Repository: louiskang-group/kang-2024-examples-concepts
Branch: main
Commit: 8800220a51f2
Files: 320
Total size: 78.0 MB
Directory structure:
gitextract_oceubnxc/
├── .gitignore
├── LICENSE.md
├── README.md
├── hippocampus/
│ ├── 1_pathways.ipynb
│ ├── 2a_hopfield.sh
│ ├── 2b_sweep.sh
│ ├── 2c_oscillation.sh
│ ├── 3_visualization.ipynb
│ ├── README.md
│ ├── out/
│ │ ├── hopfield/
│ │ │ ├── test_a.txt
│ │ │ ├── test_log.txt
│ │ │ ├── test_mclassic.txt
│ │ │ ├── test_mcustom.txt
│ │ │ ├── test_params.txt
│ │ │ ├── test_qcue.txt
│ │ │ ├── test_qmu.txt
│ │ │ ├── test_qnu.txt
│ │ │ └── test_wsample.txt
│ │ ├── oscillation/
│ │ │ ├── baseline_a.txt
│ │ │ ├── baseline_log.txt
│ │ │ ├── baseline_mcategory.txt
│ │ │ ├── baseline_mother.txt
│ │ │ ├── baseline_msparse.txt
│ │ │ ├── baseline_params.txt
│ │ │ ├── baseline_qcue.txt
│ │ │ ├── baseline_qmu.txt
│ │ │ ├── baseline_qnu.txt
│ │ │ ├── baseline_theta.txt
│ │ │ └── baseline_wsample.txt
│ │ ├── pathways/
│ │ │ ├── AE.pt
│ │ │ └── FF.pt
│ │ ├── sweep/
│ │ │ ├── bc-s001_a.txt
│ │ │ ├── bc-s001_log.txt
│ │ │ ├── bc-s001_mclassic.txt
│ │ │ ├── bc-s001_mcustom.txt
│ │ │ ├── bc-s001_params.txt
│ │ │ ├── bc-s001_qcue.txt
│ │ │ ├── bc-s001_qmu.txt
│ │ │ ├── bc-s001_qnu.txt
│ │ │ ├── bc-s001_wsample.txt
│ │ │ ├── bc-s003_a.txt
│ │ │ ├── bc-s003_log.txt
│ │ │ ├── bc-s003_mclassic.txt
│ │ │ ├── bc-s003_mcustom.txt
│ │ │ ├── bc-s003_params.txt
│ │ │ ├── bc-s003_qcue.txt
│ │ │ ├── bc-s003_qmu.txt
│ │ │ ├── bc-s003_qnu.txt
│ │ │ ├── bc-s003_wsample.txt
│ │ │ ├── bc-s010_a.txt
│ │ │ ├── bc-s010_log.txt
│ │ │ ├── bc-s010_mclassic.txt
│ │ │ ├── bc-s010_mcustom.txt
│ │ │ ├── bc-s010_params.txt
│ │ │ ├── bc-s010_qcue.txt
│ │ │ ├── bc-s010_qmu.txt
│ │ │ ├── bc-s010_qnu.txt
│ │ │ ├── bc-s010_wsample.txt
│ │ │ ├── bc-s030_a.txt
│ │ │ ├── bc-s030_log.txt
│ │ │ ├── bc-s030_mclassic.txt
│ │ │ ├── bc-s030_mcustom.txt
│ │ │ ├── bc-s030_params.txt
│ │ │ ├── bc-s030_qcue.txt
│ │ │ ├── bc-s030_qmu.txt
│ │ │ ├── bc-s030_qnu.txt
│ │ │ ├── bc-s030_wsample.txt
│ │ │ ├── bc-s100_a.txt
│ │ │ ├── bc-s100_log.txt
│ │ │ ├── bc-s100_mclassic.txt
│ │ │ ├── bc-s100_mcustom.txt
│ │ │ ├── bc-s100_params.txt
│ │ │ ├── bc-s100_qcue.txt
│ │ │ ├── bc-s100_qmu.txt
│ │ │ ├── bc-s100_qnu.txt
│ │ │ ├── bc-s100_wsample.txt
│ │ │ ├── bs-s001_a.txt
│ │ │ ├── bs-s001_log.txt
│ │ │ ├── bs-s001_mclassic.txt
│ │ │ ├── bs-s001_mcustom.txt
│ │ │ ├── bs-s001_params.txt
│ │ │ ├── bs-s001_qcue.txt
│ │ │ ├── bs-s001_qmu.txt
│ │ │ ├── bs-s001_qnu.txt
│ │ │ ├── bs-s001_wsample.txt
│ │ │ ├── bs-s003_a.txt
│ │ │ ├── bs-s003_log.txt
│ │ │ ├── bs-s003_mclassic.txt
│ │ │ ├── bs-s003_mcustom.txt
│ │ │ ├── bs-s003_params.txt
│ │ │ ├── bs-s003_qcue.txt
│ │ │ ├── bs-s003_qmu.txt
│ │ │ ├── bs-s003_qnu.txt
│ │ │ ├── bs-s003_wsample.txt
│ │ │ ├── bs-s010_a.txt
│ │ │ ├── bs-s010_log.txt
│ │ │ ├── bs-s010_mclassic.txt
│ │ │ ├── bs-s010_mcustom.txt
│ │ │ ├── bs-s010_params.txt
│ │ │ ├── bs-s010_qcue.txt
│ │ │ ├── bs-s010_qmu.txt
│ │ │ ├── bs-s010_qnu.txt
│ │ │ ├── bs-s010_wsample.txt
│ │ │ ├── bs-s030_a.txt
│ │ │ ├── bs-s030_log.txt
│ │ │ ├── bs-s030_mclassic.txt
│ │ │ ├── bs-s030_mcustom.txt
│ │ │ ├── bs-s030_params.txt
│ │ │ ├── bs-s030_qcue.txt
│ │ │ ├── bs-s030_qmu.txt
│ │ │ ├── bs-s030_qnu.txt
│ │ │ ├── bs-s030_wsample.txt
│ │ │ ├── bs-s100_a.txt
│ │ │ ├── bs-s100_log.txt
│ │ │ ├── bs-s100_mclassic.txt
│ │ │ ├── bs-s100_mcustom.txt
│ │ │ ├── bs-s100_params.txt
│ │ │ ├── bs-s100_qcue.txt
│ │ │ ├── bs-s100_qmu.txt
│ │ │ ├── bs-s100_qnu.txt
│ │ │ ├── bs-s100_wsample.txt
│ │ │ ├── dc-s001_a.txt
│ │ │ ├── dc-s001_log.txt
│ │ │ ├── dc-s001_mclassic.txt
│ │ │ ├── dc-s001_mcustom.txt
│ │ │ ├── dc-s001_params.txt
│ │ │ ├── dc-s001_qcue.txt
│ │ │ ├── dc-s001_qmu.txt
│ │ │ ├── dc-s001_qnu.txt
│ │ │ ├── dc-s001_wsample.txt
│ │ │ ├── dc-s003_a.txt
│ │ │ ├── dc-s003_log.txt
│ │ │ ├── dc-s003_mclassic.txt
│ │ │ ├── dc-s003_mcustom.txt
│ │ │ ├── dc-s003_params.txt
│ │ │ ├── dc-s003_qcue.txt
│ │ │ ├── dc-s003_qmu.txt
│ │ │ ├── dc-s003_qnu.txt
│ │ │ ├── dc-s003_wsample.txt
│ │ │ ├── dc-s010_a.txt
│ │ │ ├── dc-s010_log.txt
│ │ │ ├── dc-s010_mclassic.txt
│ │ │ ├── dc-s010_mcustom.txt
│ │ │ ├── dc-s010_params.txt
│ │ │ ├── dc-s010_qcue.txt
│ │ │ ├── dc-s010_qmu.txt
│ │ │ ├── dc-s010_qnu.txt
│ │ │ ├── dc-s010_wsample.txt
│ │ │ ├── dc-s030_a.txt
│ │ │ ├── dc-s030_log.txt
│ │ │ ├── dc-s030_mclassic.txt
│ │ │ ├── dc-s030_mcustom.txt
│ │ │ ├── dc-s030_params.txt
│ │ │ ├── dc-s030_qcue.txt
│ │ │ ├── dc-s030_qmu.txt
│ │ │ ├── dc-s030_qnu.txt
│ │ │ ├── dc-s030_wsample.txt
│ │ │ ├── dc-s100_a.txt
│ │ │ ├── dc-s100_log.txt
│ │ │ ├── dc-s100_mclassic.txt
│ │ │ ├── dc-s100_mcustom.txt
│ │ │ ├── dc-s100_params.txt
│ │ │ ├── dc-s100_qcue.txt
│ │ │ ├── dc-s100_qmu.txt
│ │ │ ├── dc-s100_qnu.txt
│ │ │ ├── dc-s100_wsample.txt
│ │ │ ├── ds-s001_a.txt
│ │ │ ├── ds-s001_log.txt
│ │ │ ├── ds-s001_mclassic.txt
│ │ │ ├── ds-s001_mcustom.txt
│ │ │ ├── ds-s001_params.txt
│ │ │ ├── ds-s001_qcue.txt
│ │ │ ├── ds-s001_qmu.txt
│ │ │ ├── ds-s001_qnu.txt
│ │ │ ├── ds-s001_wsample.txt
│ │ │ ├── ds-s003_a.txt
│ │ │ ├── ds-s003_log.txt
│ │ │ ├── ds-s003_mclassic.txt
│ │ │ ├── ds-s003_mcustom.txt
│ │ │ ├── ds-s003_params.txt
│ │ │ ├── ds-s003_qcue.txt
│ │ │ ├── ds-s003_qmu.txt
│ │ │ ├── ds-s003_qnu.txt
│ │ │ ├── ds-s003_wsample.txt
│ │ │ ├── ds-s010_a.txt
│ │ │ ├── ds-s010_log.txt
│ │ │ ├── ds-s010_mclassic.txt
│ │ │ ├── ds-s010_mcustom.txt
│ │ │ ├── ds-s010_params.txt
│ │ │ ├── ds-s010_qcue.txt
│ │ │ ├── ds-s010_qmu.txt
│ │ │ ├── ds-s010_qnu.txt
│ │ │ ├── ds-s010_wsample.txt
│ │ │ ├── ds-s030_a.txt
│ │ │ ├── ds-s030_log.txt
│ │ │ ├── ds-s030_mclassic.txt
│ │ │ ├── ds-s030_mcustom.txt
│ │ │ ├── ds-s030_params.txt
│ │ │ ├── ds-s030_qcue.txt
│ │ │ ├── ds-s030_qmu.txt
│ │ │ ├── ds-s030_qnu.txt
│ │ │ ├── ds-s030_wsample.txt
│ │ │ ├── ds-s100_a.txt
│ │ │ ├── ds-s100_log.txt
│ │ │ ├── ds-s100_mclassic.txt
│ │ │ ├── ds-s100_mcustom.txt
│ │ │ ├── ds-s100_params.txt
│ │ │ ├── ds-s100_qcue.txt
│ │ │ ├── ds-s100_qmu.txt
│ │ │ ├── ds-s100_qnu.txt
│ │ │ ├── ds-s100_wsample.txt
│ │ │ ├── sc-s001_a.txt
│ │ │ ├── sc-s001_log.txt
│ │ │ ├── sc-s001_mclassic.txt
│ │ │ ├── sc-s001_mcustom.txt
│ │ │ ├── sc-s001_params.txt
│ │ │ ├── sc-s001_qcue.txt
│ │ │ ├── sc-s001_qmu.txt
│ │ │ ├── sc-s001_qnu.txt
│ │ │ ├── sc-s001_wsample.txt
│ │ │ ├── sc-s003_a.txt
│ │ │ ├── sc-s003_log.txt
│ │ │ ├── sc-s003_mclassic.txt
│ │ │ ├── sc-s003_mcustom.txt
│ │ │ ├── sc-s003_params.txt
│ │ │ ├── sc-s003_qcue.txt
│ │ │ ├── sc-s003_qmu.txt
│ │ │ ├── sc-s003_qnu.txt
│ │ │ ├── sc-s003_wsample.txt
│ │ │ ├── sc-s010_a.txt
│ │ │ ├── sc-s010_log.txt
│ │ │ ├── sc-s010_mclassic.txt
│ │ │ ├── sc-s010_mcustom.txt
│ │ │ ├── sc-s010_params.txt
│ │ │ ├── sc-s010_qcue.txt
│ │ │ ├── sc-s010_qmu.txt
│ │ │ ├── sc-s010_qnu.txt
│ │ │ ├── sc-s010_wsample.txt
│ │ │ ├── sc-s030_a.txt
│ │ │ ├── sc-s030_log.txt
│ │ │ ├── sc-s030_mclassic.txt
│ │ │ ├── sc-s030_mcustom.txt
│ │ │ ├── sc-s030_params.txt
│ │ │ ├── sc-s030_qcue.txt
│ │ │ ├── sc-s030_qmu.txt
│ │ │ ├── sc-s030_qnu.txt
│ │ │ ├── sc-s030_wsample.txt
│ │ │ ├── sc-s100_a.txt
│ │ │ ├── sc-s100_log.txt
│ │ │ ├── sc-s100_mclassic.txt
│ │ │ ├── sc-s100_mcustom.txt
│ │ │ ├── sc-s100_params.txt
│ │ │ ├── sc-s100_qcue.txt
│ │ │ ├── sc-s100_qmu.txt
│ │ │ ├── sc-s100_qnu.txt
│ │ │ ├── sc-s100_wsample.txt
│ │ │ ├── ss-s001_a.txt
│ │ │ ├── ss-s001_log.txt
│ │ │ ├── ss-s001_mclassic.txt
│ │ │ ├── ss-s001_mcustom.txt
│ │ │ ├── ss-s001_params.txt
│ │ │ ├── ss-s001_qcue.txt
│ │ │ ├── ss-s001_qmu.txt
│ │ │ ├── ss-s001_qnu.txt
│ │ │ ├── ss-s001_wsample.txt
│ │ │ ├── ss-s003_a.txt
│ │ │ ├── ss-s003_log.txt
│ │ │ ├── ss-s003_mclassic.txt
│ │ │ ├── ss-s003_mcustom.txt
│ │ │ ├── ss-s003_params.txt
│ │ │ ├── ss-s003_qcue.txt
│ │ │ ├── ss-s003_qmu.txt
│ │ │ ├── ss-s003_qnu.txt
│ │ │ ├── ss-s003_wsample.txt
│ │ │ ├── ss-s010_a.txt
│ │ │ ├── ss-s010_log.txt
│ │ │ ├── ss-s010_mclassic.txt
│ │ │ ├── ss-s010_mcustom.txt
│ │ │ ├── ss-s010_params.txt
│ │ │ ├── ss-s010_qcue.txt
│ │ │ ├── ss-s010_qmu.txt
│ │ │ ├── ss-s010_qnu.txt
│ │ │ ├── ss-s010_wsample.txt
│ │ │ ├── ss-s030_a.txt
│ │ │ ├── ss-s030_log.txt
│ │ │ ├── ss-s030_mclassic.txt
│ │ │ ├── ss-s030_mcustom.txt
│ │ │ ├── ss-s030_params.txt
│ │ │ ├── ss-s030_qcue.txt
│ │ │ ├── ss-s030_qmu.txt
│ │ │ ├── ss-s030_qnu.txt
│ │ │ ├── ss-s030_wsample.txt
│ │ │ ├── ss-s100_a.txt
│ │ │ ├── ss-s100_log.txt
│ │ │ ├── ss-s100_mclassic.txt
│ │ │ ├── ss-s100_mcustom.txt
│ │ │ ├── ss-s100_params.txt
│ │ │ ├── ss-s100_qcue.txt
│ │ │ ├── ss-s100_qmu.txt
│ │ │ ├── ss-s100_qnu.txt
│ │ │ └── ss-s100_wsample.txt
│ │ └── visualization/
│ │ ├── oscillation.h5
│ │ └── sweep.h5
│ └── src/
│ ├── compile.sh
│ ├── dynamics.c
│ └── search.c
└── ml/
├── 1task-concept.ipynb
├── 1task-example.ipynb
├── 2tasks.ipynb
├── README.md
├── converted/
│ ├── 1task-concept.py
│ ├── 1task-example.py
│ ├── 2tasks.py
│ └── nb2script.sh
├── lib/
│ ├── ml.py
│ ├── train.py
│ └── utils.py
└── out/
├── 1task-concept.h5
├── 1task-example.h5
└── 2tasks.h5
================================================
FILE CONTENTS
================================================
================================================
FILE: .gitignore
================================================
*.ipynb_checkpoints
# Large datasets; downloaded automatically or found in Google Drive repository
data
# C compiled binaries
*.o
# Auto-generated Python scripts for multiprocessing
*_nb.py
================================================
FILE: LICENSE.md
================================================
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.
================================================
FILE: README.md
================================================
## Overview
We share PyTorch and C code that produced our results in Kang L, Toyoizumi T. "Distinguishing examples while building concepts in hippocampal and artificial networks." *Nat Commun* 15, 647 (2024). [doi:10.1038/s41467-024-44877-0](https://doi.org/10.1038/s41467-024-44877-0).
Our PyTorch code has been tested on a machine running Ubuntu 20.04 Linux with NVIDIA V100 GPUs. Our C code has been tested on machines running macOS 13 or Ubuntu 20.04 Linux with Intel CPUs.
## `hippocampus` and `ml` directories
Code concerning the biological model of hippocampal pathways to CA3 and autoassociation in CA3 (Figs. 1–3) is provided in the `hippocampus` directory. Code concerning the application of CA3-like encodings towards machine learning with the DeCorr and HalfCorr loss functions (Fig. 7) is provided in the `ml` directory.
Further documentation is included in README files in each directory.
================================================
FILE: hippocampus/1_pathways.ipynb
================================================
{
"cells": [
{
"cell_type": "markdown",
"id": "a9150c98-b2e6-42bb-b5d8-962e7e92d5cf",
"metadata": {},
"source": [
"# General setup"
]
},
{
"cell_type": "code",
"execution_count": 3,
"id": "c996cc0a",
"metadata": {},
"outputs": [],
"source": [
"import os, sys\n",
"import time\n",
"import itertools\n",
"\n",
"import numpy as np\n",
"from scipy.sparse import csr_matrix\n",
"import matplotlib.pyplot as plt\n",
"import h5py\n",
"\n",
"import torch\n",
"from torch import nn\n",
"import torch.nn.functional as F\n",
"from torch.utils.data import Dataset, DataLoader, Subset\n",
"from torchvision import datasets\n",
"from torchvision.transforms import ToTensor"
]
},
{
"cell_type": "code",
"execution_count": 4,
"id": "6b7e303b",
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Using cuda device\n"
]
}
],
"source": [
"device = 'cuda' if torch.cuda.is_available() else 'cpu'\n",
"print(f\"Using {device} device\")"
]
},
{
"cell_type": "markdown",
"id": "7eed2152-e9e0-4b07-9c7b-074b6ba0bff6",
"metadata": {},
"source": [
"# Basic utilities"
]
},
{
"cell_type": "code",
"execution_count": 5,
"id": "bf390b6c",
"metadata": {},
"outputs": [],
"source": [
"start_time = None\n",
"\n",
"def start_timer():\n",
" global start_time\n",
" if device == 'cuda':\n",
" torch.cuda.synchronize()\n",
" start_time = time.time()\n",
"\n",
"def end_timer_and_print():\n",
" if device == 'cuda':\n",
" torch.cuda.synchronize()\n",
" end_time = time.time()\n",
" print(\"\\nTotal execution time {:.3f} sec\".format(end_time - start_time))"
]
},
{
"cell_type": "code",
"execution_count": 6,
"id": "2d41efec-4a43-4bb3-a4f5-23f1bb886783",
"metadata": {},
"outputs": [],
"source": [
"def plot_images(img_list, num=6, size=12):\n",
" if isinstance(img_list, tuple):\n",
" img_list = list(img_list)\n",
" elif isinstance(img_list, (np.ndarray, torch.Tensor)):\n",
" img_list = [img_list]\n",
" else:\n",
" raise Exception(\"input must be ndarray or sequence or list of ndarrays\")\n",
" \n",
" for i in range(len(img_list)):\n",
" if isinstance(img_list[i], torch.Tensor):\n",
" img_list[i] = img_list[i].cpu().numpy()\n",
" \n",
" depth = img_list[i].ndim\n",
" if depth == 4:\n",
" continue\n",
" elif depth == 3:\n",
" img_list[i] = np.expand_dims(img_list[i], 0)\n",
" elif depth == 2:\n",
" img_list[i] = np.expand_dims(img_list[i], (0,1))\n",
" else:\n",
" raise Exception(\"image arrays must have depth between 2 and 4, inclusive\")\n",
" \n",
" lengths = [imgs.shape[0] for imgs in img_list]\n",
" if lengths.count(lengths[0]) != len(lengths):\n",
" raise Exception(\"image arrays must have the same first dimension size\")\n",
" if num == -1 or num > lengths[0]:\n",
" num = lengths[0]\n",
" num_list = len(img_list)\n",
" \n",
" if num == 1:\n",
" plt.figure(figsize=(size, size/num_list))\n",
" for i, img in enumerate(img_list):\n",
" plt.subplot(1, num_list, i+1)\n",
" plt.imshow(img[0, 0], cmap='gray_r')\n",
" plt.axis('off')\n",
" else:\n",
" plt.figure(figsize=(size, size*num_list/num))\n",
" for i, imgs in enumerate(img_list):\n",
" for j, img in enumerate(imgs):\n",
" if j >= num: break\n",
" plt.subplot(num_list, num, num*i+j+1)\n",
" plt.imshow(img[0], cmap='gray_r')\n",
" plt.axis('off')\n",
" \n",
" plt.show()"
]
},
{
"cell_type": "code",
"execution_count": 7,
"id": "15917c02-9646-48b7-8e95-5b4cf5ce9039",
"metadata": {},
"outputs": [],
"source": [
"def pearson_correlation(x, y):\n",
" if x.shape != y.shape:\n",
" raise Exception(\"Arguments must have same shape\")\n",
" x = x - x.mean(-1, keepdim=True)\n",
" y = y - y.mean(-1, keepdim=True)\n",
" \n",
" return ( torch.sum(x * y, -1)\n",
" * torch.rsqrt(torch.sum(x**2, -1) * torch.sum(y**2, -1)) )\n",
"\n",
"def pairwise_correlation(first_tensor, second_tensor=None):\n",
" first_tensor = torch.as_tensor(first_tensor, dtype=torch.float, device=device)\n",
" if second_tensor is None:\n",
" second_tensor = first_tensor\n",
" replacement=False\n",
" else:\n",
" second_tensor = torch.as_tensor(second_tensor, dtype=torch.float, device=device)\n",
" replacement=True\n",
" if first_tensor.dim() != 2 or second_tensor.dim() != 2:\n",
" raise Exception(\"Arguments must be a 2D tensors\")\n",
" if first_tensor.shape != second_tensor.shape:\n",
" raise Exception(\"Arguments must have same shape\")\n",
" \n",
" inds_of_pairs = torch.combinations(torch.arange(len(first_tensor)), with_replacement=replacement)\n",
" max_inds = 50000\n",
" if len(inds_of_pairs) > max_inds:\n",
" inds_of_subsample = torch.multinomial(torch.ones(len(inds_of_pairs)), max_inds)\n",
" inds_of_pairs = inds_of_pairs[inds_of_subsample]\n",
" \n",
" inds_of_pairs = inds_of_pairs.to(device)\n",
" first_vectors = first_tensor.index_select(0, inds_of_pairs[:,0])\n",
" second_vectors = second_tensor.index_select(0, inds_of_pairs[:,1])\n",
" \n",
" correlations = pearson_correlation(first_vectors, second_vectors)\n",
" # Deleting variables to free up memory\n",
" del first_tensor, second_tensor, first_vectors, second_vectors\n",
" if device == 'cuda':\n",
" torch.cuda.empty_cache()\n",
" return correlations.mean().item()"
]
},
{
"cell_type": "markdown",
"id": "0af8ea58",
"metadata": {},
"source": [
"# Loading images"
]
},
{
"cell_type": "code",
"execution_count": 8,
"id": "9da31f01",
"metadata": {},
"outputs": [],
"source": [
"img_data = datasets.FashionMNIST(\n",
" root=\"../data\",\n",
" train=True,\n",
" download=True,\n",
" transform=ToTensor()\n",
")"
]
},
{
"cell_type": "code",
"execution_count": 9,
"id": "73433879",
"metadata": {
"tags": []
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Number of batches: 12\n",
"Shape of X [N, C, H, W]: torch.Size([128, 1, 28, 28])\n",
"Shape of y: torch.Size([128]) torch.int64\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
}
],
"source": [
"# coats, trousers, sneakers\n",
"class_inds = [4, 1, 7]\n",
"num_classes = len(class_inds)\n",
"class_size = 512\n",
"batch_size = 128\n",
"\n",
"inds_by_class = [torch.where(img_data.targets == class_idx)[0][:class_size] \n",
" for class_idx in class_inds]\n",
"data_inds = torch.flatten(torch.stack(inds_by_class).T)\n",
"\n",
"AE_dataloader = DataLoader(Subset(img_data, data_inds),\n",
" batch_size=batch_size, shuffle=True)\n",
"\n",
"print(\"Number of batches: \", len(AE_dataloader))\n",
"\n",
"for X, y in AE_dataloader:\n",
" print(\"Shape of X [N, C, H, W]: \", X.shape)\n",
" print(\"Shape of y: \", y.shape, y.dtype)\n",
" break\n",
" \n",
"plot_images(next(iter(AE_dataloader))[0], num=12)"
]
},
{
"cell_type": "markdown",
"id": "5062785a",
"metadata": {},
"source": [
"# From images to EC through autoencoder"
]
},
{
"cell_type": "markdown",
"id": "72208a58-5add-49e1-8851-f6566245d46b",
"metadata": {},
"source": [
"## Setup"
]
},
{
"cell_type": "code",
"execution_count": 10,
"id": "c1535844-2596-4626-b7a4-f6d8eb219d5c",
"metadata": {},
"outputs": [],
"source": [
"EC_size = 1024\n",
"EC_sp = 0.1"
]
},
{
"cell_type": "code",
"execution_count": 11,
"id": "09c489fa",
"metadata": {},
"outputs": [],
"source": [
"def step(x, x0):\n",
" return (x > x0).float()\n",
"\n",
"# Straight-through estimator for binarization and backpropagation\n",
"class STEFunction(torch.autograd.Function):\n",
" @staticmethod\n",
" def forward(ctx, x):\n",
" return step(x, 0.)\n",
"\n",
" @staticmethod\n",
" def backward(ctx, grad_output):\n",
" return F.hardtanh(grad_output)\n",
"\n",
"# Binarization layer with gradients propagated backwards by STE\n",
"class Binarize(nn.Module):\n",
" def __init__(self):\n",
" super().__init__()\n",
"\n",
" def forward(self, x):\n",
" return STEFunction.apply(x)"
]
},
{
"cell_type": "code",
"execution_count": 12,
"id": "6dbb7559",
"metadata": {
"tags": []
},
"outputs": [],
"source": [
"# Middle binary layer represents EC\n",
"class Autoencoder(nn.Module):\n",
" def __init__(self, hidden_size=128):\n",
" super().__init__()\n",
" self.hidden_size = hidden_size\n",
" \n",
" self.encoder = nn.Sequential(\n",
" nn.Flatten(),\n",
" nn.Linear(28*28, hidden_size),\n",
" nn.BatchNorm1d(hidden_size),\n",
" nn.ReLU(),\n",
" nn.Linear(hidden_size, EC_size),\n",
" nn.BatchNorm1d(EC_size),\n",
" Binarize()\n",
" )\n",
" self.decoder = nn.Sequential(\n",
" nn.Linear(EC_size, hidden_size),\n",
" nn.BatchNorm1d(hidden_size),\n",
" nn.ReLU(),\n",
" nn.Linear(hidden_size, 28*28),\n",
" nn.Sigmoid(),\n",
" nn.Unflatten(-1, (1, 28, 28))\n",
" )\n",
" \n",
" def forward(self, x):\n",
" features = self.encoder(x)\n",
" x = self.decoder(features)\n",
" return x, features"
]
},
{
"cell_type": "code",
"execution_count": 13,
"id": "f3e9ff0e",
"metadata": {},
"outputs": [],
"source": [
"# Loss function that enforces layer sparsity to be sp\n",
"class SparseLoss(nn.Module):\n",
" def __init__(self, sp):\n",
" super().__init__()\n",
" self.sp = sp\n",
"\n",
" def forward(self, features):\n",
" sp_hat = features.mean(1)\n",
" kl_divergence = -self.sp * torch.log(sp_hat) - (1-self.sp) * torch.log(1-sp_hat)\n",
" return kl_divergence.mean()"
]
},
{
"cell_type": "code",
"execution_count": 14,
"id": "e9dfa737",
"metadata": {
"tags": []
},
"outputs": [],
"source": [
"def AE_train(dataloader, model,\n",
" err_criterion, sparse_criterion, sparse_strength,\n",
" optimizer, num_epochs, print_epochs=5):\n",
" \n",
" size = len(dataloader.dataset)\n",
" \n",
" print(f\"TRAINING -----------------------\")\n",
" model.train()\n",
" \n",
" for t in range(num_epochs):\n",
" mean_err = 0.\n",
" mean_sparse_loss = 0.\n",
" mean_sp = 0.\n",
" \n",
" for X, _ in dataloader:\n",
" X = X.to(device)\n",
" pred, features = model(X)\n",
" \n",
" err = err_criterion(pred, X)\n",
" sparse_loss = sparse_criterion(features)\n",
" mean_err += err.item() * len(X)\n",
" mean_sparse_loss += sparse_loss.item() * len(X)\n",
" mean_sp += features.detach().mean().item() * len(X)\n",
"\n",
" loss = err + sparse_strength * sparse_loss\n",
" loss.backward()\n",
" optimizer.step()\n",
" optimizer.zero_grad(set_to_none=True)\n",
"\n",
" mean_err = (mean_err / size)**0.5\n",
" mean_sparse_loss /= size\n",
" mean_sp /= size\n",
" if (print_epochs > 0\n",
" and ((t+1) % print_epochs == 0 or t == 0)):\n",
" print(f\"{t:>3d}\"\n",
" f\" RMSE: {mean_err:>6f}\"\n",
" f\" sp loss: {mean_sparse_loss:>6f}\"\n",
" f\" sparsity: {mean_sp:>6f}\")\n",
" \n",
" print(f\"\\nEVALUATING ---------------------\")\n",
" model.eval()\n",
" \n",
" mean_err = 0.\n",
" mean_sp = 0.\n",
" \n",
" X_list = []\n",
" y_list = []\n",
" pred_list = []\n",
" features_list = []\n",
" \n",
" with torch.no_grad():\n",
" for X, y in dataloader:\n",
" X, y = X.to(device), y.to(device)\n",
" pred, features = model(X)\n",
" \n",
" err = err_criterion(pred, X)\n",
" mean_err += err.item() * len(X)\n",
" mean_sp += features.detach().mean().item() * len(X)\n",
" \n",
" X_list.append(X.detach())\n",
" y_list.append(y.detach())\n",
" pred_list.append(pred.detach())\n",
" features_list.append(features.detach())\n",
" \n",
" mean_err = (mean_err / size)**0.5\n",
" mean_sp /= size\n",
" print(f\"RMSE: {mean_err:>5.4f}, sparsity: {mean_sp:>5.4f}\")\n",
" \n",
" return torch.cat(X_list), torch.cat(y_list), torch.cat(pred_list), torch.cat(features_list)"
]
},
{
"cell_type": "markdown",
"id": "d6bff088-5688-417c-a02c-c2132e0b791a",
"metadata": {},
"source": [
"## Evaluation"
]
},
{
"cell_type": "code",
"execution_count": 15,
"id": "eb7bd2e7",
"metadata": {
"tags": []
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Autoencoder(\n",
" (encoder): Sequential(\n",
" (0): Flatten(start_dim=1, end_dim=-1)\n",
" (1): Linear(in_features=784, out_features=128, bias=True)\n",
" (2): BatchNorm1d(128, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
" (3): ReLU()\n",
" (4): Linear(in_features=128, out_features=1024, bias=True)\n",
" (5): BatchNorm1d(1024, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
" (6): Binarize()\n",
" )\n",
" (decoder): Sequential(\n",
" (0): Linear(in_features=1024, out_features=128, bias=True)\n",
" (1): BatchNorm1d(128, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
" (2): ReLU()\n",
" (3): Linear(in_features=128, out_features=784, bias=True)\n",
" (4): Sigmoid()\n",
" (5): Unflatten(dim=-1, unflattened_size=(1, 28, 28))\n",
" )\n",
")\n"
]
}
],
"source": [
"AE_model = Autoencoder(hidden_size=128).to(device)\n",
"print(AE_model)\n",
"\n",
"AE_criterion = nn.MSELoss(reduction='mean')\n",
"sparse_criterion = SparseLoss(EC_sp)\n",
"sparse_strength = 1\n",
"\n",
"AE_optimizer = torch.optim.Adam(AE_model.parameters(), lr=1e-3, weight_decay=1e-5)"
]
},
{
"cell_type": "code",
"execution_count": 16,
"id": "e1791447",
"metadata": {
"tags": []
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"TRAINING -----------------------\n",
" 0 RMSE: 0.378512 sp loss: 0.684878 sparsity: 0.494619\n",
" 4 RMSE: 0.178297 sp loss: 0.662436 sparsity: 0.480245\n",
" 9 RMSE: 0.146092 sp loss: 0.626792 sparsity: 0.456149\n",
" 14 RMSE: 0.131650 sp loss: 0.591926 sparsity: 0.431087\n",
" 19 RMSE: 0.122876 sp loss: 0.556157 sparsity: 0.403680\n",
" 24 RMSE: 0.116282 sp loss: 0.520992 sparsity: 0.374735\n",
" 29 RMSE: 0.111021 sp loss: 0.485655 sparsity: 0.343352\n",
" 34 RMSE: 0.106291 sp loss: 0.454223 sparsity: 0.312860\n",
" 39 RMSE: 0.103967 sp loss: 0.423421 sparsity: 0.280257\n",
" 44 RMSE: 0.102184 sp loss: 0.399215 sparsity: 0.251656\n",
" 49 RMSE: 0.099856 sp loss: 0.376661 sparsity: 0.221720\n",
" 54 RMSE: 0.097394 sp loss: 0.358593 sparsity: 0.194167\n",
" 59 RMSE: 0.095532 sp loss: 0.347202 sparsity: 0.173417\n",
" 64 RMSE: 0.095125 sp loss: 0.336368 sparsity: 0.149597\n",
" 69 RMSE: 0.094613 sp loss: 0.331445 sparsity: 0.135012\n",
" 74 RMSE: 0.092800 sp loss: 0.328929 sparsity: 0.125338\n",
" 79 RMSE: 0.091522 sp loss: 0.326986 sparsity: 0.114805\n",
" 84 RMSE: 0.090232 sp loss: 0.326327 sparsity: 0.108768\n",
" 89 RMSE: 0.090927 sp loss: 0.326356 sparsity: 0.104328\n",
" 94 RMSE: 0.089531 sp loss: 0.326073 sparsity: 0.105778\n",
" 99 RMSE: 0.091478 sp loss: 0.326310 sparsity: 0.100140\n",
"\n",
"EVALUATING ---------------------\n",
"RMSE: 0.0908, sparsity: 0.1051\n",
"\n",
"Total execution time 11.912 sec\n",
"Done!\n"
]
}
],
"source": [
"num_epochs = 100\n",
