{
 "cells": [
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "# 304 Save and Reload\n",
    "\n",
    "\"\"\"\n",
    "View more, visit my tutorial page: https://morvanzhou.github.io/tutorials/\n",
    "My Youtube Channel: https://www.youtube.com/user/MorvanZhou\n",
    "\n",
    "Dependencies:\n",
    "* torch: 0.1.11\n",
    "* matplotlib"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 1,
   "metadata": {},
   "outputs": [
    {
     "data": {
      "text/plain": [
       "<torch._C.Generator at 0x7f931012a918>"
      ]
     },
     "execution_count": 1,
     "metadata": {},
     "output_type": "execute_result"
    }
   ],
   "source": [
    "import torch\n",
    "from torch.autograd import Variable\n",
    "import matplotlib.pyplot as plt\n",
    "%matplotlib inline\n",
    "\n",
    "torch.manual_seed(1)    # reproducible"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "### Generate some fake data"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 2,
   "metadata": {
    "collapsed": true
   },
   "outputs": [],
   "source": [
    "x = torch.unsqueeze(torch.linspace(-1, 1, 100), dim=1)  # x data (tensor), shape=(100, 1)\n",
    "y = x.pow(2) + 0.2*torch.rand(x.size())  # noisy y data (tensor), shape=(100, 1)\n",
    "x, y = Variable(x, requires_grad=False), Variable(y, requires_grad=False)\n"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 3,
   "metadata": {
    "collapsed": true
   },
   "outputs": [],
   "source": [
    "def save():\n",
    "    # save net1\n",
    "    net1 = torch.nn.Sequential(\n",
    "        torch.nn.Linear(1, 10),\n",
    "        torch.nn.ReLU(),\n",
    "        torch.nn.Linear(10, 1)\n",
    "    )\n",
    "    optimizer = torch.optim.SGD(net1.parameters(), lr=0.5)\n",
    "    loss_func = torch.nn.MSELoss()\n",
    "\n",
    "    for t in range(100):\n",
    "        prediction = net1(x)\n",
    "        loss = loss_func(prediction, y)\n",
    "        optimizer.zero_grad()\n",
    "        loss.backward()\n",
    "        optimizer.step()\n",
    "\n",
    "    # plot result\n",
    "    plt.figure(1, figsize=(10, 3))\n",
    "    plt.subplot(131)\n",
    "    plt.title('Net1')\n",
    "    plt.scatter(x.data.numpy(), y.data.numpy())\n",
    "    plt.plot(x.data.numpy(), prediction.data.numpy(), 'r-', lw=5)\n",
    "\n",
    "    # 2 ways to save the net\n",
    "    torch.save(net1, 'net.pkl')  # save entire net\n",
    "    torch.save(net1.state_dict(), 'net_params.pkl')   # save only the parameters"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 4,
   "metadata": {
    "collapsed": true
   },
   "outputs": [],
   "source": [
    "def restore_net():\n",
    "    # restore entire net1 to net2\n",
    "    net2 = torch.load('net.pkl')\n",
    "    prediction = net2(x)\n",
    "\n",
    "    # plot result\n",
    "    plt.subplot(132)\n",
    "    plt.title('Net2')\n",
    "    plt.scatter(x.data.numpy(), y.data.numpy())\n",
    "    plt.plot(x.data.numpy(), prediction.data.numpy(), 'r-', lw=5)\n"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 5,
   "metadata": {
    "collapsed": true
   },
   "outputs": [],
   "source": [
    "def restore_params():\n",
    "    # restore only the parameters in net1 to net3\n",
    "    net3 = torch.nn.Sequential(\n",
    "        torch.nn.Linear(1, 10),\n",
    "        torch.nn.ReLU(),\n",
    "        torch.nn.Linear(10, 1)\n",
    "    )\n",
    "\n",
    "    # copy net1's parameters into net3\n",
    "    net3.load_state_dict(torch.load('net_params.pkl'))\n",
    "    prediction = net3(x)\n",
    "\n",
    "    # plot result\n",
    "    plt.subplot(133)\n",
    "    plt.title('Net3')\n",
    "    plt.scatter(x.data.numpy(), y.data.numpy())\n",
    "    plt.plot(x.data.numpy(), prediction.data.numpy(), 'r-', lw=5)\n",
    "    plt.show()"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 6,
   "metadata": {},
   "outputs": [
    {
     "data": {
      "image/png": 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24g7JcOLL0HDOFQpWK+iZXJclvGoxhm9fpJSfDnuAsE3JLuGER3WsomLjuX7L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\ngg==\n",
      "text/plain": [
       "<matplotlib.figure.Figure at 0x7f92d43e7cc0>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "# save net1\n",
    "save()\n",
    "# restore entire net (may slow)\n",
    "restore_net()\n",
    "# restore only the net parameters\n",
    "restore_params()"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "metadata": {
    "collapsed": true
   },
   "outputs": [],
   "source": []
  }
 ],
 "metadata": {
  "kernelspec": {
   "display_name": "Python 3",
   "language": "python",
   "name": "python3"
  },
  "language_info": {
   "codemirror_mode": {
    "name": "ipython",
    "version": 3
   },
   "file_extension": ".py",
   "mimetype": "text/x-python",
   "name": "python",
   "nbconvert_exporter": "python",
   "pygments_lexer": "ipython3",
   "version": "3.5.2"
  }
 },
 "nbformat": 4,
 "nbformat_minor": 2
}
