What general form of the mass function of a conditional probability distribution for discrete random variables?

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patriette65s · Accepted Answer

Step 1  Let X and Y be two discrete random variables. The conditional probability mass function of X given Y=y is a function  pX∣Y=y:R→[0,1] such that  pX∣Y=y(x)=P(X=x∣Y=y)  for any x∈R  where P(X=x∣Y=y) is the probability that X=x  given that Y=y

What general form of the mass function of a conditional probability distribution for discrete random...

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