \"Make our target tensor network the overlap of the wavefunction with a bitstring:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"id\": \"527fba34-d800-4541-9ae7-513d119f56c0\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"circ = load_circuit(depth=10)\\n\",\n    \"psi_f = qtn.MPS_computational_state(\\\"0\\\" * (circ.N))\\n\",\n    \"tn = circ.psi & psi_f\\n\",\n    \"output_inds = []\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"9ca04bab-caa1-4809-86c2-2d19ce452c80\",\n   \"metadata\": {},\n   \"source\": [\n    \"We can check out what the raw TN looks like:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"id\": \"984f99a3-fec8-40ba-b3f5-27462b9ec977\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/png\": 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\",\n      \"text/plain\": [\n       \"<Figure size 600x600 with 1 Axes>\"\n      ]\n     },\n     \"metadata\": {},\n     \"output_type\": \"display_data\"\n    }\n   ],\n   \"source\": [\n    \"tn.graph(iterations=20, color=circ.psi.site_tags, legend=False, figsize=(3, 3))\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"1f16d828-0aa2-425c-8921-7184d4b4fb62\",\n   \"metadata\": {},\n   \"source\": [\n    \"As well as what it looks like after standard pre-processing:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 6,\n   \"id\": \"88fbf5fa-bfb8-451d-b091-b3559fffac16\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"<TensorNetwork(tensors=164, indices=319, structure='I{}', nsites=53)>\"\n      ]\n     },\n     \"execution_count\": 6,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# inplace full simplify and cast to single precision\\n\",\n    \"tn.full_simplify_(output_inds=output_inds)\\n\",\n    \"tn.astype_(\\\"complex64\\\")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"253596c5-0bc8-4869-a549-4874867adc62\",\n   \"metadata\": {},\n   \"source\": [\n    \"The simplification uses some `numba` compiled functions which might slow things done first run.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 7,\n   \"id\": \"e413001e-9626-4ecd-94b7-cc01b7bdf104\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/png\": 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\",\n      \"text/plain\": [\n       \"<Figure size 600x600 with 1 Axes>\"\n      ]\n     },\n     \"metadata\": {},\n     \"output_type\": \"display_data\"\n    }\n   ],\n   \"source\": [\n    \"tn.graph(\\n\",\n    \"    initial_layout=\\\"kamada_kawai\\\",\\n\",\n    \"    iterations=10,\\n\",\n    \"    color=circ.psi.site_tags,\\n\",\n    \"    legend=False,\\n\",\n    \"    figsize=(3, 3),\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"92ca9cc8-a608-4233-97c0-8442c17b20ff\",\n   \"metadata\": {},\n   \"source\": [\n    \"Now we're ready to try and find a contraction path (various initializiation options are illustrated - not necessarily the best):\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 8,\n   \"id\": \"1dfa13ed-7ce9-4bb0-875e-43dd48cdb8dc\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"/home/johnnie/conda/lib/python3.7/site-packages/btb/session.py:10: TqdmExperimentalWarning: Using `tqdm.autonotebook.tqdm` in notebook mode. Use `tqdm.tqdm` instead to force console mode (e.g. in jupyter console)\\n\",\n      \"  from tqdm.autonotebook import trange\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"opt = ctg.HyperOptimizer(\\n\",\n    \"    methods=[\\\"kahypar\\\", \\\"greedy\\\", \\\"walktrap\\\"],\\n\",\n    \"    max_repeats=128,\\n\",\n    \"    progbar=True,\\n\",\n    \"    minimize=\\\"flops\\\",\\n\",\n    \"    score_compression=0.5,  # deliberately make the optimizer try many methods\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"edb14457-0707-4832-8ba0-f2619f56b2ee\",\n   \"metadata\": {},\n   \"source\": [\n    \"The optimizer is stateful, so this following actual search call can be run repeatedly:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 9,\n   \"id\": \"a72bf748-6bb5-4dd8-b7ff-3248976df874\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"log2[SIZE]: 28.00 log10[FLOPs]: 11.12: 100%|██████████| 128/128 [00:36<00:00,  3.48it/s]\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"info = tn.contract(all, optimize=opt, get=\\\"path-info\\\")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"380bd749-14f6-494f-988d-d39cbb632dcb\",\n   \"metadata\": {},\n   \"source\": [\n    \"We can visualize the progress of the Bayesian optimizer like so:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 10,\n   \"id\": \"8620236d-1f1b-4b58-a2fa-db1375c4ee50\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/png\": 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     \"text/plain\": [\n       \"<Figure size 1600x600 with 1 Axes>\"\n      ]\n     },\n     \"metadata\": {\n      \"needs_background\": \"light\"\n     },\n     \"output_type\": \"display_data\"\n    }\n   ],\n   \"source\": [\n    \"opt.plot_trials()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"e2526212-dd3f-48e7-bc51-8fae6fbb4152\",\n   \"metadata\": {},\n   \"source\": [\n    \"Clearly the `kahypar` optimizer seems to be able to find the lowest cost contractions.\\n\",\n    \"\\n\",\n    \"We can also plot the relationship between contraction flops and size (the `minimize='combo'` score (log2[SIZE] + log2[FLOPS]) effectively ranks how close they are to the origin and can be useful to balance the two aims):\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 11,\n   \"id\": \"ad955a0e-5367-41be-9c42-f134edc30fde\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/png\": 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\",\n      \"text/plain\": [\n       \"<Figure size 1200x800 with 1 Axes>\"\n      ]\n     },\n     \"metadata\": {\n      \"needs_background\": \"light\"\n     },\n     \"output_type\": \"display_data\"\n    }\n   ],\n   \"source\": [\n    \"opt.plot_scatter()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"75911137-ea3b-4e3c-beda-cf238e16823a\",\n   \"metadata\": {},\n   \"source\": [\n    \"Where it becomes apparent, that while correlated, the minimum size contraction found is not necessarily the same as the minimum cost contraction found.\\n\",\n    \"\\n\",\n    \"If we want to visualize what the actual best contraction tree looks like we need to extract the `ContractionTree` object from the optimizer:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 12,\n   \"id\": \"02846932-aad6-4fbe-bf68-f5ac5be5ce14\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/png\": 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\",\n      \"text/plain\": [\n       \"<Figure size 1000x1000 with 3 Axes>\"\n      ]\n     },\n     \"metadata\": {\n      \"needs_background\": \"light\"\n     },\n     \"output_type\": \"display_data\"\n    }\n   ],\n   \"source\": [\n    \"tree = opt.get_tree()\\n\",\n    \"tree.plot_ring(node_scale=1 / 3, edge_scale=2 / 3)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"e492f9d2-d2f4-4589-99ba-a4e0ceea5170\",\n   \"metadata\": {},\n   \"source\": [\n    \"We can try and plot what this might look like on top of the TN graph arranged properly, though its likely messy...\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 13,\n   \"id\": \"778ef6d8-c857-4460-b0a3-094b56ad1298\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/png\": 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     \"text/plain\": [\n       \"<Figure size 1000x1000 with 3 Axes>\"\n      ]\n     },\n     \"metadata\": {\n      \"needs_background\": \"light\"\n     },\n     \"output_type\": \"display_data\"\n    }\n   ],\n   \"source\": [\n    \"tree.plot_tent()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"f9c45e91-9b4c-4233-b652-ac710983edd1\",\n   \"metadata\": {},\n   \"source\": [\n    \"We can see that the contraction found is imbalanced, with small tensors being steadily absorbed into one big tensor.\\n\",\n    \"\\n\",\n    \"One more plot function allows one to investigate the actual numbers involved:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 14,\n   \"id\": \"c2e523d1-9931-4f52-8444-d447c6d9f64d\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/png\": 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\",\n      \"text/plain\": [\n       \"<Figure size 1200x800 with 2 Axes>\"\n      ]\n     },\n     \"metadata\": {\n      \"needs_background\": \"light\"\n     },\n     \"output_type\": \"display_data\"\n    }\n   ],\n   \"source\": [\n    \"tree.plot_contractions()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"602f27c5-bd17-47db-8b1b-b438f34bc8a0\",\n   \"metadata\": {},\n   \"source\": [\n    \"Here, 'peak-size' is the memory required for both inputs and the output of each contraction.\\n\",\n    \"\\n\",\n    \"Note again that 'flops' defined here assumes real data (as per `opt_einsum` convention), the 'cost' or number of scalar operations, $C$, is generally half this, whereas for quantum circuits with complex tensors, the real FLOPs will be 4x.\\n\",\n    \"\\n\",\n    \"We can also actually perform the contraction (this is using a GTX 2070):\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 15,\n   \"id\": \"71143de1-c45d-4623-b9f6-66a620cbff0a\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"160 ms ± 7.6 ms per loop (mean ± std. dev. of 7 runs, 1 loop each)\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"%%timeit\\n\",\n    \"tn.contract(all, optimize=opt.path, backend=\\\"jax\\\")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"9ae73fe3-356f-4a42-96e4-2cc636503c84\",\n   \"metadata\": {},\n   \"source\": [\n    \"TN construction and simplification is determinstic in `quimb` so at least in this case we can easily evaluate another amplitude with the same contraction tree:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 16,\n   \"id\": \"19ba62e6-3796-4cc4-83ee-cb21a0d4e7bf\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"<TensorNetwork(tensors=164, indices=319, structure='I{}', nsites=53)>\"\n      ]\n     },\n     \"execution_count\": 16,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"tn = circ.psi & qtn.MPS_rand_computational_state(circ.N, seed=42)\\n\",\n    \"tn.full_simplify_().astype_(\\\"complex64\\\")\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 17,\n   \"id\": \"116262d7-bdd4-4c02-ba25-09717cae55a8\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"CPU times: user 155 ms, sys: 4.54 ms, total: 159 ms\\n\",\n      \"Wall time: 188 ms\\n\"\n     ]\n    },\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"DeviceArray(6.524713e-09+2.4893043e-09j, dtype=complex64)\"\n      ]\n     },\n     \"execution_count\": 17,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"%%time\\n\",\n    \"tn.contract(all, optimize=opt.path, backend=\\\"jax\\\")\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 17,\n   \"id\": \"0bed26c1-f767-4d5e-9785-1cc98f716f4e\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"CPU times: user 75.5 ms, sys: 116 ms, total: 192 ms\\n\",\n      \"Wall time: 227 ms\\n\"\n     ]\n    },\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"DeviceArray(6.5247168e-09+2.4892932e-09j, dtype=complex64)\"\n      ]\n     },\n     \"execution_count\": 17,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"%%time\\n\",\n    \"tn.contract(all, optimize=opt.path, backend=\\\"jax\\\")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"bcbb6097-6131-4da1-b9d1-04b445b54014\",\n   \"metadata\": {},\n   \"source\": [\n    \"# Searching for sliced contractions (Sycamore $m=12$)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"8ad662f3-dfe0-44ea-b8c3-a9399cf5fdbb\",\n   \"metadata\": {},\n   \"source\": [\n    \"To illustrate slicing we'll setup a (much harder!) depth 12 circuit. We'll perform a swapped rank-2 decomposition on the gates (for a not insignificant drop in total fidelity):\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 18,\n   \"id\": \"15c01d10-de82-44ae-ba25-8ce71a045be3\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"<TensorNetwork(tensors=614, indices=409, structure='I{}', nsites=53)>\"\n      ]\n     },\n     \"execution_count\": 18,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"circ = load_circuit(depth=12, swap_trick=True)\\n\",\n    \"sampler = qtn.MPS_computational_state(\\\"0\\\" * (circ.N))\\n\",\n    \"tn = circ.psi & sampler\\n\",\n    \"tn.full_simplify_(output_inds=[])\\n\",\n    \"tn.astype_(\\\"complex64\\\")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"673c3151-651b-4e96-9ef9-de61969525e1\",\n   \"metadata\": {},\n   \"source\": [\n    \"Because of the rank-2 swapped gate decomposition the full simplify function has now found hyperedge introducing diagonal reductions (which is why there are more tensors than indices).\\n\",\n    \"\\n\",\n    \"Now when we intialize the hyper optimizer we'll tell it slice each contraction before reporting the cost and size.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 19,\n   \"id\": \"4dfe83ad-1537-46c1-97dc-44da03395e2f\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# we're going to help accelerate the optimizer search by restricting its search space,\\n\",\n    \"# since highly balanced contraction trees generally slice best:\\n\",\n    \"ctg.hyper._HYPER_SEARCH_SPACE[\\\"kahypar\\\"][\\\"imbalance\\\"][\\\"max\\\"] = 0.1\\n\",\n    \"\\n\",\n    \"opt = ctg.HyperOptimizer(\\n\",\n    \"    methods=[\\\"kahypar\\\"],\\n\",\n    \"    max_time=120,  # just search for 2 minutes\\n\",\n    \"    max_repeats=1000,\\n\",\n    \"    progbar=True,\\n\",\n    \"    minimize=\\\"flops\\\",\\n\",\n    \"    slicing_opts={\\\"target_size\\\": 2**28},\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"id\": \"cdcd61b8-05a3-4348-a09f-d68ece76e531\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"log2[SIZE]: 28.00 log10[FLOPs]: 13.88:  15%|█▍        | 148/1000 [01:43<16:16,  1.15s/it]\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"# because of the hyperedges we need to specify no output indices\\n\",\n    \"info = tn.contract(all, optimize=opt, get=\\\"path-info\\\", output_inds=[])\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"e21d52ee-8eae-48fe-a4b2-d92c7c7078df\",\n   \"metadata\": {},\n   \"source\": [\n    \"Sliced contractions can be more difficult to find, if performance is critical its worth running this for longer, maybe with a large parallel pool supplied to the `parallel=` kwarg.\\n\",\n    \"\\n\",\n    \"We can see that all the contractions are now 'size 28' however:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"id\": \"b1d04c20-d4c9-4402-89a1-79ca59595ba5\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"opt.plot_scatter()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"1684a1f4-ebee-4897-a33c-aced123b6f98\",\n   \"metadata\": {},\n   \"source\": [\n    \"We can check what this new contraction tree looks like:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"id\": \"73920b43-af31-4b94-b9ab-035de9eeef0c\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"tree = opt.get_tree()\\n\",\n    \"tree.plot_ring(node_scale=1 / 3, edge_scale=2 / 3)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"32101f83-9c2f-4198-a6f2-ab1236ff15d7\",\n   \"metadata\": {},\n   \"source\": [\n    \"As enforced, its now somewhat more balanced than the $m=10$ tree.\\n\",\n    \"\\n\",\n    \"Now we are ready to search properly for the slicing indices, $2^{28}$ should be small enough to fit into no more than 8GB of memory.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"id\": \"8aac170a-b094-417d-ad2f-33866910bc82\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"sf = ctg.SliceFinder(info, target_size=2**28)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"23e4eb75-bdcc-472c-b3d5-053201dea12f\",\n   \"metadata\": {},\n   \"source\": [\n    \"We can do quite thorough search with different levels of exploration:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"id\": \"254e6d62-cc59-4566-999b-394e23eae623\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"ix_sl, cost_sl = sf.search(temperature=1.0)\\n\",\n    \"ix_sl, cost_sl = sf.search(temperature=0.1)\\n\",\n    \"ix_sl, cost_sl = sf.search(temperature=0.01)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"87171e7d-2acd-410a-820e-e849bc50c2f7\",\n   \"metadata\": {},\n   \"source\": [\n    \"We can also visualise what effect the slicing has had on the total cost (left - starting point, further to the right equals more sliced):\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"id\": \"ad693ecd-0e31-44ae-811a-c44f97837d00\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"sf.plot_slicings(color_scheme=\\\"plasma\\\")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"e593e4a8-3996-4bdb-a2e6-422279a31d1e\",\n   \"metadata\": {},\n   \"source\": [\n    \"Here there seems to have been very little theoretical overhead introduced by the slicing, *for this path*. The real slicing overhead is the increase in FLOPs in comparison to best unsliced path (likely v different).\\n\",\n    \"\\n\",\n    \"\\n\",\n    \"## Performing the sliced contraction\\n\",\n    \"\\n\",\n    \"The order of `quimb` tensors and their data is guaranteed to match that used by the `opt_einsum` syntax:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"id\": \"de8fa298-1959-4fa6-95ac-9c7008f5319c\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"arrays = [t.data for t in tn]\\n\",\n    \"sc = sf.SlicedContractor(arrays)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"23be13a1-ac58-4943-a200-915b3dd7e9b7\",\n   \"metadata\": {},\n   \"source\": [\n    \"Or we could translate the opt_einsum symbols back into `quimb` indices to handle the contractions in tensor network form (and use ``.cut_iter``).\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"id\": \"837c1f37-87e9-4ff4-aae2-2d748e5a5148\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"[info.quimb_symbol_map[ix] for ix in ix_sl]\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"8e39b604-f589-47cb-a162-e43a5bddd600\",\n   \"metadata\": {},\n   \"source\": [\n    \"The first time a contraction is run by `jax` with a particular shape its compiled, which can take a few seconds:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"id\": \"77455eca-37f0-4bdf-9ec1-d74ff98f0468\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"backend = \\\"jax\\\"\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"id\": \"492ef8f3-c323-41bd-b615-dab9a1245211\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"%%time\\n\",\n    \"c = sc.contract_slice(0, backend=backend)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"0995cb9e-223d-4929-8d26-ac173221e174\",\n   \"metadata\": {},\n   \"source\": [\n    \"However, the sliced contraction stores the compiled expression and reuses it for each slice:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"id\": \"2c940ffa-bad5-4d7f-8bf1-fec8d7d4b0e8\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"import tqdm\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"id\": \"756acd2f-b272-49dd-8650-3d425ed23204\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"for i in tqdm.tqdm(range(1, sc.nslices)):\\n\",\n    \"    c = c + sc.contract_slice(i, backend=backend)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"id\": \"85f71dc4-376a-4a6c-90a8-7fa64444de76\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"c\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"2cd93e70-6415-4871-88bd-35ee5a2dd910\",\n   \"metadata\": {},\n   \"source\": [\n    \"Again, the TN manipulations are deterministic so we can re-use everything:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"id\": \"97d99d73-0e2a-427d-bad9-a242740874f9\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"tn = circ.psi & qtn.MPS_rand_computational_state(circ.N, seed=42)\\n\",\n    \"tn.full_simplify_(output_inds=[]).astype_(\\\"complex64\\\")\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"id\": \"3394b451-468b-47a4-b894-750814585810\",\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# update the SlicedContractor's arrays\\n\",\n    \"sc.arrays = tuple(t.data for t in tn)\\n\",\n    \"\\n\",\n    \"# perform the contraction\\n\",\n    \"sum(\\n\",\n    \"    sc.contract_slice(i, backend=backend) for i in tqdm.tqdm(range(sc.nslices))\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 50,\n   \"id\": \"7a583589-712f-48c7-8bad-c3dae42ecc3b\",\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"100%|██████████| 512/512 [02:58<00:00,  2.86it/s]\\n\"\n     ]\n    },\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"(3.03793169093014e-09+8.405632354220594e-09j)\"\n      ]\n     },\n     \"execution_count\": 50,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# update the SlicedContractor's arrays\\n\",\n    \"sc.arrays = tuple(t.data for t in tn)\\n\",\n    \"\\n\",\n    \"# perform the contraction\\n\",\n    \"sum(\\n\",\n    \"    sc.contract_slice(i, backend=backend) for i in tqdm.tqdm(range(sc.nslices))\\n\",\n    \")\"\n   ]\n  }\n ],\n \"metadata\": {\n  \"kernelspec\": {\n   \"display_name\": \"Python 3\",\n   \"language\": \"python\",\n   \"name\": \"python3\"\n  },\n  \"language_info\": {\n   \"codemirror_mode\": {\n    \"name\": \"ipython\",\n    \"version\": 3\n   },\n   \"file_extension\": \".py\",\n   \"mimetype\": \"text/x-python\",\n   \"name\": \"python\",\n   \"nbconvert_exporter\": \"python\",\n   \"pygments_lexer\": \"ipython3\",\n   \"version\": \"3\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 4\n}\n"
  },
  {
