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Effects of the generalized Box-Cox transformation on Type Ⅰ error rate and power of Hotelling's T~2

机译:广义Box-Cox变换对Hotelling T〜2的Ⅰ型错误率和功效的影响

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摘要

Most multivariate statistical techniques rely on the assumption of multivariate normality. The effects of nonnormality on multivariate tests are assumed to be negligible when variance-covariance matrices and sample sizes are equal. Therefore, in practice, investigators usually do not attempt to assess multivariate normality. In this simulation study, the effects of skewed and leptokurtic multivariate data on the Type Ⅰ error and power of Hotelling's T~2 were examined by manipulating distribution, sample size, and variance-covariance matrix. The empirical Type I error rate and power of Hotelling's T~2 were calculated before and after the application of generalized Box-Cox transformation. The findings demonstrated that even when variance-covariance matrices and sample sizes are equal, small to moderate changes in power still can be observed.
机译:大多数多元统计技术都依赖于多元正态性的假设。当方差-协方差矩阵和样本大小相等时,假设非正态性对多变量检验的影响可以忽略。因此,在实践中,研究者通常不会尝试评估多元正态性。在此模拟研究中,通过操纵分布,样本大小和方差-协方差矩阵,检验了偏态和瘦小概率多元数据对Hotelling T〜2的Ⅰ型误差和功效的影响。在应用广义Box-Cox变换之前和之后,计算了经验型I型错误率和Hotelling T〜2的功效。研究结果表明,即使方差-协方差矩阵和样本大小相等,仍然可以观察到功率的小到中度变化。

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