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Asymptotic Efficiency of Semiparametric Two-step GMM

机译:半参数两步GMM的渐近效率

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Many structural economics models are semiparametric ones in which the unknown nuisance functions are identified via non-parametric conditional moment restrictions with possibly non-nested or overlapping conditioning sets, and the finite dimensional parameters of interest are over-identified via unconditional moment restrictions involving the nuisance functions. In this article we characterize the semiparametric efficiency bound for this class of models. We show that semiparametric two-step optimally weighted GMM estimators achieve the efficiency bound, where the nuisance functions could be estimated via any consistent non-parametric methods in the first step. Regardless of whether the efficiency bound has a closed form expression or not, we provide easy-to-compute sieve-based optimal weight matrices that lead to asymptotically efficient two-step GMM estimators.
机译:许多结构经济学模型都是半参数模型,其中未知的扰动函数是通过具有非嵌套或重叠条件集的非参数条件矩约束来识别的,而感兴趣的有限维参数是通过涉及扰动的无条件矩约束来过度识别的功能。在本文中,我们描述了这类模型的半参数效率边界。我们表明,半参数两步最优加权GMM估计量达到了效率界限,在第一步中可以通过任何一致的非参数方法来估计扰动函数。无论效率边界是否具有闭合形式的表达式,我们都提供易于计算的基于筛的最优权重矩阵,这些矩阵可得出渐近有效的两步GMM估计量。

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