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Determining optimal sample sizes for multistage adaptive randomized clinical trials from an industry perspective
Maggie H Chen1, Andrew R Willan
1Program in Child Health Evaluative Sciences, SickKids Research Institute, Toronto, ON, Canada.
Multistage adaptive clinical trial designs significantly increase expected net gain by optimizing sample size using value of information methods. This approach maximizes trial utility over cost for industry-sponsored research.
Area of Science:
- Biostatistics
- Clinical Trial Design
- Health Economics
Background:
- Traditional frequentist methods for sample size determination in clinical trials rely on arbitrary factors.
- Decision-theoretic (Bayesian) approaches, or value of information methods, optimize sample size by maximizing expected net gain (utility minus cost).
- Industry and societal perspectives highlight the potential of multistage designs to enhance expected net gain.
Purpose of the Study:
- Determine optimal sample size for industry-based, multistage adaptive randomized clinical trials using value of information methods.
- Demonstrate the increase in expected net gain achievable with these adaptive designs.
- Evaluate sponsor decisions at each stage: continue, seek approval, or abandon the drug.
Main Methods:
- Develop a model for expected total profit, incorporating per-patient profit, disease incidence, time horizon, trial duration, market share, and regulatory approval probability.
- Extend the model to multistage designs, providing a solution for a two-stage design.
- Illustrate the methodology with a practical example.
Main Results:
- Multistage adaptive designs lead to significant increases in expected net gain compared to traditional approaches.
- The proposed value of information framework effectively guides sample size optimization in adaptive trials.
Conclusions:
- Multistage designs offer substantial gains in expected net gain from a value of information perspective in industry trials.
- While complex, simpler near-optimal solutions exist for multistage designs.
- The methodology assumes sufficient sample size for the central limit theorem to apply, ensuring normal distribution of relevant statistics.
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