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Instrumental Variables Two-Stage Least Squares (2SLS) vs. Maximum Likelihood Structural Equation Modeling of Causal Effects in Linear Regression Models

机译:线性回归模型中因果效应的工具变量两阶段最小二乘(2SLS)与最大似然结构方程建模

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摘要

In the presence of omitted variables or similar validity threats, regression estimates are biased. Unbiased estimates (the causal effects) can be obtained in large samples by fitting instead the Instrumental Variables Regression (IVR) model. The IVR model can be estimated using structural equation modeling (SEM) software or using Econometric estimators such as two-stage least squares (2SLS). We describe 2SLS using SEM terminology, and report a simulation study in which we generated data according to a regression model in the presence of omitted variables and fitted (a) a regression model using ordinary least squares, (b) an IVR model using maximum likelihood (ML) as implemented in SEM software, and (c) an IVR model using 2SLS. Coverage rates of the causal effect using regression methods are always unacceptably low (often 0). When using the IVR model, accurate coverage is obtained across all conditions when N = 500. Even when the IVR model is misspecified, better coverage than regression is generally obtained. Differences between 2SLS and ML are small and favor 2SLS in small samples (N <= 100).
机译:在存在遗漏变量或类似有效性威胁的情况下,回归估计存在偏差。通过代替拟合工具变量回归(IVR)模型,可以在大样本中获得无偏估计(因果效应)。可以使用结构方程模型(SEM)软件或使用计量经济学估算器(例如两阶段最小二乘法(2SLS))来估算IVR模型。我们使用SEM术语描述2SLS,并报告了一项仿真研究,其中我们根据存在遗漏变量的回归模型生成了数据,并拟合了(a)使用普通最小二乘的回归模型,(b)使用最大似然的IVR模型(ML)(在SEM软件中实现),以及(c)使用2SLS的IVR模型。使用回归方法的因果效应覆盖率始终低得令人无法接受(通常为0)。当使用IVR模型时,当N = 500时,可以在所有条件下获得准确的覆盖率。即使IVR模型指定不正确,通常也可以获得比回归更好的覆盖率。 2SLS和ML之间的差异很小,在小样本中(N <= 100)倾向于2SLS。

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