Fast, Optimal, and Targeted Predictions using Parametrized Decision Analysis
Daniel R. Kowal

TL;DR
This paper introduces a scalable, interpretable framework for targeted Bayesian prediction that optimizes specific decision-related functionals, improving prediction accuracy and interpretability in complex settings.
Contribution
It develops a class of parametrized actions for Bayesian decision analysis that produce optimal, scalable, and interpretable targeted predictions, with efficient solutions for various loss functions.
Findings
Efficient representation of optimal targeted predictions.
Development of customized predictive metrics for evaluation.
Successful application to physical activity data for improved prediction.
Abstract
Prediction is critical for decision-making under uncertainty and lends validity to statistical inference. With targeted prediction, the goal is to optimize predictions for specific decision tasks of interest, which we represent via functionals. Although classical decision analysis extracts predictions from a Bayesian model, these predictions are often difficult to interpret and slow to compute. Instead, we design a class of parametrized actions for Bayesian decision analysis that produce optimal, scalable, and simple targeted predictions. For a wide variety of action parametrizations and loss functions--including linear actions with sparsity constraints for targeted variable selection--we derive a convenient representation of the optimal targeted prediction that yields efficient and interpretable solutions. Customized out-of-sample predictive metrics are developed to evaluate and…
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