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Optimizing One-Sample Tests for Proportions in Single- and Two-Stage Oncology Trials
1Roswell Park Comprehensive Cancer Center, Department of Biostatistics and Bioinformatics, Elm and Carlton Streets, Buffalo, NY 14623, USA.
A new convolution-based method improves early-phase oncology trial designs by reducing sample sizes and costs. This approach offers precise Type I error control, making clinical trials more efficient and flexible.
Area of Science:
- Biostatistics
- Clinical Trial Design
- Oncology Research
Background:
- Phase II oncology trials frequently use single-arm designs due to cost or rarity of diseases.
- Traditional methods like exact binomial tests and Simon's two-stage designs are often conservative, leading to lower actual Type I error rates than nominal alpha.
- This conservativeness can result in inefficient trial designs with larger sample sizes than necessary.
Purpose of the Study:
- To develop a novel, flexible, and efficient method for early-phase oncology trial design.
- To maintain accurate Type I error control while improving design efficiency.
- To offer a practical alternative to existing conservative trial design methods.
Main Methods:
- A convolution-based statistical method is proposed, combining binomial and simulated normal distributions.
- This method constructs an unbiased estimator for the true response rate (π).
- Theoretical properties are derived, and performance is evaluated against traditional exact tests in one-stage and two-stage designs.
Main Results:
- The proposed method yields more efficient trial designs with reduced sample sizes compared to standard approaches.
- Type I error rates are precisely controlled, matching the nominal alpha level.
- A new two-stage design with interim futility analysis is introduced, demonstrating significant reductions in trial cost and duration.
Conclusions:
- The convolution-based approach provides a flexible and efficient alternative for early-phase oncology trial design.
- It effectively addresses the conservativeness of traditional methods.
- The method offers practical advantages, including reduced resource utilization and shorter study timelines.
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