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Relative efficiency with equivalence classes of asymptotic covariances

机译:渐近协方差的等价类的相对效率

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摘要

White's (1984, Asymptotic Theory for Econometricians. Academic Press (Harcourt Brace Jovanovich), Orlando.) concept of asymptotic variance is shown to allow some ambiguities when used to study asymptotic efficiency. These ambiguities are resolved with some mild conditions on the estimators being studied, because then White's asymptotic variance is an equivalence class in which efficiency conclusions are invariant across members of the class. Among the extant efficiency definitions, the lim inf-based definition (White, 1994. Estimation, Inference and Specification Analysis. Econometric Society Monograph, vol. 22, Cambridge University Press, Cambridge. p. 136) is most informative even though identical conclusions can be obtained under our conditions with earlier definitions, but there are still some notions of efficiency allowed by White's asymptotic variance that can only be detected by weaker efficiency definitions.
机译:怀特(1984年,《计量经济学者的渐进理论》,学术出版社(Harcourt Brace Jovanovich),奥兰多)的渐近方差概念在研究渐近效率时显示出一些歧义。这些歧义在待研究的估计量上有一些温和的条件下得以解决,因为那时怀特的渐近方差是一个等价类,其中效率结论在该类成员之间是不变的。在现有的效率定义中,基于lim inf的定义(White,1994年。《估计,推论和规范分析》,《计量经济学会论》,第22卷,剑桥大学出版社,剑桥,第136页),尽管可以得出相同的结论。可以在我们的条件下使用较早的定义获得,但是怀特的渐近方差仍然允许一些效率的概念,这些效率只能由较弱的效率定义来检测。

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