Mercurial > ift6266
annotate code_tutoriel/dA.py @ 266:1e4e60ddadb1
Merge. Ah, et dans le dernier commit, j'avais oublié de mentionner que j'ai ajouté du code pour gérer l'isolation de différents clones pour rouler des expériences et modifier le code en même temps.
author | fsavard |
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date | Fri, 19 Mar 2010 10:56:16 -0400 |
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1 """ |
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2 This tutorial introduces denoising auto-encoders (dA) using Theano. |
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3 |
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4 Denoising autoencoders are the building blocks for SdA. |
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5 They are based on auto-encoders as the ones used in Bengio et al. 2007. |
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6 An autoencoder takes an input x and first maps it to a hidden representation |
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7 y = f_{\theta}(x) = s(Wx+b), parameterized by \theta={W,b}. The resulting |
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8 latent representation y is then mapped back to a "reconstructed" vector |
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9 z \in [0,1]^d in input space z = g_{\theta'}(y) = s(W'y + b'). The weight |
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10 matrix W' can optionally be constrained such that W' = W^T, in which case |
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11 the autoencoder is said to have tied weights. The network is trained such |
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12 that to minimize the reconstruction error (the error between x and z). |
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13 |
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14 For the denosing autoencoder, during training, first x is corrupted into |
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15 \tilde{x}, where \tilde{x} is a partially destroyed version of x by means |
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16 of a stochastic mapping. Afterwards y is computed as before (using |
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17 \tilde{x}), y = s(W\tilde{x} + b) and z as s(W'y + b'). The reconstruction |
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18 error is now measured between z and the uncorrupted input x, which is |
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19 computed as the cross-entropy : |
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20 - \sum_{k=1}^d[ x_k \log z_k + (1-x_k) \log( 1-z_k)] |
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21 |
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22 |
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23 References : |
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24 - P. Vincent, H. Larochelle, Y. Bengio, P.A. Manzagol: Extracting and |
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25 Composing Robust Features with Denoising Autoencoders, ICML'08, 1096-1103, |
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26 2008 |
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27 - Y. Bengio, P. Lamblin, D. Popovici, H. Larochelle: Greedy Layer-Wise |
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28 Training of Deep Networks, Advances in Neural Information Processing |
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29 Systems 19, 2007 |
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30 |
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31 """ |
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32 |
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33 import numpy, time, cPickle, gzip |
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34 |
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35 import theano |
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36 import theano.tensor as T |
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37 from theano.tensor.shared_randomstreams import RandomStreams |
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38 |
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39 from logistic_sgd import load_data |
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40 from utils import tile_raster_images |
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41 |
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42 import PIL.Image |
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43 |
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44 |
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45 class dA(object): |
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46 """Denoising Auto-Encoder class (dA) |
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47 |
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48 A denoising autoencoders tries to reconstruct the input from a corrupted |
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49 version of it by projecting it first in a latent space and reprojecting |
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50 it afterwards back in the input space. Please refer to Vincent et al.,2008 |
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51 for more details. If x is the input then equation (1) computes a partially |
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52 destroyed version of x by means of a stochastic mapping q_D. Equation (2) |
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53 computes the projection of the input into the latent space. Equation (3) |
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54 computes the reconstruction of the input, while equation (4) computes the |
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55 reconstruction error. |
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56 |
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57 .. math:: |
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58 |
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59 \tilde{x} ~ q_D(\tilde{x}|x) (1) |
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60 |
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61 y = s(W \tilde{x} + b) (2) |
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62 |
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63 x = s(W' y + b') (3) |
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64 |
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65 L(x,z) = -sum_{k=1}^d [x_k \log z_k + (1-x_k) \log( 1-z_k)] (4) |
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66 |
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67 """ |
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68 |
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69 def __init__(self, numpy_rng, theano_rng = None, input = None, n_visible= 784, n_hidden= 500, |
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70 W = None, bhid = None, bvis = None): |
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71 """ |
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72 Initialize the dA class by specifying the number of visible units (the |
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73 dimension d of the input ), the number of hidden units ( the dimension |
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74 d' of the latent or hidden space ) and the corruption level. The |
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75 constructor also receives symbolic variables for the input, weights and |
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76 bias. Such a symbolic variables are useful when, for example the input is |
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77 the result of some computations, or when weights are shared between the |
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78 dA and an MLP layer. When dealing with SdAs this always happens, |
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79 the dA on layer 2 gets as input the output of the dA on layer 1, |
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80 and the weights of the dA are used in the second stage of training |
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81 to construct an MLP. |
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82 |
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83 :type numpy_rng: numpy.random.RandomState |
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84 :param numpy_rng: number random generator used to generate weights |
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85 |
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86 :type theano_rng: theano.tensor.shared_randomstreams.RandomStreams |
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87 :param theano_rng: Theano random generator; if None is given one is generated |
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88 based on a seed drawn from `rng` |
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89 |
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90 :type input: theano.tensor.TensorType |
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91 :paran input: a symbolic description of the input or None for standalone |
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92 dA |
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93 |
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94 :type n_visible: int |
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95 :param n_visible: number of visible units |
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96 |
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97 :type n_hidden: int |
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98 :param n_hidden: number of hidden units |
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99 |
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100 :type W: theano.tensor.TensorType |
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101 :param W: Theano variable pointing to a set of weights that should be |
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102 shared belong the dA and another architecture; if dA should |
