Mercurial > pylearn
annotate linear_regression.py @ 102:4537ac630348
modifed test to accomodate the last change in dataset.py.
i.e. minibatch without a fixed number of batch return an incomplete minibatch at the end to stop at the end of the dataset.
author | Frederic Bastien <bastienf@iro.umontreal.ca> |
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date | Tue, 06 May 2008 16:03:17 -0400 |
parents | c4726e19b8ec |
children | c4916445e025 |
rev | line source |
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1 |
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2 from learner import * |
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3 from theano import tensor as t |
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4 from compile import Function |
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5 from theano.scalar import as_scalar |
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6 |
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7 # this is one of the simplest example of learner, and illustrates |
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8 # the use of theano |
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9 class LinearRegression(Learner): |
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10 """ |
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11 Implement linear regression, with or without L2 regularization |
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12 (the former is called Ridge Regression and the latter Ordinary Least Squares). |
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13 |
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14 The predictor parameters are obtained analytically from the training set. |
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15 Training can proceed sequentially (with multiple calls to update with |
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16 different disjoint subsets of the training sets). After each call to |
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17 update the predictor is ready to be used (and optimized for the union |
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18 of all the training sets passed to update since construction or since |
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19 the last call to forget). |
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20 |
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21 The L2 regularization coefficient is obtained analytically. |
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22 For each (input[t],output[t]) pair in a minibatch,:: |
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23 |
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24 output_t = b + W * input_t |
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25 |
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26 where b and W are obtained by minimizing:: |
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27 |
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28 lambda sum_{ij} W_{ij}^2 + sum_t ||output_t - target_t||^2 |
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29 |
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30 Let X be the whole training set inputs matrix (one input example per row), |
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31 with the first column full of 1's, and Let Y the whole training set |
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32 targets matrix (one example's target vector per row). |
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33 Let theta = the matrix with b in its first column and W in the others, |
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34 then each theta[:,i] is the solution of the linear system:: |
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35 |
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36 XtX * theta[:,i] = XtY[:,i] |
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37 |
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38 where XtX is a (n_inputs+1)x(n_inputs+1) matrix containing X'*X |
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39 plus lambda on the diagonal except at (0,0), |
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40 and XtY is a (n_inputs+1)*n_outputs matrix containing X'*Y. |
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41 |
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42 The fields and attributes expected and produced by use and update are the following: |
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43 |
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44 - Input and output fields (example-wise quantities): |
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45 |
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46 - 'input' (always expected by use and update as an input_dataset field) |
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47 - 'target' (optionally expected by use and update as an input_dataset field) |
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48 - 'output' (optionally produced by use as an output dataset field) |
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49 - 'squared_error' (optionally produced by use as an output dataset field, needs 'target') = example-wise squared error |
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50 |
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51 - optional input attributes (optionally expected as input_dataset attributes) |
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52 |
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53 - optional attributes (optionally expected as input_dataset attributes) |
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54 (warning, this may be dangerous, the 'use' method will use those provided in the |
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55 input_dataset rather than those learned during 'update'; currently no support |
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56 for providing these to update): |
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57 |
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58 - 'lambda' |
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59 - 'b' |
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60 - 'W' |
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61 - 'regularization_term' |
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62 - 'XtX' |
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63 - 'XtY' |
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64 """ |
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65 |
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66 def attributeNames(self): |
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67 return ["lambda","b","W","regularization_term","XtX","XtY"] |
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68 |
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69 # definitions specifiques a la regression lineaire: |
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70 |
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71 |
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72 def global_inputs(self): |
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73 self.lambda = as_scalar(0.,'lambda') |
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74 self.theta = t.matrix('theta') |
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75 self.W = self.theta[:,1:] |
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76 self.b = self.theta[:,0] |
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77 self.XtX = t.matrix('XtX') |
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78 self.XtY = t.matrix('XtY') |
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79 |
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80 def global_outputs(self): |
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81 self.regularizer = self.lambda * t.dot(self.W,self.W) |
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82 self.loss = self.regularizer + t.sum(self.squared_error) # this only makes sense if the whole training set fits in memory in a minibatch |
