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Model-based standardization using multiple imputation.

Antonio Remiro-Azócar1, Anna Heath2,3,4, Gianluca Baio4

  • 1Statistics and Data Insights, Bayer plc, 400 South Oak Way, Reading, UK. antonio.remiro-azocar@bayer.com.

BMC Medical Research Methodology
|February 10, 2024
PubMed
Summary
This summary is machine-generated.

We introduce Multiple Imputation Marginalization (MIM), a novel method for estimating marginal treatment effects using multiple imputation. MIM offers comparable statistical performance to standard methods when parametric modeling assumptions are met, enhancing covariate adjustment in clinical outcome studies.

Keywords:
Covariate adjustmentIndirect treatment comparisonsMarginalizationMultiple imputationParametric G-computationStandardization

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Area of Science:

  • Biostatistics
  • Epidemiology
  • Clinical Research

Background:

  • Parametric multivariable models adjust for covariates to estimate conditional treatment effects.
  • Model-based standardization generates covariate-adjusted marginal treatment effects by averaging predictions.
  • Standard methods use maximum-likelihood estimation and bootstrap for standardization.

Purpose of the Study:

  • Introduce a novel, general-purpose model-based standardization method using multiple imputation.
  • Develop an approach termed Multiple Imputation Marginalization (MIM) for generalized linear models.
  • Enable principled propagation of uncertainty and incorporation of prior evidence within a Bayesian framework.

Main Methods:

  • MIM involves generating synthetic datasets and subsequent analysis.
  • Utilizes a Bayesian statistical framework for uncertainty propagation.
  • Applicable to generalized linear models for outcome analysis.

Main Results:

  • Simulation study benchmarks MIM's finite-sample performance.
  • MIM demonstrates unbiased estimation and valid coverage rates.
  • Statistical performance is comparable to standard model-based standardization.

Conclusions:

  • Multiple imputation can effectively marginalize over covariate distributions.
  • MIM provides appropriate inference with correctly specified parametric models.
  • Offers comparable statistical performance to existing standardization approaches.