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Weight trimming and propensity score weighting
Journal article   Open access

Weight trimming and propensity score weighting

Brian K Lee, Justin Lessler and Elizabeth A Stuart
PloS one, v 6(3), pp e18174-e18174
31 Mar 2011
PMID: 21483818
url
https://doi.org/10.1371/journal.pone.0018174View
Published, Version of Record (VoR) Open

Abstract

Propensity Score Logistic Models Models, Statistical
Propensity score weighting is sensitive to model misspecification and outlying weights that can unduly influence results. The authors investigated whether trimming large weights downward can improve the performance of propensity score weighting and whether the benefits of trimming differ by propensity score estimation method. In a simulation study, the authors examined the performance of weight trimming following logistic regression, classification and regression trees (CART), boosted CART, and random forests to estimate propensity score weights. Results indicate that although misspecified logistic regression propensity score models yield increased bias and standard errors, weight trimming following logistic regression can improve the accuracy and precision of final parameter estimates. In contrast, weight trimming did not improve the performance of boosted CART and random forests. The performance of boosted CART and random forests without weight trimming was similar to the best performance obtainable by weight trimmed logistic regression estimated propensity scores. While trimming may be used to optimize propensity score weights estimated using logistic regression, the optimal level of trimming is difficult to determine. These results indicate that although trimming can improve inferences in some settings, in order to consistently improve the performance of propensity score weighting, analysts should focus on the procedures leading to the generation of weights (i.e., proper specification of the propensity score model) rather than relying on ad-hoc methods such as weight trimming.

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Collaboration types
Domestic collaboration
Web of Science research areas
Statistics & Probability
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