Shannon test
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Shannon test
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WebbThe Jensen-Shannon distance between two probability vectors p and q is defined as, D ( p ∥ m) + D ( q ∥ m) 2 where m is the pointwise mean of p and q and D is the Kullback-Leibler divergence. This routine will normalize p and q if they don’t sum to 1.0. Parameters: p(N,) array_like left probability vector q(N,) array_like right probability vector In probability theory and statistics, the Jensen–Shannon divergence is a method of measuring the similarity between two probability distributions. It is also known as information radius (IRad) or total divergence to the average. It is based on the Kullback–Leibler divergence, with some notable (and useful) differences, including that it is symmetric and it always has a finite value. The square root of the Jensen–Shannon divergence is a metric often referred to as Jensen–Shannon distance.
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