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- W2334971823 abstract "Two inequalities are derived for the extreme order statistics in a special case of unequally-correlated multivariate normal variables, and their implications in a genetic selection problem which was considered recently by Rawlings (1976, Biometrics 32, 875-887) and Hill (1976, Biometrics 32, 889-902; 1977, Biometrics 33, 703-712) are discussed. The inequalities establish a monotonicity property of the extreme order statistics as a function of the intraclass correlation, and they yield a chain of bounds when the family sizes are not all equal. Thus the inequalities extend the applicability of the results given by Rawlings and Hill to the more general case." @default.
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- W2334971823 date "1982-06-01" @default.
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- W2334971823 title "Some Applications of Inequalities for Extreme Order Statistics to a Genetic Selection Problem" @default.
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- W2334971823 doi "https://doi.org/10.2307/2530447" @default.
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