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train.ipynb 
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{
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 "cells": [
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  {
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   "cell_type": "markdown",
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   "metadata": {
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    "collapsed": true,
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    "pycharm": {
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     "name": "#%% md\n"
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    }
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   },
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   "source": [
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    "# Классификация рукописных цифр базы MNIST"
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   ]
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  },
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  {
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   "cell_type": "code",
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   "execution_count": 1,
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   "outputs": [],
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   "source": [
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    "from collections import namedtuple\n",
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    "\n",
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    "import matplotlib.pyplot as plt\n",
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    "import numpy as np\n",
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    "import PIL\n",
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    "import torch\n",
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    "import torch.nn as nn\n",
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    "import torch.optim as optim\n",
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    "import torchvision.datasets as dset\n",
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    "from torch.utils.data.sampler import SubsetRandomSampler\n",
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    "\n",
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    "from torchvision import transforms\n",
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    "\n",
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    "from support import train_model, compute_loss_accuracy, Flattener"
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   ],
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   "metadata": {
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    "collapsed": false,
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    "pycharm": {
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     "name": "#%%\n"
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    }
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   }
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  },
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  {
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   "cell_type": "code",
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   "execution_count": 3,
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   "outputs": [
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    {
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     "name": "stdout",
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     "output_type": "stream",
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     "text": [
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      "CPU\n"
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     ]
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    }
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   ],
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   "source": [
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    "if torch.cuda.is_available():\n",
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    "    device = torch.device('cuda:0')\n",
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    "    print(\"CUDA\")\n",
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    "else:\n",
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    "    device = torch.device('cpu')\n",
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    "    print(\"CPU\")"
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   ],
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   "metadata": {
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    "collapsed": false,
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    "pycharm": {
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     "name": "#%%\n"
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    }
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   }
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  },
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  {
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   "cell_type": "markdown",
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   "source": [
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    "Загружаем тренировочные данные"
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   ],
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   "metadata": {
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    "collapsed": false,
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    "pycharm": {
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     "name": "#%% md\n"
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    }
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   }
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  },
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  {
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   "cell_type": "code",
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   "execution_count": 4,
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   "outputs": [
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    {
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     "name": "stdout",
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     "output_type": "stream",
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     "text": [
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      "Downloading http://yann.lecun.com/exdb/mnist/train-images-idx3-ubyte.gz\n",
