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Multivariate Gaussian cumulative distribution functions as the marginal likelihood of their dual Bayesian probit models

多元高斯累积分布函数与对偶贝叶斯 probit 模型的边际似然

Summary The computation of multivariate Gaussian cumulative distribution functions is a key step in many statistical procedures, often representing a crucial computational bottleneck. Over the past few decades, efficient algorithms have been proposed to address this problem, mainly using Monte Carlo solutions. This work highlights a connection between the multivariate Gaussian cumulative distribution function and the marginal likelihood of a tailored dual Bayesian probit…

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A Common Atoms Model for the Bayesian Nonparametric Analysis of Nested Data

用于嵌套数据贝叶斯非参数分析的共同原子模型

The use of large datasets for targeted therapeutic interventions requires new ways to characterize the heterogeneity observed across subgroups of a specific population. In particular, models for partially exchangeable data are needed for inference on nested datasets, where the observations are assumed to be organized in different units and some sharing of information is required to learn distinctive features of the units. In this manuscript, we propose a nested common atoms…

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