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Efficient information theoretic inference for conditional moment restrictions

机译:条件矩约束的有效信息理论推论

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The generalised method of moments estimator may be substantially biased in finite samples, especially so when there are large numbers of unconditional moment conditions. This paper develops a class of first-order equivalent semi-parametric efficient estimators and tests for conditional moment restrictions models based on a local or kernel-weighted version of the Cressie-Read power divergence family of discrepancies. This approach is similar in spirit to the empirical likelihood methods of Kitamura etal. [2004. Empirical likelihood-based inference in conditional moment restrictions models. Econometrica 72, 1667-1714] and Tripathi and Kitamura [2003. Testing conditional moment restrictions. Annals of Statistics 31, 2059-2095]. These efficient local methods avoid the necessity ofexplicit estimation of the conditional Jacobian and variance matrices of the conditional moment restrictions and provide empirical conditional probabilities for the observations.
机译:在有限样本中,矩量估计器的通用方法可能会出现明显偏差,尤其是在存在大量无条件矩量条件时。本文基于Cressie-Read幂散度族的局部差异或核加权版本,开发了一类一阶等效半参数有效估计量,并测试了条件矩约束模型。这种方法在本质上与Kitamura等人的经验似然方法相似。 [2004年。条件矩约束模型中基于经验似然的推断。 Econometrica 72,1667-1714]和Tripathi and Kitamura [2003。测试条件力矩限制。统计年鉴31,2059-2095]。这些有效的局部方法避免了明确估计条件雅可比矩阵和条件矩约束的方差矩阵的必要性,并为观察提供了经验条件概率。

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