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Pairwise comparisons of means under realistic nonnormality, unequal variances, outliers and equal sample sizes

机译:现实非正态,方差不等,离群值和样本大小相等的情况下均值的成对比较

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A Monte Carlo simulation evaluated six pairwise multiple comparison procedures for controlling Type 1 error rates, any-pair power, and all-pairs power. Realistic conditions of nonnormality were based on a previous survey, and the effects of outliers were investigated. Variance ratios varied from 1:1 to 8:1. Evaluated procedures included Tukey's honestly significant difference (HSD) preceded by an F-test, the Hayter-Fisher, the Games-Howell procedure tested at 0.9α, the Peritz with F-tests, the Peritz with Brown-Forsythe tests, and the Peritz with Alexander-Govern tests. Peritz with Brown-Forsythe procedure shows the greatest robustness in Type 1 error control. Any-pair power is generally best with the Hayter-Fisher, whereas all-pairs power is best with the Peritz F-test procedure. Even though the Hayter-Fisher shows only slightly lower all-pair power rates than the Peritz, it is still much easier to perform.
机译:蒙特卡洛模拟评估了六个成对的多重比较程序,以控制1型错误率,任意对功率和所有对功率。非正常的现实条件是基于先前的调查,并且对异常值的影响进行了调查。方差比从1:1到8:1不等。评估过的程序包括Tukey的诚实显着差异(HSD),然后进行F检验,Hayter-Fisher,Games-Howell程序在0.9α下进行检验,Peritz进行F检验,Peritz进行Brown-Forsythe检验以及Peritz与亚历山大·戈弗恩测试。带有Brown-Forsythe程序的Peritz程序在类型1错误控制中显示出最大的鲁棒性。通常,使用Hayter-Fisher最好使用任意对功率,而使用Peritz F检验程序则最好使用所有对功率。尽管Hayter-Fisher的全对电价仅比Peritz低,但执行起来仍然容易得多。

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