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细胞学数据的数值评估。VII. 多变量显著性检验。

Numerical evaluation of cytologic data. VII. Multivariate significance tests.

作者信息

Bartels P H

出版信息

Anal Quant Cytol. 1981 Mar;3(1):1-8.

PMID:7015939
Abstract

Multivariate analysis is commonly used to "prove" the existence of significant, if frequently small, differences between samples. Methods with numerical examples are presented for three test statistics used in multivariate analysis to assess the chance of an error of the first kind, alpha, that the differences observed are merely the result of chance. Hotelling's T2 test is a measure of the significance of the difference between groups. Wilks' lambda is used to assess the significance of the separation between groups. Box's M statistic is used to test the hypothesis that two variance-covariance matrices are the same. The question is raised of the power of test statistics: while they may possess high sensitivity in terms of assessing the significance of differences observed, alone they lack the specificity to determine absolutely the cause of the differences.

摘要

多变量分析通常用于“证明”样本之间存在显著差异(如果差异通常较小)。本文通过数值示例介绍了多变量分析中用于评估第一类错误概率α的三种检验统计量,即观察到的差异仅仅是偶然结果的概率。霍特林T2检验用于衡量组间差异的显著性。威尔克斯λ用于评估组间分离的显著性。博克斯M统计量用于检验两个方差协方差矩阵是否相同的假设。文中提出了检验统计量的功效问题:虽然它们在评估观察到的差异的显著性方面可能具有较高的灵敏度,但仅凭它们缺乏绝对确定差异原因的特异性。

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