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Sample-size calculations for studies with correlated ordinal outcomes
Hae-Young Kim1, John M Williamson, Cynthia M Lyles
1Division of HIV/AIDS Prevention (MS E-37), National Centers for HIV, STD, and TB Prevention, Centers for Disease Control and Prevention, 1600 Clifton Rd., NE, Atlanta, GA 30333, USA. kimhy@email.unc.edu
Calculating adequate sample sizes for public health studies with correlated ordinal data is essential. This study extends existing methods to provide reliable sample-size estimations for ordinal outcomes using generalized estimating equations.
Area of Science:
- Biostatistics
- Public Health Research
- Clinical Trial Design
Background:
- Correlated ordinal response data are common in public health studies.
- Accurate sample-size calculations are vital for study design to ensure sufficient power.
- Existing methods for sample-size estimation often do not adequately address ordinal data.
Purpose of the Study:
- To extend existing sample-size calculation methods for repeated binary responses to the correlated ordinal data setting.
- To provide a robust method for sample-size estimation in public health studies involving ordinal outcomes.
- To ensure adequate statistical power for detecting significant effects in studies with ordinal data.
Main Methods:
- The proposed method extends Rochon's approach for repeated binary responses to the ordinal case.
- Sample-size calculations are based on generalized estimating equations (GEE).
- Inference is based on the Wald test for statistical significance.
Main Results:
- Simulation studies confirmed the validity and utility of the proposed sample-size calculation method.
- The method provides accurate power calculations for studies with correlated ordinal outcomes.
- The approach is applicable to various public health research scenarios.
Conclusions:
- The developed method offers a valuable tool for sample-size determination in studies with correlated ordinal data.
- This approach enhances the design of public health studies by ensuring adequate statistical power.
- The methodology is illustrated with a practical example from an arthritis clinical trial.
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