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An Assessment and Extension of the Mechanism-Based Approach to the Identification of Age-Period-Cohort Models

机译:基于机制的年龄-年龄-队列模型识别方法的评估和扩展

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摘要

Many methods have been proposed to solve the age-period-cohort (APC) linear identification problem, but most are not theoretically informed and may lead to biased estimators of APC effects. One exception is the mechanism-based approach recently proposed and based on Pearl’s front-door criterion; this approach ensures consistent APC effect estimators in the presence of a complete set of intermediate variables between one of age, period, cohort, and the outcome of interest, as long as the assumed parametric models for all the relevant causal pathways are correct. Through a simulation study mimicking APC data on cardiovascular mortality, we demonstrate possible pitfalls that users of the mechanism-based approach may encounter under realistic conditions: namely, when (1) the set of available intermediate variables is incomplete, (2) intermediate variables are affected by two or more of the APC variables (while this feature is not acknowledged in the analysis), and (3) unaccounted confounding is present between intermediate variables and the outcome. Furthermore, we show how the mechanism-based approach can be extended beyond the originally proposed linear and probit regression models to incorporate all generalized linear models, as well as nonlinearities in the predictors, using Monte Carlo simulation. Based on the observed biases resulting from departures from underlying assumptions, we formulate guidelines for the application of the mechanism-based approach (extended or not).Electronic supplementary materialThe online version of this article (doi:10.1007/s13524-017-0562-6) contains supplementary material, which is available to authorized users.
机译:已经提出了许多方法来解决年龄组(APC)线性识别问题,但是大多数方法在理论上是不了解的,并且可能导致APC效应的估计量有偏差。一个例外是最近提出的基于机制的方法,该方法基于Pearl的前门准则;只要假设所有相关因果路径的参数模型正确,这种方法就可以在年龄,时期,队列和目标结果之间存在一组完整的中间变量的情况下,确保一致的APC效果估算器。通过模拟模拟APC心血管死亡率数据的模拟研究,我们证明了基于机制的方法的用户在现实情况下可能遇到的陷阱:即,当(1)可用中间变量集不完整时,(2)中间变量为受两个或多个APC变量的影响(分析中未确认此功能),并且(3)中间变量和结果之间存在无法解释的混淆。此外,我们展示了如何使用基于机制的方法扩展到最初提出的线性和概率回归模型之外,以使用蒙特卡罗模拟方法将所有广义线性模型以及预测变量中的非线性纳入其中。基于观察到的偏离基本假设的偏见,我们制定了基于机制的方法(无论是否扩展)的应用指南。电子补充材料本文的在线版本(doi:10.1007 / s13524-017-0562-6 )包含补充材料,授权用户可以使用。

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