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83 self.loss_function = Function([self.W,self.lambda,self.squared_error],[self.loss]) |
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84 |
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85 def initialize(self): |
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86 self.XtX.resize((1+self.n_inputs,1+self.n_inputs)) |
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87 self.XtY.resize((1+self.n_inputs,self.n_outputs)) |
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88 self.XtX.data[:,:]=0 |
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89 self.XtY.data[:,:]=0 |
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90 numpy.diag(self.XtX.data)[1:]=self.lambda.data |
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91 |
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92 def updated_variables(self): |
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93 self.new_XtX = self.XtX + t.dot(self.extended_input.T,self.extended_input) |
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94 self.new_XtY = self.XtY + t.dot(self.extended_input.T,self.target) |
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95 self.new_theta = t.solve(self.XtX,self.XtY) |
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96 |
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97 def minibatch_wise_inputs(self): |
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98 self.input = t.matrix('input') # n_examples x n_inputs |
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99 self.target = t.matrix('target') # n_examples x n_outputs |
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100 |
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101 def minibatch_wise_outputs(self): |
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102 # self.input is a (n_examples, n_inputs) minibatch matrix |
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103 self.extended_input = t.prepend_one_to_each_row(self.input) |
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104 self.output = t.dot(self.input,self.W.T) + self.b # (n_examples , n_outputs) matrix |
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105 self.squared_error = t.sum_within_rows(t.sqr(self.output-self.target)) # (n_examples ) vector |
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106 |
78 | 107 def attributeNames(self): |
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108 return ["lambda","b","W","regularization_term","XtX","XtY"] |
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109 |
78 | 110 def defaultOutputFields(self, input_fields): |
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111 output_fields = ["output"] |
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112 if "target" in input_fields: |
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113 output_fields.append("squared_error") |
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114 return output_fields |
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115 |
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116 # poutine generale basee sur ces fonctions |
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117 |
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118 |
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119 def __init__(self,lambda=0.,max_memory_use=500): |
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120 """ |
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121 @type lambda: float |
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122 @param lambda: regularization coefficient |
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123 """ |
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124 |
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125 W=t.matrix('W') |
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126 # b is a broadcastable row vector (can be replicated into |
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127 # as many rows as there are examples in the minibach) |
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128 b=t.row('b') |
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129 minibatch_input = t.matrix('input') # n_examples x n_inputs |
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130 minibatch_target = t.matrix('target') # n_examples x n_outputs |
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131 minibatch_output = t.dot(minibatch_input,W.T) + b # n_examples x n_outputs |
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132 lambda = as_scalar(lambda) |
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133 regularizer = self.lambda * t.dot(W,W) |
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134 example_squared_error = t.sum_within_rows(t.sqr(minibatch_output-minibatch_target)) |
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135 self.output_function = Function([W,b,minibatch_input],[minibatch_output]) |
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136 self.squared_error_function = Function([minibatch_output,minibatch_target],[self.example_squared_error]) |
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137 self.loss_function = Function([W,squared_error],[self.regularizer + t.sum(self.example_squared_error)]) |
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138 self.W=None |
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139 self.b=None |
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140 self.XtX=None |
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141 self.XtY=None |
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142 |
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143 def forget(self): |
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144 if self.W: |
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145 self.XtX *= 0 |
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146 self.XtY *= 0 |
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147 |
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148 def use(self,input_dataset,output_fieldnames=None,copy_inputs=True): |
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149 input_fieldnames = input_dataset.fieldNames() |
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150 assert "input" in input_fieldnames |
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151 if not output_fields: |
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152 output_fields = ["output"] |
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153 if "target" in input_fieldnames: |
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154 output_fields += ["squared_error"] |
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155 else: |
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156 if "squared_error" in output_fields or "total_loss" in output_fields: |
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157 assert "target" in input_fieldnames |
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158 |
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159 use_functions = [] |
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160 for output_fieldname in output_fieldnames: |
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161 if output_fieldname=="output": |
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162 use_functions.append(self.output_function) |
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163 elif output_fieldname=="squared_error": |
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164 use_functions.append(lambda self.output_function) |
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165 |
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166 n_examples = len(input_dataset) |
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167 |
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168 for minibatch in input_dataset.minibatches(minibatch_size=minibatch_size, allow_odd_last_minibatch=True): |
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169 use_function( |
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170 |