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A Sample Selection Model with Skew-normal Distribution

机译:偏正态分布的样本选择模型

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摘要

Non-random sampling is a source of bias in empirical research. It is common for the outcomes of interest (e.g.wage distribution) to be skewed in the source population. Sometimes, the outcomes are further subjected to sample selection, which is a type of missing data, resulting in partial observability. Thus, methods based on complete cases for skew data are inadequate for the analysis of such data and a general sample selection model is required. Heckman proposed a full maximum likelihood estimation method under the normality assumption for sample selection problems, and parametric and non-parametric extensions have been proposed. We generalize Heckman selection model to allow for underlying skew-normal distributions. Finite-sample performance of the maximum likelihood estimator of the model is studied via simulation. Applications illustrate the strength of the model in capturing spurious skewness in bounded scores, and in modelling data where logarithm transformation could not mitigate the effect of inherent skewness in the outcome variable.
机译:非随机抽样是经验研究中偏见的来源。感兴趣的结果(例如工资分配)在来源人群中经常出现偏差。有时,结果会进一步受到样本选择的影响,这是一种缺失的数据,导致部分可观察性。因此,基于偏斜数据完整案例的方法不足以分析此类数据,因此需要通用的样本选择模型。 Heckman在正态性假设下针对样本选择问题提出了一种完整的最大似然估计方法,并提出了参数和非参数扩展。我们对Heckman选择模型进行一般化,以允许潜在的正态正态分布。通过仿真研究了模型的最大似然估计器的有限样本性能。应用程序说明了该模型在捕获有界分数中的虚假偏斜以及在对数转换不能减轻结果变量中固有偏斜的影响的数据的建模数据中的优势。

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