"start_timer()\n",
"AE_X, AE_y, AE_pred, AE_features = AE_train(\n",
" AE_dataloader, AE_model, AE_criterion,\n",
" sparse_criterion, sparse_strength, AE_optimizer, num_epochs\n",
")\n",
"end_timer_and_print()\n",
"print(\"Done!\")"
]
},
{
"cell_type": "code",
"execution_count": 17,
"id": "672478eb",
"metadata": {},
"outputs": [
{
"data": {
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V4GzcuLHYdCMPx3HYHxjiRrP90W05ZsyYqozuwltvvbUqo4yD7aCuaob2U/nNJZdcUmwNl3f22WcXm65PbfPhDscJMxZpVkjWkbYB52XNZsYxyjlaZXYMCanjmvei2e34uy1bthR7uEoC9uzZU2yVR3CNwVBQOv/xPfeDH/ygKhs5cmSxNXQk33OjR48utoYW4xhS2QLbS9/1S5YsKTbfjzomKXGwJMAYY4wxxhxyeMFqjDHGGGNajResxhhjjDGm1fREw0p9BbU3EbVW7uijjy62as34t+oSqUVU7Ss1PKrFaTq/0qSd1HuhflbPp3qh4cDWrVurv5tCTemzZyGpMlj3PEfWrhoKhO2iv1Otal+/iXilxm44wr5M3ZuGnaLG9Pnnn6/KqGHVMcs6pRZLUwc2pW7W8+t9USNLna3C+aEpzfJwguONmtKIWqemukLqEVXfynSsDE+lYbM4FlXDym8b1q5dW5Xxevr+OJTYu3dvsVlfqkXm39m3Gk2pWCPqvqEhzjheNZwSQ57pfbFv8FmGKwwhpqHaGO6J6VgvuOCC6jiGjtSwUxxf+j0GtcQcMzrHcT7QscUwdwxfGFFrkJvCTUbUmtmlS5dGt/EOqzHGGGOMaTVesBpjjDHGmFbTE0kA3X90+yt0GenW8kCuFVG7kygX0DATRDPq8F60jG5QHqfhPjL3y1BFQ12wbhi2Q12DbAdtZ7qfVS7AOtXwZU3n0HZouo+I5hBlKh1geJnhgvZPusrpArz99tur49jmp512WuM5FPYPhl3R0Cp0q2k2K7atuph5fsoFdNwfapIAzr/a5nTfnXvuuVUZXb10Z0bU4WruueeeYk+ePLk6LpNF0R2p8wrlHZn8Z7hD9zslATpPnnPOOcXudI7r6zwHUOkIw/8xfFJEHYLs+9//flVGaeBwfB8qdJtrXTPkFSUBs2bNqo5jHbJdI2rpjL5HGX6QaxRdf/FdmWXBWr58eVXG9wDnb2YV1PvoBd5hNcYYY4wxrcYLVmOMMcYY02q8YDXGGGOMMa2m56lZVVNDTRL1p6qnYJlqoaiH0XRw1FvNmzev2JrOjtdTLU8W8qpJS6n3OBy1V6o3HDVqVLGzsFYs01BSTaGlIup2yNqEukrVz7KvaF/UlLwH0DYejmGtNLUf24H6RdWs3XDDDcXWUEjUnyrsA5MmTSq2pm7mONXwVLzeo48+WpU16ZhVO9cUVm+4Qs2uPi/1vdQtR9RheVSPxzl3xYoVxWYbRNQpKDlXRNQhj6jpi6jTPeqYHc5omDiGqOJ45fiMqDXbOp/yPaRjgWOS40LHJOcAbQ9+M6LvYvavQyFFMsN6UfcbUc9lDPekoaWa0uVG1LpV1d9znPMc2Ts7Cymo8wHTYrOv6Ltevy3oNt5hNcYYY4wxrcYLVmOMMcYY02q64m/RcDZ0Zai7nWV0NWWuHw2zwbAK6oZkWIUm+YGWaXYQuoq1rCmzRxbCRetnqIbT0RBB48ePLzafUesicwdlWbDoYmQfUNcjz69hrXh+dYnRfcZzasgQze4yHFDpBOuQz09XUETEscceW2x1P7LutR04ThmeRbMo8fw67jlmtQ+sW7eu2NOmTWs8Lgu9NRxZvXp1sTXkzOmnn15sDUnFuU3HJedfujrVlXzKKacUm2F9ImpJwJQpU6oyupabZDvDEXXf8j3B8TN9+vTqOI61L3/5y1UZ5UwaJolzAGVQKsVh6KLrrruuKnvnO99Z7JNPPrkqW7lyZbEpKxgu70Nl48aNxdZ1CeeuM844o9ja5nxHZWsKzSrG9uN7WTOMNb3zImoZA+fQiIjFixcXe9WqVcXWtuT59R45tw8U77AaY4wxxphW4wWrMcYYY4xpNV2RBOjXjdyeVpc6t7kzdw9/p+fgVrZ+xcyt7Owrc54zc1mr25O/o5tL3cj8Gk+fcyi5QOiW1e3/pkxfGiGBcg+VftAFonVIVyTrTI/jtfWLZtZ9ltGMv1MXKPuAygPUDTpU0LZkPbFe1C3PL/V1XLJ+tYx/M5uLZlSh22jfvn1V2c6dO4s9f/78qoxftdMdl8lHDgU4NlQSwHZm1quIelyy3iNqGQfHw/33318dxzbSOYFuRe1jjACRRZ4Ybmh/Z/swSoB+wc1618xDHBcaGYR/87g77rijOu6ss84qdiaf00gQlJCxH+ocOpTeh0TXBpxrGLkhopZfMCoGJTsR+fuE9auufs7nXBPp+oj3rOfgGL3vvvuqsqaMZvo+57tTo+tYEmCMMcYYY4Y9XrAaY4wxxphW4wWrMcYYY4xpNYOuYaWGjJo31ThRU6i6syxzEnVa1ACp1oK/03tsul89lplclixZUh1HzU4WnqLtUKerYaH4N7VMqknj82e6H9Ubsv14ftWpsh9lWdG0j/Fe2M7aH3i9zZs3V2WnnnpqDEWyeuJYUV0dx7aOKWY5ybLlXHbZZcXesWNHdRzrXkNeUduo4baoweP8oH1FdXzDHWqOVac6a9asYmuGmiybDccRz6HvAWoYmd0sIuLKK68s9i/8wi9UZdTjafak4Yz2VfZjzk8acuiKK64o9tSpU6syZg1TDT9h2733ve+tynhthiqLqOcNDU/G+ZXPphpWhjgbSmzdurX6O8vQtmbNmmKz/bR/83caRnLbtm3FPu6446oyhjrjO1uzonF+1ZBaPOeNN95YlX30ox/t8545/iPqd3gv9OfeYTXGGGOMMa3GC1ZjjDHGGNNquiIJUFcGt7WzsFBHHnlksdVdy+3wLHyOZuzR8zTB+9KwGrze0Ucf3Xhf3BrnsyhDOZQOXbZZCAu6WjUTi0oJCF0IGk6K/YptpH0qg65j7St0ObNM74N/a/aOoUomzWCZuoNZZxoai+2sfZ7ufMoFdOzxnOrOottaXfuUBLDP6tx0qGW6ohtRs03RfTxz5syq7O677y62uvPZLpRgqYSD59cxRbezlnEO11BcwxmdJzn2+B7SOuE7SSUBnNey7HbZHMf20DLel84VlAFR0jVcMgfu3r27+pv1pPIYznlcX+gcR1mBhi9jvelYpgyv07CEurbhekbDWlHiyPPr/M01wlNPPRXdxjusxhhjjDGm1XjBaowxxhhjWo0XrMYYY4wxptV0RcOqerVOdaRZ6CfqeVTnweuphoL61qawS0oWekvLeM4spRzrYCiHtaLmT7VmrAvW04oVK6rjbrrppmJrnek5CdtM9bNEtVmEv3v44YersosvvrjYV111VbE1vBb71P79+xuvNZRQbWdTn1etlI5FwrbMdIlsV5072F6cHyLqcaT6qLlz5xb7rrvuKra2ZX/0z8MB6smpj4uo9YiZNlvHHtuF88P69eur46in1P5GNLTPeeedV2wNXzac0b7JumU6Tz2O8/A111xTlf3qr/5qsbUNOM7Zxlrn1GNqylFeb+nSpVUZz8NrZ31hKJG9d3QNdPrpp/d53Nq1a6u/mX5VNc0co5r2lPfCc6iGlaG4dH6lFlrn1127dhWboQ2z93cvQtJ5h9UYY4wxxrQaL1iNMcYYY0yr6YokQDMyMISDuuToAqQbQt1OdD3qObj9zdAZ+ju6MvQ4ukPURcGtci1jKAheKztO3W0MwdN2mjKHRdSuXbp/9PkYjkhdSlnWMpaxzVWmkYXGoltF3SNjx44tNvuH3gf7w3AJa5XJVNiuxx57bFXGutD6zMYUpSDXX399sc8444zqOI4pzczDjDjqEmNYpixbjLrFhzscl5MnT67Kvvvd7xZbQ1KxnjSMEt2DDHmlbbJ3795ia1syLJmGOcrC4A1nskx/HD+rV6+ujhsxYkSxNcMcx4LKmXgs61xduTxOwzdy3swyojVlvRrK6JqFrnLtwxwL5BOf+ET194YNG4qt8yvPr1nFmKWK/UbfV1l/oKzqoosuqspOO+20YnMeVukDQ3FlkomB4h1WY4wxxhjTarxgNcYYY4wxrcYLVmOMMcYY02q6omFVfRJ1U6rLUf3hAbIQC5rmjLo61RtSo8Fr6fl5nGpv+DsNu0N9yPjx44utKR97od84GFB7o/o/PjO1TdofWBeZDlbrkHpUHqf6ILalnp+oJoi6PepytL9RO9SLdHMHAx2HTTpd1TZSL/fYY49VZdQz6fnZltRDqQ6Mv9O65rW1r+zbt6/Y1EdqOLvhMi4Hgvb/Y445ptgayoj1q3XGufmWW24pNufDiFxLTF3sxIkTqzJqKA8lzTHnmYi6zjh+qCGOqLWIixYtqso4FjSkIOdRtj815hERl156aZ+/iYiYP39+sZl+OaL+luHBBx8sdqdhL9uOvmuy9OFN4dkuuOCC9O82wnf9QMNNDhTvsBpjjDHGmFbjBasxxhhjjGk1XZEEZKhLLnPZkmeeeabY6v5jSAfddqaridvV6qbOoAxAJQGUONC1QddLRO3aHMpuLUoC1K3BNjrxxBOLrW1O94hKRLRtCd1g7DdZm+i12e7aV+jaoOubmZIi6tAtGrpnuEBXH+uJbuOIui1VSsO6VwkOz8m+otnH2B+0LXlOdZ8yVA7vWd3gGt7uUELnQM5f2s4c69u3b6/KmuYzlY+wrukSjqgz/2goOh3fhwrMthdRu9g5frR+mNkoq0v9XVMWww9/+MPVcQxLqK5u9iENt6Vj9ABf+9rXqr8XL17c53FtR5+P6w2ta2acy8hCNLYFzhVZKMpO13r9wTusxhhjjDGm1XjBaowxxhhjWk1PJAGdfoFPskxRCs+pmT3ovuBXlpmLUrfvs619bnnTJcAMPRH1c/Zia3yw4Ja/1iG/4uYXwvrlIN1G2h8ytwf7ROaK5n1p/2I7q6SB56HLZuXKldVxjCCgXzsPVXbs2FH9zXZg++kXyXQjqpyD40H7PCMPUD6jbjVKE7QteT3ti/wiedy4cY3nGC7tNxA0gxFde9oOlFJMmzatKtu8eXOxFyxYUGyN6kBJRyYX0Kgcmk3pUEGjLNxxxx3FZnvo/Mp5Ur/i57ypkhD+jrZmNuMY0nNw3tB2Y/QC3r9GhRiqqLyNf2driqGAPhvbmZLMnTt3Vsdx3u9FRB3vsBpjjDHGmFbjBasxxhhjjGk1XrAaY4wxxphW0xVhheqfqHlRvSG1HTxOwyNQo6a6HOoSVTdDDQX1aiNHjqyOY1YK1WsQvTaP5fmZhSeifh49x1CCda0ZSlj3xx13XJ+/iajrWjWrWZYq/s1617A6PE7Pn4UJWbVqVbFHjx5dbNVP83dZGK6hhOqLOBapPVTNGse6hojKxjPHPTVyqjHl9VT3xb+17KGHHir21q1bi33eeedVx2n4uUOJ3bt3V3+znTPd6Lp166q/qUe9//77i63zHLXEOv/yXiZMmFCVsS31d8OZ97///dXfrGfW5caNG6vj+B0Hv+GIqL+tyL4nyTSWHMv6rQnnQy3j81xzzTXFHgrZnDpB64z9X9+VQ+29kWlY+U3Hnj17quP4Lu6Fbtc7rMYYY4wxptV4wWqMMcYYY1pNV/ZsNcQM3YbqJiDcNt+3b199Y9hOVhczr6db19yuZiYmddkz5EYWhkldm4ThOdTFSrfycAlrpdClxNA0f/Znf1Yd941vfKPYmlGH9abuWrosGZKHbRdRSw40vBj7IvtGRMTf/M3fFPtTn/pUsTUkCZ9zqLl2mpg8eXL19/r164tNt7y2yaZNm4rNTDwRdTuMHTu2KmNIMZ7j2GOPrY6jtETrmtfTOeess84qNrMocQ6IOHRDJkW80mXPDEm33HJLVTZnzpxiawg0jmHWp45LZoxbvnx5VUZZCMNk6bUPJTSs1Qc+8IE+j/urv/qr6m+OhVNPPbUqyyQBTz/9dLEpvVCJH+cAfd/y2ho2beHChX3awwWVRLEu9L2Zhekkbc1uRSif0/tlnWRSy4HiHVZjjDHGGNNqvGA1xhhjjDGtxgtWY4wxxhjTarqiYVW9BjV/1DtE1FpH2pq6jzrC7PyqoZgxY0afx2mYCWpaVSObpRLdu3dvsal9VU0d738oh7WiDiV7Dob40jZZvXp14+94TtVAUTvFutb+QO0kU3RGvLJdmqDWkdpZvR6vNZThOIlo1pp/8pOfrP6+5JJLin3nnXdWZY888kixNdwJxwO1xBo2i3pv1TtT4zd79uyqjFq9Bx54oNjUy0a8UuN3KKHh4DgHnn322VUZ23LmzJlVGduBYa009fEv/dIvFVv1yNSp8loRQy+NZbdQzR/nRtbJv/7rv1bH/cmf/EmxNa0qvw3R9uFcxuN0vqYmXHWb27ZtK/ZnPvOZaCJLuTwUdJt9oWsK1o1+BzHUwullbcI02/pNAOdh/X6gG3iH1RhjjDHGtBovWI0xxhhjTKvpiu9FXcV062k4B24nc8tYQw4NlEmTJnV0HLfzs1A36gK5/PLLi/2Od7yj2BqShHUwlCUBWQgxuj00bBjJsk2xnhhmpxdk4aroLtMwZHSXq1ttqKJuV7plKePJ+i5DSbUJ9jd1Nw/lsfhaURfdww8/XGwNL0ZXr85tKt05gMqnONerNIfzr0oVGL6McoRO5T1DlSwLIGE4xYiIK664otg6R3/kIx8p9sqVK6syynsYXvDEE0+sjqNc4N57763Krr766mJn796hHNqxCZW58G9tO46njOxdOZhkma6YSVClDlnowW7gHVZjjDHGGNNqvGA1xhhjjDGtxgtWY4wxxhjTarqiYdUwFdRKqXaF2qWhoElSHcn8+fOLnYWx4N8aJmkoweddu3ZtVcbnnzBhwoDOT02h1iHrPtPz8HfaFzvVTo0bN67YqmmmnkfDKQ1VNPzX4sWLi81xOXfu3MZzDLS9ukGmsVq0aFGxNbzWQPvpcEDDU1Fzp+lRjzrqqGIz/GBErVWlpltDvrHup0+fXpU999xzxdbUr0uWLCn2UHhHDDaZFl/H3ec///liMwRZRMQZZ5zR0fXYVv/1X/9VlXX6zchwREN2Mgwf095G1O/RoUA2f/PbhWuvvbYqY3hLptnuFt5hNcYYY4wxrcYLVmOMMcYY02oOU9eaMcYYY4wxbcI7rMYYY4wxptV4wWqMMcYYY1qNF6zGGGOMMabVeMFqjDHGGGNajResxhhjjDGm1XjBaowxxhhjWo0XrMYYY4wxptV4wWqMMcYYY1qNF6zGGGOMMabVeMFqjDHGGGNajResxhhjjDGm1XjBaowxxhhjWo0XrMYYY4wxptV4wWqMMcYYY1qNF6zGGGOMMabVeMFqjDHGGGNajResxhhjjDGm1XjBaowxxhhjWo0XrMYYY4wxptV4wWqMMcYYY1qNF6zGGGOMMabVeMFqjDHGGGNazRuywhdffPHlprKf/vSnxT788MOrspdeeqnxnC+//HJHx+3bt6/YTz31VFW2ffv2Ym/btq0qmzRpUp/n//nPf14d9/TTTxd7wYIFVdnRRx/dpx0R8Za3vKXYRxxxROP5+Zyvf/3rq7IXXnih2G9605saf3f44YcfFl3iZZz4sMOaT8vr9wc+/+te1/z/IG3z/fv3F/vKK6+syvbu3Vts3jP7XkTE7Nmzi33eeedVZePHjy+2tkPTs2b105+6k2O71pYvvfTSgBqp0+fK2jJrhz179hR7586dVdmWLVuK/bOf/azYb37zm6vjjj/++GKfeuqpVdkJJ5zQ533oPTfd76uVZX2fxx6WnbSfcI7V6/PvN7whnaobf/fiiy/2+e8REY8//nixH3rooaqMc+yDDz7YeP4nnnii2NOnT6+O49w5f/78quztb397sbXtOJ7f+MY3Nt5/N5rhda97XVfaku2ozzPQ+5Q+13gcr/fkk09WZbfeemuxH3jggarsJz/5SbHZT9761rdWxy1fvrzYJ510UlV27LHHFlvnCrYX77HTsatl2Xulm+/KiGhsy45PIH2V7x7WtdYF34/PP/98VXbjjTcWe9OmTVXZ2972tmJzXn700Uer40455ZRiv+td76rKOCazuuZc1J/5NesDJBuT3mE1xhhjjDGtxgtWY4wxxhjTajr2M+nWOLeFM1ealtEVzy1ouhMjateGupFvu+22YqtcYOXKlcWmS3nWrFnVcUceeWSxTzzxxMZrK7yXH//4x8VWNwpd/Xr/lFBkbsBu0qkruz9uUpZlLgQe9/DDD1dln/3sZ4v9H//xH42/o2tQXdGs64suuqgq+9znPldsupT1nvnc/XE9dlo/XfQip/faaTtk952dg/PAf//3f1dlbEu6iiPq+YLn0LakC2vGjBlV2be//e1iU+oR0VzXmctNy7Lf9aot6SrMXMmZazJ7RtY7596Iuu6feeaZqowSDkqfImq5B12TY8eOrY7j71RyMHny5GKPHj26KuO82jRGI/L5p9O27AV6vU7HZNYfm2QeEfU4/MhHPlKVsc1HjhxZlR111FF93tOzzz5b/f2lL32p2FOmTKnKvvCFLxRbpXUqwWoia0eeo9ft1t/rZHOvllEGSNjXI2q51Ne+9rWq7A/+4A/6PC6illKx31D2E1Gve7g+ioi45JJLin3MMcdUZVzfNM0vEXV7ZeNgoOse77AaY4wxxphW4wWrMcYYY4xpNV6wGmOMMcaYVpNqWDPdFPUIqqnJwklRy/HYY48VW3Wj1Dqqhurkk08u9ne/+92q7Fvf+laxGVZl7ty51XHUM6q+hJrIRx55pCqbMGFCn/elOlVqTLLQVfo7PbYX9EcLlOnomjRWqku86aabiv2Xf/mXVRn7gIYQa9L36X2wL958881V2Qc/+MFif/zjH6/KzjzzzGIzXFmnWrJXo5tax06vkYWB4d+dhp7T81Nzdd9991VlHA+ql6RejvpW7e/Upqou/N577y226h6bNPWZzizTNnYrNNGrkc2xWWg8tp8+I+djzkM6T/O7AWpWIyLmzJlTbIa4iqj7ANtcNccMWabX5jm0rKmNsnGpWjrWay/CYSlsj0yzqs/K7xl0TPI+Wfbcc89Vx919993FptY/ImLJkiXF1vfouHHjik09o74P+Tw/+tGPqrKrr7662PotCMfvQEMFZvWa1fNrodNvOrLrqzaV6xn+buPGjdVx/D7nO9/5TlVGjThDkkXU8yvfv9r32Qduv/32qmzdunXFfsc73lGVMVwk5+wRI0ZUx3X6/cBA8Q6rMcYYY4xpNV6wGmOMMcaYVtNxWCvd3u00HItCdwNDUmnmhuOOO67Yuu3M640ZM6Yqu/DCC4vNUCrqXly4cGGx1S35wx/+sNiabYKuY26963003W9E7RJQVxZdeJpBrFd0Gj5HoXuLLkUNT3X55ZcXW8NxZG4jbbMDqFuK96HuLEpGNHTau9/97mJ/6EMfKraGbuF9ZdlcBsP1+Gp06l5TF3OnWUjoitJ2YNsyfEpEXW/MyqJuImbO0TBJvGd1iXGs8FrZ2Os0s1Vff3eLV8n4UuzMXZy5SjlHqZuS42bixIlVGec5DXnF8cH7UBkIsw5moejUTc45t6ld9dqZu1H7Oq/XLbdy9j7kuND5fiBjUt9JLMuyNup8yt+xPfQeGX5SZVv8W8Nh8XpZ/fB6+n7I3pVsx05DaHVCp/KFLDSTyjb4frzuuuuKreHe+LwcPwqldBF1OEDKQlQiQpmO1hnfj//yL/9Sld15553F/t3f/d1i6zzPeaM/68JO51fvsBpjjDHGmFbjBasxxhhjjGk1XrAaY4wxxphWk2pYqa9RPSW1gqqToHZh3759VdlVV11V7NNOO63Ymgps1KhRxVbtDTVw+jtCDQjDtETUWg7VolBbqzoPakX279/f5z1F1BrcTMuhujJer5sa1oGmEM3KqHn52Mc+VuytW7dWx/E5VHvIfkT9ix7LPpCFXVFNGnVPqv265pprir127dpiM91gRMTMmTNjIGQhpnrFQFPMNoWp0/ZiWs7777+/KmPIFNWfMqwL70NTrFITp+OGYVemT59elVGDyX6kureBpiHuFVnYnix0Fe9ddX8cHzxOdaSsG9Ujsw41hFhTmklNf53NsbyejktNodx0jiwNZKZvHezUrJ3O41kbs77WrFlTHcd3SBZGUr8F4buZfUN1iWzH7H3FsHMREcuWLevznFk/z3S8mR69mwx0jmAdqp6XmlCOLe3rrF8NJ0edsa6JeE7VhBPWb6aF1rS9nPevuOKKYlPPGlHPFdqW2fcD1rAaY4wxxphhgResxhhjjDGm1aSSALqM1K3C7d5sC5quwIjaBcjzq2s/y5rDrWXdGmcIDrqsNQzE7NmzG89BOYK6IUaOHFlsPveGDRuq484+++xiq8uOz63uosEKZTUQ1D38xS9+sdgPPPBAsdVV0+RCjKjrRuuabiSeI3Nt6rV5/kyO8Pjjjxf7P//zP6vjPv3pTxeb7rGI/oVG6gX9cVll98O+/OCDDxabId4i6jBh2q85ZtUdRJcVJTcaJofZd3TcMzQM5RwRtWxj6dKlxaY0J6LzTFf9KXstNGXoerVrdirvIOr2Z8YxdWGyLbWNWKdsV869EfVcloXL0/mBbtFOs8zp+4n1Ohghyvh82vezdszcpJyvmM1K+z7HiUpg2K5sb722yrEI5W6UwUXU8z7lchF1+59zzjnF1jCSnYZvGyzJTqehq7SM967yCB7LutZxxzGqbnmeQ+e1pnCDup5gW6q8g+NQ5xCukdavX1/se+65pzruPe95T/QS77AaY4wxxphW4wWrMcYYY4xpNV6wGmOMMcaYVpNqWKnlUF0O9Wuqd2C4hCeffLIqo36D59dQGtTiaMgoahhVNzVt2rRiU28zY8aMxvvQe8xCrjA0CPWMqkWhJpLpJiNqLUo3U8pldKrbynRCqoFjurYsBI/qqgj1TKpNpS4s06kyrJrqqTONYFMKyzvuuKM6jmn2VH+VpbUdjFBWmba8P6FDqCv9n//5n2Jn4eyo546on1/vi9rUppS7eg7VNjJ0lfaVu+66q9jUrv/mb/5mdVym1TsYZJq4TjW12Zjl/KWaNc5ZGpqQf2sfoMafdZ2F79NvGai503HCeSZ7ziyNdRYurBcaVo67bExm6PM98sgjxWa6a02VSz1jFhZK25/jkONTU1jzdzomOQeoRva2224rNsMdzZs3rzpusEL+dcpA021zTlq9enXj71hPmsKV7xcdT1wH6Ty2e/fuPq+law+ul3Tdw2fVdm5KE7xq1arqOKY7z8KXDbTN29VTjDHGGGOMEbxgNcYYY4wxraZjSUDm7tFtc4bZ0DAYdNFmrhJeT91/DLWj29obN24s9sKFC4tNd2JEvRWv2Sa4Za+uJobHYrgX3drnfalsgXWg9crrqZvutdBpWJ4s/Iy6fCh7yOBzZNfWuqbbgO4QressFBjD82g/asqwQvdKRO0u13AiByMUEs+lrpVOM5ppOzNkFDOsaMYqXk9lPDy/hmRhmzG0nbYd20uf7fjjj2+8f0pBdu3aVWydH/R5SDcysfSXgYb04fNreDH+TdeeypuY6UjHVFYXDF/EEGgnn3xydRzPmYWb02vTFT5hwoRi6/uCba6yo0wa04vwSJl8rsmdqqiciSGj2HaaeYz9huNHr8fxE1G3v/YNwt/ps3EO0Gfju5KhkDJ5XlY/B2NMZu9DbS/WoWZ7ZNhOZo1SMikkpRmUPkbU7yi2iZ6D59f3Icnkcyzbu3dvdRylPlmmq6xeM7mAd1iNMcYYY0yr8YLVGGOMMca0mlQS0PSV9itOImWUBOj2Lrf/WaauQW63axm/bpwyZUpVRrkA7Swrj7riuK2tz8Z7oQtA3RN0m+nX1DxWMyf1KtNVp+6TzK390EMPVWV8ftavPhPrMMuKpi4E/k1ZQZYpRa/NY/XZ+LUt+7rKWPjcU6dOrcoGI5tVL9A+TykNy1TOQhe7uo0ol1B3E11idFNp9jGObZXEcBzp7+guo033ckTtTu1PRqJeyTuaZCkR9VjRMm0/wvvjuNT7pis+y1KlMhhe+ytf+UqxL7300uo4zg/q9qe8SN3YPD/bUsc9j8vmFX3u7F02UDK5Taf9Sn9H1zHfm1oPrEud/7LfcUxm2ZeIyoDYT/TahPOGvov5O10vsE50vsnGx2uB18nuR6FETuVzTe91zSLH59Bxx/Gk8yvbj/OrykB4j7ou4TjU8dS0ntHn5DjXaDCsu4FG7vAOqzHGGGOMaTVesBpjjDHGmFbjBasxxhhjjGk1HYe1ykKDqN6BGhXVJ1GTxLAXmpGBOkINkUMthGpKmF1j/vz5xVYNCfU8/dE/UW/D59TwEdR2qBaP2g4Nu8NnzTICdZNOs+1Q5xhR1xtt1RdS95RpgLSsSROV6ZX0/pk1J9MsZpm61q5dW+xf/MVfbDyH9pXB0LdmoV6y62vWG4ay4u+2bdtWHce2pAYuIg9Z1xR6R/VsDMOkejkeq8/N+YLHMcRVRMSCBQuiiU7DSPUqM08WOlDptIzzHkOXRURs2rSp2MuWLavKWPea4Y6ZkJi1SI/jnKD9jf1q5syZVRnn0iyEG8+ZzZXax0i39KxZqKxsTLLNVedLDSufIdNv6/MwZKOWNWnVNVwh70vDQzKcksL24vjUvsBrZ3OolvVqHHaaRU6vz3CIqjFn+1EjrBmlxowZU2zVlXM8qYaV9csxn4XKY1iziHpe1nbl2OZ96JzFjHaqkc3aq9NvBLzDaowxxhhjWo0XrMYYY4wxptWk/pDM7Z+Fm+B2sm4ZM9QUf6duG25ra1mWxeT8888vNt3yuv1Nt5NKDrj9rVIF3j/vQ900DFehrjKGoNB67UXIlYiBZ3dh+23YsKGxLAuzQ3eduoNYh+oKoJSiyX0f0exCjKhDgWRyBP5O20TDeXVKr0IhDVSGwN9pf2W/puuGLh6F/TiidilpGccz3Vcq+6AbTMc97z8LgcYxq5IbnjOTlgyWvKNTt2YmUVA4PtjOOgcyS426GFlPDP8WETF79uxiM9MVJQYRdUgdbeemeTQi4qSTTurzPrIQgDrHUvKlc2qvpTp6/ix0GdtVn4Hu4ixLEK+nsoIs1BTbnHWp2eB4HENW6n1lczvHtd5/JrfJQkz1qh07vR99D/E9ofMr25b1pGsPkmWSVJkh5162uY5rXi/L/KgSG23bA+gcTbmQyq+ytuwU77AaY4wxxphW4wWrMcYYY4xpNV6wGmOMMcaYVtOxhjXTUKnmr0lDpWUM76C6FmqQVA/HcAkafoE6EmrZVIvKc6quiKElVGtB3Qc1Rhq+i9o51YBRf6LaEP6tOpXXQqchyhS2C8OsZMepZowaU2pKI+r61b7C/tGUek7PoW3JY1XPRb1XFtqMaemyMCFaj4MRdqU/18j0cvybKQG3bt1aHTd58uRiazuwv2of4FhhW6pWivWbpQRVLR3HDbWTOj+wj+m8ks13vWrLTN+YfSfAfqd9sunbA+rLImotsbYl51+9dpO2Tudw3pdq9ZhS+4YbbqjKli5dWuxp06b1ea2Iei7Owg9m765upfTMdI/ZNxf8nY5J9nH2aX1ncJxoGbXCOtaoW21KmR5R6xT1/GxjXisiYvz48cXmXKvayaw9Ol2DdDM1a9ZeWZgtvieyb344T06fPr06jrpyba+mbzoiao0w20/XEFwH6fuQc+WZZ55Zld10003F5tpG11X33HNPsd/1rndVZbyvLOVt1pbeYTXGGGOMMa3GC1ZjjDHGGNNqBhzWKnMvZuFS6BrglvSIESMaz69uZLr1dMubLstRo0YVO8uSofdId5iiYUMOoFl/WCeasYLX1t/RDaSZfrqF1kUmCWAZXYh6nkwiQrkE+0ZE7W7S37Fts7BTdCGoW5Jtm4V4YZuoi5UZ2TSMRzdlG53SaYibrJ11zPJY9knNxMJzqMuKYZNmzJhRlfE+KfWgq1Ovp+7HLBwcw29x/KrLiufsT2apXoUoY1tq38r6fBZSLgsXSDguNRMgx422MyVTdCNmoe30/ikJ0DmV/YNlKuHIQl6xfvTZeJ9aNlDYjv3JjkT0PcfQiDxnljmRoRwj6nrX9xplO6wTHXd8J2nfZ+YrzYrHOYZ9TaVfvEd1B2dzXa9kOiTLTKZji+9HfXezT3NOGj16dHXc5s2bi831S0Qt/dA6ZJYt3qOuPdjftT/w/rWM96Lh64iGESTsb1qvnUo6vMNqjDHGGGNajResxhhjjDGm1XjBaowxxhhjWk2qYc3CEFCfohpQ6hE0NA3Ps3379mJrqBRqKFQ7Se1IpoehBijTKqn2iveo6QypD+H5NYwPz6EaLWqO9P67palSeN+ZBi9LK6ghggifV/Uv1J5loUmy++J9ZGFjtC15ftVjsq+wHfT+s/SuvU7z+GpkOq4sBaLq5ai5YntpSDb2c+3z7Luqe9QwVAfQcHCZnk3nEtIUUkt1Zk0pBl+NXunlsv7PvtyfccP5mPWi+jLqfjUF79SpU4ut3xfwehxTqq3MdLYs03BITWNK24DXy0IrZvN7t8jSBrMsG5P6nuN4Yr/V7x6o39Vxx3BlOhb4XmKZhiDjfKhtRQ06vx+JiFi3bl2f59S5J9M+90o73ik67ji2tC35ftS65jNyPKlOle2XzaHahzmPZtpu9k1da3A86TuQfY59Ud8BWerabrSfd1iNMcYYY0yr8YLVGGOMMca0mlQSwK17dQ3S1aBb43QTMCtVRHN2Id2e5vaxulgYqkGzt3Arm/el7rCxY8c2Xpvb6OoeYT3QPaCu/S1bthRbXZknnHBCsdVNrW6AbpGFOyLqAmEbqTu1KUyFuiuya2dlbL8sk0zmpqZbQvspXSCUuKgrg2XazpncgXTTndVpGLIsm4i65ehG4hjS+2ZIFq1rHqvuYZaxzrSus5BDvJ6Ga+E98xx6H5n7sdNscN1sS96PhhrjPJTdt7rv2M47duwoNsOzReTuYs652ldYRimXhhBjnem4YVsy5I+WZaFwBhr2q9do3+H1MxeqhvxjnfG9oK531p+2I8+h0j3eF+sya2+tS9b7hAkTqjJmPcpCD+rfJAtr1SuysHBZ+EOubbJ2XrBgQbG1TbKMi1l2TtYN119ZNj+dGzmnUu4YETFr1qxi33XXXY33T1mLrhfYh/sTjpF4h9UYY4wxxrQaL1iNMcYYY0yrSSUBdFHpFjS3rjMXqrq8eaxmeSC8nrq86CrU+2IZXVT6NTK3vDUSQJOsIKJ2EfCrPf0aj1IClRXwntWNplvsg0HmYs6+imQf4HHqrs3cc01ur4i677B+tY74d5axJ/vKmHWg9UHXhrpttW0HG32mTl3XOm74d5ZdiH/ruOTfmRyB9anRAzi+NFsM3Ww6r7DdeS11RfN3/ZFwdBrNor+wf2pd8zrar7MMceyjPE7lWawLdQHyHFrGc1LupC5Gtpf2h+xL/aYMellEFZ2bMilBL1zLfJ4si4/2OT6TlvH52B4aJYBf7uu1Oafq3EspAcdhlm1KXeSU2um7jOfhmFdXMc/Zn2xW2fh9LWRu+aZ5LKJeR2g78FhKcXbt2lUdxzGZufP1Hptc6ln0omyOVnlKUxQClfNk2RTZPwY6h3qH1RhjjDHGtBovWI0xxhhjTKvxgtUYY4wxxrSaVMNKLaJqIahjePTRR6syhprS3zHsQaf6J9VvUb+h56e+R89JqL3RDCMMC6EaDepKeB+aDYb3lWUOUS1Kpp95LWQhezIY4iQLQUT9i2pvWL+qP83CYZEs7BT7hz4bdVSqm2nSMWfaHs32NWbMmMZ7Pthk4XVUi8b+yj6oOlLWRRbWStuZWros2xT1XQrPqeenFjALrcK/s9AqWne9yrLDsaLXyDRrWTs0hf/S8HrULWbh7LSM8xfPqWGz2EZZNi6dL9iWWYa7pntStJ1Vo9kNstBVROsyC9vEOuO40PPzHaXnYH/X0JR8V3J8al9rao+Ius21fz3xxBPFpi5edZszZ84sdjbu9Nl6pWHtdKxrfbJP6zctfG+MGzeu2Pr9DLWi+nyZXpjvQF5L10BsZy1r0kxHRMydO7fP+9Kxm4Xiy74TIdn49A6rMcYYY4xpNV6wGmOMMcaYVpNKAuhOyLaPNcPF0qVLi61uAoZW4TmZ/Smidnto5g26QCZNmlSV0XVC137milFXE7e5eY6I2rXBLC8qW6C7WbfNeT2tVz22F2SuYoVyD3WvNm3rq7uCLtos7JRC10AWWoVl6ophWZZth9dSlxvLeiXZGCj9cWuz3tSdRfcd3ch6Do5FlbpkbdmUVUddT2wv7W+8ryycCl1nOj902n69kgAovB+dh9jvdNzw2CwMEe1ly5ZVx9HNN2PGjKqM85LKnZokTSof4VjUe2TZe97znsb7ouQmy0iocwLvP5MjdIvMdU0yl72OBYY44nsom4c15FUWUqtpbtR7zMLVsUzfXbwXuro1xGQ21rIMh72SBDRdX9F1Seby5thgOE99Js5x+l5mn9Zrs/0yaVa27mFbZqE++e7I5H/6jsnWGZ3KdLzDaowxxhhjWo0XrMYYY4wxptV4wWqMMcYYY1pNqmHNwvlQP6RhoXbs2FFs1TNS80S9huqT+LdqdqgxzLR4WXgRakxV50E9VHYO1onqeHlO1YNQE5alyOwmWcrOTOek2jDCtuQ5VaPEMGeqCaKuRduZ5880prxnPUcWNobnyUIIEdVONt2HXrtXZPqvrEz1RKwL9l0d24888kixVcNKXZXq8Zg+km2pWizes+rx2Bd1nLDPcVzqvJKlwsw0aL1qyyx1cFP/jMjDKPEZNYUtYd3rOGf96rhpClOn4Q1nzZpVbH02ttecOXOqsibNZBZuLgu5l/2uW2TtkWn3WKYae841fFdu3ry5Oo71rtfmONQ+1JTSWudQniPrCzqWOT/wHvkdiN5HNmfp/fNeuvnebPp2IqJ+N+iY4fNn8wfbSNuSc5emRM70zqxT1qHqyrk2U3htDVHHfsq+omN+1KhRxea7IqLWyWs7dzq/eofVGGOMMca0Gi9YjTHGGGNMq0klAQxZkG1/P/zww1XZHXfcUWzNQLJmzZpijx8/vti6hd6UuSHilS4FsnPnzmIzpJa6BpnlJct0lbmPGD5HydxV3NrX+sncRwcDuqkyVzzRus6yYLEusswYvA912dOFo2GtiLrz1eXS1/3q3+q2G4zQKkoWuoqulaw+1YVG93tTpiT9uz9Z5vg7urP0/Nl4o/xHxx7bhfOFujd5nM5pgxXKirC/9ifrXZMcJ6LZdahuxL179xZ74sSJVRnHqdYh643trO5HlmXh5jRbHPspr6XzStNxEc2Z2yJ6IwnIJBRZSD6icwvbgBIKtltEPa9ppjiOmcydz7bScc1z6pzC0I6bNm2qyprc1OpGzt4BvJeDkekqk5FpXU+dOrXYKo+gNJLZpvR5ee1MIqfrBp6TfYz/HtF5P83CmFLCoxIDPqdKA1l3KgGwJMAYY4wxxgwLvGA1xhhjjDGtxgtWY4wxxhjTalINK1E9AnUzqoXgsZmWjRpC1WFR76A6jCycRVNKV9XKZalfM20UdSs8p4bXoj5ItZOTJ09uPH8v9FVKf7Q/1CFlYXfYftomWdgSPr9qzZo0l1l4kyykjF6b/Y8aO9UVUS+kuiIyWBrILPwS/850QdrPOE6zOqOWScv4O9WpcdywP2hIOer4dMxmWjoNsXUA1U42pePt6+/BIEs9yfvpj7a9STuqdcQQNDp/sc9nIbU4HtavX18dx76iczjLVAdHTSs1cXofvEftR1k/7cU47TQkmupweS/6ruTcSFvDJLJP6zcC/J2O+Sbtv76vsnvku1O/LeGzZrp4nl/bhves7wety27Be8jSwarmmPen+tbp06cXm/3713/916vjWIc6Xnl+fQ/xmxyOi3HjxlXHMcydzo0MZaXPTX3uvHnz+jxfRP1sqrPttF6z8ekdVmOMMcYY02q8YDXGGGOMMa0mlQRwyzhz5er2LsNbLFy4sCpj2Cluee/evbs6jmW69c9zqKuJmSN4X5o1h7IFzepAlwi32hVm1VJXDF0geg6eP/tdr8gkAdrOdPlk7iCWaV3TXZeFt8lcYll4E7q2tK/QLaG/o7tky5YtxVaXGO9L3cZZiKleSQQy9wnL1I2cZbDi79hf1e3V9JuIOmySuoNYxntWVy7bKJMLaDvwWbPsaSzrjzSmVyF02F8z13vWzjpn8Jk5vphtLKJuEw1JxVCFKlviPdNNqeOG7kJ1kXJMUZqgx9LW5+R99CdTVy/m2E77R9bfNewY3w2TJk0q9t13310dx7bTfpKNX14vywzGc2TSPa0DlREeQCUNmdyr6Ti95262KdskG3c6h1JWo+sSrhV43xpake9OlUA0SUQi6hCeWdhM/k7fxXwf6pjhWONza8hR9kU+c0Qum+kU77AaY4wxxphW4wWrMcYYY4xpNek+OreF9Ut6bnmfcMIJVdkpp5xSbN3ynj17drGZ6Uq39LldrdvrvJ6WnXTSSX1em1vmej39Go+ujOxLQGZ80C1u3pdujdPVo64ylQj0gszNkX2Br/DY0aNHF3vatGnVcddff32xs+w96uZoitaQffWbZcHSMn7tuGHDhsbj2BfVxXwwMl2RLDOMQnekuh937dpVbLq29PxsB50T2FdUBtP0ta+6H3k9dWdxPKv0g+fktdVlxcw82t9UkkIGIwKE3g+fX/tkJlNp6pPqeuf1Ro4c2XgOfqkfUbcZ60W/SOZcpl+G89n4HojIpWhNZNEyDnY0CPZ9vU+OIc6hWpZFbSBZdiQt4xzAcZHdYxYtSPvXjBkz+ryW9pPM1Z3NZ4MhucpQeQfd+SozZPtx/Oi4a4qmElH3I43q0RRRRMddlo0wi4DAY3ltPUeWWY1ka5AM77AaY4wxxphW4wWrMcYYY4xpNV6wGmOMMcaYVpNqWDMdUFOYg4hav6naK2ZMIKqp4zlUy0bdRBZKiHoY1XIw5IrqW7NQS9TR7dmzp9hTpkypjmMIGdXI8tkyHUmv6I+GlfolDYPBNqM2Rp83y7g0kFAXqmvKtEws037UlLUs01FpZo9OM3R0kyyUVgbHomrRmIll+/btxVZNNfv/iBEjqrIs/A2vzTpULSrHxvHHH1+VUUup+ln2MWbZUl0d+0CWVUf77GC0bbe0lZxTmjKYRdR1r1r6LAMd64nn1/cAs95kmmMdU5w/OtWzZlnCsqw63YLXUO0ey7SN+Xxjx46tyvg35ycdd8yOpHN0Fuau03BS7Bvajpz3dU7htyzUkqtmmWNS6yd7d2RlrwX2s0yHqfr4bL3EeqI2VedX1oW2JcdMFh6S40nXPVkmRD6r9hXWCdtZx6R+U0SybH1NuvhXHNdYYowxxhhjTAvwgtUYY4wxxrSaVBLAbe0sC5FC16C6e7iVzZAODH0UEbFo0aJiq6uB19bQDwwnwWup258uRd2+Z/iPTKrA+9+7d291HK+nYa3owlEXS6/oNLuVukD4u8w9Qvft0qVLq7Kvf/3rxVZXBsOpZGE8iJ6DaBi1LNPV/Pnzi33LLbcUW10lvJ6W8e/BynRFspBGmVtbMxvRfcvQJJodiWUq/aCLLMvgxrB0mh2JbaRjg+NSx1TTWOdzRdR9TPsbx/bBkHf0x3WdhUoiWaguuno1TA7ncG1LltFtrdIBhhfTscdz6O+asidl4yuru8EYl53ei5axfWbNmtX4O44FlURlYYyyMEMcM/ydhjRi+2fvcw3lxDBdEydO7PM3EZ2HrjoYMh29RlNGvYj6/jq91yxzmM5PmUynaR2RhZHMspfqs7EPsB+pLILSB53bmzJX9gfvsBpjjDHGmFbjBasxxhhjjGk1XrAaY4wxxphWkwoJqMNQPQI1LxoShToG1dhR/8Dfabo2ai/0HNTfqUZr4cKFxX7yySeLrTpY/k61eCzTtITUuTWlzouodaqsj4g8LNFgpA3MwvloGZ9Ln5GaFGrZVIv1qU99qtha1wwNprpoahapqdGwLuwrWkZtj94/+xx1larfadKSReShkHoV8qrTsFZZaJJMt82xonoztp9qG1k3el+cP/i7TNOnqSQ5jnRMUau6Y8eOYmfpEwdLP94pqjHM5gKW6e/Y7mxz1eNTq6jhv7J0nE33oeMrS6FNdI5t0gnqXM++o/2UdTLYqVizsIHaVuyDWdgxPsPMmTOr4+65555iq6aQGvRME8njVKeaaVjZ5hrakVryTIvKdYC2VZZ2e6A6yFejafxEdK6N7jRdspKdg31c25Jjg/WSfXORhaTS87Mv8j50TLIsW/sNFO+wGmOMMcaYVuMFqzHGGGOMaTXpnnqWMYHuJXU10U2gYYa4hcxzTpo0qTqOIaPU1cStZnU10W3AUBrqbqZrU7fruf2tv6PLZdOmTcVWt5a6vgm3xtXFwm36LCRNf+F5++PmoHtBQ9/wWLri9dmXL19ebHXDLliwoNha13TNsM60P2RujizsFMvo9lT5i4ZQOthkMgT2/0wSoM+4c+fOYjMTzQc/+MHqOPYBbUvKO7IsKuzX6ibi3yrvYL9S9yCf9eabby72gw8+WB1HyVB2jsyl100XM+9B6yzLDJO5kpvcqDpXss9TwhRRt7PWE+uCfUVDoPF3Orb5t4ZY4/2rLIRk2axYJ+o67kWmq2xMZuGImkJ46TlZR5dddll1HDNK6bi+9tpri63SPdbfhAkTis1McXofDFUVEXHWWWcVe86cOVVZU2a6TsO1Kdmc0s0xmYWnYlvqe4Fh3FSawfc821zfZez72m+zsFB8ftr6Puw0u5nOFTyW6z3tz3zujRs3VmXnn39+R9fO8A6rMcYYY4xpNV6wGmOMMcaYVuMFqzHGGGOMaTWphjXTUFJDofpT6oeo84yow8pQD0MNjZ5f9RrUg6gGlLoZ6jBUo7V///5iqz6XeiENn8OwDdRmrl+/vjqOejtqaSPqcC+q7eqmbrWJTMupGqIVK1YUmzrHiFqz9u53v7vYqpvJwuLwefW+mjR8qisimZYpC0Ny8cUXF1u1SVOnTi324sWLG88xWOk8O9Xlaj2xn8+bN68qo1aQIY50bGTabKbn1bAoTVq9LJSTtmXW7hxH5557brEZ4krvMdPGa1v2qm07TeeoWjE+b6YP5TmY7jqi1qJRYxhRz496bc6x7A+s94g6HJKGQOO3Ddqn2FeyMGdZyuQsdFovNKyZNjALn5a1I8/DMvbhiHqO1rSqfEdRYxnRHGpK30GsSx0HnB+yMFNZOnXWTxaGSelFO0bkY533euGFF1Zl7J+7d++uypYsWdLnObSus/dXpv1v+l32zuvPHMd38Tvf+c5ia1vyXfm+972vKsv6UdbO1XEdHWWMMcYYY8xBwgtWY4wxxhjTag7r1ba6McYYY4wx3cA7rMYYY4wxptV4wWqMMcYYY1qNF6zGGGOMMabVeMFqjDHGGGNajResxhhjjDGm1XjBaowxxhhjWs3/A8mLk0/GfJY+AAAAAElFTkSuQmCC\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"data": {
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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"data": {
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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
}
],
"source": [
"AE_inds_by_class = [torch.where(AE_y == class_idx)[0] for class_idx in class_inds]\n",
"\n",
"X_by_class = [AE_X.index_select(0, inds) for inds in AE_inds_by_class]\n",
"pred_by_class = [AE_pred.index_select(0, inds) for inds in AE_inds_by_class]\n",
"features_by_class = [AE_features.index_select(0, inds) for inds in AE_inds_by_class]\n",
"\n",
"for X, pred in zip(X_by_class, pred_by_class):\n",
" plot_images((X, pred))"
]
},
{
"cell_type": "code",
"execution_count": 18,
"id": "e47cc4ff",
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Correlations by class:\n",
"[0.14004182815551758, 0.1108851358294487, 0.11416365206241608]\n",
"Cross-correlations:\n",
"[-0.0009373852517455816, -0.017022987827658653, -0.038788385689258575]\n"
]
}
],
"source": [
"print(\"Correlations by class:\")\n",
"print([pairwise_correlation(features) for features in features_by_class])\n",
"\n",
"print(\"Cross-correlations:\")\n",
"print([pairwise_correlation(features_by_class[i], features_by_class[j])\n",
" for i, j in [(0,1), (0,2), (1,2)]])"
]
},
{
"cell_type": "code",
"execution_count": 19,
"id": "b16c7266-3eec-4fd2-b738-4616398750f1",
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"data": {
"image/png": 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cHC8tLeW2Zy198sknuX306NGiTzMfPcstuhdTiWtk7xpj6e1j6nPw1VdfFX3Ly8u5ffDgwaLvzJkzjed47733iuPz58/n9srKStH3xRdf5HYX6SGKbV9ZqQnedAEAKsKkCwBQESZdAICKbJu1ilgAALMMb7oAABVh0gUAqAiTLgBARZh0AQAqwqQLAFARJl0AgIr8DyCa1H/q+5TzAAAAAElFTkSuQmCC\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"data": {
"image/png": 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N938Fmi4AwKRh0AUAqMjS2gVOejo/6fKnnSi8q0vol4ZbRZJFlxC1iC71Hvfm9JOWWh5F+h5Y8CjCly4AQEUYdAEAKsKgCwBQkYVCxgAAYED40gUAqAiDLgBARRh0AQAqwqALAFARBl0AgIow6AIAVORfOJUsWFQnWkAAAAAASUVORK5CYII=\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
}
],
"source": [
"X_concepts = [X.mean(0) for X in X_by_class]\n",
"X_shape = X_concepts[0].shape\n",
"pred_concepts = [pred.mean(0) for pred in pred_by_class]\n",
"\n",
"def sparse_binarize(vector, sp):\n",
" return (vector >= vector.quantile(1-sp)).float()\n",
"\n",
"features_means = [sparse_binarize(features.mean(0), EC_sp) for features in features_by_class]\n",
"\n",
"AE_model.eval()\n",
"with torch.no_grad():\n",
" features_concepts = [AE_model.decoder(features.unsqueeze(0)).squeeze(0)\n",
" for features in features_means]\n",
" \n",
"for X, pred, features in zip(X_concepts, pred_concepts, features_concepts):\n",
" plot_images((X, pred, features), size=6)"
]
},
{
"cell_type": "code",
"execution_count": 21,
"id": "24755c03",
"metadata": {},
"outputs": [],
"source": [
"torch.save({\n",
" 'model_state_dict': AE_model.state_dict(),\n",