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      "Downloading http://yann.lecun.com/exdb/mnist/train-images-idx3-ubyte.gz to ./data/MNIST\\raw\\train-images-idx3-ubyte.gz\n"
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     ]
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    },
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    {
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     "data": {
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      "text/plain": "  0%|          | 0/9912422 [00:00<?, ?it/s]",
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      "application/vnd.jupyter.widget-view+json": {
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       "version_major": 2,
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       "version_minor": 0,
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       "model_id": "236333ecce914897a485a1eab4df2bea"
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      }
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     },
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     "metadata": {},
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     "output_type": "display_data"
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    },
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    {
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     "name": "stdout",
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     "output_type": "stream",
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     "text": [
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      "Extracting ./data/MNIST\\raw\\train-images-idx3-ubyte.gz to ./data/MNIST\\raw\n",
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      "\n",
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      "Downloading http://yann.lecun.com/exdb/mnist/train-labels-idx1-ubyte.gz\n",
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      "Downloading http://yann.lecun.com/exdb/mnist/train-labels-idx1-ubyte.gz to ./data/MNIST\\raw\\train-labels-idx1-ubyte.gz\n"
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     ]
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    },
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    {
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     "data": {
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      "text/plain": "  0%|          | 0/28881 [00:00<?, ?it/s]",
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      "application/vnd.jupyter.widget-view+json": {
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       "version_major": 2,
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       "version_minor": 0,
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       "model_id": "233af55f80c245e795ee9c5c7da7f6d4"
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      }
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     },
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     "metadata": {},
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     "output_type": "display_data"
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    },
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    {
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     "name": "stdout",
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     "output_type": "stream",
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     "text": [
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      "Extracting ./data/MNIST\\raw\\train-labels-idx1-ubyte.gz to ./data/MNIST\\raw\n",
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      "\n",
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      "Downloading http://yann.lecun.com/exdb/mnist/t10k-images-idx3-ubyte.gz\n",
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      "Downloading http://yann.lecun.com/exdb/mnist/t10k-images-idx3-ubyte.gz to ./data/MNIST\\raw\\t10k-images-idx3-ubyte.gz\n"
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     ]
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    },
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    {
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     "data": {
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      "text/plain": "  0%|          | 0/1648877 [00:00<?, ?it/s]",
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      "application/vnd.jupyter.widget-view+json": {
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       "version_major": 2,
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       "version_minor": 0,
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       "model_id": "717d424c6371463e966b92ad4b071f7b"
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      }
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     },
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     "metadata": {},
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     "output_type": "display_data"
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    },
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    {
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     "name": "stdout",
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     "output_type": "stream",
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     "text": [
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      "Extracting ./data/MNIST\\raw\\t10k-images-idx3-ubyte.gz to ./data/MNIST\\raw\n",
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      "\n",
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      "Downloading http://yann.lecun.com/exdb/mnist/t10k-labels-idx1-ubyte.gz\n",
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      "Downloading http://yann.lecun.com/exdb/mnist/t10k-labels-idx1-ubyte.gz to ./data/MNIST\\raw\\t10k-labels-idx1-ubyte.gz\n"
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     ]
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    },
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    {
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     "data": {
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      "text/plain": "  0%|          | 0/4542 [00:00<?, ?it/s]",
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      "application/vnd.jupyter.widget-view+json": {
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       "version_major": 2,
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       "version_minor": 0,
