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Contributions to Two-sample Statistics

机译:对两样本统计的贡献

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When testing the equality of the means from two independent normally distributed populations given that the variances of the two populations are unknown but assumed equal, the classical Student's two-sample t-test is recommended. If the underlying population distributions are normal with unequal and unknown variances, either Welch's t-statistic or Satterthwaite's approximate F test is suggested. However, Welch's procedure is non-robust under most non-normal distributions. There is a variable tolerance level around the strict assumptions of data independence, homogeneity of variances, and identical and normal distributions. Few textbooks offer alternatives when one or more of the underlying assumptions are not defensible. While there are more than a few non-parametric (rank) procedures that provide alternatives to Student's t-test, we restrict this review to the promising alternatives to Student's two-sample t-test in non-normal models.
机译:在假设两个总体的方差未知但假定相等的情况下,从两个独立的正态分布总体测试均值的均等性时,建议使用经典的学生两次抽样t检验。如果基础人口分布是正常的,且具有不相等且未知的方差,则建议使用Welch的t统计量或Satterthwaite的近似F检验。但是,在大多数非正态分布下,Welch的过程都不可靠。在严格的数据独立性假设,方差均匀性以及相同和正态分布的前提下,存在可变的容忍度。当一个或多个基本假设不可辩驳时,很少有教科书提供替代方法。尽管有许多非参数(秩)程序可以提供学生t检验的替代方法,但我们将本次审查仅限于非正常模型中有希望的学生二样本t检验的替代方法。

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