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Approximating the distribution of the two-stage least squares estimator when the concentration parameter is small

机译:浓度参数小的时候,估计两阶段最小二乘估计量的分布

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This paper presents a new approximation to the exact sampling distribution of the instrumental variables estimator in simultaneous equations models. It differs from many of the approximations currently available, Edgeworth expansions for example, in that it is specifically designed to work well when the concentration parameter is small. The approximation is remarkable in that simultaneously: (i) it has an extremely simple final form; (ii) in situations for which it is designed it is typically much more accurate than is the large sample normal approximation; and (iii) it is able to capture most of those stylized facts that characterize lack of identification and weak instrument scenarios. The development leading to the approximation is also novel inthat it introduces techniques of some independent interest not seen in this literature hitherto.
机译:本文为联立方程模型中的工具变量估计量的精确采样分布提供了一个新的近似值。它不同于当前可用的许多近似值(例如Edgeworth扩展),因为它专门设计为在浓度参数较小时可以很好地工作。近似的同时在于:(i)具有极其简单的最终形式; (ii)在设计条件下,它通常比大样本法向近似要准确得多; (iii)能够捕获大多数缺乏识别能力和较弱工具情景的典型事实。导致近似的发展也是新颖的,因为它引入了迄今为止在该文献中未见过的一些独立兴趣的技术。

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