    "path": "examples/Quantum Circuit Example.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"f635c2e7-0471-4964-a374-1ab537ae6762\",\n   \"metadata\": {},\n   \"source\": [\n    \"This example shows using a simple cotengra optimizer to find a contraction\\n\",\n    \"tree for a quantum circuit amplitude, using the high level interface of `quimb`.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 1,\n   \"id\": \"f25844c4-198f-49ab-9545-014b94b8193f\",\n   \"metadata\": {\n    \"tags\": []\n   },\n   \"outputs\": [],\n   \"source\": [\n    \"%config InlineBackend.figure_formats = ['svg']\\n\",\n    \"import quimb.tensor as qtn\\n\",\n    \"\\n\",\n    \"import cotengra as ctg\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 2,\n   \"id\": \"3d9d3d9d-cf43-4cdf-8f8a-324436c4d601\",\n   \"metadata\": {\n    \"tags\": []\n   },\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"<Circuit(n=53, num_gates=3263, gate_opts={'contract': 'auto-split-gate', 'propagate_tags': 'register'})>\"\n      ]\n     },\n     \"execution_count\": 2,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# get the circuit\\n\",\n    \"circ = qtn.Circuit.from_qasm_file(\\\"circuit_n53_m20_s0_e0_pABCDCDAB.qsim\\\")\\n\",\n    \"circ\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"id\": \"bb44f5fb-f3d9-48de-b90d-688302f32355\",\n   \"metadata\": {\n    \"tags\": []\n   },\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"/media/johnnie/Storage2TB/Sync/dev/python/cotengra/cotengra/parallel.py:278: UserWarning: Parallel specified but no existing global dask client found... created one (with 8 workers).\\n\",\n      \"  warnings.warn(\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"# the contraction optimizer\\n\",\n    \"opt = ctg.HyperOptimizer(\\n\",\n    \"    reconf_opts={},\\n\",\n    \"    parallel=\\\"dask\\\",\\n\",\n    \"    progbar=True,\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 4,\n   \"id\": \"c4c77851-a60e-4e08-a2a5-a83f58165f47\",\n   \"metadata\": {\n    \"tags\": []\n   },\n   \"outputs\": [\n    {\n     \"name\": \"stderr\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"log2[SIZE]: 54.00 log10[FLOPs]: 18.30: 100%|██████████| 128/128 [02:18<00:00,  1.08s/it]\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"# we can supply it anywhere that takes an `optimize` kwarg:\\n\",\n    \"rehs = circ.amplitude_rehearse(optimize=opt)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 5,\n   \"id\": \"14e21449-b51c-45d8-9aeb-2feff8369a7e\",\n   \"metadata\": {\n    \"tags\": []\n   },\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"(54.0, 18.30316844521022)\"\n      ]\n     },\n     \"execution_count\": 5,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# get the core information\\n\",\n    \"width = rehs[\\\"W\\\"]\\n\",\n    \"cost = rehs[\\\"C\\\"]\\n\",\n    \"\\n\",\n    \"# n.b. discrepency with flops above is that `opt_einsum` reports\\n\",\n    \"# flops assuming real dtype (2 * cost), complex would be (8 * cost)\\n\",\n    \"width, cost\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"id\": \"60b9f610-3097-4f30-8dcd-44608d6f7fa5\",\n   \"metadata\": {},\n   \"source\": [\n    \"# inspecting:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 6,\n   \"id\": \"95d75a44-680a-49d3-a2c7-12fdbdb092c3\",\n   \"metadata\": {\n    \"tags\": []\n   },\n   \"outputs\": [\n    {\n     \"data\": {\n      \"image/svg+xml\": [\n       \"<?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?><!DOCTYPE svg  PUBLIC '-//W3C//DTD SVG 1.1//EN'  'http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd'><svg width=\\\"494.2pt\\\" 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  },
  {
    "path": "examples/benchmarks/mps_mpo_L100_chi64_D5.json",
    "content": "{\n  \"inputs\": [\n    [\n      \"a\",\n      \"b\"\n    ],\n    [\n      \"a\",\n      \"c\",\n      \"d\"\n    ],\n    [\n      \"c\",\n      \"e\",\n      \"f\"\n    ],\n    [\n      \"e\",\n      \"g\",\n      \"h\"\n    ],\n    [\n      \"g\",\n      \"i\",\n      \"j\"\n    ],\n    [\n      \"i\",\n      \"k\",\n      \"l\"\n    ],\n    [\n      \"k\",\n      \"m\",\n      \"n\"\n    ],\n    [\n      \"m\",\n      \"o\",\n      \"p\"\n    ],\n    [\n      \"o\",\n      \"q\",\n      \"r\"\n    ],\n    [\n      \"q\",\n      \"s\",\n      \"t\"\n    ],\n    [\n      \"s\",\n      \"u\",\n      \"v\"\n    ],\n    [\n      \"u\",\n      \"w\",\n      \"x\"\n    ],\n    [\n      \"w\",\n      \"y\",\n      \"z\"\n    ],\n    [\n      \"y\",\n      \"A\",\n      \"B\"\n    ],\n    [\n      \"A\",\n      \"C\",\n      \"D\"\n    ],\n    [\n      \"C\",\n      \"E\",\n      \"F\"\n    ],\n    [\n      \"E\",\n      \"G\",\n      \"H\"\n    ],\n    [\n      \"G\",\n      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  },
  {
    "path": "examples/benchmarks/peps_cluster_r2_D10_a.json",
    "content": "{\n  \"inputs\": [\n    [\n      \"a\",\n      \"b\",\n      \"c\",\n      \"d\",\n      \"e\"\n    ],\n    [\n      \"f\",\n      \"g\",\n      \"h\",\n      \"b\",\n      \"i\"\n    ],\n    [\n      \"j\",\n      \"k\",\n      \"l\",\n      \"g\",\n      \"m\"\n    ],\n    [\n      \"n\",\n      \"o\",\n      \"f\",\n      \"p\",\n      \"q\"\n    ],\n    [\n      \"r\",\n      \"p\",\n      \"a\",\n      \"s\",\n      \"t\"\n    ],\n    [\n      \"u\",\n      \"v\",\n      \"j\",\n      \"o\",\n      \"w\"\n    ],\n    [\n      \"x\",\n      \"d\",\n      \"y\",\n      \"z\",\n      \"A\"\n    ],\n    [\n      \"B\",\n      \"s\",\n      \"x\",\n      \"C\",\n      \"D\"\n    ],\n    [\n      \"E\",\n      \"F\",\n      \"r\",\n      \"G\",\n      \"H\"\n    ],\n    [\n      \"I\",\n      \"J\",\n      \"n\",\n      \"F\",\n      \"K\"\n    ],\n    [\n      \"h\",\n      \"L\",\n      \"M\",\n      \"N\"\n    ],\n    [\n      \"c\",\n      \"M\",\n      \"O\",\n      \"P\"\n    ],\n    [\n      \"l\",\n      \"Q\",\n      \"L\",\n      \"R\"\n    ],\n    [\n      \"y\",\n      \"O\",\n      \"S\",\n      \"T\"\n    ],\n    [\n      \"U\",\n      \"z\",\n      \"V\",\n      \"W\"\n    ],\n    [\n      \"X\",\n      \"Y\",\n      \"k\",\n      \"Z\"\n    ],\n    [\n      \"À\",\n      \"Á\",\n      \"Â\",\n      \"Ã\",\n      \"e\"\n    ],\n    [\n      \"Ä\",\n      \"Å\",\n      \"Æ\",\n      \"Á\",\n      \"i\"\n    ],\n    [\n      \"Ç\",\n      \"È\",\n      \"É\",\n      \"Å\",\n      \"m\"\n    ],\n    [\n      \"Ê\",\n      \"Ë\",\n      \"Ä\",\n      \"Ì\",\n      \"q\"\n    ],\n    [\n      \"Í\",\n      \"Ì\",\n      \"À\",\n      \"Î\",\n      \"t\"\n    ],\n    [\n      \"u\",\n      \"v\",\n      \"Ç\",\n      \"Ë\",\n      \"w\"\n    ],\n    [\n      \"Ï\",\n      \"Ã\",\n      \"Ð\",\n      \"Ñ\",\n      \"A\"\n    ],\n    [\n      \"B\",\n      \"Î\",\n      \"Ï\",\n      \"C\",\n      \"D\"\n    ],\n    [\n      \"E\",\n      \"Ò\",\n      \"Í\",\n      \"G\",\n      \"H\"\n    ],\n    [\n      \"I\",\n      \"J\",\n      \"Ê\",\n      \"Ò\",\n      \"K\"\n    ],\n    [\n      \"Æ\",\n      \"Ó\",\n      \"Ô\",\n      \"N\"\n    ],\n    [\n      \"Â\",\n      \"Ô\",\n      \"Õ\",\n      \"P\"\n    ],\n    [\n      \"É\",\n      \"Q\",\n      \"Ó\",\n      \"R\"\n    ],\n    [\n      \"Ð\",\n      \"Õ\",\n      \"S\",\n      \"T\"\n    ],\n    [\n      \"U\",\n      \"Ñ\",\n      \"V\",\n      \"W\"\n    ],\n    [\n      \"X\",\n      \"Y\",\n      \"È\",\n      \"Z\"\n    ]\n  ],\n  \"output\": [],\n  \"size_dict\": {\n    \"a\": 10,\n    \"b\": 10,\n    \"c\": 10,\n    \"d\": 10,\n    \"e\": 2,\n    \"f\": 10,\n    \"g\": 10,\n    \"h\": 10,\n    \"i\": 2,\n    \"j\": 10,\n    \"k\": 10,\n    \"l\": 10,\n    \"m\": 2,\n    \"n\": 10,\n    \"o\": 10,\n    \"p\": 10,\n    \"q\": 2,\n    \"r\": 10,\n    \"s\": 10,\n    \"t\": 2,\n    \"u\": 10,\n    \"v\": 10,\n    \"w\": 2,\n    \"x\": 10,\n    \"y\": 10,\n    \"z\": 10,\n    \"A\": 2,\n    \"B\": 10,\n    \"C\": 10,\n    \"D\": 2,\n    \"E\": 10,\n    \"F\": 10,\n    \"G\": 10,\n    \"H\": 2,\n    \"I\": 10,\n    \"J\": 10,\n    \"K\": 2,\n    \"L\": 10,\n    \"M\": 10,\n    \"N\": 2,\n    \"O\": 10,\n    \"P\": 2,\n    \"Q\": 10,\n    \"R\": 2,\n    \"S\": 10,\n    \"T\": 2,\n    \"U\": 10,\n    \"V\": 10,\n    \"W\": 2,\n    \"X\": 10,\n    \"Y\": 10,\n    \"Z\": 2,\n    \"À\": 10,\n    \"Á\": 10,\n    \"Â\": 10,\n    \"Ã\": 10,\n    \"Ä\": 10,\n    \"Å\": 10,\n    \"Æ\": 10,\n    \"Ç\": 10,\n    \"È\": 10,\n    \"É\": 10,\n    \"Ê\": 10,\n    \"Ë\": 10,\n    \"Ì\": 10,\n    \"Í\": 10,\n    \"Î\": 10,\n    \"Ï\": 10,\n    \"Ð\": 10,\n    \"Ñ\": 10,\n    \"Ò\": 10,\n    \"Ó\": 10,\n    \"Ô\": 10,\n    \"Õ\": 10\n  }\n}"
  },
  {
    "path": "examples/benchmarks/qucirc_rrzz_n56_d13.json",
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  },
  {
    "path": "examples/benchmarks/rand_50_5_a.json",
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  },
  {
    "path": "examples/benchmarks/randreg_200_3_a.json",
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  },
  {
    "path": "examples/benchmarks/rtree_100_a.json",
    "content": "{\n  \"inputs\": [\n    [\n      \"a\",\n      \"b\"\n    ],\n    [\n      \"c\"\n    ],\n    [\n      \"d\"\n    ],\n    [\n      \"e\",\n      \"f\",\n      \"g\",\n      \"h\"\n    ],\n    [\n      \"i\",\n      \"g\"\n    ],\n    [\n      \"j\",\n      \"k\",\n      \"l\"\n    ],\n    [\n      \"h\"\n    ],\n    [\n      \"m\"\n    ],\n    [\n      \"n\",\n      \"k\"\n    ],\n    [\n      \"o\",\n      \"p\"\n    ],\n    [\n      \"q\",\n      \"r\",\n      \"s\"\n    ],\n    [\n      \"t\",\n      \"u\",\n      \"v\",\n      \"w\"\n    ],\n    [\n      \"x\",\n      \"y\",\n      \"z\"\n    ],\n    [\n      \"A\",\n      \"B\",\n      \"u\"\n    ],\n    [\n      \"C\",\n      \"d\"\n    ],\n    [\n      \"D\",\n      \"E\"\n    ],\n    [\n      \"F\"\n    ],\n    [\n      \"G\",\n      \"H\"\n    ],\n    [\n      \"I\"\n    ],\n    [\n      \"J\",\n      \"K\"\n    ],\n    [\n      \"L\",\n      \"M\",\n      \"N\"\n    ],\n    [\n      \"O\",\n      \"P\"\n    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  },
  {
    "path": "examples/benchmarks/sycamore_n53_m20_s0_e0_pABCDCDAB.json",
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\"ǳ\": 2,\n    \"Ǵ\": 2,\n    \"ǵ\": 2,\n    \"Ƕ\": 2,\n    \"Ƿ\": 2,\n    \"Ǹ\": 2,\n    \"ǹ\": 2,\n    \"Ǻ\": 2,\n    \"ǻ\": 2,\n    \"Ǽ\": 2,\n    \"ǽ\": 2,\n    \"Ǿ\": 2,\n    \"ǿ\": 2,\n    \"Ȁ\": 2,\n    \"ȁ\": 2,\n    \"Ȃ\": 2,\n    \"ȃ\": 2,\n    \"Ȅ\": 2,\n    \"ȅ\": 2,\n    \"Ȇ\": 2,\n    \"ȇ\": 2,\n    \"Ȉ\": 2,\n    \"ȉ\": 2,\n    \"Ȋ\": 2,\n    \"ȋ\": 2,\n    \"Ȍ\": 2,\n    \"ȍ\": 2,\n    \"Ȏ\": 2,\n    \"ȏ\": 2,\n    \"Ȑ\": 2,\n    \"ȑ\": 2,\n    \"Ȓ\": 2,\n    \"ȓ\": 2,\n    \"Ȕ\": 2,\n    \"ȕ\": 2,\n    \"Ȗ\": 2,\n    \"ȗ\": 2,\n    \"Ș\": 2,\n    \"ș\": 2,\n    \"Ț\": 2,\n    \"ț\": 2,\n    \"Ȝ\": 2,\n    \"ȝ\": 2,\n    \"Ȟ\": 2,\n    \"ȟ\": 2,\n    \"Ƞ\": 2,\n    \"ȡ\": 2,\n    \"Ȣ\": 2,\n    \"ȣ\": 2,\n    \"Ȥ\": 2,\n    \"ȥ\": 2,\n    \"Ȧ\": 2,\n    \"ȧ\": 2,\n    \"Ȩ\": 2,\n    \"ȩ\": 2,\n    \"Ȫ\": 2,\n    \"ȫ\": 2,\n    \"Ȭ\": 2,\n    \"ȭ\": 2,\n    \"Ȯ\": 2,\n    \"ȯ\": 2,\n    \"Ȱ\": 2,\n    \"ȱ\": 2,\n    \"Ȳ\": 2,\n    \"ȳ\": 2,\n    \"ȴ\": 2,\n    \"ȵ\": 2,\n    \"ȶ\": 2,\n    \"ȷ\": 2,\n    \"ȸ\": 2,\n    \"ȹ\": 2,\n    \"Ⱥ\": 2,\n    \"Ȼ\": 2,\n    \"ȼ\": 2,\n    \"Ƚ\": 2,\n    \"Ⱦ\": 2,\n    \"ȿ\": 2,\n    \"ɀ\": 2,\n    \"Ɂ\": 2,\n    \"ɂ\": 2,\n    \"Ƀ\": 2,\n    \"Ʉ\": 2,\n    \"Ʌ\": 2,\n    \"Ɇ\": 2,\n    \"ɇ\": 2,\n    \"Ɉ\": 2,\n    \"ɉ\": 2,\n    \"Ɋ\": 2,\n    \"ɋ\": 2,\n    \"Ɍ\": 2,\n    \"ɍ\": 2,\n    \"Ɏ\": 2,\n    \"ɏ\": 2,\n    \"ɐ\": 2,\n    \"ɑ\": 2,\n    \"ɒ\": 2,\n    \"ɓ\": 2,\n    \"ɔ\": 2,\n    \"ɕ\": 2,\n    \"ɖ\": 2,\n    \"ɗ\": 2,\n    \"ɘ\": 2,\n    \"ə\": 2,\n    \"ɚ\": 2,\n    \"ɛ\": 2,\n    \"ɜ\": 2,\n    \"ɝ\": 2,\n    \"ɞ\": 2,\n    \"ɟ\": 2,\n    \"ɠ\": 2,\n    \"ɡ\": 2,\n    \"ɢ\": 2,\n    \"ɣ\": 2,\n    \"ɤ\": 2,\n    \"ɥ\": 2,\n    \"ɦ\": 2,\n    \"ɧ\": 2,\n    \"ɨ\": 2,\n    \"ɩ\": 2,\n    \"ɪ\": 2,\n    \"ɫ\": 2,\n    \"ɬ\": 2,\n    \"ɭ\": 2,\n    \"ɮ\": 2,\n    \"ɯ\": 2,\n    \"ɰ\": 2,\n    \"ɱ\": 2,\n    \"ɲ\": 2,\n    \"ɳ\": 2,\n    \"ɴ\": 2,\n    \"ɵ\": 2,\n    \"ɶ\": 2,\n    \"ɷ\": 2,\n    \"ɸ\": 2,\n    \"ɹ\": 2,\n    \"ɺ\": 2,\n    \"ɻ\": 2,\n    \"ɼ\": 2,\n    \"ɽ\": 2,\n    \"ɾ\": 2,\n    \"ɿ\": 2,\n    \"ʀ\": 2,\n    \"ʁ\": 2,\n    \"ʂ\": 2,\n    \"ʃ\": 2,\n    \"ʄ\": 2,\n    \"ʅ\": 2,\n    \"ʆ\": 2,\n    \"ʇ\": 2,\n    \"ʈ\": 2,\n    \"ʉ\": 2,\n    \"ʊ\": 2,\n    \"ʋ\": 2,\n    \"ʌ\": 2,\n    \"ʍ\": 2,\n    \"ʎ\": 2,\n    \"ʏ\": 2,\n    \"ʐ\": 2,\n    \"ʑ\": 2,\n    \"ʒ\": 2,\n    \"ʓ\": 2,\n    \"ʔ\": 2,\n    \"ʕ\": 2,\n    \"ʖ\": 2,\n    \"ʗ\": 2,\n    \"ʘ\": 2,\n    \"ʙ\": 2,\n    \"ʚ\": 2,\n    \"ʛ\": 2,\n    \"ʜ\": 2,\n    \"ʝ\": 2,\n    \"ʞ\": 2,\n    \"ʟ\": 2,\n    \"ʠ\": 2,\n    \"ʡ\": 2,\n    \"ʢ\": 2,\n    \"ʣ\": 2,\n    \"ʤ\": 2,\n    \"ʥ\": 2,\n    \"ʦ\": 2,\n    \"ʧ\": 2,\n    \"ʨ\": 2,\n    \"ʩ\": 2,\n    \"ʪ\": 2,\n    \"ʫ\": 2,\n    \"ʬ\": 2,\n    \"ʭ\": 2,\n    \"ʮ\": 2,\n    \"ʯ\": 2,\n    \"ʰ\": 2,\n    \"ʱ\": 2,\n    \"ʲ\": 2,\n    \"ʳ\": 2,\n    \"ʴ\": 2,\n    \"ʵ\": 2,\n    \"ʶ\": 2,\n    \"ʷ\": 2,\n    \"ʸ\": 2,\n    \"ʹ\": 2,\n    \"ʺ\": 2,\n    \"ʻ\": 2,\n    \"ʼ\": 2,\n    \"ʽ\": 2,\n    \"ʾ\": 2,\n    \"ʿ\": 2,\n    \"ˀ\": 2,\n    \"ˁ\": 2,\n    \"˂\": 2,\n    \"˃\": 2,\n    \"˄\": 2,\n    \"˅\": 2,\n    \"ˆ\": 2,\n    \"ˇ\": 2,\n    \"ˈ\": 2,\n    \"ˉ\": 2,\n    \"ˊ\": 2,\n    \"ˋ\": 2,\n    \"ˌ\": 2,\n    \"ˍ\": 2,\n    \"ˎ\": 2,\n    \"ˏ\": 2,\n    \"ː\": 2,\n    \"ˑ\": 2,\n    \"˒\": 2,\n    \"˓\": 2,\n    \"˔\": 2,\n    \"˕\": 2,\n    \"˖\": 2,\n    \"˗\": 2,\n    \"˘\": 2,\n    \"˙\": 2,\n    \"˚\": 2,\n    \"˛\": 2,\n    \"˜\": 2,\n    \"˝\": 2,\n    \"˞\": 2,\n    \"˟\": 2,\n    \"ˠ\": 2,\n    \"ˡ\": 2,\n    \"ˢ\": 2,\n    \"ˣ\": 2,\n    \"ˤ\": 2,\n    \"˥\": 2,\n    \"˦\": 2,\n    \"˧\": 2,\n    \"˨\": 2,\n    \"˩\": 2,\n    \"˪\": 2,\n    \"˫\": 2,\n    \"ˬ\": 2,\n    \"˭\": 2,\n    \"ˮ\": 2,\n    \"˯\": 2,\n    \"˰\": 2,\n    \"˱\": 2,\n    \"˲\": 2,\n    \"˳\": 2,\n    \"˴\": 2,\n    \"˵\": 2,\n    \"˶\": 2,\n    \"˷\": 2,\n    \"˸\": 2,\n    \"˹\": 2,\n    \"˺\": 2,\n    \"˻\": 2,\n    \"˼\": 2,\n    \"˽\": 2,\n    \"˾\": 2,\n    \"˿\": 2,\n    \"̀\": 2,\n    \"́\": 2,\n    \"̂\": 2,\n    \"̃\": 2,\n    \"̄\": 2,\n    \"̅\": 2,\n    \"̆\": 2,\n    \"̇\": 2,\n    \"̈\": 2,\n    \"̉\": 2,\n    \"̊\": 2,\n    \"̋\": 2,\n    \"̌\": 2,\n    \"̍\": 2,\n    \"̎\": 2,\n    \"̏\": 2,\n    \"̐\": 2,\n    \"̑\": 2,\n    \"̒\": 2,\n    \"̓\": 2,\n    \"̔\": 2,\n    \"̕\": 2,\n    \"̖\": 2,\n    \"̗\": 2,\n    \"̘\": 2,\n    \"̙\": 2,\n    \"̚\": 2,\n    \"̛\": 2,\n    \"̜\": 2,\n    \"̝\": 2,\n    \"̞\": 2,\n    \"̟\": 2,\n    \"̠\": 2,\n    \"̡\": 2,\n    \"̢\": 2,\n    \"̣\": 2,\n    \"̤\": 2,\n    \"̥\": 2,\n    \"̦\": 2,\n    \"̧\": 2,\n    \"̨\": 2,\n    \"̩\": 2,\n    \"̪\": 2,\n    \"̫\": 2,\n    \"̬\": 2,\n    \"̭\": 2,\n    \"̮\": 2,\n    \"̯\": 2,\n    \"̰\": 2,\n    \"̱\": 2,\n    \"̲\": 2,\n    \"̳\": 2,\n    \"̴\": 2,\n    \"̵\": 2,\n    \"̶\": 2,\n    \"̷\": 2,\n    \"̸\": 2,\n    \"̹\": 2,\n    \"̺\": 2,\n    \"̻\": 2,\n    \"̼\": 2,\n    \"̽\": 2,\n    \"̾\": 2,\n    \"̿\": 2,\n    \"̀\": 2,\n    \"́\": 2,\n    \"͂\": 2,\n    \"̓\": 2,\n    \"̈́\": 2,\n    \"ͅ\": 2,\n    \"͆\": 2,\n    \"͇\": 2,\n    \"͈\": 2,\n    \"͉\": 2,\n    \"͊\": 2,\n    \"͋\": 2,\n    \"͌\": 2,\n    \"͍\": 2,\n    \"͎\": 2,\n    \"͏\": 2,\n    \"͐\": 2,\n    \"͑\": 2,\n    \"͒\": 2,\n    \"͓\": 2,\n    \"͔\": 2,\n    \"͕\": 2,\n    \"͖\": 2,\n    \"͗\": 2,\n    \"͘\": 2,\n    \"͙\": 2,\n    \"͚\": 2,\n    \"͛\": 2,\n    \"͜\": 2,\n    \"͝\": 2,\n    \"͞\": 2,\n    \"͟\": 2,\n    \"͠\": 2,\n    \"͡\": 2,\n    \"͢\": 2,\n    \"ͣ\": 2,\n    \"ͤ\": 2,\n    \"ͥ\": 2,\n    \"ͦ\": 2,\n    \"ͧ\": 2,\n    \"ͨ\": 2,\n    \"ͩ\": 2,\n    \"ͪ\": 2,\n    \"ͫ\": 2,\n    \"ͬ\": 2,\n    \"ͭ\": 2,\n    \"ͮ\": 2,\n    \"ͯ\": 2,\n    \"Ͱ\": 2,\n    \"ͱ\": 2,\n    \"Ͳ\": 2,\n    \"ͳ\": 2,\n    \"ʹ\": 2,\n    \"͵\": 2,\n    \"Ͷ\": 2,\n    \"ͷ\": 2,\n    \"͸\": 2,\n    \"͹\": 2,\n    \"ͺ\": 2,\n    \"ͻ\": 2,\n    \"ͼ\": 2,\n    \"ͽ\": 2\n  }\n}"
  },
  {
    "path": "examples/circuit_n53_m10_s0_e0_pABCDCDAB.qsim",
    "content": "53\n0 hz_1_2 0 \n0 x_1_2 1 \n0 x_1_2 2 \n0 hz_1_2 3 \n0 y_1_2 4 \n0 hz_1_2 5 \n0 hz_1_2 6 \n0 hz_1_2 7 \n0 hz_1_2 8 \n0 x_1_2 9 \n0 y_1_2 10 \n0 hz_1_2 11 \n0 hz_1_2 12 \n0 hz_1_2 13 \n0 hz_1_2 14 \n0 y_1_2 15 \n0 x_1_2 16 \n0 x_1_2 17 \n0 hz_1_2 18 \n0 x_1_2 19 \n0 x_1_2 20 \n0 hz_1_2 21 \n0 y_1_2 22 \n0 x_1_2 23 \n0 x_1_2 24 \n0 y_1_2 25 \n0 hz_1_2 26 \n0 x_1_2 27 \n0 hz_1_2 28 \n0 hz_1_2 29 \n0 x_1_2 30 \n0 x_1_2 31 \n0 x_1_2 32 \n0 y_1_2 33 \n0 hz_1_2 34 \n0 y_1_2 35 \n0 hz_1_2 36 \n0 hz_1_2 37 \n0 hz_1_2 38 \n0 y_1_2 39 \n0 hz_1_2 40 \n0 x_1_2 41 \n0 x_1_2 42 \n0 x_1_2 43 \n0 hz_1_2 44 \n0 y_1_2 45 \n0 x_1_2 46 \n0 hz_1_2 47 \n0 y_1_2 48 \n0 y_1_2 49 \n0 y_1_2 50 \n0 hz_1_2 51 \n0 x_1_2 52 \n1 rz 1 2.4326562950300605\n1 rz 4 -2.225882728378087\n1 rz 3 -2.7293249642087485\n1 rz 7 1.210696502097985\n1 rz 5 -1.106519059371497\n1 rz 9 1.7892230375389613\n1 rz 6 0.2119958279956058\n1 rz 13 -0.11128338095950507\n1 rz 8 2.8937947545666063\n1 rz 15 -2.9549982284793814\n1 rz 10 1.2842227411644753\n1 rz 17 -1.1227354153032945\n1 rz 12 1.3465899378642412\n1 rz 21 -1.781829442911482\n1 rz 14 2.1872907310716982\n1 rz 23 -1.9614019632142368\n1 rz 16 1.5928715721087023\n1 rz 25 -1.5401880072083034\n1 rz 18 -2.5911695330397535\n1 rz 27 2.612251899130335\n1 rz 20 2.404798154102042\n1 rz 30 -2.3947316562728576\n1 rz 22 -2.365932000948667\n1 rz 32 2.2191901639168874\n1 rz 24 -2.4350373161309906\n1 rz 34 3.0221985839799075\n1 rz 26 -2.610806420739799\n1 rz 36 2.560219630921752\n1 rz 29 1.785834483295006\n1 rz 37 -1.7147844803365624\n1 rz 31 1.4590820918158975\n1 rz 39 -2.7148644518625993\n1 rz 33 1.0568019349008715\n1 rz 41 -1.294748318842905\n1 rz 35 2.7682990982443236\n1 rz 43 -2.576048471247548\n1 rz 38 -1.6256583901850972\n1 rz 44 1.6003028045331185\n1 rz 40 -0.8433460214812949\n1 rz 46 0.8404319695057677\n1 rz 42 2.4767110913272044\n1 rz 48 2.92322176167281\n1 rz 45 1.718893981077632\n1 rz 49 -1.8507490475426254\n1 rz 47 2.3200371653684186\n1 rz 51 -2.340928713256203\n1 rz 50 -0.5750038022730992\n1 rz 52 -0.5519833389561652\n2 fs 1 4 1.5157741664069029 0.5567125777723744\n2 fs 3 7 1.5177580142209797 0.4948108578225166\n2 fs 5 9 1.6036738621219824 0.47689957001758815\n2 fs 6 13 1.5177327089642791 0.5058312223892585\n2 fs 8 15 1.5253184444076096 0.46557175536519374\n2 fs 10 17 1.6141004604574274 0.494343440675308\n2 fs 12 21 1.5476810407275208 0.44290174465702487\n2 fs 14 23 1.5237261387830179 0.4696616122846161\n2 fs 16 25 1.5285844942020295 0.5736654641906893\n2 fs 18 27 1.5483159975149505 0.4961408893973623\n2 fs 20 30 1.6377079485605028 0.6888985951517526\n2 fs 22 32 1.529949914236052 0.48258847574702635\n2 fs 24 34 1.5280421758407217 0.5109767145462891\n2 fs 26 36 1.5120782868771674 0.4815152809861558\n2 fs 29 37 1.5071938854285831 0.5089276063739265\n2 fs 31 39 1.5460100224551203 0.5302403303961576\n2 fs 33 41 1.5166625940397171 0.4517159790427676\n2 fs 35 43 1.4597689731864314 0.4214985958536156\n2 fs 38 44 1.535649445690472 0.47076284376181704\n2 fs 40 46 1.5179778495708582 0.5221350266177334\n2 fs 42 48 1.4969321270213238 0.4326117171327162\n2 fs 45 49 1.5114987201637704 0.4914319343687703\n2 fs 47 51 1.4908807480930255 0.4886243720131578\n2 fs 50 52 1.616256999726831 0.501428936283957\n3 rz 1 -2.3932854391951004\n3 rz 4 2.600059005847074\n3 rz 3 2.1293419565556686\n3 rz 7 2.635214888513154\n3 rz 5 1.0969000068096602\n3 rz 9 -0.4141960286421961\n3 rz 6 1.448470803234792\n3 rz 13 -1.3477583561986914\n3 rz 8 2.08664533842437\n3 rz 15 -2.147848812337145\n3 rz 10 0.08243681179982776\n3 rz 17 0.07905051406135266\n3 rz 12 2.8499779533489917\n3 rz 21 2.997967848783354\n3 rz 14 -1.4497132543865328\n3 rz 23 1.6756020222439947\n3 rz 16 1.6110403638230537\n3 rz 25 -1.5583567989226532\n3 rz 18 1.831437049428291\n3 rz 27 -1.8103546833377073\n3 rz 20 0.0716641316809925\n3 rz 30 -0.06159763385180828\n3 rz 22 2.6775858065265927\n3 rz 32 -2.824327643558372\n3 rz 24 2.9382895697303493\n3 rz 34 -2.3511283018814324\n3 rz 26 -2.896580447572063\n3 rz 36 2.8459936577540166\n3 rz 29 2.2114367148817493\n3 rz 37 -2.1403867119233055\n3 rz 31 2.1881424887585386\n3 rz 39 2.839260458374346\n3 rz 33 -1.4234721207147139\n3 rz 41 1.1855257367726804\n3 rz 35 1.320013738944822\n3 rz 43 -1.1277631119480453\n3 rz 38 2.995416784026747\n3 rz 44 -3.020772369678725\n3 rz 40 1.686606820477035\n3 rz 46 -1.6895208724525625\n3 rz 42 1.609733929520253\n3 rz 48 -2.492986383699826\n3 rz 45 -2.481445005407897\n3 rz 49 2.349589938942904\n3 rz 47 -2.6928020513607422\n3 rz 51 2.671910503472958\n3 rz 50 2.857168426223337\n3 rz 52 2.2990297397269845\n4 y_1_2 0 \n4 y_1_2 1 \n4 y_1_2 2 \n4 x_1_2 3 \n4 x_1_2 4 \n4 x_1_2 5 \n4 x_1_2 6 \n4 x_1_2 7 \n4 y_1_2 8 \n4 hz_1_2 9 \n4 x_1_2 10 \n4 x_1_2 11 \n4 y_1_2 12 \n4 x_1_2 13 \n4 y_1_2 14 \n4 hz_1_2 15 \n4 hz_1_2 16 \n4 y_1_2 17 \n4 y_1_2 18 \n4 hz_1_2 19 \n4 y_1_2 20 \n4 y_1_2 21 \n4 hz_1_2 22 \n4 y_1_2 23 \n4 y_1_2 24 \n4 hz_1_2 25 \n4 x_1_2 26 \n4 hz_1_2 27 \n4 y_1_2 28 \n4 y_1_2 29 \n4 y_1_2 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1.5139592614725292 0.45916943035876673\n30 fs 25 35 1.5425204049671604 0.5057437054391503\n30 fs 30 38 1.5432564804093452 0.5658780292653538\n30 fs 32 40 1.4611081680611278 0.5435451345370095\n30 fs 34 42 1.4529959991143482 0.43830813863531964\n30 fs 39 45 1.6239619425876082 0.4985036227887135\n30 fs 41 47 1.4884560669186362 0.4964777432807688\n30 fs 46 50 1.5034760541420213 0.5004774067921798\n31 rz 0 0.278584348296274\n31 rz 3 0.5054317213034487\n31 rz 2 -1.833449629188484\n31 rz 6 1.8366882338462445\n31 rz 4 2.0849792470214012\n31 rz 8 -2.084059864959194\n31 rz 7 2.2865573929689447\n31 rz 14 -0.9291843805970998\n31 rz 9 -2.3470555007121945\n31 rz 16 2.9488378025457607\n31 rz 11 -1.6779778970200798\n31 rz 20 1.9313682221281656\n31 rz 13 0.1815472763307362\n31 rz 22 -0.28074119164218203\n31 rz 15 3.053792435604949\n31 rz 24 -2.9171466402363215\n31 rz 17 0.7555789696657627\n31 rz 26 -0.6987963179717696\n31 rz 19 -3.0433356371167157\n31 rz 29 3.0269191787738414\n31 rz 21 -1.6191978590942815\n31 rz 31 0.14476627026646227\n31 rz 23 -0.7657808426693897\n31 rz 33 1.0887498540580047\n31 rz 25 -2.011258423641035\n31 rz 35 1.9108152482882197\n31 rz 30 -1.4787200189876444\n31 rz 38 1.4830422155126222\n31 rz 32 -0.6118011268448953\n31 rz 40 0.636760743366036\n31 rz 34 1.6286606462956676\n31 rz 42 -1.1817680201039842\n31 rz 39 0.41508822871925233\n31 rz 45 -0.49995484475970997\n31 rz 41 2.1954786792906127\n31 rz 47 -2.334653236219843\n31 rz 46 0.9935361662269422\n31 rz 50 -0.8976966972335454\n32 hz_1_2 0 \n32 x_1_2 1 \n32 hz_1_2 2 \n32 y_1_2 3 \n32 x_1_2 4 \n32 hz_1_2 5 \n32 hz_1_2 6 \n32 hz_1_2 7 \n32 x_1_2 8 \n32 x_1_2 9 \n32 x_1_2 10 \n32 y_1_2 11 \n32 x_1_2 12 \n32 x_1_2 13 \n32 x_1_2 14 \n32 y_1_2 15 \n32 x_1_2 16 \n32 hz_1_2 17 \n32 y_1_2 18 \n32 x_1_2 19 \n32 x_1_2 20 \n32 y_1_2 21 \n32 hz_1_2 22 \n32 hz_1_2 23 \n32 hz_1_2 24 \n32 x_1_2 25 \n32 x_1_2 26 \n32 hz_1_2 27 \n32 x_1_2 28 \n32 hz_1_2 29 \n32 x_1_2 30 \n32 hz_1_2 31 \n32 x_1_2 32 \n32 hz_1_2 33 \n32 y_1_2 34 \n32 y_1_2 35 \n32 x_1_2 36 \n32 x_1_2 37 \n32 y_1_2 38 \n32 hz_1_2 39 \n32 y_1_2 40 \n32 y_1_2 41 \n32 x_1_2 42 \n32 y_1_2 43 \n32 hz_1_2 44 \n32 x_1_2 45 \n32 hz_1_2 46 \n32 x_1_2 47 \n32 hz_1_2 48 \n32 hz_1_2 49 \n32 y_1_2 50 \n32 hz_1_2 51 \n32 hz_1_2 52 \n33 rz 1 -3.121679516517034\n33 rz 4 -2.9547322240105807\n33 rz 3 1.191382667470723\n33 rz 7 -2.710011129581499\n33 rz 5 -2.488819826951536\n33 rz 9 -3.1116615020605884\n33 rz 6 -2.125349106275088\n33 rz 13 2.2260615533111903\n33 rz 8 -1.554700442916623\n33 rz 15 1.4934969690038464\n33 rz 10 -1.2793168641643788\n33 rz 17 1.4408041900255597\n33 rz 12 -0.06084357094438886\n33 rz 21 -0.37439593410285354\n33 rz 14 -0.1500542031989962\n33 rz 23 0.3759429710564586\n33 rz 16 -2.1770396121992057\n33 rz 25 2.2297231770996184\n33 rz 18 -3.09382435761491\n33 rz 27 3.1149067237054986\n33 rz 20 1.2738247988095885\n33 rz 30 -1.2637583009803954\n33 rz 22 0.4489350166677681\n33 rz 32 -0.595676853699544\n33 rz 24 1.3097411269483352\n33 rz 34 -0.7225798590994152\n33 rz 26 -1.6557622540483192\n33 rz 36 1.6051754642302711\n33 rz 29 1.509374329778833\n33 rz 37 -1.4383243268203962\n33 rz 31 0.25271051283766255\n33 rz 39 -1.5084928728843643\n33 rz 33 2.891492044597232\n33 rz 41 -3.129438428539263\n33 rz 35 0.4058214227450386\n33 rz 43 -0.21357079574826443\n33 rz 38 -1.8267203200154896\n33 rz 44 1.8013647343635133\n33 rz 40 -1.9743193767737497\n33 rz 46 1.971405324798223\n33 rz 42 2.4515783500986146\n33 rz 48 2.9483545029014024\n33 rz 45 -1.5734951198845515\n33 rz 49 1.441640053419551\n33 rz 47 1.8173823407940866\n33 rz 51 -1.8382738886818792\n33 rz 50 0.3297748819603683\n33 rz 52 -1.4567620231896328\n34 fs 1 