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Inferring marginal association with paired and unpaired clustered data

机译:推断与配对和未配对的集群数据的边际关联

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In the marginal analysis of clustered data, where the marginal distribution of interest is that of a typical observation within a typical cluster, analysis by reweighting has been introduced as a useful tool for estimating parameters of these marginal distributions. Such reweighting methods have foundation in within-cluster resampling schemes that marginalize potential informativeness due to cluster size or within-cluster covariate distribution, to which reweighting methods are asymptotically equivalent. In this paper, we introduce a reweighting scheme for the marginal analysis of clustered data that generalizes prior reweighting methods, with a particular application to measuring bivariate correlation in unpaired clustered data, in which observations of two random variables are not naturally paired at the within-cluster level. We develop unpaired clustered data analogs of well-known product moment correlation coefficients (Pearson, Spearman, phi), as well as the polyserial coefficient for measuring correlation between one discrete and one continuous variable. We evaluate the performance of these coefficients via a simulation study and demonstrate their use by finding no statistically significant association between dental caries at an early age and dental fluorosis at age 13 using a large dental dataset.
机译:在聚类数据的边际分析中,其中利益的边际分布是典型的簇内的典型观察,已经引入了通过重新传递的分析作为估计这些边际分布的参数的有用工具。这种重新重量方法在群集内重采采样方案中具有基础,其由于集群大小或集群内的协变量分布而导致的潜在信息性,重新免除方法是渐近的等价物。在本文中,我们介绍了一种重新传递方案,用于拓展数据的边际分析,以推广先前重新重量方法,具有测量未配对聚类数据中的双变量相关的特定应用,其中两个随机变量的观察在内部不是自然配对 - 集群级别。我们开发了众所周知的产品时刻相关系数(Pearson,Spearman,PHI)的未配对集群数据类似物,以及用于测量一个离散和一个连续变量之间的相关性的多谓系数。我们通过模拟研究评估这些系数的性能,并通过使用大型牙科数据集在13岁时在牙齿龋齿之间找出牙菌龋与牙型荧光的统计学上显着的关联的使用。

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