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September 9, 2016 03:03
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Visualising keras weights and output using matplotlib
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| { | |
| "cells": [ | |
| { | |
| "cell_type": "markdown", | |
| "metadata": {}, | |
| "source": [ | |
| "# visualising keras using matplotlib\n", | |
| "\n", | |
| "Sometimes you want to debug keras by visualising weight and output histograms. Tensorboard is the best solution but it may not always be available. Want to know what you are looking for? A good resource [is the cs231n notes](https://cs231n.github.io/neural-networks-3/#baby)." | |
| ] | |
| }, | |
| { | |
| "cell_type": "code", | |
| "execution_count": 11, | |
| "metadata": { | |
| "collapsed": false | |
| }, | |
| "outputs": [], | |
| "source": [ | |
| "import keras\n", | |
| "from keras import applications # needs keras>1.0.8\n", | |
| "\n", | |
| "import numpy as np\n", | |
| "import scipy as sp\n", | |
| "import matplotlib.pyplot as plt\n", | |
| "import pandas as pd\n", | |
| "\n", | |
| "%matplotlib inline\n", | |
| "\n", | |
| "import seaborn as sns\n", | |
| "plt.style.use('seaborn-notebook')" | |
| ] | |
| }, | |
| { | |
| "cell_type": "markdown", | |
| "metadata": {}, | |
| "source": [ | |
| "## Input data\n", | |
| "\n", | |
| "To calculate outputs we need some input data. Let's grab a 224x224 png image from the internet." | |
| ] | |
| }, | |
| { | |
| "cell_type": "code", | |
| "execution_count": 68, | |
| "metadata": { | |
| "collapsed": false | |
| }, | |
| "outputs": [ | |
| { | |
| "data": { | |
| "image/png": 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AtaP00qZ7ED0oqozBn411vpaJXgcqhiFDdMl5Bs20N4Oh23XptTufBLL1i/8e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\nFvKUs2KDrkCWBSX71HW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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5e64c6358>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "name": "stdout", | |
| "output_type": "stream", | |
| "text": [ | |
| "shape (1, 3, 224, 224)\n" | |
| ] | |
| }, | |
| { | |
| "data": { | |
| "image/png": 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b3P4Y8Fi9i+olM4spcoUSR/Y1/2PkgUE/7z3t46XRJP/rhSlWVtOE3cWWbux9YXwJgNOH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\nB30BF/0hNwN9sjZ/K1VDXil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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5e18e5828>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| } | |
| ], | |
| "source": [ | |
| "# get a 224x224 image as input\n", | |
| "X_test = plt.imread('https://www.allpondsolutions.co.uk/SiteFiles/Handlers/Shared/ImageSizer.ashx?image=~%2FAllPondSolutions%2Fmedia%2FSiteImages%2FCategory%2520Images%2FTiger-Shrimp.jpg%3Fext%3D.jpg&width=224')\n", | |
| "plt.imshow(X_test)\n", | |
| "plt.show()\n", | |
| "\n", | |
| "# remove alpha channel and add sample dimension\n", | |
| "X_test=X_test[:,:,:3].reshape((1,224,224,3))\n", | |
| "X_test=np.transpose(X_test,(0,3,1,2))\n", | |
| "\n", | |
| "# show dist\n", | |
| "sns.distplot(X_test.flatten())\n", | |
| "\n", | |
| "print('shape',X_test.shape)" | |
| ] | |
| }, | |
| { | |
| "cell_type": "markdown", | |
| "metadata": {}, | |
| "source": [ | |
| "## Model\n", | |
| "\n", | |
| "Lets use the VGG16 [1] model to give an example of how the weights and outputs should look\n", | |
| "\n", | |
| "[1] Simonyan, K., & Zisserman, A. (2014). Very Deep Convolutional Networks for Large-Scale Image Recognition. ImageNet Challenge, 1–10. http://doi.org/10.1016/j.infsof.2008.09.005*" | |
| ] | |
| }, | |
| { | |
| "cell_type": "code", | |
| "execution_count": 41, | |
| "metadata": { | |
| "collapsed": false | |
| }, | |
| "outputs": [ | |
| { | |
| "name": "stdout", | |
| "output_type": "stream", | |
| "text": [ | |
| "____________________________________________________________________________________________________\n", | |
| "Layer (type) Output Shape Param # Connected to \n", | |
| "====================================================================================================\n", | |
| "input_9 (InputLayer) (None, 3, 224, 224) 0 \n", | |
| "____________________________________________________________________________________________________\n", | |
| "block1_conv1 (Convolution2D) (None, 64, 224, 224) 1792 input_9[0][0] \n", | |
| "____________________________________________________________________________________________________\n", | |
| "block1_conv2 (Convolution2D) (None, 64, 224, 224) 36928 block1_conv1[0][0] \n", | |
| "____________________________________________________________________________________________________\n", | |
| "block1_pool (MaxPooling2D) (None, 64, 112, 112) 0 block1_conv2[0][0] \n", | |
| "____________________________________________________________________________________________________\n", | |
| "block2_conv1 (Convolution2D) (None, 128, 112, 112) 73856 block1_pool[0][0] \n", | |
| "____________________________________________________________________________________________________\n", | |
| "block2_conv2 (Convolution2D) (None, 128, 112, 112) 147584 block2_conv1[0][0] \n", | |
| "____________________________________________________________________________________________________\n", | |
| "block2_pool (MaxPooling2D) (None, 128, 56, 56) 0 block2_conv2[0][0] \n", | |
| "____________________________________________________________________________________________________\n", | |
| "block3_conv1 (Convolution2D) (None, 256, 56, 56) 295168 block2_pool[0][0] \n", | |
| "____________________________________________________________________________________________________\n", | |
| "block3_conv2 (Convolution2D) (None, 256, 56, 56) 590080 block3_conv1[0][0] \n", | |
| "____________________________________________________________________________________________________\n", | |
| "block3_conv3 (Convolution2D) (None, 256, 56, 56) 590080 block3_conv2[0][0] \n", | |
| "____________________________________________________________________________________________________\n", | |
| "block3_pool (MaxPooling2D) (None, 256, 28, 28) 0 block3_conv3[0][0] \n", | |
| "____________________________________________________________________________________________________\n", | |
| "block4_conv1 (Convolution2D) (None, 512, 28, 28) 1180160 block3_pool[0][0] \n", | |