4 1.5157741664069029 0.5567125777723744\n34 fs 3 7 1.5177580142209797 0.4948108578225166\n34 fs 5 9 1.6036738621219824 0.47689957001758815\n34 fs 6 13 1.5177327089642791 0.5058312223892585\n34 fs 8 15 1.5253184444076096 0.46557175536519374\n34 fs 10 17 1.6141004604574274 0.494343440675308\n34 fs 12 21 1.5476810407275208 0.44290174465702487\n34 fs 14 23 1.5237261387830179 0.4696616122846161\n34 fs 16 25 1.5285844942020295 0.5736654641906893\n34 fs 18 27 1.5483159975149505 0.4961408893973623\n34 fs 20 30 1.6377079485605028 0.6888985951517526\n34 fs 22 32 1.529949914236052 0.48258847574702635\n34 fs 24 34 1.5280421758407217 0.5109767145462891\n34 fs 26 36 1.5120782868771674 0.4815152809861558\n34 fs 29 37 1.5071938854285831 0.5089276063739265\n34 fs 31 39 1.5460100224551203 0.5302403303961576\n34 fs 33 41 1.5166625940397171 0.4517159790427676\n34 fs 35 43 1.4597689731864314 0.4214985958536156\n34 fs 38 44 1.535649445690472 0.47076284376181704\n34 fs 40 46 1.5179778495708582 0.5221350266177334\n34 fs 42 48 1.4969321270213238 0.4326117171327162\n34 fs 45 49 1.5114987201637704 0.4914319343687703\n34 fs 47 51 1.4908807480930255 0.4886243720131578\n34 fs 50 52 1.616256999726831 0.501428936283957\n35 rz 1 -3.1221349348275957\n35 rz 4 -2.954276805700019\n35 rz 3 -1.79136567512381\n35 rz 7 0.2727372130130341\n35 rz 5 2.4792007743896995\n35 rz 9 -1.7964967962222342\n35 rz 6 -2.497369569674099\n35 rz 13 2.598082016710201\n35 rz 8 0.25195522872801135\n35 rz 15 -0.3131587026407878\n35 rz 10 2.645976417128683\n35 rz 17 -2.484489091267502\n35 rz 12 -2.0257738450219662\n35 rz 21 1.5905343399747238\n35 rz 14 0.8876316798841639\n35 rz 23 -0.6617429120267015\n35 rz 16 -0.9022337590486096\n35 rz 25 0.9549173239490222\n35 rz 18 2.334091874003459\n35 rz 27 -2.31300950791287\n35 rz 20 1.2026374869734546\n35 rz 30 -1.192570989144265\n35 rz 22 -0.13728121108984226\n35 rz 32 -0.009460625941933642\n35 rz 24 -0.8064888733489717\n35 rz 34 1.3936501411978917\n35 rz 26 2.431560692916044\n35 rz 36 -2.482147482734092\n35 rz 29 2.4878968683979146\n35 rz 37 -2.416846865439478\n35 rz 31 -2.888671239442818\n35 rz 39 1.632888879396116\n35 rz 33 3.025023076768516\n35 rz 41 3.020215846469039\n35 rz 35 -2.6006938927354746\n35 rz 43 2.7929445197322487\n35 rz 38 -3.086706593322443\n35 rz 44 3.061351007670467\n35 rz 40 2.817580175769489\n35 rz 46 -2.820494227745016\n35 rz 42 1.6348666707488422\n35 rz 48 -2.5181191249284076\n35 rz 45 0.8109440955542802\n35 rz 49 -0.9427991620192806\n35 rz 47 -2.1901472267864186\n35 rz 51 2.169255678898626\n35 rz 50 1.952389741989869\n35 rz 52 -3.0793768832191333\n36 x_1_2 0 \n36 y_1_2 1 \n36 x_1_2 2 \n36 x_1_2 3 \n36 y_1_2 4 \n36 y_1_2 5 \n36 x_1_2 6 \n36 x_1_2 7 \n36 y_1_2 8 \n36 hz_1_2 9 \n36 y_1_2 10 \n36 hz_1_2 11 \n36 y_1_2 12 \n36 y_1_2 13 \n36 y_1_2 14 \n36 x_1_2 15 \n36 hz_1_2 16 \n36 x_1_2 17 \n36 hz_1_2 18 \n36 hz_1_2 19 \n36 hz_1_2 20 \n36 x_1_2 21 \n36 y_1_2 22 \n36 y_1_2 23 \n36 x_1_2 24 \n36 y_1_2 25 \n36 y_1_2 26 \n36 x_1_2 27 \n36 y_1_2 28 \n36 y_1_2 29 \n36 hz_1_2 30 \n36 x_1_2 31 \n36 hz_1_2 32 \n36 y_1_2 33 \n36 hz_1_2 34 \n36 x_1_2 35 \n36 y_1_2 36 \n36 hz_1_2 37 \n36 hz_1_2 38 \n36 x_1_2 39 \n36 hz_1_2 40 \n36 x_1_2 41 \n36 hz_1_2 42 \n36 hz_1_2 43 \n36 x_1_2 44 \n36 hz_1_2 45 \n36 x_1_2 46 \n36 y_1_2 47 \n36 y_1_2 48 \n36 y_1_2 49 \n36 hz_1_2 50 \n36 y_1_2 51 \n36 y_1_2 52 \n37 rz 0 -1.8088774970333825\n37 rz 3 2.592893566633105\n37 rz 2 -1.7738773845251252\n37 rz 6 1.7771159891828854\n37 rz 4 0.31638149496535917\n37 rz 8 -0.31546211290315895\n37 rz 7 -0.4082915673873906\n37 rz 14 1.7656645797592283\n37 rz 9 0.49111408754728103\n37 rz 16 0.11066821428628514\n37 rz 11 -1.9755700906626519\n37 rz 20 2.2289604157707377\n37 rz 13 -2.299949078833812\n37 rz 22 2.2007551635223663\n37 rz 15 0.4224058022728556\n37 rz 24 -0.2857600069042263\n37 rz 17 1.796025521181612\n37 rz 26 -1.7392428694876187\n37 rz 19 2.9895660310863335\n37 rz 29 -3.0059824894292078\n37 rz 21 -0.8570128310196984\n37 rz 31 -0.6174187578081209\n37 rz 23 -1.2369529855218069\n37 rz 33 1.559921996910436\n37 rz 25 0.748443525811151\n37 rz 35 -0.8488867011639661\n37 rz 30 2.8443477896052194\n37 rz 38 -2.840025593080231\n37 rz 32 2.506628160600304\n37 rz 40 -2.4816685440791524\n37 rz 34 -3.029026074500134\n37 rz 42 -2.8072666064877687\n37 rz 39 1.3671062880613754\n37 rz 45 -1.45197290410184\n37 rz 41 1.34581908945054\n37 rz 47 -1.484993646379781\n37 rz 46 2.502414839453639\n37 rz 50 -2.406575370460242\n38 fs 0 3 1.5192859850645715 0.49387245572956845\n38 fs 2 6 1.5120572609259932 0.5211713721957417\n38 fs 4 8 1.615096254724942 0.7269644142795206\n38 fs 7 14 1.5269188098932545 0.5036266469194081\n38 fs 9 16 1.5179602369002039 0.4914328237769214\n38 fs 11 20 1.537427483096926 0.45115204759967975\n38 fs 13 22 1.53486366638317 0.46559889697604934\n38 fs 15 24 1.5194586006330344 0.5068560732280918\n38 fs 17 26 1.5819908111894527 0.5595875596558442\n38 fs 19 29 1.5070579127771144 0.4520319437379419\n38 fs 21 31 1.527311970249325 0.4920204543143157\n38 fs 23 33 1.5139592614725292 0.45916943035876673\n38 fs 25 35 1.5425204049671604 0.5057437054391503\n38 fs 30 38 1.5432564804093452 0.5658780292653538\n38 fs 32 40 1.4611081680611278 0.5435451345370095\n38 fs 34 42 1.4529959991143482 0.43830813863531964\n38 fs 39 45 1.6239619425876082 0.4985036227887135\n38 fs 41 47 1.4884560669186362 0.4964777432807688\n38 fs 46 50 1.5034760541420213 0.5004774067921798\n39 rz 0 2.358318684972655\n39 rz 3 -1.5743026153729325\n39 rz 2 1.188762503564874\n39 rz 6 -1.185523898907114\n39 rz 4 -2.8096221072716325\n39 rz 8 2.8105414893338363\n39 rz 7 2.977707776758546\n39 rz 14 -1.6203347643867119\n39 rz 9 -0.015993751748652585\n39 rz 16 0.6177760535822188\n39 rz 11 2.5129067028686247\n39 rz 20 -2.259516377760539\n39 rz 13 2.977564738025727\n39 rz 22 -3.0767586533371727\n39 rz 15 -1.130808978976603\n39 rz 24 1.2674547743452322\n39 rz 17 1.6917735804355942\n39 rz 26 -1.6349909287416011\n39 rz 19 3.0010886283900007\n39 rz 29 -3.017505086732875\n39 rz 21 0.0018639501580004494\n39 rz 31 -1.4762955389858199\n39 rz 23 -2.6381700642088397\n39 rz 33 2.961139075597469\n39 rz 25 0.5397148110739458\n39 rz 35 -0.640157986426761\n39 rz 30 1.5560584843800136\n39 rz 38 -1.5517362878550252\n39 rz 32 -2.697818648828626\n39 rz 40 2.7227782653497776\n39 rz 34 1.634943831603021\n39 rz 42 -1.1880512054113375\n39 rz 39 2.966061463434219\n39 rz 45 -3.0509280794746836\n39 rz 41 -1.536733393174007\n39 rz 47 1.397558836244766\n39 rz 46 2.6334475314008863\n39 rz 50 -2.5376080624074895\n40 hz_1_2 0 \n40 x_1_2 1 \n40 hz_1_2 2 \n40 hz_1_2 3 \n40 x_1_2 4 \n40 x_1_2 5 \n40 hz_1_2 6 \n40 hz_1_2 7 \n40 x_1_2 8 \n40 y_1_2 9 \n40 x_1_2 10 \n40 x_1_2 11 \n40 hz_1_2 12 \n40 x_1_2 13 \n40 x_1_2 14 \n40 hz_1_2 15 \n40 x_1_2 16 \n40 hz_1_2 17 \n40 x_1_2 18 \n40 x_1_2 19 \n40 x_1_2 20 \n40 hz_1_2 21 \n40 x_1_2 22 \n40 x_1_2 23 \n40 hz_1_2 24 \n40 hz_1_2 25 \n40 x_1_2 26 \n40 hz_1_2 27 \n40 x_1_2 28 \n40 x_1_2 29 \n40 y_1_2 30 \n40 y_1_2 31 \n40 y_1_2 32 \n40 x_1_2 33 \n40 x_1_2 34 \n40 y_1_2 35 \n40 x_1_2 36 \n40 y_1_2 37 \n40 y_1_2 38 \n40 hz_1_2 39 \n40 y_1_2 40 \n40 y_1_2 41 \n40 x_1_2 42 \n40 y_1_2 43 \n40 hz_1_2 44 \n40 y_1_2 45 \n40 hz_1_2 46 \n40 x_1_2 47 \n40 hz_1_2 48 \n40 x_1_2 49 \n40 x_1_2 50 \n40 hz_1_2 51 \n40 x_1_2 52 \n\n"
  },
  {
    "path": "examples/circuit_n53_m12_s0_e0_pABCDCDAB.qsim",
    "content": "53\n0 hz_1_2 0 \n0 x_1_2 1 \n0 x_1_2 2 \n0 hz_1_2 3 \n0 y_1_2 4 \n0 hz_1_2 5 \n0 hz_1_2 6 \n0 hz_1_2 7 \n0 hz_1_2 8 \n0 x_1_2 9 \n0 y_1_2 10 \n0 hz_1_2 11 \n0 hz_1_2 12 \n0 hz_1_2 13 \n0 hz_1_2 14 \n0 y_1_2 15 \n0 x_1_2 16 \n0 x_1_2 17 \n0 hz_1_2 18 \n0 x_1_2 19 \n0 x_1_2 20 \n0 hz_1_2 21 \n0 y_1_2 22 \n0 x_1_2 23 \n0 x_1_2 24 \n0 y_1_2 25 \n0 hz_1_2 26 \n0 x_1_2 27 \n0 hz_1_2 28 \n0 hz_1_2 29 \n0 x_1_2 30 \n0 x_1_2 31 \n0 x_1_2 32 \n0 y_1_2 33 \n0 hz_1_2 34 \n0 y_1_2 35 \n0 hz_1_2 36 \n0 hz_1_2 37 \n0 hz_1_2 38 \n0 y_1_2 39 \n0 hz_1_2 40 \n0 x_1_2 41 \n0 x_1_2 42 \n0 x_1_2 43 \n0 hz_1_2 44 \n0 y_1_2 45 \n0 x_1_2 46 \n0 hz_1_2 47 \n0 y_1_2 48 \n0 y_1_2 49 \n0 y_1_2 50 \n0 hz_1_2 51 \n0 x_1_2 52 \n1 rz 1 2.4326562950300605\n1 rz 4 -2.225882728378087\n1 rz 3 -2.7293249642087485\n1 rz 7 1.210696502097985\n1 rz 5 -1.106519059371497\n1 rz 9 1.7892230375389613\n1 rz 6 0.2119958279956058\n1 rz 13 -0.11128338095950507\n1 rz 8 2.8937947545666063\n1 rz 15 -2.9549982284793814\n1 rz 10 1.2842227411644753\n1 rz 17 -1.1227354153032945\n1 rz 12 1.3465899378642412\n1 rz 21 -1.781829442911482\n1 rz 14 2.1872907310716982\n1 rz 23 -1.9614019632142368\n1 rz 16 1.5928715721087023\n1 rz 25 -1.5401880072083034\n1 rz 18 -2.5911695330397535\n1 rz 27 2.612251899130335\n1 rz 20 2.404798154102042\n1 rz 30 -2.3947316562728576\n1 rz 22 -2.365932000948667\n1 rz 32 2.2191901639168874\n1 rz 24 -2.4350373161309906\n1 rz 34 3.0221985839799075\n1 rz 26 -2.610806420739799\n1 rz 36 2.560219630921752\n1 rz 29 1.785834483295006\n1 rz 37 -1.7147844803365624\n1 rz 31 1.4590820918158975\n1 rz 39 -2.7148644518625993\n1 rz 33 1.0568019349008715\n1 rz 41 -1.294748318842905\n1 rz 35 2.7682990982443236\n1 rz 43 -2.576048471247548\n1 rz 38 -1.6256583901850972\n1 rz 44 1.6003028045331185\n1 rz 40 -0.8433460214812949\n1 rz 46 0.8404319695057677\n1 rz 42 2.4767110913272044\n1 rz 48 2.92322176167281\n1 rz 45 1.718893981077632\n1 rz 49 -1.8507490475426254\n1 rz 47 2.3200371653684186\n1 rz 51 -2.340928713256203\n1 rz 50 -0.5750038022730992\n1 rz 52 -0.5519833389561652\n2 fs 1 4 1.5157741664069029 0.5567125777723744\n2 fs 3 7 1.5177580142209797 0.4948108578225166\n2 fs 5 9 1.6036738621219824 0.47689957001758815\n2 fs 6 13 1.5177327089642791 0.5058312223892585\n2 fs 8 15 1.5253184444076096 0.46557175536519374\n2 fs 10 17 1.6141004604574274 0.494343440675308\n2 fs 12 21 1.5476810407275208 0.44290174465702487\n2 fs 14 23 1.5237261387830179 0.4696616122846161\n2 fs 16 25 1.5285844942020295 0.5736654641906893\n2 fs 18 27 1.5483159975149505 0.4961408893973623\n2 fs 20 30 1.6377079485605028 0.6888985951517526\n2 fs 22 32 1.529949914236052 0.48258847574702635\n2 fs 24 34 1.5280421758407217 0.5109767145462891\n2 fs 26 36 1.5120782868771674 0.4815152809861558\n2 fs 29 37 1.5071938854285831 0.5089276063739265\n2 fs 31 39 1.5460100224551203 0.5302403303961576\n2 fs 33 41 1.5166625940397171 0.4517159790427676\n2 fs 35 43 1.4597689731864314 0.4214985958536156\n2 fs 38 44 1.535649445690472 0.47076284376181704\n2 fs 40 46 1.5179778495708582 0.5221350266177334\n2 fs 42 48 1.4969321270213238 0.4326117171327162\n2 fs 45 49 1.5114987201637704 0.4914319343687703\n2 fs 47 51 1.4908807480930255 0.4886243720131578\n2 fs 50 52 1.616256999726831 0.501428936283957\n3 rz 1 -2.3932854391951004\n3 rz 4 2.600059005847074\n3 rz 3 2.1293419565556686\n3 rz 7 2.635214888513154\n3 rz 5 1.0969000068096602\n3 rz 9 -0.4141960286421961\n3 rz 6 1.448470803234792\n3 rz 13 -1.3477583561986914\n3 rz 8 2.08664533842437\n3 rz 15 -2.147848812337145\n3 rz 10 0.08243681179982776\n3 rz 17 0.07905051406135266\n3 rz 12 2.8499779533489917\n3 rz 21 2.997967848783354\n3 rz 14 -1.4497132543865328\n3 rz 23 1.6756020222439947\n3 rz 16 1.6110403638230537\n3 rz 25 -1.5583567989226532\n3 rz 18 1.831437049428291\n3 rz 27 -1.8103546833377073\n3 rz 20 0.0716641316809925\n3 rz 30 -0.06159763385180828\n3 rz 22 2.6775858065265927\n3 rz 32 -2.824327643558372\n3 rz 24 2.9382895697303493\n3 rz 34 -2.3511283018814324\n3 rz 26 -2.896580447572063\n3 rz 36 2.8459936577540166\n3 rz 29 2.2114367148817493\n3 rz 37 -2.1403867119233055\n3 rz 31 2.1881424887585386\n3 rz 39 2.839260458374346\n3 rz 33 -1.4234721207147139\n3 rz 41 1.1855257367726804\n3 rz 35 1.320013738944822\n3 rz 43 -1.1277631119480453\n3 rz 38 2.995416784026747\n3 rz 44 -3.020772369678725\n3 rz 40 1.686606820477035\n3 rz 46 -1.6895208724525625\n3 rz 42 1.609733929520253\n3 rz 48 -2.492986383699826\n3 rz 45 -2.481445005407897\n3 rz 49 2.349589938942904\n3 rz 47 -2.6928020513607422\n3 rz 51 2.671910503472958\n3 rz 50 2.857168426223337\n3 rz 52 2.2990297397269845\n4 y_1_2 0 \n4 y_1_2 1 \n4 y_1_2 2 \n4 x_1_2 3 \n4 x_1_2 4 \n4 x_1_2 5 \n4 x_1_2 6 \n4 x_1_2 7 \n4 y_1_2 8 \n4 hz_1_2 9 \n4 x_1_2 10 \n4 x_1_2 11 \n4 y_1_2 12 \n4 x_1_2 13 \n4 y_1_2 14 \n4 hz_1_2 15 \n4 hz_1_2 16 \n4 y_1_2 17 \n4 y_1_2 18 \n4 hz_1_2 19 \n4 y_1_2 20 \n4 y_1_2 21 \n4 hz_1_2 22 \n4 y_1_2 23 \n4 y_1_2 24 \n4 hz_1_2 25 \n4 x_1_2 26 \n4 hz_1_2 27 \n4 y_1_2 28 \n4 y_1_2 29 \n4 y_1_2 30 \n4 y_1_2 31 \n4 hz_1_2 32 \n4 hz_1_2 33 \n4 y_1_2 34 \n4 x_1_2 35 \n4 x_1_2 36 \n4 x_1_2 37 \n4 y_1_2 38 \n4 x_1_2 39 \n4 y_1_2 40 \n4 hz_1_2 41 \n4 hz_1_2 42 \n4 y_1_2 43 \n4 y_1_2 44 \n4 x_1_2 45 \n4 hz_1_2 46 \n4 y_1_2 47 \n4 x_1_2 48 \n4 x_1_2 49 \n4 x_1_2 50 \n4 y_1_2 51 \n4 hz_1_2 52 \n5 rz 0 0.2268745424925527\n5 rz 3 0.5571415271071771\n5 rz 2 -2.2513994678708658\n5 rz 6 2.2546380725286257\n5 rz 4 -0.41246800066795863\n5 rz 8 0.4133873827301695\n5 rz 7 2.3563099677710264\n5 rz 14 -0.9989369553991843\n5 rz 9 -2.7510095309577114\n5 rz 16 -2.930393474388311\n5 rz 11 2.2215976945329947\n5 rz 20 -1.9682073694249083\n5 rz 13 2.6009354607665633\n5 rz 22 -2.7001293760780083\n5 rz 15 2.5335560654853895\n5 rz 24 -2.39691027011676\n5 rz 17 -0.7423813429186499\n5 rz 26 0.7991639946126413\n5 rz 19 2.0345218643948497\n5 rz 29 -2.050938322737726\n5 rz 21 -0.6559509011901303\n5 rz 31 -0.8184806876376881\n5 rz 23 -2.4433245645000508\n5 rz 33 2.7662935758886693\n5 rz 25 -1.6140341496881252\n5 rz 35 1.5135909743353206\n5 rz 30 2.4170911887166646\n5 rz 38 -2.412768992191676\n5 rz 32 0.44574337984494505\n5 rz 40 -0.42078376332380696\n5 rz 34 -3.0038933332707183\n5 rz 42 -2.8323993477171854\n5 rz 39 -0.9953713874379053\n5 rz 45 0.910504771397445\n5 rz 41 -1.0166585860487407\n5 rz 47 0.8774840291195077\n5 rz 46 2.7788749929698184\n5 rz 50 -2.683035523976411\n6 fs 0 3 1.5192859850645715 0.49387245572956845\n6 fs 2 6 1.5120572609259932 0.5211713721957417\n6 fs 4 8 1.615096254724942 0.7269644142795206\n6 fs 7 14 1.5269188098932545 0.5036266469194081\n6 fs 9 16 1.5179602369002039 0.4914328237769214\n6 fs 11 20 1.537427483096926 0.45115204759967975\n6 fs 13 22 1.53486366638317 0.46559889697604934\n6 fs 15 24 1.5194586006330344 0.5068560732280918\n6 fs 17 26 1.5819908111894527 0.5595875596558442\n6 fs 19 29 1.5070579127771144 0.4520319437379419\n6 fs 21 31 1.527311970249325 0.4920204543143157\n6 fs 23 33 1.5139592614725292 0.45916943035876673\n6 fs 25 35 1.5425204049671604 0.5057437054391503\n6 fs 30 38 1.5432564804093452 0.5658780292653538\n6 fs 32 40 1.4611081680611278 0.5435451345370095\n6 fs 34 42 1.4529959991143482 0.43830813863531964\n6 fs 39 45 1.6239619425876082 0.4985036227887135\n6 fs 41 47 1.4884560669186362 0.4964777432807688\n6 fs 46 50 1.5034760541420213 0.5004774067921798\n7 rz 0 0.32256664544673086\n7 rz 3 0.461449424152999\n7 rz 2 1.6662845869106162\n7 rz 6 -1.6630459822528558\n7 rz 4 -2.0807726116383005\n7 rz 8 2.0816919937005114\n7 rz 7 0.21310624160012637\n7 rz 14 1.1442667707717158\n7 rz 9 -3.057055440423247\n7 rz 16 -2.6243475649227754\n7 rz 11 -1.6842610823270208\n7 rz 20 1.9376514074351068\n7 rz 13 -1.9233198015746487\n7 rz 22 1.8241258862632037\n7 rz 15 3.0412260649904477\n7 rz 24 -2.9045802696218184\n7 rz 17 -2.053004862643731\n7 rz 26 2.1097875143377225\n7 rz 19 -2.3270525120981063\n7 rz 29 2.31063605375523\n7 rz 21 -0.19919797967155972\n7 rz 31 -1.2752336091562588\n7 rz 23 -1.43179848523061\n7 rz 33 1.7547674966192288\n7 rz 25 2.902192486573229\n7 rz 35 -3.0026356619260337\n7 rz 30 1.9833150852685666\n7 rz 38 -1.9789928887435797\n7 rz 32 -0.6369338680732861\n7 rz 40 0.661893484594426\n7 rz 34 1.6098110903736034\n7 rz 42 -1.1629184641819208\n7 rz 39 -0.9546461682460753\n7 rz 45 0.869779552205615\n7 rz 41 0.825744282325278\n7 rz 47 -0.9649188392545094\n7 rz 46 2.356987377884714\n7 rz 50 -2.2611479088913065\n8 x_1_2 0 \n8 x_1_2 1 \n8 x_1_2 2 \n8 hz_1_2 3 \n8 hz_1_2 4 \n8 y_1_2 5 \n8 hz_1_2 6 \n8 hz_1_2 7 \n8 x_1_2 8 \n8 y_1_2 9 \n8 y_1_2 10 \n8 y_1_2 11 \n8 x_1_2 12 \n8 y_1_2 13 \n8 x_1_2 14 \n8 y_1_2 15 \n8 y_1_2 16 \n8 x_1_2 17 \n8 x_1_2 18 \n8 y_1_2 19 \n8 hz_1_2 20 \n8 x_1_2 21 \n8 x_1_2 22 \n8 x_1_2 23 \n8 hz_1_2 24 \n8 y_1_2 25 \n8 y_1_2 26 \n8 y_1_2 27 \n8 hz_1_2 28 \n8 hz_1_2 29 \n8 x_1_2 30 \n8 x_1_2 31 \n8 x_1_2 32 \n8 x_1_2 33 \n8 x_1_2 34 \n8 hz_1_2 35 \n8 hz_1_2 36 \n8 y_1_2 37 \n8 hz_1_2 38 \n8 y_1_2 39 \n8 hz_1_2 40 \n8 x_1_2 41 \n8 x_1_2 42 \n8 hz_1_2 43 \n8 x_1_2 44 \n8 hz_1_2 45 \n8 y_1_2 46 \n8 x_1_2 47 \n8 hz_1_2 48 \n8 hz_1_2 49 \n8 hz_1_2 50 \n8 x_1_2 51 \n8 y_1_2 52 \n9 rz 0 2.7296498014579313\n9 rz 1 -1.590368513185332\n9 rz 2 2.159690705273027\n9 rz 3 -2.144666104810616\n9 rz 4 1.1806041264524705\n9 rz 5 -1.058402647956994\n9 rz 7 1.622814550818351\n9 rz 8 -3.090826498553735\n9 rz 9 2.0475467080709855\n9 rz 10 -2.808240772656996\n9 rz 11 0.0363681235151887\n9 rz 12 0.6267368345703623\n9 rz 13 -1.683077723731188\n9 rz 14 1.821251782956388\n9 rz 15 1.889905607894633\n9 rz 16 -1.8011305030821063\n9 rz 17 1.191224713999632\n9 rz 18 -2.126642695386768\n9 rz 19 1.9658871892348433\n9 rz 20 -1.9511085272322664\n9 rz 21 -1.4198006347182375\n9 rz 22 0.5225414603032448\n9 rz 23 -2.7119350351230427\n9 rz 24 1.7532928428796295\n9 rz 25 2.270174449602111\n9 rz 26 -2.421631498515731\n9 rz 28 -1.9757472607933801\n9 rz 29 2.690718125624965\n9 rz 30 -1.5268156554449863\n9 rz 31 1.2787749581888708\n9 rz 32 2.3593119641929743\n9 rz 33 -2.420796885290144\n9 rz 34 1.6485284700460934\n9 rz 35 -0.9914944601366429\n9 rz 37 1.3965268522136594\n9 rz 38 -1.3773869100671003\n9 rz 39 0.7250694837307181\n9 rz 40 -0.7633051520811271\n9 rz 41 -2.1782266577776674\n9 rz 42 2.43381058936766\n9 rz 44 1.9783871934256716\n9 rz 45 -2.0428219001414405\n9 rz 46 2.616236186508104\n9 rz 47 -2.816811184588105\n9 rz 49 0.3777875775333017\n9 rz 50 -0.09226863764678939\n10 fs 0 1 1.5508555127616375 0.48773645023966805\n10 fs 2 3 1.4860895179182787 0.49800223593597315\n10 fs 4 5 1.5268891182960795 0.5146971591948788\n10 fs 7 8 1.5004518396933153 0.541239891546859\n10 fs 9 10 1.5996085979256793 0.5279139399675195\n10 fs 11 12 1.5354845176224254 0.41898979144044296\n10 fs 13 14 1.545842827888829 0.533679342490625\n10 fs 15 16 1.5651524165810975 0.5296573901163858\n10 fs 17 18 1.6240366191418867 0.48516108212176406\n10 fs 19 20 1.6022614099028112 0.5001380228896306\n10 fs 21 22 1.574931196238987 0.5236666378689078\n10 fs 23 24 1.5238301684218176 0.47521120348925566\n10 fs 25 26 1.5426970250652188 0.5200449092580564\n10 fs 28 29 1.4235475054732074 0.5253841271266504\n10 fs 30 31 1.511471063363894 0.4578807555552488\n10 fs 32 33 1.5371762819242982 0.5674318212304278\n10 fs 34 35 1.510414477168897 0.44988262527024675\n10 fs 37 38 1.498535212903308 0.637164678333888\n10 fs 39 40 1.507377591132129 0.47869828403704195\n10 fs 41 42 1.48836082148729 0.46458301209227065\n10 fs 44 45 1.5400981673597602 0.5128416009465753\n10 fs 46 47 1.5860873970424136 0.4790438939428006\n10 fs 49 50 1.5630547528566316 0.48589356877723594\n11 rz 0 -2.055478127333757\n11 rz 1 -3.088425891573232\n11 rz 2 -2.224048533450526\n11 rz 3 2.239073133912937\n11 rz 4 -1.5717956753246403\n11 rz 5 1.693997153820117\n11 rz 7 -1.5534983747823254\n11 rz 8 0.08548642704694132\n11 rz 9 1.851590500689747\n11 rz 10 -2.612284565275756\n11 rz 11 -0.6707597723908929\n11 rz 12 1.333864730476444\n11 rz 13 -0.4627326605980393\n11 rz 14 0.6009067198232394\n11 rz 15 0.030858809637424045\n11 rz 16 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\n36 y_1_2 49 \n36 hz_1_2 50 \n36 y_1_2 51 \n36 y_1_2 52 \n37 rz 0 -1.8088774970333825\n37 rz 3 2.592893566633105\n37 rz 2 -1.7738773845251252\n37 rz 6 1.7771159891828854\n37 rz 4 0.31638149496535917\n37 rz 8 -0.31546211290315895\n37 rz 7 -0.4082915673873906\n37 rz 14 1.7656645797592283\n37 rz 9 0.49111408754728103\n37 rz 16 0.11066821428628514\n37 rz 11 -1.9755700906626519\n37 rz 20 2.2289604157707377\n37 rz 13 -2.299949078833812\n37 rz 22 2.2007551635223663\n37 rz 15 0.4224058022728556\n37 rz 24 -0.2857600069042263\n37 rz 17 1.796025521181612\n37 rz 26 -1.7392428694876187\n37 rz 19 2.9895660310863335\n37 rz 29 -3.0059824894292078\n37 rz 21 -0.8570128310196984\n37 rz 31 -0.6174187578081209\n37 rz 23 -1.2369529855218069\n37 rz 33 1.559921996910436\n37 rz 25 0.748443525811151\n37 rz 35 -0.8488867011639661\n37 rz 30 2.8443477896052194\n37 rz 38 -2.840025593080231\n37 rz 32 2.506628160600304\n37 rz 40 -2.4816685440791524\n37 rz 34 -3.029026074500134\n37 rz 42 -2.8072666064877687\n37 rz 39 1.3671062880613754\n37 rz 45 -1.45197290410184\n37 rz 41 1.34581908945054\n37 rz 47 -1.484993646379781\n37 rz 46 2.502414839453639\n37 rz 50 -2.406575370460242\n38 fs 0 3 1.5192859850645715 0.49387245572956845\n38 fs 2 6 1.5120572609259932 0.5211713721957417\n38 fs 4 8 1.615096254724942 0.7269644142795206\n38 fs 7 14 1.5269188098932545 0.5036266469194081\n38 fs 9 16 1.5179602369002039 0.4914328237769214\n38 fs 11 20 1.537427483096926 0.45115204759967975\n38 fs 13 22 1.53486366638317 0.46559889697604934\n38 fs 15 24 1.5194586006330344 0.5068560732280918\n38 fs 17 26 1.5819908111894527 0.5595875596558442\n38 fs 19 29 1.5070579127771144 0.4520319437379419\n38 fs 21 31 1.527311970249325 0.4920204543143157\n38 fs 23 33 1.5139592614725292 0.45916943035876673\n38 fs 25 35 1.5425204049671604 0.5057437054391503\n38 fs 30 38 1.5432564804093452 0.5658780292653538\n38 fs 32 40 1.4611081680611278 0.5435451345370095\n38 fs 34 42 1.4529959991143482 0.43830813863531964\n38 fs 39 45 1.6239619425876082 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1.850003858453061\n41 rz 1 -0.7107225701804545\n41 rz 2 2.134557964044429\n41 rz 3 -2.119533363582022\n41 rz 4 1.4319315387400522\n41 rz 5 -1.3097300602445756\n41 rz 7 0.31591200692573906\n41 rz 8 -1.7839239546611234\n41 rz 9 -1.9485591472950894\n41 rz 10 1.1878650827090773\n41 rz 11 -3.004693565159407\n41 rz 12 -2.6153867839346248\n41 rz 13 1.3077184824862194\n41 rz 14 -1.1695444232610193\n41 rz 15 1.4375162657774823\n41 rz 16 -1.3487411609649556\n41 rz 17 -1.1461202202710616\n41 rz 18 0.2107022388839255\n41 rz 19 0.5835864216556317\n41 rz 20 -0.5688077596530547\n41 rz 21 2.324977808361087\n41 rz 22 3.0609483244035083\n41 rz 23 0.8066487368972908\n41 rz 24 -1.7652909291407148\n41 rz 25 -1.2232765811896336\n41 rz 26 1.071819532276014\n41 rz 28 0.4118631559345083\n41 rz 29 0.30310770889709815\n41 rz 30 -0.8482316422696741\n41 rz 31 0.6001909450135585\n41 rz 32 0.021967029922279835\n41 rz 33 -0.08345195101944825\n41 rz 34 -1.844922560746477\n41 rz 35 2.5019565706559277\n41 rz 37 -1.368074682944762\n41 rz 38 1.387214625091321\n41 rz 39 -1.8133373803695463\n41 rz 40 1.7751017120191366\n41 rz 41 2.0189411274179783\n41 rz 42 -1.7633571958279857\n41 rz 44 -2.6963026751157138\n41 rz 45 2.6318679683999484\n41 rz 46 -2.737037695209419\n41 rz 47 2.5364626971294175\n41 rz 49 -2.6381413699127005\n41 rz 50 2.9236603097992138\n42 fs 0 1 1.5508555127616375 0.48773645023966805\n42 fs 2 3 1.4860895179182787 0.49800223593597315\n42 fs 4 5 1.5268891182960795 0.5146971591948788\n42 fs 7 8 1.5004518396933153 0.541239891546859\n42 fs 9 10 1.5996085979256793 0.5279139399675195\n42 fs 11 12 1.5354845176224254 0.41898979144044296\n42 fs 13 14 1.545842827888829 0.533679342490625\n42 fs 15 16 1.5651524165810975 0.5296573901163858\n42 fs 17 18 1.6240366191418867 0.48516108212176406\n42 fs 19 20 1.6022614099028112 0.5001380228896306\n42 fs 21 22 1.574931196238987 0.5236666378689078\n42 