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Comparison of analytical methods for cluster randomised trials: an example from a primary care setting
J Mollison1, J A Simpson, M K Campbell
1Department of Public Health, University of Aberdeen, UK.
Summary
Cluster randomisation in primary care requires careful analysis. Weighting observations in cluster level analysis is crucial for dichotomous outcomes to avoid different conclusions.
Area of Science:
- Health Services Research
- Primary Care Medicine
- Biostatistics
Background:
- Cluster randomisation is prevalent for evaluating interventions in primary care.
- A study in Scotland randomised 66 general practices to test guidelines and fast-track services for urological conditions.
- Small referral numbers per practice presented analytical challenges.
Purpose of the Study:
- To evaluate different statistical approaches for analysing cluster randomised trials in primary care.
- To investigate the impact of analytical methods on continuous and dichotomous outcomes.
- To highlight potential weaknesses in cluster trial data from primary to secondary care referrals.
Main Methods:
- Applied three analytical approaches: adjusted standard tests, cluster level analysis, and advanced statistical models (random effects, GEE).
- Investigated intervention effects on both continuous and dichotomous outcomes.
- Compared results from different analytical methods, considering cluster size and weighting.
Main Results:
- Conventional tests yielded spuriously low P values due to unaddressed clustering.
- Cluster level analysis of dichotomous outcomes differed significantly when observations were not weighted by cluster size.
- Consistent results were observed for continuous outcomes across methods.
Conclusions:
- Cluster randomised trials in primary care, especially with referral-based recruitment, face challenges like non-contributing clusters and variable cluster sizes.
- Analytical approach significantly impacts conclusions for dichotomous outcomes, emphasizing the need for weighted cluster level analysis.
- Advanced statistical methods and adjusted standard tests provide consistent results for continuous outcomes.