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Simpsons Paradox Lords Paradox and Suppression Effects are the same phenomenon – the reversal paradox

机译:辛普森悖论领主悖论和抑制效应是同一现象–逆转悖论

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摘要

This article discusses three statistical paradoxes that pervade epidemiological research: Simpson's paradox, Lord's paradox, and suppression. These paradoxes have important implications for the interpretation of evidence from observational studies. This article uses hypothetical scenarios to illustrate how the three paradoxes are different manifestations of one phenomenon – the reversal paradox – depending on whether the outcome and explanatory variables are categorical, continuous or a combination of both; this renders the issues and remedies for any one to be similar for all three. Although the three statistical paradoxes occur in different types of variables, they share the same characteristic: the association between two variables can be reversed, diminished, or enhanced when another variable is statistically controlled for. Understanding the concepts and theory behind these paradoxes provides insights into some controversial or contradictory research findings. These paradoxes show that prior knowledge and underlying causal theory play an important role in the statistical modelling of epidemiological data, where incorrect use of statistical models might produce consistent, replicable, yet erroneous results.
机译:本文讨论了流行病学研究中的三种统计悖论:辛普森悖论,洛德悖论和抑制。这些悖论对观察研究的证据解释具有重要意义。本文使用假设情景来说明三种悖论如何成为一种现象(逆转悖论)的不同表现形式,这取决于结果和解释变量是分类的,连续的还是两者的结合;这使得任何三个问题和补救措施都相似。尽管这三个统计悖论出现在不同类型的变量中,但是它们具有相同的特征:当对另一个变量进行统计控制时,两个变量之间的关联可以颠倒,减少或增强。理解这些悖论背后的概念和理论,可以洞悉一些有争议或矛盾的研究结果。这些悖论表明,先验知识和根本因果理论在流行病学数据的统计建模中起着重要作用,在这种情况下,对统计模型的错误使用可能会产生一致,可复制但错误的结果。

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