Risk-Sensitive Non-Parametric Bandits Match Classical Regret Bounds
Non-parametric CPT bandits incur no additional order-wise regret cost compared to standard bandits under Cumulative Prospect Theory.
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Non-parametric CPT bandits incur no additional order-wise regret cost compared to standard bandits under Cumulative Prospect Theory.
Authors report a statistically significant efficiency gain versus epsilon-greedy in one live production randomized trial.
Bandit and MCTS estimators are recast as recommenders; experiments cover synthetic trees, arcade games, and scientific tasks.
ISM identifies the best arm when shared mean shifts are adversarial but gaps stay fixed.
Researchers give a polynomial-time robust bandit learner with near-square-root regret and show nearby variants are NP-hard.
Paper proposes e-process-authorized Thompson sampling (e-ATS), using anytime-valid e-processes to decide when bandits may forget history under non-stationary rewards.
The paper proves matching minimax regret bounds for causal logistic bandits under counterfactual fairness.
ActiveSaddler adapts agent-harness curricula, raising Pass@1 by 4.4 and 7.5 points on two benchmarks.
New proof resolves the gap-entropy conjecture for Gaussian bandits, bounding optimal best-arm identification samples by H(log(1/delta)+Ent(I)) up to constants.
Paper proposes bandit algorithms for adaptively routing prompts to LLM experts, minimizing regret under limited feedback budgets.
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