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Analysis of Clustered Binary Data With Unequal Cluster Sizes: A Semiparametric Bayesian Approach

机译:聚类大小不相等的聚类二进制数据分析:半参数贝叶斯方法

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The analysis of clustered binary data is a common task in many areas of application. Parametric approaches to the analysis of such data are numerous, but there has been much recent interest in nonparametric and semiparametric approaches. When cluster sizes are unequal, an assumption is often made of compatibility of marginal distributions in order for semiparametric approaches to be developed when there is little replication for different cluster sizes. Here, we use the marginal compatibility assumption to extend flexible semiparametric Bayesian methods able to shrink towards a "parametric backbone" to the situation where there are few replicated observations for distinct cluster sizes and each distinct value of a covariate. A motivating application is the analysis of developmental toxicology data where pregnant laboratory animals are exposed to a dose of some potentially toxic compound and interest lies in describing the distribution, as a function of the dose level, of the number of fetuses exhibiting some characteristic abnormality. Flexible semiparametric methods are required here, as the data typically exhibit overdispersion and complex structure. We also consider a further extension appropriate to the analysis of clustered binary data in the situation where there is little or no replication for distinct covariate values.
机译:群集二进制数据的分析是许多应用程序中的常见任务。用于分析此类数据的参数方法很多,但是近来人们对非参数和半参数方法越来越感兴趣。当群集大小不相等时,通常会假设边缘分布的兼容性,以便在不同群集大小的复制很少的情况下开发半参数方法。在这里,我们使用边际兼容性假设将能够向“参数主干”收缩的灵活的半参数贝叶斯方法扩展到几乎没有针对不同聚类大小和协变量每个不同值的重复观测值的情况。一个有启发性的应用是对发育毒理学数据的分析,其中怀孕的实验动物暴露于一定剂量的某些潜在毒性化合物下,其兴趣在于描述表现出某些特征异常的胎儿数量随剂量水平的分布。这里需要灵活的半参数方法,因为数据通常显示出过度分散和复杂的结构。在不同的协变量值几乎没有或没有重复的情况下,我们还考虑了进一步的扩展,适用于分析聚类的二进制数据。

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