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Developing a Weighted Sum Statistic of z-transformation Correlation Coefficients with a Blocking Variable

机译:开发具有阻塞变量的z变换相关系数的加权和统计

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This article suggests a weighted sum of z-transformation of the Fisher-Yates correlation coefficients for testing the association between two variables with a third blocking variable. In Monte Carlo simulation, the power of the weighted sum of z-transformation of the Fisher-Yates correlation coefficients was compared with the weighted sum of Kendall's taus and the weighted sum of Spearman's rhos, each with the optimal choice of weights, respectively. In the bivariate logistic distribution case, the weighted sum of Spearman's rhos is preferred; otherwise, the weighted sum of z-transformation of the Fisher-Yates or the van der Waerden coefficients is more powerful for bivariate normal distribution and bivariate exponential distribution.
机译:本文提出了Fisher-Yates相关系数的z变换的加权和,用于测试两个变量与第三个阻塞变量之间的关联。在蒙特卡洛模拟中,将Fisher-Yates相关系数的z变换的加权和的幂与Kendall taus的加权和和Spearman rhos的加权和进行比较,它们分别具有最佳的权重选择。在双变量Logistic分布情况下,最好使用Spearman的rhos的加权和。否则,对于双变量正态分布和双变量指数分布,Fisher-Yates的z变换或van der Waerden系数的加权和将更有效。

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