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X, Y are independent. g(x) and h(y) are independent for any function g, h, not depending on X, Y. x : sample mean of X
X, Y are independent. g(x) and h(y) are independent for any function g, h, not depending on X, Y.
x: sample mean of X1, which has distribution N(0, 1)
s2: sample variance
xand s2 are independent
x= U1 = (X1 + X2)/2, U2 = X1 - X2
For n = 2, show that U1 and U2 are independent
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