fs 23 24 1.5238301684218176 0.47521120348925566\n42 fs 25 26 1.5426970250652188 0.5200449092580564\n42 fs 28 29 1.4235475054732074 0.5253841271266504\n42 fs 30 31 1.511471063363894 0.4578807555552488\n42 fs 32 33 1.5371762819242982 0.5674318212304278\n42 fs 34 35 1.510414477168897 0.44988262527024675\n42 fs 37 38 1.498535212903308 0.637164678333888\n42 fs 39 40 1.507377591132129 0.47869828403704195\n42 fs 41 42 1.48836082148729 0.46458301209227065\n42 fs 44 45 1.5400981673597602 0.5128416009465753\n42 fs 46 47 1.5860873970424136 0.4790438939428006\n42 fs 49 50 1.5630547528566316 0.48589356877723594\n43 rz 0 -1.175832184328872\n43 rz 1 2.315113472601478\n43 rz 2 -2.198915792221939\n43 rz 3 2.2139403926843464\n43 rz 4 -1.823123087612224\n43 rz 5 1.9453245661077003\n43 rz 7 -0.2465958308897207\n43 rz 8 -1.2214161168456634\n43 rz 9 -0.43548895112376945\n43 rz 10 -0.3252051134622427\n43 rz 11 2.370301916283708\n43 rz 12 -1.7071969581981534\n43 rz 13 2.829656440364136\n43 rz 14 -2.691482381138936\n43 rz 15 0.4832481517545731\n43 rz 16 -0.39447304694204627\n43 rz 17 1.6799789504655074\n43 rz 18 -2.615396931852647\n43 rz 19 1.2309809028641965\n43 rz 20 -1.2162022408616195\n43 rz 21 0.9221189311418634\n43 rz 22 -1.8193781055568543\n43 rz 23 -1.4641993840120442\n43 rz 24 0.5055571917686201\n43 rz 25 1.575341936908349\n43 rz 26 -1.7267989858219677\n43 rz 28 -0.9610021292421642\n43 rz 29 1.6759729940737709\n43 rz 30 -0.9902415695322873\n43 rz 31 0.7422008722761717\n43 rz 32 -0.08288640057689278\n43 rz 33 0.021401479479724372\n43 rz 34 0.5719643563762968\n43 rz 35 0.08506965353315366\n43 rz 37 0.6901613353481402\n43 rz 38 -0.6710213932015812\n43 rz 39 2.5760975022365002\n43 rz 40 -2.61433317058691\n43 rz 41 -1.8279445473915281\n43 rz 42 2.0835284789815205\n43 rz 44 -0.9227375809289775\n43 rz 45 0.8583028742132122\n43 rz 46 1.827108145109003\n43 rz 47 -2.027683143189005\n43 rz 49 -1.672215381427728\n43 rz 50 1.9577343213142395\n44 x_1_2 0 \n44 y_1_2 1 \n44 y_1_2 2 \n44 x_1_2 3 \n44 y_1_2 4 \n44 y_1_2 5 \n44 y_1_2 6 \n44 x_1_2 7 \n44 hz_1_2 8 \n44 hz_1_2 9 \n44 hz_1_2 10 \n44 hz_1_2 11 \n44 y_1_2 12 \n44 y_1_2 13 \n44 y_1_2 14 \n44 y_1_2 15 \n44 y_1_2 16 \n44 x_1_2 17 \n44 y_1_2 18 \n44 hz_1_2 19 \n44 hz_1_2 20 \n44 x_1_2 21 \n44 y_1_2 22 \n44 hz_1_2 23 \n44 y_1_2 24 \n44 x_1_2 25 \n44 y_1_2 26 \n44 x_1_2 27 \n44 hz_1_2 28 \n44 hz_1_2 29 \n44 x_1_2 30 \n44 x_1_2 31 \n44 hz_1_2 32 \n44 y_1_2 33 \n44 y_1_2 34 \n44 hz_1_2 35 \n44 y_1_2 36 \n44 x_1_2 37 \n44 x_1_2 38 \n44 x_1_2 39 \n44 hz_1_2 40 \n44 hz_1_2 41 \n44 hz_1_2 42 \n44 x_1_2 43 \n44 x_1_2 44 \n44 x_1_2 45 \n44 y_1_2 46 \n44 hz_1_2 47 \n44 x_1_2 48 \n44 hz_1_2 49 \n44 y_1_2 50 \n44 y_1_2 51 \n44 y_1_2 52 \n45 rz 3 -2.846752003288273\n45 rz 4 2.9271872567687858\n45 rz 6 -1.9274452862449074\n45 rz 7 0.3594239980339573\n45 rz 8 -2.6737056844081373\n45 rz 9 -2.96083552099996\n45 rz 12 2.5016072910464295\n45 rz 13 -2.3329585473152683\n45 rz 14 0.23586626426525825\n45 rz 15 -0.2726849054253613\n45 rz 16 -2.0872687540880186\n45 rz 17 2.0727766545292035\n45 rz 20 -0.7890381076775341\n45 rz 21 0.01863923975501791\n45 rz 22 -0.8780118604379972\n45 rz 23 0.7239431641976743\n45 rz 24 -1.360512357444044\n45 rz 25 1.2107863360752447\n45 rz 26 -0.94272066366484\n45 rz 27 1.0939921192915456\n45 rz 29 -2.2228355306385765\n45 rz 30 2.253447809969142\n45 rz 31 0.5143884629440869\n45 rz 32 -0.47393570500960536\n45 rz 33 -2.087579216408482\n45 rz 34 2.353626763570965\n45 rz 35 0.033233031424060755\n45 rz 36 0.296235281520822\n45 rz 38 2.8024301648432832\n45 rz 39 3.063719064625161\n45 rz 40 0.9597248801147771\n45 rz 41 -0.9994061403925496\n45 rz 42 0.03408728670342143\n45 rz 43 0.5324955045325588\n45 rz 45 -0.1703366129073025\n45 rz 46 0.1929584951591501\n45 rz 47 1.0326678564373317\n45 rz 48 -2.3717756485074624\n45 rz 50 3.0522569945183093\n45 rz 51 2.800821802774845\n46 fs 3 4 1.483304234663135 0.4930986258758784\n46 fs 6 7 1.5160176987076064 0.49850252902921577\n46 fs 8 9 1.5338611249160479 0.5011308712767845\n46 fs 12 13 1.480179689158691 0.4772322221553844\n46 fs 14 15 1.5152260103068818 0.49796235787029736\n46 fs 16 17 1.5284924549164072 0.5160847019657471\n46 fs 20 21 1.58661284381037 0.475779832809368\n46 fs 22 23 1.5333295850816209 0.44983388105304506\n46 fs 24 25 1.5158107733607835 0.4663776718737318\n46 fs 26 27 1.5645151084457722 0.47497942677256283\n46 fs 29 30 1.5659881784786247 0.5656290235103623\n46 fs 31 32 1.5211879663086973 0.5056110683638391\n46 fs 33 34 1.5083349422212171 0.49641600818144604\n46 fs 35 36 1.5087002777200382 0.44025777694304247\n46 fs 38 39 1.5658333118222365 0.47264531483343447\n46 fs 40 41 1.5219378850865568 0.5335829954491795\n46 fs 42 43 1.5501487671051402 0.4404117539373896\n46 fs 45 46 1.4825325148661492 0.6857341218223484\n46 fs 47 48 1.4941963673904604 0.45895108234543025\n46 fs 50 51 1.5487430259667763 0.4467898473637848\n47 rz 3 2.514066288876574\n47 rz 4 -2.4336310353960613\n47 rz 6 -0.5324249710277407\n47 rz 7 -1.0355963171832094\n47 rz 8 1.915123778131061\n47 rz 9 -1.266479676359572\n47 rz 12 -2.247285483352666\n47 rz 13 2.4159342270838273\n47 rz 14 0.6575294970558225\n47 rz 15 -0.6943481382159256\n47 rz 16 2.0820576598306495\n47 rz 17 -2.0965497593894646\n47 rz 20 2.85490324093378\n47 rz 21 2.6578831983232902\n47 rz 22 -1.011294341633775\n47 rz 23 0.8572256453934523\n47 rz 24 2.6576143266414363\n47 rz 25 -2.8073403480102357\n47 rz 26 -0.15023573842493576\n47 rz 27 0.3015071940516414\n47 rz 29 2.3046797746528362\n47 rz 30 -2.274067495322271\n47 rz 31 -1.5488524138114137\n47 rz 32 1.5893051717458953\n47 rz 33 2.2867726872270815\n47 rz 34 -2.0207251400645987\n47 rz 35 0.03099481725460862\n47 rz 36 0.29847349569027415\n47 rz 38 2.2591836207174545\n47 rz 39 -2.676219698428593\n47 rz 40 0.6646378653250249\n47 rz 41 -0.7043191256027974\n47 rz 42 -1.5148966593048918\n47 rz 43 2.081479450540872\n47 rz 45 0.9978962235612805\n47 rz 46 -0.9752743413094329\n47 rz 47 -0.4075787788398024\n47 rz 48 -0.9315290132303282\n47 rz 50 -3.0851978326526712\n47 rz 51 2.655091322766239\n48 hz_1_2 0 \n48 x_1_2 1 \n48 hz_1_2 2 \n48 hz_1_2 3 \n48 hz_1_2 4 \n48 hz_1_2 5 \n48 hz_1_2 6 \n48 y_1_2 7 \n48 x_1_2 8 \n48 y_1_2 9 \n48 x_1_2 10 \n48 x_1_2 11 \n48 x_1_2 12 \n48 x_1_2 13 \n48 hz_1_2 14 \n48 x_1_2 15 \n48 x_1_2 16 \n48 y_1_2 17 \n48 hz_1_2 18 \n48 y_1_2 19 \n48 y_1_2 20 \n48 hz_1_2 21 \n48 x_1_2 22 \n48 x_1_2 23 \n48 x_1_2 24 \n48 hz_1_2 25 \n48 x_1_2 26 \n48 y_1_2 27 \n48 y_1_2 28 \n48 x_1_2 29 \n48 y_1_2 30 \n48 y_1_2 31 \n48 y_1_2 32 \n48 hz_1_2 33 \n48 x_1_2 34 \n48 y_1_2 35 \n48 hz_1_2 36 \n48 hz_1_2 37 \n48 y_1_2 38 \n48 y_1_2 39 \n48 y_1_2 40 \n48 x_1_2 41 \n48 x_1_2 42 \n48 y_1_2 43 \n48 y_1_2 44 \n48 y_1_2 45 \n48 hz_1_2 46 \n48 x_1_2 47 \n48 y_1_2 48 \n48 y_1_2 49 \n48 hz_1_2 50 \n48 x_1_2 51 \n48 x_1_2 52 \n\n"
  },
  {
    "path": "examples/circuit_n53_m20_s0_e0_pABCDCDAB.qsim",
    "content": "53\n0 hz_1_2 0 \n0 x_1_2 1 \n0 x_1_2 2 \n0 hz_1_2 3 \n0 y_1_2 4 \n0 hz_1_2 5 \n0 hz_1_2 6 \n0 hz_1_2 7 \n0 hz_1_2 8 \n0 x_1_2 9 \n0 y_1_2 10 \n0 hz_1_2 11 \n0 hz_1_2 12 \n0 hz_1_2 13 \n0 hz_1_2 14 \n0 y_1_2 15 \n0 x_1_2 16 \n0 x_1_2 17 \n0 hz_1_2 18 \n0 x_1_2 19 \n0 x_1_2 20 \n0 hz_1_2 21 \n0 y_1_2 22 \n0 x_1_2 23 \n0 x_1_2 24 \n0 y_1_2 25 \n0 hz_1_2 26 \n0 x_1_2 27 \n0 hz_1_2 28 \n0 hz_1_2 29 \n0 x_1_2 30 \n0 x_1_2 31 \n0 x_1_2 32 \n0 y_1_2 33 \n0 hz_1_2 34 \n0 y_1_2 35 \n0 hz_1_2 36 \n0 hz_1_2 37 \n0 hz_1_2 38 \n0 y_1_2 39 \n0 hz_1_2 40 \n0 x_1_2 41 \n0 x_1_2 42 \n0 x_1_2 43 \n0 hz_1_2 44 \n0 y_1_2 45 \n0 x_1_2 46 \n0 hz_1_2 47 \n0 y_1_2 48 \n0 y_1_2 49 \n0 y_1_2 50 \n0 hz_1_2 51 \n0 x_1_2 52 \n1 rz 1 2.4326562950300605\n1 rz 4 -2.225882728378087\n1 rz 3 -2.7293249642087485\n1 rz 7 1.210696502097985\n1 rz 5 -1.106519059371497\n1 rz 9 1.7892230375389613\n1 rz 6 0.2119958279956058\n1 rz 13 -0.11128338095950507\n1 rz 8 2.8937947545666063\n1 rz 15 -2.9549982284793814\n1 rz 10 1.2842227411644753\n1 rz 17 -1.1227354153032945\n1 rz 12 1.3465899378642412\n1 rz 21 -1.781829442911482\n1 rz 14 2.1872907310716982\n1 rz 23 -1.9614019632142368\n1 rz 16 1.5928715721087023\n1 rz 25 -1.5401880072083034\n1 rz 18 -2.5911695330397535\n1 rz 27 2.612251899130335\n1 rz 20 2.404798154102042\n1 rz 30 -2.3947316562728576\n1 rz 22 -2.365932000948667\n1 rz 32 2.2191901639168874\n1 rz 24 -2.4350373161309906\n1 rz 34 3.0221985839799075\n1 rz 26 -2.610806420739799\n1 rz 36 2.560219630921752\n1 rz 29 1.785834483295006\n1 rz 37 -1.7147844803365624\n1 rz 31 1.4590820918158975\n1 rz 39 -2.7148644518625993\n1 rz 33 1.0568019349008715\n1 rz 41 -1.294748318842905\n1 rz 35 2.7682990982443236\n1 rz 43 -2.576048471247548\n1 rz 38 -1.6256583901850972\n1 rz 44 1.6003028045331185\n1 rz 40 -0.8433460214812949\n1 rz 46 0.8404319695057677\n1 rz 42 2.4767110913272044\n1 rz 48 2.92322176167281\n1 rz 45 1.718893981077632\n1 rz 49 -1.8507490475426254\n1 rz 47 2.3200371653684186\n1 rz 51 -2.340928713256203\n1 rz 50 -0.5750038022730992\n1 rz 52 -0.5519833389561652\n2 fs 1 4 1.5157741664069029 0.5567125777723744\n2 fs 3 7 1.5177580142209797 0.4948108578225166\n2 fs 5 9 1.6036738621219824 0.47689957001758815\n2 fs 6 13 1.5177327089642791 0.5058312223892585\n2 fs 8 15 1.5253184444076096 0.46557175536519374\n2 fs 10 17 1.6141004604574274 0.494343440675308\n2 fs 12 21 1.5476810407275208 0.44290174465702487\n2 fs 14 23 1.5237261387830179 0.4696616122846161\n2 fs 16 25 1.5285844942020295 0.5736654641906893\n2 fs 18 27 1.5483159975149505 0.4961408893973623\n2 fs 20 30 1.6377079485605028 0.6888985951517526\n2 fs 22 32 1.529949914236052 0.48258847574702635\n2 fs 24 34 1.5280421758407217 0.5109767145462891\n2 fs 26 36 1.5120782868771674 0.4815152809861558\n2 fs 29 37 1.5071938854285831 0.5089276063739265\n2 fs 31 39 1.5460100224551203 0.5302403303961576\n2 fs 33 41 1.5166625940397171 0.4517159790427676\n2 fs 35 43 1.4597689731864314 0.4214985958536156\n2 fs 38 44 1.535649445690472 0.47076284376181704\n2 fs 40 46 1.5179778495708582 0.5221350266177334\n2 fs 42 48 1.4969321270213238 0.4326117171327162\n2 fs 45 49 1.5114987201637704 0.4914319343687703\n2 fs 47 51 1.4908807480930255 0.4886243720131578\n2 fs 50 52 1.616256999726831 0.501428936283957\n3 rz 1 -2.3932854391951004\n3 rz 4 2.600059005847074\n3 rz 3 2.1293419565556686\n3 rz 7 2.635214888513154\n3 rz 5 1.0969000068096602\n3 rz 9 -0.4141960286421961\n3 rz 6 1.448470803234792\n3 rz 13 -1.3477583561986914\n3 rz 8 2.08664533842437\n3 rz 15 -2.147848812337145\n3 rz 10 0.08243681179982776\n3 rz 17 0.07905051406135266\n3 rz 12 2.8499779533489917\n3 rz 21 2.997967848783354\n3 rz 14 -1.4497132543865328\n3 rz 23 1.6756020222439947\n3 rz 16 1.6110403638230537\n3 rz 25 -1.5583567989226532\n3 rz 18 1.831437049428291\n3 rz 27 -1.8103546833377073\n3 rz 20 0.0716641316809925\n3 rz 30 -0.06159763385180828\n3 rz 22 2.6775858065265927\n3 rz 32 -2.824327643558372\n3 rz 24 2.9382895697303493\n3 rz 34 -2.3511283018814324\n3 rz 26 -2.896580447572063\n3 rz 36 2.8459936577540166\n3 rz 29 2.2114367148817493\n3 rz 37 -2.1403867119233055\n3 rz 31 2.1881424887585386\n3 rz 39 2.839260458374346\n3 rz 33 -1.4234721207147139\n3 rz 41 1.1855257367726804\n3 rz 35 1.320013738944822\n3 rz 43 -1.1277631119480453\n3 rz 38 2.995416784026747\n3 rz 44 -3.020772369678725\n3 rz 40 1.686606820477035\n3 rz 46 -1.6895208724525625\n3 rz 42 1.609733929520253\n3 rz 48 -2.492986383699826\n3 rz 45 -2.481445005407897\n3 rz 49 2.349589938942904\n3 rz 47 -2.6928020513607422\n3 rz 51 2.671910503472958\n3 rz 50 2.857168426223337\n3 rz 52 2.2990297397269845\n4 y_1_2 0 \n4 y_1_2 1 \n4 y_1_2 2 \n4 x_1_2 3 \n4 x_1_2 4 \n4 x_1_2 5 \n4 x_1_2 6 \n4 x_1_2 7 \n4 y_1_2 8 \n4 hz_1_2 9 \n4 x_1_2 10 \n4 x_1_2 11 \n4 y_1_2 12 \n4 x_1_2 13 \n4 y_1_2 14 \n4 hz_1_2 15 \n4 hz_1_2 16 \n4 y_1_2 17 \n4 y_1_2 18 \n4 hz_1_2 19 \n4 y_1_2 20 \n4 y_1_2 21 \n4 hz_1_2 22 \n4 y_1_2 23 \n4 y_1_2 24 \n4 hz_1_2 25 \n4 x_1_2 26 \n4 hz_1_2 27 \n4 y_1_2 28 \n4 y_1_2 29 \n4 y_1_2 30 \n4 y_1_2 31 \n4 hz_1_2 32 \n4 hz_1_2 33 \n4 y_1_2 34 \n4 x_1_2 35 \n4 x_1_2 36 \n4 x_1_2 37 \n4 y_1_2 38 \n4 x_1_2 39 \n4 y_1_2 40 \n4 hz_1_2 41 \n4 hz_1_2 42 \n4 y_1_2 43 \n4 y_1_2 44 \n4 x_1_2 45 \n4 hz_1_2 46 \n4 y_1_2 47 \n4 x_1_2 48 \n4 x_1_2 49 \n4 x_1_2 50 \n4 y_1_2 51 \n4 hz_1_2 52 \n5 rz 0 0.2268745424925527\n5 rz 3 0.5571415271071771\n5 rz 2 -2.2513994678708658\n5 rz 6 2.2546380725286257\n5 rz 4 -0.41246800066795863\n5 rz 8 0.4133873827301695\n5 rz 7 2.3563099677710264\n5 rz 14 -0.9989369553991843\n5 rz 9 -2.7510095309577114\n5 rz 16 -2.930393474388311\n5 rz 11 2.2215976945329947\n5 rz 20 -1.9682073694249083\n5 rz 13 2.6009354607665633\n5 rz 22 -2.7001293760780083\n5 rz 15 2.5335560654853895\n5 rz 24 -2.39691027011676\n5 rz 17 -0.7423813429186499\n5 rz 26 0.7991639946126413\n5 rz 19 2.0345218643948497\n5 rz 29 -2.050938322737726\n5 rz 21 -0.6559509011901303\n5 rz 31 -0.8184806876376881\n5 rz 23 -2.4433245645000508\n5 rz 33 2.7662935758886693\n5 rz 25 -1.6140341496881252\n5 rz 35 1.5135909743353206\n5 rz 30 2.4170911887166646\n5 rz 38 -2.412768992191676\n5 rz 32 0.44574337984494505\n5 rz 40 -0.42078376332380696\n5 rz 34 -3.0038933332707183\n5 rz 42 -2.8323993477171854\n5 rz 39 -0.9953713874379053\n5 rz 45 0.910504771397445\n5 rz 41 -1.0166585860487407\n5 rz 47 0.8774840291195077\n5 rz 46 2.7788749929698184\n5 rz 50 -2.683035523976411\n6 fs 0 3 1.5192859850645715 0.49387245572956845\n6 fs 2 6 1.5120572609259932 0.5211713721957417\n6 fs 4 8 1.615096254724942 0.7269644142795206\n6 fs 7 14 1.5269188098932545 0.5036266469194081\n6 fs 9 16 1.5179602369002039 0.4914328237769214\n6 fs 11 20 1.537427483096926 0.45115204759967975\n6 fs 13 22 1.53486366638317 0.46559889697604934\n6 fs 15 24 1.5194586006330344 0.5068560732280918\n6 fs 17 26 1.5819908111894527 0.5595875596558442\n6 fs 19 29 1.5070579127771144 0.4520319437379419\n6 fs 21 31 1.527311970249325 0.4920204543143157\n6 fs 23 33 1.5139592614725292 0.45916943035876673\n6 fs 25 35 1.5425204049671604 0.5057437054391503\n6 fs 30 38 1.5432564804093452 0.5658780292653538\n6 fs 32 40 1.4611081680611278 0.5435451345370095\n6 fs 34 42 1.4529959991143482 0.43830813863531964\n6 fs 39 45 1.6239619425876082 0.4985036227887135\n6 fs 41 47 1.4884560669186362 0.4964777432807688\n6 fs 46 50 1.5034760541420213 0.5004774067921798\n7 rz 0 0.32256664544673086\n7 rz 3 0.461449424152999\n7 rz 2 1.6662845869106162\n7 rz 6 -1.6630459822528558\n7 rz 4 -2.0807726116383005\n7 rz 8 2.0816919937005114\n7 rz 7 0.21310624160012637\n7 rz 14 1.1442667707717158\n7 rz 9 -3.057055440423247\n7 rz 16 -2.6243475649227754\n7 rz 11 -1.6842610823270208\n7 rz 20 1.9376514074351068\n7 rz 13 -1.9233198015746487\n7 rz 22 1.8241258862632037\n7 rz 15 3.0412260649904477\n7 rz 24 -2.9045802696218184\n7 rz 17 -2.053004862643731\n7 rz 26 2.1097875143377225\n7 rz 19 -2.3270525120981063\n7 rz 29 2.31063605375523\n7 rz 21 -0.19919797967155972\n7 rz 31 -1.2752336091562588\n7 rz 23 -1.43179848523061\n7 rz 33 1.7547674966192288\n7 rz 25 2.902192486573229\n7 rz 35 -3.0026356619260337\n7 rz 30 1.9833150852685666\n7 rz 38 -1.9789928887435797\n7 rz 32 -0.6369338680732861\n7 rz 40 0.661893484594426\n7 rz 34 1.6098110903736034\n7 rz 42 -1.1629184641819208\n7 rz 39 -0.9546461682460753\n7 rz 45 0.869779552205615\n7 rz 41 0.825744282325278\n7 rz 47 -0.9649188392545094\n7 rz 46 2.356987377884714\n7 rz 50 -2.2611479088913065\n8 x_1_2 0 \n8 x_1_2 1 \n8 x_1_2 2 \n8 hz_1_2 3 \n8 hz_1_2 4 \n8 y_1_2 5 \n8 hz_1_2 6 \n8 hz_1_2 7 \n8 x_1_2 8 \n8 y_1_2 9 \n8 y_1_2 10 \n8 y_1_2 11 \n8 x_1_2 12 \n8 y_1_2 13 \n8 x_1_2 14 \n8 y_1_2 15 \n8 y_1_2 16 \n8 x_1_2 17 \n8 x_1_2 18 \n8 y_1_2 19 \n8 hz_1_2 20 \n8 x_1_2 21 \n8 x_1_2 22 \n8 x_1_2 23 \n8 hz_1_2 24 \n8 y_1_2 25 \n8 y_1_2 26 \n8 y_1_2 27 \n8 hz_1_2 28 \n8 hz_1_2 29 \n8 x_1_2 30 \n8 x_1_2 31 \n8 x_1_2 32 \n8 x_1_2 33 \n8 x_1_2 34 \n8 hz_1_2 35 \n8 hz_1_2 36 \n8 y_1_2 37 \n8 hz_1_2 38 \n8 y_1_2 39 \n8 hz_1_2 40 \n8 x_1_2 41 \n8 x_1_2 42 \n8 hz_1_2 43 \n8 x_1_2 44 \n8 hz_1_2 45 \n8 y_1_2 46 \n8 x_1_2 47 \n8 hz_1_2 48 \n8 hz_1_2 49 \n8 hz_1_2 50 \n8 x_1_2 51 \n8 y_1_2 52 \n9 rz 0 2.7296498014579313\n9 rz 1 -1.590368513185332\n9 rz 2 2.159690705273027\n9 rz 3 -2.144666104810616\n9 rz 4 1.1806041264524705\n9 rz 5 -1.058402647956994\n9 rz 7 1.622814550818351\n9 rz 8 -3.090826498553735\n9 rz 9 2.0475467080709855\n9 rz 10 -2.808240772656996\n9 rz 11 0.0363681235151887\n9 rz 12 0.6267368345703623\n9 rz 13 -1.683077723731188\n9 rz 14 1.821251782956388\n9 rz 15 1.889905607894633\n9 rz 16 -1.8011305030821063\n9 rz 17 1.191224713999632\n9 rz 18 -2.126642695386768\n9 rz 19 1.9658871892348433\n9 rz 20 -1.9511085272322664\n9 rz 21 -1.4198006347182375\n9 rz 22 0.5225414603032448\n9 rz 23 -2.7119350351230427\n9 rz 24 1.7532928428796295\n9 rz 25 2.270174449602111\n9 rz 26 -2.421631498515731\n9 rz 28 -1.9757472607933801\n9 rz 29 2.690718125624965\n9 rz 30 -1.5268156554449863\n9 rz 31 1.2787749581888708\n9 rz 32 2.3593119641929743\n9 rz 33 -2.420796885290144\n9 rz 34 1.6485284700460934\n9 rz 35 -0.9914944601366429\n9 rz 37 1.3965268522136594\n9 rz 38 -1.3773869100671003\n9 rz 39 0.7250694837307181\n9 rz 40 -0.7633051520811271\n9 rz 41 -2.1782266577776674\n9 rz 42 2.43381058936766\n9 rz 44 1.9783871934256716\n9 rz 45 -2.0428219001414405\n9 rz 46 2.616236186508104\n9 rz 47 -2.816811184588105\n9 rz 49 0.3777875775333017\n9 rz 50 -0.09226863764678939\n10 fs 0 1 1.5508555127616375 0.48773645023966805\n10 fs 2 3 1.4860895179182787 0.49800223593597315\n10 fs 4 5 1.5268891182960795 0.5146971591948788\n10 fs 7 8 1.5004518396933153 0.541239891546859\n10 fs 9 10 1.5996085979256793 0.5279139399675195\n10 fs 11 12 1.5354845176224254 0.41898979144044296\n10 fs 13 14 1.545842827888829 0.533679342490625\n10 fs 15 16 1.5651524165810975 0.5296573901163858\n10 fs 17 18 1.6240366191418867 0.48516108212176406\n10 fs 19 20 1.6022614099028112 0.5001380228896306\n10 fs 21 22 1.574931196238987 0.5236666378689078\n10 fs 23 24 1.5238301684218176 0.47521120348925566\n10 fs 25 26 1.5426970250652188 0.5200449092580564\n10 fs 28 29 1.4235475054732074 0.5253841271266504\n10 fs 30 31 1.511471063363894 0.4578807555552488\n10 fs 32 33 1.5371762819242982 0.5674318212304278\n10 fs 34 35 1.510414477168897 0.44988262527024675\n10 fs 37 38 1.498535212903308 0.637164678333888\n10 fs 39 40 1.507377591132129 0.47869828403704195\n10 fs 41 42 1.48836082148729 0.46458301209227065\n10 fs 44 45 1.5400981673597602 0.5128416009465753\n10 fs 46 47 1.5860873970424136 0.4790438939428006\n10 fs 49 50 1.5630547528566316 0.48589356877723594\n11 rz 0 -2.055478127333757\n11 rz 1 -3.088425891573232\n11 rz 2 -2.224048533450526\n11 rz 3 2.239073133912937\n11 rz 4 -1.5717956753246403\n11 rz 5 1.693997153820117\n11 rz 7 -1.5534983747823254\n11 rz 8 0.08548642704694132\n11 rz 9 1.851590500689747\n11 rz 10 -2.612284565275756\n11 rz 11 -0.6707597723908929\n11 rz 12 1.333864730476444\n11 rz 13 -0.4627326605980393\n11 rz 14 0.6009067198232394\n11 rz 15 0.030858809637424045\n11 rz 16 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hz_1_2 12 \n76 hz_1_2 13 \n76 y_1_2 14 \n76 hz_1_2 15 \n76 x_1_2 16 \n76 x_1_2 17 \n76 hz_1_2 18 \n76 x_1_2 19 \n76 x_1_2 20 \n76 y_1_2 21 \n76 y_1_2 22 \n76 y_1_2 23 \n76 x_1_2 24 \n76 hz_1_2 25 \n76 y_1_2 26 \n76 hz_1_2 27 \n76 y_1_2 28 \n76 hz_1_2 29 \n76 hz_1_2 30 \n76 x_1_2 31 \n76 x_1_2 32 \n76 hz_1_2 33 \n76 y_1_2 34 \n76 hz_1_2 35 \n76 y_1_2 36 \n76 hz_1_2 37 \n76 hz_1_2 38 \n76 hz_1_2 39 \n76 y_1_2 40 \n76 hz_1_2 41 \n76 x_1_2 42 \n76 x_1_2 43 \n76 y_1_2 44 \n76 x_1_2 45 \n76 y_1_2 46 \n76 hz_1_2 47 \n76 hz_1_2 48 \n76 hz_1_2 49 \n76 x_1_2 50 \n76 hz_1_2 51 \n76 x_1_2 52 \n77 rz 3 -0.9617964111347312\n77 rz 4 1.0422316646152403\n77 rz 6 1.4906075208602267\n77 rz 7 -3.0586288090712053\n77 rz 8 1.7496567718456717\n77 rz 9 -1.1010126700741818\n77 rz 12 -2.8265338494416774\n77 rz 13 2.9951825931728244\n77 rz 14 -2.7549299419521596\n77 rz 15 2.7181113007920708\n77 rz 16 0.6773327810712537\n77 rz 17 -0.6918248806300689\n77 rz 20 -1.0403655199651105\n77 rz 21 0.2699666520425943\n77 rz 22 -1.6068613560705067\n77 rz 23 1.452792659830184\n77 rz 24 2.811522686523009\n77 rz 25 -2.9612487078918086\n77 rz 26 -0.03794197943136268\n77 rz 27 0.1892134350580683\n77 rz 29 0.5920314869778558\n77 rz 30 -0.5614192076472797\n77 rz 31 0.9919105462898301\n77 rz 32 -0.9514577883553451\n77 rz 33 -2.3137738874666436\n77 rz 34 2.579821434629128\n77 rz 35 1.4155337990040913\n77 rz 36 -1.086065486059212\n77 rz 38 1.84738599815179\n77 rz 39 -2.2644220758629423\n77 rz 40 -1.6038147252149049\n77 rz 41 1.5641334649371306\n77 rz 42 0.4864766288205651\n77 rz 43 0.08010616241541513\n77 rz 45 0.08099079938028453\n77 rz 46 -0.058368917128436955\n77 rz 47 2.8422252249050537\n77 rz 48 2.1018522902043877\n77 rz 50 -2.5272115582573758\n77 rz 51 2.0971050483709455\n78 fs 3 4 1.483304234663135 0.4930986258758784\n78 fs 6 7 1.5160176987076064 0.49850252902921577\n78 fs 8 9 1.5338611249160479 0.5011308712767845\n78 fs 12 13 1.480179689158691 0.4772322221553844\n78 fs 14 15 1.5152260103068818 0.49796235787029736\n78 fs 16 17 1.5284924549164072 0.5160847019657471\n78 fs 20 21 1.58661284381037 0.475779832809368\n78 fs 22 23 1.5333295850816209 0.44983388105304506\n78 fs 24 25 1.5158107733607835 0.4663776718737318\n78 fs 26 27 1.5645151084457722 0.47497942677256283\n78 fs 29 30 1.5659881784786247 0.5656290235103623\n78 fs 31 32 1.5211879663086973 0.5056110683638391\n78 fs 33 34 1.5083349422212171 0.49641600818144604\n78 fs 35 36 1.5087002777200382 0.44025777694304247\n78 fs 38 39 1.5658333118222365 0.47264531483343447\n78 fs 40 41 1.5219378850865568 0.5335829954491795\n78 fs 42 43 1.5501487671051402 0.4404117539373896\n78 fs 45 46 1.4825325148661492 0.6857341218223484\n78 fs 47 48 1.4941963673904604 0.45895108234543025\n78 fs 50 51 1.5487430259667763 0.4467898473637848\n79 rz 3 0.6291106967230284\n79 rz 4 -0.5486754432425194\n79 rz 6 2.332707529046683\n79 rz 7 2.3824564899219247\n79 rz 8 -2.508238678122747\n79 rz 9 -3.1263025272853504\n79 rz 12 3.0808556571354266\n79 rz 13 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\n80 y_1_2 4 \n80 y_1_2 5 \n80 x_1_2 6 \n80 x_1_2 7 \n80 y_1_2 8 \n80 y_1_2 9 \n80 x_1_2 10 \n80 x_1_2 11 \n80 x_1_2 12 \n80 y_1_2 13 \n80 hz_1_2 14 \n80 x_1_2 15 \n80 hz_1_2 16 \n80 y_1_2 17 \n80 y_1_2 18 \n80 hz_1_2 19 \n80 hz_1_2 20 \n80 hz_1_2 21 \n80 hz_1_2 22 \n80 hz_1_2 23 \n80 y_1_2 24 \n80 y_1_2 25 \n80 hz_1_2 26 \n80 y_1_2 27 \n80 x_1_2 28 \n80 y_1_2 29 \n80 x_1_2 30 \n80 hz_1_2 31 \n80 y_1_2 32 \n80 y_1_2 33 \n80 x_1_2 34 \n80 x_1_2 35 \n80 hz_1_2 36 \n80 x_1_2 37 \n80 y_1_2 38 \n80 y_1_2 39 \n80 x_1_2 40 \n80 y_1_2 41 \n80 y_1_2 42 \n80 y_1_2 43 \n80 hz_1_2 44 \n80 y_1_2 45 \n80 x_1_2 46 \n80 x_1_2 47 \n80 x_1_2 48 \n80 y_1_2 49 \n80 y_1_2 50 \n80 x_1_2 51 \n80 y_1_2 52 \n"
  },
  {
    "path": "examples/ex_jax.py",
