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Test of Trend in Count Data: Multinomial Distribution Case

计数数据的趋势检验:多项分布情形

Given k multinomial probabilities pi (Σ pi = 1), let pi be a known continuous function f (wi, πi ) of a known weight constant wi and an unknown constant π i . The function f is assumed strictly monotone in π. The maximin statistic for testing the homogeneity of the π i 's versus a trend in the π i 's is derived. The Armitage statistic for testing linear trend is maximin for a certain alternative hypothesis space. The methods are applied to lying habit data (Maxwell 1961),…

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Test of Trend in Count Data: Multinomial Distribution Case

计数数据的趋势检验:多项分布情形

Given k multinomial probabilities pi (Σ pi = 1), let pi be a known continuous function f (wi, πi ) of a known weight constant wi and an unknown constant π i . The function f is assumed strictly monotone in π. The maximin statistic for testing the homogeneity of the π i 's versus a trend in the π i 's is derived. The Armitage statistic for testing linear trend is maximin for a certain alternative hypothesis space. The methods are applied to lying habit data (Maxwell 1961),…

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A Distribution-Free Test for Stochastic Ordering

随机排序约束下的无分布检验

A two-sample distribution-free procedure is proposed for testing equal locations under a stochastic ordering restriction. The test statistic M is an estimator of P(X ≤ Y) based upon maximum likelihood estimators of stochastically ordered distribution functions. Some properties of the M test are developed and critical values are provided for selected sample sizes. A Monte Carlo power study indicates that the M test is more effective (for shift alternatives) than the…

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