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Conditional entropy

Noun

Definitions

1.NounThe portion of a random variable's own Shannon entropy which is independent from another, given, random variable.
"The conditional entropy of random variable Y {\displaystyle Y} given X {\displaystyle X} (i.e., conditioned by X {\displaystyle X} ), denoted as H ( Y | X ) {\displaystyle H(Y|X)} , is equal to H ( Y ) − I ( Y ; X ) {\displaystyle H(Y)-I(Y;X)} where I ( Y ; X ) {\displaystyle I(Y;X)} is the mutual information between Y {\displaystyle Y} and X {\displaystyle X} ."
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