" 'class_inds': class_inds,\n",
" 'X_by_class': X_by_class,\n",
" 'pred_by_class': pred_by_class,\n",
" 'features_by_class': features_by_class,\n",
" 'X_concepts': X_concepts,\n",
" 'pred_concepts': pred_concepts,\n",
" 'features_concepts': features_concepts\n",
"}, f\"out/pathways/AE.pt\")"
]
},
{
"cell_type": "markdown",
"id": "921131d8-c0e7-4c57-983f-db14ce3818c0",
"metadata": {},
"source": [
"# From EC to CA3 through random connectivity"
]
},
{
"cell_type": "markdown",
"id": "aee9ba22-bd9c-4e39-b01f-f27b188d073e",
"metadata": {},
"source": [
"## Setup"
]
},
{
"cell_type": "code",
"execution_count": 22,
"id": "939f2e94-9232-4844-9769-8875201e43e2",
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Number of neurons\n",
"EC: 1024, DG: 8192, CA3: 2048\n",
"\n",
"Number of inputs per postsynaptic neuron\n",
"DG: 205, PP: 205, MF: 8\n",
"\n",
"Number of active neurons\n",
"DG: 41, PP: 410, MF: 41\n"
]
}
],
"source": [
"DG_size = EC_size * 8\n",
"CA3_size = EC_size * 2\n",
"\n",
"print(f\"Number of neurons\")\n",
"print(f\"EC: {EC_size}, DG: {DG_size}, CA3: {CA3_size}\")\n",
"\n",
"DG_conn = 0.2\n",
"PP_conn = 0.2\n",
"MF_conn = 0.001\n",
"\n",
"DG_per_post = round(DG_conn * EC_size)\n",
"PP_per_post = round(PP_conn * EC_size)\n",
"MF_per_post = round(MF_conn * DG_size)\n",
"\n",
"print(f\"\\nNumber of inputs per postsynaptic neuron\")\n",
"print(f\"DG: {DG_per_post}, PP: {PP_per_post}, MF: {MF_per_post}\")\n",
"\n",
"DG_sp = 0.005\n",
"PP_sp = 0.2\n",
"MF_sp = 0.02\n",
"\n",
"DG_active = round(DG_sp * DG_size)\n",
"PP_active = round(PP_sp * CA3_size)\n",
"MF_active = round(MF_sp * CA3_size)\n",
"\n",
"print(f\"\\nNumber of active neurons\")\n",
"print(f\"DG: {DG_active}, PP: {PP_active}, MF: {MF_active}\")"
]
},
{
"cell_type": "code",
"execution_count": 23,
"id": "6ce9f2d4-f2e7-44a3-bf60-bdc2cb1d48cd",
"metadata": {},
"outputs": [],
"source": [
"# Random connectivities stored as sparse matrices\n",
"def create_synapses(pre_size, post_size, inputs_per_post):\n",
" data = np.ones(post_size * inputs_per_post, dtype=int)\n",
" indices = np.concatenate([np.random.choice(pre_size, inputs_per_post, replace=False)\n",
" for _ in range(post_size)])\n",
" indptr = np.arange(post_size+1) * inputs_per_post\n",
" return csr_matrix((data, indices, indptr), shape=(post_size, pre_size))\n",
"\n",
"DG_synapses = create_synapses(EC_size, DG_size, DG_per_post)\n",
"MF_synapses = create_synapses(DG_size, CA3_size, MF_per_post)\n",
"PP_synapses = create_synapses(EC_size, CA3_size, PP_per_post)"
]
},
{
"cell_type": "code",
"execution_count": 24,
"id": "35f68cf8-36fd-42da-9ff4-438146430a3a",
"metadata": {},
"outputs": [],
"source": [
"# k-winners-take-all implicitly sets an activity threshold\n",
"def kWTA(inputs, k):\n",
" tiebreaker = np.random.rand(inputs.size)\n",
" inds = np.lexsort((tiebreaker, inputs))\n",
" output = np.zeros_like(inputs)\n",
" np.put(output, inds[-k:], 1)\n",
" return output\n",
"\n",
"# Apply connectivity matrix then apply kWTA\n",
"def feedforward_WTA(pre_patterns, synapses, post_active):\n",
" post_inputs = synapses.dot(pre_patterns.T).T\n",
" return np.apply_along_axis(kWTA, 1, post_inputs, k=post_active)"
]
},
{
"cell_type": "markdown",
"id": "c9c8037c-5b96-4158-97fd-7a566ebd6671",
"metadata": {},
"source": [
"## Evaluation "
]
},
{
"cell_type": "code",
"execution_count": 25,
"id": "aa251217-a0b5-4ddb-83d6-55b563b29485",
"metadata": {},
"outputs": [],
"source": [
"EC_patterns = [features.cpu().numpy().astype(int)\n",
" for features in features_by_class]\n",
"\n",
"DG_patterns = [feedforward_WTA(patterns, DG_synapses, DG_active)\n",
" for patterns in EC_patterns]\n",
"MF_patterns = [feedforward_WTA(patterns, MF_synapses, MF_active)\n",
" for patterns in DG_patterns]\n",
"PP_patterns = [feedforward_WTA(patterns, PP_synapses, PP_active)\n",
" for patterns in EC_patterns]"
]
},
{
"cell_type": "code",
"execution_count": 26,
"id": "cf09ae63-dcf7-45c0-964c-a1b852913463",
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"EC sparsity:\n",
"[0.0920867919921875, 0.11387062072753906, 0.10946083068847656]\n",
"\n",
"DG sparsity:\n",
"[0.0050048828125, 0.0050048828125, 0.0050048828125]\n",
"\n",
"MF sparsity:\n",
"[0.02001953125, 0.02001953125, 0.02001953125]\n",
"\n",
"PP sparsity:\n",
"[0.2001953125, 0.2001953125, 0.2001953125]\n"
]
}
],
"source": [
"print(\"EC sparsity:\")\n",
"print([patterns.mean() for patterns in EC_patterns])\n",
"print(\"\\nDG sparsity:\")\n",
"print([patterns.mean() for patterns in DG_patterns])\n",
"print(\"\\nMF sparsity:\")\n",
"print([patterns.mean() for patterns in MF_patterns])\n",
"print(\"\\nPP sparsity:\")\n",
"print([patterns.mean() for patterns in PP_patterns])"
]
},
{
"cell_type": "code",
"execution_count": 27,
"id": "a61d6b4b-78d0-46a6-8cde-e4f3500c4e8f",
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"EC correlation:\n",
"[0.14128278195858002, 0.10953570902347565, 0.1142825037240982]\n",
"\n",
"DG correlation:\n",
"[0.0160285085439682, 0.011178869754076004, 0.009731627069413662]\n",
"\n",
"MF correlation:\n",
"[0.008485962636768818, 0.0056800334714353085, 0.005038905888795853]\n",
"\n",
"PP correlation:\n",
"[0.07799788564443588, 0.060584306716918945, 0.06145378574728966]\n"
]
}
],
"source": [
"print(\"EC correlation:\")\n",
"print([pairwise_correlation(patterns) for patterns in EC_patterns])\n",
"print(\"\\nDG correlation:\")\n",
"print([pairwise_correlation(patterns) for patterns in DG_patterns])\n",
"print(\"\\nMF correlation:\")\n",
"print([pairwise_correlation(patterns) for patterns in MF_patterns])\n",
"print(\"\\nPP correlation:\")\n",
"print([pairwise_correlation(patterns) for patterns in PP_patterns])"
]
},
{
"cell_type": "code",
"execution_count": 28,
"id": "e38864aa-37b0-478d-97ca-e08e8d45c395",
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"MF cross-correlation:\n",
"[0.0002359234931645915, -0.0004186440201010555, -0.0006570757832378149]\n",
"\n",
"PP cross-correlation:\n",
"[0.00026348436949774623, -0.006878686137497425, -0.01947462558746338]\n"
]
}
],
"source": [
"print(\"\\nMF cross-correlation:\")\n",
"print([pairwise_correlation(MF_patterns[i], MF_patterns[j])\n",
" for i, j in [(0,1), (0,2), (1,2)]])\n",
"print(\"\\nPP cross-correlation:\")\n",
"print([pairwise_correlation(PP_patterns[i], PP_patterns[j])\n",
" for i, j in [(0,1), (0,2), (1,2)]])"
]
},
{
"cell_type": "code",
"execution_count": 29,
"id": "7716b6d0-2f82-4b68-8c3b-6562ffa22996",
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"category sparsity:\n",
"[0.2001953125, 0.2001953125, 0.2001953125]\n"
]
}
],
"source": [
"# PP concepts are represented by the most active neurons up to PP sparsity\n",
"def category_WTA(patterns, num_active):\n",
" return kWTA(patterns.sum(0), k=num_active)\n",
"\n",
"cat_patterns = [category_WTA(patterns, PP_active) for patterns in PP_patterns]\n",
"print(\"category sparsity:\")\n",
"print([patterns.mean() for patterns in cat_patterns])"
]
},
{
"cell_type": "code",
"execution_count": 30,
"id": "66be66a5-0ede-4b75-8647-7da0b5e94cfc",
"metadata": {},
"outputs": [],
"source": [
"# We save patterns as packed binary arrays\n",
"def save_patterns_binary(pattern_list, file):\n",
" binfile = open(file, 'w')\n",
" for patterns in pattern_list:\n",
" bindata = np.packbits(patterns)\n",
" bindata.tofile(binfile)\n",
" binfile.close()"
]
},
{
"cell_type": "code",
"execution_count": 31,
"id": "dacacc31-0eb2-4702-8b8d-a5c02941b968",
"metadata": {
"tags": []
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"out/pathways/N2048-p3-s512-a02-2\n"
]
}
],
"source": [
"# Directory name is used by the Hopfield simulation to recognize pattern statistics\n",
"pattern_dir = f\"out/pathways/\" \\\n",
" f\"N{CA3_size}-p{num_classes}-s{class_size}\" \\\n",
" f\"-a{str(MF_sp).split('0.')[1]}-{str(PP_sp).split('0.')[1]}\"\n",
"print(pattern_dir)\n",
"if not os.path.exists(pattern_dir):\n",
" os.mkdir(pattern_dir)\n",
"save_patterns_binary(MF_patterns, f\"{pattern_dir}/x_sparse.dat\")\n",
"save_patterns_binary(PP_patterns, f\"{pattern_dir}/x_dense.dat\")\n",
"save_patterns_binary(cat_patterns, f\"{pattern_dir}/x_cat.dat\")"
]
},
{
"cell_type": "markdown",
"id": "3b9914c9-4726-4791-a13d-3aab99516fca",
"metadata": {},
"source": [
"# From CA3 to EC through feedforward network "
]
},
{
"cell_type": "markdown",
"id": "22aff263-5086-40a0-9481-22d5192ae08b",
"metadata": {},
"source": [
"## Setup"
]
},
{
"cell_type": "code",
"execution_count": 32,
"id": "ec5ca33b-5713-432e-912d-0f51ff77e09f",
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Number of batches: 12\n",
"Shape of X: torch.Size([128, 2048]) torch.float32\n",
"Shape of Y: torch.Size([128, 1024]) torch.float32\n"
]
}
],
"source": [
"sparse_patterns = torch.as_tensor(np.concatenate(MF_patterns), dtype=torch.float)\n",
"dense_patterns = torch.as_tensor(np.concatenate(PP_patterns), dtype=torch.float)\n",
"AE_features = torch.cat(features_by_class).cpu()\n",
"\n",
"class FeedforwardDataset(Dataset):\n",
" def __init__(self, X, Y, transform=None):\n",
" self.X = X\n",
" self.Y = Y\n",
" self.transform = transform\n",
" if len(X) != len(Y):\n",
" raise Exception(\"input and output patterns must have same length\")\n",
"\n",
" def __len__(self):\n",
" return len(self.X)\n",
" \n",
" def __getitem__(self, idx):\n",
" if torch.is_tensor(idx):\n",
" idx = idx.tolist()\n",
" \n",
" X_sample = self.X[idx]\n",
" Y_sample = self.Y[idx]\n",
" \n",
" if self.transform:\n",
" X_sample = self.transform(X_sample)\n",
" Y_sample = self.transform(Y_sample)\n",
" \n",
" return (X_sample, Y_sample)\n",
" \n",
"sparse_data = FeedforwardDataset(sparse_patterns, AE_features)\n",
"dense_data = FeedforwardDataset(dense_patterns, AE_features)\n",
"\n",
"batch_size = 128\n",
"FF_dataloaders = (DataLoader(sparse_data, batch_size=batch_size, shuffle=True),\n",
" DataLoader(dense_data, batch_size=batch_size, shuffle=True))\n",
"\n",
"print(\"Number of batches: \", len(FF_dataloaders[0]))\n",
"\n",
"for X, Y in FF_dataloaders[0]:\n",
" print(\"Shape of X: \", X.shape, X.dtype)\n",
" print(\"Shape of Y: \", Y.shape, Y.dtype)\n",
" break"
]
},
{
"cell_type": "code",
"execution_count": 33,
"id": "f610557b-77c2-4671-81ed-545ec0506d41",
"metadata": {},
"outputs": [],
"source": [
"class Feedforward(nn.Module):\n",
" def __init__(self, hidden_size=2*CA3_size):\n",
" super().__init__()\n",
" self.hidden_size = hidden_size\n",
" \n",
" self.feedforward = nn.Sequential(\n",
" nn.Linear(CA3_size, self.hidden_size),\n",
" nn.BatchNorm1d(self.hidden_size),\n",
" nn.ReLU(),\n",
" nn.Linear(self.hidden_size, EC_size),\n",
" nn.Sigmoid()\n",
" )\n",
" \n",
" def forward(self, x):\n",
" return self.feedforward(x)"
]
},
{
"cell_type": "code",
"execution_count": 34,
"id": "36769f7b-fbb0-4931-b2f1-9e9e9234a8ce",
"metadata": {},
"outputs": [],
"source": [
"def FF_train(dataloaders, model, err_criterion, optimizer,\n",
" num_epochs, print_epochs=5):\n",
" \n",
" size = len(dataloaders[0].dataset)\n",
" \n",
" print(f\"TRAINING -----------------------\")\n",
" model.train()\n",
" \n",
" for t in range(num_epochs):\n",
" mean_loss = np.array([0., 0.], dtype=float)\n",
" mean_overlap = np.array([0., 0.], dtype=float)\n",
" mean_sparsity = np.array([0., 0.], dtype=float)\n",
" \n",
" for tt, dataloader in enumerate(dataloaders):\n",
" for X, Y in dataloader:\n",
" X, Y = X.to(device), Y.to(device)\n",
" output = model(X)\n",
"\n",
" loss = err_criterion(Y, output)\n",
" mean_loss[tt] += loss.item() * len(Y)\n",
" # binarizing the outputs for EC representations\n",
" pred = step(output.detach(), 0.5)\n",
" with torch.no_grad():\n",
" overlaps = (Y * pred).sum(1) / Y.sum(1)\n",
" mean_overlap[tt] += overlaps.sum().item()\n",
" sparsities = pred.mean(1)\n",
" mean_sparsity[tt] += sparsities.sum().item()\n",
"\n",
" loss.backward()\n",
" optimizer.step()\n",
" optimizer.zero_grad(set_to_none=True)\n",
" \n",
" mean_loss = (mean_loss / size)**0.5\n",
" mean_overlap = mean_overlap / size\n",
" mean_sparsity = mean_sparsity / size\n",
" if (print_epochs > 0\n",
" and ((t+1) % print_epochs == 0 or t == 0)):\n",
" print(f\"{t:>3d}\"\n",
" f\" RMSE: {mean_loss[0]:>5.4f} {mean_loss[1]:>5.4f}\"\n",
" f\" overlap: {mean_overlap[0]:>5.4f} {mean_overlap[1]:>5.4f}\"\n",
" f\" sparsity: {mean_sparsity[0]:>4.3f} {mean_sparsity[1]:>4.3f}\")\n",
"\n",
" print(f\"\\nEVALUATING ---------------------\")\n",
" model.eval()\n",
"\n",
" Y_list = [[], []]\n",
" pred_list = [[], []]\n",
" \n",
" mean_overlap = np.array([0., 0.], dtype=float)\n",
" mean_sparsity = np.array([0., 0.], dtype=float)\n",
" \n",
" with torch.no_grad():\n",
" for tt, dataloader in enumerate(dataloaders):\n",
" for X, Y in dataloader:\n",
" X, Y = X.to(device), Y.to(device)\n",
" output = model(X)\n",
" # binarizing the outputs for EC representations\n",
" pred = step(output.detach(), 0.5)\n",
"\n",
" overlaps = (Y * pred).sum(1) / Y.sum(1)\n",
" mean_overlap[tt] += overlaps.sum().item()\n",
" sparsities = pred.mean(1)\n",
" mean_sparsity[tt] += sparsities.sum().item()\n",
" \n",
" Y_list[tt].append(Y.detach())\n",
" pred_list[tt].append(pred) \n",
" \n",
" mean_overlap = mean_overlap / size\n",
" mean_sparsity = mean_sparsity / size\n",
" print(f\"overlap: {mean_overlap[0]:>5.4f} {mean_overlap[1]:>5.4f}, \", end='')\n",
" print(f\"sparsity: {mean_sparsity[0]:>4.3f} {mean_sparsity[1]:>4.3f}\")\n",
" \n",
" Y_list = [torch.cat(Y) for Y in Y_list]\n",
" pred_list = [torch.cat(pred) for pred in pred_list]\n",
"\n",
" return Y_list, pred_list"
]
},
{
"cell_type": "markdown",
"id": "bd9d0f67-ba73-4e5d-bfa7-e5fcd31e96e7",
"metadata": {},
"source": [
"## Evaluation"
]
},
{
"cell_type": "code",
"execution_count": 35,
"id": "f35475ea-0d94-45ba-bfa1-e9e1014745fb",
"metadata": {
"tags": []
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Feedforward(\n",
" (feedforward): Sequential(\n",
" (0): Linear(in_features=2048, out_features=4096, bias=True)\n",
" (1): BatchNorm1d(4096, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
" (2): ReLU()\n",
" (3): Linear(in_features=4096, out_features=1024, bias=True)\n",
" (4): Sigmoid()\n",
" )\n",
")\n"
]
}
],
"source": [
"FF_model = Feedforward(hidden_size=2*CA3_size).to(device)\n",
"print(FF_model)\n",
"\n",
"FF_criterion = nn.MSELoss(reduction='mean')\n",
"FF_optimizer = torch.optim.Adam(FF_model.parameters(), lr=1e-4, weight_decay=1e-5)"
]
},
{
"cell_type": "code",
"execution_count": 36,
"id": "76df9cdf-d1cc-4754-bfe3-18fdae346544",
"metadata": {
"tags": []
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"TRAINING -----------------------\n",
" 0 RMSE: 0.3952 0.3056 overlap: 0.1088 0.0011 sparsity: 0.109 0.000\n",
" 4 RMSE: 0.2799 0.2468 overlap: 0.0541 0.3246 sparsity: 0.006 0.038\n",
" 9 RMSE: 0.2326 0.1992 overlap: 0.3339 0.6363 sparsity: 0.036 0.070\n",
" 14 RMSE: 0.1911 0.1663 overlap: 0.6201 0.7950 sparsity: 0.066 0.085\n",
" 19 RMSE: 0.1584 0.1405 overlap: 0.8020 0.8927 sparsity: 0.085 0.094\n",
" 24 RMSE: 0.1328 0.1204 overlap: 0.9077 0.9468 sparsity: 0.096 0.100\n",
" 29 RMSE: 0.1130 0.1043 overlap: 0.9613 0.9765 sparsity: 0.101 0.103\n",
" 34 RMSE: 0.0975 0.0919 overlap: 0.9853 0.9898 sparsity: 0.104 0.104\n",
" 39 RMSE: 0.0864 0.0817 overlap: 0.9941 0.9956 sparsity: 0.105 0.105\n",
" 44 RMSE: 0.0780 0.0742 overlap: 0.9976 0.9979 sparsity: 0.105 0.105\n",
" 49 RMSE: 0.0715 0.0685 overlap: 0.9990 0.9989 sparsity: 0.105 0.105\n",
" 54 RMSE: 0.0663 0.0647 overlap: 0.9995 0.9994 sparsity: 0.105 0.105\n",
" 59 RMSE: 0.0627 0.0607 overlap: 0.9997 0.9996 sparsity: 0.105 0.105\n",
" 64 RMSE: 0.0602 0.0584 overlap: 0.9999 0.9998 sparsity: 0.105 0.105\n",
" 69 RMSE: 0.0585 0.0625 overlap: 0.9999 0.9975 sparsity: 0.105 0.105\n",
" 74 RMSE: 0.0569 0.0560 overlap: 0.9999 0.9999 sparsity: 0.105 0.105\n",
" 79 RMSE: 0.0546 0.0534 overlap: 1.0000 0.9999 sparsity: 0.105 0.105\n",
" 84 RMSE: 0.0539 0.0536 overlap: 1.0000 1.0000 sparsity: 0.105 0.105\n",
" 89 RMSE: 0.0587 0.0649 overlap: 1.0000 0.9958 sparsity: 0.105 0.105\n",
" 94 RMSE: 0.0532 0.0510 overlap: 1.0000 1.0000 sparsity: 0.105 0.105\n",
" 99 RMSE: 0.0516 0.0510 overlap: 1.0000 1.0000 sparsity: 0.105 0.105\n",
"\n",
"EVALUATING ---------------------\n",
"overlap: 0.9931 1.0000, sparsity: 0.107 0.105\n",
"\n",
"Total execution time 7.975 sec\n",
"Done!\n"
]
}
],
"source": [
"num_epochs = 100\n",
"start_timer()\n",
"FF_Y, FF_pred = FF_train(\n",
" FF_dataloaders, FF_model, FF_criterion, FF_optimizer, num_epochs\n",
")\n",
"end_timer_and_print()\n",
"print(\"Done!\")"
]
},
{
"cell_type": "code",
"execution_count": 37,
"id": "41ada376-0e70-4170-9b05-b6f6652c90c1",
"metadata": {},
"outputs": [],
"source": [
"torch.save({\n",
" 'model_state_dict': FF_model.state_dict()\n",
"}, f\"out/pathways/FF.pt\")"
]
},
{
"cell_type": "code",
"execution_count": null,
"id": "d9e60062-1eac-4cc1-bcbf-b492bd681cd9",
"metadata": {},
"outputs": [],
"source": []
}
],
"metadata": {
"kernelspec": {
"display_name": "Python 3 (ipykernel)",
"language": "python",
"name": "python3"
},
"language_info": {
"codemirror_mode": {
"name": "ipython",
"version": 3
},
"file_extension": ".py",
"mimetype": "text/x-python",
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython3",
"version": "3.9.2"
},
"toc-autonumbering": false,
"toc-showcode": false,
"toc-showmarkdowntxt": true
},
"nbformat": 4,
"nbformat_minor": 5
}
================================================
FILE: hippocampus/2a_hopfield.sh
================================================
#!/bin/bash
# This sample script runs a Hopfield network simulation. Additional flags can
# be provided at the command line and are appended to the end of the command.
if [[ $# -lt 1 ]]; then
echo "Usage: ./2a_hopfield.sh fileroot [-flag value ...]"
exit 1
fi
src/search.o \
-fileroot "out/$1" \
-X_dir "out/pathways/N2048-p3-s512-a02-2" \
-p 3 \
-gamma 0.05 \
-incomp 0. -inacc 0.01 -beta 100. \
-n_cue 30 -T_sim 10 -T_rec 10 \
-save_activity \
"${@:2}"
================================================
FILE: hippocampus/2b_sweep.sh
================================================
#!/bin/bash
if [[ $# -lt 1 ]]; then
echo "Usage: ./2b_sweep.sh s1 [s2 ...]"
exit 1
fi
ss=${@:1}
cue_types=( "sparse" "dense" "both" )
target_types=( "sparse" "category" )
args=()
for cue in "${cue_types[@]}"; do
for target in "${target_types[@]}"; do
root="${cue:0:1}${target:0:1}"
case "$target" in
"sparse" ) theta=0.5 ;;
"category" ) theta=0.0 ;;
esac
for s in ${ss[@]}; do
arg="./2a_hopfield.sh sweep/$root-s$s -s $s"
arg+=" -${cue}_cue -${target}_target -theta $theta"
arg+=" -no_search -no_shuffle"
args+=("$arg")
done
done
done
if [[ $(uname -s) == "Darwin" ]]
then
ncores=$(sysctl -n hw.physicalcpu)
else
ncores=$(nproc)
fi
echo
parallel --dry-run ::: "${args[@]}"
echo
echo -n "run simulations (y/n)? "
read a;
if [[ "$a" == "y" ]]; then
parallel --ungroup -j "$ncores" ::: "${args[@]}"
fi
================================================
FILE: hippocampus/2c_oscillation.sh
================================================
#!/bin/bash
if [[ $# -ne 0 ]]; then
echo "Usage: ./$0"
exit 1
fi
src/dynamics.o \
-fileroot "out/oscillation/baseline" \
-X_dir "out/pathways/N2048-p3-s512-a02-2" \
-p 3 -s 50 \
-gamma 0.05 \
-square -theta_range 0.6 0.2 20 \
-incomp 0. -inacc 0.01 -beta 100 \
-n_cue 30 -T_sim 120 -T_rec -2 \
-save_activity
================================================
FILE: hippocampus/3_visualization.ipynb
================================================
{
"cells": [
{
"cell_type": "markdown",
"id": "4ca42b76-e8a3-4d6e-bbf2-9f00fe3081d6",
"metadata": {},
"source": [
"# General setup"
]
},
{
"cell_type": "code",
"execution_count": 1,
"id": "038dd237-255d-4243-ba05-d2a10e0e6d22",
"metadata": {},
"outputs": [],
"source": [
"import os, sys\n",
"import time\n",
"import re\n",
"from glob import glob\n",
"import itertools\n",
"\n",
"import numpy as np\n",
"from scipy.sparse import csr_matrix\n",
"import matplotlib.pyplot as plt\n",
"import h5py\n",
"import csv\n",
"\n",
"import torch\n",
"from torch import nn\n",
"import torch.nn.functional as F\n",
"from torch.utils.data import Dataset"
]
},
{
"cell_type": "code",
"execution_count": 2,
"id": "3797ead0-74bf-4579-9e39-520f8f017f7e",
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Using cuda device\n"
]
}
],
"source": [
"device = \"cuda\" if torch.cuda.is_available() else \"cpu\"\n",
"print(f\"Using {device} device\")"
]
},
{
"cell_type": "markdown",
"id": "8fae8c65-e95e-4e0c-9977-d59a04bc7832",
"metadata": {},
"source": [
"# Basic utilities"
]
},
{
"cell_type": "code",
"execution_count": 3,
"id": "992ab758-c454-4bcf-840c-f774e9ee3fc6",
"metadata": {},
"outputs": [],
"source": [
"start_time = None\n",
"\n",
"def start_timer():\n",
" global start_time\n",
" if device == 'cuda':\n",
" torch.cuda.synchronize()\n",
" start_time = time.time()\n",
"\n",
"def end_timer_and_print():\n",
" if device == 'cuda':\n",
" torch.cuda.synchronize()\n",
" end_time = time.time()\n",
" print(\"\\nTotal execution time {:.3f} sec\".format(end_time - start_time))"
]
},
{
"cell_type": "code",
"execution_count": 4,
"id": "68a9492d-9f3a-4e38-9d64-0f3c9e313302",
"metadata": {},
"outputs": [],
"source": [
"def plot_images(img_list, num=6, size=12):\n",
" if isinstance(img_list, tuple):\n",
" img_list = list(img_list)\n",
" elif isinstance(img_list, (np.ndarray, torch.Tensor)):\n",
" img_list = [img_list]\n",
" else:\n",
" raise Exception(\"input must be ndarray or sequence or list of ndarrays\")\n",
" \n",
" for i in range(len(img_list)):\n",
" if isinstance(img_list[i], torch.Tensor):\n",
" img_list[i] = img_list[i].cpu().numpy()\n",
" \n",
" depth = img_list[i].ndim\n",
" if depth == 4:\n",
" continue\n",
" elif depth == 3:\n",
" img_list[i] = np.expand_dims(img_list[i], 0)\n",
" elif depth == 2:\n",
" img_list[i] = np.expand_dims(img_list[i], (0,1))\n",
" else:\n",
" raise Exception(\"image arrays must have depth between 2 and 4, inclusive\")\n",
" \n",
" lengths = [imgs.shape[0] for imgs in img_list]\n",
" if lengths.count(lengths[0]) != len(lengths):\n",
" raise Exception(\"image arrays must have the same first dimension size\")\n",
" if num == -1 or num > lengths[0]:\n",
" num = lengths[0]\n",
" num_list = len(img_list)\n",
" \n",
" if num == 1:\n",
" plt.figure(figsize=(size, size/num_list))\n",
" for i, img in enumerate(img_list):\n",
" plt.subplot(1, num_list, i+1)\n",
" plt.imshow(img[0, 0], cmap='gray_r')\n",
" plt.axis('off')\n",
" else:\n",
" plt.figure(figsize=(size, size*num_list/num))\n",
" for i, imgs in enumerate(img_list):\n",
" for j, img in enumerate(imgs):\n",
" if j >= num: break\n",
" plt.subplot(num_list, num, num*i+j+1)\n",
" plt.imshow(img[0], cmap='gray_r')\n",
" plt.axis('off')\n",
" \n",
" plt.show()"
]
},
{
"cell_type": "markdown",
"id": "87e1dd35-29cf-4e92-9d58-7191c858057a",
"metadata": {},
"source": [
"# Setup"
]
},
{
"cell_type": "markdown",
"id": "fc5d6980-5c80-4402-ba25-0e0aaf7d960d",
"metadata": {},
"source": [
"## Defining models"
]
},
{
"cell_type": "code",
"execution_count": 5,
"id": "cb1cb390-fad6-4a50-aa50-c58d33f6339d",
"metadata": {},
"outputs": [],
"source": [
"CA3_size = 2048\n",
"EC_size = 1024\n",
"sparse_sp = 0.02\n",
"dense_sp = 0.2"
]
},
{
"cell_type": "code",
"execution_count": 6,
"id": "674655d2-da23-436d-ad81-a6797f2671c8",
"metadata": {},
"outputs": [],
"source": [
"def step(x, x0):\n",
" return (x > x0).float()\n",
"\n",
"class STEFunction(torch.autograd.Function):\n",
" @staticmethod\n",
" def forward(ctx, x):\n",
" return step(x, 0.)\n",
"\n",
" @staticmethod\n",
" def backward(ctx, grad_output):\n",
" return F.hardtanh(grad_output)\n",
"\n",
"class Binarize(nn.Module):\n",
" def __init__(self):\n",
" super().__init__()\n",
"\n",
" def forward(self, x):\n",
" return STEFunction.apply(x)"
]
},
{
"cell_type": "code",
"execution_count": 10,
"id": "040c9625-20d3-453b-8337-5d2daec94bd6",
"metadata": {
"tags": []
},
"outputs": [],
"source": [
"# Autoencoder between images and EC\n",
"class Autoencoder(nn.Module):\n",
" def __init__(self, hidden_size=128):\n",
" super().__init__()\n",
" self.hidden_size = hidden_size\n",
" \n",
" self.encoder = nn.Sequential(\n",
" nn.Flatten(),\n",
" nn.Linear(28*28, hidden_size),\n",
" nn.BatchNorm1d(hidden_size),\n",
" nn.ReLU(),\n",
" nn.Linear(hidden_size, EC_size),\n",
" nn.BatchNorm1d(EC_size),\n",
" Binarize()\n",
" )\n",
" self.decoder = nn.Sequential(\n",
" nn.Linear(EC_size, hidden_size),\n",
" nn.BatchNorm1d(hidden_size),\n",
" nn.ReLU(),\n",
" nn.Linear(hidden_size, 28*28),\n",
" nn.Sigmoid(),\n",
" nn.Unflatten(-1, (1, 28, 28))\n",
" )\n",
" \n",
" def forward(self, x):\n",
" features = self.encoder(x)\n",
" x = self.decoder(features)\n",
" return x, features"
]
},
{
"cell_type": "code",
"execution_count": 11,
"id": "771966ad-30c9-44f8-814c-87bab99a6f56",
"metadata": {},