    "content": "\"\"\"This script shows how to manually use jax to jit-compile the core\ncontraction.\n\"\"\"\n\nfrom concurrent.futures import ThreadPoolExecutor\n\nimport jax\nimport numpy as np\n\nimport cotengra as ctg\n\n# generate a random contraction\ninputs, output, shapes, size_dict = ctg.utils.rand_equation(\n    140,\n    3,\n    n_out=2,\n    seed=666,\n)\narrays = [np.random.randn(*s) for s in shapes]\n\n# ------------------------ Find the contraction tree ------------------------ #\n\nprint(\"Finding tree...\")\n\n# find a contraction tree\nopt = ctg.HyperOptimizer(\n    parallel=True,\n    # make sure contractions fit onto GPU\n    slicing_reconf_opts={\"target_size\": 2**28},\n    max_repeats=32,\n    progbar=True,\n)\n\n# run the optimizer and extract the contraction tree\ntree = opt.search(inputs, output, size_dict)\n\n# ------------------------- Perform the contraction ------------------------- #\n\nprint(\"1: Contracting slices with jax...\")\n\n# we'll run the GPU contraction on a separate single thread, which mostly\n# serves as an example of how one might distribute contractions to multi-GPUs\npool = ThreadPoolExecutor(1)\n\n# we'll compile the core contraction algorithm (other options here are\n# tensorflow and torch) since we call it possibly many times\ncontract_core_jit = jax.jit(tree.contract_core)\n\n# eagerly submit all the contractions to the thread pool\nfs = [\n    pool.submit(contract_core_jit, tree.slice_arrays(arrays, i))\n    for i in range(tree.nslices)\n]\n\n# lazily gather all the slices in the main process with progress bar\nslices = (np.array(f.result()) for f in fs)\n\nx = tree.gather_slices(slices, progbar=True)\nprint(x)\n\n# ------------------------ Perform the contraction 2 ------------------------ #\n\nprint(\"2: Contracting slices with jax and constants...\")\n\n# this time we'll treat the input arrays as constant, so they ideally be\n# folded in, possibly with some extra memory overhead\njax_arrays = [jax.numpy.asarray(x) for x in arrays]\ncontract_core_jit = jax.jit(lambda i: tree.contract_slice(jax_arrays, i))\n\n# eagerly submit all the contractions to the thread pool\nfs = [pool.submit(contract_core_jit, np.array(i)) for i in range(tree.nslices)]\n\n# lazily gather all the slices in the main process with progress bar\nslices = (np.array(f.result()) for f in fs)\n\nx = tree.gather_slices(slices, progbar=True)\nprint(x)\n\n\n# ------------------------ Perform the contraction 3 ------------------------ #\n\nprint(\"3: Contracting slices with jax but no jit...\")\n\n# we can also contract the raw jax arrays with no jit - though jax is\n# significantly slower in this mode\nx = tree.contract(jax_arrays, progbar=True)\nprint(x)\n"
  },
  {
    "path": "examples/ex_mpi_executor.py",
    "content": "\"\"\"This script illustrates how to parallelize both the contraction path\nfinding and sliced contraction computation using 'executor' style MPI.\n\"\"\"\n\nimport numpy as np\nfrom mpi4py import MPI\nfrom mpi4py.futures import MPICommExecutor\n\nimport cotengra as ctg\n\ncomm = MPI.COMM_WORLD\n\nwith MPICommExecutor() as pool:\n    # only need to make calls from the root process\n    if pool is not None:\n        # generate a random contraction\n        inputs, output, shapes, size_dict = ctg.utils.rand_equation(\n            100,\n            3,\n            n_out=2,\n            seed=666,\n        )\n        arrays = [np.random.randn(*s) for s in shapes]\n\n        # -- STAGE 1: find the contraction tree with a single optimization -- #\n\n        print(f\"{comm.rank}:: Finding tree executor style ...\")\n\n        # find a contraction tree\n        opt = ctg.HyperOptimizer(\n            parallel=pool,\n            # make sure we generate at least 1 slice per process\n            slicing_opts={\"target_slices\": comm.size},\n            # cmaes is suited to generating many trials quickly\n            optlib=\"cmaes\",\n            max_repeats=512,\n            progbar=True,\n        )\n        # run the optimizer and extract the contraction tree\n        tree = opt.search(inputs, output, size_dict)\n\n        # ------------- STAGE 2: perform contraction on workers ------------- #\n\n        # root process just submits and gather results - workers contract\n        print(f\"{comm.rank}:: Contracting tree executor style ...\")\n\n        # submit contractions eagerly\n        fs = [\n            pool.submit(tree.contract_slice, arrays, i)\n            for i in range(tree.nslices)\n        ]\n\n        # gather results lazily (i.e. using generator)\n        x = tree.gather_slices((f.result() for f in fs))\n        print(x)\n"
  },
  {
    "path": "examples/ex_mpi_spmd.py",
    "content": "\"\"\"This script illustrates how to parallelize both the contraction path\nfinding and sliced contraction computation using SPMD style MPI.\n\"\"\"\n\nimport numpy as np\nfrom mpi4py import MPI\n\nimport cotengra as ctg\n\ncomm = MPI.COMM_WORLD\n\n# generate a random contraction\ninputs, output, shapes, size_dict = ctg.utils.rand_equation(\n    100,\n    3,\n    n_out=2,\n    seed=666,\n)\n# numpy seeded by    ^^^^ so these are synced\narrays = [np.random.randn(*s) for s in shapes]\n\n\n# ------- STAGE 1: find contract tree with many independant searches -------- #\n\nprint(f\"{comm.rank}:: Finding tree SPMD style ...\")\n\n# each worker will be running a *separate* contraction optimizer\nopt = ctg.HyperOptimizer(\n    # make sure we generate at least 1 slice per process\n    slicing_opts={\"target_slices\": comm.size},\n    # each worker optimizes its own trials so we don't need a fast sampler\n    optlib=\"optuna\",\n    # since the load is not balanced, makes more sense to limit by time\n    max_repeats=1_000_000,\n    max_time=5,\n)\n# perform the search\ntree = opt.search(inputs, output, size_dict)\nscore = opt.best[\"score\"]\n\n# need to get the best tree from across all processes\nprint(f\"{comm.rank}:: Sharing best tree ...\")\n_, tree = comm.allreduce((score, tree), op=MPI.MIN)\n\n\n# -------------- STAGE 2: use SPMD mode to perform contraction -------------- #\n\nprint(f\"{comm.rank}:: Contracting tree SPMD style ...\")\n\n# perform the contraction distributed over mpi\n# (set root=i to reduce output tensor to a specific worker only)\nx = tree.contract_mpi(arrays, comm=comm)\n\nif comm.rank == 0:\n    print(x)\n"
  },
  {
    "path": "pyproject.toml",
    "content": "[project]\nname = \"cotengra\"\ndescription = \"Hyper optimized contraction trees for large tensor networks and einsums.\"\nreadme = { file = \"README.md\", content-type = \"text/markdown\" }\ndynamic = [\"version\"]\nauthors = [{ name = \"Johnnie Gray\", email = \"johnniemcgray@gmail.com\" }]\nlicense = { file = \"LICENSE.md\" }\nrequires-python = \">=3.10\"\nclassifiers = [\n    \"Development Status :: 3 - Alpha\",\n    \"License :: OSI Approved :: Apache Software License\",\n    \"Operating System :: OS Independent\",\n    \"Intended Audience :: Science/Research\",\n    \"Programming Language :: Python\",\n    \"Programming Language :: Python :: 3.10\",\n    \"Programming Language :: Python :: 3.11\",\n    \"Programming Language :: Python :: 3.12\",\n    \"Programming Language :: Python :: 3.13\",\n    \"Topic :: Scientific/Engineering\",\n]\nkeywords = [\n    \"contraction\",\n    \"einsum\",\n    \"graph\",\n    \"hypergraph\",\n    \"network\",\n    \"partition\",\n    \"tensor\",\n]\ndependencies = [\"autoray\"]\n\n[project.urls]\n\"Documentation\" = \"https://cotengra.readthedocs.io/\"\n\"Repository\" = \"https://github.com/jcmgray/cotengra/\"\n\"Issues\" = \"https://github.com/jcmgray/cotengra/issues\"\n\"Changelog\" = \"https://cotengra.readthedocs.io/en/latest/changelog.html\"\n\n[project.optional-dependencies]\nrecommended = [\n    \"cmaes\",\n    \"cotengrust\",\n    \"cytoolz\",\n    \"kahypar\",\n    \"matplotlib\",\n    \"networkx\",\n    \"numpy\",\n    \"opt_einsum\",\n    \"optuna\",\n    \"ray\",\n    \"tqdm\",\n]\ndocs = [\n    \"astroid\",\n    \"furo\",\n    \"ipython\",\n    \"myst-nb\",\n    \"setuptools_scm\",\n    \"sphinx\",\n    \"sphinx-autoapi\",\n    \"sphinx-copybutton\",\n    \"sphinx-design\",\n]\n\n[build-system]\nrequires = [\"hatchling\", \"hatch-vcs\"]\nbuild-backend = \"hatchling.build\"\n\n[tool.hatch.version]\nsource = \"vcs\"\n\n[tool.hatch.build.hooks.vcs]\nversion-file = \"cotengra/_version.py\"\n\n[tool.pytest.ini_options]\ntestpaths = \"tests\"\nmarkers = [\n    \"localonly: marks test to be skipped on CI\",\n]\n\n[tool.coverage.run]\nomit = [\"*/cotengra/experimental/*\"]\nsource = [\"cotengra\"]\n\n[tool.ruff]\nline-length = 79\ntarget-version = \"py310\"\nlint.ignore = [\"E741\"]\n\n# ---------------------------------- pixi ----------------------------------- #\n\n[tool.pixi.workspace]\nchannels = [\"conda-forge\"]\nplatforms = [\"linux-64\", \"osx-64\", \"osx-arm64\", \"win-64\"]\n\n[tool.pixi.dependencies]\nautoray = \">=0.8.0,<0.9\"\n\n[tool.pixi.pypi-dependencies]\ncotengra = { path = \".\", editable = true }\n\n[tool.pixi.feature.basic.dependencies]\ncmaes = \"*\"\nmatplotlib = \"*\"\nnetworkx = \"*\"\noptuna = \"*\"\nseaborn = \"*\"\ntqdm = \"*\"\n\n[tool.pixi.feature.full.dependencies]\nopt_einsum = \"*\"\ndistributed = \"*\"\n[tool.pixi.feature.full.pypi-dependencies]\ncotengrust = \">=0.2.0\"\n[tool.pixi.feature.full.target.linux-64.pypi-dependencies]\nkahypar = \"*\"\n[tool.pixi.feature.full.target.osx-arm64.pypi-dependencies]\nkahypar = \"*\"\n\n[tool.pixi.feature.tests.dependencies]\ncoverage = \"*\"\npytest = \"*\"\npytest-cov = \"*\"\n\n[tool.pixi.feature.pyold.dependencies]\npython = \"3.10.*\"\n[tool.pixi.feature.pymid.dependencies]\npython = \"3.12.*\"\n[tool.pixi.feature.pynew.dependencies]\npython = \"3.14.*\"\n\n[tool.pixi.feature.torch]\nplatforms = [\"linux-64\", \"osx-arm64\"]\n[tool.pixi.feature.torch.pypi-dependencies]\ntorch = \"*\"\n\n[tool.pixi.feature.jax]\nplatforms = [\"linux-64\", \"osx-arm64\"]\n[tool.pixi.feature.jax.pypi-dependencies]\njax = \"*\"\n\n[tool.pixi.feature.tensorflow]\nplatforms = [\"linux-64\", \"osx-arm64\"]\n[tool.pixi.feature.tensorflow.pypi-dependencies]\ntensorflow = \"*\"\n\n[tool.pixi.feature.docs.dependencies]\nastroid = \"*\"\nfuro = \"*\"\nipython = \"*\"\nmyst-nb = \"*\"\nruff = \"*\"\nsetuptools_scm = \"*\"\nsphinx = \"*\"\nsphinx-autoapi = \"*\"\nsphinx-copybutton = \"*\"\nsphinx-design = \"*\"\n[tool.pixi.feature.docs.pypi-dependencies]\nsqueaky = \"*\"\n\n[tool.pixi.environments]\ntestminimal = { features = [\"pymid\", \"basic\", \"tests\"] }\ntestpynew = { features = [\"pynew\", \"basic\", \"full\", \"tests\"] }\ntestpymid = { features = [\"pymid\", \"basic\", \"full\", \"tests\"] }\ntestpyold = { features = [\"pyold\", \"basic\", \"full\", \"tests\"] }\ntesttorch = { features = [\"pymid\", \"basic\", \"tests\", \"torch\"] }\ntestjax = { features = [\"pymid\", \"basic\", \"tests\", \"jax\"] }\ntesttensorflow = { features = [\"pymid\", \"basic\", \"tests\", \"tensorflow\"] }\ndocs = { features = [\"pynew\", \"docs\"] }\n\n# ---------------------------------- tasks ---------------------------------- #\n\n[tool.pixi.tasks.pytest]\ndefault-environment = \"testpymid\"\ncmd = \"pytest\"\ncwd = \".\"\ndescription = \"Run pytest.\"\n\n[tool.pixi.tasks.test]\ncmd = \"\"\"\npytest \\\n    tests/ \\\n    --cov=cotengra \\\n    --cov-report=xml \\\n    --verbose \\\n    --durations=10 \\\n    -m \"not localonly\"\n\"\"\"\ncwd = \".\"\ndefault-environment = \"testpymid\"\ndescription = \"Run the test suite.\"\n\n[tool.pixi.tasks.test-backends]\ncmd = \"\"\"\npytest \\\n    tests/test_backends.py \\\n    --cov=cotengra \\\n    --cov-report=xml \\\n    --verbose \\\n    --durations=10\n\"\"\"\ncwd = \".\"\ndefault-environment = \"testpymid\"\ndescription = \"Run cross-backend contraction tests (test_backends.py).\"\n\n[tool.pixi.feature.docs.tasks.docs]\ncmd = \"sphinx-build -b html docs docs/_build/html\"\ncwd = \".\"\ndescription = \"Build the HTML documentation.\"\n\n[tool.pixi.feature.docs.tasks.readthedocs]\ncmd = \"sphinx-build -T -b html docs $READTHEDOCS_OUTPUT/html\"\ncwd = \".\"\ndescription = \"Specific task for building docs on ReadTheDocs.\"\n\n[tool.pixi.feature.docs.tasks.docs-clean]\ncmd = \"rm -rf docs/_build\"\ncwd = \".\"\ndescription = \"Remove documentation build artifacts.\"\n\n[tool.pixi.feature.docs.tasks.docs-serve]\ncmd = \"python -m http.server -d docs/_build/html 8000\"\ncwd = \".\"\ndescription = \"Serve the documentation locally.\"\n\n[tool.pixi.feature.docs.tasks.lint]\ncmd = \"\"\"\n    ruff check --select I\n    && ruff format --check\n\"\"\"\ncwd = \".\"\ndescription = \"Check code formatting and imports with ruff.\"\n\n[tool.pixi.feature.docs.tasks.format]\ncmd = \"\"\"\n    ruff check --select I --fix\n    && ruff format\n\"\"\"\ncwd = \".\"\ndescription = \"Apply code formatting and fix imports with ruff.\"\n\n[tool.pixi.feature.docs.tasks.format-all]\ncmd = \"\"\"\n    ruff check --select I --fix\n    && ruff format\n    && find . -name \"*.ipynb\" -print0 | xargs -0 squeaky\n\"\"\"\ncwd = \".\"\ndescription = \"Format all files including notebooks with squeaky.\"\n"
  },
  {
    "path": "tests/__init__.py",
    "content": ""
  },
  {
    "path": "tests/test_backends.py",
    "content": "\"\"\"Cross-backend correctness tests for ``ContractionTree.contract``.\n\nEach backend is exercised across the cartesian product of:\n- real / complex dtype,\n- ``strip_exponent`` on / off,\n- sliced / unsliced contraction.\n\nBackends that are not installed are skipped, so this file is intended to\nbe the single place that exercises non-numpy backends — CI would then\nprovision a per-backend pixi environment and run only this file.\n\"\"\"\n\nimport importlib\n\nimport pytest\nfrom autoray import to_numpy\nfrom numpy.testing import assert_allclose\n\nimport cotengra as ctg\n\n\ndef _has(name):\n    return importlib.util.find_spec(name) is not None\n\n\nBACKENDS = [\n    pytest.param(\"numpy\", id=\"numpy\"),\n    pytest.param(\n        \"torch\",\n        marks=pytest.mark.skipif(\n            not _has(\"torch\"), reason=\"torch not installed\"\n        ),\n        id=\"torch\",\n    ),\n    pytest.param(\n        \"jax\",\n        marks=pytest.mark.skipif(not _has(\"jax\"), reason=\"jax not installed\"),\n        id=\"jax\",\n    ),\n    pytest.param(\n        \"tensorflow\",\n        marks=pytest.mark.skipif(\n            not _has(\"tensorflow\"), reason=\"tensorflow not installed\"\n        ),\n        id=\"tensorflow\",\n    ),\n    pytest.param(\n        \"cupy\",\n        marks=pytest.mark.skipif(\n            not _has(\"cupy\"), reason=\"cupy not installed\"\n        ),\n        id=\"cupy\",\n    ),\n    pytest.param(\n        \"autograd\",\n        marks=pytest.mark.skipif(\n            not _has(\"autograd\"), reason=\"autograd not installed\"\n        ),\n        id=\"autograd\",\n    ),\n]\n\n\ndef _setup_backend(backend):\n    if backend == \"jax\":\n        # jax defaults to float32; opt-in to x64 for float64 / complex128.\n        from jax import config\n\n        config.update(\"jax_enable_x64\", True)\n\n\ndef _to_backend(x, backend):\n    if backend == \"numpy\":\n        return x\n    if backend == \"torch\":\n        import torch\n\n        return torch.from_numpy(x)\n    if backend == \"jax\":\n        import jax.numpy as jnp\n\n        return jnp.asarray(x)\n    if backend == \"tensorflow\":\n        import tensorflow as tf\n\n        return tf.convert_to_tensor(x)\n    if backend == \"cupy\":\n        import cupy\n\n        return cupy.asarray(x)\n    if backend == \"autograd\":\n        import autograd.numpy as anp\n\n        return anp.asarray(x)\n    raise ValueError(f\"unknown backend {backend}\")\n\n\n@pytest.mark.parametrize(\"backend\", BACKENDS)\n@pytest.mark.parametrize(\"dtype\", [\"float64\", \"complex128\"])\n@pytest.mark.parametrize(\"strip_exponent\", [False, True])\n@pytest.mark.parametrize(\"slicing\", [False, True])\ndef test_contract_backend(backend, dtype, strip_exponent, slicing):\n    _setup_backend(backend)\n\n    c = ctg.utils.lattice_equation([4, 4])\n    arrays_np = ctg.utils.make_arrays_from_inputs(\n        c.inputs, c.size_dict, seed=42, dtype=dtype\n    )\n    eq = ctg.utils.inputs_output_to_eq(c.inputs, c.output)\n    expected = ctg.einsum(eq, *arrays_np)\n\n    arrays = [_to_backend(a, backend) for a in arrays_np]\n\n    tree = ctg.array_contract_tree(\n        c.inputs, c.output, c.size_dict, optimize=\"greedy\"\n    )\n    if slicing:\n        tree.slice_(target_slices=4)\n        assert tree.nslices >= 4\n\n    result = tree.contract(arrays, strip_exponent=strip_exponent)\n\n    if strip_exponent:\n        m, p = result\n        result = to_numpy(m) * 10.0 ** float(to_numpy(p))\n    else:\n        result = to_numpy(result)\n\n    assert_allclose(result, expected, rtol=5e-6, atol=1e-8)\n"
  },
  {
    "path": "tests/test_compressed.py",
    "content": "import pytest\n\nimport cotengra as ctg\n\n\ndef test_compressed_greedy():\n    chi = 4\n    inputs, output, _, size_dict = ctg.utils.lattice_equation([10, 10])\n    opt = ctg.HyperCompressedOptimizer(\n        chi=chi,\n        methods=[\n            \"greedy-compressed\",\n        ],\n    )\n    tree = opt.search(inputs, output, size_dict)\n    assert isinstance(tree, ctg.ContractionTreeCompressed)\n    assert tree.total_flops(chi) < tree.total_flops_exact()\n    assert tree.total_write(chi) < tree.total_write_exact()\n    assert tree.max_size(chi) < tree.max_size_exact()\n    assert tree.peak_size(chi) < tree.peak_size_exact()\n    assert tree.contraction_width(chi) < 20\n\n\ndef test_compressed_span():\n    chi = 4\n    inputs, output, _, size_dict = ctg.utils.lattice_equation([10, 10])\n    opt = ctg.HyperCompressedOptimizer(\n        chi=chi,\n        methods=[\n            \"greedy-span\",\n        ],\n    )\n    tree = opt.search(inputs, output, size_dict)\n    assert isinstance(tree, ctg.ContractionTreeCompressed)\n    assert tree.total_flops(chi) < tree.total_flops_exact()\n    assert tree.total_write(chi) < tree.total_write_exact()\n    assert tree.max_size(chi) < tree.max_size_exact()\n    assert tree.peak_size(chi) < tree.peak_size_exact()\n    assert tree.contraction_width(chi) < 20\n\n\ndef test_compressed_agglom():\n    pytest.importorskip(\"kahypar\")\n    chi = 4\n    inputs, output, _, size_dict = ctg.utils.lattice_equation([16, 16])\n    opt = ctg.HyperCompressedOptimizer(\n        chi=chi,\n        methods=[\n            \"kahypar-agglom\",\n        ],\n        on_trial_error=\"raise\",\n        parallel=False,\n    )\n    tree = opt.search(inputs, output, size_dict)\n    assert isinstance(tree, ctg.ContractionTreeCompressed)\n    assert tree.total_flops(chi) < tree.total_flops_exact()\n    assert tree.total_write(chi) < tree.total_write_exact()\n    assert tree.max_size(chi) < tree.max_size_exact()\n    assert tree.peak_size(chi) < tree.peak_size_exact()\n    assert tree.contraction_width(chi) < 20\n\n\n@pytest.mark.parametrize(\"order_only\", (False, True))\ndef test_compressed_reconfigure(order_only):\n    chi = 16\n    minimize = ctg.scoring.CompressedPeakObjective(chi)\n    inputs, output, _, size_dict = ctg.utils.lattice_equation([16, 16])\n    tree = ctg.array_contract_tree(\n        inputs,\n        output,\n        size_dict,\n        optimize=ctg.path_compressed_greedy.GreedyCompressed(chi),\n    )\n    tree_wr = tree.windowed_reconfigure(minimize, order_only=order_only)\n    assert tree_wr.peak_size(chi) < tree.peak_size(chi)\n\n\ndef test_compressed_windowed_reconfigure():\n    chi = 4\n    minimize = ctg.scoring.CompressedPeakObjective(chi)\n    inputs, output, _, size_dict = ctg.utils.lattice_equation([8, 8])\n    tree = ctg.array_contract_tree(\n        inputs,\n        output,\n        size_dict,\n        optimize=ctg.path_compressed_greedy.GreedyCompressed(chi),\n    )\n    tree_wr = tree.windowed_reconfigure(minimize)\n    assert tree_wr.get_default_objective().chi == chi\n    assert tree_wr.peak_size(chi) < tree.peak_size(chi)\n"
  },
  {
    "path": "tests/test_compute.py",
    "content": "import numpy as np\nimport pytest\nfrom numpy.testing import assert_allclose\n\nimport cotengra as ctg\n\n# these are taken from opt_einsum\ntest_case_eqs = [\n    # Test single-term equations\n    \"->\",\n    \"a->a\",\n    \"ab->ab\",\n    \"ab->ba\",\n    \"abc->bca\",\n    \"abc->b\",\n    \"baa->ba\",\n    \"aba->b\",\n    # Test scalar-like operations\n    \"a,->a\",\n    \"ab,->ab\",\n    \",ab,->ab\",\n    \",,->\",\n    # Test hadamard-like products\n    \"a,ab,abc->abc\",\n    \"a,b,ab->ab\",\n    # Test index-transformations\n    \"ea,fb,gc,hd,abcd->efgh\",\n    \"ea,fb,abcd,gc,hd->efgh\",\n    \"abcd,ea,fb,gc,hd->efgh\",\n    # Test complex contractions\n    \"acdf,jbje,gihb,hfac,gfac,gifabc,hfac\",\n    \"acdf,jbje,gihb,hfac,gfac,gifabc,hfac\",\n    \"cd,bdhe,aidb,hgca,gc,hgibcd,hgac\",\n    \"abhe,hidj,jgba,hiab,gab\",\n    \"bde,cdh,agdb,hica,ibd,hgicd,hiac\",\n    \"chd,bde,agbc,hiad,hgc,hgi,hiad\",\n    \"chd,bde,agbc,hiad,bdi,cgh,agdb\",\n    \"bdhe,acad,hiab,agac,hibd\",\n    # Test collapse\n    \"ab,ab,c->\",\n    \"ab,ab,c->c\",\n    \"ab,ab,cd,cd->\",\n    \"ab,ab,cd,cd->ac\",\n    \"ab,ab,cd,cd->cd\",\n    \"ab,ab,cd,cd,ef,ef->\",\n    # Test outer prodcuts\n    \"ab,cd,ef->abcdef\",\n    \"ab,cd,ef->acdf\",\n    \"ab,cd,de->abcde\",\n    \"ab,cd,de->be\",\n    \"ab,bcd,cd->abcd\",\n    \"ab,bcd,cd->abd\",\n    # Random test cases that have previously failed\n    \"eb,cb,fb->cef\",\n    \"dd,fb,be,cdb->cef\",\n    \"bca,cdb,dbf,afc->\",\n    \"dcc,fce,ea,dbf->ab\",\n    \"fdf,cdd,ccd,afe->ae\",\n    \"abcd,ad\",\n    \"ed,fcd,ff,bcf->be\",\n    \"baa,dcf,af,cde->be\",\n    \"bd,db,eac->ace\",\n    \"fff,fae,bef,def->abd\",\n    \"efc,dbc,acf,fd->abe\",\n    # Inner products\n    \"ab,ab\",\n    \"ab,ba\",\n    \"abc,abc\",\n    \"abc,bac\",\n    \"abc,cba\",\n    # GEMM test cases\n    \"ab,bc\",\n    \"ab,cb\",\n    \"ba,bc\",\n    \"ba,cb\",\n    \"abcd,cd\",\n    \"abcd,ab\",\n    \"abcd,cdef\",\n    \"abcd,cdef->feba\",\n    \"abcd,efdc\",\n    # Inner than dot\n    \"aab,bc->ac\",\n    \"ab,bcc->ac\",\n    \"aab,bcc->ac\",\n    \"baa,bcc->ac\",\n    \"aab,ccb->ac\",\n    # Randomly built test caes\n    \"aab,fa,df,ecc->bde\",\n    \"ecb,fef,bad,ed->ac\",\n    \"bcf,bbb,fbf,fc->\",\n    \"bb,ff,be->e\",\n    \"bcb,bb,fc,fff->\",\n    \"fbb,dfd,fc,fc->\",\n    \"afd,ba,cc,dc->bf\",\n    \"adb,bc,fa,cfc->d\",\n    \"bbd,bda,fc,db->acf\",\n    \"dba,ead,cad->bce\",\n    \"aef,fbc,dca->bde\",\n]\n\n\n@pytest.mark.parametrize(\"eq\", test_case_eqs)\n@pytest.mark.parametrize(\n    \"dtype\", (\"float32\", \"float64\", \"complex64\", \"complex128\")\n)\n@pytest.mark.parametrize(\"strip_exponent\", [False, True])\ndef test_basic_equations(eq, dtype, strip_exponent):\n    arrays = ctg.utils.make_arrays_from_eq(eq, dtype=dtype)\n    x = np.einsum(eq, *arrays)\n    y = ctg.einsum(eq, *arrays, strip_exponent=strip_exponent)\n    if strip_exponent:\n        y = y[0] * 10 ** y[1]\n    rtol = 5e-3 if dtype in (\"float32\", \"complex64\") else 5e-6\n    atol = 1e-5 if dtype in (\"float32\", \"complex64\") else 1e-8\n    assert_allclose(x, y, rtol=rtol, atol=atol)\n\n\n@pytest.mark.parametrize(\"n\", [10])\n@pytest.mark.parametrize(\"d_min\", [2])\n@pytest.mark.parametrize(\"d_max\", [4])\n@pytest.mark.parametrize(\"reg\", [2, 3])\n@pytest.mark.parametrize(\"n_out\", [0, 1, 2])\n@pytest.mark.parametrize(\"n_hyper_in\", [0, 1, 2])\n@pytest.mark.parametrize(\"n_hyper_out\", [0, 1, 2])\n@pytest.mark.parametrize(\"seed\", [42, 666])\n@pytest.mark.parametrize(\"indices_sort\", [None, \"root\", \"flops\"])\ndef test_contraction_tree_rand_equation(\n    n,\n    reg,\n    n_out,\n    n_hyper_in,\n    n_hyper_out,\n    d_min,\n    d_max,\n    seed,\n    indices_sort,\n):\n    c = ctg.utils.rand_equation(\n        n=n,\n        reg=reg,\n        n_out=n_out,\n        n_hyper_in=n_hyper_in,\n        n_hyper_out=n_hyper_out,\n        d_min=d_min,\n        d_max=d_max,\n        seed=seed,\n    )\n    arrays = [np.random.normal(size=s) for s in c.shapes]\n    eq = ctg.utils.inputs_output_to_eq(c.inputs, c.output)\n    x = np.einsum(eq, *arrays, optimize=\"greedy\")\n\n    tree = ctg.einsum_tree(\n        eq, *c.shapes, optimize=\"greedy\", sort_contraction_indices=indices_sort\n    )\n\n    # base contract\n    y1 = tree.contract(arrays)\n    assert_allclose(x, y1)\n\n    # contract after modifying tree\n    tree.subtree_reconfigure_()\n    y2 = tree.contract(arrays)\n    assert_allclose(x, y2)\n\n    size = tree.max_size()\n    if size < 600:\n        return\n\n    # contract after slicing and modifying\n    tree.slice_and_reconfigure_(target_size=size // 6)\n    y3 = tree.contract(arrays)\n    assert_allclose(x, y3)\n\n    # contract after slicing some output indices\n    remaining_out = list(tree.get_legs(tree.root))\n    nsout = np.random.randint(low=0, high=len(remaining_out) + 1)\n    so_ix = np.random.choice(remaining_out, replace=False, size=nsout)\n    for ind in so_ix:\n        tree.remove_ind_(ind)\n\n        if indices_sort:\n            tree.sort_contraction_indices(indices_sort)\n\n        y4 = tree.contract(arrays)\n        assert_allclose(x, y4)\n\n\ndef test_lazy_sliced_output_reduce():\n    c = ctg.utils.rand_equation(\n        n=10,\n        reg=5,\n        n_out=3,\n        d_max=2,\n        seed=666,\n    )\n    arrays = [np.random.rand(*s) for s in c.shapes]\n    opt = ctg.HyperOptimizer(max_repeats=32, methods=[\"greedy\"])\n    tree = opt.search(c.inputs, c.output, c.size_dict)\n\n    # slice both inner and outer indices\n    tree.remove_ind_(\"a\")\n    tree.remove_ind_(\"x\")\n    tree.remove_ind_(\"b\")\n    tree.remove_ind_(\"y\")\n\n    # for such a quantity, sum(f(x)), the inner slice sum must be performed 1st\n    x = (tree.contract(arrays) ** 2).sum()\n\n    # ... so that the outer sum can be lazily generated correctly\n    y = 0.0\n    for chunk in tree.gen_output_chunks(arrays):\n        y += (chunk**2).sum()\n\n    assert y == pytest.approx(x)\n\n\n@pytest.mark.parametrize(\"autojit\", [False, True])\n@pytest.mark.parametrize(\n    \"dtype\", [\"float32\", \"float64\", \"complex64\", \"complex128\"]\n)\ndef test_exponent_stripping(autojit, dtype):\n    c = ctg.utils.lattice_equation([8, 8])\n\n    arrays = ctg.utils.make_arrays_from_inputs(\n        c.inputs, c.size_dict, seed=42, dtype=dtype\n    )\n\n    eq = ctg.utils.inputs_output_to_eq(c.inputs, c.output)\n    ex = ctg.einsum(eq, *arrays)\n\n    tree = ctg.array_contract_tree(c.inputs, c.output, c.size_dict)\n\n    x1 = tree.contract(arrays, autojit=autojit)\n    assert x1 == pytest.approx(ex)\n\n    m, p = tree.contract(arrays, autojit=autojit, strip_exponent=True)\n    x2 = m * 10**p\n    assert x2 == pytest.approx(ex)\n\n    tree.slice_(target_slices=4)\n    assert tree.nslices >= 4\n\n    x3 = tree.contract(arrays, autojit=autojit)\n    assert x3 == pytest.approx(ex)\n\n    m, p = tree.contract(arrays, autojit=autojit, strip_exponent=True)\n    x4 = m * 10**p\n    assert x4 == pytest.approx(ex)\n\n\n@pytest.mark.parametrize(\"autojit\", [False, True])\n@pytest.mark.parametrize(\"constants\", [None, True])\n@pytest.mark.parametrize(\"optimize_type\", [\"path\", \"tree\", \"optimizer\", \"str\"])\n@pytest.mark.parametrize(\"sort_contraction_indices\", [False, True])\ndef test_einsum_expression(\n    autojit,\n    constants,\n    optimize_type,\n    sort_contraction_indices,\n):\n    c = ctg.utils.lattice_equation([4, 8])\n    eq = ctg.utils.inputs_output_to_eq(c.inputs, c.output)\n    arrays = [np.random.rand(*s) for s in c.shapes]\n    x0 = ctg.einsum(eq, *arrays)\n\n    if optimize_type == \"str\":\n        optimize = \"greedy\"\n    elif optimize_type == \"path\":\n        tree = ctg.einsum_tree(eq, *c.shapes, optimize=\"greedy\")\n        optimize = tree.get_path()\n    elif optimize_type == \"tree\":\n        tree = ctg.ContractionTree(c.inputs, c.output, c.size_dict)\n        tree.contract_nodes(tuple(tree.gen_leaves()), optimize=\"greedy\")\n        optimize = tree\n    elif optimize_type == \"optimizer\":\n        optimize = ctg.HyperOptimizer(max_repeats=32, methods=[\"greedy\"])\n\n    shapes = list(c.shapes)\n    if constants:\n        constants = range(0, len(c.inputs), 2)\n        for i in sorted(constants, reverse=True):\n            shapes[i] = arrays.pop(i)\n\n    expr = ctg.einsum_expression(\n        eq,\n        *shapes,\n        optimize=optimize,\n        constants=constants,\n        autojit=autojit,\n        sort_contraction_indices=sort_contraction_indices,\n    )\n\n    x1 = expr(*arrays)\n    assert_allclose(x0, x1)\n"
  },
  {
    "path": "tests/test_hypergraph.py",
    "content": "import pytest\n\nimport cotengra as ctg\n\n\ndef test_shortest_distances():\n    inputs, output, _, size_dict = ctg.utils.lattice_equation([3, 3])\n    hg = ctg.HyperGraph(inputs, output, size_dict)\n    ds = hg.all_shortest_distances()\n    assert ds[1, 4] == 1\n    assert ds[1, 3] == 2\n    assert ds[5, 6] == 3\n    assert ds[0, 8] == 4\n\n\ndef test_resistance_centrality():\n    inputs, output, _, size_dict = ctg.utils.lattice_equation([3, 3])\n    hg = ctg.HyperGraph(inputs, output, size_dict)\n    cents = hg.resistance_centrality()\n    assert cents[0] == pytest.approx(0.0)\n    assert 0.0 < cents[3] < 1.0\n    assert cents[4] == 1.0\n\n\ndef test_simple_centrality():\n    inputs, output, _, size_dict = ctg.utils.lattice_equation([3, 3])\n    hg = ctg.HyperGraph(inputs, output, size_dict)\n    cents = hg.simple_centrality()\n    assert cents[0] == pytest.approx(0.0)\n    assert 0.0 < cents[3] < 1.0\n    assert cents[4] == 1.0\n\n\ndef test_compute_loops():\n    inputs, output, _, size_dict = ctg.utils.lattice_equation([3, 3])\n    hg = ctg.HyperGraph(inputs, output, size_dict)\n    loops = list(hg.compute_loops())\n    assert set(loops) == {\n        (0, 1, 3, 4),\n        (1, 2, 4, 5),\n        (3, 4, 6, 7),\n        (4, 5, 7, 8),\n    }\n    assert len(list(hg.compute_loops(max_loop_length=6))) == 8\n\n\ndef test_plot_nonconsec():\n    import matplotlib as mpl\n\n    mpl.use(\"Template\")\n\n    inputs = [\n        (\"a\", \"b\", \"x\"),\n        (\"b\", \"c\", \"d\"),\n        (\"c\", \"e\", \"y\"),\n        (\"e\", \"a\", \"d\"),\n    ]\n    output = (\"x\", \"y\")\n    size_dict = {\"x\": 2, \"y\": 3, \"a\": 4, \"b\": 5, \"c\": 6, \"d\": 7, \"e\": 8}\n\n    hg = ctg.HyperGraph(inputs, output, size_dict)\n    hg.contract(0, 1)\n    hg.plot()\n"
  },
  {
    "path": "tests/test_interface.py",
    "content": "import numpy as np\nimport pytest\n\nimport cotengra as ctg\n\n\n@pytest.mark.parametrize(\"optimize_type\", [\"preset\", \"list\", \"tuple\"])\ndef test_array_contract_path_cache(optimize_type):\n    if optimize_type == \"preset\":\n        optimize = \"auto\"\n    elif optimize_type == \"list\":\n        optimize = [(0, 1)] * 9\n    elif optimize_type == \"tuple\":\n        optimize = tuple([(0, 1)] * 9)\n\n    c = ctg.utils.rand_equation(10, 3)\n    arrays = ctg.utils.make_arrays_from_inputs(c.inputs, c.size_dict)\n    pa = ctg.array_contract_path(\n        c.inputs, c.output, shapes=c.shapes, cache=True, optimize=optimize\n    )\n    pb = ctg.array_contract_path(\n        c.inputs, c.output, shapes=c.shapes, cache=True, optimize=optimize\n    )\n    pc = ctg.array_contract_path(\n        c.inputs, c.output, shapes=c.shapes, cache=False, optimize=optimize\n    )\n    assert pa is pb\n    assert (pb is not pc) or (optimize_type == \"tuple\")\n    eq = ctg.utils.inputs_output_to_eq(c.inputs, c.output)\n    xa = np.einsum(eq, *arrays)\n    xb = ctg.einsum(eq, *arrays, optimize=pa)\n    assert np.allclose(xa, xb)\n\n\n@pytest.mark.parametrize(\"optimize_type\", [\"preset\", \"list\", \"tuple\"])\n@pytest.mark.parametrize(\"strip_exponent\", [False, True])\ndef test_array_contract_expression_cache(optimize_type, strip_exponent):\n    if optimize_type == \"preset\":\n        optimize = \"auto\"\n    elif optimize_type == \"list\":\n        optimize = [(0, 1)] * 9\n    elif optimize_type == \"tuple\":\n        optimize = tuple([(0, 1)] * 9)\n\n    c = ctg.utils.rand_equation(10, 3)\n    arrays = ctg.utils.make_arrays_from_inputs(c.inputs, c.size_dict)\n    expra = ctg.array_contract_expression(\n        c.inputs,\n        c.output,\n        shapes=c.shapes,\n        cache=True,\n        optimize=optimize,\n        strip_exponent=strip_exponent,\n    )\n    exprb = ctg.array_contract_expression(\n        c.inputs,\n        c.output,\n        shapes=c.shapes,\n        cache=True,\n        optimize=optimize,\n        strip_exponent=strip_exponent,\n    )\n    exprc = ctg.array_contract_expression(\n        c.inputs,\n        c.output,\n        shapes=c.shapes,\n        cache=False,\n        optimize=optimize,\n        strip_exponent=strip_exponent,\n    )\n    assert expra is exprb\n    assert exprb is not exprc\n    eq = ctg.utils.inputs_output_to_eq(c.inputs, c.output)\n    xa = np.einsum(eq, *arrays)\n    xb = expra(*arrays)\n    if strip_exponent:\n        xb = xb[0] * 10 ** xb[1]\n    assert np.allclose(xa, xb)\n    xc = expra(*arrays)\n    if strip_exponent:\n        xc = xc[0] * 10 ** xc[1]\n    assert np.allclose(xa, xc)\n\n\ndef test_einsum_formats_interleaved():\n    args = (\n        np.random.rand(2, 3, 4),\n        [2, 3, 4],\n        np.random.rand(4, 5, 6),\n        [4, 5, 6],\n        np.random.rand(2, 7),\n        [2, 7],\n        [7, 3],\n    )\n    x = np.einsum(*args)\n    y = ctg.einsum(*args)\n    assert np.allclose(x, y)\n\n\n@pytest.mark.parametrize(\n    \"eq,shapes\",\n    [\n        (\"c...a,b...c->b...a\", [(2, 5, 6, 3), (4, 6, 2)]),\n        (\"a...a->...\", [(3, 3)]),\n        (\"a...a->...a\", [(3, 4, 5, 3)]),\n        (\"...,...ab->ba...\", [(), (2, 3, 4, 5)]),\n        (\"a,b,ab...c->b...a\", [(2,), (3,), (2, 3, 4, 5, 6)]),\n    ],\n)\ndef test_einsum_ellipses(eq, shapes):\n    arrays = [np.random.rand(*shape) for shape in shapes]\n    x = np.einsum(eq, *arrays)\n    y = ctg.einsum(eq, *arrays)\n    assert np.allclose(x, y)\n\n\ndef test_slice_and_strip_exponent():\n    inputs, output, _, size_dict = ctg.utils.rand_equation(\n        n=10,\n        reg=3,\n        n_out=2,\n        n_hyper_in=2,\n        n_hyper_out=2,\n        seed=42,\n    )\n    arrays = ctg.utils.make_arrays_from_inputs(inputs, size_dict, seed=42)\n\n    x0 = ctg.array_contract(arrays, inputs, output, size_dict=size_dict)\n    x1 = ctg.array_contract(\n        arrays,\n        inputs,\n        output,\n        size_dict=size_dict,\n        optimize=ctg.HyperOptimizer(\n            methods=[\"greedy\"],\n            slicing_opts=dict(target_slices=2),\n            max_repeats=4,\n        ),\n    )\n    np.testing.assert_allclose(x0, x1)\n    x2 = ctg.array_contract(\n        arrays,\n        inputs,\n        output,\n        size_dict=size_dict,\n        strip_exponent=True,\n    )\n    x2 = x2[0] * 10 ** x2[1]\n    np.testing.assert_allclose(x0, x2)\n    x3 = ctg.array_contract(\n        arrays,\n        inputs,\n        output,\n        size_dict=size_dict,\n        optimize=ctg.HyperOptimizer(\n            methods=[\"greedy\"],\n            slicing_opts=dict(target_slices=2),\n            max_repeats=4,\n        ),\n        strip_exponent=True,\n    )\n    x3 = x3[0] * 10 ** x3[1]\n    np.testing.assert_allclose(x0, x3)\n\n\ndef test_null_tree():\n    inputs = ((),)\n    output = ()\n    size_dict = {}\n    optimize = ()\n\n    tree = ctg.array_contract_tree(\n        inputs,\n        output,\n        size_dict=size_dict,\n        optimize=optimize,\n    )\n    assert tree.N == 1\n"
  },
  {
    "path": "tests/test_optimizers.py",
    "content": "import subprocess\nfrom collections import defaultdict\n\nimport autoray as ar\nimport numpy as np\nimport pytest\n\nimport cotengra as ctg\nfrom cotengra.hyperoptimizers.hyper import _OPTLIB_DEFAULTS\nfrom cotengra.hyperoptimizers.hyper_neldermead import _NMCore\nfrom cotengra.hyperoptimizers.hyper_sbplx import HyperSbplxSampler\n\ntry:\n    subprocess.run([\"quickbb_64\"])\n    FOUND_QUICKBB = True\nexcept FileNotFoundError:\n    FOUND_QUICKBB = False\n\ntry:\n    subprocess.run([\"flow_cutter_pace17\", \"--help\"])\n    FOUND_FLOWCUTTER = True\nexcept FileNotFoundError:\n    FOUND_FLOWCUTTER = False\n\n\ndef rand_reg_contract(n, deg, seed=None):\n    import networkx as nx\n\n    rG = nx.random_regular_graph(deg, n, seed=seed)\n    edge2ind = {\n        tuple(sorted(e)): ctg.utils.get_symbol(i)\n        for i, e in enumerate(rG.edges)\n    }\n\n    inputs = [\n        {edge2ind[tuple(sorted(e))] for e in rG.edges(nd)} for nd in rG.nodes\n    ]\n    output = {}\n\n    eq = \",\".join([\"\".join(i) for i in inputs]) + \"->{}\".format(\n        \"\".join(output)\n    )\n    shapes = [(2,) * deg] * n\n    views = list(map(ar.lazy.Variable, shapes))\n\n    return eq, shapes, views, inputs, output\n\n\n@pytest.fixture\ndef contraction_20_5():\n    eq, shapes, views, _, _ = rand_reg_contract(20, 5, seed=42)\n    size_dict = defaultdict(lambda: np.random.randint(2, 9))\n    return eq, shapes, size_dict, views\n\n\nmethods_requires = [\n    (\"greedy\", \"\"),\n    (\"greedy-compressed\", \"\"),\n    (\"greedy-span\", \"\"),\n    (\"labels\", \"\"),\n    (\"kahypar\", \"kahypar\"),\n    (\"kahypar-agglom\", \"kahypar\"),\n    (\"betweenness\", \"igraph\"),\n    (\"labelprop\", \"igraph\"),\n    (\"spinglass\", \"igraph\"),\n    (\"walktrap\", \"igraph\"),\n]\n\nsingle_term_cases = [\n    ([(\"a\",)], (\"a\",), {\"a\": 2}),\n    ([(\"a\",)], (), {\"a\": 2}),\n    ([(\"a\", \"b\")], (\"a\",), {\"a\": 2, \"b\": 3}),\n    ([(\"a\", \"b\")], (\"a\", \"b\"), {\"a\": 2, \"b\": 3}),\n    ([(\"a\", \"b\")], (\"b\", \"a\"), {\"a\": 2, \"b\": 3}),\n]\n\nSBPLX_TEST_SPACE = {\n    \"x\": {\"type\": \"FLOAT\", \"min\": -1.0, \"max\": 1.0},\n}\n\nSBPLX_TEST_SPACE_6D = {\n    name: {\"type\": \"FLOAT\", \"min\": -1.0, \"max\": 1.0} for name in \"abcdef\"\n}\n\n\n@pytest.mark.parametrize((\"method\", \"requires\"), methods_requires)\ndef test_basic(contraction_20_5, method, requires):\n    if requires:\n        pytest.importorskip(requires)\n\n    opt = ctg.UniformOptimizer(\n        methods=method, max_repeats=16, on_trial_error=\"raise\"\n    )\n    eq, _, _, arrays = contraction_20_5\n    shapes = [a.shape for a in arrays]\n\n    tree = ctg.einsum_tree(eq, *shapes, optimize=opt)\n    assert tree.speedup() > 1\n\n\n@pytest.mark.parametrize(\n    (\"inputs\", \"output\", \"size_dict\"),\n    single_term_cases,\n)\n@pytest.mark.parametrize((\"method\", \"requires\"), methods_requires)\ndef test_single_term_uniform(inputs, output, size_dict, method, requires):\n    if requires:\n        pytest.importorskip(requires)\n\n    opt = ctg.UniformOptimizer(\n        methods=method,\n        max_repeats=16,\n        on_trial_error=\"raise\",\n        parallel=False,\n    )\n    tree = ctg.array_contract_tree(inputs, output, size_dict, optimize=opt)\n    tree.describe()\n\n\n@pytest.mark.parametrize(\n    (\"inputs\", \"output\", \"size_dict\"),\n    single_term_cases,\n)\n@pytest.mark.parametrize((\"method\", \"requires\"), methods_requires)\ndef test_single_term_direct(inputs, output, size_dict, method, requires):\n    if requires:\n        pytest.importorskip(requires)\n\n    opt = ctg.UniformOptimizer(\n        methods=method,\n        max_repeats=16,\n        on_trial_error=\"raise\",\n        parallel=False,\n    )\n    tree = opt.search(inputs, output, size_dict)\n    tree.describe()\n\n\n@pytest.mark.parametrize(\n    (\"optlib\", \"requires\"),\n    [\n        (\"nevergrad\", \"nevergrad\"),\n        (\"skopt\", \"skopt\"),\n        (\"cmaes\", \"cmaes\"),\n        (\"optuna\", \"optuna\"),\n        (\"sses\", \"\"),\n        (\"neldermead\", \"\"),\n        (\"sbplx\", \"\"),\n    ],\n)\n@pytest.mark.parametrize(\"parallel\", [False, True])\ndef test_hyper(contraction_20_5, optlib, requires, parallel):\n    pytest.importorskip(\"kahypar\")\n    if requires:\n        pytest.importorskip(requires)\n\n    eq, _, _, arrays = contraction_20_5\n    shapes = [a.shape for a in arrays]\n    optimizer = ctg.HyperOptimizer(\n        max_repeats=32,\n        parallel=parallel,\n        optlib=optlib,\n    )\n    tree = ctg.einsum_tree(eq, *shapes, optimize=optimizer)\n    assert tree.speedup() > 1\n    assert {x[0] for x in optimizer.get_trials()} == {\"greedy\", \"kahypar\"}\n    optimizer.print_trials()\n\n\ndef test_hyper_sbplx_restart_patience_triggers_local_restart():\n    sampler = HyperSbplxSampler(\n        SBPLX_TEST_SPACE,\n        seed=1,\n        n_initial=0,\n        restart_patience=2,\n        explore_prob=0.0,\n        convergence_tol=1e-3,\n    )\n    sampler._best_x = [0.25]\n    sampler._best_score = 1.0\n    sampler._step = [0.4]\n\n    sampler._x = [0.1]\n    sampler._x_at_cycle_start = [0.0]\n    sampler._best_score_at_cycle_start = sampler._best_score\n    sampler._finish_cycle()\n\n    assert sampler._restart_count == 0\n    assert sampler._cycles_since_improvement == 1\n\n    sampler._x = [0.2]\n    sampler._x_at_cycle_start = [0.0]\n    sampler._best_score_at_cycle_start = sampler._best_score\n    sampler._finish_cycle()\n\n    assert sampler._restart_count == 1\n    assert sampler._stagnant_restart_count == 1\n    assert 0.0 < abs(sampler._step[0]) < 0.4\n\n\ndef test_hyper_sbplx_partition_uses_goodness_heuristic():\n    sampler = HyperSbplxSampler(\n        SBPLX_TEST_SPACE_6D,\n        seed=1,\n        n_initial=0,\n        nsmin=2,\n        nsmax=5,\n        partition=\"goodness\",\n        explore_prob=0.0,\n    )\n    sampler._step = [5.0, 4.0, 3.0, 1.0, 1.0, 1.0]\n\n    sampler._partition_dims()\n\n    assert sampler._subspaces == [[0, 1], [2, 3, 4, 5]]\n\n\ndef test_hyper_sbplx_partition_greedy_equal_chunks():\n    sampler = HyperSbplxSampler(\n        SBPLX_TEST_SPACE_6D,\n        seed=1,\n        n_initial=0,\n        nsmin=2,\n        nsmax=3,\n        partition=\"greedy\",\n        explore_prob=0.0,\n    )\n    sampler._step = [5.0, 4.0, 3.0, 1.0, 1.0, 1.0]\n\n    sampler._partition_dims()\n\n    # greedy: two equal chunks of 3 (sorted by magnitude)\n    assert len(sampler._subspaces) == 2\n    assert len(sampler._subspaces[0]) == 3\n    assert len(sampler._subspaces[1]) == 3\n\n\ndef test_hyper_sbplx_cycle_step_scaling_clamped_by_omega():\n    sampler = HyperSbplxSampler(\n        SBPLX_TEST_SPACE_6D,\n        seed=1,\n        n_initial=0,\n        explore_prob=0.0,\n        convergence_tol=1e-3,\n    )\n    sampler._subspaces = [[0, 1, 2], [3, 4, 5]]\n    sampler._x_at_cycle_start = [0.0] * 6\n    sampler._step_at_cycle_start = [1.0] * 6\n    sampler._x = [100.0, 0.0, 0.0, 0.0, 0.0, 0.0]\n\n    sampler._update_steps_after_cycle()\n\n    assert sampler._step[0] == 10.0\n    assert sampler._step[1:] == [-10.0] * 5\n\n\ndef test_hyper_sbplx_cycle_convergence_is_relative_to_scale():\n    sampler = HyperSbplxSampler(\n        SBPLX_TEST_SPACE,\n        seed=1,\n        n_initial=0,\n        explore_prob=0.0,\n        convergence_tol=1e-4,\n    )\n    sampler._x_at_cycle_start = [1000.0]\n    sampler._x = [1000.05]\n    sampler._step = [0.1]\n\n    assert sampler._cycle_converged()\n\n\ndef test_hyper_sbplx_repeated_restarts_escalate_to_global_restart():\n    sampler = HyperSbplxSampler(\n        SBPLX_TEST_SPACE,\n        seed=2,\n        n_initial=0,\n        restart_patience=1,\n        explore_prob=0.0,\n        convergence_tol=1e-3,\n        initial_scale=0.5,\n    )\n    sampler._best_x = [0.0]\n    sampler._best_score = 1.0\n    sampler._step = [0.4]\n\n    sampler._x = [0.1]\n    sampler._x_at_cycle_start = [0.0]\n    sampler._best_score_at_cycle_start = sampler._best_score\n    sampler._finish_cycle()\n\n    assert sampler._restart_count == 1\n    assert abs(sampler._step[0]) < 0.4\n\n    sampler._x_at_cycle_start = [sampler._x[0] - 0.1]\n    sampler._best_score_at_cycle_start = sampler._best_score\n    sampler._finish_cycle()\n\n    assert sampler._restart_count == 2\n    assert sampler._stagnant_restart_count == 2\n    assert sampler._step == [sampler.initial_scale]\n\n\ndef test_hyper_sbplx_improvement_resets_restart_counters():\n    sampler = HyperSbplxSampler(\n        SBPLX_TEST_SPACE,\n        seed=3,\n        n_initial=0,\n        restart_patience=2,\n        explore_prob=0.0,\n    )\n    sampler._best_score = 10.0\n    sampler._cycles_since_improvement = 4\n    sampler._stagnant_restart_count = 3\n    sampler._trial_map[0] = (\"filler\", None, None, [0.5])\n\n    sampler.tell(0, 1.0)\n\n    assert sampler._best_score == 1.0\n    assert sampler._best_x == [0.5]\n    assert sampler._cycles_since_improvement == 0\n    assert sampler._stagnant_restart_count == 0\n\n\ndef test_hyper_sbplx_stale_nm_results_ignored_after_restart():\n    sampler = HyperSbplxSampler(\n        SBPLX_TEST_SPACE,\n        seed=4,\n        n_initial=0,\n        restart_patience=1,\n        explore_prob=0.0,\n    )\n\n    stale_trial, _ = sampler.ask()\n    sampler._restart(\"global\")\n    current_trial, _ = sampler.ask()\n\n    assert stale_trial != current_trial\n    assert sampler._sub_nm_id is not None\n    assert 0 in sampler._sub_nm._token_map\n\n    sampler.tell(stale_trial, 123.0)\n\n    assert 0 in sampler._sub_nm._token_map\n\n\ndef test_nmcore_inject_vertex_diameter_gate_accepts_nearby():\n    core = _NMCore(\n        ndim=2,\n        center=[0.0, 0.0],\n        scales=[0.5, 0.5],\n        convergence_tol=1e-6,\n        inject_diameter_fraction=1.0,\n    )\n    # manually set up a sorted simplex\n    core._vertices = [[0.0, 0.0], [0.1, 0.0], [0.0, 0.1]]\n    core._scores = [1.0, 2.0, 3.0]\n    core._state = \"reflect\"\n\n    # point close to the simplex — should be accepted\n    accepted = core.inject_vertex([0.05, 0.05], 2.5)\n    assert accepted\n    assert core._pending_injection is not None\n\n\ndef test_nmcore_inject_vertex_diameter_gate_rejects_far():\n    core = _NMCore(\n        ndim=2,\n        center=[0.0, 0.0],\n        scales=[0.5, 0.5],\n        convergence_tol=1e-6,\n        inject_diameter_fraction=1.0,\n    )\n    core._vertices = [[0.0, 0.0], [0.1, 0.0], [0.0, 0.1]]\n    core._scores = [1.0, 2.0, 3.0]\n    core._state = \"reflect\"\n\n    # point far from the simplex — should be rejected\n    accepted = core.inject_vertex([0.9, 0.9], 2.5)\n    assert not accepted\n    assert core._pending_injection is None\n\n\ndef test_nmcore_inject_vertex_early_convergence_signal():\n    core = _NMCore(\n        ndim=2,\n        center=[0.0, 0.0],\n        scales=[0.5, 0.5],\n        convergence_tol=1e-6,\n        inject_diameter_fraction=1.0,\n    )\n    core._vertices = [[0.0, 0.0], [0.1, 0.0], [0.0, 0.1]]\n    core._scores = [1.0, 2.0, 3.0]\n    core._best_score = 1.0\n    core._state = \"reflect\"\n    core._tell_count = 10\n\n    # point far away but dramatically better (< 0.5 * best_score)\n    accepted = core.inject_vertex([0.9, 0.9], 0.3)\n    assert not accepted\n    assert core._converged\n\n\ndef test_nmcore_inject_vertex_inf_diameter_fraction():\n    