| "____________________________________________________________________________________________________\n", | |
| "block4_conv2 (Convolution2D) (None, 512, 28, 28) 2359808 block4_conv1[0][0] \n", | |
| "____________________________________________________________________________________________________\n", | |
| "block4_conv3 (Convolution2D) (None, 512, 28, 28) 2359808 block4_conv2[0][0] \n", | |
| "____________________________________________________________________________________________________\n", | |
| "block4_pool (MaxPooling2D) (None, 512, 14, 14) 0 block4_conv3[0][0] \n", | |
| "____________________________________________________________________________________________________\n", | |
| "block5_conv1 (Convolution2D) (None, 512, 14, 14) 2359808 block4_pool[0][0] \n", | |
| "____________________________________________________________________________________________________\n", | |
| "block5_conv2 (Convolution2D) (None, 512, 14, 14) 2359808 block5_conv1[0][0] \n", | |
| "____________________________________________________________________________________________________\n", | |
| "block5_conv3 (Convolution2D) (None, 512, 14, 14) 2359808 block5_conv2[0][0] \n", | |
| "____________________________________________________________________________________________________\n", | |
| "block5_pool (MaxPooling2D) (None, 512, 7, 7) 0 block5_conv3[0][0] \n", | |
| "____________________________________________________________________________________________________\n", | |
| "flatten (Flatten) (None, 25088) 0 block5_pool[0][0] \n", | |
| "____________________________________________________________________________________________________\n", | |
| "fc1 (Dense) (None, 4096) 102764544 flatten[0][0] \n", | |
| "____________________________________________________________________________________________________\n", | |
| "fc2 (Dense) (None, 4096) 16781312 fc1[0][0] \n", | |
| "____________________________________________________________________________________________________\n", | |
| "predictions (Dense) (None, 1000) 4097000 fc2[0][0] \n", | |
| "====================================================================================================\n", | |
| "Total params: 138357544\n", | |
| "____________________________________________________________________________________________________\n" | |
| ] | |
| } | |
| ], | |
| "source": [ | |
| "model=keras.applications.VGG16()\n", | |
| "model.summary()" | |
| ] | |
| }, | |
| { | |
| "cell_type": "markdown", | |
| "metadata": {}, | |
| "source": [ | |
| "# Histograms of weights and biases" | |
| ] | |
| }, | |
| { | |
| "cell_type": "code", | |
| "execution_count": 16, | |
| "metadata": { | |
| "collapsed": false, | |
| "scrolled": false | |
| }, | |
| "outputs": [ | |
| { | |
| "data": { | |
| "image/png": 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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5eed56f98>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5ee865828>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5e8fc6208>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5e8f9beb8>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
| "image/png": 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| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5ee9a0438>" | |
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| "output_type": "display_data" | |
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| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5eeb083c8>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5ee946390>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
| "image/png": 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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5eefe8588>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
| "image/png": 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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5ef0876d8>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
| "image/png": 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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5efe92eb8>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
| "image/png": 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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5eefe8e80>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5ef087198>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5ef0ed860>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5efe942b0>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5e8bc7e10>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
| "image/png": 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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5e8d6bac8>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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3QGpTuVymVCr2KSuVilAe2+cAyOebyeVyo/dEIjIkBYmMiVKpyPKHn2FKY1NP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\nTkSuQmCC\n", | |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5e8a1acc0>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5e8a1d898>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
| "image/png": 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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5fc225278>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5e8a864a8>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
| "image/png": 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pBZgFHAOsAx4CzgEeTd+7I6IiqVfSUcBG4EzgGmAPcJ2k64EjgaaI2FrPTmza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\n", | |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5fc225fd0>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
| "image/png": 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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5efda1c18>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
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U00c7A8yaVaK7e2K2vZ/z5nKeraPehPmhZMNKCyTdn8KPR8Q8Sd8DzgDuA1YD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\nh5mZFfb/AX2SGek+WZo9AAAAAElFTkSuQmCC\n", | |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5ee9181d0>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
| "image/png": 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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5ef0588d0>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5eea02e10>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
