Mercurial > pylearn
annotate mlp.py @ 159:28a988bd19c3
bugfix: make the iterator advance
author | Frederic Bastien <bastienf@iro.umontreal.ca> |
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date | Mon, 12 May 2008 16:51:54 -0400 |
parents | 3f4e5c9bdc5e |
children | ae5651a3696b |
rev | line source |
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1 """ |
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2 A straightforward classicial feedforward |
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3 one-hidden-layer neural net, with L2 regularization. |
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4 This is one of the simplest example of L{Learner}, and illustrates |
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5 the use of theano. |
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6 """ |
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7 |
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8 from learner import * |
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9 from theano import tensor as t |
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10 from nnet_ops import * |
133 | 11 import math |
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12 |
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13 |
129
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14 class OneHiddenLayerNNetClassifier(OnlineGradientTLearner): |
111
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15 """ |
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16 Implement a straightforward classicial feedforward |
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17 one-hidden-layer neural net, with L2 regularization. |
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18 |
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19 The predictor parameters are obtained by minibatch/online gradient descent. |
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20 Training can proceed sequentially (with multiple calls to update with |
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21 different disjoint subsets of the training sets). |
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22 |
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23 Hyper-parameters: |
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24 - L2_regularizer |
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25 - learning_rate |
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26 - n_hidden |
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27 |
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28 For each (input_t,output_t) pair in a minibatch,:: |
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29 |
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30 output_activations_t = b2+W2*tanh(b1+W1*input_t) |
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31 output_t = softmax(output_activations_t) |
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32 output_class_t = argmax(output_activations_t) |
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33 class_error_t = 1_{output_class_t != target_t} |
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34 nll_t = -log(output_t[target_t]) |
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35 |
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36 and the training criterion is:: |
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37 |
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38 loss = L2_regularizer*(||W1||^2 + ||W2||^2) + sum_t nll_t |
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39 |
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40 The parameters are [b1,W1,b2,W2] and are obtained by minimizing the loss by |
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41 stochastic minibatch gradient descent:: |
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42 |
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43 parameters[i] -= learning_rate * dloss/dparameters[i] |
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44 |
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45 The fields and attributes expected and produced by use and update are the following: |
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46 |
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47 - Input and output fields (example-wise quantities): |
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48 |
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49 - 'input' (always expected by use and update) |
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50 - 'target' (optionally expected by use and always by update) |
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51 - 'output' (optionally produced by use) |
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52 - 'output_class' (optionally produced by use) |
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53 - 'class_error' (optionally produced by use) |
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54 - 'nll' (optionally produced by use) |
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55 |
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56 - optional attributes (optionally expected as input_dataset attributes) |
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57 (warning, this may be dangerous, the 'use' method will use those provided in the |
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58 input_dataset rather than those learned during 'update'; currently no support |
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59 for providing these to update): |
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60 |
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61 - 'L2_regularizer' |
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62 - 'b1' |
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63 - 'W1' |
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64 - 'b2' |
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65 - 'W2' |
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66 - 'parameters' = [b1, W1, b2, W2] |
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67 - 'regularization_term' |
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68 |
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69 """ |
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70 |
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71 def __init__(self,n_hidden,n_classes,learning_rate,max_n_epochs,L2_regularizer=0,init_range=1.,n_inputs=None,minibatch_size=None): |
133 | 72 self._n_inputs = n_inputs |
121 | 73 self._n_outputs = n_classes |
74 self._n_hidden = n_hidden | |
75 self._init_range = init_range | |
133 | 76 self._max_n_epochs = max_n_epochs |
77 self._minibatch_size = minibatch_size | |
121 | 78 self.learning_rate = learning_rate # this is the float |
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79 self.L2_regularizer = L2_regularizer |
121 | 80 self._learning_rate = t.scalar('learning_rate') # this is the symbol |
81 self._input = t.matrix('input') # n_examples x n_inputs | |
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82 self._target = t.imatrix('target') # n_examples x 1 |
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83 self._target_vector = self._target[:,0] |
121 | 84 self._L2_regularizer = t.scalar('L2_regularizer') |
85 self._W1 = t.matrix('W1') | |
86 self._W2 = t.matrix('W2') | |
87 self._b1 = t.row('b1') | |
88 self._b2 = t.row('b2') | |
126 | 89 self._regularization_term = self._L2_regularizer * (t.sum(self._W1*self._W1) + t.sum(self._W2*self._W2)) |
121 | 90 self._output_activations =self._b2+t.dot(t.tanh(self._b1+t.dot(self._input,self._W1.T)),self._W2.T) |
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91 self._nll,self._output = crossentropy_softmax_1hot(self._output_activations,self._target_vector) |
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92 self._output_class, self._max_output = t.argmax(self._output,1) |
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93 self._class_error = t.neq(self._output_class,self._target_vector) |
121 | 94 self._minibatch_criterion = self._nll + self._regularization_term / t.shape(self._input)[0] |
