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Comparing alternating logistic regressions to other approaches to modelling correlated binary data

机译:将交替逻辑回归与其他对相关二进制数据建模的方法进行比较

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Alternating logistic regressions (ALRs) seem to offer some of the advantages of marginal models estimated via generalized estimating equations (GEE) and generalized linear mixed models (GLMMs). Via simulation study we compared ALRs to marginal models estimated via GEE and subject-specific models estimated via GLMMs, with a focus on estimation of the correlation structure in three-level data sets (e.g. students in classes in schools). Data set size and structure, and amount of correlation in the data sets were varied. For simple correlation structures, ALRs performed well. For three-level correlation structures, all approaches, but especially ALRs, had difficulty assigning the correlation to the correct level, though sample sizes used were small. In addition, ALRs and GEEs had trouble attaching correct inference to the mean effects, though this improved as overall sample size improved. ALRs are a valuable addition to the data analyst's toolkit, though care should be taken when modelling data with three-level structures.
机译:交替逻辑回归(ALR)似乎提供了通过广义估计方程(GEE)和广义线性混合模型(GLMM)估计的边际模型的某些优势。通过模拟研究,我们将ALR与通过GEE估计的边际模型和通过GLMM估计的特定学科模型进行了比较,重点是在三级数据集中(例如学校班级的学生)估计相关结构。数据集的大小和结构以及数据集中的相关量都不同。对于简单的相关结构,ALR表现良好。对于三级相关结构,尽管使用的样本量很小,但所有方法(尤其是ALR)都难以将相关性分配给正确的级别。此外,ALR和GEE难以将正确的推论附加到均值效应上,尽管随着总体样本量的增加,这种情况有所改善。 ALR是数据分析师工具包的宝贵补充,尽管在使用三级结构建模数据时应格外小心。

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