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Estimates, power and sample size calculations for two-sample ordinal outcomes under before-after study designs
Pamela A Ohman Strickland1, Shou-En Lu
1Division of Biometrics, School of Public Health and Cancer Institute of New Jersey, University of Medicine of Dentistry of New Jersey, Suite 2200, Liberty Plaza, 335 George Street, New Brunswick, NJ 08903, USA. ohmanpa@umdnj.edu
Statistics in Medicine
|May 20, 2003
Summary
This study provides sample size calculations for comparing ordinal outcomes between active and non-active intervention groups using log-odds models. The methods ensure accurate power for detecting treatment effects in pre-post intervention studies.
Area of Science:
- Biostatistics
- Clinical Trial Design
- Ordinal Data Analysis
Background:
- Comparing intervention effects on ordinal outcomes requires robust statistical methods.
- Pre-post intervention designs are common in clinical research.
- Accurate sample size determination is crucial for study power.
Purpose of the Study:
- To develop and present sample size calculations for comparing two groups with ordinal outcomes in pre-post intervention studies.
- To provide flexible methods applicable to various ordinal response models.
- To evaluate the performance of the proposed sample size calculations.
Main Methods:
- The study utilizes log-odds models incorporating random intercepts, treatment, time, and treatment-by-time interaction terms.
- Calculations accommodate flexible odds ratio assumptions, including proportional odds and adjacent category models.
- Simulation studies are employed to assess the accuracy of the sample size calculations.
Main Results:
- The proposed sample size calculations are presented for comparing ordinal outcomes between intervention groups.
- The methods are flexible, accommodating various models for ordinal data.
- Simulation results indicate that the nominal and actual powers of the test are similar for given sample sizes.
Conclusions:
- The developed sample size calculations are suitable for pre-post intervention studies with ordinal outcomes.
- The flexible modeling approach enhances the applicability of these calculations.
- The findings support the use of these methods for ensuring adequate statistical power in clinical trials.