Panel:
Bayesian Methods: Innovative Applications in Research Design, Program Evaluation, and Policy Analysis
(Methods and Tools of Analysis)
*Names in bold indicate Presenter
The first paper describes a Bayesian adaptive design implemented in the context of a Healthy Marriage and Relationship Education program. Participants are randomly assigned to one of three behaviorally informed text messaging interventions designed to encourage program attendance, or to the control group. The design adapts to accumulating evidence, allowing the researcher to collect a small amount of data, review trends, and re-allocate a larger proportion of participants to the conditions that are more promising. This design increases statistical power and allows the researcher to test a larger number of interventions.
The second paper presents a Bayesian meta-regression that synthesizes data from impact evaluations of employment and training interventions for low-income adults. By using a Bayesian approach, the authors are able to “borrow strength” from precisely-estimated relationships to inform less-precisely-estimated relationships. This allows them, for example, to unpack whether including a particular strategy as part of a larger package of employment services leads to improvements in a specific outcome. Further, this approach provides information about the probability that a result exceeds a meaningful threshold, using intuitive language to convey both the strength and magnitude of the finding.
The third paper describes a data visualization tool that communicates the results of a Bayesian meta-analysis through an interactive dashboard. The meta-analysis summarizes the results of 108 Health Care Innovation Awards that aimed to deliver better health, improved care, and lower costs. The dashboard presents the results for four outcomes – total cost, hospital admissions, hospital readmissions, and emergency department visits – and allows users to manipulate sliders to answer their own questions (e.g., “What is the probability that costs were reduced by $10 or more? $20 or more?”). The ability to answer multiple questions in a probabilistic framework is in contrast to the static point estimates that a frequentist analysis provides.
The final paper highlights the fact that Bayesian methods take into account all forms of uncertainty, including uncertainty in model selection. Bayesian model averaging combines all possible models and weights them based on their posterior probabilities. The author examines the predictive performance of Bayesian model averaging, compared to the best single Bayesian model and the best single frequentist model, in forecasting scores on the PISA and TIMSS (international assessments of students’ knowledge). This application provides critical information to policymakers about progress toward education goals, such as reducing the global gender gap in literacy and numeracy.