Mercurial > pylearn
annotate denoising_aa.py @ 210:ffd50efefb70
work in progress denoising auto-encoder
author | Yoshua Bengio <bengioy@iro.umontreal.ca> |
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date | Sat, 17 May 2008 00:01:47 -0400 |
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children | bd728c83faff |
rev | line source |
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210
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work in progress denoising auto-encoder
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1 """ |
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2 A denoising auto-encoder |
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3 """ |
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4 |
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5 import theano |
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6 from theano.formula import * |
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7 from learner import * |
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8 from theano import tensor as t |
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9 from nnet_ops import * |
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10 import math |
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11 from misc import * |
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12 from theano.tensor_random import binomial |
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13 |
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14 def hiding_corruption_formula(seed,average_fraction_hidden): |
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15 """ |
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16 Return a formula for the corruption process, in which a random |
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17 subset of the input numbers are hidden (mapped to 0). |
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18 |
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19 @param seed: seed of the random generator |
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20 @type seed: anything that numpy.random.RandomState accepts |
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21 |
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22 @param average_fraction_hidden: the probability with which each |
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23 input number is hidden (set to 0). |
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24 @type average_fraction_hidden: 0 <= real number <= 1 |
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25 """ |
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26 class HidingCorruptionFormula(Formulas): |
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27 x = t.matrix() |
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28 corrupted_x = x * binomial(seed,x,1,fraction_sampled) |
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29 |
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30 return HidingCorruptionFormula() |
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31 |
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32 def squash_affine_formula(squash_function=sigmoid): |
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33 """ |
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34 By convention prefix the parameters by _ |
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35 """ |
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36 class SquashAffineFormula(Formulas): |
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37 x = t.matrix() # of dimensions minibatch_size x n_inputs |
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38 _b = t.row() # of dimensions 1 x n_outputs |
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39 _W = t.matrix() # of dimensions n_inputs x n_outputs |
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40 a = _b + t.dot(x,_W) # of dimensions minibatch_size x n_outputs |
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41 y = squash_function(a) |
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42 return SquashAffineFormula() |
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43 |
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44 def gradient_descent_update_formula(): |
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45 class GradientDescentUpdateFormula(Formula): |
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46 param = t.matrix() |
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47 learning_rate = t.scalar() |
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48 cost = t.column() # cost of each example in a minibatch |
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49 param_update = t.add_inplace(param, -learning_rate*t.sgrad(cost)) |
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50 return gradient_descent_update_formula() |
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51 |
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52 def probabilistic_classifier_loss_formula(): |
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53 class ProbabilisticClassifierLossFormula(Formulas): |
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54 a = t.matrix() # of dimensions minibatch_size x n_classes, pre-softmax output |
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55 target_class = t.ivector() # dimension (minibatch_size) |
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56 nll, probability_predictions = crossentropy_softmax_1hot(a, target_class) |
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57 return ProbabilisticClassifierLossFormula() |
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58 |
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59 def binomial_cross_entropy_formula(): |
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60 class BinomialCrossEntropyFormula(Formulas): |
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61 a = t.matrix() # pre-sigmoid activations, minibatch_size x dim |
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62 p = sigmoid(a) # model prediction |
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63 q = t.matrix() # target binomial probabilities, minibatch_size x dim |
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64 # using the identity softplus(a) - softplus(-a) = a, |
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65 # we obtain that q log(p) + (1-q) log(1-p) = q a - softplus(a) |
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66 nll = -t.sum(q*a - softplus(-a)) |
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67 |
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68 def squash_affine_autoencoder_formula(hidden_squash=t.tanh, |
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69 reconstruction_squash=sigmoid, |
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70 share_weights=True, |
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71 reconstruction_nll_formula=binomial_cross_entropy_formula(), |
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72 update_formula=gradient_descent_update_formula): |
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73 if share_weights: |
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74 autoencoder = squash_affine_formula(hidden_squash).rename(a='code_a') + \ |
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75 squash_affine_formula(reconstruction_squash).rename(x='hidden',y='reconstruction',_b='_c') + \ |
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76 reconstruction_nll_formula |
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77 else: |
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78 autoencoder = squash_affine_formula(hidden_squash).rename(a='code_a',_W='_W1') + \ |
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79 squash_affine_formula(reconstruction_squash).rename(x='hidden',y='reconstruction',_b='_c',_W='_W2') + \ |
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80 reconstruction_nll_formula |
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81 autoencoder = autoencoder + [update_formula().rename(cost = 'nll', |
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82 param = p) |
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83 for p in autoencoder.get_all('_.*')] |
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84 return autoencoder |
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85 |
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86 |
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87 # @todo: try other corruption formulae. The above is the default one. |
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88 # not quite used in the ICML paper... (had a fixed number of 0s). |
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89 |
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90 class DenoisingAutoEncoder(LearningAlgorithm): |
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91 |