core = _NMCore(\n        ndim=2,\n        center=[0.0, 0.0],\n        scales=[0.5, 0.5],\n        convergence_tol=1e-6,\n        inject_diameter_fraction=float(\"inf\"),\n    )\n    core._vertices = [[0.0, 0.0], [0.1, 0.0], [0.0, 0.1]]\n    core._scores = [1.0, 2.0, 3.0]\n    core._state = \"reflect\"\n\n    # even a far point should be accepted with inf fraction\n    accepted = core.inject_vertex([0.9, 0.9], 2.5)\n    assert accepted\n\n\ndef test_nm_sampler_adaptive_filler_scale():\n    from cotengra.hyperoptimizers.hyper_neldermead import (\n        HyperNelderMeadSampler,\n    )\n\n    sampler = HyperNelderMeadSampler(\n        SBPLX_TEST_SPACE,\n        seed=42,\n        n_initial=0,\n        filler_scale=0.01,\n        explore_prob=0.0,\n    )\n    assert sampler._core is not None\n\n    # manually populate the core so it has a real diameter\n    sampler._core._vertices = [[0.0], [0.5]]\n    sampler._core._scores = [1.0, 2.0]\n    sampler._core._state = \"reflect\"\n    sampler._core._initial_simplex_diameter = 0.5\n\n    diameter = sampler._core._simplex_diameter()\n    assert diameter > 0.01  # bigger than filler_scale floor\n\n    # ask a filler — effective scale should be max(0.5*0.5, 0.01) = 0.25\n    trial_number, params = sampler._ask_filler()\n    assert trial_number >= 0\n\n    # filler should center on core's best vertex, not global best\n    sampler._core._best_vertex = [0.8]\n    sampler._best_x = [-0.9]\n    rng = sampler.rng\n    samples = [sampler._ask_filler()[1][0] for _ in range(200)]\n    mean_sample = sum(samples) / len(samples)\n    # centered on 0.8, not -0.9 — mean should be close to 0.8\n    assert abs(mean_sample - 0.8) < 0.15\n\n\ndef test_sbplx_sampler_adaptive_filler_scale():\n    sampler = HyperSbplxSampler(\n        SBPLX_TEST_SPACE,\n        seed=42,\n        n_initial=0,\n        filler_scale=0.01,\n        explore_prob=0.0,\n    )\n    # set up cycling state with a step vector\n    sampler._step = [0.4]\n    sampler._sub_nm = _NMCore(\n        ndim=1,\n        center=[0.0],\n        scales=[0.4],\n        convergence_tol=1e-4,\n    )\n\n    # ask a filler — effective scale should be max(0.5*0.4, 0.01) = 0.2\n    trial_number, x = sampler._ask_filler()\n    assert trial_number >= 0\n\n\ndef test_nmcore_psi_convergence_uses_relative_diameter():\n    core = _NMCore(\n        ndim=1,\n        center=[0.0],\n        scales=[1.0],\n        convergence_tol=1e-6,\n        psi=0.5,\n    )\n    core._vertices = [[0.0], [0.4]]\n    core._scores = [0.0, 1.0]\n    core._initial_simplex_diameter = 1.0\n\n    core._begin_reflect()\n\n    assert core.converged\n\n\ndef test_nm_sampler_exits_init_phase_with_inf_scores():\n    from cotengra.hyperoptimizers.hyper_neldermead import (\n        HyperNelderMeadSampler,\n    )\n\n    sampler = HyperNelderMeadSampler(\n        SBPLX_TEST_SPACE,\n        seed=42,\n        n_initial=3,\n        explore_prob=0.0,\n    )\n\n    assert sampler._init_phase\n\n    # simulate all init trials scoring inf (e.g. BadTrial / timeout)\n    tokens = []\n    for _ in range(3):\n        token, _ = sampler.ask()\n        tokens.append(token)\n\n    for token in tokens:\n        sampler.tell(token, float(\"inf\"))\n\n    # init phase must have ended despite all-inf scores\n    assert not sampler._init_phase\n\n\ndef test_cmaes_report_result_handles_inf():\n    cmaes = pytest.importorskip(\"cmaes\")  # noqa: F841\n    from cotengra.hyperoptimizers.hyper_cmaes import CMAESOptLib\n\n    space = {\"greedy\": SBPLX_TEST_SPACE}\n    optlib = CMAESOptLib()\n    optlib.setup(methods=[\"greedy\"], space=space)\n\n    # ask enough trials to fill one population, report all as inf\n    pop_size = optlib._optimizers[\"greedy\"].opt.population_size\n    settings = [optlib.get_setting() for _ in range(pop_size)]\n    for s in settings:\n        optlib.report_result(s, {}, float(\"inf\"))\n\n    # should still be able to ask for more trials afterwards\n    s = optlib.get_setting()\n    assert s[\"method\"] == \"greedy\"\n\n\ndef test_optuna_report_result_handles_inf():\n    pytest.importorskip(\"optuna\")\n    from cotengra.hyperoptimizers.hyper_optuna import OptunaOptLib\n\n    space = {\"greedy\": SBPLX_TEST_SPACE}\n    optlib = OptunaOptLib()\n    optlib.setup(methods=[\"greedy\"], space=space)\n\n    # ask a trial and report inf\n    s = optlib.get_setting()\n    optlib.report_result(s, {}, float(\"inf\"))\n\n    # ask another trial and report a normal score\n    s2 = optlib.get_setting()\n    optlib.report_result(s2, {}, 1.0)\n\n    # should still be functional\n    s3 = optlib.get_setting()\n    assert s3[\"method\"] == \"greedy\"\n\n\n@pytest.mark.parametrize(\n    \"optimize\",\n    [\n        pytest.param(\n            ctg.QuickBBOptimizer,\n            marks=pytest.mark.skipif(\n                not FOUND_QUICKBB, reason=\"quickbb_64 not found on path\"\n            ),\n        ),\n        pytest.param(\n            ctg.FlowCutterOptimizer,\n            marks=pytest.mark.skipif(\n                not FOUND_FLOWCUTTER,\n                reason=\"flow_cutter_pace17 not found on path\",\n            ),\n        ),\n    ],\n)\ndef test_binaries(contraction_20_5, optimize):\n    eq, _, _, arrays = contraction_20_5\n    shapes = [a.shape for a in arrays]\n    optimizer = optimize(max_time=1)\n    tree = ctg.einsum_tree(eq, *shapes, optimize=optimizer)\n    assert tree.speedup() > 1\n\n\n@pytest.mark.parametrize(\"parallel\", [False, True])\ndef test_hyper_slicer(parallel):\n    if parallel:\n        pytest.importorskip(\"distributed\")\n\n    inputs, output, _, size_dict = ctg.utils.rand_equation(\n        30, reg=5, seed=42, d_max=3\n    )\n\n    optimizer = ctg.HyperOptimizer(\n        max_repeats=16,\n        parallel=parallel,\n        optlib=\"random\",\n        slicing_opts={\"target_slices\": 1000},\n        progbar=True,\n    )\n    tree = ctg.array_contract_tree(\n        inputs, output, size_dict, optimize=optimizer\n    )\n    assert tree.multiplicity >= 1000\n    assert optimizer.best[\"flops\"] > optimizer.best[\"original_flops\"]\n\n\n@pytest.mark.parametrize(\"parallel\", [False, True])\ndef test_hyper_reconf(parallel):\n    if parallel:\n        pytest.importorskip(\"distributed\")\n\n    inputs, output, _, size_dict = ctg.utils.rand_equation(\n        30, reg=5, seed=42, d_max=3\n    )\n\n    optimizer = ctg.HyperOptimizer(\n        max_repeats=16,\n        parallel=parallel,\n        optlib=\"random\",\n        reconf_opts={\"subtree_size\": 6},\n        progbar=True,\n    )\n    ctg.array_contract_tree(inputs, output, size_dict, optimize=optimizer)\n    assert optimizer.best[\"flops\"] < optimizer.best[\"original_flops\"]\n\n\n@pytest.mark.parametrize(\"parallel\", [False, True])\ndef test_hyper_slicer_reconf(parallel):\n    if parallel:\n        pytest.importorskip(\"distributed\")\n\n    inputs, output, _, size_dict = ctg.utils.rand_equation(\n        30, reg=5, seed=42, d_max=3\n    )\n\n    optimizer = ctg.HyperOptimizer(\n        max_repeats=16,\n        parallel=parallel,\n        optlib=\"random\",\n        slicing_reconf_opts={\n            \"target_size\": 2**19,\n            \"reconf_opts\": {\n                \"subtree_size\": 6,\n            },\n        },\n        progbar=True,\n    )\n    tree = ctg.array_contract_tree(\n        inputs, output, size_dict, optimize=optimizer\n    )\n    assert tree.max_size() <= 2**19\n\n\n@pytest.mark.localonly\n@pytest.mark.parametrize(\"parallel_backend\", (\"dask\", \"ray\"))\ndef test_insane_nested(parallel_backend):\n    if parallel_backend == \"dask\":\n        pytest.importorskip(\"distributed\")\n    else:\n        pytest.importorskip(parallel_backend)\n\n    inputs, output, _, size_dict = ctg.utils.rand_equation(\n        30, reg=5, seed=42, d_max=3\n    )\n\n    optimizer = ctg.HyperOptimizer(\n        max_repeats=4,\n        parallel=parallel_backend,\n        optlib=\"random\",\n        progbar=True,\n        slicing_reconf_opts={\n            \"target_size\": 2**20,\n            \"forested\": True,\n            \"max_repeats\": 2,\n            \"num_trees\": 2,\n            \"reconf_opts\": {\n                \"forested\": True,\n                \"num_trees\": 2,\n                \"subtree_size\": 4,\n            },\n        },\n    )\n    tree = ctg.array_contract_tree(\n        inputs, output, size_dict, optimize=optimizer\n    )\n    assert tree.max_size() <= 2**20\n\n\ndef test_plotting():\n    pytest.importorskip(\"matplotlib\")\n\n    import matplotlib\n\n    matplotlib.use(\"Template\")\n\n    inputs, output, _, size_dict = ctg.utils.rand_equation(\n        30, reg=5, seed=42, d_max=3\n    )\n    hg = ctg.HyperGraph(inputs, output, size_dict)\n    hg.plot()\n    opt = ctg.HyperOptimizer(max_repeats=16)\n    opt.search(inputs, output, size_dict)\n    opt.plot_trials()\n    opt.plot_scatter()\n\n\ndef test_auto_optimizers_threadsafe():\n    from concurrent.futures import ThreadPoolExecutor\n\n    pool = ThreadPoolExecutor(2)\n\n    contractions = [ctg.utils.tree_equation(100, seed=i) for i in range(10)]\n    fs = [\n        pool.submit(\n            ctg.array_contract_tree,\n            inputs,\n            output,\n            size_dict,\n            optimize=\"auto-hq\",\n        )\n        for inputs, output, _, size_dict in contractions\n    ]\n    [f.result() for f in fs]\n\n\ndef test_reusable_optimizes_overwrite_improved():\n    contractions = []\n\n    for seed in range(10):\n        con = ctg.utils.rand_equation(20, 3, 2, 2, 2, seed=seed)\n        contractions.append(con)\n\n    opt = ctg.ReusableHyperOptimizer(\n        methods=\"greedy\",\n        overwrite=\"improved\",\n        max_repeats=2,\n    )\n\n    scores_a = [\n        opt.search(inputs, output, size_dict).get_score()\n        for inputs, output, _, size_dict in contractions\n    ]\n    # second time the optimize runs for every contraction, but if an old tree\n    # is better than the new one, it will be used instead\n    scores_b = [\n        opt.search(inputs, output, size_dict).get_score()\n        for inputs, output, _, size_dict in contractions\n    ]\n\n    for s1, s2 in zip(scores_b, scores_a):\n        assert s1 <= s2\n"
  },
  {
    "path": "tests/test_parallel.py",
    "content": "\"\"\"Tests for parallel pool management behavior.\"\"\"\n\nimport concurrent.futures\nimport multiprocessing\nimport os\n\nimport pytest\n\nimport cotengra.parallel as par\n\nFRESH_START_METHODS = tuple(\n    method\n    for method in multiprocessing.get_all_start_methods()\n    if method != \"fork\"\n)\n\n\ndef _reset_parallel_state():\n    \"\"\"Reset module-level parallel state for test isolation.\"\"\"\n    par.ProcessPoolHandler.shutdown()\n    par.ThreadPoolHandler.shutdown()\n    par._AUTO_BACKEND = None\n    par._AUTO_BACKEND_PID = None\n    par._IS_WORKER = False\n\n\ndef _check_worker_flag():\n    \"\"\"Helper that checks _IS_WORKER inside a worker process.\"\"\"\n    return par._IS_WORKER\n\n\ndef _worker_auto_returns_none():\n    \"\"\"Helper that checks nested parallel='auto' in a worker.\"\"\"\n    return par.parse_parallel_arg(\"auto\") is None\n\n\ndef _subprocess_auto_returns_none(q):\n    \"\"\"Helper that runs in a child process.\"\"\"\n    q.put(par.parse_parallel_arg(\"auto\") is None)\n\n\ndef test_auto_creates_pool():\n    \"\"\"parallel='auto' should create a pool by default.\"\"\"\n    _reset_parallel_state()\n    try:\n        pool = par.parse_parallel_arg(\"auto\")\n        assert pool is not None\n    finally:\n        _reset_parallel_state()\n\n\ndef test_default_backend_preference():\n    \"\"\"Default backend should be loky (if available) else concurrent.futures.\"\"\"\n    if par.have_loky or par.have_joblib:\n        assert par._DEFAULT_BACKEND == \"loky\"\n    else:\n        assert par._DEFAULT_BACKEND == \"concurrent.futures\"\n\n\ndef test_explicit_process_backend_reuses_auto():\n    \"\"\"Explicit process backends should become the remembered auto backend.\"\"\"\n    _reset_parallel_state()\n    try:\n        pool1 = par.parse_parallel_arg(\"concurrent.futures\")\n        pool2 = par.parse_parallel_arg(\"auto\")\n        assert par._AUTO_BACKEND == \"concurrent.futures\"\n        assert par._AUTO_BACKEND_PID == os.getpid()\n        assert pool1 is pool2\n    finally:\n        _reset_parallel_state()\n\n\ndef test_explicit_loky_reuses_auto():\n    \"\"\"Explicit loky should become the remembered auto backend.\"\"\"\n    if not (par.have_loky or par.have_joblib):\n        pytest.skip(\"loky not available\")\n\n    _reset_parallel_state()\n    try:\n        par.parse_parallel_arg(\"loky\")\n        pool = par.parse_parallel_arg(\"auto\")\n        assert par._AUTO_BACKEND == \"loky\"\n        assert par._AUTO_BACKEND_PID == os.getpid()\n        assert par._infer_backend(pool) == \"loky\"\n    finally:\n        _reset_parallel_state()\n\n\ndef test_threads_remain_explicit_only_for_auto():\n    \"\"\"Explicit threads should not become the remembered auto backend.\"\"\"\n    _reset_parallel_state()\n    try:\n        thread_pool = par.parse_parallel_arg(\"threads\")\n        auto_pool = par.parse_parallel_arg(\"auto\")\n        assert thread_pool is not None\n        assert par._AUTO_BACKEND == par._DEFAULT_BACKEND\n        assert par._AUTO_BACKEND != \"threads\"\n        assert auto_pool is not None\n    finally:\n        _reset_parallel_state()\n\n\ndef test_threads_do_not_clobber_remembered_auto_backend():\n    \"\"\"Explicit threads should not change any remembered process backend.\"\"\"\n    _reset_parallel_state()\n    try:\n        process_pool = par.parse_parallel_arg(\"concurrent.futures\")\n        par.parse_parallel_arg(\"threads\")\n        auto_pool = par.parse_parallel_arg(\"auto\")\n        assert par._AUTO_BACKEND == \"concurrent.futures\"\n        assert auto_pool is process_pool\n    finally:\n        _reset_parallel_state()\n\n\ndef test_worker_flag_prevents_auto_pool():\n    \"\"\"parallel='auto' returns None when _IS_WORKER is set.\"\"\"\n    _reset_parallel_state()\n    try:\n        par._IS_WORKER = True\n        pool = par.parse_parallel_arg(\"auto\")\n        assert pool is None\n    finally:\n        _reset_parallel_state()\n\n\ndef test_submit_sets_worker_flag_for_process_pools():\n    \"\"\"Process-backed submit() calls should mark workers as workers.\"\"\"\n    _reset_parallel_state()\n    try:\n        pool = par.parse_parallel_arg(\"concurrent.futures\")\n        future = par.submit(pool, _check_worker_flag)\n        assert future.result(timeout=10) is True\n    finally:\n        _reset_parallel_state()\n\n\ndef test_submit_does_not_mark_thread_workers():\n    \"\"\"Thread-backed submit() calls should not poison top-level auto state.\"\"\"\n    _reset_parallel_state()\n    try:\n        with concurrent.futures.ThreadPoolExecutor(max_workers=1) as pool:\n            future = par.submit(pool, _check_worker_flag)\n            assert future.result(timeout=10) is False\n\n        assert par._IS_WORKER is False\n        assert par.parse_parallel_arg(\"auto\") is not None\n    finally:\n        _reset_parallel_state()\n\n\n@pytest.mark.parametrize(\"start_method\", FRESH_START_METHODS)\ndef test_spawn_like_workers_disable_auto(start_method):\n    \"\"\"Fresh worker processes should disable nested parallel='auto'.\"\"\"\n    _reset_parallel_state()\n    try:\n        ctx = multiprocessing.get_context(start_method)\n        with concurrent.futures.ProcessPoolExecutor(\n            max_workers=1, mp_context=ctx\n        ) as pool:\n            future = par.submit(pool, _worker_auto_returns_none)\n            assert future.result(timeout=20) is True\n    finally:\n        _reset_parallel_state()\n\n\ndef test_subprocess_no_auto_pool_fork():\n    \"\"\"parallel='auto' returns None in a forked subprocess (PID guard).\"\"\"\n    if \"fork\" not in multiprocessing.get_all_start_methods():\n        pytest.skip(\"fork not available\")\n\n    ctx = multiprocessing.get_context(\"fork\")\n\n    _reset_parallel_state()\n    try:\n        par.parse_parallel_arg(True)\n\n        q = ctx.Queue()\n        p = ctx.Process(target=_subprocess_auto_returns_none, args=(q,))\n        p.start()\n        result = q.get(timeout=10)\n        p.join()\n        assert result is True\n    finally:\n        _reset_parallel_state()\n\n\ndef test_random_greedy_parallel_process_backend(monkeypatch):\n    \"\"\"RandomGreedyOptimizer should use the shared process submit path.\"\"\"\n    import cotengra as ctg\n\n    monkeypatch.setenv(\"COTENGRA_NUM_WORKERS\", \"1\")\n    par.choose_default_num_workers.cache_clear()\n\n    _reset_parallel_state()\n    try:\n        c = ctg.utils.lattice_equation([2, 2], d_min=2, d_max=2, seed=1)\n        opt = ctg.RandomGreedyOptimizer(\n            max_repeats=2,\n            temperature=0.1,\n            seed=1,\n            accel=False,\n            parallel=\"concurrent.futures\",\n        )\n        assert opt(c.inputs, c.output, c.size_dict)\n    finally:\n        _reset_parallel_state()\n        par.choose_default_num_workers.cache_clear()\n\n\ndef test_pool_persists_across_calls():\n    \"\"\"A created pool should be reused, not recreated each call.\"\"\"\n    _reset_parallel_state()\n    try:\n        pool1 = par.parse_parallel_arg(\"auto\")\n        pool2 = par.parse_parallel_arg(\"auto\")\n        assert pool1 is pool2\n    finally:\n        _reset_parallel_state()\n\n\ndef test_explicit_parallel_true_sets_pid():\n    \"\"\"parallel=True should record the PID for subprocess detection.\"\"\"\n    _reset_parallel_state()\n    try:\n        par.parse_parallel_arg(True)\n        assert par._AUTO_BACKEND_PID == os.getpid()\n        assert par._AUTO_BACKEND is not None\n    finally:\n        _reset_parallel_state()\n\n\ndef test_pid_mismatch_returns_none():\n    \"\"\"Simulated PID mismatch (as after fork) should return None.\"\"\"\n    _reset_parallel_state()\n    try:\n        par._AUTO_BACKEND = par._DEFAULT_BACKEND\n        par._AUTO_BACKEND_PID = -1  # impossible PID\n        pool = par.parse_parallel_arg(\"auto\")\n        assert pool is None\n    finally:\n        _reset_parallel_state()\n"
  },
  {
    "path": "tests/test_paths_basic.py",
    "content": "import numpy as np\nimport pytest\nfrom numpy.testing import assert_allclose\n\nimport cotengra as ctg\nimport cotengra.pathfinders.path_basic as pb\n\ntest_case_eqs = [\n    \"a->a\",\n    \"ab->ab\",\n    \"ab->a\",\n    \"ab->ba\",\n    # these are taken from opt_einsum\n    # Test scalar-like operations\n    \"a,->a\",\n    \"ab,->ab\",\n    \",ab,->ab\",\n    \",,->\",\n    # Test hadamard-like products\n    \"a,ab,abc->abc\",\n    \"a,b,ab->ab\",\n    # Test index-transformations\n    \"ea,fb,gc,hd,abcd->efgh\",\n    \"ea,fb,abcd,gc,hd->efgh\",\n    \"abcd,ea,fb,gc,hd->efgh\",\n    # Test complex contractions\n    \"acdf,jbje,gihb,hfac,gfac,gifabc,hfac\",\n    \"cd,bdhe,aidb,hgca,gc,hgibcd,hgac\",\n    \"abhe,hidj,jgba,hiab,gab\",\n    \"bde,cdh,agdb,hica,ibd,hgicd,hiac\",\n    \"chd,bde,agbc,hiad,hgc,hgi,hiad\",\n    \"chd,bde,agbc,hiad,bdi,cgh,agdb\",\n    \"bdhe,acad,hiab,agac,hibd\",\n    # Test collapse\n    \"ab,ab,c->\",\n    \"ab,ab,c->c\",\n    \"ab,ab,cd,cd->\",\n    \"ab,ab,cd,cd->ac\",\n    \"ab,ab,cd,cd->cd\",\n    \"ab,ab,cd,cd,ef,ef->\",\n    # Test outer prodcuts\n    \"ab,cd,ef->abcdef\",\n    \"ab,cd,ef->acdf\",\n    \"ab,cd,de->abcde\",\n    \"ab,cd,de->be\",\n    \"ab,bcd,cd->abcd\",\n    \"ab,bcd,cd->abd\",\n    # Random test cases that have previously failed\n    \"eb,cb,fb->cef\",\n    \"dd,fb,be,cdb->cef\",\n    \"bca,cdb,dbf,afc->\",\n    \"dcc,fce,ea,dbf->ab\",\n    \"fdf,cdd,ccd,afe->ae\",\n    \"abcd,ad\",\n    \"ed,fcd,ff,bcf->be\",\n    \"baa,dcf,af,cde->be\",\n    \"bd,db,eac->ace\",\n    \"fff,fae,bef,def->abd\",\n    \"efc,dbc,acf,fd->abe\",\n    # Inner products\n    \"ab,ab\",\n    \"ab,ba\",\n    \"abc,abc\",\n    \"abc,bac\",\n    \"abc,cba\",\n    # GEMM test cases\n    \"ab,bc\",\n    \"ab,cb\",\n    \"ba,bc\",\n    \"ba,cb\",\n    \"abcd,cd\",\n    \"abcd,ab\",\n    \"abcd,cdef\",\n    \"abcd,cdef->feba\",\n    \"abcd,efdc\",\n    # Inner than dot\n    \"aab,bc->ac\",\n    \"ab,bcc->ac\",\n    \"aab,bcc->ac\",\n    \"baa,bcc->ac\",\n    \"aab,ccb->ac\",\n    # Randomly built test caes\n    \"aab,fa,df,ecc->bde\",\n    \"ecb,fef,bad,ed->ac\",\n    \"bcf,bbb,fbf,fc->\",\n    \"bb,ff,be->e\",\n    \"bcb,bb,fc,fff->\",\n    \"fbb,dfd,fc,fc->\",\n    \"afd,ba,cc,dc->bf\",\n    \"adb,bc,fa,cfc->d\",\n    \"bbd,bda,fc,db->acf\",\n    \"dba,ead,cad->bce\",\n    \"aef,fbc,dca->bde\",\n]\n\n\n@pytest.mark.parametrize(\"eq\", test_case_eqs)\n@pytest.mark.parametrize(\"which\", [\"greedy\", \"optimal\"])\ndef test_manual_cases(eq, which):\n    inputs, output = ctg.utils.eq_to_inputs_output(eq)\n    size_dict = ctg.utils.make_rand_size_dict_from_inputs(inputs)\n    arrays = ctg.utils.make_arrays_from_inputs(inputs, size_dict)\n    expected = np.einsum(eq, *arrays, optimize=True)\n\n    path = {\n        \"greedy\": pb.optimize_greedy,\n        \"optimal\": pb.optimize_optimal,\n    }[which](inputs, output, size_dict)\n    tree = ctg.ContractionTree.from_path(inputs, output, size_dict, path=path)\n    assert_allclose(tree.contract(arrays), expected)\n\n\n@pytest.mark.parametrize(\"seed\", range(10))\n@pytest.mark.parametrize(\"which\", [\"greedy\", \"optimal\"])\ndef test_basic_rand(seed, which):\n    c = ctg.utils.rand_equation(\n        n=10,\n        reg=4,\n        n_out=2,\n        n_hyper_in=1,\n        n_hyper_out=1,\n        d_min=2,\n        d_max=3,\n        seed=seed,\n    )\n    eq = ctg.utils.inputs_output_to_eq(c.inputs, c.output)\n\n    path = {\n        \"greedy\": pb.optimize_greedy,\n        \"optimal\": pb.optimize_optimal,\n    }[which](c.inputs, c.output, c.size_dict)\n\n    tree = ctg.ContractionTree.from_path(\n        c.inputs, c.output, c.size_dict, path=path\n    )\n    arrays = [np.random.randn(*s) for s in c.shapes]\n    assert_allclose(\n        tree.contract(arrays), np.einsum(eq, *arrays, optimize=True)\n    )\n\n\n@pytest.mark.parametrize(\"seed\", range(3))\ndef test_random_greedy_track_flops(seed):\n    c = ctg.utils.lattice_equation(\n        [4, 5],\n        d_min=2,\n        d_max=3,\n        seed=seed,\n    )\n    opt = ctg.RandomGreedyOptimizer(\n        max_repeats=2,\n        temperature=0.1,\n        seed=seed,\n        accel=False,\n        parallel=False,\n    )\n    path = opt(c.inputs, c.output, c.size_dict)\n    tree = ctg.ContractionTree.from_path(\n        c.inputs, c.output, c.size_dict, path=path\n    )\n    assert tree.contraction_cost(log=10) == pytest.approx(opt.best_flops)\n    # check deterministic\n    opt2 = ctg.RandomGreedyOptimizer(\n        max_repeats=2,\n        temperature=0.1,\n        seed=seed,\n        accel=False,\n        parallel=False,\n    )\n    opt2(c.inputs, c.output, c.size_dict)\n    assert opt.best_ssa_path == opt2.best_ssa_path\n    assert opt.best_flops == opt2.best_flops\n\n\n@pytest.mark.parametrize(\"seed\", range(10))\n@pytest.mark.parametrize(\"which\", [\"greedy\", \"optimal\"])\ndef test_basic_perverse(seed, which):\n    c = ctg.utils.perverse_equation(10, seed=seed)\n    eq = ctg.utils.inputs_output_to_eq(c.inputs, c.output)\n    print(eq)\n    path = {\n        \"greedy\": pb.optimize_greedy,\n        \"optimal\": pb.optimize_optimal,\n    }[which](c.inputs, c.output, c.size_dict)\n    tree = ctg.ContractionTree.from_path(\n        c.inputs, c.output, c.size_dict, path=path\n    )\n    arrays = [np.random.randn(*s) for s in c.shapes]\n    assert_allclose(\n        tree.contract(arrays), np.einsum(eq, *arrays, optimize=True)\n    )\n\n\ndef test_optimal_lattice_eq():\n    inputs, output, _, size_dict = ctg.utils.lattice_equation(\n        [4, 5], d_max=3, seed=42\n    )\n\n    path = pb.optimize_optimal(inputs, output, size_dict, minimize=\"flops\")\n    tree = ctg.ContractionTree.from_path(inputs, output, size_dict, path=path)\n    assert tree.contraction_cost() == 1464\n\n    path = pb.optimize_optimal(inputs, output, size_dict, minimize=\"size\")\n    tree = ctg.ContractionTree.from_path(inputs, output, size_dict, path=path)\n    assert tree.contraction_width() == pytest.approx(5.584962500721156)\n\n\ndef test_random_optimize():\n    inputs, output, _, size_dict = ctg.utils.lattice_equation(\n        [4, 5], d_max=3, seed=42\n    )\n    tree = ctg.array_contract_tree(\n        inputs,\n        output,\n        size_dict,\n        optimize=\"random\",\n    )\n    assert tree.is_complete()\n\n\ndef test_edgesort_optimize():\n    inputs, output, _, size_dict = ctg.utils.lattice_equation(\n        [4, 5], d_max=3, seed=42\n    )\n    tree = ctg.array_contract_tree(\n        inputs,\n        output,\n        size_dict,\n        optimize=\"edgesort\",\n    )\n    assert tree.is_complete()\n\n\ndef test_edgesort_optimize_manual_labelled_reverse():\n    # array_contract and friends canonicalize the equation letters by\n    # appearance by default, check the manual override to obey the supplied\n    # ordering works here:\n    tree = ctg.array_contract_tree(\n        inputs=[(3, 2), (2, 1), (1, 0)],\n        size_dict={0: 2, 1: 2, 2: 2, 3: 2},\n        optimize=\"edgesort\",\n    )\n    assert tree.get_path() == ((1, 2), (0, 1))\n"
