{
 "cells": [
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "# Example 2 - A very simple chord recognition convnet\n",
    "\n",
    "We're gonna use synthesize data and use CQT as representation. "
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 1,
   "metadata": {},
   "outputs": [
    {
     "name": "stderr",
     "output_type": "stream",
     "text": [
      "Using TensorFlow backend.\n"
     ]
    }
   ],
   "source": [
    "%matplotlib inline\n",
    "import numpy as np\n",
    "import librosa\n",
    "import keras\n",
    "import keras.backend as K\n",
    "from matplotlib import pyplot as plt\n",
    "from future.utils import implements_iterator  # for python 2 compatibility for __next__()\n",
    "\n",
    "import warnings\n",
    "warnings.filterwarnings('ignore')"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "### Utility function to generate data"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 2,
   "metadata": {
    "collapsed": true
   },
   "outputs": [],
   "source": [
    "def sin_wave(secs, freq, sr, gain):\n",
    "    '''\n",
    "    Generates a sine wave of frequency given by freq, with duration of secs.\n",
    "    '''\n",
    "    t = np.arange(sr * secs)\n",
    "    return gain * np.sin(2 * np.pi * freq * t / sr)\n",
    "\n",
    "\n",
    "def whitenoise(gain, shape):\n",
    "    '''\n",
    "    Generates white noise of duration given by secs\n",
    "    '''\n",
    "    return gain * np.random.uniform(-1., 1., shape)\n",
    "\n",
    "def chord_wave(secs, f0, sr, gain, major):\n",
    "    \"\"\"major: bool\"\"\"\n",
    "    t = np.arange(sr * secs)\n",
    "    sine_f0 = gain * np.sin(2 * np.pi * f0 * t / sr)\n",
    "    if major:\n",
    "        sine_third = gain * np.sin(2 * np.pi * f0 * 2. ** (4./12.) * t / sr)\n",
    "    else:\n",
    "        sine_third = gain * np.sin(2 * np.pi * f0 * 2. ** (3./12.) * t / sr)\n",
    "    return sine_f0 + sine_third"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 3,
   "metadata": {
    "collapsed": true
   },
   "outputs": [],
   "source": [
    "def add_channel_axis(cqt):\n",
    "    if K.image_data_format == 'channels_first':\n",
    "        return cqt[np.newaxis, :, :]\n",
    "    else:\n",
    "        return cqt[:, :, np.newaxis]"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 4,
   "metadata": {
    "collapsed": true
   },
   "outputs": [],
   "source": [
    "class DataGen:\n",
    "    def __init__(self, sr=16000, batch_size=128):\n",
    "        np.random.seed(1209)\n",
    "        self.pitches = [440., 466.2, 493.8, 523.3, 554.4, 587.3,\n",
    "                        622.3, 659.3, 698.5, 740., 784.0, 830.6]\n",
    "\n",
    "        self.sr = sr\n",
    "        self.n_class = 2 # major or minor\n",
    "        self.secs = 1.\n",
    "        self.batch_size = batch_size\n",
    "        self.labels = np.eye(self.n_class)[range(0, self.n_class)]  # 1-hot-vectors\n",
    "    \n",
    "        self.major_cqts = []\n",
    "        self.minor_cqts = []\n",
    "        \n",
    "        for freq in self.pitches:\n",
    "            cqt = librosa.cqt(chord_wave(self.secs, freq, self.sr, gain=0.5, major=True), sr=sr,\n",
    "                              fmin=220, n_bins=36, filter_scale=2)[:, 2:5]  # use three frames!\n",
    "            cqt = librosa.amplitude_to_db(cqt, ref=np.min)\n",
    "            cqt = cqt / np.max(cqt) # cqt in 2d\n",
    "            \n",
    "            self.major_cqts.append(add_channel_axis(cqt))\n",
    "            \n",
    "            cqt = librosa.cqt(chord_wave(self.secs, freq, self.sr, gain=0.5, major=False), sr=sr,\n",
