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Published on: May 7, 2020
Sample size re-estimation in a superiority clinical trial using a hybrid classical and Bayesian procedure
Maria M Ciarleglio1,2, Christopher D Arendt3
11 Yale University School of Public Health, Department of Biostatistics, New Haven, CT, USA.
This study introduces a novel hybrid Bayesian and classical method for sample size re-estimation in two-stage studies. It addresses uncertainty in parameter estimates, improving power calculations for continuous endpoints.
Area of Science:
- Biostatistics
- Clinical Trial Design
- Statistical Inference
Background:
- Sample size and power calculations are crucial for continuous endpoints.
- Traditional methods for sample size re-estimation often ignore uncertainty in parameter estimates from pilot studies.
Purpose of the Study:
- To propose a hybrid classical and Bayesian method for sample size re-estimation in two-stage study designs.
- To formally integrate prior beliefs and pilot study data into sample size adjustments.
- To address the uncertainty in parameter estimates often overlooked by traditional methods.
Main Methods:
- Utilizes a hybrid classical and Bayesian approach for sample size re-estimation.
- Introduces Conditional Expected Power (CEP) as a measure of power, averaging the power curve using prior distributions.
- Implements a procedure to determine the second-stage sample size for achieving desired interim power based on observed first-stage results.
Main Results:
- The proposed method formally integrates prior beliefs and pilot data, accounting for parameter uncertainty.
- Conditional Expected Power (CEP) provides a robust measure for interim power calculations.
- Evaluations compare the proposed CEP re-estimation method against three traditional approaches.
Conclusions:
- The hybrid Bayesian and classical method offers a more robust approach to sample size re-estimation in clinical trials.
- The CEP re-estimation method acknowledges and handles the inherent uncertainty in parameter estimates at interim analysis.
- This approach enhances the reliability of sample size adjustments in two-stage study designs.
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