Abstract
Flexible sample size designs based on interim efficacy results can ensure adequate power by adjusting the sample size, which potentially saves time and resources. However, the Type I error can often be inflated due to such adjustments. We use a unified approach to quantify the Type I error rate and to adjust the stopping boundary accordingly to maintain the overall Type I error. This unified approach can be applied to normal, survival, and binary endpoints. Several aspects of sample size adjustments are considered based on information time. The Type I error inflation can be well controlled by giving up some unrealistic power. Simulations show the proposed method works well for survival and binary endpoints.