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Bias correction through filtering omitted variables and instruments

机译:通过过滤遗漏的变量和工具进行偏差校正

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This paper proposes a combination of the particle-filter-based method and the expectation-maximization algorithm (PFEM), in order to filter unobservable variables and hence, to reduce the omitted variables bias. Furthermore, I consider as an unobservable variable, an exogenous one that can be used as an instrument in the instrumental variable (IV) methodology. The aim is to show that the PFEM is able to eliminate or reduce both the omitted variable bias and the simultaneous equation bias by filtering the omitted variable and the unobserved instrument, respectively. In other words, the procedure provides (at least approximately) consistent estimates, without using additional information embedded in the omitted variable or in the instruments, since they are filtered by the observable variables. The validity of the procedure is shown both through simulations and through a comparison to an IV analysis which appeared in an important previous publication. As regards the latter point, I demonstrate that the procedure developed in this article yields similar results to those of the original IV analysis.
机译:本文提出了基于粒子滤波的方法和期望最大化算法(PFEM)的组合,以过滤无法观察到的变量,从而减少遗漏变量的偏差。此外,我认为可以用作工具变量(IV)方法论工具的外生变量是一个不可观察的变量。目的是表明PFEM能够通过分别过滤遗漏变量和未观测仪器来消除或减少遗漏变量偏差和联立方程偏差。换句话说,该过程提供了(至少近似地)一致的估计,而无需使用嵌入在被省略变量或工具中的其他信息,因为它们是由可观察变量过滤的。通过仿真以及与以前重要出版物中出现的IV分析的比较,证明了该程序的有效性。关于后一点,我证明本文开发的方法产生的结果与原始IV分析的结果相似。

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