"outputs": [],
"source": [
"# Feedforward visualization pathway from MF and PP patterns to EC\n",
"class Feedforward(nn.Module):\n",
" def __init__(self, hidden_size=2*CA3_size):\n",
" super().__init__()\n",
" self.hidden_size = hidden_size\n",
" \n",
" self.feedforward = nn.Sequential(\n",
" nn.Linear(CA3_size, self.hidden_size),\n",
" nn.BatchNorm1d(self.hidden_size),\n",
" nn.ReLU(),\n",
" nn.Linear(self.hidden_size, EC_size),\n",
" nn.Sigmoid()\n",
" )\n",
" \n",
" def forward(self, x):\n",
" return self.feedforward(x)\n",
"\n",
"class FeedforwardDataset(Dataset):\n",
" def __init__(self, X, Y, transform=None):\n",
" self.X = X\n",
" self.Y = Y\n",
" self.transform = transform\n",
" if len(X) != len(Y):\n",
" raise Exception(\"input and output patterns must have same length\")\n",
"\n",
" def __len__(self):\n",
" return len(self.X)\n",
" \n",
" def __getitem__(self, idx):\n",
" if torch.is_tensor(idx):\n",
" idx = idx.tolist()\n",
" \n",
" X_sample = self.X[idx]\n",
" Y_sample = self.Y[idx]\n",
" \n",
" if self.transform:\n",
" X_sample = self.transform(X_sample)\n",
" Y_sample = self.transform(Y_sample)\n",
" \n",
" return (X_sample, Y_sample)"
]
},
{
"cell_type": "markdown",
"id": "437d7a75-0c9d-4266-8a73-f4e27879ff2b",
"metadata": {},
"source": [
"## Loading trained models"
]
},
{
"cell_type": "code",
"execution_count": 12,
"id": "1eb9217e-287b-4fdd-a451-f19f31ea691a",
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
""
]
},
"execution_count": 12,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"AE_data = torch.load(f\"out/pathways/AE.pt\", map_location=torch.device(device))\n",
"AE_model = Autoencoder(hidden_size=128).to(device)\n",
"AE_model.load_state_dict(AE_data['model_state_dict'])\n",
"\n",
"true_imgs = torch.cat(AE_data['X_by_class'])\n",
"true_categories = torch.stack(AE_data['X_concepts'])\n",
"\n",
"FF_data = torch.load(f\"out/pathways/FF.pt\", map_location=torch.device(device))\n",
"FF_model = Feedforward(hidden_size=2*CA3_size).to(device)\n",
"FF_model.load_state_dict(FF_data['model_state_dict'])"
]
},
{
"cell_type": "code",
"execution_count": 13,
"id": "59770f67-d626-4c29-b363-3564b99c5bcc",
"metadata": {
"tags": []
},
"outputs": [
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"data": {
"image/png": "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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
}
],
"source": [
"plot_images(true_imgs, num=12)\n",
"plot_images(true_categories, size=3)"
]
},
{
"cell_type": "markdown",
"id": "337a2e45-dec3-4386-9a1f-8e251a0bc2c9",
"metadata": {},
"source": [
"## Loading Hopfield data"
]
},
{
"cell_type": "code",
"execution_count": 14,
"id": "fec0af14-8408-4e13-a42b-ce163951176e",
"metadata": {},
"outputs": [],
"source": [
"def read_binary_patterns(pattern_file, pattern_size=CA3_size):\n",
" binfile = open(pattern_file, 'rb')\n",
" bindata = np.fromfile(binfile, dtype=np.uint8)\n",
" binfile.close()\n",
" patterns = torch.as_tensor(np.unpackbits(bindata).reshape((-1, pattern_size)),\n",
" dtype=torch.float)\n",
" return patterns"
]
},
{
"cell_type": "code",
"execution_count": 16,
"id": "42533d71-9f12-4579-b067-9d70a73d0e0d",
"metadata": {},
"outputs": [],
"source": [
"pattern_dir = \"out/pathways/N2048-p3-s512-a02-2\"\n",
"dense_patterns = read_binary_patterns(f\"{pattern_dir}/x_dense.dat\")"
]
},
{
"cell_type": "code",
"execution_count": 41,
"id": "d2a75e33-4191-4f88-8b75-38f6fac35446",
"metadata": {},
"outputs": [],
"source": [
"def get_fileroots(dataset_dir):\n",
" files = sorted(glob(f\"{dataset_dir}/*_params.txt\"))\n",
" return [file.split('_params.txt')[0] for file in files]\n",
"\n",
"def get_params(fileroot):\n",
" params = {}\n",
" with open(f\"{fileroot}_params.txt\", 'r') as file:\n",
" reader = csv.reader(file, delimiter='=')\n",
" for line in reader:\n",
" if line:\n",
" params[line[0].strip()] = line[1].strip()\n",
" \n",
" return params"
]
},
{
"cell_type": "code",
"execution_count": 18,
"id": "23f1f238-fcf2-40fe-94b0-51c275133224",
"metadata": {},
"outputs": [],
"source": [
"# Returns cue and target information\n",
"def get_info(fileroot):\n",
" params = get_params(fileroot)\n",
" num_examples = params['s']\n",
" \n",
" pattern_dict = {'0': 'sparse', '1': 'dense', '2': 'cat', '3': 'both'}\n",
" cue_type = pattern_dict[params['cue_type']]\n",
" target_type = pattern_dict[params['target_type']]\n",
" \n",
" return (cue_type, target_type, num_examples)\n",
"\n",
"def get_category_ids(fileroot):\n",
" params = get_params(fileroot)\n",
" num_examples = int(params['s'])\n",
" cue_inds = np.genfromtxt(f\"{fileroot}_qcue.txt\", dtype='int')\n",
" \n",
" return cue_inds // num_examples"
]
},
{
"cell_type": "code",
"execution_count": 20,
"id": "2e3f03c6-cbe8-45ca-8251-250b29309cf0",
"metadata": {},
"outputs": [],
"source": [
"# True target images for each Hopfield network cue\n",
"def get_target_images(fileroot):\n",
" params = get_params(fileroot)\n",
" num_categories = int(params['p'])\n",
" num_examples = int(params['s'])\n",
" max_examples = int(re.search('-s\\d+', params['X_dir']).group(0)[2:])\n",
" \n",
" cue_inds = np.genfromtxt(f\"{fileroot}_qcue.txt\", dtype='int')\n",
" mu_inds = np.genfromtxt(f\"{fileroot}_qmu.txt\", dtype='int')\n",
" nu_inds = np.genfromtxt(f\"{fileroot}_qnu.txt\", dtype='int')\n",
" \n",
" storage_inds = np.hstack([mu*max_examples + nu_inds for mu in mu_inds])\n",
" if 'target_type' in params and params['target_type'] == '2':\n",
" target_inds = cue_inds // num_examples\n",
" target_imgs = true_categories[target_inds]\n",
" else:\n",
" target_inds = storage_inds[cue_inds]\n",
" target_imgs = true_imgs[target_inds]\n",
" \n",
" return target_imgs.cpu().numpy()"
]
},
{
"cell_type": "code",
"execution_count": 21,
"id": "cae7a477-4591-4a91-bf3a-2e09423b2de0",
"metadata": {},
"outputs": [],
"source": [
"# Read in classic overlaps\n",
"def get_overlaps(fileroot):\n",
" overlaps = np.genfromtxt(f\"{fileroot}_mclassic.txt\")[:,-1]\n",
" \n",
" return overlaps"
]
},
{
"cell_type": "code",
"execution_count": 22,
"id": "d00fafc6-f2c7-4b63-b558-2149192ad713",
"metadata": {
"tags": []
},
"outputs": [],
"source": [
"# Images encoded by the Hopfield network\n",
"def get_hopfield_images(fileroot):\n",
" params = get_params(fileroot)\n",
" num_cues = int(params['n_cue'])\n",
" activities = read_binary_patterns(f\"{fileroot}_s.dat\")\n",
" \n",
" FF_model.eval()\n",
" AE_model.eval()\n",
" with torch.no_grad():\n",
" # Binarize FF outputs before presenting to AE\n",
" imgs = AE_model.decoder(step(FF_model(\n",
" activities.to(device)\n",
" ), 0.5))\n",
" imgs = imgs.view((num_cues, -1, *imgs.shape[-3:]))\n",
" \n",
" return imgs.cpu().numpy()\n",
"\n",
"# Images encoded by the Hopfield network with all neurons flipped from active and inactive.\n",
"# The inversions of dense patterns can also be equivalent stable Hopfield states.\n",
"def get_reversed_images(fileroot):\n",
" params = get_params(fileroot)\n",
" num_cues = int(params['n_cue'])\n",
" activities = read_binary_patterns(f\"{fileroot}_s.dat\")\n",
" \n",
" FF_model.eval()\n",
" AE_model.eval()\n",
" with torch.no_grad():\n",
" # Binarize FF outputs before presenting to AE\n",
" imgs = AE_model.decoder(step(FF_model(\n",
" 1.-activities.to(device)\n",
" ), 0.5))\n",
" imgs = imgs.view((num_cues, -1, *imgs.shape[-3:]))\n",
" \n",
" return imgs.cpu().numpy()"
]
},
{
"cell_type": "code",
"execution_count": 23,
"id": "b28f6dad-8a0b-4c32-b64c-af09047b7a55",
"metadata": {},
"outputs": [],
"source": [
"# Get fileroots of simulations PP concept targets to also perform PP example analysis\n",
"def get_dense_fileroots(dataset_dir):\n",
" files = sorted(glob(f\"{dataset_dir}/out/?c*_params.txt\"))\n",
" return [file.split('_params.txt')[0] for file in files]\n",
"\n",
"# Classic overlap\n",
"def calculate_overlap(activity, pattern, sp, pattern_size=CA3_size):\n",
" overlap = np.dot(activity, pattern-sp)\n",
" overlap /= pattern_size * sp * (1.-sp)\n",
"\n",
" return overlap\n",
"\n",
"# True PP example patterns\n",
"pattern_dir = \"out/pathways/N2048-p3-s512-a02-2\"\n",
"dense_patterns = read_binary_patterns(f\"{pattern_dir}/x_dense.dat\")\n",
"\n",
"# Overlaps with PP examples, which are retrieved at the same theta as PP concepts.\n",
"def get_dense_overlaps(fileroot):\n",
" params = get_params(fileroot)\n",
" num_cues = int(params['n_cue'])\n",
" num_categories = int(params['p'])\n",
" num_examples = int(params['s'])\n",
" max_examples = int(re.search('-s\\d+', params['X_dir']).group(0)[2:])\n",
" \n",
" cue_inds = np.genfromtxt(f\"{fileroot}_qcue.txt\", dtype='int')\n",
" mu_inds = np.genfromtxt(f\"{fileroot}_qmu.txt\", dtype='int')\n",
" nu_inds = np.genfromtxt(f\"{fileroot}_qnu.txt\", dtype='int')\n",
" storage_inds = np.hstack([mu*max_examples + nu_inds for mu in mu_inds])\n",
" \n",
" activities = read_binary_patterns(f\"{fileroot}_s.dat\")\n",
" cue_storage_inds = np.repeat([storage_inds[idx] for idx in cue_inds],\n",
" len(activities) // num_cues) \n",
" \n",
" overlaps = [calculate_overlap(activity, dense_patterns[idx], dense_sp)\n",
" for activity, idx in zip(activities, cue_storage_inds)]\n",
" \n",
" overlaps = np.array(overlaps).reshape(num_cues, -1)[:,-1]\n",
" \n",
" return overlaps"
]
},
{
"cell_type": "markdown",
"id": "cf4f9d20-7368-4a89-9f9f-4f3610c0451f",
"metadata": {},
"source": [
"# Results"
]
},
{
"cell_type": "markdown",
"id": "ce4a4c11-4f21-4683-8498-855e093e8a5d",
"metadata": {},
"source": [
"## Parameter sweep from `2b_sweep.sh`"
]
},
{
"cell_type": "code",
"execution_count": 42,
"id": "0749b124-360b-439d-b329-5be6906ff457",
"metadata": {},
"outputs": [],
"source": [
"dataset_dir = 'sweep'\n",
"fileroots = get_fileroots('out/'+dataset_dir)\n",
"\n",
"info = [get_info(root) for root in fileroots]\n",
"category_ids = [get_category_ids(root) for root in fileroots]\n",
"overlaps = [get_overlaps(root) for root in fileroots]\n",
"target_imgs = [get_target_images(root) for root in fileroots]\n",
"hopfield_imgs = [get_hopfield_images(root) for root in fileroots]\n",
"reversed_imgs = [get_reversed_images(root) for root in fileroots]"
]
},
{
"cell_type": "code",
"execution_count": 43,
"id": "051bc810-ff95-4b83-8444-782fb4b7c20b",
"metadata": {},
"outputs": [],
"source": [
"# While overlaps with PP concepts were computed and saved during the Hopfield simulations,\n",
"# overlaps with PP examples are computed here.\n",
"dense_info = [get_info(root) for root in fileroots]\n",
"dense_overlaps = [get_dense_overlaps(root) for root in fileroots]"
]
},
{
"cell_type": "code",
"execution_count": 44,
"id": "60d7b213-3bc4-483b-9169-cf7f1425dd77",
"metadata": {},
"outputs": [],
"source": [
"# Saving data for further analysis\n",
"h5file = h5py.File(f'out/visualization/{dataset_dir}.h5', 'w')\n",
"\n",
"h5file.create_dataset(\"info\", data=info)\n",
"h5file.create_dataset(\"category_ids\", data=category_ids)\n",
"h5file.create_dataset(\"overlaps\", data=overlaps)\n",
"h5file.create_dataset(\"target_imgs\",\n",
" data=target_imgs, compression='gzip')\n",
"h5file.create_dataset(\"hopfield_imgs\",\n",
" data=hopfield_imgs, compression='gzip')\n",
"h5file.create_dataset(\"reversed_imgs\",\n",
" data=reversed_imgs, compression='gzip')\n",
"\n",
"h5file.create_dataset(\"dense_info\", data=dense_info)\n",
"h5file.create_dataset(\"dense_overlaps\", data=dense_overlaps)\n",
"\n",
"h5file.close()"
]
},
{
"cell_type": "code",
"execution_count": 47,
"id": "0cc7d216-467a-499e-8d69-9c6814c4f32d",
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"('both', 'cat', '1')\n"
]
},
{
"data": {
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Q7Xbhuq5ckwrLmVhdp01S1PvKR/JFy72uX2u8WUdlVlCtVtFut9HtdlGr1eB5nvRlaFxJLwYoml5JRiQuX/yfvgaje0aVYRiiXq+jVCrh/Pwcl5eX+OlPf4rpdIrhcCi8Zv2UGY3mDyPzVRDPVnQmRftFQ8maMjdpFAoFDIdDXF1dSUZ1cnIC3/dRq9XEAN/c3Ej2rKPl7zUyFi9Ek6jxJpn+P9PObDaLN998E0+ePIHruuj1ehgOh2g0GktzlUyraPQYKbCZk0RQjV+8KaEFkUSg8f3Nb36DP/7xjzg8PBQjUqvVYNu2CByVgdFUFEWyCWBdako6aLzICF2U15/Xr6fTKZ49e4Z//OMfOD09RbfblRSQEfoXX3whtbBMJoNarYbFYoHj4+NEPsbppfmlm05aaHzfRzabxcOHD/H3v/8djuOg3++j1+tJzZXNIdKLtULSexM+atrEmyU04uQJDb1pmnjrrbfwt7/9Da7rotPpyC4n4kC6Ew8acK4rCa8fAx+13umILk5LzuG+8847+POf/4ydnR0MBgOp1bOuy/WRPsxAqAObNvn0vYFlA0x8OVMdhiF++ctf4v3330er1YLneTJyqrMm8j2uj0nyRXy0jFO+J5OJTClw+iWKIoxGI2m2M/N99eoVLi8vl0o2nHG+vr7G7u6ujOHR0SXhtFF5QS+ABNTdT4bVbMwAEO96cnKCvb09STeo3LPZTNJBKgONpE4l1uEVF3Qqpo6yKEBMcaMokqHss7MzHB0dIQxDqSNpodXOhmvWta40WBUN8Xrx/zEq++abb/Dee+/hX//6l9BzPp9Luswfjt7NZjOcn5+jVCrh97///Vpc4rUm0lqvje9r+nGEzLZtnJyc4Pj4WDIBlo/m8/l/RV6kYVqHP85HLQM62gUg9U4akVqthlKphOfPn+PBgwfSwR+NRoIXAMlUtAHne5vAfeOjppuOJPXUAYAlvkRRhEajgWw2ixcvXkhNkum2bhjR4WpDlSb36xp8pAkhk8kIb/j+7u4ugiDA6ekp9vf3Adym+57nSTlT31/LbpKdWCVbtBF04Kw5s/7O/hSN8qNHj1Cv1yWqzeVyMpHBvga/y7/jDnkVfKfpBS5YpxPA3UiWboaRgWxUZbNZKTtwcXqEJO4JN0Fep3T8vq57MfrNZrMoFosS8bB2MxqN5H6Mcnnd+GjKKkauwymediYV+1kP//jjj/Hhhx/i008/xcXFxdLoVjwttiwLw+EQ3W4Xs9kMX3/99UYOQfNR05v/13RnNKJHnYbDofCa5SA6U52lxLOhdRCXL81P/p/XJq1oBBaLhfCR9V6mr1EULTl0PeKlDVEare4jH+O6qOUznnGSdr7vy7TAbDZDp9MRPrLmy+yBfCSd10X363AD7vQxzldeh/KjG/CTyUSa25lMRnpDuoegexLamaaBzuRIXzoAPYFFOtzc3CAMQ3z22Wdyjgfr0GzwMcpmrXg8HiOK7kozSbDx9AJrIRRoPUrF0RN9Uw5Fu64rglGtVnF0dCQjPkxndV2KdRaOdKXhpaMjlisASGeUxjSfz8PzPEkrHMcRBtTrdRweHqJarYox0QaXCs2u7yZ4xf/WNS/S0/M8XF9f4/nz5/jDH/6ATz/9FABkBIUde8O43VNPxgNAv9/HYDDAfD7H2dkZxuMxHMdZi0+8pgVgKVXTBgq4M4jcsl2v10Vw2QwirykHpCedL2mZRicdhZKPBCqo3mZLY+84Dur1ukR15XIZDx48kGYUr6+NB6+XtHf+vvKRQD5oudcGjQadcktjYts2arWapNK1Wg0HBwewbXvJgOn5VV3S2TSNJ32IF/nIgIc4zmYz2fjC9By4PdPj6OgIlUpF7k17o424ZVlL2fUqXulmLKNSGnMNjPZ7vR6+/fZbVKtVyZ5Iz93dXeRyOZmqCMNQ+gjcWUdnkiRbG9V0+cNxMRpU3oSznkzVc7kcms2mdPvoRWzblnMQAEiKRSQpIIZhyK6aTZhMIWH0QyfA5sFkMhG8Hzx4IN59Op3KZ+v1OqrVqhh8XdsiUHiTcNJjKjpK0A0Y7mz597//jUePHuHp06cYjUbIZrPodrvSeWddzTAM9Ho9dLtdMRyM+vje5eUlWq3WWtyYWpFerFdrJ0Xh5dyiaZrSOCC/LMtCvV5Hs9lErVZDFEUy0zyfz2UbNXnJSHgVxB0uy04cXQNuGzh8rRtjHG7nfU3TRKlUwv7+vqTS0+lUolydjQFILDHcZz7q6FbPAHNt+XxeGsCMvgCg0WggiiLZ6grcNplbrRbq9foSvfQs8SZ81DZC66OOSHO5nGy1HQ6HEtXyLAjqHfHa29tDrVZbamTHa8va0a/CifQinWaz2dKGKWa2nufJAV29Xg+TyQTlclkcRBjenrJ3eHiISqUi0x6cetjb25N7sSGZZLtSjS4bD9q7MkqNokgM2ng8hud5MqTN0gENdSaTwXg8xnA4lPcIRJTbiJO6khqv+DyhHtynArOJoUdxDMMQJlA4B4PB0qgZjTKjP0bySZ1JOgudolNASIteryfd7G+++QYnJycIgkCOwGS6xWt1Oh3kcjkRGJ0SUuhYA0uiF7MP7fkBLM22cq5UGz3W39hg8H0fg8FAOsy8HoVT117DMEztejNz0vLFGdbFYrGEFzdNUEE5gsSGHmu6WuHoXEgHNnHTxozuMx81vfT4JnDrmDiR43meHDrFKI+lPtaTNb20sdQBCaP1JCBeOpuiHjJg4z05m6wnaDgLa1mW2AldptCyQn7QFq3jIe+pJ6UASMlzNBrh22+/xePHj/H8+XNZ72KxkCanzt46nY5MNlEPZrMZbm5usL+/j3w+L1lXEqSdp7t0bF8YhktRLQmrh7B5Ti3PMdDhNke29PepGBQGvblhHXDOVKecjLh1t5tRGD1ku91Gv99HuVyG4ziCX6lUQrlclntr4+t53kb1SeKl16XT59FohC+//BJPnjzBRx99hEqlgnK5jHK5jNPTU5kZ7vf7S/ek0bJtWxSWqYse8fnqq6/w29/+di0f6fh0rY5CwjSQ9T9Ok3S7XUnTstmsOC/u7qPxI624Vz6to6zx4igQjQhrerxufMwoiiK02+0lpz2ZTFAsFiXKo2GkwWU0CCzXnn+sfCS9qHNMs8lHfbYCAHS7XXQ6HTHwml7cLUoDBdw5WpYWdC16HV5M2/lZnlugZ365iYV6x8N2qtWqHCxjWRaKxaLoI20MnYa+XlKznc1L4qf5PRqN5IjS6+trmVsul8sSdHCemE6+WCzCdV0pU+rtwN1uV+wKy29JkGh09TmWrMkw6tFNi3w+j2KxKAfHsDHV6/VQqVTk4PBCoSD75Sn4nueJwjOV4D3XAWs8uk5Hpc9kMoIXrzedTjEYDAQHwzBwdHQkkRQAGU/R86IAlvb7p83oTqdTvHr1SqJodqxfvnyJq6srOb+TM5SdTgc3NzcYDofI5XKYTqdwXRemaUqUzdOymLIwmtAKFwQBPv/880Q+6i48HQjXTmfDqIY7gqjgi8Xt1tt6vS4Gm1EaaUWF59ZqGuqkMSPKF/GhseWxocSXW8cHg4FkIWyMuq4rx4SS93qsivfQ41lp8nWf+Uh66RE46pA+fJuZJfnFsgJTduCudMPrRFEkmyTIR94rCRgAaV7ToVK+gLujEJnZArfnZ5imiePjY1iWJcEXtyprvHgtBn5J8kX66uDp+voa33zzDfr9Pur1ugRcruvKUZKz2Qz1eh2O46BWq+Ho6AiZTEbmq1kOOTs7E9ksFouy+ca27dSpnUSjq88wYJmAVp4eEoBEuOPxWArjLM6z5qbPatC1HhKPhExLG3g/jRe9GkdAGHkXCgWUSiUxLpVKRQbUbdsWT6bnAUk8Coqe+2TUlwSe5+Grr75Cu90WJ9Rut8V4G4axlNJRyHl9plg0epwh5hopZEzZmM7c3NysxYlGkFE8v8f0X/OR642iSBovAOSc4VwuJ1EuMx82F9l1Ji9ZG03Di3xkdMr7MHKi0PO+lUoFrusiDEM0Gg0pb1AhdOZDRS8UCkuykWZI7iMfdfZAY0I+UoapO3pgn5lcGIYyAsXojYZNH1UY18c0emk+pskXI2zgTh+52YXNTQZGrNkzwKNesoSZBpQpz/PQbrdxeXmJfr8PwzDkGMkoimSTFIOMcrmM/f196VkAdyVLzhZzZJJ2kTtuGYAkQaLR1SNdrLNSePmbKQqJous0fBIDD6TmD2sm/JsGmT9cZBpejNr0gD7TgVwuh3K5jGq1urSHmwekuK6L8/NzWZNWcEYgXPuqrv4qMAwDjUYDx8fHqFar6Pf7aLfbUrOLoki22eqUVdfMeC/iwS2InO0k7bWCZLNZvP766xvxUTfM2MBgSler1WS3EncKVqtVFAoFvPbaa1KLYySQzWalRAHcRSGcXEgrx6ySLyoqFSufz0v6znqbNvytVgvtdnspOgOw5LTjtEpLl+87H2ncKbs0uvybh9B3Oh3plfBc2mazidPTU7nGqiBHy7ye/V0HekqCa2GUSd22LAuO46BcLqPf70vZkgdi1Wo1OTychlYbe15b/ySBLotRTlm2AO6eLMHMidE3nQUz8V6vJ3IVrztrG8FsahOHkGp0yRDdVKC3Z4OJhOOjW4gAhSAIAlEgpj66e0jl18RM8ha6gaBrbrpEQUErl8uwbVvSPOLAbcsaN65Pl1O0MFGQkhht2zaOjo7QbDYxmUykbkVDxicxMMJhY4HlGAqDrhtRqDn2UywWJQphQ+ZXv/rVWrxIIy3AeqyLaVG1WoXrujJaR0VhxMvvM5Oh4mtl0wrLyDqNj5Qv8pGKwvSNEVGlUhG8aHSZYbFOSGeuJwa4Rl26Shtlu6981IEBgYaN8s3IkdkJI0yWZUhv1t61AdZlIV2KSpJ7rY+aj7qUQ0dJeaJhY+Cmd4PSIWkd5PV0STENL9KbDXotwxzxsiwLrutKQOH7PnZ2dlAqlbC7uysB4u7uLlqtltR1Dw4OxH5wYqZWq4l9S4JEo8taKQWLwkcPrUeO4qE/UwSG6/wfUxoSQyuYLponeVdOH+gdRvScJASwPCxO4dJ1IL3lV0fe2nvp66ThpXf2MKVrtVoiiKyH8zAS3/cxHA6lFsiut24Y8L6kEU/4j2cfSXv243zko4lIE9KIn2WKHo862PUG7kpP2qDTmOndSElKYZqmpGVhGApeOiWNyxfxoJNkSUjjrg0Gja9W0DS87isfObrFpiPPJKCik2e6VkzHSidAI8Jgg8ZN64aOVAGkGjeNl254xXs0lBXeQ+saAzmd6eisUpc6NF7r9FGX0/h5lqZo1GnoObnEGvj+/j5c18Ubb7wh+LZaLbz55pvywN3FYiE8dl1XjhHYJDNIfTAlb0Bl5XY3Lso0TbTbbVxcXKDdbi+F5lzceDwW5SbRWAehISAB9ahNEl78HoWe0YQ2qp1OB69evZKDKZieGoYhUQCFk8SK12RYL2SjIwkvXYaYTqfiacMwlFoW61PxmjSbEXrCQI/baYEF7g4Q0dFUEr20YrB2CtwJbi6Xw/X1tRxuQ4fI+9OYaN5EUSSdYXbM9e4nrj9NvvSUAZt4Or199eoVnj9/jvPzc8mw2CfI5/MyR6ydNxtgpBF/2MhJwuu+8lH3RMhDTj5ox3l1dYWTkxO8fPlSnCabz/oYQp2RMHChs6Ohos4k0Yt40eHq2jxwl1l1Oh2cn5/j5uZG+ERdoyOg/vHH9/3/OrGMspNk3Pg+j61kXV3TIQhuj2q8urpCu90WnBnQheHtLkwA8rRiTp60221p/PFwLMdxlrLmtfRKepMRDIWZSqfHtHK5HOr1Omq1mszskrG0/Lp2yEiYiqkfJULjp6PVVaBTE0a9uslFw8uUgMaSBw6z7LCzswPP86QmzQhLj+DoVIvNtnXANbFxRwaS0ZyT1PO/PH6SDonekwLGzrOeymBdk9c3TRM7OzuJjCaNabB0Ck7nuL+/j06ns9S0qNVqqFar2N/fl8eU8BlXfD4aZ2r1mJHuVCeBrtHpCRSWFizLwt7eHg4ODsRB7uzsyKA9N9pwp6Fu5FmWtbShgvKahtd95aOua3Iqh8ZWX7/ZbMr5CqxP84Bw13UlQuZz51iz5Nm2wF2Jh/dLK8eQl8DdSCfxor67rot6vS7nHfOwHWYTruvK8+1Y/mMpSZ+lq4OkpE0b2tbweWucP9YPW6hUKhJQMupmyZQ2oF6vw3VdGQtrNpuCU6VSQbValSg6rdmeOr2gU2qdgvAhj2S2TgeotBT0xWIhTS3OedJoO46zFKFSSJPqIuwKM6KhwvO19uZUZEZVLInQC5I5bMBpQdI/FLokvOg9Lctamu6g8+Jspk57wjAUGrDerOt/NBTA3aPUdU2LgpjGRz17TJ7qgXF9TZZqisWi3E/XE+mcGP3oKIvrpaHZhI/EhQoKQBpAQRDIhhnShH/riQTWnelY6ZQJxFc3SX9sfKQuaX2k8ZlMJtIkZCTOe3OKQQcQxWIRlUoFpVJJnDEdFfWcDoT0S+MjSwuz2UwyFvKUMsQZfjom6iybVDSitCU6S9EySHlZh5ceN2MAwSCBzbBMJiPnwXDqivXbRqOBo6MjjMdjmKYpTzpvtVpLNfr5fC4GN16WXAepjTRdgykUCkuPbKHHKZfLMori+76M9NTrdRwdHUkHkEV0Eo3CqIlLpJMQpwGkQJEROnozTRPVahU7Ozvy3LRqtSpneB4eHspWTT7Ajwqg64dkvu7+J4Ft2xJJ6hKMju75f935pjPQqS3f1yNfOqXS6VYSXrquyKiW39FRIPnGNJN74iuVCvb29nB9fb00EsgISKfsTA/JxyS8KF9UTOKleZnNZoWP3FbOLcjlchmHh4ditDUfSRddT9SbQNIU4z7ykXKv6aXr6aRXvV7H3t6eGGJuqS2Xyzg6OpI0vlqtilMhH9bRK6m8QNy1gadj1tesVqsyWQFAMk42rbhJgWOc1D09DaANKQOAdThp28U+ACdsdA2WDpajj8yCW62WjAXymAA2InlON+miJzi+1/QCBYSL1wJL48Z6LFMBve2P6Q8PL9cej17VNE1hLj00mbQpXtpQx2cxyVgyj7iRyLlcTrx9XJhJVJZHSNR1QEXWUwLEk1GNrqNpZaWh0DVpXiP+m1Gkrq0mKQW/oyNT0otCqaNInpdBOtIIMzVjVhBF0VI2RDnQ0yhpqRbx0TSifOnxLkaPBDbeWHeLyxc71jQexFV36X9sfIx/RvNR7xSl8eNGJK6D+sgsgg24MAxlbFBvdNHPT0sD4sX16IyIDVhek6UX6j6Nnd5MoaeQSE/KAsshSfLFawPLBph1eX1vgpYVPpqd569Q3lk+pdxzgobX3GR+OJHD8eaX3mJLpHR6xWL1cDjEZDKRCEuft6AjWmA5CtMCmVQkjwuq7kaTudr7hmEopzuxW57N3h3woQlFpdJeXhv3NHrppkb8e/r/VFptcLQh1K/jRiJupDbBS3tkzUfWKXUTxPM89Ho9GZGiYx0Oh0tTEDoz0WmoXm8aH9Pw0mklnyoQly/iqMsgpIsuC/Fe/xf4qHUSwBK9SPMgCOQMBso9S4OkidYT6opeH+mwCR/5OdoEHbjo/9FO6OfHRdHt1un4KKguoazjRxJewPIZvIZhyNghz1BgI55HNOqNDvox8JRPHc3SkWt+JtEK2NDoasJyoUwhuRjWa1jL4Y35eV381oacRKVn08RKw2uVwFKwdN2LI0A6jdNRHiOkuELEo7VNojauWX9W35d/69fx6GlVJKajyfj60yKRJD5qelFhyEet1OSZjvDia9BNHp2JbEKndXiRbiwhEC+NC3AXHfFams7fFa9V+PF6/9t81K9X6aOOvPVON40fo9C43Mf5uCpSX4dXnI/a4K3Ci1NQulQI3PEqTb7SII4P9ZwyxfIh+Un7pcs1OuPR99WNfDbr+P4muKVOLxB011ULs74RIyUylB5L73snESh8uqSga15JyGshYmqlBUdHJIx+NF78rE5T4sZEzy/qOlcaXjoS0WlnmheMR/n6u3Flj3v4TZitnaCez9Xr05EU6aM9OVND0kwrh77mdzFwWpZ044vCr2nDaIl4UY70TqA4HylfvMem8nVf+ai/Gx+b0nIP3B1rqGfhWYOPGwquLT6v/l34SPkhb7Sj1vJG3HTAw54RS1c68mZpSEe43wUvlppo7EulktxbP5qIZRluvGEPS0/EMCskTvxcHL8kSDW6NDYARKjZASeiZD5DdY7acOyGDQldT2OYTiFZFeWk4cXf8QF43oN1IO6d58EgbPzEO8HA3YHQ8bSR902jl+50EzROOsLX16Vy6Pd1M4M4rpqZJC/WgVZ0w7jbds1r8fp0kpPJBMPhEJVKRTw6O7aa5sQxrlRxhUvjo5Yv8kzLAOlCPo5GI/k8Z2NZAtHypWVK83MTo3sf+agN+Dp6Uc/CMJTzInhOQCaTkUf0cDKFoPGJO+A0enGdxIv6yO8SL6bkPAqWu8A4paIDAx3Ba1zieCXRyjTNpQN/eG0GW6zD8gwWnv1gGIYcUMQRUwZhdOJ07DS42nZ9r+mF+JcpVLruwzEM13VxcHAg3qHRaMB1XfziF7+Aad7OzHJkjNsA+bhzCg+9b5qy6mFsAtODuHetVqs4PDwUnPiY6+PjY5yenqJYLKLRaCyNGmmnolOtNIKSEXEB1d8l3eIpph6Z08oZT5njzR0KXhJu/L9O2TlLSXw44tRoNPDgwQN5xh23377xxhtyQpbrutI8AO6OJmQap51gEh/j7+mBeF02CILbc2oPDw8xGAxQLBZh2zbK5TKOj4/R6XRkVlIf9KJrl5qPm+B1H/kYdyjUR33qHhs8Ozs7OD4+RqVSQaPRkCmUN998E6PRSDr0jOQMwxA+6mb5JvTivXXJkTLG9XF6gKNYtm1jZ2dHtty+8cYbOD09hWVZaLVaYiu0PupdbHQs6/BiRBpvwAGQc0UoW4xWOe3BKae33noLl5eXsG0bzWYTjUZDnBUdKzN0ZvObRN9GWvS2hS1sYQtb+J+D9Gcqb2ELW9jCFv7HYGt0t7CFLWzhB4St0d3CFrawhR8QtkZ3C1vYwhZ+QNga3S1sYQtb+AFha3S3sIUtbOEHhP8HeCpQQ2htA24AAAAASUVORK5CYII=\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('both', 'cat', '3')\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('both', 'cat', '10')\n"
]
},
{
"data": {
"image/png": 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wGMgkQz6fRyKRkMrlIQFdy0tDHOPxWAKQxplTqRQCgQDa7TbC4bA0qPQzcHKAWR3vsY7MdCKkg5RuWml4hYlCNBrFo0ePcHZ2JvzwdfKgq1hzXGsZXxp+M4M7/zdhFCYvg8EA7XYbrVYLzWYTnuchk8lgf39fPmvbtsA1DPIc71xGKxtpZqTnwzIj6fV66HQ6ACCL1uv1cH19jWg0itevX6NcLkt2EAwGUSwWpVQkrug4jmQAjDYU+jy+5mGsFKB2DLrsY9ne6/Vwd3eH6+trnJ+fYzqd4tGjR8hkMojFYlIK0vGxjAUgJdsiMuENswTUQD2jrG3b6HQ68Pl8ePHixUz2WSgUUCqVJMoyG/D5fLLYdJjLouu8iE+joCPn+A6VcTgcIpVKYXt7G8PhEOFweMaQdENP49SU+7oGq8s0Xpsd7PF4LDvzCHWwTN3Z2REnQX6YANBIzREf0qpsV8NL5EfzqDNm/uy6LjqdDgaDAU5OTtDtdtHpdDAajZBOp5FMJiXhID6vkxHaxyKIwZQr/0be2BPgWBhtznEc0dvb21tx8tPpWxyV+kh5Msl4iLz4PpNnrgF3V9KuhsMh4vE4fvKTn+Djjz8WjJwBiP5AX3ee81zEl15Dvldnz+YIKPXEcRw0m018++23ePPmDa6vrxEKhfCjH/0IpVIJkUgEk8kEtm1L4kj7ZtBfVqmvhBc06dEhloAchaGTo2MhU9VqFYPBAMViEdFoFM1mE6VSCaFQCOl0WkojDimzDGT2skiY+mczG+H9+bvOgrmZ4z//+Q9qtRra7baU+OVyeaZxBLzFZ5hllUqlpXyZSjGvPAUgMnQcR4wTAF6+fCmdZzq+vb09ZLNZyWRs25ZsRU8LrEtaFixL2ajSnVkabSaTEZ75msbI+XndzTcnBtblS1cEwP36ER4g39S9VCoFAKJDXAPippSXhp7MzGYZL4uqFh1cmOkD94Gn3W6jVqvh+Ph4ptFm2za2trawtbUlsiK8xkAXDAaRy+UW8rSoAaQhLAZPwngsi7nOlUplZqwzmUzO2Dmvocvt7wIr8H8duOjgtXPL5XLY3d2VhIgw1WQymYFszIpxkUz03+dl31puWsf0uFyv18Pp6Sk++ugjdLtd9Pt9xONx+P1+HB4eSmKm4SWOd4ZCIWxtbS2Vz0oAzlxYPejNjinLOj4s8axqtSod02w2K5ltq9WC3+8XkJ/ZMhVQb8ldxpf5s3a8esEZVW3bxuXlJf7973/j6dOn4rS4kYNZAN/PDJxYNku2dWme02VGyK3A7XYblUoF1WoV4XAYt7e34jiAe0d3e3uLXC6HRCKB4XAoDlnjqg8lU9Go5LqBMBqNEAqFkMlkZv7OZ9OZJA2bjnpVZsRrAO9uOtCBkmUpm42ssEKhELLZrGxt1dkunRivN2+OeJ0sdx6mq4Onbvo5jiOzy3d3d3j16pVkdwAkAdnd3ZU+B9eRWdGy7MiUGX+m8ZvwGu1wOBxKfyUWi8FxHLTbbYEAORkzGo2kEc51NMcAH0JabnR8hMF04pFIJJDL5RAMBoUPvq53Hi5yuuvKah5vGppxXVfGE09OTvDVV1/hn//8p/CdTCYRj8dRqVRkwwkhNU4eESZdxeNa24DNSMrmE0e+WIKTer2eOFz9gMFgENFoVJwujWk4HEr5o415mTB1mce/UQC8BhWo2+2iWq3i8vISn332GZ4+fYp2uy2lXCqVQiKRwPn5OYbDIRKJhOya4066wWCAdDotW3cXyYsGq42csmPmwcWtVCq4vr7G2dkZbm5usL29LbO5+lkrlQrC4TCKxaJslvA8T6IvFXlV59vMQHS5TkhB4+Ns9NEo9DX4fKwKWPHoSZd14QWTLw1h6E4y15MBIpvNioPlPahnejMJnQivvyrb1c+os1pzEwsD+d3dHSqVCs7OzvDs2TPpxrPkZGPl6uoKiUQCxWIRtVpNNnDQMScSCbiuuxRWmyczbZusQAh1OI6Du7s7+P1+PH78eMax0gn2+300Gg2RNeEcja+uUyGYzkb7Dzov3TOwrPtzKTjS1u/3ZX04Y2wGvnkVyKJG2rz360RM9yPq9TrevHmDly9f4l//+hcqlQru7u4kEZxMJqjX6zg7O8N0OkU2m5W5dk41dDodZDIZaewuopWZLhdTd/I4tO7z3Z/QxcNtuH2v0WggHo8jGo0inU4jGo1KJkRneHNzI13d6XSKXC4nCuTz+eA4DuLx+EKeTLyG4yXE9VzXRavVQr1ex8nJCT7//HOcnp6iWq2iVqshlUpJKUEFPD4+xosXLxCPx6UJUi6XkUql4Hn3pzPV63Vks9mlMjPhBMqO2fPd3R1OT0/x9ddf4/T0FM1mU0au4vG47NZj+fLmzRtUKhUUi0VYloXt7W1ZeI7XcIh8ET9mxqAjvB5/YmYIQBodmUwG8Xgc/X5/xrD9fr9AHZFIRDJRGs6qbHdeFqPhBX7eDLJ0FpSXnrsOBAKIRqNwHAeDwUCaahprXkVav7RxMqNmkKlWqzg7O8M333yDFy9eoFKpwLIs7O7uyjqyN8AmZa1WQ6FQQLfbxc7ODo6OjpDJZARa6PV6C/WeMtN8MQCYSRG357NSo6y4kYXPwbL+8vIS/X5fGntsIFMPlmW78+RqVge6MuP7We1GIhHE4/GF0wFMpqh35n0W8eTz+cTn0Lfwmekz6vW6nCXy9OlTvHnzBoPBAPF4XBroDKCNRgMnJye4urpCNptFp9PBcDjE9vY2IpEIer0eHMdBq9USSG4erdVII7NUuul0Kpni9fW1zJEy2wEwk11QYZmhceA5Ho8jkUhIRsCozwbOIqKiaKfLgDAYDGBZFm5ubvD06VN88cUXsi00lUohl8uh0+lIxjQcDmWovNlsSgbPLP3x48c4OjpCOp2GbduC7S4ifZ4EZTYYDHB7e4tOp4NvvvkGX375JZ49eyZGWiwWcXBwIJiXfqbBYIBmswm/3w/HcaQk1NMe5rjePHlp5dQlKTNC3UAh/skxI3bDzS3VGnMjVsepAe1Q18VQdYVAnXEc552gwbKdR4cyYwfuS1I6Dj67vi6vsYwvlubaselxScdxcHp6in/84x84Pj5Gs9lEJBLB7u4uksmkwGiUO3F7AFLh8JQ513VxeHiIVColer1KTmbg9Lz78zCazSYuLy/x+vVrvHnzBvV6HbFYDMlkUuyJ8gMg+kn+2EiLRCIyHWPuflwkL/M95noCb2eaNd+pVEoqTjPwmkFZQx769UU8sUGsm+me58m5HC9fvsSnn36Kv//97zg/P0cwGMTu7i5yuZxsO6eceAYIoZtQKCTnxxweHqJcLiMUCskgwTJa6nSJr5jzoEz7Ly8vcXFxgWaziel0inQ6LTN33W5X5hQjkYhAC8FgUDJllu/NZhOZTAbb29tIJpOwbRvpdHohX4wmXFg+aLfbxevXr3F6eorj42O8efMGk8kEyWQS7733njiVdruNwWCAUCgkmVwymZSMHACKxeJMl5V7x3nwyjwitskgwm2Z9Xodz549w/HxMY6Pj2UPfi6XkzLOtm3E43GZ6yRvAKTEATAzy0ynWa/XVxorMNtAY2lMPJKZCJswnNuloejzNJjZEnfmvYlx6futU5JqJ6IDPCdYiLnrrFd3+qmb1DHOwxKqCYVC74yzLSO9OYOVXbfbxe3tLU5OTvDs2TN8+eWXck5FoVCQTT+e54lzJr7N82JZtpMPXT57nodWqyUN1UVkZt+2bcv5CfV6HbVaTa7NoMx5dN00jcfjMuVAR9jpdCS467MQCF0tynZ1MNM88vPs+ZAfJktMyjhCqTPiaDQq+CjH86iPugJapF/0CeRDN+vPz89xfHyMTz75RA7VKZfLyOfzMlZXrVbltD2OjmYyGdEr+kUmkdT9RqMhAXYRLXW6zCaJZ7VaLbx+/RrPnz/H1dUVut0uWq3WzPxds9mUzxaLRUQiEZRKJYEbLMtCq9XC7u6uHOStd4HR2JcZyO3trZxwNR6P0Ww2BU8jXECsloPLxM9isRiy2ayUzDRglj6RSESaDVQMCpY7oRYRwXSOgBFHPj09xcXFhSyMPiuAW1l573g8LkpvWZaMn9AwiKNzuydLv2UHg5hOjVAMzxCdh8URGwUgAaDRaEiW5Pf7ZfcSS1tzbGwVmfgaHS7/zgDDzSvEm/UGDZ0h0TA1DmfKYJ1AwKM3CTHd3t7K8aW1Wk2w62g0OrNlmTBCNptFOp1Gt9udwVwZ1Chz7phjlcddWItIT4dQJ3u9Hur1OlqtlsAplBGTAAYh3n8wGIjeR6NRRKNRKen1iB3vtcoeF8FX5hSEho70dBDP0WWzlE7W3Jiks2BgeabL4yHpD9rtNm5ubiRRZALJPgp3ZVKfCoUCGo3GzCw87ZN2SDhNy4ryXUZLnW44HJaszLZt3Nzc4OXLl9KhpSLwJpZlibNiBGs0Gsjlckgmk4JTdjodlMtlGRGjcwRmd8EtovF4LIeaOI6DarWKly9f4vr6WpoWzGyoMMyceFCPhkKoNJZ1v1vo8vJStuCye89Ji2Vl/Hg8Rq1WQ6PRQKfTkQZLu92WBSHGqM/xjEQisG0bt7e3AnVQMZkh0OEzUDAj5h7+ZXxpbE0bBV+jA9M7hgDMZCDmLiU6PjoKvROMuqD/X0Y6Q9KZnD4uUe920x1/vTECwEz5p/fG87nWGYFy3ftvXqjVarKB5u7uDv1+X9aC1QkdCwDB9YhvM6gxM2Ji0mq1ZkYumTXp7beLSDdl6SyYwZIIbei+B6svANK4ptPWFY9lWQIXMsNd1tQGFsMLGiZgD4CVFKdwEokEACAej7+zLnS8dJAmvLVqDa+urlCv16W/w0qVTWj6AEKj0+kUqVQK7XZbslq97bfVasm43c3NjTQlU6nUzAz+qpPRljpdenEaJb9Kw+/34+bmBpZlIZvNotVqCTZLHMjv9yOTyaBSqSCfz6NUKqFcLsu0wuPHj9Hv9+H3+5HP51EsFmUsgwJfRIQMWKqx/NzZ2ZEmDrMIlgMMDOPxGIVCAbZtYzqdylep0LkUi0UcHh7KAm9vb+Pw8BD5fB6e56FcLi+VF7NTlkfsZmpYgFgQnS53xDFQMSuhw4jFYigWi+j1ehLA9vf3sb+/L43KZd1SGqCJaWrHSyelsxBiuwyCzF5I5FdDUOZ9l5EuETVP5IMNM50t0pGyWuC6scnCwEGDoNxNnHAZEVaj3sdiMaRSKZRKJckIOY/L9wP3xsb7MUtjlmlZFgqFAg4PD9FqtSTAP3nyBI8ePUIul0MkEhEntEhedDrkQ2eEdEysOti8ZWBmQgJAynjCDLFYDJ1OB7lcDqlUauYc3nUmF0zHy2emw+JamrrIb5IhtstEh5MO5Fc73HUCJxvx1MtMJoNUKoW9vT05GfHm5mbm65bojCORiPR+ODbJHlQymZRNVPl8HtPp/Xz/9va2NAOXzVoDazpdYmuJRAKFQmHm3Nzd3V1UKhUxWjYEfD6fgPH5fF52VjEzKhaLsqmCzpbKsWou0O/3y642ACJQHfF1Bs5Mnc8ymUzkwBQ287jjKZfLodVqyYaJTCaDYrGIVCo1k63MI8uyBCNj51PjP3Qg3H3G4BAIBFAul7G1tSUzlSxnotEoCoUCdnd3Ydu2LPjh4SH29vZExqtmPOdlenosS2+51DiYPgBbB0I9w8ndcNoQ1mmkme/X50fwunrDhs7m2Cwzv1FDnw/B7OqhwYDBWMtFH3lJvSH+x4opELj/OiqOshWLRVmbUCiEQqGAJ0+eyPoHAgEcHBxIA05j94vkpUeuNN7IBh7nlgnnMWiXy2UUi0UZ3E8mkyiXy9jb20O5XJasc3t7W7YnP8Tparnq/3UfSAcH/uMEDh0956wJHem1NZ3tvAybxN2c5L3f76NQKMimFOB+oxMdbq/XkwBlWRZSqZTAR5zC4sHrmUwGR0dHKJVK8Lz77cH5fF6+oWPZEACw5uYIZhi6+cJymV/Pw9KQmRu3b8ZisZnSlPgNsR4qtT76cJXTTSQSEu11VqYXnEGA79Ff28OyjtGc2xNZ0ubzeQkOVEZOVSyjYDCIeDw+M5zOr3QB3p56RGyNw+o8R+Dg4ACu66JWq8l9mWGVSiUZvg4GgygUCshmszNnxi4iyoSKTmfE4MlsSR8aw+yWX6iYTCZnvkfLbGRpeGGe811G+vN0mLpa4PgSX2dA59dB6WxWZ8HmZzQ/y/gKh8OyW5J4eTKZnNEh6jQ3rNBBl0ol7OzsyFgY9SsajSKXy2F/fx+NRkNglHw+j1QqJRnxKtLrzCYjeWO1CUB6LqPRCJlMBu+99x5KpRIODg5gWRYSiYRkaFtbW8J/KpUSHdPQzLo0L8BxbelIdWOWwTOZTM5s3+baLXK2q3hKJpPyPiY9hBpZVRYKBdkARbiOAZXZP3f4pdNppNNp0UvbtpFMJmUml056MBis9F8rv5hS7zhiA4e4I3CvoDzZnw03Yo+EG1guUiFYErPLR8EQC1nV7OAwtf66FN3M4da86XQqmBojIoMHpyf8fr90vKkcrVYLAATX5RfkeZ6HYrG4kC9+p5jGgViSs8HBUp5OiwGM5UsqlcLd3d2Mc9ClPYMLM2hdZi4jXcpT6ZPJ5MyIVrFYRCaTEdwrHA6Ls6VzJ14YCATk+8qAd+GgdQxjHjEAMMunU2EWRAdLx0pYhUGbJT2DpplZrVOe8ll55Ki+PmVOB6UbjpQtdU/DCITCotEoKpWKXJNJBmGTZdvMeW0tX+KkdJSe54kuxWIxqVKpm6zoeN6wbqQSkmDSpBui6wR1ADM6pmdr6dS5hmagJjbPRi+TKbNC0/+W+QnqLeeR9Ql6hDj1/DF1ScMbnMUlj9RNNvw4tUAYjn9fBhEBK5wulYkZH8sZx3GktA0Gg3IaD5tXyWRSRr7Ozs5mjIgRLRqNIpFIyEPpUnLVMLZu4kynU8TjcTmLUw9WM4rRIQcCbw9u5vv4Xg0bmHgYd6xpmcwjLhijKsskPcBv2zZ6vZ7M7dKY9/f3sbe3J88zmUxEXvl8HtlsFq7rivEwEDALXLSLiaSN1cQFCR3QcPl+4vlsABIyoaHzWYk/s7R/CPam+dPrrmENVks0HAAyP8xSmOfEZrPZdyoAE09cxROfKRAIIB6PI5vNIp/PY2dnRwJfr9eTyQZWMpZlyfspVzYhCaFxDpRBtFgsolQqSca3zil2pmMjv3xOwlB0PAxcxCNTqRT8fj9SqRSy2exMJcFRQG7HN5ury3Rr2ZpSlizfgbcBljZGp8csU48vssJad06XVRr1mP4GeDsN4/P5JJHUVSzlwB2gDAoad87n8wIPMgBzCmQV1LfU6dKoeHFmu37//c4aNjgYNdvtNnq9npRko9EItVptZiaQoDmNgYP/AGbO6F3ldEmMXFQ+/k7noc9x0GUom1tmM0I3bNgYY+RbpXzkWY/IsLHHEoczyrFYTE4pmk6n2NvbQ7FYFPkwK6HT5Qwv+WG2T4e5LBPRDTQau8a+WfYxI6Ni8e8skZlJMUiyLGbX+6Gl6Dy+9BZkBkSW59xpxnWlUep10fCCnoaYl40tIt28ocETw+W9eIjT1taWwAs+n08Sjnq9PlMN0uiz2aw0UumkudGF91tFZqmtAxUA0QtCILlcTppAHGfj9m4GFA3rEM99CJZrTqDoaRmurc/39txe/s65dma39DHMRLV+8N+8qmreGnKdzYyd0zb8x6Yrr0Wdj0Qi8l6NM7OaJW/6M4v4meFt2YtUfkapQqEgXffxeIxSqSQbFXTJRbxkOr3/ZgE6D+6MoVLr5hnLbeKr60R8/tM7uTR+QydBodMQ+V5mbmxqaCxTTxLoQfN1mnx0GCztGFmZyXC/Ns/NBSBzwzxNjBGTZSJPNuI99MaFVZWBNgqzPKXMOSKkty37fD6ZczSDkR5p47PSuPS9limg2QjRRmo21QC8Y8waNtIwC+VN0vO/q3giEVrTI2vklwkDjZA9DVYcxKLJF7NNOkENR7DCozGvOj9Dy0mvo25U6fnbedWX1httC/qr0M1Z61WZrs7A9Xv1PTTkQB/CxEM7Xa2D+jn53HoN10mCdEDm77R5yp4VMHkMhUIzW+Jpb3o6RcuH16J+LKO1GmnMdvVA+sHBAQqFAmq1GtLptGBgFKKeZiC2pkebSqWSpOGMEiyHqICr+OICkzcKllGUpBedCmVuyGBGYwqO19Zd43X44vt5L16T2QOxUcILNAZ9WDdLa8I6dLo6M/8+jQ6uJ/FmPVrE7/QiRANgJoDxWVmK0WHo7GSdNZwnU+LeGnZiWcpNI+bZDADEWLie3KZsymidYEAnTmdlzsHqaRQ6EkIJxJUZJOigyROfD8CME1yHTHkRX6dd6nlwjQEzgQLeHn/KZMLzvHd2PepqbRV+uogvE0fXgYB9DwZ77VRpB7Q7PsdD4CodIM3KQK8vnSzlo3Fm+jDKhNkzA6PmS0/JrPITS1daOx+d3nOhWRaxw83UnQ0sljQUpN7hxFJWzwPqyLSMcRNM145Az5byNR1B9Q4Sc0fJvCaFiSGt4mve3/SQv8ajuYg6W+XrDER6/Il/N3HTRffW62hmLfoZ6QwSiYTMP+vskpmT5p+YH431IaNFy4gGQaJz0N+GoA2EeqMzd36ODchFcliHF/6vqyHek2vK6ob35Ws6c9LQwaJ1XNfxLuKVAYf2pZu3xJhpc4T7qGPmc2leHrqm2vb4M0v0RCIhVayWEWftdUWok69567YuX+a6m/AldU5XdHyfHqvU19A2+9AextJMVyuCjgoUJjMAOhYKjV1vPc5CKIFGpLNAXQKtW/6ZDoeCY6RnSWliSvyMFq6GHHRmtA52pEk7bVOGdAh6Gy2dBZVeO13tEPls2rms21BYRHodeF+uVywWk8Pd6Wx4uAwbfAy4uiv8fZpo+jm03GmwdFKm4jM4cVRHl32mnB5C5mf0tQhhmDCIthX9/Ppz5rZYcx0fkslpXaDdUCZMaswAycCqm1W6F2Fmp+va4qJgZiZqiURCpip0b4bYNpvXGur4X5F24NrXmM+p/6aTL71uJC178z6LaKXTJbGMTCQSAn7rxhMVnotdLBZlVxEbLlx4jsgw+lqWJRnvuo5ER1ATC5yXAWuh8X2msHQpNi8DeahRmLjZvIxIOyq+hxkdHZ423kUBYRUv+mcqEmVPR8XDf1KplJycxayX3XcO3nNN9aYKDS9oeS6S2by/M2iba6Cdrl43LR8+k5b7IgjmocFd30Ovo044NEygIS9dfmrnyPc9hLTR87r6PnS67AXQuXJtOIans14GTl1yP0TXF/FpQnI+n28GziJx7E5n2mbjeh4vy9bQxH1Z9Zg+gnzpyRyd9FBuulIxfc0qPk1a2UizrLcHinNImLuoQqH7Mzp7vZ6U8Pw5nU6jUCjg4uJCpht4ALjGlLhrTDsnLv4yvvT/fGjdVOHfdaTlZ3S3ctF1iEub910FlJuGZZaZdKhmlqSjLhdVN854UApl9ZDIavKlIQw6OXazy+UyyuWyfK06dwzl83mk02lMJhNks1kUi0XZkqzPMjYVcV3D1UGIcifO7zgO8vm8jIcRE9WZk+M4MgLFzSycEDCDwTpE3dG8ab3SGDPXSztgwjIAxCETm2cjUgcMEg1/2RryZ9MZEMPmiFoqlUKj0ZipMHUXXm8M0vDgvIzuobLTGbjul+iGorZBBiX6Gq4ZnaEu+U2oYJWv0LpowqR0xjowAm8bqdrW9L3oI76LrFY20rSy6gYVI+jR0RG2trZQr9eRyWSQyWQwHo9xeHgoB/m22205XyGdTiOXy8kC0yj0WNAqY9VlB6ED3VVndhYIBGa+uVgLX48F6Qg7nb7tipsl8zoNGP6v70mj0NgeIzt3ItHxAfdfLW5Zb6cmdHdbzxhqp70OaUMlnkeYiNVGIpHA0dERrq6uEIvF8NOf/hTFYhHxeFy+zTadTmN/fx/lclkO8CGWrmdp1w0GlI3e8EDHShwwnU7j/fffx29+8xtYloVf/vKX2N7exp/+9CccHh7KNs9Hjx6hWCzKM3HCwsxEV60jg6veFk3SGDubZLqC4XppeEZXNewv6PV4CAyiKx/i7YTVqEuBwP1BUj/+8Y8Ri8VwcHCAaDSKDz/8EIVCAeFwGLlcTs58MDFq3WNZZy3NJEAnE3T4xWIRv/71r5FMJvGzn/0MmUwGf/zjH1EqlfDb3/5Wzn8olUrCJ50f7Ug7xmXOzvQReiSR29t5He3UybP+2zx7M0dBdRa8yiat/yVmsqENbWhDG1pO371duqENbWhDG3owbZzuhja0oQ39gLRxuhva0IY29APSxuluaEMb2tAPSBunu6ENbWhDPyBtnO6GNrShDf2A9P8A8pda221BtV8AAAAASUVORK5CYII=\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('both', 'cat', '30')\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('both', 'cat', '100')\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('both', 'sparse', '1')\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('both', 'sparse', '3')\n"
]
},
{
"data": {
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TkVgkSyaTcF0XiUQCpVIJlmWhVqvh6OgIpVIJ3W5XonStDBQMKhfHnBa5ecEJpjf1WhRWbGu1GnZ3d/GHP/wBN27cwM7ODorFIhYXF1EqlbC0tIRSqSTRQTqdxquvvopyuew7J69IrN/vY3NzU5wgnZyJpzOlp1EDzpSBRaxWqwXXPSvIbW1t4aWXXpINKOchU5i1wpXLZSQSCamyx+NxhMNh/P3f/z3effddWWdG/9lsdmIsvzQxiMx1o+LrjA6YbDPihpzRaIQ7d+7g5s2buHfvHnK5HF599VW8/PLL4jzoYAnbEKajvp2Hb8PhEPfv38doNJLABjjLEFKpFMbjMQqFAlKpFIbDoehEJpNBqVTCYDBAv9+X4tXy8rIY3VngBT57kDPTGSMNbzgcxnA4xLPPPotqtSoBEvmZSqWekN1ZoSs/h2G2ZGrnqY0yi+7kYywWm1gb/tZOROt+0Dynwgta+Ij5JRIJDAYDiVBpiDnh8XiM999/Xzyr7vfkdTSqsVgMrVZLFJ/ej97aj0xmmgKhd2sRK2LL0bVr1/DrX/8an/3sZ1Gv16Xv2OxW0IvCiEL3EvrNSSsrxzJTFm2EuXC9Xg937tzBW2+9JY3/zWYTsVhMot9bt24JT8PhMBYWFuA4DtbX16ct5UR01ev1sLW1JUU6AFKI0sU5Rq3a8/N9GiIK3dbWFur1OtbW1nzXZdr89Gf4f7lcRjqdFgPPQuJLL70kxdtcLifQ1cWLF32jmWkQkb6vyTfgcUuYnuN4PMZoNEKz2cRgMMDPf/5z/OpXv0Kr1UKtVkMsFpM6yPLyskSe7FkdDocol8t48cUXAzMWr2eg7O7u7gIADg4OEI/HxVAQGgLONh0QvorH41KzcRxHdLBarWIwGEh3A2XVrFVM4xk/q4lzMjc3vfjii7h586Zgu6571qe/vLz81DCHOQdTJ3VUSxkeDAYiY9SL8XiMVCqFQqGAQqHwhPxo/WUQ+qEiXTPiY+EkFAqh1WpJus7J8yFDoRBWVlZgWZYY0Hg8LsIZj8fR7XYFX2LaqjsbnobZpjFj4YmFOcdxEIvFsLCwgM3NTVy5ckVSGh3paoxTRzfj8TjQEZhz4W9zkfQcuWiMPP/rv/4LN2/exGg0QrfbxWAwENyZrT8cbzgcolKpoFAo4J//+Z995+IVpdDo8vmYgWgcF8BEc7pur9MdFJSDR48eodlsTr33eXgHAJlMRjB2HSVduHBBlINdKOPxGAsLC1PvERSVmevF18y10/2klUoFN27cwNbWFu7cuYOdnR1Eo1EpHgHApUuXcPXqVaRSKbRaLdy9exdHR0fIZDJ44YUX8Oyzz06FibxeGwwGOD4+hmVZODw8lMJ0LBaTriJChcwiNcxBI5hOp9FoNKTDYNaWyVnXmIEPr6UMvfDCC8jlcqjVanJtJBKZ2FXoBRdMg2KCDC3/p+5Vq1U8ePAA+/v7klkR6isWi7hy5YpkVAwcKY+DwUDaGNPptGyt9qOZdqRREW3bltahXq8nRlRju4yCufFAjxUKhcTDEpfUBqTf7088TBBDNRPNRefrbCVifyIAaTFqNBo4OTmR1jbdHG5GEnxt1qKQF4bo9RqNXbPZxB//+Ef87ne/w3vvvYdqtSrzjUQiorT8HYvF0G63cXp6CsdxJLXkZ7z4ZQpfv9/H3t7ehLOLxWJPtPPorglCSoz0tAIBwPHxsbSNzWpoZ7mOLYecQzgcltSZz0Khd11XIpJZx59GWll1tD8cDrG7u4v3338ff/7zn/HnP/8Z1WoV/X4fg8FA+Mne4evXr+PWrVtS7GIBeW1tTQqn0xyG6cSp9O12G4lEAgcHB0ilUiL3hGOY3SSTSeEhI11mCOl0Gu12Wzp5tLzPyke/tWf0SmiIfLQsC8899xxKpRK2t7clyIvH47hw4cITa/B/MR+d7dXrdezu7uKDDz7AnTt34DgOPvGJT8BxHBwdHeHg4ACLi4sYj8dSnGSWSb7V63VUKhW0Wi2USiW89NJLgXOaCi/Q6HKrLK06hU7vWmKkNBwOUa/XpR8wmUye3eyvHpc4FtP1er2O4XAoBpGKxM9Nm5/JYBrIWCwmKTM9PTFcthzFYjEUi0Xkcrkn9nlriIIRnxkBzDIv7SRotBzHQbfbxfHxMTY3N/HDH/4Qt27dkmIR70EeNJtNab9zXXfi/93dXXQ6HaTT6anzIg2HQxwdHU0Y5EQiIY6UgjkYDCYMLNeZWC93rwFnBx/1er2ZoxENx5iv6Z90Oo1kMolIJCIOlMU8vasJOJMxYvdeeL8JYQTNS2N9dJDUhaOjI+zv7+NPf/oTfvvb3+Ldd9/FaDRCKpVCp9NBv98XaIsdJu+99x5u374tQcXi4iI2NjYwGo3QaDRwcHCAixcvTpUvzbfxeCxR/sLCAvr9PgBMtGcyyAmHwwIxEKJiRkW9YHZlBj3nhYlMmQcgZ2QwY6MuXbx4EUtLSwiHw7LzMZFIYHFxUcbwy0z85qXhC/1Du1Wv17G1tYXNzU3cv38f29vb6PV6WFtbk/a7SqWCo6MjOWMkkUhgaWkJuVwO0WhUsPC9vT3cv38fR0dHWF5exrVr13ybAIAZjC4FxLZtdDod1Ot1DAYDqVJzI0S325VCWSQSwcbGBtbW1iZambjYFBQylxiU9sDdbjfQ63ulDoymAUg0xNYoLvLy8rI4Do35Ujm0crHvU2/xZIrmNyez+q/nRgHp9XrodDp48OAB3nzzTbz99ttoNBrSS8k0mcYuFAqh2+0KpMN5MCo4OTnB4eHhRGRgzstM0UajkZxNwZSdKZVXwYhZi44gTSfHLd7aMT0ttKD5yciNxUOuDQ0/8Nihh0IhFIvFJ+bJ8WaZEw0uMztCGHTU3W4X169fxy9+8QtUKhVpg3Kcsy3VdFQ8SIkOAnjcisj/Dw8P0el00Gg0kM1m8clPfjKwa0fjyQBEl9i+yWifejYYDFAsFqUNkT3OXGNCa4Q5CoWCZLNBhmMWMvnNQ6+y2Sy63a5kUalUChcvXpQdrjRwpVJpYizTiU7LPOkg2fM+HA7R6/Wwvb2Nd955B7/+9a+xt7eH9fV1rK2tSUZ17949XL9+XWS73W7DcRycnp5iY2MDL7zwAiKRCNrtNo6Pj7G7u4uDgwP0ej3JYHQx16Spp4xZliUTptFMp9OIRCLY29tDvV5HIpFAq9USb0lAnAfdMBQHIC1iAJDL5QRYZ7N2LBaTotq0xdSL6tVKc3x8jAcPHmA4HKJYLMr5D+l0Gqenpzg8PJQoqtlsCq5JTFkXEUyj7scvvclCbyagcDebTfzhD3/Aw4cPce/ePWxubkrUU61Wpcc1Go2i1+vJKVpMZQBIv7Flne0Ua7VaUvmdhV8AxIBwnolEYgIS0s/M59ZYFqEh4qmElaj0GlPzM3JekJDX+0xLGXnr7IOdMcDjjhXCIH5YYBCey2cfDAbY2dnB1tYWqtUqTk5OcOfOHdy+fVtaDRm1ua4ruDuzNZ4vQqegs0QaY927zp7jIFiNz8hnoLPs9/vIZrNIJpNot9sAHrdIcm0bjQYACGbsuq50C+nIl+NpzN5cK791CvqbtLCwgFKphKOjo4lreJCRbgkzsytz3CDZosGtVqvSHVWpVHDz5k1897vfhW3buHr1Kl5//XUsLy/j5OQEN27cwP379/HMM89IJwrX6/T0FLVaDb/85S/x3HPPTTgSGnbLOjtMqFqtBha2A41ut9tFs9kUwYrFYrhw4QKy2Sz+8pe/SDGMjGGLB5W53++j0WjIKUaMTFKpFJrNJrrdLvr9PnZ2dtDv96XdbDgcTu1cMHvpgMeRKOGDVquFg4MDWJYl/YjNZhPVahXhcBj1el0Mit7VpXekDAYDiQjMVNgkVjt1oYmL0+l0cO/ePcFus9ks8vk8isUidnZ2UK1WEQqF5JhMChqjDUYo3CwBQFKxSCSCe/fu4eWXX/acl3YUprIyTdICTmXV/GUBhoZWwx/E53u93sS5CLOQaZj1HEimobcsS9qrOE/Oh32oJI3JawcSZERarRa+/e1v44MPPkC9XhdZZUTLyDsSicjJZozwWSxiRwD1glE6PxcOh1EoFERe2+02qtXqE8bO5BV/c40cx5EzhnlyVy6XQyqVgm3bIi/kGTMkyhdTfha69TkoJt/+L/DxYrE48dzMAmg7mF1peMR8/mmGHTg7U+IHP/gBjo6OEI/H0W63sbm5iYODA3z605/G0tISnn/+eezu7uKPf/wjarUams0mHMfBwcEBqtUqcrkcGo2GtIsxq9ze3kYikcCFCxcE9mIEX6lUAgMgYAajy5tRUVnwchxHcBidytNAEXooFApySDE9ARnICIkVP4L82Ww28PwFnfZqI8hokFHlaDQSpUgkErh8+TKWlpYAAOvr61hdXUUkEpmIWHSEB2DCGJn3M4ln9TKqGQ6H6Ha72N/fl/Tj9PRUeMCTungalG3b4qB6vR4sy5IG93a7LQ4JeGxMiGl+8MEHvvMyFUYXTxhxUbmYcdDQsijK52E0pOEP3XPJyG1WPN7LwGoDzDXguct8jbAWFZXGRUeX5I+5ZtMMyI9+9CP893//t7RRcS7Ek7nDkYaDxrbX60kBLZ1OCy90/ynli8UvyjnT1Wmkn0fLKPve2e/LVj86KkbvrVZLsGfyczAYSHcPZZc4+XkNrYnnm5/P5/Py5QU6GNBHAfAZtLH3gheC5vbmm2/i5z//ufS4M/DiAVuNRgPvv/++ZAA8bziRSKDdbqPVagkE2mq1pGuLOhmNRlGv16VdsVAoSC95kOMEphhdTpA9pOw7ZEEqn8+LZ2fKRMwzn8+LgA6HwwmB4JY/njLmuq4YXZ3i+JFuTCeZ3pi4LD2pZVlyKMqVK1dEOamo3IKonYy5sLPAC+y1rdVq6PV6aLfbqNVqkiJHo1F0u11RRBpXChYdkeZ5oVCQNF4Lnj785uTkJHBeWlDJX36enQ80GqZTYySrcVr+ZLNZVKtVUWyOMQt5KY2p6JZ11m7IzIAOgrgt5YdrY3ZUeN1zWsbCYhwNK8elU6JC6gBCF5t1V452jnqN6dAs66xQePHiRayvr0+FF0xeMRjiZhVGjIz+dasjgyUWIrWTtW1bIDau93mLafp6EwLgGjGb5f90kMvLy3KcAJ2WXi+/dfNzDJcuXcI//dM/ATgLHo+OjtBsNtFsNlGv16WG8ujRo4kgiHApN5qEQiEsLS1J10IkEsHi4qLYvVKpNPFtOPqZ/GjqjjTgTAjT6bRUhbPZLBzHQSqVkqp/LBaTKmq5XIbrnp3byZSHfYO8ltETx2aUa6b4XsTuB5LGTal84XAYmUxGeub4lS7xeFwEnIwqFovCYJ1Wn7dlhts9r1y5gkKhgEajgdPTU3FIhF60UafQMFLis3MO7BVkVZl8pCFgRf9jH/vY1PnxnoyyGKkBZ/i7NrimwhH308cl6sN2dIeI2Sr4NNGSV/SrjQTPB0ilUsIfyqaZBXkpahB98pOfxGuvvYb79+/j0aNHOD09FdgEwISz4/98zbIef71VKpWSw59KpRKSySQSiQTy+by0HzG9X1xclMxrGm9IzFi63S46nQ7y+bxkProYqj+jO1MI99G5NBqNJ+oH5yFznc11ZFCj4bt8Po9wOIzV1VWBjLjhxZSBWSJc0uLiIq5duybBxaVLl3D58mV0u13UajVxmo8ePUImk5HdeoPBQOAgFsN4dC1wpuO6G4uteXqb/LQuosAVpjCZHqhYLMrkWPHTESK7EfgaixvE4BjJUTj1gTlMWYMKaVR4c1ueNpI0ukzX6WH13nNG1ho75VgaM9N/BwkjGb6+vo7l5WV0Oh10Oh3pwRwOhzg4OBBMazweSwEyGo2i1WoJL4ghmo3cjNB1sSidTgf2BppGhikv5wBAKsp6V5AWcjPCZ2RrdmgQrtDXTaOgyJOfZ/dMp9NBt9sVZ8qvEuLxj8CTVe1pka1JV65cwRe/+EX5qqeTkxM0Gg00Gg1pEWo2m5IJ0sjFYjHk83lJY4nZLy4uolgsSmDBc0ay2awoq+4lDyIzcmSHAiNsbtagA2dxk0VudgeMx2OJeJmdtlqtJzK9WQydmf77XUNdp84ximSwonc/zuqo/e5Lg0lZ1JAaeRGNRlGr1cQWaLgmGo0ikUhIVq6dKTMaEp9FByJBNLXaQQ/f6XRQqVQEx6jVaoJDApg4ipAH37BowAlrD8s2KEZ0rOx64Xwmse/xiYf56730QvDgDzKCxqLdbqNQKIhRNKv1JG1kdT+oF2lHkkqlkMlkJhRkNBrJpga2IbVaLYl+iYWyYEaHxWdhkYTPyog+lUpNtNf4kU75aGwZ0cdiMTQaDXleChCv1Zg+IxU9Bp0gs51ZSBuQoDlbliURCqM6thNy80ij0RBHTaX1k6FpBiKZTOIzn/kMrl69Kqm2bds4OTlBvV7HzZs3cXp6imQyKQoZCp2drnfx4kVcvnwZhUJBMisGHOSrllHKDI8XndamZeLdJBbCCOX1+32BF9glwXUi32iIqJNskdQFYRrhIH55rZ/X9czOaKTC4bDUWHRvOmXPC94w9dMP7mMEysBCn0nN6DocDssXrNIRcX2YTWsYj5m53iSmdZRBWaFQ8OUVMMXoxuNx8Z6np6fY2trC/v4+QqEQbt26hfX1dcFFu92u7GYZj8c4ODhAuVyW1qdWqyUpPiMkvZeeD8ptuUGFNG4g0KmSV8Gk2WzKIemxWAydTgeDwQCdTkf6Epke0+hywUk6jeQ8/UhDE+auHh4aQziF41BRWMzQJzExSuFC89n5vBQUHpk3jSi0eichX6MhpTJwHVlcobEl9s2qOSEnPW7Q2nnNh3/7EZ1ks9mUNh4NG/X7fbTbbfmWEA1HnDfKJQ8SiQQ6nY4oajabxYULFxCLxfDaa68BeAyBmQ6b689uGa4XjSw7GQBIoZf3euWVV6byi795XzpjblPlKWE0cPqkMabG1DFiucy6uNZ87vNCQ0FkYsjcrEFe0nDx3nw+PrvmwTRHoA07x9WdTZb1+GB+/k9ZJ8SiHSC7KchPHQhxXuT/NMc5NdIlME+FY9WTeCkFnIUi4HGVlikfi0fj8dlpR9xYkUwm0Wg0JGoNh8MoFosyhh/RmDEdoXGg8WQUWC6XBY+jICYSCZTLZayurmJjY0OiExbTGLXorcj00Gw49yNGjIzYucD8TL/fl/Ye3ofnhupvQGAFlELPNWC0Tu9KIQYQeMoYP0NiuklBIR7L+1IpdDESeIyl6y4VZhFMUU1Md9YIaZrxHY/HAi0Mh0M5kIVfw8R02SzAzhqFaaKxKpfLKBQKEmXv7u7iwYMH2Nraguu6MgcaTTokYvfEJSmr3L5N3vE0tlgshuXlZXzqU58KjJJMyEdnLoQJqKs0BvwuQ35xJ9c1m81K7zOdCvmpjfUsuy/NOfrxl3goYRbCMbo+wb+Jk5rGln9PI300gck/1plc15X7m2OaEbSGXLw6p0z8OXBuQW/yPAIqHiGG9fV1VCoVlMtl2evNNoyjoyOEw2FsbW1Ja00qlZJzOhcWFtBut2W8o6MjMTSMZIgH+5E+YNxkBPDYYBNbdhwHyWQSqVRKnMbq6ipWV1eliJFKpcSD6e9v0n3IZnHNi1/sBMhkMhPpElM9Ykf0vOPxWHYS6WZ1GlwKnza0ZiX3vIrBTgju/CPOSE8PQJSXhlafwcA5smiazWble7YA763ZXmRGoX5CDEAyKZ5rQNlst9sSnfHQd22MvIo709aR96eTy2QyuHDhAq5evYq/+7u/m8D0dAHN3JNvGg3zb7MeoSMoL9LPQ+fW6/VkYwaxXDpFwgos8BDmI6ygt3hTFll40lGmuTZB8wuaM/DYofEeupNB80R3KAXJT9B7/K3Hp17zdVO/vT6jn03XDcyaxqw0tXuh1+tJ8+/KyopUjq9cuSLpFo0bU95IJIJr165J1ZbKy5YtRmfPPPMMAMhebEbL3BocNC8yyoQVtDIVCgWUSiW0221pSeP8eCYte4q1wOsF0sLH5wsivauL42kvrhVRp6NMtzREQTK/PkXzQePksxKNPnm4tLSEjY0N3Lx5c6JdjI5N71LTWK9lWfj4xz+Ozc1N2UXI66elf5rMKMH8n+vDCFzzjuvGSFtj9yZGb0aH04jG1DSWZuO+flad+pvdL0FQB1+fxjeOq9PhTqeDvb09NBqNif50vs8zOnTPLtvI2DFAKIQdN3RgT7OdO8j46sCHmCowqSO0E17Rptf/fnPThtwrUvayH+ZaakjH/KzXHGaKwoPe5M1oNLlQoVAI6+vrst0xGo0KlsFFIm7FFEYzki0hxH251U4fYh40eQqOl8GlkjG6JKSgixmcT6/XkxPGtAckrqrnMM3Y6vt7Vc/5Phea89AelcbTywjpSJtz4zxNBffjGe9F3JVQSC6Xm2hOJ5kRgk7DCEvk83nkcjns7+/LfHT3QhBpQ2MKvlZ2jtvv98U5kweM0mjoz/OtFbPMLeg9fQ/T6PopIWWXr9Nxzqq0Wu752VQqhZWVFYzHY1y8eBH5fB7ZbHZi/QhXMa3npqVkMolisQjHOTuTmV0EWlfO002geWR+hp1N7CKyLEuMLp0ZgyBCl5pveuxZnJPX+17G0lw7/bp5H/NvL8cwjVdTv66HqYmuYBOTzWQyuHXrlnz/kk6ZCcozXeHi6UNxuIWUikODoL8ryY/MaFFHGPpvvTuM2B+jORYvvJjqlcZPY6aX4mgjzEXyEwZt2IIExhSUWeAFzU/ygK9ls1lcvXoVly5dkrUgBs9oj5CLzmq4y49dGmYmMEsa7zVP89lZF7AsSxw5eaDxOe4unEZBEae+xmsN/JTKK9oNIhNKmcWoaSXXzjiTyWBpaUkOMOK60QFy7QqFgtQOGK1TR9iHXy6Xn6jkz0KzOilmI2wdI66tM5pEIjFxPGfQuH7yZeogf5uQwSzRM+FKc0y/rGna2k81uhoz1Q3wrnvWk0p8i4aMzMxkMtKOAjw+TYyMp8flVmOmFrOkpn6ehw+sIwFuxY3FYtI5QedAo6ufM+gesyoTlcGv19HLe+oo2Os+2qGY85ymtOZY+jOj0QjFYlHwSn7FUr1el7WlgQUgR3VSObgRRD+3NgxBFMRP7Uhp7GkktHEnFs8szDxA2oQXzMj0aec3y2fNNfaS6/NGkOb13OBA+XZdV6rnGlJwXXeicwiYhE+KxaIcmsPNN+eZk5eM+V3Lfv/RaDRRjGcPOqNhL8Opxw5aG785aXs2zeB6GeVZ6ENFuq7rTnhK7iRjGsAj2XSLCiOvZ555Bu12W06BYprPtDQSiUgzNneH6P7PWTHKoIgQeLwRgHgun4s7vIJShKdJqfQ9NNxhRs1Bz6MXW0MQOtXX188yV31vncE4joNisYiVlRV8+ctfljYinamEQiFp7WH1mQWRUqmEhYUF31axIAdqPitf87qOhoAOnoUsdgjQgJi7gfRzP60BnfYsXtGRlwJ7zek8pMfStQY2/KfTaayurkprJnt1LeusgEY4gRuHCK1FImffCnzz5k10Op2Jw41m5Yv+Oyg7pFPIZDJotVoTkS6/LJO2QtcsTB5oPs6SeZBMnZzmCM1xvJ7Nzzn4UaBl45fY8eAO4PGX3fH38vKy9LsCj5ucbdvG6uqqHK6hW1DYqXB0dDRxPJ+uugYZXa9eTB0V8eH1maL0cEzF+aWYnJNXhPk0iqKxMD1fs4Faz5mRNwtRfJ+v64op/581suB7HI884lixWAylUkm+Moakt7ayEu+FSVuWJdElM5tZoyQ/Z+SVBeijB3ksJQCpE3B9WeDSjmhW467n5cVDraimYzSNu44ovTKcpzG8ui1SY8FsC7t06RK+/vWvCy/Y2cB7ckMEs1Td7mfbNt544w3s7+/jE5/4BFz3MaSoO3mmkVeQofkSCp1tHOKB6zwRjpEuNzPxVEC/DG+WtfQy/F5O2Cvi9Von/TwaJjxvRBxodPXJ8/wCRNd1sb29jXw+Lye+swuALSc8v5Zf/8FvaMjlcgKix+NxvPzyy7h79y7S6TSWl5exsrKCYrEoxsCPvBRVCyIjOZ70ziZsniSWTqfx+uuv49GjR1hYWJg48wHAxOEuAJ6ILIPm5eU5qSg0vGabCedrfl7ju3xNz0srP8f3I/LFcRysrKzgi1/8opwp/JWvfGUi0wAguLpOQc25cP7/8A//gEqlgmKxiC984QtyDsTTpPBe4wPAK6+8gmq1imw2i4997GP4/Oc/DwD40pe+hL29PWxvb+Pll1/G3/zN3wg/OMbTRiT6WnNdvf42IyovmMXLkZtGyo9vutjL7LFYLMoZA8vLy8jlchP93DSoOrOhvupAw7ZtfO5zn8POzo5kr9SL82RS+pm1MeI4iUQCzz33nKxbuVyWa1977TWEw2EsLi7i+eefnzhu1SsaneY4TaOojSezI93WqYMhvzF1pKzvM2tWAADWh0255jSnOc1pTrPT+UrLc5rTnOY0pw9Fc6M7pznNaU4fIc2N7pzmNKc5fYQ0N7pzmtOc5vQR0tzozmlOc5rTR0hzozunOc1pTh8h/S8ZhZ9/WnrrfQAAAABJRU5ErkJggg==\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('both', 'sparse', '10')\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('both', 'sparse', '30')\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('both', 'sparse', '100')\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('dense', 'cat', '1')\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('dense', 'cat', '3')\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('dense', 'cat', '10')\n"
]
},
{
"data": {
"image/png": 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2rby6GTWZTKT0pGMFIOX5mzdvMB6PxalkMhn0ej20Wi0AkJEpHZQ0prhqLcvCNe9830csFkM8Hpf7k4a7d+/izZs3C9einjGgLMvatlnL5qBpeIFAYKGLTV2h7AeDAY6OjgR+CwQC2NvbExvhF+/D59VVwqal5UhHwGovFovJCBZpymQysCwLjx8/RiaTkYDObNN1XbGHWCx240xX88ys7KLRqMwv83/hcBj37t3D+fk5QqGQZOjM0nWT7TpjieugN9qCruB1kGcVx54Fm5L5fB6VSmWh2tczxnTkm2xx60aaSRQNdjAYYDAYiFMaDAYYj8d4+vQpfvvb36LZbCIcDsN1XZmX3d/fX8BImIEyC+bA9DZZpc5eyEhmtjQMlnv8ymazqNVqSCaT0ggqFAoidD2qxeyc99rkSFYJU2NMJqwwHA4xGAwwnU7x/fffL+CRpVIJ6XQa8XhcjJ1fxFwJm5DOVXSZRkDl0c6UDoulMek+OjqSspWTKJx6iEQiaDQawisqHenbxlg0baSVz8nnJ9Qxm80Qj8fx8OFD/POf/xSDZOaYSCTeM/zrZLmr5MjvdFi6XOZEA5tZT548kaowGo3C8zxUKhWkUimBa4i16mkfnQ1vs7Tj5eRJJBJBNBoV/fc8T8Ymm80mgCs4hLswNTSXTCYlKdHyuEmmq+nLZDKIRqOC05KuX/ziF/jmm2/kHpZlSWa+qr+zDS2m79LPQPvSr6NPY/P2+fPnaDQauLi4QDKZxGeffYZcLodIJCITKdqWdTWzzvFu9GqmslIRqXiEGjiu4rquCDIej+PJkycyD8v51IcPHy6MjNEZ6ui/LjtZVSprDEk3pZipcqDfsiy8evVKGEj8lg5I48vMIsiLbegyhc33knc0XJaf7XYb7XYbruviu+++WxCe67rI5/OIx+Ni2HwvM9NMJoNsNrtJlO9l4bo8pYES/qDz8P3LbZCNRgPz+RyxWExeWyqVMB6P0e/3pVETiUQEC9vU9FhmyJpf/B6PxxcCn+d5SCQSqFQqUlGxNA0EAojFYgtV2XUdr+lkNCbP7+PxWAI8IQTXddHtdnF6eorHjx9LEIvH47BtGw8ePEAulwMAyYL5Gs/zEA6HkU6nN8pR80oHTzoNTg2xihqPx1IODwYDsYNgMIjRaCRTDYToWHVti1Guok3zk3LRG1sAIJFI4N69exK4WEFbliVbgG+yzExXy58y1D6DvPI8T+aXv/76a9ninUqlYNs29vf3EY/HxV9R9vQd4XAY+Xx+LW1bOV1NrO7eBgIBycqAq1JJbx1tNBpwXRflclkcnMYsGeWJcwIQwayjyfxOA+DPHPBnB5eOdDAY4OzsDK9fv8ZkMpHtmVQ8YjvE7EiXiQtehzbTONhkbDabaDabePfuHer1OgKBAN69ewfgqhM+Go2kNE2n03AcR+AEPtt8PsetW7c20qXp10pHefLnfr+PVquFi4sLWJaFXC6H4XC4UOLZto1Op4NMJiPXYzZF7NuyrIXh/E3L5BV5TigFgDiWeDyOfD6/sAGB72GVpK9lBsxtcV29NKbLxhW78o7j4Pz8HNVqFa1WCycnJ+JEh8MhQqEQqtUqstksotGo9BMCgQAikciCDK6zKEeNg7PqGQwGGI1GGAwGGA6HyGQy4oSJ6VLnh8OhTPCMRiNJTnQmt46Gda9h4sPdcboZlUqlUKlUpMJi0sRk4ro9FJMufl9mj8zuKcfBYIBGo4EXL17g9PQU3333nSRv6XQasVgMH3/8sdgeBwWYtA2HQ6TT6Y0y3NrpaoXTWSqzjEgkgmQyKY2sbreL+fxy1xex0Vwuh1QqBQDS2IpGowtb8bjMGdZ1zOTvdNqkk80eMpY7XV68eIFOp4NisShlnY5eVAjOHtMpUzG2oUtnR3QUfGYOsB8fH+Pt27d48+YNut0uDg4O3sP8hsMhjo6OMJ/PUS6XZYsuG1cakllV0qwKBFRyDVnwLIFarYaLiwvB2PRsMeGIWq0GACiXy4LdE3rYduLD/L92koFAQCYjuEWTjjWRSEilwnEyyohOVzdR9H3MUnMdv8yAqTOjXq+HRqOBer2Os7MzvHr1CtVqFbFYTGzE933By1+/fg3btlEsFtHpdAR3zWazUv0w470Oz7SeAVc4PA/g4Wgfqye+nzyjbYRCIXieh2QyKfq17H7mMoP5spI+FAohlUpJ1ev7l3AWm+3RaFQqJNqtPjBrVUXE+y/jkQ7ey7JcXZ1Uq1W8e/cOL168wA8//ADLstDtdmW8j3sQnj59islkgkKhgFarJVCobkTSr61aW+1I0w7X8zw5HIIRVeNSPMnLtm3cvXsXt2/flv3WLFVDoZDgXyyh9Z5mZm+bhKwZSKcBXOKwdLbz+Ry1Wg3Pnz+XcpnlKU/J4nP1ej3JlAiHMKsk7Rw9W8UvPZqiSzbXddHv99Fut3FycoIffvgBL1++RLVaheu60uigEyHGGwwGcXh4iJOTE5TLZViWhXQ6jWKxuDCmRSxuHc90xqcbaMyEBoMBTk5O8OrVK1xcXKDX66FQKAh+rGdNaah0OMViEaFQCKVSCclkUqoNPYy/TpbLHCObEixLWZIy00ilUoLfMjDSYPV0C+9j3nOd09WYLuWojarf7+Pk5ATPnz/H8+fP8fr1a/R6PaTTaWSzWdFxYvaz2QzHx8eo1WrIZDJyjoSeWKCeUC9X0aV/1zbAnoFlXZ730Gq1Fk6xo36xIgUgkwL1eh3j8RjZbBa5XG5h08emIKV5atJL2cTjceRyOZkG4uROJpNBsVhEOp2WeXDLsuSgoGW7HfU9Vy1d2ZFH5AVwda5JtVrF4eEhnjx5gmfPnqHVamE+nwuezCkUTmo9fvwYL1++RLFYlHnoW7duIZlMio/jOS6r1kanq8tQnYHQIbTbbZydnWEwGKBer6PZbEpTSp+tQGCemdQXX3whoz4UAAFo3b1etpY1qigolk4nJydoNBpCV6vVEsfGknQ4HCKRSMB1XdRqNfR6PTnmLpVKIRAIiBGwGbJpLIuZv8Z8iPM1m00cHh7i8PAQr169QqfTgW3b4kTNTjsNnaUiZ3jZVCqVSkgkEoIHr1umw+UpZ4Q46vU66vU6nj17huPjY5FNIpGQhhirAGYpPDiFjUfObBOOYba3qZu7jI+6McoMlg0f3/eleRiNRqXzTnrZCNK4sh6L2+b+dFQABEt3HAe1Wg39fh9PnjzBv/71LxweHsJxHMTjcVQqFezt7S3AbayyfN9Hq9WSCmE2myGTyUhzjRAKN8CsossslRkQXNfFeDxGr9cTeKjdbou+61PXtIOORCJIpVICdZDH7HHoDVKr1iqHzExa91RoS9TlTCYjsKNuhhKq0k53G+evecVGMABJMIbDIdrtNnq9Hk5OTvCf//wH33zzDer1ulTrnO13XVeCLJuUtCNCRJFIBB9//DHu3LkjkwybbHGj0yU2qksSngo0HA7R6XTQ6XQAXM5NcrgegDhmRi8aMHd+8eAUlodkPoC16bk5QqKbZePxGMfHx/jqq6/kjM5EIoF8Pi+lVq/Xw8uXL5HJZKSEofFy7IOzlo7jSElE3GZVRsldQdy+OhgM0O12UavV8OOPP+Lk5ARv376ViMvn1fPFjKocYwMgG090uazvucnpmvDQaDRCp9PB6ekpjo6O8P3336PT6cD3fTkkiHRxbng0GkkA0genAJBtxHwGykPv2lq2lnWXuXTVw3E0yp7OgIbJa9FgmSkyuCzLwtYZrm6OsbJrtVqoVquS2T579gwXFxewbRsHBwcoFosIBoOC8bLRxkSCzTTyn80+8o0TPuucrn4Gsz8wGAzQbDZl4w8DFl9DvQoELsfCqHusIIj9cuqBNmw6+lVyNH83Z2HpcFm16B5BOBxGKpVCu90W/WGFY8IE205S0Hb1GGi320Wr1cKLFy/w7NkznJ2dyW7abDaLVColvslxHHS7XfT7faGdDV3i3uShbkSfnp6KX1u11jpd7pNmdjEej9HpdOTgCpbwJKjf76NarcKyLLiui3Q6jUwmg3q9jtFoJI6Gu5hs20aj0ZCdKDRk7biXLWYSeuKg0+ng3bt36Ha7grNlMhmZv221WrIxolQqodVqoVgsIpPJIJFIyHZXzlISA9NfxMpWrU6ng/PzczkMhs2o169f4+LiYuGgGz4HHdxoNBLhEkv2fV+cDhtFLJNorDRklk2r+EW8kI709PQUP/74I968eYPz83PJzHkaFp3VYDAQ2dDAdWOSwYnZgOu6AhvpjQzLFg1JL11RaceuB9kJO+j5ZOoL9UcfdMTrmvdZZbjMFPks9XodL1++xOHhIc7Pz6VXQUzQ8zxxwDpDI9zFgEfayCdCNDRsBqp1/OJ3ZqwM9Ex+dFOaSUQ8Hsd8Phd+0eFpPvJaeoszg9t1p1DM1+p5fgbP8Xgsh7uz4cieCZunJjYPbH8aW7vdxtHRkTQT2dx8/fo16vU6ptMpCoUCstnsAmTKfgEDpQ4e+m/0Z5QZZc3kbN3a2EjT4yjEJYlVRaNRmR/VuK5ZNgBYKBkISgcCAUnnmc1QKJvwIz4ozyq9uLhAvV6XckCPuzBjp+KVy2V8//33gjkCV11xPU3BkkxnmevgBR6c3m630el0JLJyc4bZMda7wVzXRaPRQK/Xk8PD9ZxxMHh59i8VgpAKM6lNxqo/pYIZOA1Vn43MSM/mDzNpOlYGDd1U7Pf7SKVS750ct8lY1zlc/p/BORKJLOzeInyQTCal4mGmq3d66SpoFTZoLt/3RQ4M6Gyq0Hkw8+92uwK7sFpKJBISFEk/q6xYLIZGoyH6TuyU5fUm2vTomu5laMPXUxAMbJxVj8Vi6HQ6ksWbgV9fb1Ozat3/zOyYr6EPYEAl5MdzksPhsNgdsHicqh4f28Sn2WyGZrMp+t1ut9FoNNDv9yV4sRrVew2IxXPqhpUHdZl61W63JVDSjzAzX2eLwBZOF7jam0zMjDvK+NEaFxcXYvj8WIuDgwMUCgVUKhXUajUUi0XcunULqVQKFxcXMldKHIXn62qHso6hLEP4CQuZTEaUkIPMxEvp9LgjDgD29/el6VEoFJBKpWSiIZPJyMhKKpVCLBaT5tkm8J6KpoekGR0ZLJgh6Y64zmZZXjHS8+NVOPYTjUZx584dHBwcIJ1OCya4ji4aK7MgOlAAcnYB9+2TLt14oYLRaFjdcNi/VCohn8+LHDkHugkDN5tnJg81tKVLS85NJpPJhSF3Ztj827Y4rl5MKNi78H1fMEhO5RA7JVaoM7lsNisJCkvqeDyO+/fvCw7Ps4gfPXqEBw8eyPjbOjma2aRu1FJuOvPS3/XpdBrTpW3TGVPnNBZ7Xf5pGkm3buQCkGya0y7cLarH30gjneS6AG6uyWQiI2rz+VxGvorFomwdtywLrVYLoVBIdp3RZrPZLLLZLM7Pzxdw5mKxKIGTzbY7d+7gzp07Agf+5DldCoYPTcegGwH1el1es7e3J53/Uqkk0wt0brlcbmFgnDucmKHo+cpVS2elLCW5/Xg2uzy45pNPPsFkMkE8Hl/AOynkfD4vIyz8CCE6Xzpaljg0JjqvlcwMBpFOp4VnDBxsiJF2ANJsoqHw86q63S5c1xWcORaLoVKp4ODgQCYUgsEgKpWKTAow0K2ToZnxcWnH1e12F8aKAoGA4N7ZbFbGY2KxmHwEDZul+/v72NvbE7iG2O8mg11WOurMRp+pAFyVqtlsVrBAOgk9qrbtjOmyxQyagZDVSTwelwkYnjnR6XQkAeAIVCaTkQmFRCIhM9b7+/uoVCool8vS/7h9+zZu3bqFdDotz7uJX5pH+ovOgecrkIeBQEA+145BkWOHmUxmobnFAM6qTM/UblrLIAZNGx28nilm8GTGy+ybkMxNl2VZyOfzC/eJRqMolUpwHEcquW63i2azKdvsAUjy0G63Ua/XF/BofupMu93G3t4e5vM5isXiwtTOptn0jUc7MtrwQfgz8SE6KzKJn48GXH0WU7FYFOyIToSZAR0t8P5UwqqljUnPjnI3y2w2Qzqdhuu6gldx+yGzaK0IxCZZqrKc1Z3bTYEAuBxVK5VKIiBmhbobzsw8EoksHMz9wQcf4KOPPhKogU43mUyiVCpJhGZ5UywW5ZM69DjVKn7RATIoUR6UYyQSQa/XQyKRWCiLc7kcisUiisXiwjw2FY2wAquCeDwu19OBZ9XSxqmNnBMSbKjQ+dIZ0Omm02nhMb/0AL52PNsu3cDhiGAikRBclvO1lmUJjgpc2gd3LEWjUWlM0eGxGmDFMJ/P5dlY4W3SMfKGOqs/NDGZTCKdToscGTSSyST29vZkJrbdbkt1mM/nBQocjUaCs+ps9ybBS7+HSYjpyDn2ZzpdE5bQDfNtFx0fqwFm1eQXnSM3HxGbBy4Tx1AoJH0f27ZFB9hUZ2CdTCaSqPGDUjettU6XGQ8dqm4C6eyXkwwABHtk5prL5cT4yEym4TqKmmXmOmPVH7mjR9r4N36MCqcqxuOxYJj7+/vi0DQNLOn1WbXM7DVGs44uwghUfp6ClUwmBVPN5XKC3zqOI0Fjf38f+XwexWJRTjqjYvKedHo6OJH+dWNZ/D9ll0gkkM1mUalURGYABKckvud5njjTbDaLTqezgLtxV1itVpMgww0b2mjXLRNi0E6