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103 be standalone set this to None |
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104 |
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105 :type bhid: theano.tensor.TensorType |
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106 :param bhid: Theano variable pointing to a set of biases values (for |
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107 hidden units) that should be shared belong dA and another |
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108 architecture; if dA should be standalone set this to None |
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109 |
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110 :type bvis: theano.tensor.TensorType |
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111 :param bvis: Theano variable pointing to a set of biases values (for |
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112 visible units) that should be shared belong dA and another |
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113 architecture; if dA should be standalone set this to None |
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114 |
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115 |
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116 """ |
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117 self.n_visible = n_visible |
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118 self.n_hidden = n_hidden |
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119 |
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120 # create a Theano random generator that gives symbolic random values |
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121 if not theano_rng : |
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122 theano_rng = RandomStreams(rng.randint(2**30)) |
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123 |
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124 # note : W' was written as `W_prime` and b' as `b_prime` |
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125 if not W: |
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126 # W is initialized with `initial_W` which is uniformely sampled |
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127 # from -6./sqrt(n_visible+n_hidden) and 6./sqrt(n_hidden+n_visible) |
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128 # the output of uniform if converted using asarray to dtype |
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129 # theano.config.floatX so that the code is runable on GPU |
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130 initial_W = numpy.asarray( numpy_rng.uniform( |
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131 low = -numpy.sqrt(6./(n_hidden+n_visible)), |
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132 high = numpy.sqrt(6./(n_hidden+n_visible)), |
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133 size = (n_visible, n_hidden)), dtype = theano.config.floatX) |
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134 W = theano.shared(value = initial_W, name ='W') |
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135 |
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136 if not bvis: |
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137 bvis = theano.shared(value = numpy.zeros(n_visible, |
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138 dtype = theano.config.floatX)) |
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139 |
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140 if not bhid: |
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141 bhid = theano.shared(value = numpy.zeros(n_hidden, |
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142 dtype = theano.config.floatX)) |
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143 |
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144 |
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145 self.W = W |
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146 # b corresponds to the bias of the hidden |
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147 self.b = bhid |
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148 # b_prime corresponds to the bias of the visible |
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149 self.b_prime = bvis |
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150 # tied weights, therefore W_prime is W transpose |
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151 self.W_prime = self.W.T |
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152 self.theano_rng = theano_rng |
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153 # if no input is given, generate a variable representing the input |
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154 if input == None : |
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155 # we use a matrix because we expect a minibatch of several examples, |
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156 # each example being a row |
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157 self.x = T.dmatrix(name = 'input') |
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158 else: |
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159 self.x = input |
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160 |
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161 self.params = [self.W, self.b, self.b_prime] |
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162 |
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163 def get_corrupted_input(self, input, corruption_level): |
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164 """ This function keeps ``1-corruption_level`` entries of the inputs the same |
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165 and zero-out randomly selected subset of size ``coruption_level`` |
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166 Note : first argument of theano.rng.binomial is the shape(size) of |
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167 random numbers that it should produce |
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168 second argument is the number of trials |
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169 third argument is the probability of success of any trial |
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170 |
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171 this will produce an array of 0s and 1s where 1 has a probability of |
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172 1 - ``corruption_level`` and 0 with ``corruption_level`` |
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173 """ |
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174 return self.theano_rng.binomial( size = input.shape, n = 1, prob = 1 - corruption_level) * input |
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175 |
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176 |
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177 def get_hidden_values(self, input): |
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178 """ Computes the values of the hidden layer """ |
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179 return T.nnet.sigmoid(T.dot(input, self.W) + self.b) |
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180 |
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181 def get_reconstructed_input(self, hidden ): |
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182 """ Computes the reconstructed input given the values of the hidden layer """ |
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183 return T.nnet.sigmoid(T.dot(hidden, self.W_prime) + self.b_prime) |
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184 |
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185 def get_cost_updates(self, corruption_level, learning_rate): |
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186 """ This function computes the cost and the updates for one trainng |
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187 step of the dA """ |
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188 |
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189 tilde_x = self.get_corrupted_input(self.x, corruption_level) |
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190 y = self.get_hidden_values( tilde_x) |
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191 z = self.get_reconstructed_input(y) |
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192 # note : we sum over the size of a datapoint; if we are using minibatches, |
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193 # L will be a vector, with one entry per example in minibatch |
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194 L = - T.sum( self.x*T.log(z) + (1-self.x)*T.log(1-z), axis=1 ) |
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195 # note : L is now a vector, where each element is the cross-entropy cost |
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196 # of the reconstruction of the corresponding example of the |
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197 # minibatch. We need to compute the average of all these to get |
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198 # the cost of the minibatch |
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199 cost = T.mean(L) |
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200 |
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201 # compute the gradients of the cost of the `dA` with respect |
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202 # to its parameters |
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203 gparams = T.grad(cost, self.params) |
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204 # generate the list of updates |
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205 updates = {} |
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206 for param, gparam in zip(self.params, gparams): |
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207 updates[param] = param - learning_rate*gparam |
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208 |
