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Fitting Residual Error Structures for Growth Models in SAS PROC MCMC

机译:拟合SAS PROM MCMC中生长模型的残余误差结构

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In behavioral sciences broadly, estimating growth models with Bayesian methods is becoming increasingly common, especially to combat small samples common with longitudinal data. Although Mplus is becoming an increasingly common program for applied research employing Bayesian methods, the limited selection of prior distributions for the elements of covariance structures makes more general software more advantages under certain conditions. However, as a disadvantage of general software's software flexibility, few preprogrammed commands exist for specifying covariance structures. For instance, PROC MIXED has a few dozen such preprogrammed options, but when researchers divert to a Bayesian framework, software offer no such guidance and requires researchers to manually program these different structures, which is no small task. As such the literature has noted that empirical papers tend to simplify their covariance matrices to circumvent this difficulty, which is not desirable because such a simplification will likely lead to biased estimates of variance components and standard errors. To facilitate wider implementation of Bayesian growth models that properly model covariance structures, this article overviews how to generally program a growth model in SAS PROC MCMC and then demonstrates how to program common residual error structures. Full annotated SAS code and an applied example are provided.
机译:在广泛的行为科学中,估计具有贝叶斯方法的增长模型正在变得越来越普遍,尤其是对抗纵向数据共同的小样本。虽然MPLUS正在成为采用贝叶斯方法的应用研究的越来越常见的计划,但有限选择协方差结构元素的分布使得在某些条件下更具一般的软件。然而,作为通用软件的软件灵活性的缺点,存在很少存在用于指定协方差结构的预编程命令。例如,Proc混合有几十个这样的预编程选项,但是当研究人员转向贝叶斯框架时,软件没有提供这样的指导,并且需要研究人员手动编程这些不同的结构,这不是小任务。因此,这些文献已经注意到经验论文倾向于简化其协方差矩阵来规避这种困难,这是不希望的,因为这种简化可能导致方差分量和标准误差的偏置估计。为了促进更广泛地实现贝叶斯增长模型,可以妥善模型协方差结构,本文概述了如何在SAS Proc MCMC中展示在SAS Proc MCMC中的增长模型,然后演示如何编程常见的残余错误结构。提供完整的注释SAS代码和应用的示例。

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