Let Y, X) X-1), i = 1,..., n + 1 where X(0) = 0, X(n + 1)
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Let Y, X) X-1), i = 1,..., n + 1 where X(0) = 0, X(n + 1) = t, and X) = X(2) X() are the ordered values of a set of n independent uniform (0, 1) random variables. Argue that P{Y, y,, i = 1,.., n+1} is a symmetric function of y, y
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