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Pairwise Comparisons Using Ranks in the One-Way Model

机译:双向模型中使用秩的成对比较

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摘要

The Wilcoxon rank sum test for two independent samples and the Kruskal-Wallis rank test for the one-way model with k independent samples are very competitive robust alternatives to the two-sample t-test and k-sample F-test when the underlying data have tails longer than the normal distribution. However, these positives for rank methods do not extend as readily to methods for making all pairwise comparisons used to reveal where the differences in location may exist. Here, we show that the closed method of Marcus et al. applied to ranks is quite powerful for both small and large samples and better than any methods suggested in the list of applied nonparametric texts found in the recent study by Richardson. In addition, we show that the closed method applied to means is even more powerful than the classical Tukey-Kramer method applied to means, which itself is very competitive for nonnormal data with moderately long tails and small samples.
机译:用于两个独立样本的威尔克逊秩序和Kruskal-Wallis等级试验与K独立样品的单向模型是非常竞争力的稳健替代品,在底层数据时,两个样本T检验和K样品F检验 尾部比正常分布长。 然而,对等级方法的这些阳性不会易于扩展到制造用于揭示位置所在位置的差异的双向比较的方法。 在这里,我们显示Marcus等人的封闭方法。 对于小型和大型样品而言,适用于大小的样本,而且比在最近在最近的Richardson中发现的应用非参数文本列表中所示的任何方法都更好。 此外,我们表明,应用于装置的封闭方法比应用于装置的经典Tukey-KRamer方法更强大,其本身对具有中等长尾和小样品的非正常数据本身非常竞争。

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