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The problem of near-multicollinearity revisited: erratic vs systematic volatility

机译:再谈近多重共线性问题:不稳定的波动与系统的波动

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摘要

The main argument of the paper is that the traditional discussion of near-multicollinearity 'boils down' to two rather different issues which are often conflated: (a) a structural issue (high correlation among regressors) which, under certain conditions, gives rise to systematic volatility, and (b) a numerical issue (the regressor data matrix (X~TX) is ill-conditioned) which gives rise to erratic volatility. We call into question the traditional account concerning the effects of increasing the correlation among the regressors, and we put forward a revised account of systematic volatility. The main conclusion is that the precision of the coefficient estimators and the associated t-ratios do not necessarily decrease as the correlation among regressors increases. We also question the traditional methods of detecting erratic volatility and propose norm bounds for quantifying the potential problem.
机译:该论文的主要论点是,对近多重共线性的传统讨论可以归结为两个通常会混淆的相当不同的问题:(a)一个结构性问题(回归变量之间的高度相关性),在一定条件下会引起系统波动性;以及(b)数值问题(回归数据矩阵(X〜TX)状况不佳),导致波动性不稳定。我们对有关增加回归变量之间相关性影响的传统方法提出质疑,并提出了系统波动性的修订说明。主要结论是,随着回归变量之间的相关性增加,系数估计量和相关t比率的精度并不一定会降低。我们还质疑检测不稳定波动性的传统方法,并提出了量化潜在问题的规范边界。

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