Concept

Markov Blanket

Is defined as the smallest subset of variables such that, no variable NOT contained in this set contributes any additional information about the target variable. Let the Markov Blanket be denoted by MB(Y)MB(Y) where YY is the target variable. Let MB(Y)ˉ\bar{MB(Y)} be the complement of MB(Y)MB(Y) in the universe of variables in the model. Then, P(YMB(Y),MB(Y)ˉ)=P(YMB(Y))P(Y|MB(Y), \bar{MB(Y)}) = P(Y|MB(Y))

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Updated 2026-04-30

Tags

Data Science