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CUE with many weak instruments and nearly singular design

机译:具有许多弱仪器和几乎单一设计的CUE

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This paper analyzes many weak moment asymptotics under the possibility of similar moments. The possibility of highly related moments arises when there are many of them. Knight and Fu (2000) designate the issue of similar regressors as the “nearly singular” design in the least squares case. In the nearly singular design, the sample variance converges to a singular limit term. However, Knight and Fu (2000) assume that on the nullspace of the limit term, the difference between the sample variance and the singular matrix converges in probability to a positive definite matrix when multiplied by an appropriate rate. We consider specifically Continuous Updating Estimator (CUE) with many weak moments under nearly singular design. We show that the nearly singular design affects the form of the limit of the many weak moment asymptotics that is introduced by Newey and Windmeijer (2009a). However, the estimator is still consistent and the Wald test has the standard χ2 limit.
机译:本文分析了在相似时刻的可能性下的许多弱时刻渐近性。当时刻很多时,就会出现高度相关的时刻。 Knight和Fu(2000)在最小二乘情况下将类似的回归变量指定为“几乎单数”的设计。在近乎奇异的设计中,样本方差收敛到奇异的极限项。但是,Knight和Fu(2000)假设在极限项的零空间上,样本方差和奇异矩阵之间的差值乘以适当的比率后,概率收敛为正定矩阵。我们特别考虑在几乎单一的设计下具有许多弱时刻的连续更新估计器(CUE)。我们表明,近乎奇异的设计会影响Newey和Windmeijer(2009a)引入的许多弱矩渐近极限的形式。但是,估计量仍然是一致的,Wald检验具有标准的χ2极限。

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