    "                              fmin=220, n_bins=36, filter_scale=2)[:, 2:5]  # use three frame!\n",
    "            cqt = librosa.amplitude_to_db(cqt, ref=np.min)\n",
    "            cqt = cqt / np.max(cqt)\n",
    "            self.minor_cqts.append(add_channel_axis(cqt))\n",
    "\n",
    "        self.cqt_shape = add_channel_axis(cqt).shape  # (1, 36, 3) or (36, 3, 1)\n",
    "\n",
    "    def __next__(self): \n",
    "        \"\"\"Yielding half Major, half minor\"\"\"\n",
    "        choice = np.random.choice(12, size=self.batch_size // 2, # pick pitches for this batch\n",
    "                                  replace=True)\n",
    "        noise_gain = 0.1 * np.random.random_sample(1)  # a random noise gain \n",
    "        noise = whitenoise(noise_gain, self.cqt_shape)  # generate white noise\n",
    "        xs = [noise + self.major_cqts[i] for i in choice]  # compose a batch with additive noise (Major)\n",
    "        xs += [noise + self.minor_cqts[i] for i in choice]  # compose a batch with additive noise (minor)\n",
    "        \n",
    "        ys = np.eye(2)[np.hstack((np.zeros(self.batch_size // 2, dtype=np.int), \n",
    "                                  np.ones(self.batch_size // 2, dtype=np.int)))] # corresponding labels\n",
    "\n",
    "        return np.array(xs, dtype=np.float32), np.array(ys, dtype=np.float32)\n",
    "    \n",
    "    next = __next__"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "So, Major is labeled as [1, 0], and minor as [0, 1]."
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "## Experiment"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 6,
   "metadata": {
    "collapsed": true
   },
   "outputs": [],
   "source": [
    "datagen = DataGen()\n",
    "x, y = next(datagen)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "### How does input data look like?"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 7,
   "metadata": {
    "scrolled": false
   },
   "outputs": [
    {
     "data": {
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Fyq7NY9YOxnO++9uq1pZSl+BoG6OKf+8Vv1i9dieaTOoy2ay8v6Weio/BNsokTpyqve5N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\nAED3/j+sEcMjaTISlAAAAABJRU5ErkJggg==\n",
      "text/plain": [
       "<matplotlib.figure.Figure at 0x11c527a90>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "plt.figure(figsize=(14, 7))\n",
    "if K.image_data_format == 'channels_first':\n",
    "    for i in range(4):\n",
    "        plt.subplot(1, 10, i+1)\n",
    "        plt.imshow(x[i, 0], cmap=plt.get_cmap('Blues'))\n",
    "        plt.subplot(1, 10, 6+i)\n",
    "        plt.imshow(x[64 + i, 0], cmap=plt.get_cmap('Blues'))\n",
    "else:\n",
    "    for i in range(4):\n",
    "        plt.subplot(1, 10, i+1)\n",
    "        plt.imshow(x[i, :, :, 0], cmap=plt.get_cmap('Blues'))\n",
    "        plt.subplot(1, 10, 6+i)\n",
    "        plt.imshow(x[64 + i, :, :, 0], cmap=plt.get_cmap('Blues'))\n"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "(Major inputs on left, minor inputs on right.)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "### Buld a convnet model!"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 8,
   "metadata": {
    "collapsed": true
   },
   "outputs": [],
   "source": [
    "val_datagen = DataGen() # this is a generator for validation set"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "* This convlayer takes `(36, 3)` with single channel input.\n",
    "* The kernel size is (5, 3) so that it can cover the spectral patterns of major and minor chords."
