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Comparing treatments via the propensity score: stratification or modeling?

机译:通过倾向评分比较治疗方法:分层还是建模?

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摘要

In observational studies of treatments or interventions, propensity score (PS) adjustment is often useful for controlling bias in estimation of treatment effects. Regression on PS is used most often and can be highly efficient, but it can lead to biased results when model assumptions are violated. The validity of stratification on PS depends on fewer model assumptions, but this approach is less efficient than regression adjustment when the regression assumptions hold. To investigate these issues, we compare stratification and regression adjustments in a Monte Carlo simulation study. We consider two stratification approaches: equal frequency strata and an approach that attempts to choose strata that minimize the mean squared error (MSE) of the treatment effect estimate. The regression approach that we consider is a generalized additive model (GAM) that estimates treatment effect controlling for a potentially nonlinear association between PS and outcome. We find that under a wide range of plausible data generating distributions the GAM approach outperforms stratification in treatment effect estimation with respect to bias, variance, and thereby MSE. We illustrate each approach in an analysis of insurance plan choice and its relation to satisfaction with asthma care.
机译:在对治疗或干预措施的观察性研究中,倾向评分(PS)调整通常可用于控制估计治疗效果时的偏倚。 PS上的回归是最常用的,并且效率很高,但是如果违反模型假设,则会导致结果有偏差。 PS上分层的有效性取决于较少的模型假设,但是当回归假设成立时,此方法的效率低于回归调整的效率。为了调查这些问题,我们在蒙特卡洛模拟研究中比较了分层和回归调整。我们考虑两种分层方法:等频率分层和尝试选择最小化治疗效果估计值的均方误差(MSE)的分层的方法。我们考虑的回归方法是广义加性模型(GAM),用于估计控制PS和结果之间潜在的非线性关联的治疗效果。我们发现,在各种可能的数据生成分布范围内,GAM方法在偏倚,方差和MSE方面的治疗效果评估中均优于分层。我们在分析保险计划选择及其与哮喘护理满意度的关系中说明了每种方法。

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