  },
  {
    "path": "tests/test_slicer.py",
    "content": "import pytest\n\nimport cotengra as ctg\n\n\ndef test_slicer():\n    tree = ctg.utils.rand_tree(30, 5, seed=42, d_max=3)\n    sf = ctg.SliceFinder(tree, target_size=100_000, target_overhead=None)\n    inds, ccost = sf.search()\n    assert tree.max_size() > 500_000\n    assert ccost.size <= 100_000\n    assert ccost.total_flops > tree.contraction_cost()\n    assert len(inds) > 1\n\n\ndef test_plot():\n    pytest.importorskip(\"matplotlib\")\n\n    import matplotlib\n\n    matplotlib.use(\"Template\")\n    tree = ctg.utils.rand_tree(30, 5, seed=42, d_max=3)\n    sf = ctg.SliceFinder(tree, target_size=100_000, target_overhead=None)\n    sf.search()\n    sf.plot_slicings()\n\n\ndef test_plot_alt():\n    pytest.importorskip(\"altair\")\n    tree = ctg.utils.rand_tree(30, 5, seed=42, d_max=3)\n    sf = ctg.SliceFinder(tree, target_size=100_000, target_overhead=None)\n    sf.search()\n    sf.plot_slicings_alt()\n"
  },
  {
    "path": "tests/test_tree.py",
    "content": "import pytest\n\nimport cotengra as ctg\n\n\n@pytest.mark.parametrize(\"nodeops\", [\"frozenset[int]\", \"BitSetInt\", \"ssa\"])\ndef test_contraction_tree_equivalency(nodeops):\n    eq = \"a,ab,bc,c->\"\n    shapes = [(4,), (4, 2), (2, 5), (5,)]\n    inputs, output = ctg.utils.eq_to_inputs_output(eq)\n    size_dict = ctg.utils.shapes_inputs_to_size_dict(shapes, inputs)\n    # optimal contraction is like:\n    #    o\n    #   / \\\n    #  o   o\n    # / \\ / \\\n    path1 = [(0, 1), (0, 1), (0, 1)]\n    path2 = [(2, 3), (0, 1), (0, 1)]\n    ct1 = ctg.ContractionTree.from_path(\n        inputs,\n        output,\n        size_dict,\n        path=path1,\n        nodeops=nodeops,\n    )\n    ct2 = ctg.ContractionTree.from_path(\n        inputs,\n        output,\n        size_dict,\n        path=path2,\n        nodeops=nodeops,\n    )\n    assert ct1.total_flops() == ct2.total_flops() == 20\n    assert ct1.is_complete()\n    assert ct2.is_complete()\n    # for SSA nodes, children dicts have different opaque labels,\n    # but the tree structure (path) should be equivalent\n    if nodeops != \"ssa\":\n        assert ct1.children == ct2.children\n    else:\n        assert len(ct1.children) == len(ct2.children)\n\n\n@pytest.mark.parametrize(\"ssa\", [False, True])\n@pytest.mark.parametrize(\"autocomplete\", [False, True, \"auto\"])\n@pytest.mark.parametrize(\"nodeops\", [\"frozenset[int]\", \"BitSetInt\", \"ssa\"])\ndef test_contraction_tree_from_path_incomplete(ssa, autocomplete, nodeops):\n    inputs = [\"a\", \"ab\", \"bc\", \"c\"]\n    output = \"\"\n    size_dict = {\"a\": 4, \"b\": 2, \"c\": 5}\n    if ssa:\n        ssa_path = [\n            (0, 1),\n            (2, 3),\n        ]\n        tree = ctg.ContractionTree.from_path(\n            inputs,\n            output,\n            size_dict,\n            ssa_path=ssa_path,\n            autocomplete=autocomplete,\n            nodeops=nodeops,\n        )\n    else:\n        path = [(0, 1), (0, 1)]\n        tree = ctg.ContractionTree.from_path(\n            inputs,\n            output,\n            size_dict,\n            path=path,\n            autocomplete=autocomplete,\n            nodeops=nodeops,\n        )\n\n    if not autocomplete:\n        if nodeops != \"ssa\":\n            assert not tree.is_complete()\n            assert tree.get_incomplete_nodes() == {\n                tree.nodeops.node_from_seq([0, 1, 2, 3]): [\n                    tree.nodeops.node_from_seq([0, 1]),\n                    tree.nodeops.node_from_seq([2, 3]),\n                ],\n            }\n    else:\n        assert tree.is_complete()\n        assert tree.get_incomplete_nodes() == {}\n\n\n@pytest.mark.parametrize(\"nodeops\", [\"frozenset[int]\", \"BitSetInt\", \"ssa\"])\ndef test_tree_incomplete(nodeops):\n    c = ctg.utils.rand_equation(\n        n=10,\n        reg=3,\n        n_out=1,\n        n_hyper_in=1,\n        n_hyper_out=1,\n        seed=42,\n    )\n    tree = ctg.ContractionTree(\n        c.inputs, c.output, c.size_dict, nodeops=nodeops\n    )\n    assert len(tree.info) == 11\n    tree.contract_nodes([[3, 6, 8], [4, 7]])\n    assert len(tree.info) == 14\n    assert not tree.is_complete()\n    groups = tree.get_incomplete_nodes()\n    assert len(groups) == 3\n    tree.autocomplete()\n    assert tree.is_complete()\n    assert tree.get_incomplete_nodes() == {}\n    assert len(tree.info) == 19\n\n\n@pytest.mark.parametrize(\"select\", [\"descend\", \"random\", \"max\", \"min\"])\n@pytest.mark.parametrize(\"minimize\", [\"flops\", \"combo\", \"size\"])\ndef test_reconfigure(select, minimize):\n\n    inputs, output, _, size_dict = ctg.utils.rand_equation(\n        30, reg=5, seed=42, d_max=3\n    )\n\n    path_gr = ctg.array_contract_path(\n        inputs, output, size_dict, optimize=\"random\"\n    )\n\n    tree_gr = ctg.array_contract_tree(\n        inputs,\n        output,\n        size_dict,\n        optimize=path_gr,\n    )\n\n    if minimize == \"flops\":\n        initial_score = tree_gr.total_flops()\n    elif minimize == \"combo\":\n        initial_score = tree_gr.combo_cost()\n    elif minimize == \"size\":\n        initial_score = tree_gr.max_size()\n\n    tree_gr.subtree_reconfigure_(\n        subtree_size=6,\n        maxiter=100,\n        select=select,\n        minimize=minimize,\n        progbar=True,\n    )\n\n    if minimize == \"flops\":\n        final_score = tree_gr.total_flops()\n    elif minimize == \"combo\":\n        final_score = tree_gr.combo_cost()\n    elif minimize == \"size\":\n        final_score = tree_gr.max_size()\n\n    if select == \"min\" and minimize == \"size\":\n        # just check hasn't made worse\n        assert final_score <= initial_score\n    else:\n        assert final_score < initial_score\n\n\n@pytest.mark.parametrize(\n    (\"parallel\", \"requires\"),\n    [\n        (False, \"\"),\n        (True, \"\"),\n        (\"dask\", \"distributed\"),\n        (\"ray\", \"ray\"),\n    ],\n)\ndef test_reconfigure_forested(parallel, requires):\n    if requires:\n        pytest.importorskip(requires)\n\n    inputs, output, _, size_dict = ctg.utils.rand_equation(\n        30, reg=5, seed=42, d_max=3\n    )\n\n    path_gr = ctg.array_contract_path(\n        inputs, output, size_dict, optimize=\"greedy\"\n    )\n\n    tree_gr = ctg.array_contract_tree(\n        inputs,\n        output,\n        size_dict,\n        optimize=path_gr,\n    )\n\n    initial_cost = tree_gr.total_flops()\n    tree_gr.subtree_reconfigure_forest_(\n        num_trees=2, subtree_size=6, progbar=True, parallel=parallel\n    )\n\n    assert tree_gr.total_flops() < initial_cost\n\n\ndef test_reconfigure_with_n_smaller_than_subtree_size():\n    inputs, output, _, size_dict = ctg.utils.rand_equation(10, 3)\n    tree = ctg.array_contract_tree(\n        inputs, output, size_dict, optimize=\"greedy\"\n    )\n    tree.subtree_reconfigure(12)\n\n\n@pytest.mark.parametrize(\n    (\"forested\", \"parallel\", \"requires\"),\n    [\n        (False, False, \"\"),\n        (True, False, \"\"),\n        (True, True, \"distributed\"),\n    ],\n)\ndef test_slice_and_reconfigure(forested, parallel, requires):\n    if requires:\n        pytest.importorskip(requires)\n\n    tree_gr = ctg.utils.rand_tree(\n        30,\n        reg=5,\n        seed=42,\n        d_max=2,\n        optimize=\"greedy\",\n    )\n\n    target_size = tree_gr.max_size() // 32\n\n    if forested:\n        tree_gr.slice_and_reconfigure_forest_(\n            target_size, num_trees=2, progbar=True, parallel=parallel\n        )\n    else:\n        tree_gr.slice_and_reconfigure_(target_size, progbar=True)\n\n    assert tree_gr.max_size() <= target_size\n\n\ndef test_plot():\n    pytest.importorskip(\"matplotlib\")\n\n    import matplotlib\n\n    matplotlib.use(\"Template\")\n    tree = ctg.utils.rand_tree(\n        30,\n        reg=5,\n        seed=42,\n        d_max=2,\n        optimize=\"greedy\",\n    )\n    tree.plot_flat()\n    tree.plot_ring()\n    tree.plot_tent()\n    tree.plot_circuit()\n    tree.plot_contractions()\n\n\ndef test_plot_alt():\n    pytest.importorskip(\"altair\")\n    tree = ctg.utils.rand_tree(\n        30,\n        reg=5,\n        seed=42,\n        d_max=2,\n        optimize=\"greedy\",\n    )\n    tree.plot_contractions_alt()\n\n\n@pytest.mark.parametrize(\"optimize\", [\"greedy-compressed\", \"greedy-span\"])\ndef test_compressed_rank(optimize):\n    tree = ctg.utils.rand_tree(\n        30,\n        reg=5,\n        seed=42,\n        d_max=2,\n        optimize=optimize,\n    )\n    assert tree.max_size_compressed(1) < tree.max_size()\n\n\n@pytest.mark.parametrize(\"seed\", range(10))\ndef test_print_contractions(seed):\n    ctg.utils.rand_tree(10, 3, 2, 2, 2).print_contractions()\n\n\ndef test_remove_ind():\n    import copy\n\n    inputs, output, _, size_dict = ctg.utils.rand_equation(\n        10, 3, n_out=0, n_hyper_in=4, n_hyper_out=1, seed=42\n    )\n    tree = ctg.array_contract_tree(\n        inputs, output, size_dict, optimize=\"greedy\"\n    )\n    arrays = ctg.utils.make_arrays_from_inputs(inputs, size_dict)\n\n    x = tree.contract(arrays)\n\n    sf = ctg.SliceFinder(tree, target_slices=2)\n    ix_sl, _ = sf.search()\n    (ix,) = ix_sl\n\n    orig_stats = tree.contract_stats()\n    orig_info = copy.deepcopy(tree.info)\n\n    tree_sliced = tree.remove_ind(ix, project=None)\n    sliced_stats = tree_sliced.contract_stats()\n    assert sliced_stats[\"flops\"] > orig_stats[\"flops\"]\n    # make sure we haven't mutated original tree\n    assert tree.info == orig_info\n    assert tree_sliced.info != orig_info\n    assert tree_sliced.contract(arrays) == pytest.approx(x)\n\n    tree_rem0 = tree.remove_ind(ix, project=0)\n    rem_stats = tree_rem0.contract_stats()\n    assert rem_stats[\"flops\"] < orig_stats[\"flops\"]\n    # make sure we haven't mutated original tree\n    assert tree.info == orig_info\n    assert tree_rem0.info != orig_info\n    y0 = tree_rem0.contract(arrays)\n    assert y0 != pytest.approx(x)\n\n    for j in range(1, tree.size_dict[ix]):\n        tree_remj = tree.remove_ind(ix, project=j)\n        rem_stats = tree_remj.contract_stats()\n        assert rem_stats[\"flops\"] < orig_stats[\"flops\"]\n        # make sure we haven't mutated original tree\n        assert tree.info == orig_info\n        assert tree_remj.info != orig_info\n        yj = tree_remj.contract(arrays)\n        assert yj != pytest.approx(x)\n        y0 += yj\n\n    assert y0 == pytest.approx(x)\n\n\n@pytest.mark.parametrize(\"ind\", [\"a\", \"b\", \"d\", \"g\"])\ndef test_restore_ind(ind):\n    from numpy.testing import assert_allclose\n\n    tree = ctg.utils.rand_tree(10, 3, 2, 1, 1, seed=42)\n    arrays = ctg.utils.make_arrays_from_inputs(tree.inputs, tree.size_dict)\n    stree = tree.remove_ind(ind)\n    assert stree.contract_stats() != tree.contract_stats()\n    utree = stree.restore_ind(ind)\n    assert not utree.sliced_inds\n    assert utree.multiplicity == 1\n    assert_allclose(tree.contract(arrays), utree.contract(arrays))\n    assert utree.contract_stats() == tree.contract_stats()\n\n\ndef test_unslice_rand():\n    tree = ctg.utils.rand_tree(10, 3, 2, 1, 1, seed=42)\n    arrays = ctg.utils.make_arrays_from_inputs(tree.inputs, tree.size_dict)\n    x = tree.contract(arrays)\n    tree.remove_ind_(\"a\")\n    tree.remove_ind_(\"b\")\n    tree.unslice_rand_()\n    assert len(tree.sliced_inds) == 1\n    assert tree.contract(arrays) == pytest.approx(x)\n    tree.unslice_rand_()\n    assert len(tree.sliced_inds) == 0\n    assert tree.contract(arrays) == pytest.approx(x)\n\n\ndef test_unslice_all():\n    tree = ctg.utils.rand_tree(10, 3, 2, 1, 1, seed=42)\n    arrays = ctg.utils.make_arrays_from_inputs(tree.inputs, tree.size_dict)\n    x = tree.contract(arrays)\n    tree.remove_ind_(\"a\")\n    tree.remove_ind_(\"b\")\n    tree.unslice_all_()\n    assert len(tree.sliced_inds) == 0\n    assert tree.contract(arrays) == pytest.approx(x)\n\n\ndef test_reslice_and_reconfigure():\n    tree = ctg.utils.rand_tree(10, 3, 2, 1, 1, seed=42)\n    arrays = ctg.utils.make_arrays_from_inputs(tree.inputs, tree.size_dict)\n    x = tree.contract(arrays)\n    W = tree.max_size()\n    target_size = W // 10\n    tree.slice_and_reconfigure_(target_size, reslice=True)\n    assert tree.max_size() <= target_size\n    assert tree.contract(arrays) == pytest.approx(x)\n\n\ndef test_tree_with_one_node():\n    eq = \"abc->abc\"\n    size_dict = {\"a\": 2, \"b\": 3, \"c\": 4}\n    tree = ctg.ContractionTree.from_eq(eq, size_dict)\n    assert tree.get_path() == ()\n    assert tree.contraction_cost() == 0\n    assert tree.contraction_width(None) == 2 * 3 * 4\n\n\n@pytest.mark.parametrize(\"nodeops\", [\"BitSetInt\", \"ssa\"])\n@pytest.mark.parametrize(\"seed\", range(4))\ndef test_slice_and_restore_preprocessed_inds(seed, nodeops):\n    import numpy as np\n\n    eq = \"abc,bde,dfg,fah->\"\n    inputs, output = ctg.utils.eq_to_inputs_output(eq)\n    size_dict = ctg.utils.make_rand_size_dict_from_inputs(inputs, seed=seed)\n    arrays = ctg.utils.make_arrays_from_inputs(inputs, size_dict)\n    tree = ctg.ContractionTree(inputs, output, size_dict, nodeops=nodeops)\n    tree.autocomplete()\n    stats0 = tree.contract_stats()\n    xe = np.einsum(eq, *arrays)\n    assert tree.contract(arrays) == pytest.approx(xe)\n    assert len(tree.preprocessing) == 4\n    tree.remove_ind_(\"a\")\n    assert tree.has_preprocessing()\n    assert len(tree.preprocessing) == 4\n    assert tree.contract(arrays) == pytest.approx(xe)\n    # preprocessed ind, slicing it prevents the preprocessing\n    tree.remove_ind_(\"c\")\n    assert tree.has_preprocessing()\n    assert len(tree.preprocessing) == 3\n    assert tree.contract(arrays) == pytest.approx(xe)\n    tree.restore_ind_(\"a\")\n    assert tree.has_preprocessing()\n    assert len(tree.preprocessing) == 3\n    assert tree.contract(arrays) == pytest.approx(xe)\n    tree.restore_ind_(\"c\")\n    assert tree.has_preprocessing()\n    assert len(tree.preprocessing) == 4\n    assert tree.contract(arrays) == pytest.approx(xe)\n    assert tree.contract_stats() == stats0\n\n\n@pytest.mark.parametrize(\"nodeops\", [\"frozenset[int]\", \"ssa\"])\n@pytest.mark.parametrize(\"n\", [3, 10, 30])\n@pytest.mark.parametrize(\"seed\", range(4))\ndef test_tree_from_edge_path(n, seed, nodeops):\n    import random\n\n    con = ctg.utils.rand_equation(n, 3, 2, 2, 2, seed=seed)\n    indices = list(con.size_dict)\n    rng = random.Random(seed)\n    rng.shuffle(indices)\n\n    tree = ctg.ContractionTree.from_path(\n        con.inputs,\n        con.output,\n        con.size_dict,\n        edge_path=indices,\n        check=True,\n        nodeops=nodeops,\n    )\n\n    assert tree.is_complete()\n\n\ndef test_tree_build_divide_labels():\n    con = ctg.utils.lattice_equation([4, 4])\n    tree = ctg.path_labels.labels_to_tree.trial_fn(\n        con.inputs,\n        con.output,\n        con.size_dict,\n    )\n    assert tree.is_complete()\n\n\ndef test_tree_build_agglom_labels():\n    con = ctg.utils.lattice_equation([4, 4])\n    tree = ctg.path_labels.labels_to_tree.trial_fn_agglom(\n        con.inputs,\n        con.output,\n        con.size_dict,\n    )\n    assert tree.is_complete()\n\n\n@pytest.mark.parametrize(\"seed\", range(10))\ndef test_tree_peak_size_reorder(seed):\n    tree = ctg.utils.rand_tree(30, 3, seed=seed)\n    pa = tree.peak_size()\n    pb = tree.get_peak_size(tree.root)\n    # local peak size doesn't include inputs\n    assert pb <= pa\n    tree.reorder_for_peak_size()\n    pc = tree.peak_size()\n    pd = tree.get_peak_size(tree.root)\n    assert pd <= pc\n    assert pd <= pb\n\n\n@pytest.mark.parametrize(\"nodeops\", [\"frozenset[int]\", \"BitSetInt\", \"ssa\"])\ndef test_contraction_tree_from_ssa_path_complete(nodeops):\n    import numpy as np\n\n    eq = \"ab,bc,cd,da->\"\n    inputs, output = ctg.utils.eq_to_inputs_output(eq)\n    size_dict = {\"a\": 2, \"b\": 3, \"c\": 4, \"d\": 5}\n    arrays = ctg.utils.make_arrays_from_inputs(inputs, size_dict)\n\n    ssa_path = [(0, 1), (2, 3), (4, 5)]\n    tree = ctg.ContractionTree.from_path(\n        inputs,\n        output,\n        size_dict,\n        ssa_path=ssa_path,\n        nodeops=nodeops,\n    )\n    assert tree.is_complete()\n    assert tree.total_flops() > 0\n    expected = np.einsum(eq, *arrays)\n    assert tree.contract(arrays) == pytest.approx(expected)\n\n\ndef test_ssa_subgraph_tracking():\n    eq = \"ab,bc,cd,da->\"\n    inputs, output = ctg.utils.eq_to_inputs_output(eq)\n    size_dict = {\"a\": 2, \"b\": 3, \"c\": 4, \"d\": 5}\n\n    ssa_path = [(0, 1), (2, 3), (4, 5)]\n    tree = ctg.ContractionTree.from_path(\n        inputs,\n        output,\n        size_dict,\n        ssa_path=ssa_path,\n        nodeops=\"ssa\",\n    )\n    # check subgraphs of intermediate nodes\n    for node, (left, right) in tree.children.items():\n        sg = set(tree.get_subgraph(node))\n        sg_l = set(tree.get_subgraph(left))\n        sg_r = set(tree.get_subgraph(right))\n        # parent subgraph should be union of children\n        assert sg == sg_l | sg_r\n    # root should contain all inputs\n    assert set(tree.get_subgraph(tree.root)) == set(range(tree.N))\n\n\ndef test_ssa_surface_order():\n    inputs, output, _, size_dict = ctg.utils.lattice_equation([6, 6])\n    tree = ctg.array_contract_tree(\n        inputs,\n        output,\n        size_dict,\n        optimize=\"greedy-compressed\",\n    )\n    assert isinstance(tree, ctg.ContractionTreeCompressed)\n    path_surface = tree.get_path_surface()\n    # should be a valid path\n    assert len(path_surface) == tree.N - 1\n    # each entry should be a pair of ints\n    for pair in path_surface:\n        assert len(pair) == 2\n\n\ndef test_simulated_anneal_tree():\n    tree = ctg.utils.rand_tree(10, 3, seed=42)\n    arrays = ctg.utils.make_arrays_from_inputs(tree.inputs, tree.size_dict)\n    expected = tree.contract(arrays)\n    initial_flops = tree.total_flops()\n\n    # low temperature -> only accept improvements\n    tree_sa = tree.simulated_anneal(\n        tstart=0.001, tfinal=0.001, tsteps=3, numiter=5, seed=42\n    )\n\n    assert tree_sa.is_complete()\n    assert tree_sa.total_flops() <= initial_flops\n    assert tree_sa.contract(arrays) == pytest.approx(expected)\n\n\ndef test_simulated_anneal_tree_with_slicing():\n    tree = ctg.utils.rand_tree(10, 3, seed=42)\n    arrays = ctg.utils.make_arrays_from_inputs(tree.inputs, tree.size_dict)\n    expected = tree.contract(arrays)\n    target_size = tree.max_size() // 4\n\n    tree_sa = tree.simulated_anneal(\n        tsteps=3,\n        numiter=5,\n        target_size=target_size,\n        seed=42,\n    )\n\n    assert tree_sa.is_complete()\n    assert tree_sa.max_size() <= target_size\n    assert tree_sa.contract(arrays) == pytest.approx(expected)\n\n\n@pytest.mark.parametrize(\"path\", [None, [], [(0,)]])\n@pytest.mark.parametrize(\"slice\", [False, \"a\"])\ndef test_tree_single_input_nosimp(path, slice):\n    inputs = [(\"a\",)]\n    output = (\"a\",)\n    size_dict = {\"a\": 4, \"b\": 2}\n\n    if path is None:\n        tree = ctg.ContractionTree(inputs, output, size_dict)\n    else:\n        tree = ctg.ContractionTree.from_path(\n            inputs, output, size_dict, path=path\n        )\n    if slice:\n        tree.remove_ind_(slice)\n    assert not tree.has_preprocessing()\n    assert tree.is_complete()\n    assert tree.get_path() == ()\n    arrays = ctg.utils.make_arrays_from_inputs(tree.inputs, tree.size_dict)\n    assert tree.contract(arrays) == pytest.approx(arrays[0])\n\n\n@pytest.mark.parametrize(\"path\", [None, [], [(0,)]])\n@pytest.mark.parametrize(\"slice\", [False, \"a\", \"b\"])\ndef test_tree_single_input_simp(path, slice):\n    import numpy as np\n\n    inputs = [(\"a\", \"b\")]\n    output = (\"a\",)\n    size_dict = {\"a\": 4, \"b\": 2}\n\n    if path is None:\n        tree = ctg.ContractionTree(inputs, output, size_dict)\n    else:\n        tree = ctg.ContractionTree.from_path(\n            inputs, output, size_dict, path=path\n        )\n    if slice:\n        tree.remove_ind_(slice)\n    assert tree.is_complete()\n    assert tree.get_path() == ()\n    arrays = ctg.utils.make_arrays_from_inputs(tree.inputs, tree.size_dict)\n    assert tree.contract(arrays) == pytest.approx(np.sum(arrays[0], axis=1))\n\n\n@pytest.mark.parametrize(\"path\", [None, [], [(0,)]])\n@pytest.mark.parametrize(\"slice\", [False, \"a\", \"b\"])\ndef test_tree_single_input_transpose(path, slice):\n    import numpy as np\n\n    inputs = [(\"a\", \"b\")]\n    output = (\n        \"b\",\n        \"a\",\n    )\n    size_dict = {\"a\": 4, \"b\": 2}\n    if path is None:\n        tree = ctg.ContractionTree(inputs, output, size_dict)\n    else:\n        tree = ctg.ContractionTree.from_path(\n            inputs, output, size_dict, path=path\n        )\n    if slice:\n        tree.remove_ind_(slice)\n    assert not tree.has_preprocessing()\n    assert tree.is_complete()\n    assert tree.get_path() == ()\n    arrays = ctg.utils.make_arrays_from_inputs(tree.inputs, tree.size_dict)\n    assert tree.contract(arrays) == pytest.approx(np.transpose(arrays[0]))\n"
  }
]