Remote, bivariate expert elicitation to determine the prior probability distribution for sample size calculation in a Bayesian non-inferiority multicenter randomized controlled trial (Croup Dosing Trial)
Arlene Jiang, Alex Aregbesola, Apoorva Gangwani, Terry P. Klassen, Amy C. Plint, Elisabete Doyle, William Craig, Mohamed Eltorki, Banke Oketola, Hoda Badra, Yongdong Ouyang, Anna Heath

TL;DR
This study demonstrates a feasible remote expert elicitation method to determine prior distributions for sample size calculation in a Bayesian non-inferiority trial assessing dexamethasone doses for croup treatment.
Contribution
It introduces a remote, bivariate expert elicitation approach for clinical trial priors, reducing the need for face-to-face interactions.
Findings
Elicited a prior distribution centered at 6% and 8% for two dexamethasone doses.
Generated a sample size estimate of 1850 based on the elicited prior.
Confirmed the approach's feasibility and consistency with existing literature.
Abstract
Prior distributions must be specified for the parameters of interest in a Bayesian clinical trial. When existing evidence on the effects of the trial interventions is limited, prior distributions can be constructed with expert elicitation. However, conventional elicitation requires face-to-face interactions and intensive pre-elicitation training, which can be infeasible. Our remote elicitation was based on established expert elicitation methods. We used bivariate prior distributions for dependencies between elicited quantities. We elicited a prior distribution for the Croup Dosing Trial, which will assess the number of return visits to the emergency department within 7 days in children with croup. This trial evaluates the non-inferiority of 0.15 mg/kg of dexamethasone, compared to the standard dose of 0.60 mg/kg to treat croup. We conducted three remote workshops to elicit expert…
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