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Increasing the efficiency of randomized trial estimates via linear adjustment for a prognostic score
Alejandro Schuler1, David Walsh2, Diana Hall2
1UC Berkeley Center for Targeted Learning, Berkeley, CA, USA.
This study introduces a novel method for clinical trials using historical patient data to improve statistical efficiency. By adjusting for prognostic scores, it reduces uncertainty without compromising accuracy, potentially lowering sample sizes by 10-30%.
Area of Science:
- Clinical Trials
- Biostatistics
- Health Data Science
Background:
- Estimating causal effects in clinical research relies on randomized experiments.
- Reducing statistical uncertainty is crucial for efficient trial analysis.
- Historical data from registries, prior trials, and health records offer potential for improving trial efficiency.
Purpose of the Study:
- To propose a method for utilizing historical data to enhance the efficiency of clinical trial analyses.
- To improve statistical uncertainty reduction in causal effect estimation without sacrificing type-I error rate control.
- To develop a method that leverages linear covariate adjustment for unbiased efficiency gains.
Main Methods:
- A prognostic model is trained on historical data to predict patient outcomes.
- Treatment effects are estimated using linear regression, adjusting for predicted outcomes (prognostic scores).
- The method's theoretical properties and performance are evaluated through simulations and a reanalysis of an Alzheimer's disease trial.
Main Results:
- The proposed prognostic covariate adjustment method achieves minimum variance under certain conditions.
- It demonstrates greater efficiency than raw covariate adjustment, with gains proportional to the prognostic model's predictive accuracy.
- Simulations and trial reanalysis show significant reductions in mean-squared error and estimated variance.
Conclusions:
- Prognostic covariate adjustment offers an effective way to improve clinical trial efficiency by incorporating historical data.
- The method provides substantial reductions in variance and mean-squared error, leading to potential sample size reductions of 10-30%.
- A simplified formula for asymptotic variance facilitates power calculations, enabling more precise trial planning.
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