S99JBjJk1m590vhob1aNG2mls60B0I4wTMcRrqfe69CX2zh4DcKlzzWZTehjT6VQcLMeTCCXx7wDWbgNeVhVw8wjnQhOJBPr9Pvb29tBsNsXp5nI5qVB0kNIwGHlmOv9tx7SWBQwdDDX/mWxxMieXy0mFbF7TdOD651VBipktoRc2VnmADSeMiMu7riv0OY4jsASxXsqKgYETCpxS4VQGD1latzYe7cgITCyQY03MIKlsHJSv1WpygA1nN9++fSuOl06NmAsflg+pm3Lr6NJdVY3hUaG4eYAzlslkEvv7+yiVSjJbt7e3h4ODA+zt7cmnXcTjcSm3daNK44ab+MVMhs6KHVJORbAjzpJmNpvhzp07KJVK8H0fBwcHsjGDUTSfz8vHxM/nc6RSKcny6ARXLTPbS6VS2NvbE77EYjG5H4CFquDBgwe4c+cOPvroI8mos9msQEecTySWyeyX20jXbYzQ86ba0M3SmU07dv31RAmxVw396ExXOwz+vMmJ8J6UfTQaRSKRQLFYFN1nAOXmFtpBuVwWJ8iKLpVKIZfLIZvNIp1OI5fLyfMWCgXRP+rbumWW7XT8xIMJZxCbpY3qrJhVCGEP6irPHeHXdWCaZbLU/ObPnKrgGRB8Fo4ocvxQn4Kmn1nLaJ0cyUveIxaLyWYUQnsc0+t2uxiPxwtjigzkxPAZ/Klb3A/geZ5cm3O6m7Yub/xgSj40HSJxS5bAlnX5gZSz2UwOPqFAY7EY0um07K0ulUrY39/H/fv3pZEAQDIZlh+bBKwH5flFYLzT6cjHj/T7fRlzarVaooCpVAqnp6dS3jBD9X1fdseRqXrWUjv3ZYuBghCHLqNoHJwM4MfQc5XLZSnziEFzg0kikZAZQiooHd02GSXp0iNaNNJAIIBsNivHWfK4Oo6s3b59G+VyGbdv35apBTrtcrmMSqUijc1sNiu75K6DBepqitm4nhOlovO1xPTJU5aQbM5oWIi/X2eZc+nEWhlMuO2TcBKN2PM8gdI4O62xeb5ff5QQm45MFjbBC9qJ6YYjALkO9SWdTstolJ5XZ/XJ2VRWZczsCS9cF1bQdOkqlHJi5czRSX7CBv+mN2UwsTKbaNvwCICMndIW9fw4dYq9JcpOV7zcqMJEhLASK0piwuS/3pK/Sd82NtKotCxD9L7pUCiEXC638HlMPIWKpcytW7fw4YcfYjab4eDgAJVKRUoJfS2u60RWYi38mUPQs9lM9o5z/pV4JpsHlUpFsjx24rlziNfkaWmklTxYtegQqXCmg6ZAOAPLMTbf98WJstHH99ModSarMzFmI5sETafFIMCsPhAISNAhfsrn1yUV38NAoKcayDudGdFZbePwzIaQuXuMVQ2zFMu6OllMN13ojHWJqh26HrDfhibNO+qXxiS5kcCkWWeJOgM3gwrL1mVy2maZEAGhFd1U1LsIl8lUOw7d+DQhhutiuub7NF809s7fzd1nmjc3vTd1jzZM56oxZtqrxsrJT+5AXdbQM6soXaH/ZKfLC+qbceKAnl3vj9fZBR+QZYsmioauYQfN9G0YzQfXjpGC7Ha7MvtHJzadThewQDoSlmOz2UymGqiUzCp1trXNogHq0oqZIh03yz/ykHzlczHDJoQAXJXI5mlNm5aeCCANzGg4WsPyGbicvSUEFI/HJRsKh8PI5XIoFAoyhpNOp2VShIp83eaVyTudwTNbZHnKLdk6q9XzqNQxHWhukrWRXzrp4HSNaWQ6y6OjozHToWkojLTpM0e2xU71ojPTgZBnjzDp4PVns5kkIJQ/gzmzPr6GztDkxypekRbzd817nbTo7fJMRvQOQl31Xld2vLdumlNG1CnKhhmsfkbKhzASs3Q6buq4Dljaz2xaW42MkSCm6RyspuJoAvQQPSOpjgbEMMl8ljQmUzcxWf9fZzEEtTnKQyyQoz7sKAcCARkdYYbMeUZm4DooXEfwmmc62+PfCezrBiCNV2cDNHL+rru4pjJeRym1M6HSWZYlDTYOyTNzIuZHQ9YbWhiUdJBaRt+qtUxJNRaoM3B9NgWNk7iddtC6ifZTxo5Ii3bAnue9Z2zcnaQhCe1EdTWiHRFloeWyDT369XwPEwhmjQyWbAQBkKCum5J6npo4pqnv13V6ZrasEwV+nLqGFQKBwEJio3s/5nVvEsh11k65mFk1cHWwuQ4wujLQ32mvZmDZZm3EdE2CSYieOzU7jHwoCtI8fESXfFqh+d5tHO4y5WM2y8YQx0C4r5zZN0s87qDSp2fpIXN+3TTKatpMXuosVTsqfU/9M3EuXnOV4V6HZ1Q8KhqbBTwEiLLTB8nQuPWkBysc/Rw34ZX+G2UAQDJdDe1Qhtrp6vIaeD8D49pWx5a9hvzSmZI2PgYyVhMMnHyd2SS8rn6ZGbF26ib+nEql0O12xbFyxC6TyYhMNX6rs8GfKkO9+D/K0Wz6BgJXB5zrht9Ns3/eU9udppMy5NJ2Zn5Rtjop0nSbCdU2tG50unwA4ApM1rN0Glcj8XpLHB0vMw4dVYi38l4sq4Er/HPTIgP1nmd9D3PvP3FMGoJ2ZDr7ZkTWZepNskkTnyTvTAdoBjc9HM4gpZ3OTbMPrUwa5iC/OQrGnVEsm9jBZ1bCxiL5xhlWE+5YZzSrjFXLnbTynro5Q/pII43VdLqalm3oMmnUvNb6oO9JmkzHoaEvGqzGD6/j4LTTMOEiZqjkFT9NpNvtIpvNilPLZDLSSOPRmAxaGgL5qcHTTKSAKwhDNw2pg+xpaDhJwzY3cbwmLbyWTniYIBI60FABZUg6SZ/Gmk394PXXra0+gl03AxixNcE6ys/nczSbTRkx0jOg+rBpy7Kk40wHSIxOd9mXLQqRTKRi+/7VqfkskznFoB1XoVCQLI5GRMPQgLuOaqajXLXM6Gw6bJZWfB35qhtCDB46M9Kzf8sMYlvnphXLxEEJC/HsAI3v6VlSbnJh1sJZSNPpXsdwdean6aSzJabMDIgZLbdFkyZOozD71rwnn66Dg/P9OiEgz8hXLTud5eqsV0NHTFS0I7hOEDAdLu/HnkY8HkexWMT+/v7CJ4/EYjHkcjlxunpDC50L+zA/xcmRTjOz5KYCzgwHAldN3EwmszB9kU6nxcltktE6Wk14STdc6buou8AVVMpgoCcSNM5NOzUr+G1o2ojp0vB1V54KxuH5aDSKfr8Pz/Pw4MEDZLNZfPjhh9Ihf/TokWyXOzg4kMO4CfJTYfQI1CYHp7uHOosELp3C3bt3kc/n0ev1UCwWUalUMJ1O5XOqvvzySziOg729PZktJUapzxLVc4vA+mxXZ5PklX4OXQbymlQ+Bgs2tQC8Z7z6GU0ntc0ys1wqDO9XKBSQTCZlusP3fcmGIpEICoWC8JeYoHa0utm0LV3LymQNwcTjcRwcHOD3v/89crkcvvjiC4TDYfz5z39GPp/HH//4RySTSXS7XZRKJXz66acyoqirr+uU8mbWRn1nlmM6UwYHAKLLDFTaiLXR8vramLdxdmZAp87og971btHPP/8cyWRSZrw//fRTFAoFcbo8WJy81w7cbKZdV546SAWDlxulfvWrXwEA7t+/j3w+j88//xyhUAiPHj3CX/7yF5ydneH+/fv4zW9+IyeP6akTzaN1tJnNTTpbflEv+L9lPQn+TcvJDJRMoK4D9wW2yd52a7d2a7d26//OutlHbe7Wbu3Wbu3WjdbO6e7Wbu3Wbv2Ma+d0d2u3dmu3fsa1c7q7tVu7tVs/49o53d3ard3arZ9x7Zzubu3Wbu3Wz7j+DwsT1kk6QuYcAAAAAElFTkSuQmCC\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('dense', 'cat', '30')\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('dense', 'cat', '100')\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('dense', 'sparse', '1')\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('dense', 'sparse', '3')\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('dense', 'sparse', '10')\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('dense', 'sparse', '30')\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('dense', 'sparse', '100')\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('sparse', 'cat', '1')\n"
]
},
{
"data": {
"image/png": 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LC0RRhE6ng263K+thxMoUCiMXwpZFx9tIQ2DN9IKZ+9CLMYUXgCTP33rrLfz9739HFEVoNpvo9XrS8EyEMqTQws52llWWVSNK51uZ+NYKmKFAmqZ466238Kc//QmVSgW9Xk8ElyEO4aKHTMXAMHUZXMSPDuM1Q2oPgtcxf3t+fo7r62t8+umnaLfbaLVa8H0fxWIRg8FAriMMZLwkSSRnl9WzaOYD6R1rGGnMtPGZzWZ4++238de//hUHBwfo9/totVqCLype/qWw6dzXOpGB5iEKLnGu4bJtW7zYw8ND/OMf/0Aul0Oz2cTl5SUKhcLcrkLLsqR3W8+ZxV+ajpqWi3KqvF6/Hw6H+Pbbb/H+++/j+PgY19fXklu+vLxEr9fDV199hXw+L62VlUoF0+kU9+/fX4onHd3xRX4FXuZLdW1Ce50/+9nP8M477wAALi8v0e12US6X51JouVxOcsHEGeVxmeLVobxpLAkX/xJmOhqe5+GXv/wl3n33XTQaDVxeXqLVaslOTBZxyZOkHWWHDshPhYbAKxTStOKggGqE0/0HbkKBra0t5PN5sQ7D4VCqmUz+a2WgFSXnyYLLRNKiEF6HuVTu1WoVlnWzSWJ/fx9pmkqSnPfWFlvnd1bBtQhG7eHqvyw0jMdjdLtdHB8fo91u4/PPPxdFUywWcXp6ina7LaEiPRNGB/QOue16GSwaZ2bFWtOBCo3rZhP78fEx9vb2kKY3O5m4LVh3Ymg6UumuwpEeJh0pXKQjP4vjGGEYwnVdPH78GNVqVYzSaDSaS91QmejUxSq4FsG4CFbzM3r933//Pf785z/j0aNHwuvj8VjCZb7Y4z4ajXBycoIgCPCHP/zhlfBFOjLfCECiBvI+8ZXP5/Hdd98hCAL0+33ptdbdJya+OHcQBK8Elw7/+RnpSFhns5vdqdVqFU+ePMHOzo7ARC+cL95H05EpkVXjNtEQWGNzBIHTiDRfDB2YXqCH43me5EUASJgIQBDHAgct2DJLtA5cOvwCMBfqsv9PW2wW2nzfRxRFYk11nkgbg3XgMpUrh1YmZBh6tGdnZ3j8+DEA4OTkRMJDy7LEs+SWTeZitdfBzot1cGW+tPcNvBReFjw9z4Pneej1eri+vp7zYCnc+t40AvSUsvCloxVTQM1UkcbdeDwWWlIQmN/l5hZ6Z7qws46AanyZTsey39N77nQ6+Oyzz/Dee+/hiy++wOnpqXhB7KDgIF673a7kpB8/fpxpEDT/mXxver86QqVxpOcZx7EUw5kWpNLVvzGdj3VwZr5M+IkDXRjT/MX7MnKi0uWaNB0p21nw3DYaAmsoXRJVCxdzcSSSBojtIbPZDL7vo1qtChBbW1u4c+cOisWiXEOBIBMw7EuSJDOPRNhMuJi/o+Jibosh1Gw2QxAEqNfrAG4EuVwu4/DwEFEUiXelvTaGSuvApRmLg8oCeNkn2W638eLFCzx79gxHR0d48uQJ9vf357zpYrEonQxnZ2ei5FhQYHicz+fX8t50+Mn/OdgyRIXL5vXJZIIwDOH7vij8IAiwu7sru7609056kCey8KUNmUlH/b3erk1Phxty6vW6CHi1WsXdu3elkEF+YHRAXmV6ZlXaY1EIqnOqhHswGODi4gJPnjzBH//4R3zxxRdCF+KVchHHMeI4ljnb7TY6nQ7G4zGeP38uu7Cy8GWmccyoU7fO0WFgl0ej0ZD185AgbpnW8sj3DN9Ze8nClclf2vtm2ogOAv+y/ZS75OhV7+zsiEHgS8si6zSUhZ8KDYE1lS5ful+NAHieJzlFbilM0xS1Wg2FQmEuLAnDULaYMkwEbhSR3m7KvF1WFZDEJbFpEWmZXdeV/B43GLiuK7ua2C7meR4KhQJ2d3dRrVbFe6J3QI+O82bBpYVCE1V7y8PhEJeXl3j69Ck+//xzPHnyBNfX14jjGAcHB3BdV5rdh8OhpCGeP38uHR/Erz73YDgcIgzDTHwRFiotKh5GINVqFVdXV3ObRsrlMnzfF8WepqmcDlUul+cEm3TU7WKrjIH20nQDOuegwqX3So+sVqthOr05LY7eDw8I2traktYxCokuMpGO7LRZREftRenoS3uDDIW/++47fPDBB/j000+l4Hl9fS3nDug1tFotiRh02oTfnZ2dSTFwHXxpL5ZGhdEIW8LSNEWj0ZD1kK+KxSLu3LmDarUq7YDkf01HnXZ6Ff4aj8eiEFnIJq9StiqViuCC9y+Xy9jf30etVpPrOTcLqoRrNBot5PvbTMOVhTQqNE1k3oiCwF6/druNIAgkNCAxSDBaCCoK3oOdDFQAADK9EDKd3vLL4oHOC5teNJmR3iJ/PxgM0Ov15jw2ehDMDTLcz+qqID50twPX3+/3pWD2+PFjvP/++/jqq6+EqEzFEC7LumnJOj09xdHRkRzJx8LCeDxGuVxGPp/H9fV1plDodemwXfc00wO/uLjAaDRCpVKZCxHZ45mmKbrdrvToag+HcOnG+6z+Yf6W+X16yix6ep4nnSQUDm5yId8RXyz8DQaDudwk4acSoHHP8toozPytLgoxTdVqtaSi/f333+Pp06dIkmTurANdyGOxljln27alR5ry1Ov1pAi9DF86FaD5nnxNHiK9yOM8j4FKWl/DdXI+3bZXKBSkWLuKjnpDD2VId0UMBgNxMLTBZnsYjSPPQdHpAD1HmqbSKbNMHm8rDYEVSpeFCd2Qz4oiCcMFUnDY1sSG4Xw+L7nTQqGAYrEo4Q0JS+SwJWRVfpIKQh91RwKY/bRkMvYjXl9fSwitd+xEUSQKjUqIHoH2IFbhS7fwULnHcYzz83NJJ5yfn+Py8lK2Y7quK73CVD4M8UulknjlnU5HPE5GEa7rSn/xskFlqFMBNCKajsQf4Wi32+j1eigWiwiCQNrowjBEuVyG53li1Kg8qfD0zrB16KgVLjtHdLGPvaRBEGAwGKDT6YgXzdCX+KIA8HstJDTmWR4416OjKeBGufR6PXz99df45JNP8OGHHyKKIoRhiDAMcXx8jLOzM8EdN5To+xaLRYGHip+enOu6+Oabb/C73/1uKX+RjsQ7HQGNPwDS0M/OjlKphEajgXw+Lx4lWyi1PHILNnmdzkpWEZkbGnSHgU4JkY4s/gI3iq/dbs+dGc3TB9m1o7efM+IjHKvqBbeVhsAaStfcVskdXJZliSVg7pQbDFzXlVOL6vW6pCVY6NB5Hu3p0dNdtaODrSK0MLRcei7ml5mqYCGKyoa9dPQQ9U4sEhqAKPNVCoSIHwwGEiIPh0O0221cXFzg/PxcNoXwgBEaJ4ZdQRBIyMuDQHzfn+u51HvTiVfmtpYNeutmcYXVX+bYSQP2SuZyORGIN954A77vo9vtzhUe9Xz0IFl4WGWo9OYQwsY8H3HPVJbv+2i327i6ukIul5NWuiiKFh6eAtwoa6YY2JJInllFxxcvXkiah5EKDWYcx2i1WnKYzNXVlbRgua6L4XCIWq0mIbNt2yIPw+FQzvql58qic5Ik+PLLLzPxBfxwZyHxpQ8pAm6MDVNS3Bm2vb2N2Wwmxyz6vj9XRGVqhzLNHPgqOlJGCB/1hPYGudGI+LMsC4VCAa7r4vDwUHaucueo1gOEK5/PyxZxvb34p0JDYIXS1SE+rSA1PC0R91fXajXp6yyXy5K3bTQasjh9nCOVHwlh7rXPEgyNbB1mcl7dc0g4AaBUKsmZohRa5nS1oqaipWHhnKvgGo/HOD09RbfbFaXb6XSkR5l5tna7jW63O5dOYN6ZzOp5HvL5PHq9niTpz87OUCqV4DiO7AajR5GVXtA5MIZp9EqZ9wZuhDaKIkljlMtlVKtVVCoV7OzszNGeho470EhP0nEdfOn0Bj0Z5iHJF/Sci8WiKBUab6Ya6P3xvvTItaGk0uWcqwz7YDDAN998g2azieFwiF6vJ7u6uFadkqIB47rJW1xXt9tFpVKR1iOtoGg80zTF5eXlUphYkNRGl9GS7iahIaXyCIIAlUpF8qG8P+WC0ZbeFKGVW1bVn3TU/EV51JExo5FyuSw6I4oi8b53d3clSuRphfr3vH+hUJANT0D29uTbSENghdLV1UIyNRUQLRR3CPEQDe1tMkzgEyN0TopeMoVKV5dXIZNVUV2NplDxbz6fl51LescZBbZer+PFixcAIPkhWiwOM0zOCmcIF3NAhJ/hH9fOXDH/J5MSv1EUCX6o9NgGxf5n27axtbWF7e1tSYtkVXAJky620LDoA4hKpRKiKJJzH8j0PCbw9PR0LizXXSxUZLqIBiw+/IeDIT/xS8OnU00MP3UIylRVoVDA9vY2Li4uhLb6mEDSgDzBly6kLBqWZWFrawv3799HuVxGu91Gs9mc6/vmtmQdtuooTa+Lnh/TQDxylBtaND0ePHiQSUfyvd7Zxc+ZeqpUKqhUKri6usJsdvOopVqthiAIcHBwgIuLC8EdIxaezUBlzKiBin6VPBLf5GPCRAVJPVEqldButyXfT2esWq2i2WzK2rQ8ajryO332y0+JhsAKpauFSSsNfaIRuxfoiejCkz6khIxOq6UryfRw9QKz8rrM8VCAdJ6ITEm4SqWSeLXagpMZqDho+cyEOxUoPXDmp5YRmvPqkIvzkcCO46Db7UpjNRXL/v4+7t27hzAMUSgUcOfOHTx48AD37t2D49w8F6xarQK4efYcn4CxqjBEHBG3fOn1MSXEnBo7S7QR0833ZrcJjYs2nroQtwwu0pH4Iw3JY8ViEeVyGZVKBVEUwbZt4TfgJnrhIS5UFNpJ4OfaSOuq9qKRpimKxSIODw+xvb2NOI4l4mCK6PT0FLVaTbwcFn+KxaKk2GazmaSbzKJXsViULhrisFAo4Le//e1SuHQ7HumglR0NT6VSQb1elxRRoVBArVZDqVSSqnocx2LQqcR0yybno6ebhS/CpfUE8EN5DIIAURSh1WpJ6pLyWCwWpfDH/Dxh0IZGKzg6LD8lGgIrlC6ryDr8Y0hLZOicHC0blS2vK5VK0o/HQprOr/J/KvVVwso8LZHAnI0OQ+hRMtzSYSWRpsNXU2lxfZrhVsFFxZWmqWxxpPFh5Tifz6NSqUjIHMexeLW/+MUvpNjH9qcHDx7g8PAQaZoKQ7B1JooiBEEgjLAKX7pASEvNIgrXR3wRT5rOWgEzrcD5tYegPYcsYV0EF0NPbfi0J8ywmfikN870CgWT81NIzRbDVUqE5y6z2LSzszOXCiGdmAftdruSD6QhZesh8LKThbzONJE2EHzaQ9YwC2nay9SFSCo54GWajZ4rdxNqw0TZ050njMhW4Yu1Hl7LXDLn1xszaLDJLzpvzAKV5i9tUEhX3Rm1DK7bTMOVD6YEXu5oYTeDFnLLetmb1mq15hQ1i0P6WhKYeUUij0TXTynIgkvntQiX7jywbRsXFxd49uwZTk5OAECeAJymqfS4akZjvlO3xfEa5nayBsNehkVkKnpgZHQA0jrDSnK9XketVsPu7i6Am9wVH/zIOZlzIpG1UsnKUZJJmPdm/om0Ih2azSZevHiB09PTuUiAdCFz6sqw7qvVAkAPKWuQjpxT93nzvpZl4ezsDE+ePMGzZ8+kU4bFI22AKaTEFddLngBeVtBXGSl+PxwOZW7mwKk0dBFK97BrRa9zr/xM31973vSosvgLgNyHCkF3kViWhcvLSxwdHeH09FTqHGzJ5H1YE9C4Z2qQ+KKC0d71MrjIX4SDxoFrzuVyODs7w/HxMS4vLyVSIo1s2xZlrfuPeZiSxhPTi1qZ/1RoCKyxOULnNc2+N4YktVoNjUZDktKVSgW53E0zNL04/s9cMK1Cr9ebK4DxtUrB0WI6jjPXRqIr1fV6HfV6XQp83H8eBIEU1WhZdd8fE/9aIdPiZsFFI8OWLzJNLpeTBm7P82TbahRFEhrv7+/j4OAAg8EAxWIRnufJo+G564o75ujpEr/ERdbQkYXe4EIP1nEcHBwc4PDwUOCsVquIogjlchl7e3tSONvZ2UG1WpVNE+whZiGSqQEguzWL+KUXo1uitMHa2dnB3t6e4L5araJcLsN1b55/RwNZrVbnOkDYCUGjoAukWXQkPpliYeRCo8m2Kla1abxYkadRpxfP1BrzfzT4LGBxftu2ZafkOnTU7X7kP/JaFEWSwqLMMRym88GiFJ0CVuR1XYK8nzW0w8TISUew9LDv3LmD8/NzgbNcLku9gOseDofCdyxic+MVgDm+yOrauc00XOsR7MDLdhV+xh5A4GVIR+B0kh94+dx7Kgl+T0HQnhsXl2VZ2ZqhPRi6/iy06KKY7iE2iz9MCZi5GXph2nvi+rPgopXUnhXwsuhEBad3VJFQURTJ01u5e25rawu1Wk28St03TGOhQ/tFQ/cf6y4JeoTaO2doqfPEOrQjvjQddc7bbLnL8ijpedHbZVhsWZYYKxaCdMqB3RNU8Cz2sTOF9NfnZ5DHAPygYGoOpi7Is/p3pK0+cIi8VCqVxCAyYuO9CSvxqdNeDHlXdVSQd+h98Xf64G+9KYEbWPQWbv0EBJ3rJs3NqFQXYZcNRkE6UuS9uCuNPMvPtYzzc8qI2QFDJa3TVro+8lOiIbBGIY0EoGeqG7DpObBFrNfrAYAUfCqVCvb39+UBhgyXiUxabSJD56SylK4WaF251+6+67ry6HXCVa/XxYoeHh5KLpiPpdFMwLmoSHShb9nQnQq8lp4zrT/zj+xSIBHpgbA7IZfLSc6W7TMUKr12Kind3mcO/Rvf96VXWnvw9LzL5bJ4IOxK8X1fzhHVT+MwhVUX6daho965p+moK9dsXdve3hbF0mg0UK1WUSgUcO/ePcEPla7pbZFnCNcqOgI3ip3KgeskznUhUef5dWpLh7f8nmG4WRvQue8sodUbf6gwKIOc37ZtVCoVbG9vSzoqDEM0Gg3U63Xcu3cPAOSYVZ7WpiNHKm3Co3O/q+CikiOOqeRs25ZNNZ1OR/iQUWe9XhfPk+2Smr/IE1o5r0qr3UYaAmuevaDDC1OZ8HsepE0Xm6EdgLk2Mn5H74RWThN9lUBoYugwiMTVio8dDOwmoHeXy+XmnnZAZFL4dV6RHsaqUIvfaW9RFwKAl0RjiEfGLJVK0sfI4gi7GOiB0jPkvXR1eBW+dJuUDusZpvF7tmKR4ei9sCcbwFwnA9u8mFfUHRyvQke9JlOgaCy4CYKfEx5ucSV/pWkqeGYxlYpjHYWrja8JJ3mNL1NgiTPSzOQN/VeH8fr3WcPke+KJ66JC4i5CbqdmNEG+t21beAt4mfdnVER86e6B/wUu3QrICIoKjoqRHUakE/mK7aV6ZxuvWQbXbabhyqcBmx6fDgfpefEz7vrodruyZx6A5FV0WE+EaRddIyarCKMXyfmojHRXAuelAWCSmx6C3q2jEaZzfpqwq5BJ2BbBaioU3ayvi2F86Z1d2jvTL8K2Tt5tER2BxSfGsSDAwgbxwoKGFhrNuIRxXXxpD2QZXLqneTKZoNfrodvtSg7Zsix5fhWFYBkdzdA5Cy7twZvr0Z9zXpPOZqFTX7eINzR8WTTkHFRClD9d/OX/POuA5zHT2+dGHeJZR3I6fUV4SN8sfC2CS3uNhIvnaLRaLXQ6HYFlMpnI8YgA5gpsnFc7VgAyjedtpSGw5iHmGnhOSmuoK3XM11BI9MKY/NYIoXCY7Wf63llw6UVruMx56K3pEIOIpNVcdE+N7FcZJt7IsIuYl4pDh+YaDq2QtIXVr3Xh4XtNRzIz4SIj06gSHuKBnsci5qPCXRdfGjfmekhHrYyZu6RAaxzpcNYcXNMq5WEOM7Q06aBpZeZENX70PWkU9JrN+y0b+nqTjtpDo9LjM/d4aA3vq9egcWnygFZQq5Sufr+Mv4i/8XgsZ41ouPRh5eb9NH+tw/Mct42GwJrpBU7GMIUtJJooVG76sAsCqMMBbbks62U1kMrXdOGz4CKCtKequw10KJmmqXiPhIOhtG665nr1ddp7W8dL4l/tqfF/4k8rWfOQHPOlvfZXVbgmHWlo9O9NOvJ6fV4BDacOG7UnyWKJhtM0IFmDdNT40/Sg4dRPhLAsa641SeOFv+NaufZ16KhDRDP0NOc3h57f/K3O+2m869+ua0QZLXFN2iskvnRrINMIlF0TF4SLhVl+rqOYdYYuhnKNJt9qPaF765mi1LrChEsrxSz+us00XPvBlMDLLgVWpzUSGDbwsBR6KnEcz1XIORe/N11zzUBZcGnEUAnok5Ys62VuiD12ZsM212Tuyzc9Cs3Iq4RVD1PRmgqTa9XVaOBlA7xW0FR+muAan+sIK6/VXQoal8QVm8Y7nY4wLxUei1TaYGjjRoVAfGXRkTjRBQimN/RvWW0mXHw8D1sOB4MBwjCcw41JR65vHWOQpvNHj+o59RyL8nlUJvp7GlPNU2ZExvmzQmYdFQGQarqOGrm2JEnQ7XbRbDblMHzHeXlmBzAfTTDfq++/jnLTONJwsU6g10lYmerT2451Cx9lWusCbVTX0RO3lYbAGjvStFBoQdPez2w2Q7VaxeHhIYrF4lx/58OHD3F1dSWV+TAMZQunPiBYpxhWWVbtZREJegcKADEOlUoFh4eH8rQIPuH2wYMH8gA8HtRNpmAeU+dYqQRXwWWGvfwcmA+ROFi0Y9san7LLHTrs2dVWX8+1TsisQz0tuBp/uuNjb28PQRCgXC5Lv+TBwQHu3LkD13Wxvb2Ncrksp5MxpWTmn9elI4f27jV/penNoe0HBwcCF/++8cYbGAwGqNVqcuIYc85MfREebWzWoaOpaEgDnUbRhks7AIscA74nvvm/Np5ZQmsaMx0ZAZCq/3Q6lXMH2LmwtbUl8nh+fi5PkQjDEKVSSeScdCR/0QhmKV0NF+fgRhquj3JUrVaxv7+PTqeDMAylK+bnP/85ms0mgiCQLcs8nYwbZkjHdfjrttIQAKxXyXFtxmZsxmZsxv82Xq1CtBmbsRmbsRn/09go3c3YjM3YjNc4Nkp3MzZjMzbjNY6N0t2MzdiMzXiNY6N0N2MzNmMzXuPYKN3N2IzN2IzXOP4Pg0fF+FOodXcAAAAASUVORK5CYII=\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('sparse', 'cat', '3')\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('sparse', 'cat', '10')\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('sparse', 'cat', '30')\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('sparse', 'cat', '100')\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('sparse', 'sparse', '1')\n"
]
},
{
"data": {
"image/png": 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ugzoEZTxpow3a05MyrhRyiKUX5EWobIS8zSJPpqoqE9dXbub/riWGNbZto9lsciJAURQuW+l0OgyEyB2JPJEIKi27nCdix3VdF41Gg/WhEIQKqWlfzul0yh43y7IrJL2YMKD7ppkC2VDTNLiui36/L3GUOEoc/wEYLhx0Lcti8ns0GuH9+/c4PDyEqqp4/vw5dnd3mYcJwxC+7yNJEhRFgePjY6ytrXG5xXQ65ZCCMp3T6fSKR6WOomnaQuKeipbJ6BR61AGYTCa8KbNpmgiCAEmSIAgCnJ6eMmFPXpM8mHht4mno/2WdT+y0dJ9kS+r04lNOKRmSJAnPPihJQnuL6rrOPyYxZKPscBRFTOpLHCWOEsfVxRC4xkyXyk6Ir6AVJcTPkBckchq43NxiMplwuBKGIYqiQKfT4UJux3Fwfn7OXlLTNPR6PW5jnpABLcuColwuUySwyPOsra1hNBohiiJ4ngfTNGHbNtbW1rC9vY27d++i0Wjg9u3bTN5T6CIufSTOhgrJ5wlxZTRDqKqKPSUAxHGMIAi47pBmJuPxmAG1bRtZlvH1xdIfmh2ICQbqAMt2NpI4ShxvEo6rjOHCQZfWP5PhKKTZ3d3F0dER1tbWcHx8zFnV8/NznJ6eQtM0vH//Hpp2sVmx67oYDAbwPA/dbhe+73N7p6enfHOTyQRxHDP/NE/EDY3rK06oEwBgLqssSziOA9d1uZNub29je3sbjUYDt27dguu6HD5QAkEMKSg0WZT1Jm9vWRYajQbfg1g2Q1vbkQctigLNZpPDGdKXQCayXgRX1AfA0mWQEkeJ403DcVUxBK5RvRBFEXRdR6vVwtbWFrIsQ7vdxt7eHtbX13nzCsqKkhd68OABer0e+v0+dF1HnudcIkIe4f79+2wgIrBp6r9owwgyAnkoMYwRQeh0Ouj3+/B9n0tgSD/aB5NqGEW+howphjnU9qIfK3D5RFPgMsNKmU3yvuJ16EVhnBgWkRBRP4vfEnk5iaPEUeK42hgC13gwJYUyVIdGnMvu7i50XUccx1wyQiUoZJA0TRl8ApiM3Gw2UVUVG9swjCubJi/i3OrkPN+MevkYD/JGFMIQR0P3Zds2oihi3UTjiganjkDtLjSm8B06X0xCiO3VX2LpiaZp3DnEzCi1QTYQ9VrU+SSOEsebhuOqYggsGXTpwkSui6QyTdsPDg740Ro0RU+SBNPpFOPxmLkTCgXETTgcx2HPTdchz7Qou0w3SufRuWJ4Q/+LK1IoqUAraIIguLKdXb1d8X39/0U6zQKYjtc7gPgSOxd1ALFzzWqfvidxlDhKHFcfQ+Aagy5xGuT9VPVyPbXnebzFHGUSKSRpNBpXjEUhCp1jGBfPXKKng9KUnzKgywxav2kS+q4IMq06oWWJ1FkJZLrPWaDVDbxMxFBIPCZ22noHpvPF16x2xdCq/t1lXl/iKHEUdb4JOK4ihsA1NjGnHYYoXHEch8MW13Vx+/ZtzkRSXZ6mabh//z583+fnMVFYQYXZuq5jOp1C0zTEcczfBy5KN5bxIuKNLjqWZRk/eZQMWFUVryqZFQ6IBPl/IiKxT/8TyNTedWYM9dmC+KrrW/fk8/SSOF5fJI7/fBxXFUNgyaCbpik/lpnIdtqViP5ubm5yfR0ABjLLMmxvbyPPc85E0osyo6enp1zuQt6NOtayhIJoOPF/0dBUUkJ1esBldpEewlcPHeZ5weuAJLYvnksZU0W53DRZ1Jk8Pa2Aoc/pON0TzWpEvkvUb55IHCWONxHHVcQQWDLo0tI/Xdf5oWtVVeHDhw9ot9u4ffs2NjY2mPegjTFov0zP8/jJoqZpotVq8dI/y7Lw6NEjvHz5Ep7nYXNzE1tbW+j1eiiKyy3TZsksT0UGJKCpzo52XvI8j3cu8jwP33zzDf766y90u90ra8wB8JJGkro3W6TXrFCMOjCBLXZE+nzW6p1ZCQBRL9HrUvsSR4mjxHF1MQQA5TpeX4oUKVKk/Hdk+RP6pEiRIkXKf03koCtFihQpn1HkoCtFihQpn1HkoCtFihQpn1HkoCtFihQpn1HkoCtFihQpn1H+DYESXOUqPoB0AAAAAElFTkSuQmCC\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('sparse', 'sparse', '3')\n"
]
},
{
"data": {
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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('sparse', 'sparse', '10')\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('sparse', 'sparse', '30')\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n",
"('sparse', 'sparse', '100')\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n"
]
}
],
"source": [
"for hopfield, item in zip(hopfield_imgs, info):\n",
" print(f\"{item}\")\n",
" plot_images(hopfield[:,-1], num=9, size=6)\n",
" if torch.cuda.is_available(): torch.cuda.synchronize()\n",
" print(f\"\\n\")"
]
},
{
"cell_type": "markdown",
"id": "1bed17c0-f115-47d7-afa7-a50d5128e5aa",
"metadata": {},
"source": [
"## Oscillating threshold from `2c_oscillation.sh`"
]
},
{
"cell_type": "code",
"execution_count": 68,
"id": "b55e4215-38bf-4ad4-a190-abd3a7a50587",
"metadata": {
"tags": []
},
"outputs": [],
"source": [
"dataset_dir = 'oscillation'\n",
"fileroots = get_fileroots('out/'+dataset_dir)\n",
"\n",
"info = [os.path.basename(root) for root in fileroots]\n",
"category_ids = [get_category_ids(root) for root in fileroots]\n",
"hopfield_imgs = [get_hopfield_images(root) for root in fileroots]\n",
"target_imgs = [get_target_images(root) for root in fileroots]"
]
},
{
"cell_type": "code",
"execution_count": 69,
"id": "ed19ed19-088a-4ca0-9825-d6e9b20297d1",
"metadata": {},
"outputs": [],
"source": [
"# Saving data for further analysis\n",
"h5file = h5py.File(f'out/visualization/{dataset_dir}.h5', 'w')\n",
"\n",
"h5file.create_dataset(\"info\", data=info)\n",
"h5file.create_dataset(\"category_ids\", data=category_ids)\n",
"h5file.create_dataset(\"hopfield_imgs\",\n",
" data=hopfield_imgs, compression='gzip')\n",
"h5file.create_dataset(\"target_imgs\",\n",
" data=target_imgs, compression='gzip')\n",
"\n",
"h5file.close()"
]
},
{
"cell_type": "code",
"execution_count": 70,
"id": "3da3e72a-51d1-4a2e-b16b-bd8798be226e",
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"baseline\n"
]
},
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"\n"
]
}
],
"source": [
"for hopfield, item in zip(hopfield_imgs, info):\n",
" print(f\"{item}\")\n",
" plot_images(\n",
" tuple([hopfield[::5,t] for t in range(0, hopfield.shape[1], 20)]),\n",
" num=-1)\n",
" if torch.cuda.is_available(): torch.cuda.synchronize()\n",
" print(f\"\\n\")"
]
}
],
"metadata": {
"kernelspec": {
"display_name": "Python 3 (ipykernel)",
"language": "python",
"name": "python3"
},
"language_info": {
"codemirror_mode": {
"name": "ipython",
"version": 3
},
"file_extension": ".py",
"mimetype": "text/x-python",
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython3",
"version": "3.9.2"
},
"toc-autonumbering": false,
"toc-showcode": false,
"toc-showmarkdowntxt": true
},
"nbformat": 4,
"nbformat_minor": 5
}
================================================
FILE: hippocampus/README.md
================================================
# Overview
This directory contains
- PyTorch code that produces MF and PP encodings of memories,
- C code for simulating Hopfield networks that store these encodings,
- and PyTorch code for visualizing patterns retrieved in the Hopfield network.
Note that "category" or "class" in the code refers to "concept" in our manuscript.
Subdirectories:
- `out`: Neural network and Hopfield network output files
- `src`: C source code for Hopfield networks
# Requirements
### Python packages
Required python packages are listed below, with versions checked in parentheses.
- python (3.9)
- numpy
- scipy
- pytorch (1.8.1)
- cudatoolkit (11.1.1; now superseded by pytorch-cuda)
- torchvision (0.9.1)
- matplotlib
- jupyterlab (or jupyter or a different notebook viewer)
- h5py
### Intel MKL for C code
This code requires the [Intel oneAPI Math Kernel Library](https://www.intel.com/content/www/us/en/developer/tools/oneapi/onemkl-download.html), which provides optimized BLAS routines for Intel CPUs. After installation, environmental variables must be set by running
```console
$ source /opt/intel/oneapi/setvars.sh
:: initializing oneAPI environment ...
...
```
Alternatively, to set these variables quietly, run
```console
$ source /opt/intel/oneapi/mkl/latest/env/vars.sh
```
Either of these commands can be added to your shell's startup files.
Successful installation and setting of environmental variables can be assessed by running `echo "${MKLROOT}"`:
```console
$ echo "${MKLROOT}"
/opt/intel/oneapi/mkl/2023.0.0
```
If an alternative BLAS library is desired, the source code can be relatively easily modified by substituting the `#include "mkl.h"` statement and replacing a few `mkl_calloc` calls with `calloc`. The compilation script `compile.sh` then must be modified to link the appropriate BLAS libraries.
### GNU parallel for C code
Parallel execution of scripts is achieved with [GNU parallel](https://www.gnu.org/software/parallel/): O. Tange (2018): GNU Parallel 2018, March 2018, https://doi.org/10.5281/zenodo.1146014. It can be installed on Ubuntu with
```console
$ sudo apt install parallel
```
and on macOS with Homebrew with
```console
$ brew install parallel
```
# Compiling C code
On macOS, the default Clang compiler `gcc` was tested, and on Linux, the default GNU Compiler Collection `gcc` was tested. Remember to enable execution of scripts with `chmod +x` commands.
To compile the C source code, navigate to the `src` directory and run
```console
$ ./compile.sh search.c
$ ./compile.sh dynamics.c
```
If errors are produced related to MKL libraries, try replacing the MKL-related flags in `compile.sh` with those recommended by the [Intel MKL Link Line Advisor](https://www.intel.com/content/www/us/en/developer/tools/oneapi/onemkl-link-line-advisor.html). The link flags provided were obtained by choosing the "Dynamic" linking and "Sequential" threading (i.e., no multithreading) options.
# Simulations
Pre-generated outputs for each simulation file have been provided, so they can be run in any order. To follow the simulation pipeline and regenerate outputs, run the files in sequence from `1_pathways.ipynb` to `4_visualization.ipynb`. Outputs are stored in corresponding `out_*` directories.
### `1_pathways.ipynb`
This Jupyter notebook generates MF and PP encodings by
- downloading the FashionMNIST dataset,
- training an autoencoder on FashionMNIST images whose middle layer represents EC,
- propagating EC encodings forward to DG, MF, and PP,
- and training a feedforward decoder to revert MF and PP encodings back to EC.
### `2a_hopfield.sh`
`2a_hopfield.sh` is a base script for running a Hopfield network simulation. At least the filename root must be provided as an argument. One can run a test simulation with example load 100, sparse cues, sparse targets, and a search over theta values to maximize target overlaps:
```console
$ ./2a_hopfield.sh hopfield/test -s 100 -sparse_cue -sparse_target -theta_mid 0.5 -n_round 2 -n_value 7
STARTING SIMULATION FOR out/hopfield/test
Pattern directory contains 2048 neurons, 3 categories, and 512 examples
Sparsenesses detected: 0.020 and 0.200
...
```
### `2b_sweep.sh`
`2b_sweep.sh` is a sample script for sweeping through cue types, target types, and example loads. It calls `2a_hopfield.sh` with different parameters in parallel. It sweeps through MF examples, PP examples, and combined examples as cues. It sweeps through MF examples and PP concepts as targets. For example, to run simulations with 1, 3, 10, 30, and 100 examples stored per concept, run
```console
$ ./2b_sweep.sh 001 003 010 030 100
./2a_hopfield.sh sweep/ss-s001 -s 001 -sparse_cue -sparse_target -theta 0.5 -no_search -no_shuffle
./2a_hopfield.sh sweep/ss-s003 -s 003 -sparse_cue -sparse_target -theta 0.5 -no_search -no_shuffle
...
```
### `2c_oscillation.sh`
`2c_oscillation.sh` is a sample script for running a Hopfield network simulation with oscillatory theta. It has example load 40, oscillation period 20, and sharp changes between theta values of 0.6 and 0.2. Run
```console
$ ./2c_oscillation.sh
STARTING SIMULATION FOR out/oscillation/baseline
Pattern directory contains 2048 neurons, 3 categories, and 512 examples
Sparsenesses detected: 0.020 and 0.200
...
```
### `3_visualization.ipynb`
This Jupyter notebook generates visualizations of Hopfield network activity generated by `2b_sweep.sh` and `2c_oscillation.sh` by
- loading networks trained in `1_pathways.ipynb`
- passing Hopfield network activity through the feedforward decoder to obtain EC representations
- and passing the EC representations through the decoding layers of the autoencoder.
