4.2 Article

Matching on the disease risk score in comparative effectiveness research of new treatments

期刊

PHARMACOEPIDEMIOLOGY AND DRUG SAFETY
卷 24, 期 9, 页码 951-961

出版社

WILEY
DOI: 10.1002/pds.3810

关键词

prognostic score; propensity score; confounding control; comparative effectiveness research; dabigatran; warfarin; pharmacoepidemiology

资金

  1. Merck [EP09001.037]
  2. National Institute on Aging [R01 AG023178]
  3. Agency for Healthcare Research and Quality [K02HS017950]
  4. NIH/NHLBI [R01HL118255]
  5. Pharmacoepidemiology Gillings Innovation Lab (PEGIL) for the Population-Based Evaluation of Drug Benefits and Harms in Older US Adults [GIL200811.0010]
  6. Center for Pharmacoepidemiology, Department of Epidemiology, UNC Gillings School of Global Public Health
  7. CER Strategic Initiative of UNC's Clinical Translational Science Award [5UL1TR001111-02]
  8. Cecil G. Sheps Center for Health Services Research, UNC
  9. UNC School of Medicine

向作者/读者索取更多资源

PurposeWe use simulations and an empirical example to evaluate the performance of disease risk score (DRS) matching compared with propensity score (PS) matching when controlling large numbers of covariates in settings involving newly introduced treatments. MethodsWe simulated a dichotomous treatment, a dichotomous outcome, and 100 baseline covariates that included both continuous and dichotomous random variables. For the empirical example, we evaluated the comparative effectiveness of dabigatran versus warfarin in preventing combined ischemic stroke and all-cause mortality. We matched treatment groups on a historically estimated DRS and again on the PS. We controlled for a high-dimensional set of covariates using 20% and 1% samples of Medicare claims data from October 2010 through December 2012. ResultsIn simulations, matching on the DRS versus the PS generally yielded matches for more treated individuals and improved precision of the effect estimate. For the empirical example, PS and DRS matching in the 20% sample resulted in similar hazard ratios (0.88 and 0.87) and standard errors (0.04 for both methods). In the 1% sample, PS matching resulted in matches for only 92.0% of the treated population and a hazard ratio and standard error of 0.89 and 0.19, respectively, while DRS matching resulted in matches for 98.5% and a hazard ratio and standard error of 0.85 and 0.16, respectively. ConclusionsWhen PS distributions are separated, DRS matching can improve the precision of effect estimates and allow researchers to evaluate the treatment effect in a larger proportion of the treated population. However, accurately modeling the DRS can be challenging compared with the PS. Copyright (c) 2015 John Wiley & Sons, Ltd.

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