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Using heteroskedasticity-consistent standard error estimators in OLS regression: An introduction and software implementation

机译:在OLS回归中使用异方差一致的标准误差估计量:简介和软件实现

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摘要

Homoskedasticity is an important assumption in ordinary least squares (OLS) regression. Although the estimator of the regression parameters in OLS regression is unbiased when the homoskedasticity assumption is violated, the estimator of the covariance matrix of the parameter estimates can be biased and inconsistent under heteroskedasticity, which can produce significance tests and confidence intervals that can be liberal or conservative. After a brief description of heteroskedasticity and its effects on inference in OLS regression, we discuss a family of heteroskedasticity-consistent standard error estimators for OLS regression and argue investigators should routinely use one of these estimators when conducting hypothesis tests using OLS regression. To facilitate the adoption of this recommendation, we provide easy-to-use SPSS and SAS macros to implement the procedures discussed here.
机译:同方矩性是普通最小二乘(OLS)回归中的重要假设。尽管在违反同方差假设的情况下OLS回归中回归参数的估计量是无偏的,但是在异方差情况下参数估计量的协方差矩阵的估计量可能有偏差且不一致,这可能会产生显着性检验和置信区间,这些检验和置信区间可以是自由度的,也可以是保守。在简要介绍了异方差及其对OLS回归推断的影响之后,我们讨论了OLS回归的异方差一致性标准误差估计量族,并认为研究人员在使用OLS回归进行假设检验时应常规使用这些估计量中的一种。为了促进采用此建议,我们提供了易于使用的SPSS和SAS宏来实施此处讨论的过程。

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