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 9,
   "metadata": {
    "collapsed": true
   },
   "outputs": [],
   "source": [
    "# even a simplet network -- one conv layer and that's it!\n",
    "# If you wanna try it. \n",
    "\n",
    "\n",
    "# model = keras.models.Sequential()\n",
    "# model.add(keras.layers.convolutional.Conv2D(datagen.n_class, (5, 3), use_bias=False, padding='same',\n",
    "#                              input_shape=datagen.cqt_shape)) # A conv2d layer (36 input nodes --> 8 output nodes)\n",
    "# model.add(keras.layers.pooling.GlobalMaxPooling2D())\n",
    "# model.add(keras.layers.Activation('softmax'))  # Softmax because it's single-label classification\n",
    "\n",
    "# model.compile(optimizer=keras.optimizers.SGD(lr=0.01, momentum=0.9,  # a pretty standard optimizer\n",
    "#                                              decay=1e-6, nesterov=True),\n",
    "#               loss='categorical_crossentropy',  # categorical crossentropy makes sense with Softmax\n",
    "#               metrics=['accuracy'])  # we'll also measure the performance but it's NOT a loss function  "
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 9,
   "metadata": {
    "collapsed": true
   },
   "outputs": [],
   "source": [
    "np.random.seed(12345)\n",
    "model = keras.models.Sequential()\n",
    "model.add(keras.layers.convolutional.Conv2D(4, (5, 3), use_bias=False, padding='valid',\n",
    "                             input_shape=datagen.cqt_shape)) # A conv2d layer (36 input nodes --> 8 output nodes)\n",
    "model.add(keras.layers.pooling.GlobalMaxPooling2D())\n",
    "model.add(keras.layers.Activation('relu'))\n",
    "model.add(keras.layers.Dense(datagen.n_class, use_bias=False))\n",
    "model.add(keras.layers.Activation('softmax'))\n",
    "\n",
    "model.compile(optimizer=keras.optimizers.SGD(lr=0.01, momentum=0.9,  # a pretty standard optimizer\n",
    "                                             decay=1e-6, nesterov=True),\n",
    "              loss='categorical_crossentropy',  # categorical crossentropy makes sense with Softmax\n",
    "              metrics=['accuracy'])  # we'll also measure the performance but it's NOT a loss function  "
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 10,
   "metadata": {},
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "_________________________________________________________________\n",
      "Layer (type)                 Output Shape              Param #   \n",
      "=================================================================\n",
      "conv2d_1 (Conv2D)            (None, 32, 1, 4)          60        \n",
      "_________________________________________________________________\n",
      "global_max_pooling2d_1 (Glob (None, 4)                 0         \n",
      "_________________________________________________________________\n",
      "activation_1 (Activation)    (None, 4)                 0         \n",
      "_________________________________________________________________\n",
      "dense_1 (Dense)              (None, 2)                 8         \n",
      "_________________________________________________________________\n",
      "activation_2 (Activation)    (None, 2)                 0         \n",
      "=================================================================\n",
      "Total params: 68\n",
      "Trainable params: 68\n",
      "Non-trainable params: 0\n",
      "_________________________________________________________________\n"
     ]
    }
   ],
   "source": [
    "model.summary()"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "### Train it!"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 11,
   "metadata": {
    "scrolled": false
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Epoch 1/15\n",
      "200/200 [==============================] - 1s - loss: 0.6179 - acc: 0.8118 - val_loss: 0.4627 - val_acc: 1.0000\n",
      "Epoch 2/15\n",
      "200/200 [==============================] - 0s - loss: 0.2446 - acc: 1.0000 - val_loss: 0.1072 - val_acc: 1.0000\n",
      "Epoch 3/15\n",
      "200/200 [==============================] - 1s - loss: 0.0611 - acc: 1.0000 - val_loss: 0.0396 - val_acc: 1.0000\n",
      "Epoch 4/15\n",
      "200/200 [==============================] - 0s - loss: 0.0279 - acc: 1.0000 - val_loss: 0.0262 - val_acc: 1.0000\n",
      "Epoch 5/15\n",
      "200/200 [==============================] - 0s - loss: 0.0170 - acc: 1.0000 - val_loss: 0.0130 - val_acc: 1.0000\n",
      "Epoch 6/15\n",
      "200/200 [==============================] - 0s - loss: 0.0122 - acc: 1.0000 - val_loss: 0.0090 - val_acc: 1.0000\n",
      "Epoch 7/15\n",
