Let Xijk (k = 1,..., ni j; i = 1,,..., a; j = 1,..., b) be independently

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Let Xijk (k = 1,..., ni j; i = 1,,..., a; j = 1,...,

b) be independently normally distributed with mean E(Xijk ) = ξi j and variance σ2. Then the test of any linear hypothesis concerning the ξi j has a robust level provided ni j → ∞

for all i and j.

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Testing Statistical Hypotheses Volume I

ISBN: 9783030705770

4th Edition

Authors: E.L. Lehmann, Joseph P. Romano

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