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Robustness to non-normality of common tests for the many-sample location problem

机译:多样本定位问题的通用检验的非正规性的鲁棒性

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This paper studies the effect of deviating from the normal distribution assumption when considering the power of two many-sample location test procedures: ANOVA (parametric) and Kruskal-Wallis (non-parametric). Power functions for these tests under various conditions are produced using simulation, where the simulated data are produced using MacGillivray and Cannon's [10] recently suggestedg-and-kdistribution. This distribution can provide data with selected amounts of skewness and kurtosis by varying two nearly independent parameters.
机译:当考虑两个多样本位置测试程序(ANOVA(参数)和Kruskal-Wallis(非参数))的功效时,本文研究了偏离正态分布假设的影响。这些条件在各种条件下的测试的功效函数是通过仿真产生的,其中使用MacGillivray和Cannon [10]最近建议的g和k分布来产生仿真数据。通过改变两个几乎独立的参数,此分布可以为数据提供选定的偏斜度和峰度。

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