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Sample size calculation for randomized selection trials with a time-to-event endpoint and a margin of practical
Hakim-Moulay Dehbi1, Andrew Embleton-Thirsk1, Zachary Ryan McCaw2
1Comprehensive Clinical Trials Unit, University College London, London, UK.
Statistics in Medicine
|June 10, 2022
Summary
This study introduces new sample size calculation methods for selection trials with time-to-event outcomes. These methods address limitations of existing approaches for progression-free survival endpoints.
Area of Science:
- Clinical Trials Methodology
- Biostatistics
- Survival Analysis
Background:
- Selection trials compare experimental treatments without a control arm.
- Existing sample size methods are limited for time-to-event endpoints in these trials.
- Dichotomizing time-to-event endpoints like progression-free survival alters the clinical question and may reduce statistical power.
Purpose of the Study:
- To develop sample size calculation theory for selection trials with time-to-event endpoints.
- To provide practical tools for researchers designing such studies.
- To address the gap in sample size methodologies for non-controlled comparative trials.
Main Methods:
- Developed theoretical framework for sample size calculation assuming exponential or Weibull distributions for time-to-event data.
- Created a free web application for sample size calculations.
- Developed an R package for sample size determination in selection trials.
Main Results:
- Established a theoretical basis for sample size calculations in selection trials with time-to-event endpoints.
- Provided accessible computational tools (web app and R package) for practical application.
- Addressed the limitations of dichotomizing time-to-event data for sample size and analysis.
Conclusions:
- The developed methods and tools enable robust sample size determination for selection trials using time-to-event endpoints.
- Researchers can now accurately design studies comparing experimental treatments without a control arm.
- The findings support improved trial design and statistical power for progression-free survival analysis.
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