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       "model_id": "107b62fe37bb45ae937e15f4124e1f37"
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      }
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     },
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     "metadata": {},
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     "output_type": "display_data"
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    },
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    {
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     "name": "stdout",
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     "output_type": "stream",
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     "text": [
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      "Extracting ./data/MNIST\\raw\\t10k-labels-idx1-ubyte.gz to ./data/MNIST\\raw\n",
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      "\n"
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     ]
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    }
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   ],
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   "source": [
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    "train_data = dset.MNIST('./data/', train=True, download=True,\n",
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    "                    transform=transforms.Compose([\n",
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    "                           transforms.ToTensor(),\n",
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    "                           transforms.Normalize(mean=[0.43],\n",
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    "                                               std=[0.20])\n",
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    "                       ]))"
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   ],
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   "metadata": {
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    "collapsed": false,
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    "pycharm": {
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     "name": "#%%\n"
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    }
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   }
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  },
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  {
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   "cell_type": "markdown",
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   "source": [
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    "Отобразим данные"
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   ],
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   "metadata": {
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    "collapsed": false,
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    "pycharm": {
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     "name": "#%% md\n"
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    }
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   }
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  },
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  {
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   "cell_type": "code",
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   "execution_count": 12,
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   "outputs": [
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    {
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     "data": {
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      "text/plain": "<Figure size 576x576 with 9 Axes>",
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      "image/png": 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\n"
215
     },
216
     "metadata": {
217
      "needs_background": "light"
218
     },
219
     "output_type": "display_data"
220
    }
221
   ],
222
   "source": [
223
    "figure = plt.figure(figsize=(8, 8))\n",
224
    "cols, rows = 3, 3\n",
225
    "for i in range(1, cols * rows + 1):\n",
226
    "    sample_idx = torch.randint(len(train_data), size=(1,)).item()\n",
227
    "    img, label = train_data[sample_idx]\n",
228
    "    figure.add_subplot(rows, cols, i)\n",
229
    "    plt.title(str(label))\n",
230
    "    plt.axis(\"off\")\n",
231
    "    plt.imshow(img.squeeze(), cmap=\"gray\")\n",
232
    "plt.show()"
233
   ],
234
   "metadata": {
235
    "collapsed": false,
236
    "pycharm": {
237
     "name": "#%%\n"
238
    }
239
   }
240
  },
241
  {
242
   "cell_type": "markdown",
243
   "source": [
244
    "Разделим тренировочные данные на тренировочные и валидационные"
245
   ],
246
   "metadata": {
247
    "collapsed": false,
248
    "pycharm": {
249
     "name": "#%% md\n"
250
    }
251
   }
252
  },
253
  {
254
   "cell_type": "code",
255
   "execution_count": 13,
256
   "outputs": [],
257
   "source": [
258
    "data_size = train_data.data.shape[0]\n",
259
    "validation_proc = 0.2\n",
260
    "split = int(np.floor(validation_proc * data_size))\n",
261
    "indices = list(range(data_size))\n",
262
    "np.random.shuffle(indices)\n",
263
    "\n",
264
    "train_indices, val_indices = indices[split:], indices[:split]\n",
265
    "\n",
266
    "train_sampler = SubsetRandomSampler(train_indices)\n",
267
    "val_sampler = SubsetRandomSampler(val_indices)\n",
268
    "\n",
269
    "batch_size = 64\n",
270
    "\n",
271
    "train_loader = torch.utils.data.DataLoader(train_data, batch_size=batch_size,\n",
272
    "                                           sampler=train_sampler)\n",
273
    "valid_loader = torch.utils.data.DataLoader(train_data, batch_size=batch_size,\n",
274
    "                                         sampler=val_sampler)"
275
   ],
276
   "metadata": {
277
    "collapsed": false,
278
    "pycharm": {
279
     "name": "#%%\n"
280
    }
281
   }
282
  },
283
  {
284
   "cell_type": "markdown",
285
   "source": [
286
    "### Создаем и тренируем модель\n",
287
    "Цели модели - достичь точности на тренировочных данных более 98% с менее чем 10.000 параметрами"
288
   ],
289
   "metadata": {
290
    "collapsed": false,
291
    "pycharm": {
292
     "name": "#%% md\n"
293
    }
294
   }
295
  },
296
  {
297
   "cell_type": "code",
298
   "execution_count": 18,
299
   "outputs": [
300
    {
301
     "name": "stdout",
302
     "output_type": "stream",
303
     "text": [
