G2TT
来源类型Discussion paper
规范类型论文
来源IDDP14415
DP14415 Hypothesis tests with a repeatedly singular information matrix
Dante Amengual; Xinyue Bei; ENRIQUE SENTANA
发表日期2020-02-17
出版年2020
语种英语
摘要We study score-type tests in likelihood contexts in which the nullity of the information matrix under the null is larger than one, thereby generalizing earlier results in the literature. Examples include multivariate skew normal distributions, Hermite expansions of Gaussian copulas, purely non-linear predictive regressions, multiplicative seasonal time series models and multivariate regression models with selectivity. Our proposal, which involves higher order derivatives, is asymptotically equivalent to the likelihood ratio but only requires estimation under the null. We conduct extensive Monte Carlo exercises that study the finite sample size and power properties of our proposal and compare it to alternative approaches.
主题Financial Economics
关键词Generalized extremum tests Higher-order identifiability Likelihood ratio test Non-gaussian copulas Predictive regressions Skew normal distributions
URLhttps://cepr.org/publications/dp14415
来源智库Centre for Economic Policy Research (United Kingdom)
资源类型智库出版物
条目标识符http://119.78.100.153/handle/2XGU8XDN/543309
推荐引用方式
GB/T 7714
Dante Amengual,Xinyue Bei,ENRIQUE SENTANA. DP14415 Hypothesis tests with a repeatedly singular information matrix. 2020.
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