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AI 根据所提供的论文材料归类:摘要主要研究通用外生性检验的分布理论,贸易与增长例子不足以确定具体领域细分。

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外生性检验、不完全模型、弱识别与非高斯分布:不变性和有限样本分布理论

研究问题
在结构参数可能未识别、简约式不完全指定且误差非高斯时,经典外生性检验的有限样本分布、水平与检验力如何变化?
方法与思路
作者通过条件化和不变性分析刻画 DWH 与 RH 统计量的零假设分布,构造蒙特卡洛检验,并用规范形式缩减检验力参数。
材料陈述的贡献
摘要称所得程序对弱识别和所述简约式问题稳健,可适配参数化非高斯误差;完全未识别时,备择与零假设分布相同。
阅读关注点
应核对无干扰参数分布的条件化方式、误差分布设定与模拟检验实现,以及完全未识别和部分识别下检验力结论的区别。
阅读边界
摘要未列出完整有限样本假设或统计量分布表达式;稳健性有适用边界,不能将参数化非高斯扩展理解为任意误差分布下有效。

原文摘要

We study the distribution of Durbin–Wu–Hausman (DWH) and Revankar–Hartley (RH) tests for exogeneity from a finite-sample viewpoint, under the null and alternative hypotheses. We consider linear structural models with possibly non-Gaussian errors, where structural parameters may not be identified and where reduced forms can be incompletely specified (or nonparametric). On level control, we characterize the null distributions of all the test statistics. Through conditioning and invariance arguments, we show that these distributions do not involve nuisance parameters. In particular, this applies to several test statistics for which no finite-sample distributional theory is yet available, such as the standard statistic proposed by Hausman (1978). The distributions of the test statistics may be non-standard – so corrections to usual asymptotic critical values are needed – but the characterizations are sufficiently explicit to yield finite-sample (Monte-Carlo) tests of the exogeneity hypothesis. The procedures so obtained are robust to weak identification, missing instruments or misspecified reduced forms, and can easily be adapted to allow for parametric non-Gaussian error distributions. We give a general invariance result (block triangular invariance) for exogeneity test statistics. This property yields a convenient exogeneity canonical form and a parsimonious reduction of the parameters on which power depends. In the extreme case where no structural parameter is identified, the distributions under the alternative hypothesis and the null hypothesis are identical, so the power function is flat, for all the exogeneity statistics. However, as soon as identification does not fail completely, this phenomenon typically disappears. We present simulation experiments which confirm the finite-sample theory. The theoretical results are illustrated with an empirical example : the relation between trade and economic growth.

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