      "200/200 [==============================] - 1s - loss: 0.0093 - acc: 1.0000 - val_loss: 0.0114 - val_acc: 1.0000\n",
      "Epoch 8/15\n",
      "200/200 [==============================] - 1s - loss: 0.0075 - acc: 1.0000 - val_loss: 0.0072 - val_acc: 1.0000\n",
      "Epoch 9/15\n",
      "200/200 [==============================] - 0s - loss: 0.0063 - acc: 1.0000 - val_loss: 0.0080 - val_acc: 1.0000\n",
      "Epoch 10/15\n",
      "200/200 [==============================] - 0s - loss: 0.0053 - acc: 1.0000 - val_loss: 0.0049 - val_acc: 1.0000\n",
      "Epoch 11/15\n",
      "200/200 [==============================] - 0s - loss: 0.0049 - acc: 1.0000 - val_loss: 0.0046 - val_acc: 1.0000\n",
      "Epoch 12/15\n",
      "200/200 [==============================] - 0s - loss: 0.0039 - acc: 1.0000 - val_loss: 0.0042 - val_acc: 1.0000\n",
      "Epoch 13/15\n",
      "200/200 [==============================] - 1s - loss: 0.0037 - acc: 1.0000 - val_loss: 0.0035 - val_acc: 1.0000\n",
      "Epoch 14/15\n",
      "200/200 [==============================] - 1s - loss: 0.0033 - acc: 1.0000 - val_loss: 0.0044 - val_acc: 1.0000\n",
      "Epoch 15/15\n",
      "200/200 [==============================] - 1s - loss: 0.0029 - acc: 1.0000 - val_loss: 0.0022 - val_acc: 1.0000\n"
     ]
    }
   ],
   "source": [
    "history = model.fit_generator(datagen, steps_per_epoch=200, epochs=15, verbose=1,\n",
    "                             validation_data=val_datagen, validation_steps=4)"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 12,
   "metadata": {},
   "outputs": [
    {
     "data": {
      "text/plain": [
       "<matplotlib.legend.Legend at 0x11c71a7d0>"
      ]
     },
     "execution_count": 12,
     "metadata": {},
     "output_type": "execute_result"
    },
    {
     "data": {
      "image/png": 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8JwF/Dp4vbxt39w3uXh483w5UAUdZK6nnqCyeiEgfk1UYai2+54OIwyPzBjEo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\nMzMzM7MeuZk2MzMzM+vR/wNu2GgfF/oDzQAAAABJRU5ErkJggg==\n",
      "text/plain": [
       "<matplotlib.figure.Figure at 0x11c785710>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "plt.figure(figsize=(12, 4))\n",
    "plt.subplot(1, 2, 1)\n",
    "plt.plot(history.history['acc'], label='training')\n",
    "plt.plot(history.history['val_acc'], label='validation', alpha=0.7)\n",
    "plt.title('Accuracy')\n",
    "plt.xlabel('epoch')\n",
    "plt.legend()\n",
    "plt.subplot(1, 2, 2)\n",
    "plt.plot(history.history['loss'], label='training')\n",
    "plt.plot(history.history['val_loss'], label='validation', alpha=0.7)\n",
    "plt.title('Loss')\n",
    "plt.xlabel('epoch')\n",
    "plt.legend()"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 13,
   "metadata": {},
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "loss: 0.00349949840456, accuracy: 1.0\n"
     ]
    }
   ],
   "source": [
    "loss = model.evaluate_generator(datagen, steps=10)\n",
    "print(\"loss: {}, accuracy: {}\".format(loss[0], loss[1]))"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 14,
   "metadata": {},
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "The Convolution2D layer weights shape is: (5, 3, 1, 4)\n"
     ]
    }
   ],
   "source": [
    "weights = model.get_weights()[0]\n",
    "print(\"The Convolution2D layer weights shape is: {}\".format(weights.shape))"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    ", which is (height_kernel, width_kernel, input_channel_number, output_channel_number)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "# Understanding by visualising"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "## Visualising the kernels"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 16,
   "metadata": {},
   "outputs": [
    {
     "data": {
      "image/png": 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mqG/fyPZsFQWNz0TEF8aZZYOkBR3j88v3JsReG/Kw6PINoH1kEYAM6s2iSgcJtk+QdIGk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\nABhIFDUAAAAAAMBA+v+oqA0+tSPt8wAAAABJRU5ErkJggg==\n",
      "text/plain": [
       "<matplotlib.figure.Figure at 0x11cad9990>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "plt.figure(figsize=(20, 4))\n",
    "titles = ['minor chord positive', 'minor chord negative?', 'wth??', 'minor chord positive']\n",
    "for i in range(4):\n",
    "    plt.subplot(1, 4, i+1)\n",
    "    plt.imshow(weights[:, :, 0, i], cmap=plt.get_cmap('Blues'))\n",
    "    plt.colorbar()\n",
    "    plt.title(titles[i])"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "Okay, so out of four kernels, the 1st and 4th are definitely minor chord positive. Not sure for the other two.\n",
    "\n",
    "## Visualising the feature maps\n",
    "\n",
    "which is `conv(input, kernel)`."
