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Parametric and nonparametric income distribution estimators in CGE micro-simulation modeling

机译:CGE微观模拟建模中的参数和非参数收入分配估计量

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We consider the issue of income distribution modeling in the context of poverty analysis impact based on computable general equilibrium micro-simulation models. The empirical distribution function (EDF) is by far the most commonly used estimator in practice. It is, however, not the only available consistent estimator and there may be situations in which a different estimator would be able to provide more accurate results. An alternative is to use a smooth estimator of the population income distribution. Two types of such estimators are available: parametric and nonparametric ones. In the first case, one has to chose a particular parametric form for the distribution function and estimates its parameters. The main drawback is the difficulty associated with the selection of the functional form. The nonparametric approach sidesteps this functional form issue by using kernel density estimators that only impose mild restrictions on the distribution function. This is obviously an important advantage, but its cost is that the accuracy of these estimators typically depends to a large extent on the bandwidth used in the kernel function. Another advantage is that it nests the EDF as a special case. We propose to extend the work of Boccanfuso et al. (2008) in two ways. First, we consider a larger set of parametric functions, including the 5 parameter generalized beta distribution and some of its special cases. Second, we use non-parametric kernel estimators and study their accuracy under different bandwidth selection schemes. Lastly, we provide Monte Carlo comparisons of the accuracy of these methods with the widely used EDF.
机译:我们在基于可计算的一般均衡微观模拟模型的贫困分析影响下考虑收入分配模型的问题。经验分布函数(EDF)是迄今为止实践中最常用的估计器。但是,它不是唯一可用的一致估计量,并且在某些情况下,其他估计量将能够提供更准确的结果。一种替代方法是使用人口收入分配的平滑估计量。可以使用两种类型的估计器:参数估计器和非参数估计器。在第一种情况下,必须为分布函数选择特定的参数形式并估计其参数。主要缺点是与功能形式的选择有关的困难。非参数方法通过使用仅对分布函数施加适度限制的核密度估计器来回避此函数形式问题。这显然是一个重要的优势,但其代价是这些估计器的精度通常在很大程度上取决于内核函数中使用的带宽。另一个优点是,它会将EDF嵌套为特例。我们建议扩展Boccanfuso等人的工作。 (2008)有两种方式。首先,我们考虑更多的参数函数集,包括5参数广义beta分布及其某些特殊情况。其次,我们使用非参数核估计器并研究其在不同带宽选择方案下的准确性。最后,我们提供了使用广泛使用的EDF对这些方法的准确性进行的蒙特卡洛比较。

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