| "image/png": 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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5ee9d5390>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5e8faed68>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5eeb6f780>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5efddb550>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
| "image/png": 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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5eeb177f0>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5eeb839b0>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
| "image/png": 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RWG5mq0If5wEPApeb2VzgceDqOvsWEZEGqCvw3X0TcMIENy2eUjUiItIw2vFKRCQSCnwR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\niEgkFPgiIpFQ4IuIROL/A8+u/acFsyWYAAAAAElFTkSuQmCC\n", | |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5eeab2940>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| } | |
| ], | |
| "source": [ | |
| "def plot_layers(model):\n", | |
| " nbins=10\n", | |
| " for layer in model.layers:\n", | |
| " if type(layer)==keras.models.Sequential:\n", | |
| " plot_layers(layer)\n", | |
| " else:\n", | |
| " if hasattr(layer,'weights') and layer.weights: \n", | |
| " for i,w in enumerate(layer.weights):\n", | |
| " data=w.get_value().flatten()\n", | |
| " plt.title('model=\"{}\" layer=\"{}\" '.format(model.name,w.name))\n", | |
| " sns.distplot(data,kde=False)\n", | |
| " plt.show()\n", | |
| " \n", | |
| "plot_layers(model)" | |
| ] | |
| }, | |
| { | |
| "cell_type": "markdown", | |
| "metadata": {}, | |
| "source": [ | |
| "## Ouput at each step" | |
| ] | |
| }, | |
| { | |
| "cell_type": "code", | |
| "execution_count": 67, | |
| "metadata": { | |
| "collapsed": false, | |
| "scrolled": false | |
| }, | |
| "outputs": [ | |
| { | |
| "data": { | |
| "image/png": 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EWdYONidvJc8XBP1kppvzfDPZOSYnM+RynZsUtpJ277W2WIlUKmj5Z2S1UFssaiQY1hIE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\n", | |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5ed1ca2e8>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
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| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5eb7394e0>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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JamfvkLYDA73s3Fkd0l6pVOns6mOAoc/p7upj164q/f0Tu1axvb087GvnqYg1QTHrUk3Z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\n3489/2g+snj1tiD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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5e6564828>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
| "image/png": 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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5e1da6e10>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5e6500748>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5ed0f4ac8>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5eddf2908>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5eb9af978>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5e4863630>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5eb739630>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
| "image/png": 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3nca2mZnZKCi6x/EW4NyImA/8KfBJYDWwIiIWAeMkXStpBnArMA+4GrhH0jnALcCzEbEQ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\n4Wdo7/yViNgRERf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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5eb915470>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5e8a1c978>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5e1c15908>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5eebbeb38>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
| "image/png": 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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5eb206ba8>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5ebab1160>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
| "image/png": 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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5ec401be0>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5e498be48>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5efddef60>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5e188cda0>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
| { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5e485b240>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| }, | |
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| "data": { | |
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| |
| "text/plain": [ | |
| "<matplotlib.figure.Figure at 0x7fe5e192f400>" | |
| ] | |
| }, | |
| "metadata": {}, | |
| "output_type": "display_data" | |
| } | |
| ], | |
| "source": [ | |
| "# y_preds=[]\n", | |
| "for i in range(1,len(model.layers)):\n", | |
| " model_tmp = keras.models.Sequential(model.layers[:i])\n", | |
| "# model.compile(loss='mse',optimizer='sgd')\n", | |
| " y_pred = model_tmp.predict(X_test[:1])\n", | |
| "# y_preds.append(y_pred) \n", | |
| " plt.title(model_tmp.layers[-1].name)\n", | |
| " sns.distplot(y_pred.flatten(),kde=False)\n", | |
| " plt.show()" | |
| ] | |
| }, | |
| { | |
| "cell_type": "code", | |
| "execution_count": null, | |
| "metadata": { | |
| "collapsed": true | |
| }, | |
| "outputs": [], | |
| "source": [] | |
| } | |
| ], | |
| "metadata": { | |
| "hide_input": false, | |
| "kernelspec": { | |
| "display_name": "Python 3 (with sys packages)", | |
| "language": "python", | |
| "name": "py3syspck" | |
| }, | |
| "language_info": { | |
| "codemirror_mode": { | |
| "name": "ipython", | |
| "version": 3 | |
| }, | |
| "file_extension": ".py", | |
| "mimetype": "text/x-python", | |
| "name": "python", | |
| "nbconvert_exporter": "python", | |
| "pygments_lexer": "ipython3", | |
| "version": "3.4.2" | |
| }, | |
| "toc": { | |
| "toc_cell": false, | |
| "toc_number_sections": true, | |
| "toc_threshold": 6, | |
| "toc_window_display": false | |
| } | |
| }, | |
| "nbformat": 4, | |
| "nbformat_minor": 1 | |
| } |
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