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95 OnlineGradientTLearner.__init__(self) |
121 | 96 |
111
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97 def attributeNames(self): |
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98 return ["parameters","b1","W2","b2","W2", "L2_regularizer","regularization_term"] |
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99 |
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100 def parameterAttributes(self): |
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101 return ["b1","W1", "b2", "W2"] |
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102 |
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103 def updateMinibatchInputFields(self): |
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104 return ["input","target"] |
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105 |
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106 def updateEndOutputAttributes(self): |
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107 return ["regularization_term"] |
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108 |
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109 def lossAttribute(self): |
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110 return "minibatch_criterion" |
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111 |
111
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112 def defaultOutputFields(self, input_fields): |
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113 output_fields = ["output", "output_class",] |
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114 if "target" in input_fields: |
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115 output_fields += ["class_error", "nll"] |
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116 return output_fields |
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117 |
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118 def allocate(self,minibatch): |
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119 minibatch_n_inputs = minibatch["input"].shape[1] |
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120 if not self._n_inputs: |
118
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121 self._n_inputs = minibatch_n_inputs |
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122 self.b1 = numpy.zeros((1,self._n_hidden)) |
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123 self.b2 = numpy.zeros((1,self._n_outputs)) |
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124 self.forget() |
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125 elif self._n_inputs!=minibatch_n_inputs: |
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126 # if the input changes dimension on the fly, we resize and forget everything |
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127 self.forget() |
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128 |
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129 def forget(self): |
118
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130 if self._n_inputs: |
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131 r = self._init_range/math.sqrt(self._n_inputs) |
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132 self.W1 = numpy.random.uniform(low=-r,high=r, |
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133 size=(self._n_hidden,self._n_inputs)) |
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134 r = self._init_range/math.sqrt(self._n_hidden) |
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135 self.W2 = numpy.random.uniform(low=-r,high=r, |
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136 size=(self._n_outputs,self._n_hidden)) |
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137 self.b1[:]=0 |
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138 self.b2[:]=0 |
133 | 139 self._n_epochs=0 |
111
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140 |
133 | 141 def isLastEpoch(self): |
142 self._n_epochs +=1 | |
143 return self._n_epochs>=self._max_n_epochs | |
111
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144 |
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145 class MLP(MinibatchUpdatesTLearner): |
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146 """ |
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147 Implement a feedforward multi-layer perceptron, with or without L1 and/or L2 regularization. |
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148 |
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149 The predictor parameters are obtained by minibatch/online gradient descent. |
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150 Training can proceed sequentially (with multiple calls to update with |
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151 different disjoint subsets of the training sets). |
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152 |
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153 Hyper-parameters: |
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154 - L1_regularizer |
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155 - L2_regularizer |
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156 - neuron_sparsity_regularizer |
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157 - initial_learning_rate |
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158 - learning_rate_decrease_rate |
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159 - n_hidden_per_layer (a list of integers) |
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160 - activation_function ("sigmoid","tanh", or "ratio") |
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161 |
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162 The output/task type (classification, regression, etc.) is obtained by specializing MLP. |
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163 |
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164 For each (input[t],output[t]) pair in a minibatch,:: |
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165 |
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166 activation[0] = input_t |
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167 for k=1 to n_hidden_layers: |
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168 activation[k]=activation_function(b[k]+ W[k]*activation[k-1]) |
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169 output_t = output_activation_function(b[n_hidden_layers+1]+W[n_hidden_layers+1]*activation[n_hidden_layers]) |
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170 |
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171 and the b and W are obtained by minimizing the following by stochastic minibatch gradient descent:: |
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172 |
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173 L2_regularizer sum_{ijk} W_{kij}^2 + L1_regularizer sum_{kij} |W_{kij}| |
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174 + neuron_sparsity_regularizer sum_{ki} |b_{ki} + infinity| |
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175 - sum_t log P_{output_model}(target_t | output_t) |
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176 |
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177 The fields and attributes expected and produced by use and update are the following: |
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178 |
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179 - Input and output fields (example-wise quantities): |
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180 |
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181 - 'input' (always expected by use and update) |
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182 - 'target' (optionally expected by use and always by update) |
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183 - 'output' (optionally produced by use) |
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184 - error fields produced by sub-class of MLP |
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185 |
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186 - optional attributes (optionally expected as input_dataset attributes) |
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187 (warning, this may be dangerous, the 'use' method will use those provided in the |
