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SOME ROBUSTNESS ISSUES FOR COMPARING MULTIPLE LOGISTIC REGRESSION SLOPES TO A CONTROL FOR SMALL SAMPLES

机译:一些鲁棒性问题,用于将多个逻辑回归斜率与小样本控制进行比较

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摘要

For comparing several logistic regression slopes to that of a control for small sample sizes, Dasgupta et al. (2001) proposed an "asymptotic" small-sample test and a "pivoted" version of that test statistic. Their results show both methods perform well in terms of Type Ⅰ error control and marginal power when the response is related to the explanatory variable via a logistic regression model. This study finds, via Monte Carlo simulations, that when the underlying relationship is probit, complementary log-log, linear, or even non-monotonic, the "asymptotic" and the "pivoted" small-sample methods perform fairly well in terms of Type Ⅰ error control and marginal power. Unlike their large sample competitors, they are generally robust to departures from the logistic regression model.
机译:为了比较小样本量的几种逻辑回归斜率与对照的斜率,Dasgupta等人。 (2001年)提出了“渐近”小样本检验和该检验统计量的“透视”版本。他们的结果表明,当响应通过逻辑回归模型与解释变量相关时,两种方法在Ⅰ类错误控制和边际能力方面均表现良好。通过蒙特卡洛模拟,该研究发现,当基本关系为概率,互补对数-对数,线性或什至非单调时,“渐近”和“枢轴”小样本方法在类型方面表现良好Ⅰ误差控制和边际权力。与他们的大样本竞争者不同,他们通常对偏离逻辑回归模型具有鲁棒性。

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