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On the sensitivity of the usual t- and F-tests to covariance misspecification

机译:关于常规t检验和F检验对协方差错定的敏感性

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摘要

We consider the standard linear regression model with all standard assumptions, except that the disturbances are not white noise, but distributed N (0, #delta#~2#OMEGA#(0)) where #OMEGA#(0) = I_n. Our interest lies in testing linear restrictions using the usual F-statistic based on OLS residuals. We are not interested in finding out whether #theta# =0 or not. Instead we want to find out what the effect is of possibly nonzero 0 on theF-statistic itself. We propose a sensitivity statistic #PHI# for this purpose, discuss its distribution, and obtain a practical and easy-to-use decision rule ot decie whether the F-test is sensitive or not to covariance misspecification when 0 is close to zero. Some finite and asymptotic properties of #psi# are studied, as well as its behaviour in the special case of an AR (1) process near the unit root.
机译:我们考虑所有标准假设的标准线性回归模型,除了干扰不是白噪声,而是分布N(0,#delta#〜2#OMEGA#(0)),其中#OMEGA#(0)= I_n。我们的兴趣在于使用基于OLS残差的常规F统计量测试线性限制。我们对找出#theta#= 0是否不感兴趣。相反,我们希望找出对F统计量本身可能为非零0的影响。为此,我们提出了一个敏感性统计数据#PHI#,讨论了它的分布,并获得了一个实用且易于使用的决策规则,以确定0接近于0时F检验是否对协方差错指定敏感。研究了#psi#的一些有限和渐近性质,以及它在单位根附近的AR(1)过程的特殊情况下的行为。

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