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While binary endpoints are commonly used in clinical trials, their sample size determination (SSD) presents distinct methodological challenges. In this paper, we address SSD for multi-regional clinical trials (MRCTs) under a hierarchical generalized linear model (HGLM) framework that accommodates both random baseline and random treatment effects. To overcome the limitations of traditional methods that rely on a single, fixed assumed effect size, we employ the concept of assurance. Assurance is defined as the unconditional expected power, obtained by integrating the conventional power function over a prior distribution of the treatment effect, thereby accounting for effect size uncertainty at the design stage. We derive closed-form SSD formulas and analytically compare the power- and assurance-based approaches. Simulation studies using plug-in estimates show that, with high probability, the assurance-based approach yields larger sample sizes than the power-based benchmark.
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Jang et al. (2026) studied this question.
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