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209 return (cost, updates) |
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210 |
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211 |
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212 |
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213 |
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214 def test_dA( learning_rate = 0.1, training_epochs = 15, dataset ='mnist.pkl.gz' ): |
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215 |
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216 """ |
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217 This demo is tested on MNIST |
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218 |
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219 :type learning_rate: float |
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220 :param learning_rate: learning rate used for training the DeNosing AutoEncoder |
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221 |
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222 :type training_epochs: int |
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223 :param training_epochs: number of epochs used for training |
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224 |
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225 :type dataset: string |
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226 :param dataset: path to the picked dataset |
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227 |
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228 """ |
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229 datasets = load_data(dataset) |
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230 train_set_x, train_set_y = datasets[0] |
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231 |
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232 batch_size = 20 # size of the minibatch |
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233 |
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234 # compute number of minibatches for training, validation and testing |
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235 n_train_batches = train_set_x.value.shape[0] / batch_size |
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236 |
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237 # allocate symbolic variables for the data |
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238 index = T.lscalar() # index to a [mini]batch |
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239 x = T.matrix('x') # the data is presented as rasterized images |
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240 |
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241 #################################### |
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242 # BUILDING THE MODEL NO CORRUPTION # |
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243 #################################### |
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244 |
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245 rng = numpy.random.RandomState(123) |
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246 theano_rng = RandomStreams( rng.randint(2**30)) |
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247 |
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248 da = dA(numpy_rng = rng, theano_rng = theano_rng, input = x, |
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249 n_visible = 28*28, n_hidden = 500) |
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250 |
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251 cost, updates = da.get_cost_updates(corruption_level = 0., |
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252 learning_rate = learning_rate) |
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253 |
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254 |
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255 train_da = theano.function([index], cost, updates = updates, |
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256 givens = {x:train_set_x[index*batch_size:(index+1)*batch_size]}) |
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257 |
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258 start_time = time.clock() |
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259 |
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260 ############ |
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261 # TRAINING # |
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262 ############ |
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263 |
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264 # go through training epochs |
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265 for epoch in xrange(training_epochs): |
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266 # go through trainng set |
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267 c = [] |
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268 for batch_index in xrange(n_train_batches): |
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269 c.append(train_da(batch_index)) |
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270 |
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271 print 'Training epoch %d, cost '%epoch, numpy.mean(c) |
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272 |
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273 end_time = time.clock() |
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274 |
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275 training_time = (end_time - start_time) |
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276 |
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277 print ('Training took %f minutes' %(training_time/60.)) |
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278 |
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279 image = PIL.Image.fromarray(tile_raster_images( X = da.W.value.T, |
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280 img_shape = (28,28),tile_shape = (10,10), |
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281 tile_spacing=(1,1))) |
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282 image.save('filters_corruption_0.png') |
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283 |
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284 ##################################### |
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285 # BUILDING THE MODEL CORRUPTION 30% # |
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286 ##################################### |
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287 |
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288 rng = numpy.random.RandomState(123) |
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289 theano_rng = RandomStreams( rng.randint(2**30)) |
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290 |
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291 da = dA(numpy_rng = rng, theano_rng = theano_rng, input = x, |
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292 n_visible = 28*28, n_hidden = 500) |
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293 |
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294 cost, updates = da.get_cost_updates(corruption_level = 0.3, |
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295 learning_rate = learning_rate) |
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296 |
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297 |
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298 train_da = theano.function([index], cost, updates = updates, |
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299 givens = {x:train_set_x[index*batch_size:(index+1)*batch_size]}) |
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300 |
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301 start_time = time.clock() |
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302 |
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303 ############ |
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304 # TRAINING # |
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305 ############ |
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306 |
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307 # go through training epochs |
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308 for epoch in xrange(training_epochs): |
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309 # go through trainng set |
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310 c = [] |
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311 for batch_index in xrange(n_train_batches): |
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312 c.append(train_da(batch_index)) |
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313 |
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314 print 'Training epoch %d, cost '%epoch, numpy.mean(c) |
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315 |
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316 end_time = time.clock() |
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317 |
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318 training_time = (end_time - start_time) |
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319 |
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320 print ('Training took %f minutes' %(training_time/60.)) |
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321 |
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322 image = PIL.Image.fromarray(tile_raster_images( X = da.W.value.T, |
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323 img_shape = (28,28),tile_shape = (10,10), |
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324 tile_spacing=(1,1))) |
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325 image.save('filters_corruption_30.png') |
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326 |
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327 |
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328 |
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329 if __name__ == '__main__': |
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330 test_dA() |