在非线性反应模型中使用倾向得分:医疗保健支出的案例

A. Basu, D. Polsky, W. Manning
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引用次数: 32

摘要

在没有未测量混杂因素的假设下,存在大量关于可用于从观察数据估计平均治疗效果(ATE)的方法的文献,这些方法涵盖回归模型,使用分层、加权或回归的倾向评分调整,甚至在双稳健估计中两者的组合。然而,在通过非线性模型生成的数据背景下,这些替代方法的比较是稀疏的,其中治疗效果是异构的,例如在医疗保健成本数据的情况下。在本文中,我们比较了替代回归和基于倾向分数的估计器在估计通过非线性模型生成的结果的平均治疗效果方面的性能。通过模拟,我们发现在中等规模的样本(n= 5000)中,估计倾向得分平衡了各治疗组的协变量均值,但未能平衡协变量之间的高阶矩和协方差,这引起了人们对其在非线性结果产生机制中的使用的关注。我们还发现,除了倾向得分的逆概率加权(IPW)外,没有一个估计量在所有数据生成机制下都是一致的。IPW估计器本身容易由于估计倾向分数的模型的错误说明而出现不一致。即使它是一致的,IPW估计器通常也是非常低效的。因此,在天真地应用任何一个估计器来估计这些数据中的ATE之前,应该小心。我们提出了一种算法,可以帮助应用研究人员达到最优估计。我们举例说明了该算法的应用,以及在乳腺癌治疗成本数据集中替代方法的性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Use of Propensity Scores in Non-Linear Response Models: The Case for Health Care Expenditures
Under the assumption of no unmeasured confounders, a large literature exists on methods that can be used to estimating average treatment effects (ATE) from observational data and that spans regression models, propensity score adjustments using stratification, weighting or regression and even the combination of both as in doubly-robust estimators. However, comparison of these alternative methods is sparse in the context of data generated via non-linear models where treatment effects are heterogeneous, such as is in the case of healthcare cost data. In this paper, we compare the performance of alternative regression and propensity score-based estimators in estimating average treatment effects on outcomes that are generated via non-linear models. Using simulations, we find that in moderate size samples (n= 5000), balancing on estimated propensity scores balances the covariate means across treatment arms but fails to balance higher-order moments and covariances amongst covariates, raising concern about its use in non-linear outcomes generating mechanisms. We also find that besides inverse-probability weighting (IPW) with propensity scores, no one estimator is consistent under all data generating mechanisms. The IPW estimator is itself prone to inconsistency due to misspecification of the model for estimating propensity scores. Even when it is consistent, the IPW estimator is usually extremely inefficient. Thus care should be taken before naively applying any one estimator to estimate ATE in these data. We develop a recommendation for an algorithm which may help applied researchers to arrive at the optimal estimator. We illustrate the application of this algorithm and also the performance of alternative methods in a cost dataset on breast cancer treatment.
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