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Minimisation of bias of Pearson correlation coefficient in presence of coincidental outliers

机译:巧合存在异常值时最小化Pearson相关系数的偏差

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It is well known that sample correlation coefficient is a significant statistical measure of linear comovement between variables. However, the distortion that is caused by 'coincidental outliers' is fairly large. For this reason, we suggest an alternative robust measure of correlation that obtains the lowest bias. We formally call this measure the bootstrap-based correlation coefficient. We show analytically that our measure exhibits lower bias with respect to classical estimator. We compare its performance both across the classical estimator and across the robust measures of Kim et al. (2015) applying Monte Carlo simulations. The results verify the outperformance of the bootstrap-based correlation coefficient relatively to other measures, in presence of 'coincidental outliers'.
机译:众所周知,样本相关系数是变量之间线性共动的重要统计量度。但是,由“巧合的异常值”引起的失真相当大。因此,我们建议采用另一种健壮的相关度量方法来获得最低的偏差。我们正式将此度量称为基于引导的相关系数。我们通过分析表明,我们的测度相对于经典估计量显示出较低的偏差。我们比较了经典估算器和Kim等人的可靠度量的性能。 (2015年)应用蒙特卡洛模拟。该结果证明了在存在“巧合的异常值”的情况下,基于自举的相关系数相对于其他度量的出色表现。

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