================================================
FILE: hippocampus/out/hopfield/test_a.txt
================================================
2.98e-02 2.00e-02
2.98e-02 2.00e-02
2.98e-02 2.00e-02
2.98e-02 2.00e-02
2.88e-02 2.00e-02
2.98e-02 2.00e-02
2.88e-02 2.00e-02
2.98e-02 2.00e-02
2.98e-02 2.00e-02
2.98e-02 2.00e-02
2.98e-02 2.00e-02
2.88e-02 2.00e-02
2.78e-02 2.00e-02
2.98e-02 2.00e-02
2.98e-02 2.00e-02
2.98e-02 2.00e-02
2.98e-02 2.00e-02
2.98e-02 2.00e-02
2.88e-02 2.00e-02
2.98e-02 2.00e-02
2.98e-02 2.00e-02
2.98e-02 2.00e-02
2.98e-02 2.00e-02
2.98e-02 2.00e-02
2.98e-02 2.00e-02
2.88e-02 2.00e-02
2.98e-02 2.00e-02
2.98e-02 2.00e-02
2.98e-02 2.00e-02
2.98e-02 2.00e-02
================================================
FILE: hippocampus/out/hopfield/test_log.txt
================================================
STARTING SIMULATION FOR out/hopfield/test
Pattern directory contains 2048 neurons, 3 categories, and 512 examples
Sparsenseses detected: 0.020 and 0.200
STARTING NETWORK SETUP
Storing 3 categories with 100 examples
Testing 30 cues
Maximizing overlap w.r.t. theta using 2 rounds of 7 values
Theta search range from 0.290 to 0.710
STARTING THETA SEARCH ROUND 1 of 2
Round 1, theta = 0.320: done in 0.06 s, mean overlap 0.846
Round 1, theta = 0.380: done in 0.05 s, mean overlap 0.960
Round 1, theta = 0.440: done in 0.04 s, mean overlap 0.996
Round 1, theta = 0.500: done in 0.05 s, mean overlap 1.001
Round 1, theta = 0.560: done in 0.04 s, mean overlap 1.001
Round 1, theta = 0.620: done in 0.04 s, mean overlap 1.001
Round 1, theta = 0.680: done in 0.04 s, mean overlap 1.001
Maximum overlap achieved by multiple theta values, reporting mean
Full overlap of 1.000 achieved by theta = 0.620 in round 1
THETA SEARCH: 0.620 ACHIEVES MAXIMUM MEAN OVERLAP 1.001
STARTING FINAL SIMULATION
Done in 0.23 s
Mean overlap 0.985 --> 1.001 achieved by theta = 0.620
SIMULATION COMPLETE
================================================
FILE: hippocampus/out/hopfield/test_mclassic.txt
================================================
0.991 1.001
0.991 1.001
0.991 1.001
0.991 1.001
0.967 1.001
0.991 1.001
0.967 1.001
0.991 1.001
0.991 1.001
0.991 1.001
0.991 1.001
0.967 1.001
0.943 1.001
0.991 1.001
0.991 1.001
0.991 1.001
0.991 1.001
0.991 1.001
0.967 1.001
0.991 1.001
0.991 1.001
0.991 1.001
0.991 1.001
0.991 1.001
0.991 1.001
0.967 1.001
0.991 1.001
0.991 1.001
0.991 1.001
0.991 1.001
================================================
FILE: hippocampus/out/hopfield/test_mcustom.txt
================================================
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
0.512 1.000
================================================
FILE: hippocampus/out/hopfield/test_params.txt
================================================
seed = 54636429
T_sim = 10
T_rec = 10
update_type = 1
N = 2048
p = 3
s = 100
gamma = 0.050000
beta = 100.000000
X_dir = out/pathways/N2048-p3-s512-a02-2
shuffle_patterns = 1
n_cue = 30
cue_type = 0
target_type = 0
incomp = 0.000000
inacc = 0.010000
search = 1
criterion_type = 0
theta_mid = 0.500000
n_round = 2
n_value = 7
T_search = 3
n_search = 20
theta_max = 0.620000
================================================
FILE: hippocampus/out/hopfield/test_qcue.txt
================================================
0 12 16 23 27 35 41 44 53 63 65 69 73 74 79 106 117 125 128 150 159 167 220 222 237 254 273 277 292 299
================================================
FILE: hippocampus/out/hopfield/test_qmu.txt
================================================
0 1 2
================================================
FILE: hippocampus/out/hopfield/test_qnu.txt
================================================
4 13 17 21 28 36 37 42 43 45 51 54 65 69 71 96 103 104 105 125 128 129 138 144 151 158 159 163 166 175 177 185 188 195 201 203 211 212 214 220 222 234 239 246 265 266 267 268 276 277 282 285 286 299 300 307 310 311 313 333 336 339 343 359 368 369 373 375 387 389 391 401 406 414 416 431 435 436 447 448 452 457 459 460 463 469 471 476 479 486 487 488 491 493 496 504 505 506 507 509
================================================
FILE: hippocampus/out/hopfield/test_wsample.txt
================================================
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================================================
FILE: hippocampus/out/oscillation/baseline_a.txt
================================================
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2.98e-02 2.54e-02 2.00e-02 2.00e-02 2.00e-02 2.00e-02 2.00e-02 2.00e-02 2.00e-02 2.00e-02 2.00e-02 2.00e-02 2.00e-02 2.00e-02 2.00e-02 2.00e-02 2.00e-02 2.00e-02 2.00e-02 2.00e-02 2.00e-02 2.10e-02 2.20e-02 2.59e-02 3.61e-02 5.57e-02 9.33e-02 1.26e-01 1.79e-01 2.01e-01 2.32e-01 2.41e-01 2.65e-01 2.74e-01 2.77e-01 2.82e-01 2.88e-01 2.90e-01 2.95e-01 3.03e-01 3.07e-01 2.33e-01 1.49e-01 1.25e-01 9.62e-02 8.06e-02 6.45e-02 5.27e-02 4.15e-02 2.98e-02 2.20e-02 2.05e-02 2.00e-02 2.00e-02 2.00e-02 2.00e-02 2.00e-02 2.00e-02 2.00e-02 2.00e-02 2.00e-02 2.34e-02 3.52e-02 6.88e-02 1.26e-01 1.56e-01 2.01e-01 2.18e-01 2.46e-01 2.50e-01 2.62e-01 2.66e-01 2.71e-01 2.76e-01 2.81e-01 2.78e-01 2.84e-01 2.84e-01 2.84e-01 2.84e-01 2.87e-01 2.22e-01 1.40e-01 1.18e-01 8.98e-02 7.76e-02 6.54e-02 5.96e-02 5.27e-02 5.13e-02 4.79e-02 4.54e-02 4.10e-02 3.86e-02 3.76e-02 3.76e-02 3.76e-02 3.76e-02 3.76e-02 3.76e-02 3.76e-02 5.86e-02 1.13e-01 1.56e-01 2.13e-01 2.31e-01 2.48e-01 2.51e-01 2.69e-01 2.76e-01 2.82e-01 2.85e-01 2.87e-01 2.91e-01 2.96e-01 2.97e-01 2.96e-01 3.00e-01 3.01e-01 3.01e-01 3.05e-01 2.29e-01 1.46e-01 1.26e-01 1.00e-01 8.84e-02 7.42e-02 7.08e-02 6.59e-02 6.45e-02 6.40e-02 6.45e-02 6.05e-02 5.62e-02 5.03e-02 4.98e-02 4.74e-02 4.25e-02 4.00e-02 3.96e-02 3.86e-02 5.18e-02 1.18e-01 1.58e-01 2.24e-01 2.45e-01 2.78e-01 2.84e-01 2.92e-01 2.92e-01 2.98e-01 2.98e-01 3.01e-01 3.03e-01 3.06e-01 3.07e-01 3.06e-01 3.06e-01 3.08e-01 3.10e-01 3.13e-01 2.34e-01 1.46e-01 1.30e-01 1.03e-01 9.08e-02 8.15e-02 7.76e-02 6.93e-02 6.64e-02 6.30e-02 6.01e-02 5.42e-02 5.27e-02 5.37e-02 5.42e-02 5.62e-02 5.62e-02 5.62e-02 5.62e-02 5.62e-02 9.18e-02 1.60e-01 1.91e-01 2.43e-01 2.58e-01 2.84e-01 2.94e-01 2.98e-01 3.00e-01 3.01e-01 3.01e-01 3.05e-01 3.10e-01 3.12e-01 3.12e-01 3.14e-01 3.14e-01 3.16e-01 3.17e-01 3.20e-01 2.41e-01 1.47e-01 1.23e-01 9.18e-02 8.35e-02 7.42e-02 6.84e-02 6.30e-02 5.81e-02 5.47e-02 5.37e-02 5.42e-02 5.42e-02 5.76e-02 5.86e-02 5.91e-02 5.91e-02 5.86e-02 5.91e-02 5.91e-02 9.03e-02 1.59e-01 2.03e-01 2.56e-01 2.65e-01 2.81e-01 2.89e-01 2.96e-01 2.93e-01 3.00e-01 3.01e-01 3.07e-01 3.09e-01 3.10e-01 3.10e-01 3.10e-01 3.12e-01 3.11e-01 3.11e-01 3.08e-01
================================================
FILE: hippocampus/out/oscillation/baseline_log.txt
================================================
STARTING SIMULATION FOR out/oscillation/baseline
Pattern directory contains 2048 neurons, 3 categories, and 512 examples
Sparsenseses detected: 0.020 and 0.200
STARTING NETWORK SETUP
Storing 3 categories with 50 examples
Theta values: 0.60 0.60 0.60 0.60 0.60 0.60 0.60 0.60 0.60 0.60 0.20 0.20 0.20 0.20 0.20 0.20 0.20 0.20 0.20 0.20 0.60 0.60 0.60 0.60 0.60 0.60 0.60 0.60 0.60 0.60 0.20 0.20 0.20 0.20 0.20 0.20 0.20 0.20 0.20 0.20 0.60 0.60 0.60 0.60 0.60 0.60 0.60 0.60 0.60 0.60 0.20 0.20 0.20 0.20 0.20 0.20 0.20 0.20 0.20 0.20 0.60 0.60 0.60 0.60 0.60 0.60 0.60 0.60 0.60 0.60 0.20 0.20 0.20 0.20 0.20 0.20 0.20 0.20 0.20 0.20 0.60 0.60 0.60 0.60 0.60 0.60 0.60 0.60 0.60 0.60 0.20 0.20 0.20 0.20 0.20 0.20 0.20 0.20 0.20 0.20 0.60 0.60 0.60 0.60 0.60 0.60 0.60 0.60 0.60 0.60 0.20 0.20 0.20 0.20 0.20 0.20 0.20 0.20 0.20 0.20
Testing 30 cues
STARTING SIMULATION
Done in 3.91 s
Mean sparse overlaps: 0.981 1.001 1.001 1.001 1.001 1.001 1.001 1.001 1.001 1.001 1.001 0.992 0.959 0.885 0.801 0.720 0.651 0.597 0.546 0.511 0.483 0.337 0.233 0.152 0.108 0.077 0.067 0.038 0.033 0.026 0.025 0.060 0.167 0.187 0.184 0.182 0.179 0.166 0.153 0.153 0.150 0.111 0.082 0.053 0.036 0.029 0.023 0.019 0.015 0.013 0.013 0.028 0.077 0.110 0.115 0.109 0.107 0.108 0.104 0.110 0.112 0.088 0.059 0.036 0.025 0.017 0.014 0.013 0.011 0.010 0.010 0.031 0.058 0.065 0.061 0.057 0.062 0.069 0.073 0.071 0.072 0.058 0.040 0.028 0.018 0.014 0.009 0.009 0.009 0.009 0.009 0.029 0.051 0.050 0.056 0.057 0.061 0.070 0.071 0.071 0.074 0.053 0.046 0.026 0.023 0.013 0.010 0.007 0.007 0.007 0.007 0.024 0.056 0.072 0.078 0.080 0.082 0.080 0.082 0.082 0.084
Mean category overlaps: 0.009 0.007 0.007 0.007 0.007 0.007 0.007 0.007 0.007 0.007 0.007 0.013 0.033 0.080 0.136 0.172 0.194 0.204 0.210 0.217 0.220 0.131 0.093 0.074 0.055 0.035 0.023 0.011 0.007 0.006 0.006 0.039 0.076 0.104 0.119 0.127 0.131 0.138 0.140 0.141 0.141 0.090 0.069 0.054 0.040 0.027 0.018 0.011 0.008 0.007 0.007 0.040 0.068 0.083 0.088 0.092 0.095 0.098 0.100 0.101 0.103 0.061 0.042 0.033 0.022 0.015 0.012 0.010 0.009 0.009 0.009 0.048 0.072 0.079 0.084 0.085 0.086 0.087 0.088 0.087 0.088 0.051 0.036 0.028 0.020 0.012 0.009 0.008 0.008 0.008 0.008 0.046 0.069 0.075 0.080 0.083 0.085 0.087 0.089 0.089 0.090 0.053 0.039 0.028 0.020 0.013 0.009 0.008 0.008 0.008 0.007 0.045 0.072 0.080 0.083 0.084 0.086 0.088 0.088 0.088 0.088
SIMULATION COMPLETE
================================================
FILE: hippocampus/out/oscillation/baseline_mcategory.txt
================================================
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0.007 -0.005 -0.008
0.009 -0.004 -0.007
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0.021 -0.007 -0.019
0.045 -0.007 -0.016
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0.146 0.012 -0.040
0.210 0.002 -0.062
0.236 0.007 -0.069
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0.306 0.026 -0.081
0.332 0.039 -0.092
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0.363 0.042 -0.095
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0.291 0.043 -0.073
0.215 0.041 -0.075
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0.166 0.050 -0.063
0.145 0.050 -0.060
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0.400 0.065 -0.128
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0.344 0.066 -0.111
0.257 0.059 -0.067
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FILE: hippocampus/out/oscillation/baseline_mother.txt
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================================================
FILE: hippocampus/out/oscillation/baseline_msparse.txt
================================================
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1.001 0.004 0.004 -0.020 -0.020 0.004 -0.020 0.029 0.004 -0.020 0.029 -0.020 -0.020 0.054 -0.020 0.029 -0.020 0.054 0.004 0.004 0.004 -0.020 0.054 0.004 0.029 -0.020 0.004 0.029 0.079 0.029 0.029 0.004 0.004 0.004 -0.020 0.029 -0.020 -0.020 0.004 0.004 0.004 -0.020 0.004 0.054 0.004 -0.020 0.029 0.029 0.004 -0.020
1.001 0.004 0.004 -0.020 -0.020 0.004 -0.020 0.029 0.004 -0.020 0.029 -0.020 -0.020 0.054 -0.020 0.029 -0.020 0.054 0.004 0.004 0.004 -0.020 0.054 0.004 0.029 -0.020 0.004 0.029 0.079 0.029 0.029 0.004 0.004 0.004 -0.020 0.029 -0.020 -0.020 0.004 0.004 0.004 -0.020 0.004 0.054 0.004 -0.020 0.029 0.029 0.004 -0.020
1.001 0.004 0.004 -0.020 -0.020 0.004 -0.020 0.029 0.004 -0.020 0.029 -0.020 -0.020 0.054 -0.020 0.029 -0.020 0.054 0.004 0.004 0.004 -0.020 0.054 0.004 0.029 -0.020 0.004 0.029 0.079 0.029 0.029 0.004 0.004 0.004 -0.020 0.029 -0.020 -0.020 0.004 0.004 0.004 -0.020 0.004 0.054 0.004 -0.020 0.029 0.029 0.004 -0.020
1.001 0.004 0.004 -0.020 -0.020 0.004 -0.020 0.029 0.004 -0.020 0.029 -0.020 -0.020 0.054 -0.020 0.029 -0.020 0.054 0.004 0.004 0.004 -0.020 0.054 0.004 0.029 -0.020 0.004 0.029 0.079 0.029 0.029 0.004 0.004 0.004 -0.020 0.029 -0.020 -0.020 0.004 0.004 0.004 -0.020 0.004 0.054 0.004 -0.020 0.029 0.029 0.004 -0.020
1.001 0.004 0.004 -0.020 -0.020 0.004 -0.020 0.029 0.004 -0.020 0.029 -0.020 -0.020 0.054 -0.020 0.029 -0.020 0.054 0.004 0.004 0.004 -0.020 0.054 0.004 0.029 -0.020 0.004 0.029 0.079 0.029 0.029 0.004 0.004 0.004 -0.020 0.029 -0.020 -0.020 0.004 0.004 0.004 -0.020 0.004 0.054 0.004 -0.020 0.029 0.029 0.004 -0.020
1.001 0.004 0.004 -0.020 -0.020 0.004 -0.020 0.029 0.004 -0.020 0.029 -0.020 -0.020 0.054 -0.020 0.029 -0.020 0.054 0.004 0.004 0.004 -0.020 0.054 0.004 0.029 -0.020 0.004 0.029 0.079 0.029 0.029 0.004 0.004 0.004 -0.020 0.029 -0.020 -0.020 0.004 0.004 0.004 -0.020 0.004 0.054 0.004 -0.020 0.029 0.029 0.004 -0.020
1.001 0.004 0.004 -0.020 -0.020 0.004 -0.020 0.029 0.004 -0.020 0.029 -0.020 -0.020 0.054 -0.020 0.029 -0.020 0.054 0.004 0.004 0.004 -0.020 0.054 0.004 0.029 -0.020 0.004 0.029 0.079 0.029 0.029 0.004 0.004 0.004 -0.020 0.029 -0.020 -0.020 0.004 0.004 0.004 -0.020 0.004 0.054 0.004 -0.020 0.029 0.029 0.004 -0.020
1.001 0.004 0.004 -0.020 -0.020 0.004 -0.020 0.029 0.004 -0.020 0.029 -0.020 -0.020 0.054 -0.020 0.029 -0.020 0.054 0.004 0.004 0.004 -0.020 0.054 0.004 0.029 -0.020 0.004 0.029 0.079 0.029 0.029 0.004 0.004 0.004 -0.020 0.029 -0.020 -0.020 0.004 0.004 0.004 -0.020 0.004 0.054 0.004 -0.020 0.029 0.029 0.004 -0.020
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1.001 0.004 -0.020 0.029 0.004 0.029 0.029 -0.020 0.079 0.004 0.104 -0.020 -0.020 0.004 -0.020 -0.020 0.004 0.004 -0.020 -0.020 0.004 -0.020 0.004 0.004 -0.020 0.004 0.054 0.004 0.004 0.054 0.029 -0.020 0.004 -0.020 0.004 0.004 0.004 -0.020 0.029 0.004 -0.020 -0.020 0.054 -0.020 0.004 -0.020 0.004 -0.020 0.004 -0.020
1.001 0.004 -0.020 0.029 0.004 0.029 0.029 -0.020 0.079 0.004 0.104 -0.020 -0.020 0.004 -0.020 -0.020 0.004 0.004 -0.020 -0.020 0.004 -0.020 0.004 0.004 -0.020 0.004 0.054 0.004 0.004 0.054 0.029 -0.020 0.004 -0.020 0.004 0.004 0.004 -0.020 0.029 0.004 -0.020 -0.020 0.054 -0.020 0.004 -0.020 0.004 -0.020 0.004 -0.020
1.001 0.004 -0.020 0.029 0.004 0.029 0.029 -0.020 0.079 0.004 0.104 -0.020 -0.020 0.004 -0.020 -0.020 0.004 0.004 -0.020 -0.020 0.004 -0.020 0.004 0.004 -0.020 0.004 0.054 0.004 0.004 0.054 0.029 -0.020 0.004 -0.020 0.004 0.004 0.004 -0.020 0.029 0.004 -0.020 -0.020 0.054 -0.020 0.004 -0.020 0.004 -0.020 0.004 -0.020
1.001 0.004 -0.020 0.029 0.004 0.029 0.029 -0.020 0.079 0.004 0.104 -0.020 -0.020 0.004 -0.020 -0.020 0.004 0.004 -0.020 -0.020 0.004 -0.020 0.004 0.004 -0.020 0.004 0.054 0.004 0.004 0.054 0.029 -0.020 0.004 -0.020 0.004 0.004 0.004 -0.020 0.029 0.004 -0.020 -0.020 0.054 -0.020 0.004 -0.020 0.004 -0.020 0.004 -0.020
1.001 0.004 -0.020 0.029 0.004 0.029 0.029 -0.020 0.079 0.004 0.104 -0.020 -0.020 0.004 -0.020 -0.020 0.004 0.004 -0.020 -0.020 0.004 -0.020 0.004 0.004 -0.020 0.004 0.054 0.004 0.004 0.054 0.029 -0.020 0.004 -0.020 0.004 0.004 0.004 -0.020 0.029 0.004 -0.020 -0.020 0.054 -0.020 0.004 -0.020 0.004 -0.020 0.004 -0.020
1.001 0.004 -0.020 0.029 0.004 0.029 0.029 -0.020 0.079 0.004 0.104 -0.020 -0.020 0.004 -0.020 -0.020 0.004 0.004 -0.020 -0.020 0.004 -0.020 0.004 0.004 -0.020 0.004 0.054 0.004 0.004 0.054 0.029 -0.020 0.004 -0.020 0.004 0.004 0.004 -0.020 0.029 0.004 -0.020 -0.020 0.054 -0.020 0.004 -0.020 0.004 -0.020 0.004 -0.020
1.001 0.004 -0.020 0.029 0.004 0.029 0.029 -0.020 0.079 0.004 0.104 -0.020 -0.020 0.004 -0.020 -0.020 0.004 0.004 -0.020 -0.020 0.004 -0.020 0.004 0.004 -0.020 0.004 0.054 0.004 0.004 0.054 0.029 -0.020 0.004 -0.020 0.004 0.004 0.004 -0.020 0.029 0.004 -0.020 -0.020 0.054 -0.020 0.004 -0.020 0.004 -0.020 0.004 -0.020
1.001 0.004 -0.020 0.029 0.004 0.029 0.029 -0.020 0.079 0.004 0.104 -0.020 -0.020 0.004 -0.020 -0.020 0.004 0.004 -0.020 -0.020 0.004 -0.020 0.004 0.004 -0.020 0.004 0.054 0.004 0.004 0.054 0.029 -0.020 0.004 -0.020 0.004 0.004 0.004 -0.020 0.029 0.004 -0.020 -0.020 0.054 -0.020 0.004 -0.020 0.004 -0.020 0.004 -0.020
1.001 0.004 -0.020 0.029 0.004 0.029 0.029 -0.020 0.079 0.004 0.104 -0.020 -0.020 0.004 -0.020 -0.020 0.004 0.004 -0.020 -0.020 0.004 -0.020 0.004 0.004 -0.020 0.004 0.054 0.004 0.004 0.054 0.029 -0.020 0.004 -0.020 0.004 0.004 0.004 -0.020 0.029 0.004 -0.020 -0.020 0.054 -0.020 0.004 -0.020 0.004 -0.020 0.004 -0.020
1.001 0.004 -0.020 0.029 0.004 0.029 0.029 -0.020 0.079 0.004 0.104 -0.020 -0.020 0.004 -0.020 -0.020 0.004 0.004 -0.020 -0.020 0.004 -0.020 0.004 0.004 -0.020 0.004 0.054 0.004 0.004 0.054 0.029 -0.020 0.004 -0.020 0.004 0.004 0.004 -0.020 0.029 0.004 -0.020 -0.020 0.054 -0.020 0.004 -0.020 0.004 -0.020 0.004 -0.020
1.001 0.004 -0.020 0.029 0.004 0.029 0.029 -0.020 0.079 0.004 0.104 -0.020 -0.020 0.004 -0.020 -0.020 0.004 0.004 -0.020 -0.020 0.004 -0.020 0.004 0.004 -0.020 0.004 0.054 0.004 0.004 0.054 0.029 -0.020 0.004 -0.020 0.004 0.004 0.004 -0.020 0.029 0.004 -0.020 -0.020 0.054 -0.020 0.004 -0.020 0.004 -0.020 0.004 -0.020
1.001 0.004 -0.020 0.029 0.004 0.029 0.029 -0.020 0.079 0.004 0.104 -0.020 -0.020 0.004 -0.020 -0.020 0.004 0.004 -0.020 -0.020 0.004 -0.020 0.004 0.004 -0.020 0.004 0.054 0.004 0.004 0.054 0.029 -0.020 0.004 -0.020 0.004 0.004 0.004 -0.020 0.029 0.004 -0.020 -0.020 0.054 -0.020 0.004 -0.020 0.004 -0.020 0.004 -0.020
1.001 0.004 -0.020 0.029 0.004 0.029 0.029 -0.020 0.079 0.004 0.104 -0.020 -0.020 0.004 -0.020 -0.020 0.004 0.004 -0.020 -0.020 0.004 -0.020 0.004 0.004 -0.020 0.004 0.054 0.004 0.004 0.054 0.029 -0.020 0.004 -0.020 0.004 0.004 0.004 -0.020 0.029 0.004 -0.020 -0.020 0.054 -0.020 0.004 -0.020 0.004 -0.020 0.004 -0.020
1.001 0.004 -0.020 0.029 0.004 0.029 0.029 -0.020 0.079 0.004 0.104 -0.020 -0.020 0.004 -0.020 -0.020 0.004 0.004 -0.020 -0.020 0.004 -0.020 0.004 0.004 -0.020 0.004 0.054 0.004 0.004 0.054 0.029 -0.020 0.004 -0.020 0.004 0.004 0.004 -0.020 0.029 0.004 -0.020 -0.020 0.054 -0.020 0.004 -0.020 0.004 -0.020 0.004 -0.020
1.000 0.003 -0.021 0.053 0.003 0.028 0.028 -0.021 0.103 0.003 0.128 -0.021 -0.021 0.003 -0.021 -0.021 0.003 0.028 -0.021 -0.021 0.003 -0.021 0.003 0.003 -0.021 0.003 0.053 0.003 0.003 0.053 0.028 -0.021 0.003 0.003 0.003 0.003 0.003 -0.021 0.053 0.003 -0.021 -0.021 0.053 -0.021 0.003 -0.021 0.003 -0.021 0.003 -0.021
0.998 0.002 -0.023 0.052 0.002 0.027 0.027 -0.023 0.151 0.027 0.127 -0.023 -0.023 0.002 -0.023 -0.023 0.002 0.027 -0.023 -0.023 0.002 -0.023 0.002 0.002 -0.023 0.027 0.052 0.002 0.002 0.102 0.027 -0.023 0.002 0.002 0.002 0.002 0.002 -0.023 0.052 0.002 0.002 -0.023 0.052 -0.023 0.002 -0.023 0.002 -0.023 0.002 -0.023
0.995 -0.001 -0.026 0.048 -0.001 0.023 0.048 -0.026 0.273 0.048 0.123 -0.026 -0.026 -0.001 -0.026 -0.026 -0.001 0.023 -0.026 -0.026 -0.001 -0.026 -0.001 -0.001 -0.026 0.023 0.048 -0.001 -0.001 0.148 0.023 -0.026 -0.001 0.023 -0.001 -0.001 -0.001 -0.026 0.048 -0.001 -0.001 -0.026 0.073 -0.026 -0.001 -0.026 -0.001 -0.001 -0.001 -0.026
0.977 0.030 0.005 0.080 0.030 0.005 0.155 -0.044 0.653 0.155 0.155 -0.019 -0.019 0.005 -0.044 -0.044 0.005 0.030 -0.019 -0.019 -0.019 0.030 -0.019 0.080 -0.019 0.055 0.055 0.080 -0.019 0.255 0.005 -0.044 -0.019 0.055 -0.019 -0.019 -0.019 -0.019 0.080 -0.019 0.030 0.005 0.230 -0.044 0.030 -0.044 0.005 0.030 0.080 0.030
0.950 0.152 0.028 0.152 0.003 0.028 0.377 -0.047 0.825 0.177 0.227 -0.022 -0.022 0.028 -0.022 -0.047 0.078 0.003 0.028 0.003 0.003 0.028 -0.022 0.128 -0.047 0.078 0.078 0.053 -0.022 0.476 -0.022 0.003 -0.047 0.202 -0.022 0.003 -0.022 -0.022 0.078 0.053 0.078 -0.022 0.377 -0.047 0.078 -0.047 0.003 0.028 0.128 0.028
0.898 0.300 0.051 0.350 0.001 0.126 0.774 -0.023 0.898 0.276 0.176 0.001 -0.023 0.101 0.001 0.001 0.126 0.101 0.051 -0.023 0.051 -0.023 -0.023 0.101 -0.073 0.076 0.076 0.026 -0.048 0.724 0.026 0.001 -0.073 0.201 -0.048 0.026 0.001 -0.023 0.051 0.101 0.126 0.026 0.749 -0.098 0.151 -0.048 -0.023 0.026 0.151 0.026
0.863 0.365 0.116 0.489 0.066 0.190 0.813 -0.034 0.863 0.340 0.165 0.091 -0.009 0.091 -0.009 0.041 0.240 0.116 0.091 -0.009 0.116 0.016 0.016 0.066 -0.059 0.116 0.141 0.041 -0.059 0.738 0.116 -0.034 -0.059 0.415 -0.034 0.041 0.091 -0.034 0.041 0.116 0.141 0.066 0.788 -0.109 0.265 -0.034 0.041 -0.009 0.240 0.116
0.800 0.501 0.227 0.626 0.028 0.202 0.775 -0.047 0.800 0.526 0.152 0.128 -0.047 0.128 0.277 0.302 0.377 0.103 0.202 -0.047 0.327 0.028 0.103 0.177 -0.072 0.128 0.128 0.053 -0.097 0.775 0.327 -0.047 0.003 0.526 -0.097 0.053 0.277 0.103 0.078 0.202 0.177 0.177 0.800 -0.097 0.402 -0.022 0.053 -0.047 0.252 0.302
0.757 0.508 0.209 0.633 0.085 0.159 0.757 -0.040 0.782 0.558 0.135 0.184 -0.040 0.135 0.309 0.334 0.384 0.085 0.309 -0.090 0.433 0.060 0.110 0.259 0.010 0.110 0.259 0.035 -0.065 0.757 0.359 -0.040 0.035 0.508 -0.065 0.035 0.334 0.085 0.060 0.234 0.234 0.234 0.782 -0.115 0.433 -0.040 0.035 -0.040 0.309 0.334
0.653 0.578 0.204 0.653 0.130 0.154 0.727 -0.045 0.752 0.678 0.130 0.204 -0.020 0.130 0.379 0.578 0.478 0.055 0.379 -0.120 0.478 0.130 0.080 0.379 -0.020 0.130 0.254 0.080 0.005 0.603 0.453 -0.020 0.080 0.553 -0.070 0.005 0.354 0.179 0.005 0.329 0.254 0.428 0.752 -0.120 0.428 0.005 0.005 0.005 0.379 0.453
0.619 0.569 0.221 0.619 0.121 0.146 0.719 -0.053 0.744 0.669 0.146 0.171 -0.028 0.146 0.370 0.619 0.470 0.046 0.445 -0.128 0.470 0.121 0.121 0.420 -0.028 0.196 0.271 0.121 0.071 0.594 0.470 -0.003 0.121 0.569 -0.103 -0.003 0.370 0.171 -0.003 0.345 0.295 0.445 0.744 -0.128 0.420 -0.003 -0.003 -0.003 0.370 0.495
0.584 0.560 0.211 0.584 0.161 0.111 0.709 -0.013 0.734 0.709 0.136 0.161 0.011 0.161 0.360 0.659 0.510 0.061 0.535 -0.113 0.535 0.111 0.111 0.460 -0.113 0.211 0.186 0.111 0.061 0.510 0.485 -0.013 0.161 0.584 -0.088 -0.013 0.385 0.211 -0.063 0.335 0.261 0.609 0.734 -0.063 0.410 -0.038 -0.013 -0.013 0.385 0.584
0.549 0.574 0.250 0.574 0.150 0.126 0.699 -0.024 0.723 0.699 0.126 0.150 0.001 0.150 0.375 0.649 0.574 0.126 0.524 -0.074 0.549 0.101 0.101 0.449 -0.074 0.275 0.126 0.126 0.051 0.425 0.474 0.001 0.150 0.574 -0.099 0.001 0.375 0.375 -0.074 0.325 0.275 0.649 0.723 0.001 0.400 0.001 -0.024 -0.024 0.400 0.624
0.523 0.548 0.298 0.548 0.149 0.124 0.672 -0.000 0.722 0.697 0.099 0.049 -0.000 0.149 0.373 0.672 0.572 0.124 0.523 -0.050 0.548 0.024 0.099 0.473 -0.125 0.323 0.124 0.099 0.024 0.348 0.473 -0.000 0.149 0.572 -0.100 -0.000 0.373 0.498 -0.100 0.323 0.298 0.647 0.697 0.024 0.423 -0.000 -0.050 -0.075 0.398 0.622
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0.495 0.520 0.296 0.520 0.171 0.146 0.670 -0.003 0.670 0.695 0.146 0.047 -0.003 0.146 0.396 0.645 0.595 0.171 0.520 -0.028 0.545 -0.028 0.097 0.520 -0.152 0.371 0.097 0.097 0.047 0.271 0.470 0.022 0.171 0.570 -0.078 0.022 0.371 0.495 -0.103 0.346 0.296 0.645 0.695 0.022 0.421 0.047 -0.053 -0.078 0.396 0.620
0.516 0.516 0.292 0.516 0.167 0.142 0.666 -0.007 0.641 0.691 0.167 0.043 -0.007 0.167 0.417 0.641 0.591 0.167 0.516 -0.032 0.541 -0.032 0.118 0.566 -0.156 0.367 0.093 0.093 0.068 0.242 0.466 0.043 0.167 0.566 -0.057 0.043 0.367 0.516 -0.107 0.342 0.292 0.641 0.691 0.043 0.417 0.043 -0.057 -0.082 0.392 0.616
0.511 0.461 0.337 0.511 0.162 0.162 0.661 0.088 0.636 0.710 0.187 0.013 -0.012 0.162 0.412 0.636 0.611 0.162 0.511 -0.012 0.536 -0.037 0.138 0.561 -0.161 0.362 0.088 0.088 0.088 0.237 0.461 0.038 0.138 0.561 -0.037 0.088 0.337 0.511 -0.112 0.362 0.287 0.661 0.686 0.038 0.436 0.113 -0.062 -0.062 0.387 0.611
0.512 0.462 0.337 0.512 0.163 0.188 0.661 0.088 0.636 0.711 0.188 0.013 -0.011 0.163 0.387 0.636 0.611 0.163 0.512 -0.011 0.537 -0.036 0.138 0.562 -0.161 0.362 0.088 0.088 0.088 0.238 0.462 0.038 0.138 0.537 -0.036 0.088 0.337 0.512 -0.111 0.362 0.287 0.661 0.661 0.038 0.412 0.113 -0.061 -0.061 0.437 0.611
0.461 0.461 0.336 0.461 0.162 0.187 0.610 0.087 0.635 0.710 0.237 -0.012 -0.012 0.162 0.386 0.635 0.585 0.162 0.511 -0.037 0.536 -0.062 0.212 0.536 -0.162 0.361 0.087 0.087 0.162 0.237 0.461 0.037 0.137 0.536 -0.037 0.112 0.336 0.536 -0.112 0.411 0.286 0.660 0.660 0.012 0.411 0.162 -0.062 -0.037 0.436 0.610
0.278 0.427 0.353 0.502 0.178 0.129 0.652 0.104 0.577 0.677 0.278 -0.021 -0.021 0.203 0.353 0.652 0.627 0.104 0.502 -0.071 0.477 -0.071 0.153 0.452 -0.145 0.278 0.004 0.104 0.129 0.153 0.477 0.029 0.129 0.527 0.004 0.079 0.353 0.378 -0.096 0.278 0.303 0.677 0.552 -0.021 0.303 0.178 -0.071 0.004 0.452 0.552
0.222 0.322 0.322 0.372 0.123 0.048 0.671 -0.002 0.571 0.696 0.222 -0.027 0.048 0.123 0.347 0.571 0.521 0.073 0.422 -0.052 0.446 -0.052 0.073 0.272 -0.127 0.197 0.023 0.073 0.147 0.098 0.496 0.023 0.048 0.446 0.023 0.123 0.272 0.322 -0.077 0.098 0.372 0.571 0.546 -0.027 0.197 0.048 -0.052 0.023 0.322 0.546
0.214 0.288 0.313 0.288 0.139 0.089 0.662 0.014 0.513 0.712 0.214 -0.010 0.039 0.114 0.363 0.538 0.538 0.089 0.413 -0.035 0.388 -0.035 0.064 0.139 -0.110 0.164 0.014 0.064 0.114 0.064 0.513 0.014 0.064 0.363 0.039 0.114 0.288 0.338 -0.060 0.089 0.388 0.513 0.563 -0.035 0.139 0.014 -0.035 0.014 0.313 0.513
0.095 0.245 0.270 0.245 0.120 0.070 0.618 0.020 0.469 0.718 0.170 -0.004 0.045 0.120 0.294 0.544 0.469 0.020 0.394 -0.029 0.245 -0.054 -0.004 0.120 -0.079 0.095 0.045 -0.004 0.120 -0.004 0.519 0.020 0.020 0.270 0.070 0.095 0.245 0.270 -0.054 0.020 0.344 0.519 0.419 -0.004 0.045 0.020 -0.029 0.020 0.220 0.544
0.079 0.229 0.204 0.254 0.129 0.029 0.528 0.029 0.503 0.752 0.129 0.004 0.054 0.129 0.303 0.528 0.453 -0.045 0.353 -0.020 0.179 -0.045 -0.020 0.079 -0.070 0.079 0.029 -0.045 0.104 0.004 0.553 0.004 -0.020 0.229 0.029 0.079 0.179 0.279 -0.045 -0.020 0.303 0.528 0.353 0.004 0.004 0.029 -0.020 0.029 0.229 0.478
0.040 0.215 0.140 0.240 0.090 -0.009 0.489 0.015 0.539 0.788 0.065 0.015 0.065 0.065 0.289 0.489 0.439 -0.034 0.289 -0.034 0.115 -0.034 -0.059 -0.009 -0.059 0.015 0.040 -0.084 0.090 -0.009 0.613 0.015 -0.009 0.215 0.015 -0.009 0.190 0.289 -0.034 -0.009 0.240 0.514 0.215 0.015 -0.009 0.015 -0.034 -0.009 0.190 0.389
0.045 0.194 0.144 0.194 0.120 -0.030 0.468 0.020 0.593 0.817 0.045 0.020 0.070 0.045 0.244 0.468 0.419 -0.055 0.294 -0.030 0.095 -0.030 -0.055 -0.005 -0.055 0.020 0.045 -0.080 0.095 0.020 0.593 0.020 -0.055 0.194 0.020 -0.005 0.144 0.294 -0.030 -0.030 0.194 0.493 0.194 0.020 -0.005 0.020 -0.030 -0.005 0.194 0.369
0.075 0.150 0.125 0.175 0.125 -0.024 0.374 0.025 0.623 0.897 -0.024 0.025 0.050 0.025 0.200 0.349 0.374 -0.074 0.275 -0.024 0.100 -0.049 -0.049 0.000 -0.049 0.025 0.025 -0.049 0.075 0.025 0.598 0.025 -0.049 0.125 0.025 -0.024 0.125 0.299 -0.024 -0.024 0.150 0.499 0.175 0.025 -0.024 0.000 0.000 0.000 0.175 0.324
0.081 0.106 0.106 0.106 0.155 -0.019 0.305 0.031 0.629 0.953 -0.019 0.006 0.056 0.006 0.180 0.230 0.280 -0.069 0.255 -0.019 0.106 -0.044 -0.044 0.006 -0.044 -0.019 0.031 -0.044 0.056 0.031 0.629 0.031 -0.044 0.106 0.031 -0.044 0.155 0.205 -0.019 -0.019 0.131 0.554 0.131 0.031 -0.019 0.006 0.006 0.006 0.180 0.255
0.066 0.066 0.066 0.091 0.166 -0.008 0.191 0.041 0.639 0.963 -0.033 -0.008 0.016 -0.008 0.066 0.041 0.216 -0.058 0.191 -0.008 0.041 -0.033 -0.033 0.016 -0.058 -0.008 0.016 -0.033 0.016 0.041 0.664 0.041 -0.033 0.066 0.041 -0.058 0.091 0.166 -0.008 -0.008 0.116 0.565 0.116 0.016 0.016 -0.008 0.016 -0.008 0.091 0.191
0.070 0.070 0.020 0.070 0.170 -0.029 0.170 0.045 0.643 0.967 -0.029 -0.004 0.020 -0.004 0.070 -0.004 0.145 -0.054 0.095 -0.029 0.020 -0.029 -0.029 0.020 -0.054 -0.004 -0.029 -0.029 0.020 0.045 0.693 0.045 -0.029 0.070 -0.004 -0.054 0.070 0.070 -0.029 -0.004 0.120 0.519 0.095 0.020 -0.004 -0.004 -0.004 -0.004 0.095 0.170
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================================================
FILE: hippocampus/out/oscillation/baseline_params.txt
================================================
seed = 97065491
T_sim = 120
T_rec = -2
update_type = 1
N = 2048
p = 3
s = 50
gamma = 0.050000
beta = 100.000000
field = 0.000000
theta_type = 2
theta_start = 0.600000
theta_end = 0.200000
T_theta = 20
theta_file =
cycle_theta = 0
X_dir = out/pathways/N2048-p3-s512-a02-2
n_cue = 30
incomp = 0.000000
inacc = 0.010000
record_type = 0
================================================
FILE: hippocampus/out/oscillation/baseline_qcue.txt
================================================
2 9 11 15 16 20 25 48 49 54 57 60 78 82 85 86 87 88 92 100 104 107 111 112 119 120 142 145 146 147
================================================
FILE: hippocampus/out/oscillation/baseline_qmu.txt
================================================
0 1 2
================================================
FILE: hippocampus/out/oscillation/baseline_qnu.txt
================================================
18 25 41 44 54 66 69 78 93 96 97 100 116 124 158 167 170 183 194 197 210 237 252 284 289 291 304 327 328 335 343 351 363 375 384 390 391 394 422 442 445 447 450 454 460 465 475 482 491 499
================================================
FILE: hippocampus/out/oscillation/baseline_theta.txt
================================================
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================================================
FILE: hippocampus/out/oscillation/baseline_wsample.txt
================================================
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================================================
FILE: hippocampus/out/pathways/AE.pt
================================================
[File too large to display: 17.0 MB]
================================================
FILE: hippocampus/out/pathways/FF.pt
================================================
[File too large to display: 48.1 MB]
================================================
FILE: hippocampus/out/sweep/bc-s001_a.txt
================================================
2.23e-01 3.36e-01
2.18e-01 3.40e-01
2.21e-01 2.19e-01
2.25e-01 3.39e-01
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2.25e-01 2.16e-01
2.23e-01 3.39e-01
2.22e-01 3.41e-01
2.23e-01 2.41e-01
2.24e-01 3.37e-01
2.22e-01 3.40e-01
2.21e-01 2.33e-01
2.24e-01 3.38e-01
2.19e-01 3.37e-01
2.20e-01 2.17e-01
2.20e-01 3.39e-01
2.21e-01 3.40e-01
2.22e-01 2.17e-01
2.23e-01 3.41e-01
2.20e-01 3.41e-01
2.20e-01 2.16e-01
2.24e-01 3.43e-01
2.21e-01 3.39e-01
2.21e-01 2.17e-01
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2.22e-01 2.17e-01
2.23e-01 3.40e-01
2.21e-01 3.39e-01
2.22e-01 2.17e-01
================================================
FILE: hippocampus/out/sweep/bc-s001_log.txt
================================================
STARTING SIMULATION FOR out/sweep/bc-s001
Pattern directory contains 2048 neurons, 3 categories, and 512 examples
Sparsenseses detected: 0.020 and 0.200
STARTING NETWORK SETUP
Storing 3 categories with 1 examples
Testing 30 cues
STARTING FINAL SIMULATION
Done in 0.90 s
Mean overlap 0.113 --> 0.117
SIMULATION COMPLETE
================================================
FILE: hippocampus/out/sweep/bc-s001_mclassic.txt
================================================
-0.007 -0.038
0.082 0.096
0.227 0.248
-0.015 -0.045
0.089 0.088
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-0.013 -0.040
0.090 0.095
0.235 0.245
================================================
FILE: hippocampus/out/sweep/bc-s001_mcustom.txt
================================================
0.000 0.000
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0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
================================================
FILE: hippocampus/out/sweep/bc-s001_params.txt
================================================
seed = 44729462
T_sim = 10
T_rec = 10
update_type = 1
N = 2048
p = 3
s = 1
gamma = 0.050000
beta = 100.000000
X_dir = out/pathways/N2048-p3-s512-a02-2
shuffle_patterns = 0
n_cue = 30
cue_type = 3
target_type = 2
incomp = 0.000000
inacc = 0.010000
search = 0
criterion_type = 0
theta_mid = 0.000000
n_round = 2
n_value = 4
T_search = 3
n_search = 20
================================================
FILE: hippocampus/out/sweep/bc-s001_qcue.txt
================================================
0 1 2 0 1 2 0 1 2 0 1 2 0 1 2 0 1 2 0 1 2 0 1 2 0 1 2 0 1 2
================================================
FILE: hippocampus/out/sweep/bc-s001_qmu.txt
================================================
0 1 2
================================================
FILE: hippocampus/out/sweep/bc-s001_qnu.txt
================================================
0
================================================
FILE: hippocampus/out/sweep/bc-s001_wsample.txt
================================================
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================================================
FILE: hippocampus/out/sweep/bc-s003_a.txt
================================================
2.23e-01 2.55e-01
2.21e-01 2.91e-01
2.22e-01 4.13e-01
2.21e-01 2.43e-01
2.24e-01 2.92e-01
2.23e-01 2.75e-01
2.22e-01 3.67e-01
2.18e-01 2.91e-01
2.23e-01 2.51e-01
2.21e-01 2.59e-01
2.21e-01 2.90e-01
2.19e-01 4.20e-01
2.22e-01 7.41e-01
2.21e-01 2.88e-01
2.25e-01 6.95e-01
2.19e-01 3.77e-01
2.19e-01 2.91e-01
2.20e-01 2.94e-01
2.22e-01 2.54e-01
2.22e-01 2.74e-01
2.19e-01 4.26e-01
2.26e-01 7.44e-01
2.23e-01 2.94e-01
2.23e-01 4.12e-01
2.21e-01 3.61e-01
2.23e-01 2.91e-01
2.22e-01 2.91e-01
2.23e-01 2.64e-01
2.23e-01 2.89e-01
2.24e-01 4.22e-01
================================================
FILE: hippocampus/out/sweep/bc-s003_log.txt
================================================
STARTING SIMULATION FOR out/sweep/bc-s003
Pattern directory contains 2048 neurons, 3 categories, and 512 examples
Sparsenseses detected: 0.020 and 0.200
STARTING NETWORK SETUP
Storing 3 categories with 3 examples
Testing 30 cues
STARTING FINAL SIMULATION
Done in 0.92 s
Mean overlap 0.181 --> 0.113
SIMULATION COMPLETE
================================================
FILE: hippocampus/out/sweep/bc-s003_mclassic.txt
================================================
-0.016 -0.014
0.090 0.100
0.247 0.292
0.392 0.053
0.239 0.193
0.240 0.078
0.092 -0.037
0.234 0.198
0.173 0.015
-0.010 -0.024
0.087 0.098
0.242 0.277
0.378 0.032
0.237 0.180
0.235 -0.011
0.086 -0.038
0.233 0.182
0.173 0.035
-0.015 -0.003
0.086 0.099
0.242 0.286
0.380 0.053
0.234 0.176
0.244 0.264
0.090 -0.033
0.222 0.192
0.165 0.036
-0.016 -0.034
0.100 0.093
0.239 0.266
================================================
FILE: hippocampus/out/sweep/bc-s003_mcustom.txt
================================================
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
================================================
FILE: hippocampus/out/sweep/bc-s003_params.txt
================================================
seed = 44769654
T_sim = 10
T_rec = 10
update_type = 1
N = 2048
p = 3
s = 3
gamma = 0.050000
beta = 100.000000
X_dir = out/pathways/N2048-p3-s512-a02-2
shuffle_patterns = 0
n_cue = 30
cue_type = 3
target_type = 2
incomp = 0.000000
inacc = 0.010000
search = 0
criterion_type = 0
theta_mid = 0.000000
n_round = 2
n_value = 4
T_search = 3
n_search = 20
================================================
FILE: hippocampus/out/sweep/bc-s003_qcue.txt
================================================
0 3 6 1 4 7 2 5 8 0 3 6 1 4 7 2 5 8 0 3 6 1 4 7 2 5 8 0 3 6
================================================
FILE: hippocampus/out/sweep/bc-s003_qmu.txt
================================================
0 1 2
================================================
FILE: hippocampus/out/sweep/bc-s003_qnu.txt
================================================
0 1 2
================================================
FILE: hippocampus/out/sweep/bc-s003_wsample.txt
================================================
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================================================
FILE: hippocampus/out/sweep/bc-s010_a.txt
================================================
2.20e-01 3.23e-01
2.23e-01 3.42e-01
2.20e-01 3.49e-01
2.23e-01 3.10e-01
2.23e-01 3.31e-01
2.22e-01 3.49e-01
2.18e-01 3.15e-01
2.19e-01 4.97e-01
2.19e-01 3.37e-01
2.25e-01 3.40e-01
2.21e-01 3.39e-01
2.20e-01 3.26e-01
2.25e-01 2.99e-01
2.22e-01 3.77e-01
2.18e-01 3.41e-01
2.24e-01 3.32e-01
2.24e-01 3.32e-01
2.20e-01 3.55e-01
2.23e-01 3.46e-01
2.23e-01 3.47e-01
2.21e-01 3.34e-01
2.23e-01 3.29e-01
2.21e-01 3.15e-01
2.21e-01 3.26e-01
2.22e-01 3.31e-01
2.19e-01 3.50e-01
2.16e-01 3.57e-01
2.18e-01 3.55e-01
2.24e-01 3.34e-01
2.19e-01 3.48e-01
================================================
FILE: hippocampus/out/sweep/bc-s010_log.txt
================================================
STARTING SIMULATION FOR out/sweep/bc-s010
Pattern directory contains 2048 neurons, 3 categories, and 512 examples
Sparsenseses detected: 0.020 and 0.200
STARTING NETWORK SETUP
Storing 3 categories with 10 examples
Testing 30 cues
STARTING FINAL SIMULATION
Done in 0.91 s
Mean overlap 0.182 --> 0.140
SIMULATION COMPLETE
================================================
FILE: hippocampus/out/sweep/bc-s010_mclassic.txt
================================================
-0.009 0.024
0.088 -0.049
0.237 0.198
0.368 0.126
0.237 0.108
0.233 0.180
0.099 0.063
0.218 0.255
0.165 0.107
0.027 0.066
0.170 0.003
0.222 0.170
0.060 0.078
0.217 0.273
0.213 0.181
0.071 0.110
0.251 0.192
0.177 0.148
0.213 0.093
0.115 0.158
0.234 0.211
0.164 0.126
0.258 0.158
0.154 0.148
