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Comment
. 2015 Mar;71(1):267-273.
doi: 10.1111/biom.12228. Epub 2014 Sep 16.

Reader reaction to "a robust method for estimating optimal treatment regimes" by Zhang et al. (2012)

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Comment

Reader reaction to "a robust method for estimating optimal treatment regimes" by Zhang et al. (2012)

Jeremy M G Taylor et al. Biometrics. 2015 Mar.

Abstract

A recent article (Zhang et al., 2012, Biometrics 168, 1010-1018) compares regression based and inverse probability based methods of estimating an optimal treatment regime and shows for a small number of covariates that inverse probability weighted methods are more robust to model misspecification than regression methods. We demonstrate that using models that fit the data better reduces the concern about non-robustness for the regression methods. We extend the simulation study of Zhang et al. (2012, Biometrics 168, 1010-1018), also considering the situation of a larger number of covariates, and show that incorporating random forests into both regression and inverse probability weighted based methods improves their properties.

Keywords: Optimal treatment regime; Random forests.

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Comment in

  • Response to reader reaction.
    Zhang B, Tsiatis AA, Laber EB, Davidian M. Zhang B, et al. Biometrics. 2015 Mar;71(1):267-273. doi: 10.1111/biom.12229. Epub 2014 Oct 29. Biometrics. 2015. PMID: 25355405 Free PMC article. No abstract available.

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References

    1. Foster JC, Taylor Jeremy MG, Ruberg Stephen J. Subgroup identification from randomized clinical trial data. Statistics in Medicine. 2011;30:2867–2880. - PMC - PubMed
    1. Zhang B, Tsiatis AA, Laber EB, Davidian M. A robust method for estimating optimal treatment regimes. Biometrics. 2012;168:1010–1018. - PMC - PubMed

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