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首页> 外文期刊>Communications in Statistics. B, Simulation and Computation >Some Properties Of The Pivotal Statistic Basedon The Asymptotically Distribution-free Theory in Structural Equation Modeling
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Some Properties Of The Pivotal Statistic Basedon The Asymptotically Distribution-free Theory in Structural Equation Modeling

机译:结构方程建模中基于渐近无分布理论的关键统计量的一些性质

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摘要

For normally distributed data, the asymptotic bias and skewness of the pivotal statistic Studentized by the asymptotically distribution-free standard error are shown to be the same as those given by the normal theory in structural equation modeling. This gives the same asymptotic null distributions of the two pivotal statistics up to the next order beyond the usual normal approximation under normality. With an alternative hypothesis, the asymptotic variances of the two statistics under normalityon normality are also derived. It is, however, shown that the asymptotic variances of the non null distributions of the statistics are generally different even under normality.
机译:对于正态分布的数据,由无渐近分布的标准误差得出的统计值Student的渐近偏差和偏度与结构方程模型中的正态理论显示的相同。这给出了两个枢轴统计量的相同渐近零分布,直到正态下通常的法向逼近为止,直至下一阶。在另一个假设下,还可以得出正态/非正态下两个统计量的渐近方差。但是,它表明统计量的非零分布的渐近方差通常即使在正态下也不同。

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