0.284 0.069
0.263 0.212
0.225 0.201
-0.026 0.038
0.242 0.198
0.212 0.251
================================================
FILE: hippocampus/out/sweep/bc-s010_mcustom.txt
================================================
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
================================================
FILE: hippocampus/out/sweep/bc-s010_params.txt
================================================
seed = 44781398
T_sim = 10
T_rec = 10
update_type = 1
N = 2048
p = 3
s = 10
gamma = 0.050000
beta = 100.000000
X_dir = out/pathways/N2048-p3-s512-a02-2
shuffle_patterns = 0
n_cue = 30
cue_type = 3
target_type = 2
incomp = 0.000000
inacc = 0.010000
search = 0
criterion_type = 0
theta_mid = 0.000000
n_round = 2
n_value = 4
T_search = 3
n_search = 20
================================================
FILE: hippocampus/out/sweep/bc-s010_qcue.txt
================================================
0 10 20 1 11 21 2 12 22 3 13 23 4 14 24 5 15 25 6 16 26 7 17 27 8 18 28 9 19 29
================================================
FILE: hippocampus/out/sweep/bc-s010_qmu.txt
================================================
0 1 2
================================================
FILE: hippocampus/out/sweep/bc-s010_qnu.txt
================================================
0 1 2 3 4 5 6 7 8 9
================================================
FILE: hippocampus/out/sweep/bc-s010_wsample.txt
================================================
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================================================
FILE: hippocampus/out/sweep/bc-s030_a.txt
================================================
2.25e-01 5.23e-01
2.22e-01 5.35e-01
2.22e-01 4.62e-01
2.23e-01 4.21e-01
2.22e-01 5.20e-01
2.23e-01 4.33e-01
2.21e-01 5.46e-01
2.20e-01 5.15e-01
2.21e-01 4.56e-01
2.25e-01 5.45e-01
2.19e-01 4.50e-01
2.23e-01 4.52e-01
2.23e-01 4.80e-01
2.20e-01 4.41e-01
2.19e-01 4.29e-01
2.22e-01 4.73e-01
2.21e-01 4.56e-01
2.22e-01 4.22e-01
2.22e-01 4.34e-01
2.21e-01 5.35e-01
2.23e-01 4.50e-01
2.22e-01 4.29e-01
2.22e-01 4.70e-01
2.25e-01 4.17e-01
2.25e-01 4.20e-01
2.23e-01 5.05e-01
2.20e-01 4.57e-01
2.22e-01 5.19e-01
2.24e-01 5.38e-01
2.25e-01 4.48e-01
================================================
FILE: hippocampus/out/sweep/bc-s030_log.txt
================================================
STARTING SIMULATION FOR out/sweep/bc-s030
Pattern directory contains 2048 neurons, 3 categories, and 512 examples
Sparsenseses detected: 0.020 and 0.200
STARTING NETWORK SETUP
Storing 3 categories with 30 examples
Testing 30 cues
STARTING FINAL SIMULATION
Done in 0.92 s
Mean overlap 0.182 --> 0.237
SIMULATION COMPLETE
================================================
FILE: hippocampus/out/sweep/bc-s030_mclassic.txt
================================================
-0.009 -0.206
0.080 0.100
0.247 0.307
0.386 0.276
0.239 0.211
0.234 0.265
0.090 -0.140
0.223 0.238
0.166 0.315
0.031 -0.291
0.166 0.185
0.231 0.332
0.069 0.078
0.210 0.227
0.218 0.199
0.071 0.193
0.246 0.281
0.178 0.223
0.214 0.251
0.106 0.103
0.216 0.331
0.159 0.278
0.262 0.264
0.156 0.308
0.259 0.333
0.264 0.233
0.238 0.320
-0.015 -0.224
0.251 0.125
0.226 0.264
================================================
FILE: hippocampus/out/sweep/bc-s030_mcustom.txt
================================================
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
================================================
FILE: hippocampus/out/sweep/bc-s030_params.txt
================================================
seed = 44925462
T_sim = 10
T_rec = 10
update_type = 1
N = 2048
p = 3
s = 30
gamma = 0.050000
beta = 100.000000
X_dir = out/pathways/N2048-p3-s512-a02-2
shuffle_patterns = 0
n_cue = 30
cue_type = 3
target_type = 2
incomp = 0.000000
inacc = 0.010000
search = 0
criterion_type = 0
theta_mid = 0.000000
n_round = 2
n_value = 4
T_search = 3
n_search = 20
================================================
FILE: hippocampus/out/sweep/bc-s030_qcue.txt
================================================
0 30 60 1 31 61 2 32 62 3 33 63 4 34 64 5 35 65 6 36 66 7 37 67 8 38 68 9 39 69
================================================
FILE: hippocampus/out/sweep/bc-s030_qmu.txt
================================================
0 1 2
================================================
FILE: hippocampus/out/sweep/bc-s030_qnu.txt
================================================
0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29
================================================
FILE: hippocampus/out/sweep/bc-s030_wsample.txt
================================================
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================================================
FILE: hippocampus/out/sweep/bc-s100_a.txt
================================================
2.23e-01 5.43e-01
2.23e-01 5.33e-01
2.19e-01 5.27e-01
2.21e-01 4.13e-01
2.25e-01 4.78e-01
2.24e-01 5.30e-01
2.20e-01 4.18e-01
2.17e-01 4.70e-01
2.22e-01 5.31e-01
2.22e-01 5.46e-01
2.14e-01 4.28e-01
2.21e-01 5.31e-01
2.21e-01 4.23e-01
2.23e-01 4.29e-01
2.22e-01 4.15e-01
2.17e-01 4.25e-01
2.22e-01 4.34e-01
2.22e-01 4.71e-01
2.25e-01 4.09e-01
2.22e-01 5.34e-01
2.25e-01 5.24e-01
2.21e-01 4.10e-01
2.24e-01 4.68e-01
2.23e-01 5.33e-01
2.20e-01 4.17e-01
2.21e-01 4.80e-01
2.22e-01 5.34e-01
2.20e-01 5.24e-01
2.24e-01 4.75e-01
2.21e-01 4.26e-01
================================================
FILE: hippocampus/out/sweep/bc-s100_log.txt
================================================
STARTING SIMULATION FOR out/sweep/bc-s100
Pattern directory contains 2048 neurons, 3 categories, and 512 examples
Sparsenseses detected: 0.020 and 0.200
STARTING NETWORK SETUP
Storing 3 categories with 100 examples
Testing 30 cues
STARTING FINAL SIMULATION
Done in 0.77 s
Mean overlap 0.184 --> 0.314
SIMULATION COMPLETE
================================================
FILE: hippocampus/out/sweep/bc-s100_mclassic.txt
================================================
-0.007 -0.490
0.091 0.079
0.236 0.235
0.377 0.512
0.238 0.382
0.233 0.237
0.088 0.505
0.233 0.356
0.183 0.224
0.043 -0.490
0.172 0.167
0.230 0.219
0.081 0.475
0.228 0.172
0.205 -0.002
0.077 0.473
0.254 0.181
0.187 0.333
0.220 0.502
0.101 0.077
0.223 0.245
0.151 0.513
0.257 0.361
0.179 0.215
0.256 0.505
0.264 0.374
0.229 0.223
-0.019 -0.402
0.251 0.377
0.215 0.087
================================================
FILE: hippocampus/out/sweep/bc-s100_mcustom.txt
================================================
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
================================================
FILE: hippocampus/out/sweep/bc-s100_params.txt
================================================
seed = 44710710
T_sim = 10
T_rec = 10
update_type = 1
N = 2048
p = 3
s = 100
gamma = 0.050000
beta = 100.000000
X_dir = out/pathways/N2048-p3-s512-a02-2
shuffle_patterns = 0
n_cue = 30
cue_type = 3
target_type = 2
incomp = 0.000000
inacc = 0.010000
search = 0
criterion_type = 0
theta_mid = 0.000000
n_round = 2
n_value = 4
T_search = 3
n_search = 20
================================================
FILE: hippocampus/out/sweep/bc-s100_qcue.txt
================================================
0 100 200 1 101 201 2 102 202 3 103 203 4 104 204 5 105 205 6 106 206 7 107 207 8 108 208 9 109 209
================================================
FILE: hippocampus/out/sweep/bc-s100_qmu.txt
================================================
0 1 2
================================================
FILE: hippocampus/out/sweep/bc-s100_qnu.txt
================================================
0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49 50 51 52 53 54 55 56 57 58 59 60 61 62 63 64 65 66 67 68 69 70 71 72 73 74 75 76 77 78 79 80 81 82 83 84 85 86 87 88 89 90 91 92 93 94 95 96 97 98 99
================================================
FILE: hippocampus/out/sweep/bc-s100_wsample.txt
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================================================
FILE: hippocampus/out/sweep/bs-s001_a.txt
================================================
2.21e-01 2.00e-02
2.25e-01 2.00e-02
2.18e-01 2.00e-02
2.20e-01 2.00e-02
2.21e-01 2.00e-02
2.23e-01 2.00e-02
2.24e-01 2.00e-02
2.25e-01 2.00e-02
2.23e-01 2.00e-02
2.23e-01 2.00e-02
2.23e-01 2.00e-02
2.20e-01 2.00e-02
2.23e-01 2.00e-02
2.22e-01 2.00e-02
2.23e-01 2.00e-02
2.22e-01 2.00e-02
2.24e-01 2.00e-02
2.22e-01 2.00e-02
2.22e-01 2.00e-02
2.24e-01 2.00e-02
2.21e-01 2.00e-02
2.19e-01 2.00e-02
2.23e-01 2.00e-02
2.23e-01 2.00e-02
2.23e-01 2.00e-02
2.21e-01 2.00e-02
2.24e-01 2.00e-02
2.20e-01 2.00e-02
2.22e-01 2.00e-02
2.21e-01 2.00e-02
================================================
FILE: hippocampus/out/sweep/bs-s001_log.txt
================================================
STARTING SIMULATION FOR out/sweep/bs-s001
Pattern directory contains 2048 neurons, 3 categories, and 512 examples
Sparsenseses detected: 0.020 and 0.200
STARTING NETWORK SETUP
Storing 3 categories with 1 examples
Testing 30 cues
STARTING FINAL SIMULATION
Done in 0.94 s
Mean overlap 0.788 --> 1.001
SIMULATION COMPLETE
================================================
FILE: hippocampus/out/sweep/bs-s001_mclassic.txt
================================================
0.796 1.001
0.792 1.001
0.774 1.001
0.797 1.001
0.796 1.001
0.794 1.001
0.793 1.001
0.792 1.001
0.794 1.001
0.794 1.001
0.794 1.001
0.797 1.001
0.769 1.001
0.745 1.001
0.794 1.001
0.795 1.001
0.793 1.001
0.795 1.001
0.795 1.001
0.793 1.001
0.796 1.001
0.773 1.001
0.769 1.001
0.794 1.001
0.794 1.001
0.771 1.001
0.793 1.001
0.797 1.001
0.770 1.001
0.796 1.001
================================================
FILE: hippocampus/out/sweep/bs-s001_mcustom.txt
================================================
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
================================================
FILE: hippocampus/out/sweep/bs-s001_params.txt
================================================
seed = 45341814
T_sim = 10
T_rec = 10
update_type = 1
N = 2048
p = 3
s = 1
gamma = 0.050000
beta = 100.000000
X_dir = out/pathways/N2048-p3-s512-a02-2
shuffle_patterns = 0
n_cue = 30
cue_type = 3
target_type = 0
incomp = 0.000000
inacc = 0.010000
search = 0
criterion_type = 0
theta_mid = 0.500000
n_round = 2
n_value = 4
T_search = 3
n_search = 20
================================================
FILE: hippocampus/out/sweep/bs-s001_qcue.txt
================================================
0 1 2 0 1 2 0 1 2 0 1 2 0 1 2 0 1 2 0 1 2 0 1 2 0 1 2 0 1 2
================================================
FILE: hippocampus/out/sweep/bs-s001_qmu.txt
================================================
0 1 2
================================================
FILE: hippocampus/out/sweep/bs-s001_qnu.txt
================================================
0
================================================
FILE: hippocampus/out/sweep/bs-s001_wsample.txt
================================================
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================================================
FILE: hippocampus/out/sweep/bs-s003_a.txt
================================================
2.22e-01 2.00e-02
2.24e-01 2.00e-02
2.24e-01 2.00e-02
2.19e-01 2.00e-02
2.21e-01 2.00e-02
2.24e-01 2.00e-02
2.20e-01 2.00e-02
2.19e-01 2.00e-02
2.19e-01 2.00e-02
2.23e-01 2.00e-02
2.24e-01 2.00e-02
2.22e-01 2.00e-02
2.24e-01 2.00e-02
2.23e-01 2.00e-02
2.21e-01 2.00e-02
2.18e-01 2.00e-02
2.19e-01 2.00e-02
2.18e-01 2.00e-02
2.22e-01 2.00e-02
2.19e-01 2.00e-02
2.23e-01 2.00e-02
2.20e-01 2.00e-02
2.20e-01 2.00e-02
2.22e-01 2.00e-02
2.21e-01 2.00e-02
2.20e-01 2.00e-02
2.19e-01 2.00e-02
2.25e-01 2.00e-02
2.24e-01 2.00e-02
2.24e-01 2.00e-02
================================================
FILE: hippocampus/out/sweep/bs-s003_log.txt
================================================
STARTING SIMULATION FOR out/sweep/bs-s003
Pattern directory contains 2048 neurons, 3 categories, and 512 examples
Sparsenseses detected: 0.020 and 0.200
STARTING NETWORK SETUP
Storing 3 categories with 3 examples
Testing 30 cues
STARTING FINAL SIMULATION
Done in 0.94 s
Mean overlap 0.784 --> 1.001
SIMULATION COMPLETE
================================================
FILE: hippocampus/out/sweep/bs-s003_mclassic.txt
================================================
0.795 1.001
0.768 1.001
0.793 1.001
0.798 1.001
0.796 1.001
0.793 1.001
0.747 1.001
0.773 1.001
0.798 1.001
0.794 1.001
0.793 1.001
0.795 1.001
0.768 1.001
0.794 1.001
0.746 1.001
0.799 1.001
0.798 1.001
0.799 1.001
0.795 1.001
0.773 1.001
0.794 1.001
0.772 1.001
0.797 1.001
0.795 1.001
0.771 1.001
0.747 1.001
0.798 1.001
0.792 1.001
0.793 1.001
0.743 1.001
================================================
FILE: hippocampus/out/sweep/bs-s003_mcustom.txt
================================================
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
================================================
FILE: hippocampus/out/sweep/bs-s003_params.txt
================================================
seed = 45382006
T_sim = 10
T_rec = 10
update_type = 1
N = 2048
p = 3
s = 3
gamma = 0.050000
beta = 100.000000
X_dir = out/pathways/N2048-p3-s512-a02-2
shuffle_patterns = 0
n_cue = 30
cue_type = 3
target_type = 0
incomp = 0.000000
inacc = 0.010000
search = 0
criterion_type = 0
theta_mid = 0.500000
n_round = 2
n_value = 4
T_search = 3
n_search = 20
================================================
FILE: hippocampus/out/sweep/bs-s003_qcue.txt
================================================
0 3 6 1 4 7 2 5 8 0 3 6 1 4 7 2 5 8 0 3 6 1 4 7 2 5 8 0 3 6
================================================
FILE: hippocampus/out/sweep/bs-s003_qmu.txt
================================================
0 1 2
================================================
FILE: hippocampus/out/sweep/bs-s003_qnu.txt
================================================
0 1 2
================================================
FILE: hippocampus/out/sweep/bs-s003_wsample.txt
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================================================
FILE: hippocampus/out/sweep/bs-s010_a.txt
================================================
2.22e-01 2.00e-02
2.20e-01 2.00e-02
2.26e-01 2.00e-02
2.22e-01 2.00e-02
2.22e-01 2.00e-02
2.19e-01 2.00e-02
2.21e-01 2.00e-02
2.21e-01 3.71e-02
2.19e-01 2.00e-02
2.22e-01 2.00e-02
2.20e-01 2.00e-02
2.24e-01 2.00e-02
2.21e-01 2.00e-02
2.24e-01 2.00e-02
2.21e-01 2.00e-02
2.22e-01 2.00e-02
2.21e-01 2.00e-02
2.23e-01 2.00e-02
2.19e-01 2.00e-02
2.19e-01 2.00e-02
2.21e-01 2.00e-02
2.21e-01 2.00e-02
2.24e-01 2.00e-02
2.25e-01 2.00e-02
2.21e-01 2.00e-02
2.20e-01 2.00e-02
2.20e-01 2.00e-02
2.20e-01 2.00e-02
2.22e-01 2.00e-02
2.23e-01 2.00e-02
================================================
FILE: hippocampus/out/sweep/bs-s010_log.txt
================================================
STARTING SIMULATION FOR out/sweep/bs-s010
Pattern directory contains 2048 neurons, 3 categories, and 512 examples
Sparsenseses detected: 0.020 and 0.200
STARTING NETWORK SETUP
Storing 3 categories with 10 examples
Testing 30 cues
STARTING FINAL SIMULATION
Done in 0.91 s
Mean overlap 0.791 --> 1.000
SIMULATION COMPLETE
================================================
FILE: hippocampus/out/sweep/bs-s010_mclassic.txt
================================================
0.795 1.001
0.797 1.001
0.791 1.001
0.795 1.001
0.795 1.001
0.773 1.001
0.796 1.001
0.796 0.984
0.798 1.001
0.770 1.001
0.772 1.001
0.793 1.001
0.796 1.001
0.793 1.001
0.796 1.001
0.795 1.001
0.771 1.001
0.794 1.001
0.773 1.001
0.798 1.001
0.796 1.001
0.796 1.001
0.793 1.001
0.767 1.001
0.796 1.001
0.797 1.001
0.797 1.001
0.797 1.001
0.795 1.001
0.794 1.001
================================================
FILE: hippocampus/out/sweep/bs-s010_mcustom.txt
================================================
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 0.146
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
================================================
FILE: hippocampus/out/sweep/bs-s010_params.txt
================================================
seed = 45393750
T_sim = 10
T_rec = 10
update_type = 1
N = 2048
p = 3
s = 10
gamma = 0.050000
beta = 100.000000
X_dir = out/pathways/N2048-p3-s512-a02-2
shuffle_patterns = 0
n_cue = 30
cue_type = 3
target_type = 0
incomp = 0.000000
inacc = 0.010000
search = 0
criterion_type = 0
theta_mid = 0.500000
n_round = 2
n_value = 4
T_search = 3
n_search = 20
================================================
FILE: hippocampus/out/sweep/bs-s010_qcue.txt
================================================
0 10 20 1 11 21 2 12 22 3 13 23 4 14 24 5 15 25 6 16 26 7 17 27 8 18 28 9 19 29
================================================
FILE: hippocampus/out/sweep/bs-s010_qmu.txt
================================================
0 1 2
================================================
FILE: hippocampus/out/sweep/bs-s010_qnu.txt
================================================
0 1 2 3 4 5 6 7 8 9
================================================
FILE: hippocampus/out/sweep/bs-s010_wsample.txt
================================================
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================================================
FILE: hippocampus/out/sweep/bs-s030_a.txt
================================================
2.24e-01 2.00e-02
2.24e-01 2.00e-02
2.23e-01 2.00e-02
2.21e-01 2.00e-02
2.21e-01 2.00e-02
2.26e-01 2.00e-02
2.20e-01 2.00e-02
2.19e-01 2.00e-02
2.21e-01 2.00e-02
2.21e-01 2.00e-02
2.15e-01 2.00e-02
2.23e-01 2.00e-02
2.21e-01 2.00e-02
2.22e-01 2.00e-02
2.20e-01 2.00e-02
2.22e-01 2.00e-02
2.22e-01 3.71e-02
2.24e-01 3.86e-02
2.21e-01 2.00e-02
2.21e-01 2.00e-02
2.22e-01 2.00e-02
2.21e-01 2.00e-02
2.21e-01 2.00e-02
2.23e-01 2.00e-02
2.20e-01 2.00e-02
2.22e-01 2.00e-02
2.21e-01 2.00e-02
2.21e-01 2.00e-02
2.21e-01 2.00e-02
2.22e-01 2.00e-02
================================================
FILE: hippocampus/out/sweep/bs-s030_log.txt
================================================
STARTING SIMULATION FOR out/sweep/bs-s030
Pattern directory contains 2048 neurons, 3 categories, and 512 examples
Sparsenseses detected: 0.020 and 0.200
STARTING NETWORK SETUP
Storing 3 categories with 30 examples
Testing 30 cues
STARTING FINAL SIMULATION
Done in 0.91 s
Mean overlap 0.788 --> 1.000
SIMULATION COMPLETE
================================================
FILE: hippocampus/out/sweep/bs-s030_mclassic.txt
================================================
0.793 1.001
0.793 1.001
0.794 1.001
0.796 1.001
0.796 1.001
0.791 1.001
0.797 1.001
0.773 1.001
0.796 1.001
0.771 1.001
0.802 1.001
0.794 1.001
0.796 1.001
0.795 1.001
0.772 1.001
0.795 1.001
0.770 0.984
0.793 0.982
0.771 1.001
0.796 1.001
0.770 1.001
0.796 1.001
0.796 1.001
0.794 1.001
0.797 1.001
0.795 1.001
0.771 1.001
0.771 1.001
0.771 1.001
0.795 1.001
================================================
FILE: hippocampus/out/sweep/bs-s030_mcustom.txt
================================================
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 0.146
0.000 0.073
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
0.000 1.000
================================================
FILE: hippocampus/out/sweep/bs-s030_params.txt
================================================
seed = 45537814
T_sim = 10
T_rec = 10
update_type = 1
N = 2048
p = 3
s = 30
gamma = 0.050000
beta = 100.000000
X_dir = out/pathways/N2048-p3-s512-a02-2
shuffle_patterns = 0
n_cue = 30
cue_type = 3
target_type = 0
incomp = 0.000000
inacc = 0.010000
search = 0
criterion_type = 0
theta_mid = 0.500000
n_round = 2
n_value = 4
T_search = 3
n_search = 20
================================================
FILE: hippocampus/out/sweep/bs-s030_qcue.txt
================================================
0 30 60 1 31 61 2 32 62 3 33 63 4 34 64 5 35 65 6 36 66 7 37 67 8 38 68 9 39 69
================================================
FILE: hippocampus/out/sweep/bs-s030_qmu.txt
================================================
0 1 2
================================================
FILE: hippocampus/out/sweep/bs-s030_qnu.txt
================================================
0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29
================================================
FILE: hippocampus/out/sweep/bs-s030_wsample.txt
================================================
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================================================
FILE: hippocampus/out/sweep/bs-s100_a.txt
================================================
2.25e-01 2.00e-02
2.25e-01 2.00e-02
2.21e-01 2.00e-02
2.25e-01 2.62e-01
2.20e-01 2.75e-01
2.25e-01 2.00e-02
2.21e-01 2.00e-02
2.22e-01 2.73e-01
2.23e-01 2.00e-02
2.25e-01 2.00e-02
2.19e-01 2.66e-01
2.21e-01 2.53e-01
2.24e-01 2.00e-02
2.21e-01 2.68e-01
2.19e-01 2.49e-01
2.20e-01 2.00e-02
2.20e-01 2.74e-01
2.23e-01 2.50e-01
2.24e-01 2.61e-01
2.21e-01 2.00e-02
2.23e-01 2.63e-01
2.21e-01 2.57e-01
2.22e-01 2.71e-01
2.24e-01 2.00e-02
2.22e-01 2.60e-01
2.22e-01 2.76e-01
2.24e-01 2.66e-01
2.23e-01 2.00e-02
2.19e-01 2.00e-02
2.25e-01 2.00e-02
================================================
FILE: hippocampus/out/sweep/bs-s100_log.txt
================================================
STARTING SIMULATION FOR out/sweep/bs-s100
Pattern directory contains 2048 neurons, 3 categories, and 512 examples
Sparsenseses detected: 0.020 and 0.200
STARTING NETWORK SETUP
Storing 3 categories with 100 examples
Testing 30 cues
STARTING FINAL SIMULATION
Done in 0.92 s
Mean overlap 0.786 --> 0.583
SIMULATION COMPLETE
================================================
FILE: hippocampus/out/sweep/bs-s100_mclassic.txt
================================================
0.792 1.001
0.767 1.001
0.796 1.001
0.792 0.380
0.747 -0.057
0.792 1.001
0.796 1.001
0.770 0.020
0.794 1.001
0.792 1.001
0.798 0.202
0.796 0.389
0.768 1.001
0.796 0.125
0.773 -0.004
0.772 1.001
0.797 0.343
0.794 0.193
0.793 0.356
0.796 1.001
0.794 0.230
0.796 0.136
0.770 0.097
0.793 1.001
0.770 0.432
0.795 0.142
0.793 0.377
0.794 1.001
0.773 1.001
0.792 1.001
================================================
FILE: hippocampus/out/sweep/bs-s100_mcustom.txt
================================================
0.000 1.000
0.000 1.000
0.000 1.000
0.000 0.000
0.000 0.000
0.000 1.000
0.000 1.000
0.000 0.000
0.000 1.000
0.000 1.000
0.000 0.000
0.000 0.000
0.000 1.000
0.000 0.000
0.000 0.000
0.000 1.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 1.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 1.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 1.000
0.000 1.000
0.000 1.000
================================================
FILE: hippocampus/out/sweep/bs-s100_params.txt
================================================
seed = 45323062
T_sim = 10
T_rec = 10
update_type = 1
N = 2048
p = 3
s = 100
gamma = 0.050000
beta = 100.000000
X_dir = out/pathways/N2048-p3-s512-a02-2
shuffle_patterns = 0
n_cue = 30
cue_type = 3
target_type = 0
incomp = 0.000000
inacc = 0.010000
search = 0
criterion_type = 0
theta_mid = 0.500000
n_round = 2
n_value = 4
T_search = 3
n_search = 20
================================================
FILE: hippocampus/out/sweep/bs-s100_qcue.txt
================================================
0 100 200 1 101 201 2 102 202 3 103 203 4 104 204 5 105 205 6 106 206 7 107 207 8 108 208 9 109 209
================================================
FILE: hippocampus/out/sweep/bs-s100_qmu.txt
================================================
0 1 2
================================================
FILE: hippocampus/out/sweep/bs-s100_qnu.txt
================================================
0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49 50 51 52 53 54 55 56 57 58 59 60 61 62 63 64 65 66 67 68 69 70 71 72 73 74 75 76 77 78 79 80 81 82 83 84 85 86 87 88 89 90 91 92 93 94 95 96 97 98 99
================================================
FILE: hippocampus/out/sweep/bs-s100_wsample.txt
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================================================
FILE: hippocampus/out/sweep/dc-s001_a.txt
================================================
2.03e-01 3.38e-01
2.06e-01 3.37e-01
2.04e-01 2.71e-01
2.08e-01 3.41e-01
2.09e-01 3.39e-01
2.07e-01 2.16e-01
2.08e-01 3.42e-01
2.02e-01 3.40e-01
2.09e-01 2.30e-01
2.06e-01 3.38e-01
2.04e-01 3.42e-01
2.07e-01 2.17e-01
2.03e-01 3.38e-01
2.07e-01 3.33e-01
2.07e-01 2.93e-01
2.03e-01 3.41e-01
2.07e-01 3.35e-01
2.03e-01 3.66e-01
2.07e-01 3.39e-01
2.07e-01 3.35e-01
2.07e-01 2.18e-01
2.06e-01 3.40e-01
2.07e-01 3.40e-01
2.09e-01 3.65e-01
2.06e-01 3.36e-01
2.09e-01 3.33e-01
2.09e-01 2.52e-01
2.06e-01 3.39e-01
2.06e-01 3.40e-01
2.08e-01 2.17e-01
================================================
FILE: hippocampus/out/sweep/dc-s001_log.txt
================================================
STARTING SIMULATION FOR out/sweep/dc-s001
Pattern directory contains 2048 neurons, 3 categories, and 512 examples
Sparsenseses detected: 0.020 and 0.200
STARTING NETWORK SETUP
Storing 3 categories with 1 examples
Testing 30 cues
STARTING FINAL SIMULATION
Done in 0.91 s
Mean overlap 0.123 --> 0.111
SIMULATION COMPLETE
================================================
FILE: hippocampus/out/sweep/dc-s001_mclassic.txt
================================================
-0.013 -0.054
0.093 0.088
0.255 0.062
-0.025 -0.048
0.102 0.095
0.254 0.245
-0.019 -0.046
0.089 0.078
0.255 0.237
-0.029 -0.045
0.099 0.085
0.248 0.244
-0.010 -0.060
0.095 0.081
0.254 0.217
-0.019 -0.045
0.095 0.091
0.250 0.187
-0.009 -0.049
0.101 0.088
0.242 0.243
-0.023 -0.046
0.095 0.090
0.255 0.191
-0.016 -0.054
0.093 0.084
0.255 0.087
-0.023 -0.052
0.118 0.081
0.247 0.244
================================================
FILE: hippocampus/out/sweep/dc-s001_mcustom.txt
================================================
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
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0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
================================================
FILE: hippocampus/out/sweep/dc-s001_params.txt
================================================
seed = 44736310
T_sim = 10
T_rec = 10
update_type = 1
N = 2048
p = 3
s = 1
gamma = 0.050000
beta = 100.000000
X_dir = out/pathways/N2048-p3-s512-a02-2
shuffle_patterns = 0
n_cue = 30
cue_type = 1
target_type = 2
incomp = 0.000000
inacc = 0.010000
search = 0
criterion_type = 0
theta_mid = 0.000000
n_round = 2
n_value = 4
T_search = 3
n_search = 20
================================================
FILE: hippocampus/out/sweep/dc-s001_qcue.txt
================================================
0 1 2 0 1 2 0 1 2 0 1 2 0 1 2 0 1 2 0 1 2 0 1 2 0 1 2 0 1 2
================================================
FILE: hippocampus/out/sweep/dc-s001_qmu.txt
================================================
0 1 2
================================================
FILE: hippocampus/out/sweep/dc-s001_qnu.txt
================================================
0
================================================
FILE: hippocampus/out/sweep/dc-s001_wsample.txt
================================================
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================================================
FILE: hippocampus/out/sweep/dc-s003_a.txt
================================================
2.06e-01 2.50e-01
2.08e-01 2.92e-01
2.07e-01 2.98e-01
2.06e-01 2.84e-01
2.00e-01 2.94e-01
2.08e-01 4.02e-01
2.07e-01 2.45e-01
2.05e-01 2.92e-01
2.08e-01 2.94e-01
2.08e-01 2.62e-01
2.06e-01 2.88e-01
2.05e-01 4.21e-01
2.04e-01 7.33e-01
2.05e-01 2.91e-01
2.02e-01 4.21e-01
2.02e-01 3.68e-01
2.08e-01 3.74e-01
2.09e-01 2.59e-01
2.07e-01 2.46e-01
2.08e-01 2.90e-01
2.05e-01 2.97e-01
2.05e-01 2.46e-01
2.04e-01 2.62e-01
2.07e-01 2.72e-01
2.05e-01 3.62e-01
2.05e-01 3.74e-01
2.02e-01 2.64e-01
2.03e-01 2.54e-01
2.07e-01 2.77e-01
2.06e-01 4.23e-01
================================================
FILE: hippocampus/out/sweep/dc-s003_log.txt
================================================
STARTING SIMULATION FOR out/sweep/dc-s003
Pattern directory contains 2048 neurons, 3 categories, and 512 examples
Sparsenseses detected: 0.020 and 0.200
STARTING NETWORK SETUP
Storing 3 categories with 3 examples
Testing 30 cues
STARTING FINAL SIMULATION
Done in 0.91 s
Mean overlap 0.186 --> 0.110
SIMULATION COMPLETE
================================================
FILE: hippocampus/out/sweep/dc-s003_mclassic.txt
================================================
-0.020 -0.010
0.091 0.110
0.254 0.235
0.402 0.109
0.247 0.193
0.231 0.105
0.098 0.054
0.223 0.193
0.167 0.029
-0.022 -0.013
0.099 0.095
0.247 0.255
0.395 0.027
0.244 0.198
0.233 0.135
0.095 -0.033
0.231 0.225
0.166 -0.022
-0.021 -0.023
0.100 0.108
0.259 0.236
0.397 0.052
0.245 0.128
0.233 0.081
0.101 -0.038
0.217 0.219
0.178 -0.037
-0.022 -0.019
0.107 -0.032
0.246 0.286
================================================
FILE: hippocampus/out/sweep/dc-s003_mcustom.txt
================================================
0.000 0.000
0.000 0.000
0.000 0.000
0.024 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.020 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.020 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
================================================
FILE: hippocampus/out/sweep/dc-s003_params.txt
================================================
seed = 44776502
T_sim = 10
T_rec = 10
update_type = 1
N = 2048
p = 3
s = 3
gamma = 0.050000
beta = 100.000000
X_dir = out/pathways/N2048-p3-s512-a02-2
shuffle_patterns = 0
n_cue = 30
cue_type = 1
target_type = 2
incomp = 0.000000
inacc = 0.010000
search = 0
criterion_type = 0
theta_mid = 0.000000
n_round = 2
n_value = 4
T_search = 3
n_search = 20
================================================
FILE: hippocampus/out/sweep/dc-s003_qcue.txt
================================================
0 3 6 1 4 7 2 5 8 0 3 6 1 4 7 2 5 8 0 3 6 1 4 7 2 5 8 0 3 6
================================================
FILE: hippocampus/out/sweep/dc-s003_qmu.txt
================================================
0 1 2
================================================
FILE: hippocampus/out/sweep/dc-s003_qnu.txt
================================================
0 1 2
================================================
FILE: hippocampus/out/sweep/dc-s003_wsample.txt
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================================================
FILE: hippocampus/out/sweep/dc-s010_a.txt
================================================
2.04e-01 3.20e-01
2.10e-01 3.15e-01
2.09e-01 3.50e-01
2.06e-01 3.42e-01
2.04e-01 3.29e-01
2.06e-01 3.34e-01
2.06e-01 3.25e-01
2.05e-01 3.40e-01
2.08e-01 3.26e-01
2.06e-01 3.33e-01
2.03e-01 3.44e-01
2.09e-01 3.52e-01
2.06e-01 3.19e-01
2.10e-01 3.12e-01
2.06e-01 3.54e-01
2.09e-01 3.34e-01
2.02e-01 3.49e-01
2.05e-01 3.43e-01
2.09e-01 3.50e-01
2.06e-01 3.36e-01
2.03e-01 3.46e-01
2.07e-01 3.14e-01
2.06e-01 3.11e-01
2.04e-01 6.43e-01
2.06e-01 3.42e-01
2.07e-01 3.65e-01
2.03e-01 3.45e-01
2.08e-01 3.43e-01
2.07e-01 3.17e-01
2.01e-01 3.48e-01
================================================
FILE: hippocampus/out/sweep/dc-s010_log.txt
================================================
STARTING SIMULATION FOR out/sweep/dc-s010
Pattern directory contains 2048 neurons, 3 categories, and 512 examples
Sparsenseses detected: 0.020 and 0.200
STARTING NETWORK SETUP
Storing 3 categories with 10 examples
Testing 30 cues
STARTING FINAL SIMULATION
Done in 0.92 s
Mean overlap 0.186 --> 0.123
SIMULATION COMPLETE
================================================
FILE: hippocampus/out/sweep/dc-s010_mclassic.txt
================================================
-0.011 -0.007
0.104 0.012
0.245 0.209
0.392 0.094
0.251 0.160
0.225 0.150
0.096 0.088
0.229 0.252
0.182 0.127
0.026 0.051
0.170 -0.021
0.233 0.174
0.066 0.080
0.217 0.108
0.209 0.165
0.074 0.089
0.260 0.168
0.189 0.145
0.227 0.067
0.109 0.187
0.234 0.261
0.150 0.141
0.246 0.112
0.178 -0.004
0.258 0.088
0.281 0.169
0.222 0.240
-0.016 0.016
0.254 0.064
0.215 0.245
================================================
FILE: hippocampus/out/sweep/dc-s010_mcustom.txt
================================================
0.000 0.000
0.000 0.000
0.000 0.000
0.010 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
================================================
FILE: hippocampus/out/sweep/dc-s010_params.txt
================================================
seed = 44788246
T_sim = 10
T_rec = 10
update_type = 1
N = 2048
p = 3
s = 10
gamma = 0.050000
beta = 100.000000
X_dir = out/pathways/N2048-p3-s512-a02-2
shuffle_patterns = 0
n_cue = 30
cue_type = 1
target_type = 2
incomp = 0.000000
inacc = 0.010000
search = 0
criterion_type = 0
theta_mid = 0.000000
n_round = 2
n_value = 4
T_search = 3
n_search = 20
================================================
FILE: hippocampus/out/sweep/dc-s010_qcue.txt
================================================
0 10 20 1 11 21 2 12 22 3 13 23 4 14 24 5 15 25 6 16 26 7 17 27 8 18 28 9 19 29
================================================
FILE: hippocampus/out/sweep/dc-s010_qmu.txt
================================================
0 1 2
================================================
FILE: hippocampus/out/sweep/dc-s010_qnu.txt
================================================
0 1 2 3 4 5 6 7 8 9
================================================
FILE: hippocampus/out/sweep/dc-s010_wsample.txt
================================================
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================================================
FILE: hippocampus/out/sweep/dc-s030_a.txt
================================================
2.07e-01 5.28e-01
2.05e-01 5.27e-01
2.07e-01 4.58e-01
2.07e-01 4.14e-01
2.09e-01 5.14e-01
2.06e-01 4.55e-01
2.08e-01 5.45e-01
2.05e-01 5.25e-01
2.05e-01 4.55e-01
2.08e-01 5.46e-01
2.07e-01 4.25e-01
2.06e-01 4.39e-01
2.10e-01 5.42e-01
2.07e-01 4.30e-01
2.07e-01 4.22e-01
2.03e-01 4.51e-01
2.08e-01 4.69e-01
2.04e-01 4.30e-01
2.08e-01 4.18e-01
2.05e-01 5.32e-01
2.06e-01 4.44e-01
2.05e-01 4.24e-01
2.05e-01 4.51e-01
2.08e-01 5.46e-01
2.07e-01 4.22e-01
2.04e-01 5.24e-01
2.07e-01 4.52e-01
2.01e-01 5.13e-01
2.06e-01 5.30e-01
2.03e-01 4.60e-01
================================================
FILE: hippocampus/out/sweep/dc-s030_log.txt
================================================
STARTING SIMULATION FOR out/sweep/dc-s030
Pattern directory contains 2048 neurons, 3 categories, and 512 examples
Sparsenseses detected: 0.020 and 0.200
STARTING NETWORK SETUP
Storing 3 categories with 30 examples
Testing 30 cues
STARTING FINAL SIMULATION
Done in 0.90 s
Mean overlap 0.187 --> 0.242
SIMULATION COMPLETE
================================================
FILE: hippocampus/out/sweep/dc-s030_mclassic.txt
================================================
-0.027 -0.236
0.104 0.089
0.248 0.310
0.394 0.328
0.245 0.252
0.225 0.276
0.100 -0.163
0.223 0.198
0.171 0.314
0.033 -0.276
0.178 0.228
0.234 0.355
0.076 -0.140
0.217 0.182
0.214 0.229
0.082 0.129
0.271 0.308
0.190 0.231
0.219 0.322
0.098 0.172
0.237 0.361
0.153 0.263
0.262 0.251
0.167 0.120
0.266 0.339
0.270 0.214
0.236 0.314
-0.016 -0.204
0.255 0.140
0.213 0.306
================================================
FILE: hippocampus/out/sweep/dc-s030_mcustom.txt
================================================
0.000 0.000
0.000 0.000
0.000 0.000
0.010 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
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0.000 0.000
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0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
0.000 0.000
================================================
FILE: hippocampus/out/sweep/dc-s030_params.txt
================================================
seed = 44932310
T_sim = 10
T_rec = 10
update_type = 1
N = 2048
p = 3
s = 30
gamma = 0.050000
beta = 100.000000
X_dir = out/pathways/N2048-p3-s512-a02-2
shuffle_patterns = 0
n_cue = 30
cue_type = 1
target_type = 2
incomp = 0.000000
inacc = 0.010000
search = 0
criterion_type = 0
theta_mid = 0.000000
n_round = 2
n_value = 4
T_search = 3
n_search = 20
================================================
FILE: hippocampus/out/sweep/dc-s030_qcue.txt
================================================
0 30 60 1 31 61 2 32 62 3 33 63 4 34 64 5 35 65 6 36 66 7 37 67 8 38 68 9 39 69
================================================
FILE: hippocampus/out/sweep/dc-s030_qmu.txt
================================================
0 1 2
================================================
FILE: hippocampus/out/sweep/dc-s030_qnu.txt
================================================
0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29
================================================
FILE: hippocampus/out/sweep/dc-s030_wsample.txt
================================================
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