Adding propensity scores to pure prediction models fails to improve predictive performance

Background. Propensity score usage seems to be growing in popularity leading researchers to question the possible role of propensity scores in prediction modeling, despite the lack of a theoretical rationale. It is suspected that such requests are due to the lack of differentiation regarding the goa...

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Main Authors: Amy S. Nowacki, Brian J. Wells, Changhong Yu, Michael W. Kattan
Format: Article
Language:English
Published: PeerJ Inc. 2013-08-01
Series:PeerJ
Subjects:
Online Access:https://peerj.com/articles/123.pdf
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author Amy S. Nowacki
Brian J. Wells
Changhong Yu
Michael W. Kattan
author_facet Amy S. Nowacki
Brian J. Wells
Changhong Yu
Michael W. Kattan
author_sort Amy S. Nowacki
collection DOAJ
description Background. Propensity score usage seems to be growing in popularity leading researchers to question the possible role of propensity scores in prediction modeling, despite the lack of a theoretical rationale. It is suspected that such requests are due to the lack of differentiation regarding the goals of predictive modeling versus causal inference modeling. Therefore, the purpose of this study is to formally examine the effect of propensity scores on predictive performance. Our hypothesis is that a multivariable regression model that adjusts for all covariates will perform as well as or better than those models utilizing propensity scores with respect to model discrimination and calibration.Methods. The most commonly encountered statistical scenarios for medical prediction (logistic and proportional hazards regression) were used to investigate this research question. Random cross-validation was performed 500 times to correct for optimism. The multivariable regression models adjusting for all covariates were compared with models that included adjustment for or weighting with the propensity scores. The methods were compared based on three predictive performance measures: (1) concordance indices; (2) Brier scores; and (3) calibration curves.Results. Multivariable models adjusting for all covariates had the highest average concordance index, the lowest average Brier score, and the best calibration. Propensity score adjustment and inverse probability weighting models without adjustment for all covariates performed worse than full models and failed to improve predictive performance with full covariate adjustment.Conclusion. Propensity score techniques did not improve prediction performance measures beyond multivariable adjustment. Propensity scores are not recommended if the analytical goal is pure prediction modeling.
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spelling doaj.art-8dae66aabb54418a989f3a05b998b8c62023-12-03T10:15:35ZengPeerJ Inc.PeerJ2167-83592013-08-011e12310.7717/peerj.123123Adding propensity scores to pure prediction models fails to improve predictive performanceAmy S. Nowacki0Brian J. Wells1Changhong Yu2Michael W. Kattan3Department of Quantitative Health Sciences, Cleveland Clinic, Cleveland, OH, USADepartment of Quantitative Health Sciences, Cleveland Clinic, Cleveland, OH, USADepartment of Quantitative Health Sciences, Cleveland Clinic, Cleveland, OH, USADepartment of Quantitative Health Sciences, Cleveland Clinic, Cleveland, OH, USABackground. Propensity score usage seems to be growing in popularity leading researchers to question the possible role of propensity scores in prediction modeling, despite the lack of a theoretical rationale. It is suspected that such requests are due to the lack of differentiation regarding the goals of predictive modeling versus causal inference modeling. Therefore, the purpose of this study is to formally examine the effect of propensity scores on predictive performance. Our hypothesis is that a multivariable regression model that adjusts for all covariates will perform as well as or better than those models utilizing propensity scores with respect to model discrimination and calibration.Methods. The most commonly encountered statistical scenarios for medical prediction (logistic and proportional hazards regression) were used to investigate this research question. Random cross-validation was performed 500 times to correct for optimism. The multivariable regression models adjusting for all covariates were compared with models that included adjustment for or weighting with the propensity scores. The methods were compared based on three predictive performance measures: (1) concordance indices; (2) Brier scores; and (3) calibration curves.Results. Multivariable models adjusting for all covariates had the highest average concordance index, the lowest average Brier score, and the best calibration. Propensity score adjustment and inverse probability weighting models without adjustment for all covariates performed worse than full models and failed to improve predictive performance with full covariate adjustment.Conclusion. Propensity score techniques did not improve prediction performance measures beyond multivariable adjustment. Propensity scores are not recommended if the analytical goal is pure prediction modeling.https://peerj.com/articles/123.pdfPredictionPropensity scoreCalibration curveConcordance indexMultivariable regression
spellingShingle Amy S. Nowacki
Brian J. Wells
Changhong Yu
Michael W. Kattan
Adding propensity scores to pure prediction models fails to improve predictive performance
PeerJ
Prediction
Propensity score
Calibration curve
Concordance index
Multivariable regression
title Adding propensity scores to pure prediction models fails to improve predictive performance
title_full Adding propensity scores to pure prediction models fails to improve predictive performance
title_fullStr Adding propensity scores to pure prediction models fails to improve predictive performance
title_full_unstemmed Adding propensity scores to pure prediction models fails to improve predictive performance
title_short Adding propensity scores to pure prediction models fails to improve predictive performance
title_sort adding propensity scores to pure prediction models fails to improve predictive performance
topic Prediction
Propensity score
Calibration curve
Concordance index
Multivariable regression
url https://peerj.com/articles/123.pdf
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