Class: Wikipedia::VandalismDetection::Algorithms::KullbackLeiblerDivergence
- Inherits:
-
Object
- Object
- Wikipedia::VandalismDetection::Algorithms::KullbackLeiblerDivergence
- Defined in:
- lib/wikipedia/vandalism_detection/algorithms/kullback_leibler_divergence.rb
Instance Method Summary collapse
-
#of(text_a, text_b) ⇒ Object
Returns the Symmetric Kullback-Leibler divergence with simple back-off of the given text’s character distribution.
Instance Method Details
#of(text_a, text_b) ⇒ Object
Returns the Symmetric Kullback-Leibler divergence with simple back-off of the given text’s character distribution. For implementation details, see: staff.science.uva.nl/~tsagias/?p=185
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# File 'lib/wikipedia/vandalism_detection/algorithms/kullback_leibler_divergence.rb', line 11 def of(text_a, text_b) text_a = text_a.encode('UTF-8', 'binary', invalid: :replace, undef: :replace, replace: '') text_b = text_b.encode('UTF-8', 'binary', invalid: :replace, undef: :replace, replace: '') return Features::MISSING_VALUE unless !!text_a.match(/[[:alnum:]]/) && !!text_b.match(/[[:alnum:]]/) distribution_a = character_distribution(text_a) distribution_b = character_distribution(text_b) sum_a = distribution_a.values.inject(:+) sum_b = distribution_b.values.inject(:+) character_diff = (distribution_b.keys - distribution_a.keys) epsilon = [(distribution_a.values.min / sum_a), (distribution_b.values.min / sum_b)].min * 0.001 gamma = 1 - character_diff.size * epsilon # check if values sum up to 1.0 sum_a_diff = 1.0 - distribution_a.values.inject(0) { |sum, value| sum += (value / sum_a) }.abs sum_b_diff = 1.0 - distribution_b.values.inject(0) { |sum, value| sum += (value / sum_b) }.abs raise(Exception, "Text a distr. does not sum up to 1.0") if sum_a_diff > 9e-6 raise(Exception, "Text b distr. does not sum up to 1.0") if sum_b_diff > 9e-6 divergence = 0.0 distribution_a.each do |character, distribution| prob_a = distribution / sum_a prob_b = (distribution_b.has_key?(character) ? (gamma * (distribution_b[character] / sum_b)) : epsilon) divergence += ((prob_a - prob_b) * Math.log(prob_a / prob_b)) end divergence end |