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92 def __init__(self,n_inputs,n_hidden_per_layer, |
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93 learning_rate=0.1, |
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94 max_n_epochs=100, |
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95 L1_regularizer=0, |
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96 init_range=1., |
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97 corruption_formula = hiding_corruption_formula(), |
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98 autoencoder = squash_affine_autoencoder_formula(), |
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99 minibatch_size=None,linker = "c|py"): |
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100 for name,val in locals().items(): |
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101 if val is not self: self.__setattribute__(name,val) |
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102 self.denoising_autoencoder_formula = corruption_formula + autoencoder.rename(x='corrupted_x') |
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103 |
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104 def __call__(self, training_set=None): |
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105 model = DenoisingAutoEncoderModel(self) |
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106 if training_set: |
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107 |
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108 def compile(self, inputs, outputs): |
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109 return theano.function(inputs,outputs,unpack_single=False,linker=self.linker) |
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110 |
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111 class DenoisingAutoEncoderModel(LearnerModel): |
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112 def __init__(self,learning_algorithm,params): |
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113 self.learning_algorithm=learning_algorithm |
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114 self.params=params |
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115 v = learning_algorithm.v |
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116 self.update_fn = learning_algorithm.compile(learning_algorithm.denoising_autoencoder_formula.inputs, |
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117 learning_algorithm.denoising_autoencoder_formula.outputs) |
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118 |
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119 def update(self, training_set, train_stats_collector=None): |
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120 |
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121 |
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122 # old stuff |
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123 |
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124 # self._learning_rate = t.scalar('learning_rate') # this is the symbol |
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125 # self.L1_regularizer = L1_regularizer |
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126 # self._L1_regularizer = t.scalar('L1_regularizer') |
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127 # self._input = t.matrix('input') # n_examples x n_inputs |
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128 # self._W = t.matrix('W') |
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129 # self._b = t.row('b') |
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130 # self._c = t.row('b') |
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131 # self._regularization_term = self._L1_regularizer * t.sum(t.abs(self._W)) |
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132 # self._corrupted_input = corruption_process(self._input) |
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133 # self._hidden = t.tanh(self._b + t.dot(self._input, self._W.T)) |
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134 # self._reconstruction_activations =self._c+t.dot(self._hidden,self._W) |
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135 # self._nll,self._output = crossentropy_softmax_1hot(Print("output_activations")(self._output_activations),self._target_vector) |
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136 # self._output_class = t.argmax(self._output,1) |
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137 # self._class_error = t.neq(self._output_class,self._target_vector) |
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138 # self._minibatch_criterion = self._nll + self._regularization_term / t.shape(self._input)[0] |
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139 # OnlineGradientTLearner.__init__(self) |
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140 |
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141 # def attributeNames(self): |
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142 # return ["parameters","b1","W2","b2","W2", "L2_regularizer","regularization_term"] |
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143 |
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144 # def parameterAttributes(self): |
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145 # return ["b1","W1", "b2", "W2"] |
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146 |
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147 # def updateMinibatchInputFields(self): |
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148 # return ["input","target"] |
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149 |
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150 # def updateEndOutputAttributes(self): |
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151 # return ["regularization_term"] |
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152 |
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153 # def lossAttribute(self): |
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154 # return "minibatch_criterion" |
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155 |
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156 # def defaultOutputFields(self, input_fields): |
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157 # output_fields = ["output", "output_class",] |
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158 # if "target" in input_fields: |
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159 # output_fields += ["class_error", "nll"] |
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160 # return output_fields |
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161 |
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162 # def allocate(self,minibatch): |
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163 # minibatch_n_inputs = minibatch["input"].shape[1] |
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164 # if not self._n_inputs: |
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165 # self._n_inputs = minibatch_n_inputs |
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166 # self.b1 = numpy.zeros((1,self._n_hidden)) |
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167 # self.b2 = numpy.zeros((1,self._n_outputs)) |
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168 # self.forget() |
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169 # elif self._n_inputs!=minibatch_n_inputs: |
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170 # # if the input changes dimension on the fly, we resize and forget everything |
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171 # self.forget() |
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172 |
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173 # def forget(self): |
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174 # if self._n_inputs: |
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175 # r = self._init_range/math.sqrt(self._n_inputs) |
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176 # self.W1 = numpy.random.uniform(low=-r,high=r, |
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177 # size=(self._n_hidden,self._n_inputs)) |
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178 # r = self._init_range/math.sqrt(self._n_hidden) |
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179 # self.W2 = numpy.random.uniform(low=-r,high=r, |
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180 # size=(self._n_outputs,self._n_hidden)) |
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181 # self.b1[:]=0 |
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182 # self.b2[:]=0 |
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183 # self._n_epochs=0 |
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184 |
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185 # def isLastEpoch(self): |
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186 # self._n_epochs +=1 |
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187 # return self._n_epochs>=self._max_n_epochs |