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关注这篇论文的作者
Gemma E Moran
David M Blei
Rajesh Ranganath

用于贝叶斯模型诊断的留出预测检验

研究问题
后验预测检验重复使用数据可能造成p值失准,如何利用留出数据构造校准的贝叶斯模型诊断工具?
方法与思路
作者提出留出预测检验,将后验预测分布与来自总体分布的留出数据比较,结合贝叶斯建模与频率学派评估。
材料陈述的贡献
摘要称,作者证明留出预测检验具有适当校准性,并在经典回归、文本层级模型和因子分析中开展经验研究。
阅读关注点
应核对校准性的定义与证明条件、留出数据的抽样要求,以及检验统计量、样本拆分和近似后验计算的影响。
阅读边界
仅据所给Crossref摘要,校准定理的条件和经验比较结果未说明;因子分析示例不足以确认属于宏观或金融因子模型。

原文摘要

Abstract Bayesian modelling helps applied researchers to articulate assumptions about their data and develop models tailored for specific applications. Thanks to good methods for approximate posterior inference, researchers can now easily build, use, and revise complicated Bayesian models for large and rich data. These capabilities, however, bring into focus the problem of model criticism. Researchers need tools to diagnose the fitness of their models, to understand where they fall short, and to guide their revision. In this paper, we develop a new method for Bayesian model criticism, the holdout predictive check (HPC). Holdout predictive check are built on posterior predictive check (PPC), a seminal method that checks a model by assessing the posterior predictive distribution on the observed data. However, PPC use the data twice—both to calculate the posterior predictive and to evaluate it—which can lead to uncalibrated p-values. Holdout predictive check, in contrast, compare the posterior predictive distribution to a draw from the population distribution, a heldout dataset. This method blends Bayesian modelling with frequentist assessment. Unlike the PPC, we prove that the HPC is properly calibrated. Empirically, we study HPC on classical regression, a hierarchical model of text data, and factor analysis.

笔记与分组
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