Let a be a nonnegative random variable that is independent
Let A be a nonnegative random variable that is independent of any collection of samples X(t1), . . . , X(tk) of a stationary random process X(t). Is Y(t) = AX(t) a stationary random process?
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let a be a nonnegative random variable that is independent of any collection of samples xt1 xtk of a stationary
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