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A flexible, interpretable framework for assessing sensitivity to unmeasured confounding.
Vincent Dorie1, Masataka Harada2, Nicole Bohme Carnegie3
1Humanities & the Social Sciences, New York University, New York, NY, U.S.A.
This study introduces a novel semi-parametric sensitivity analysis method to address unmeasured confounding and model misspecification in causal effect estimation. The approach uses Bayesian Additive Regression Trees for robust bias assessment.
Area of Science:
- Biostatistics
- Causal Inference
- Epidemiology
Background:
- Unmeasured confounding and model misspecification are significant challenges in estimating causal effects.
- Existing methods often struggle to address both issues simultaneously, leading to potential bias in results.
Purpose of the Study:
- To develop a unified semi-parametric sensitivity analysis framework to simultaneously address unmeasured confounding and model misspecification.
- To provide an interpretable method for assessing the impact of unmeasured confounders on causal effect estimates.
Main Methods:
- Incorporation of Bayesian Additive Regression Trees (BART) within a two-parameter sensitivity analysis framework.
- Assessment of the sensitivity of posterior distributions of treatment effects to varying sensitivity parameters.
- Development of open-source software (treatSens package in R) for practical implementation.
Main Results:
- The proposed method effectively assesses sensitivity to unmeasured confounding while limiting modeling assumptions.
- Evaluated through large-scale simulations and real-world application using high blood pressure data (NHANES III).
- Demonstrated an easily interpretable framework for bias assessment in causal inference.
Conclusions:
- The novel approach offers a robust solution for handling unmeasured confounding and model misspecification in causal effect estimation.
- The integrated open-source software facilitates broader application and adoption in statistical research.
- This method enhances the reliability of causal effect estimates in observational studies.
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