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Optimal caliper widths for propensity-score matching when estimating differences in means and differences in proportions in observational studies

机译:在观察研究中估计均值差异和比例差异时倾向得分匹配的最佳卡尺宽度

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摘要

In a study comparing the effects of two treatments, the propensity score is the probability of assignment to one treatment conditional on a subject's measured baseline covariates. Propensity-score matching is increasingly being used to estimate the effects of exposures using observational data. In the most common implementation of propensity-score matching, pairs of treated and untreated subjects are formed whose propensity scores differ by at most a pre-specified amount (the caliper width). There has been a little research into the optimal caliper width. We conducted an extensive series of Monte Carlo simulations to determine the optimal caliper width for estimating differences in means (for continuous outcomes) and risk differences (for binary outcomes). When estimating differences in means or risk differences, we recommend that researchers match on the logit of the propensity score using calipers of width equal to 0.2 of the standard deviation of the logit of the propensity score. When at least some of the covariates were continuous, then either this value, or one close to it, minimized the mean square error of the resultant estimated treatment effect. It also eliminated at least 98% of the bias in the crude estimator, and it resulted in confidence intervals with approximately the correct coverage rates. Furthermore, the empirical type I error rate was approximately correct. When all of the covariates were binary, then the choice of caliper width had a much smaller impact on the performance of estimation of risk differences and differences in means. Copyright © 2010 John Wiley & Sons, Ltd.
机译:在一项比较两种治疗效果的研究中,倾向得分是指根据受试者测得的基线协变量分配给一种治疗的概率。倾向得分匹配正越来越多地用于使用观测数据来估计暴露的影响。在倾向得分匹配的最常见实现中,形成了成对的治疗得分和未治疗受试者,其倾向得分最多相差一个预定量(卡尺宽度)。关于最佳卡尺宽度的研究很少。我们进行了一系列广泛的蒙特卡洛模拟,以确定最佳卡尺宽度,以估计均值(对于连续结果)和风险差异(对于二元结果)之间的差异。在估计均值差异或风险差异时,我们建议研究人员使用宽度规等于倾向得分对数标准偏差的0.2的卡尺来匹配倾向得分的对数。当至少一些协变量是连续的时,则该值或接近于此的值将所得估计治疗效果的均方误差最小化。它还消除了粗略估计量中至少98%的偏差,并导致置信区间具有近似正确的覆盖率。此外,经验I型错误率大致正确。当所有协变量均为二元变量时,卡尺宽度的选择对风险差异和均值差异的估计性能的影响要小得多。版权所有©2010 John Wiley&Sons,Ltd.

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