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Randomization-based inference in the presence of selection bias
1The Biostatistics Center, George Washington University, Rockville, Maryland, USA.
Statistics in Medicine
|February 9, 2021
Summary
Clinical trial analysis often assumes representative samples, but this is rarely true, especially with small sample sizes or covariate imbalances. This study introduces a nonparametric model for randomization tests, addressing bias and controlling type I errors for more reliable trial results.
Area of Science:
- Biostatistics
- Clinical Trial Methodology
- Nonparametric Statistics
Background:
- Clinical trial participant samples often lack representativeness of the target population.
- Small sample sizes and covariate imbalances can compromise trial validity.
- Traditional analyses may rely on population-based assumptions not met in practice.
Purpose of the Study:
- To propose a nonparametric statistical model providing a formal basis for randomization tests.
- To adapt the model for covariate imbalance and selection bias in clinical trials.
- To investigate the impact of bias on randomization test rejection probabilities and control for it.
Main Methods:
- Development of a novel nonparametric statistical model for randomization tests.
- Adaptation of the model to account for selection bias due to covariate imbalance.
- Monte Carlo simulations to assess the effects of bias on test performance.
- Application of ancillary statistics to control for bias.
Main Results:
- Covariate imbalance was shown to inflate the type I error probability in randomization tests.
- The proposed nonparametric model effectively controls for the influence of bias.
- Ancillary statistics can be used to achieve an unbiased, adjusted randomization test.
Conclusions:
- Nonparametric randomization tests offer a robust alternative when population assumptions are violated.
- The developed model and use of ancillary statistics provide a method to correct for bias in clinical trial analysis.
- This approach enhances the reliability and accuracy of treatment effect estimations in the presence of covariate imbalance.
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