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Managing Self-Learning Experts under Per-Round Budget Constraints

NeurIPS 2026 · Bandits and online learning › Contextual bandits and Thompson sampling · approach: Causal and structured bandits

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Proposes M-LCB, a UCB/LCB-style meta-algorithm that manages K self-learning experts under a per-round training budget M, training the M lowest-LCB experts and deploying the lowest-UCB one, with regret O(sqrt(KT/M)+(K/M)^{1-α}T^α c(δ)).

Problem

Sequential decision-making where a meta-procedure must choose which of K learning experts to deploy and which M of them to train each round, when expert losses are endogenous to training.

Approach

Allocate training budget by lowest lower confidence bounds on each expert's optimal loss and select the deployed advisor by lowest upper confidence bounds, with confidence widths built from realized losses and a known anytime expert regret envelope U_k.

Key results

Limitations

Experimental setup

Datasets: IWPC Warfarin dosing Cardiotocography

Benchmarks: IWPC Warfarin dosing Cardiotocography synthetic Bernoulli bandit model selection synthetic GLM model selection

Metrics: cumulative regret cumulative loss top-M regret arm selection distribution

Baselines: LimitedAdvice Smooth CORRAL ED2RB RoundRobin EXP3.P smoothing wrapper

Builds on: Prediction with limited advice Smooth CORRAL Learnable arms (self-learning bandits) Multiple-play bandits UCB

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