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Bayesian Decision Making around Experts

NeurIPS 2026 · Probabilistic and scientific modeling › Bayesian optimization · approach: Regret bounds for Bayesian optimization · 0 citations (OpenAlex)

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Studies Bayesian multi-armed bandits with an expert: pretrains Thompson sampling on expert outcome data and selects between self and expert data via a mutual-information (information-directed) rule, with trust inference for imperfect experts.

Problem

How a Bayesian bandit learner should incorporate expert outcome data (offline or simultaneous) that differs in structure from its own action-outcome experience, and when to trust the expert.

Approach

Treat expert outcomes as Bayesian evidence that prunes parameters inconsistent with the expert's optimal-action outcome distribution; tighten Thompson sampling regret bounds by the mutual information between expert data and the optimal action, and choose which data source to process by maximizing one-step mutual information about the optimal action.

Key results

Surprising findings

Limitations

Experimental setup

Datasets: synthetic countable bandit worlds (M=500 models, 50 or 20 actions)

Benchmarks: synthetic symmetric bandits synthetic asymmetric bandits synthetic strongly asymmetric bandits

Metrics: cumulative regret rate Reg(T)/T

Baselines: standard Thompson sampling naive trust agent

Builds on: Thompson sampling information-theoretic Bayesian regret analysis (Russo and Van Roy) information-directed sampling

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