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关注这篇论文的作者
Yong Li
Jun Yu
Tao Zeng

基于MCMC输出的模型设定检验

研究问题
模型经MCMC估计后,如何直接利用模拟输出检验设定是否正确,并在扩展模型中提供可能的误设来源线索?
方法与思路
作者提出MCMC版本的IOSA检验,再将扩展模型的点假设检验分量与功效增强分量结合,构造第二种设定检验。
材料陈述的贡献
摘要称首个检验无需备择模型,第二个在正确设定下渐近枢轴化、易于计算,并可借扩展模型分量提示误设来源。
阅读关注点
应核对两种分量的定义、MCMC误差如何进入渐近理论、扩展模型的选择,以及小尺寸失真和误设定位主张的成立条件。
阅读边界
仅据所给出版社摘要,无法判断链长度、收敛诊断及模型条件;作者关于可避免bootstrap的陈述不应推广为任意样本均适用。

原文摘要

Two test statistics are proposed to determine model specification after a model is estimated by an MCMC method. The first test is the MCMC version of IOSA test and its asymptotic null distribution is normal. The second test is motivated from the power enhancement technique of Fan et al. (2015). It combines a component (J1) that tests a null point hypothesis in an expanded model and a power enhancement component (J0) obtained from the first test. It is shown that J0 converges to zero when the null model is correctly specified and diverges when the null model is misspecified. Also shown is that J1 is asymptotically χ2-distributed, suggesting that the second test is asymptotically pivotal, when the null model is correctly specified. The main feature of the first test is that no alternative model is needed. The second test has several properties. First, its size distortion is small and hence bootstrap methods can be avoided. Second, it is easy to compute from MCMC output and hence is applicable to a wide range of models, including latent variable models for which frequentist methods are difficult to use. Third, when the test statistic rejects the null model and J1 takes a large value, the test suggests the source of misspecification. The finite sample performance is investigated using simulated data. The method is illustrated in a linear regression model, a linear state-space model, and a stochastic volatility model using real data.

笔记与分组
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