Performance of Matching Methods as Compared With Unmatched Ordinary Least Squares Regression Under Constant Effects

Author:

Vable Anusha M12ORCID,Kiang Mathew V3ORCID,Glymour M Maria34,Rigdon Joseph5ORCID,Drabo Emmanuel F12,Basu Sanjay1267

Affiliation:

1. Center for Population Health Sciences, Stanford University, Palo Alto, California

2. Center for Primary Care and Outcomes Research, Department of Medicine, School of Medicine, Stanford University, Palo Alto, California

3. Department of Social and Behavioral Sciences, T.H. Chan School of Public Health, Harvard University, Boston, Massachusetts

4. Department of Epidemiology and Biostatistics, University of California, San Francisco, San Francisco, California

5. Quantitative Sciences Unit, Department of Medicine, School of Medicine, Stanford University, Palo Alto, California

6. Department of Health Research and Policy, School of Medicine, Stanford University, Palo Alto, California

7. Center for Primary Care, Harvard Medical School, Boston, Massachusetts

Abstract

AbstractMatching methods are assumed to reduce the likelihood of a biased inference compared with ordinary least squares (OLS) regression. Using simulations, we compared inferences from propensity score matching, coarsened exact matching, and unmatched covariate-adjusted OLS regression to identify which methods, in which scenarios, produced unbiased inferences at the expected type I error rate of 5%. We simulated multiple data sets and systematically varied common support, discontinuities in the exposure and/or outcome, exposure prevalence, and analytical model misspecification. Matching inferences were often biased in comparison with OLS, particularly when common support was poor; when analysis models were correctly specified and common support was poor, the type I error rate was 1.6% for propensity score matching (statistically inefficient), 18.2% for coarsened exact matching (high), and 4.8% for OLS (expected). Our results suggest that when estimates from matching and OLS are similar (i.e., confidence intervals overlap), OLS inferences are unbiased more often than matching inferences; however, when estimates from matching and OLS are dissimilar (i.e., confidence intervals do not overlap), matching inferences are unbiased more often than OLS inferences. This empirical “rule of thumb” may help applied researchers identify situations in which OLS inferences may be unbiased as compared with matching inferences.

Funder

National Institute on Minority Health and Health Disparities

Stanford Center on the Demography and Economics of Health and Aging

National Institute on Aging

Publisher

Oxford University Press (OUP)

Subject

Epidemiology

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