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188 input_dataset rather than those learned during 'update'; currently no support |
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189 for providing these to update): |
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190 |
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191 - 'L1_regularizer' |
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192 - 'L2_regularizer' |
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193 - 'b' |
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194 - 'W' |
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195 - 'parameters' = [b[1], W[1], b[2], W[2], ...] |
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196 - 'regularization_term' |
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197 |
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198 """ |
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199 |
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200 def attributeNames(self): |
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201 return ["parameters","b","W","L1_regularizer","L2_regularizer","neuron_sparsity_regularizer","regularization_term"] |
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202 |
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203 def useInputAttributes(self): |
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204 return ["b","W"] |
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205 |
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206 def useOutputAttributes(self): |
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207 return [] |
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208 |
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209 def updateInputAttributes(self): |
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210 return ["b","W","L1_regularizer","L2_regularizer","neuron_sparsity_regularizer"] |
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211 |
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212 def updateMinibatchInputFields(self): |
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213 return ["input","target"] |
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214 |
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215 def updateMinibatchInputAttributes(self): |
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216 return ["b","W"] |
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217 |
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218 def updateMinibatchOutputAttributes(self): |
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219 return ["new_XtX","new_XtY"] |
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220 |
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221 def updateEndInputAttributes(self): |
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222 return ["theta","XtX","XtY"] |
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223 |
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224 def updateEndOutputAttributes(self): |
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225 return ["new_theta","b","W","regularization_term"] # CHECK: WILL b AND W CONTAIN OLD OR NEW THETA? @todo i.e. order of computation = ? |
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226 |
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227 def parameterAttributes(self): |
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228 return ["b","W"] |
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229 |
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230 def defaultOutputFields(self, input_fields): |
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231 output_fields = ["output"] |
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232 if "target" in input_fields: |
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233 output_fields.append("squared_error") |
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234 return output_fields |
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235 |
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236 def __init__(self): |
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237 self._input = t.matrix('input') # n_examples x n_inputs |
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238 self._target = t.matrix('target') # n_examples x n_outputs |
121 | 239 self._L2_regularizer = t.scalar('L2_regularizer') |
111
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240 self._theta = t.matrix('theta') |
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241 self._W = self._theta[:,1:] |
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242 self._b = self._theta[:,0] |
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243 self._XtX = t.matrix('XtX') |
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244 self._XtY = t.matrix('XtY') |
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245 self._extended_input = t.prepend_one_to_each_row(self._input) |
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246 self._output = t.dot(self._input,self._W.T) + self._b # (n_examples , n_outputs) matrix |
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247 self._squared_error = t.sum_within_rows(t.sqr(self._output-self._target)) # (n_examples ) vector |
118
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248 self._regularizer = self._L2_regularizer * t.dot(self._W,self._W) |
111
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249 self._new_XtX = add_inplace(self._XtX,t.dot(self._extended_input.T,self._extended_input)) |
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250 self._new_XtY = add_inplace(self._XtY,t.dot(self._extended_input.T,self._target)) |
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251 self._new_theta = t.solve_inplace(self._theta,self._XtX,self._XtY) |
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252 |
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253 OneShotTLearner.__init__(self) |
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254 |
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255 def allocate(self,minibatch): |
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256 minibatch_n_inputs = minibatch["input"].shape[1] |
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257 minibatch_n_outputs = minibatch["target"].shape[1] |
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258 if not self._n_inputs: |
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259 self._n_inputs = minibatch_n_inputs |
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260 self._n_outputs = minibatch_n_outputs |
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261 self.XtX = numpy.zeros((1+self._n_inputs,1+self._n_inputs)) |
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262 self.XtY = numpy.zeros((1+self._n_inputs,self._n_outputs)) |
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263 self.theta = numpy.zeros((self._n_outputs,1+self._n_inputs)) |
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264 self.forget() |
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265 elif self._n_inputs!=minibatch_n_inputs or self._n_outputs!=minibatch_n_outputs: |
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266 # if the input or target changes dimension on the fly, we resize and forget everything |
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267 self.forget() |
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268 |
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269 def forget(self): |
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270 if self._n_inputs and self._n_outputs: |
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271 self.XtX.resize((1+self.n_inputs,1+self.n_inputs)) |
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272 self.XtY.resize((1+self.n_inputs,self.n_outputs)) |
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273 self.XtX.data[:,:]=0 |
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274 self.XtY.data[:,:]=0 |
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275 numpy.diag(self.XtX.data)[1:]=self.L2_regularizer |
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276 |