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Published on: September 20, 2019
Sample size and power issues in estimating incremental cost-effectiveness ratios from clinical trials data
1Department of Clinical Epidemiology and Biostatistics, McMaster University and Centre for Evaluation of Medicines, St. Joseph's Hospital, Hamilton, ON, Canada.
This study focuses on sample size determination for trial-based cost-effectiveness analysis. It proposes a method to ensure confidence intervals for the incremental cost-effectiveness ratio (ICER) are sufficiently narrow to distinguish cost-effectiveness.
Area of Science:
- Health Economics
- Clinical Trial Design
- Statistical Inference
Background:
- Prospective economic evaluations are increasingly integrated into randomized controlled trials.
- Trial-based cost-effectiveness analysis allows for statistical inference to quantify uncertainty in the incremental cost-effectiveness ratio (ICER).
- Existing literature compares various methods for calculating confidence intervals for the ICER.
Purpose of the Study:
- To address power and sample size considerations in trial-based cost-effectiveness analysis.
- To determine the sample size needed to achieve a confidence interval narrow enough to distinguish between cost-effective and non-cost-effective regions.
- To establish criteria for adequate sample size based on the cost-effectiveness plane.
Main Methods:
- Developing an approach for sample size calculation in trial-based cost-effectiveness analysis.
- Utilizing the cost-effectiveness plane to define regions of cost-effectiveness.
- Defining an ellipse on the cost-effectiveness plane to separate adequate from inadequate sample sizes.
Main Results:
- The proposed method links sample size to the precision of the ICER estimate.
- For a given sample size, the cost-effectiveness plane is divided into two regions by an ellipse.
- Adequate sample size is achieved when the true ICER lies on or outside this ellipse.
Conclusions:
- The study provides a framework for determining sample size in trial-based cost-effectiveness studies.
- This approach ensures sufficient statistical power to make definitive conclusions about cost-effectiveness.
- Accurate sample size calculation is crucial for reliable economic evaluations within clinical trials.
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