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Effect Size Estimates for the ESCAPE Trial: Proportional Odds Regression Versus Other Statistical Methods
Tolulope T Sajobi1, Yukun Zhang1, Bijoy K Menon1
1From the Calgary Stroke Program, Department of Clinical Neurosciences, Hotchkiss Brain Institute, University of Calgary, Calgary, AB, Canada.
Choosing the right statistical model is crucial for acute stroke trials. Binary logistic regression is powerful for one-sided benefits on the modified Rankin Scale (mRS), while proportional odds regression excels with benefits at both ends of the mRS.
Area of Science:
- Neurology
- Biostatistics
- Clinical Trials
Background:
- Ordinal outcomes, like the modified Rankin Scale (mRS), are standard in acute stroke trials.
- Various regression models exist for analyzing continuous, binary, or ordinal data.
- No consensus has been reached on the optimal statistical method for analyzing ordinal stroke trial data.
Purpose of the Study:
- To compare the statistical power of different regression models for analyzing ordinal outcomes in acute stroke trials.
- To identify the most effective statistical approach based on predicted treatment effects across the modified Rankin Scale (mRS).
Main Methods:
- Utilized data from the Interventional Management of Stroke-III and Prolyse in Acute Cerebral Thromboembolism II (PROACT-2) trials.
- Included patients with specific baseline criteria (ASPECTS > 5, M1 occlusion, adequate collaterals, short treatment times).
- Employed Monte Carlo simulations to compare the statistical power of regression models under various data scenarios.
Main Results:
- Binary logistic regression demonstrated higher statistical power when treatment benefits were concentrated at one end of the mRS.
- Proportional odds regression showed greater power when treatment effects were predicted across both ends of the mRS.
Conclusions:
- The distribution of mRS scores in both treatment and control groups impacts the power of statistical models.
- Selecting the best primary analysis method requires careful consideration of the expected outcome distribution across the mRS spectrum.
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