304
      "Epoch #0 - train loss: 0.146808, accuracy: 0.954750 | val loss: 0.092629, accuracy: 0.971500\n",
305
      "Epoch #1 - train loss: 0.049103, accuracy: 0.985125 | val loss: 0.061797, accuracy: 0.980667\n",
306
      "Epoch #2 - train loss: 0.034140, accuracy: 0.988542 | val loss: 0.059324, accuracy: 0.982083\n",
307
      "Epoch #3 - train loss: 0.025178, accuracy: 0.992146 | val loss: 0.051237, accuracy: 0.984583\n",
308
      "Epoch #4 - train loss: 0.020239, accuracy: 0.993833 | val loss: 0.046568, accuracy: 0.985333\n",
309
      "Epoch #5 - train loss: 0.015522, accuracy: 0.995750 | val loss: 0.047723, accuracy: 0.984833\n",
310
      "Epoch #6 - train loss: 0.013201, accuracy: 0.996625 | val loss: 0.046882, accuracy: 0.985917\n",
311
      "Epoch #7 - train loss: 0.011558, accuracy: 0.997354 | val loss: 0.046846, accuracy: 0.984917\n",
312
      "Epoch #8 - train loss: 0.010664, accuracy: 0.997667 | val loss: 0.046822, accuracy: 0.986417\n",
313
      "Epoch #9 - train loss: 0.010169, accuracy: 0.997687 | val loss: 0.046137, accuracy: 0.985917\n",
314
      "Epoch #10 - train loss: 0.009778, accuracy: 0.998000 | val loss: 0.047074, accuracy: 0.985833\n",
315
      "Epoch #11 - train loss: 0.009740, accuracy: 0.998021 | val loss: 0.046782, accuracy: 0.985833\n",
316
      "Epoch #12 - train loss: 0.009510, accuracy: 0.998062 | val loss: 0.046697, accuracy: 0.985833\n",
317
      "Epoch #13 - train loss: 0.009446, accuracy: 0.998062 | val loss: 0.046717, accuracy: 0.986083\n",
318
      "Epoch #14 - train loss: 0.009479, accuracy: 0.998125 | val loss: 0.046845, accuracy: 0.986000\n",
319
      "Wall time: 4min 44s\n"
320
     ]
321
    }
322
   ],
323
   "source": [
324
    "# 6010 Параметров\n",
325
    "\n",
326
    "model = nn.Sequential(\n",
327
    "        # In 28x28@1, out 28x28@8 - 80 параметра\n",
328
    "        nn.Conv2d(1, 8, 3, padding=2),\n",
329
    "        nn.BatchNorm2d(num_features=8),\n",
330
    "        nn.ReLU(inplace=True),\n",
331
    "\n",
332
    "        # In 28x28@8, out 14x14@8\n",
333
    "        nn.MaxPool2d(kernel_size=2),\n",
334
    "\n",
335
    "        # In 14x14@8, out 12x12@16 - 160 параметра\n",
336
    "        nn.Conv2d(in_channels=8, out_channels=16, kernel_size=3),\n",
337
    "        nn.BatchNorm2d(num_features=16),\n",
338
    "        nn.ReLU(inplace=True),\n",
339
    "\n",
340
    "        # In 12x12@16, out 6x6@16\n",
341
    "        nn.MaxPool2d(kernel_size=2),\n",
342
    "\n",
343
    "\n",
344
    "        Flattener(),\n",
345
    "\n",
346
    "        # O7 In 6*6*16, out 10 - 5770 параметров\n",
347
    "        nn.Linear(6*6*16, 10),\n",
348
    "      )\n",
349
    "\n",
350
    "model.type(torch.FloatTensor)\n",
351
    "model.to(device)\n",
352
    "\n",
353
    "# Подобранные гиперпараметры для обучения сети\n",
354
    "learning_rates = 10**-2\n",
355
    "weight_decay = 10**-4\n",
356
    "step_size = 1\n",
357
    "gamma = 0.6\n",
358
    "num_epochs = 15\n",
359
    "\n",
360
    "loss = nn.CrossEntropyLoss().type(torch.FloatTensor)\n",
361
    "optimizer = optim.Adam(model.parameters(), lr=learning_rates, weight_decay=weight_decay)\n",
362
    "scheduler = optim.lr_scheduler.StepLR(optimizer, step_size=step_size, gamma=gamma)\n",
363
    "\n",
364
    "%time train_loss_history, train_acc_history, val_loss_history, val_acc_history = train_model(model, train_loader, valid_loader, loss, optimizer, num_epochs, device, scheduler=scheduler, scheduler_loss=False)"
365
   ],
366
   "metadata": {
367
    "collapsed": false,
368
    "pycharm": {
369
     "name": "#%%\n"
370
    }
371
   }
372
  },
373
  {
374
   "cell_type": "markdown",
375
   "source": [
376
    "Нарисуем график ошибок и точности во время тренировки"
377
   ],
378
   "metadata": {
379
    "collapsed": false,
380
    "pycharm": {
381
     "name": "#%% md\n"
382
    }
383
   }
384
  },
385
  {
386
   "cell_type": "code",
387
   "execution_count": 19,
388
   "outputs": [
389
    {
390
     "data": {
391
      "text/plain": "<Figure size 432x288 with 1 Axes>",
392
      "image/png": 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\n"
393
     },
394
     "metadata": {
395
      "needs_background": "light"
396
     },
397
     "output_type": "display_data"
398
    }
399
   ],
400
   "source": [
401
    "plt.plot(range(1, len(train_loss_history) + 1), train_loss_history, label=\"train loss\")\n",
402
    "plt.plot(range(1, len(val_loss_history) + 1), val_loss_history, label=\"validate loss\")\n",
403
    "plt.show()"
404
   ],
405
   "metadata": {
406
    "collapsed": false,
407
    "pycharm": {
408
     "name": "#%%\n"
409
    }
410
   }
411
  },
412
  {
413
   "cell_type": "code",
414
   "execution_count": 20,
415
   "outputs": [
416
    {
417
     "data": {
418
      "text/plain": "<Figure size 432x288 with 1 Axes>",
419
      "image/png": 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\n"
420
     },
421
     "metadata": {
422
      "needs_background": "light"
423
     },
424
     "output_type": "display_data"
425
    }
426
   ],
427
   "source": [
428
    "plt.plot(range(1, len(train_acc_history) + 1), train_acc_history)\n",
429
    "plt.plot(range(1, len(val_acc_history) + 1), val_acc_history)\n",
430
    "plt.show()"
431
   ],
432
   "metadata": {
433
    "collapsed": false,
434
    "pycharm": {
435
     "name": "#%%\n"
436
    }
437
   }
438
  },
439
  {
440
   "cell_type": "markdown",
441
   "source": [
442
    "Сохраняем модель для последующих тестов"
443
   ],
444
   "metadata": {
445
    "collapsed": false,
446
    "pycharm": {
447
     "name": "#%% md\n"
448
    }
449
   }
450
  },
451
  {
452
   "cell_type": "code",
453
   "execution_count": 22,
454
   "outputs": [],
455
   "source": [
456
    "torch.save(model, \"./model_v3.pt\")"
457
   ],
458
   "metadata": {
459
    "collapsed": false,
460
    "pycharm": {
461
     "name": "#%%\n"
462
    }
463
   }
464
  }
465
 ],
466
 "metadata": {
467
  "kernelspec": {
468
   "display_name": "Python 3",
469
   "language": "python",
470
   "name": "python3"
471
  },
472
  "language_info": {
473
   "codemirror_mode": {
474
    "name": "ipython",
475
    "version": 2
476
   },
477
   "file_extension": ".py",
478
   "mimetype": "text/x-python",
479
   "name": "python",
480
   "nbconvert_exporter": "python",
481
   "pygments_lexer": "ipython2",
482
   "version": "2.7.6"
483
  }
484
 },
485
 "nbformat": 4,
486
 "nbformat_minor": 0
487
}

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