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Remote, bivariate prior elicitation for a Bayesian non-inferiority randomized controlled trial
Arlene Jiang1, Alex Aregbesola2,3, Apoorva Gangwani2
1Child Health Evaluative Sciences, The Hospital for Sick Children, 686 Bay Street, Toronto, ON, M5G 0A4, Canada. arlene.jiang@sickkids.ca.
Remote expert elicitation successfully established a prior distribution for a Bayesian clinical trial on croup treatment. This method efficiently incorporated expert opinion for designing trials when evidence is limited.
Area of Science:
- Bayesian statistics
- Clinical trial design
- Pediatric emergency medicine
Background:
- Bayesian clinical trials require prior distributions, often derived from expert elicitation.
- Remote elicitation offers a feasible alternative to traditional in-person methods, especially when evidence is limited.
- This study focused on eliciting priors for a trial comparing two dexamethasone doses for pediatric croup.
Purpose of the Study:
- To remotely elicit a bivariate prior distribution for the Croup Dosing Trial.
- To assess the efficacy of two dexamethasone doses (0.15 mg/kg vs. 0.60 mg/kg) in reducing emergency department return visits for croup.
- To determine the sample size for a Bayesian non-inferiority trial design.
Main Methods:
- Conducted three remote workshops with emergency medicine physicians.
- Utilized a two-round survey with group discussion, preceded by literature review.
- Aggregated expert beliefs using bivariate distributions with latent effects to inform trial design.
Main Results:
- Twelve physicians participated in the remote elicitation.
- Generated a prior distribution with estimated efficacy rates of 6% for the 0.60 mg/kg dose and 8% for the 0.15 mg/kg dose.
- The aggregated prior distribution determined a required sample size of 1850 participants for a 4% non-inferiority margin.
Conclusions:
- Successfully elicited a prior distribution integrating existing evidence and expert judgment.
- The elicited prior aligns with existing literature on dexamethasone efficacy in croup treatment.
- Demonstrated the feasibility and utility of remote bivariate distribution elicitation for clinical trial design.
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