학술논문

Extension of a conditional performance score for sample size recalculation rules to the setting of binary endpoints.
Document Type
Article
Source
BMC Medical Research Methodology. 1/19/2024, Vol. 24 Issue 1, p1-14. 14p.
Subject
*SAMPLE size (Statistics)
*PERFORMANCE theory
*CLINICAL trials
*CLINICAL medicine
*TREATMENT effectiveness
Language
ISSN
1471-2288
Abstract
Background: Sample size calculation is a central aspect in planning of clinical trials. The sample size is calculated based on parameter assumptions, like the treatment effect and the endpoint's variance. A fundamental problem of this approach is that the true distribution parameters are not known before the trial. Hence, sample size calculation always contains a certain degree of uncertainty, leading to the risk of underpowering or oversizing a trial. One way to cope with this uncertainty are adaptive designs. Adaptive designs allow to adjust the sample size during an interim analysis. There is a large number of such recalculation rules to choose from. To guide the choice of a suitable adaptive design with sample size recalculation, previous literature suggests a conditional performance score for studies with a normally distributed endpoint. However, binary endpoints are also frequently applied in clinical trials and the application of the conditional performance score to binary endpoints is not yet investigated. Methods: We extend the theory of the conditional performance score to binary endpoints by suggesting a related one-dimensional score parametrization. We moreover perform a simulation study to evaluate the operational characteristics and to illustrate application. Results: We find that the score definition can be extended without modification to the case of binary endpoints. We represent the score results by a single distribution parameter, and therefore derive a single effect measure, which contains the difference in proportions p I - p C between the intervention and the control group, as well as the endpoint proportion p C in the control group. Conclusions: This research extends the theory of the conditional performance score to binary endpoints and demonstrates its application in practice. [ABSTRACT FROM AUTHOR]