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 18,
   "metadata": {
    "collapsed": true
   },
   "outputs": [],
   "source": [
    "x_major = np.squeeze(x[0])\n",
    "x_minor = np.squeeze(x[-1])\n",
    "from scipy import signal\n",
    "def plot_convolution(x, kernels):\n",
    "    \"\"\"kernels: 3d, (height, width, channel) and four channels.\"\"\"\n",
    "    n_kernels = kernels.shape[2]\n",
    "    plt.figure(figsize=(9, 5))\n",
    "    plt.subplot(1, n_kernels+1, 1)\n",
    "    plt.imshow(x)\n",
    "    plt.title('Input x')\n",
    "    for idx in range(n_kernels):\n",
    "        plt.subplot(1, n_kernels+1, idx+2)\n",
    "        conved = signal.convolve2d(x, kernels[:, :, idx], mode='same')\n",
    "        plt.imshow(conved)\n",
    "        plt.title('max: {:4.2f}'.format(np.max(conved)))"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 19,
   "metadata": {},
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Here's the feature map activation for a Major chord input\n"
     ]
    },
    {
     "data": {
      "image/png": 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R0HE+LaYwzZ4+k3G8neo0n6JqWjkwFmwfWRKeY/agwtMDo7lO83Ez1YbDG6paRgQeHoLd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\nAABE7v8DRWDSuQ12dQUAAAAASUVORK5CYII=\n",
      "text/plain": [
       "<matplotlib.figure.Figure at 0x11c5a9490>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "plot_convolution(x_major, weights[:, :, 0, :])\n",
    "print(\"Here's the feature map activation for a Major chord input\")"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 20,
   "metadata": {},
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Here's for a minor chord input\n"
     ]
    },
    {
     "data": {
      "image/png": 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      "text/plain": [
       "<matplotlib.figure.Figure at 0x11e81a290>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "plot_convolution(x_minor, weights[:, :, 0, :])\n",
    "print(\"Here's for a minor chord input\")"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "The 1st and 4th probably are most distinctive kernels. Now Let's move to the dense layer weights.\n",
    "\n",
    "## Dense layer weights"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 21,
   "metadata": {},
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "[[-0.50099331  2.33464241]\n",
      " [ 2.9126389  -3.8759408 ]\n",
      " [-0.6134612  -0.3230224 ]\n",
      " [-3.05488276  3.24755979]]\n"
     ]
    }
   ],
   "source": [
    "dense_weights = model.get_weights()[1]\n",
    "print(dense_weights)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "Look at the dense layer weights! Each row-->input, each column-->output. \n",
    "\n",
    "1. The 1st feature map will have an high activation on minor chords. \n",
    "  - After global maxpooling, this feature map will have large value on minor chord input, and small value on Major chord input. \n",
    "  - The value is multiplied to `-0.496` on the Major output node, and `2.33` on the minor output node. \n",
    "  - Seems alright, huh?\n",
    "\n",
    "2. The 2nd feature map will have a large negative activation on minor chord.\n",
    "\n",
    "3. Not sure what this kernel is doing. `[-0.6, -0.3]` weights also say this kernel is not too crucial.\n",
    "\n",
    "4. The 4th is minor chord positive. `[-3.05, 3.25` supports it again."
   ]
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "metadata": {
    "collapsed": true
   },
   "outputs": [],
   "source": []
  }
 ],
 "metadata": {
  "kernelspec": {
   "display_name": "Python 2",
   "language": "python",
   "name": "python2"
  },
  "language_info": {
   "codemirror_mode": {
    "name": "ipython",
    "version": 2
   },
   "file_extension": ".py",
   "mimetype": "text/x-python",
   "name": "python",
   "nbconvert_exporter": "python",
   "pygments_lexer": "ipython2",
   "version": "2.7.13"
  }
 },
 "nbformat": 4,
 "nbformat_minor": 1
}