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Blinded sample size recalculation in multiple composite population designs with normal data and baseline adjustments.
Roland G Gera1, Tim Friede1,2
1Department of Medical Statistics, University Medical Centre Göttingen, Göttingen, Germany.
This study introduces a new trial design for analyzing composite populations in personalized medicine. The method effectively tests treatment effects and manages sample size, ensuring reliable results for targeted therapies.
Area of Science:
- Clinical Trials
- Biostatistics
- Personalized Medicine
Background:
- Growing interest in subpopulation analysis for personalized medicine and targeted therapies.
- Need for robust trial designs and analysis methods to evaluate treatment effects in specific patient groups.
Purpose of the Study:
- To propose a novel trial design for analyzing composite populations, defined as collections of disjoint subsets.
- To develop methods for testing treatment effects and calculating sample sizes for these composite populations.
Main Methods:
- Defining composite populations and applying the trial design to normally distributed endpoints with random baseline covariates.
- Combining p-values from subset levels using the inverse normal combination function for composite population tests.
- Utilizing closed testing procedures and multivariate normal distributions for hypothesis testing and sample size calculations.
Main Results:
- Simulations show no significant inflation of the type I error rate.
- The proposed methods effectively achieve or closely meet target power after sample size recalculation.
Conclusions:
- The developed trial design and analysis methods are effective for composite populations in personalized medicine.
- The approach provides a statistically sound framework for evaluating targeted therapies in subpopulations.
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