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clarified spec
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@ -178,9 +178,9 @@ namespace dlib
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precisely below:
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- let L(i) == the boolean label of the ith variable in prob. Or in other
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words, L(i) == (prob.get_label(i) != 0).
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- let F == the sum of all values of prob.factor_value(i) for only i values
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- let F == the sum of values of prob.factor_value(i) for only i values
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where L(i) == true.
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- Let D == the sum of all values of prob.factor_value_disagreement(i,j)
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- Let D == the sum of values of prob.factor_value_disagreement(i,j)
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for only i and j values which meet the following conditions:
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- i and j are neighbors in the graph defined by prob, that is,
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it is valid to call prob.factor_value_disagreement(i,j).
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