Research map / Bandits and online learning / Multi-armed bandits
Optimal Best-Arm Identification Methods for Tail-Risk Measures
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Measured effects reported in the paper
| What was changed | Where | Measured | Effect |
|---|---|---|---|
| Use empirical-likelihood KL-projection confidence intervals instead of truncation-based empirical-estimator intervals | CVaR confidence intervals for heavy-tailed distributions · Distributions in the moment-bounded class L | confidence-interval width | Helped |
| Update oracle sampling weights only at geometrically spaced times | Proposed CVaR best-arm identification algorithm · General arms with bounded raw (1+epsilon)-moment | computational cost | Helped |
| Update oracle sampling weights only at geometrically spaced times | Proposed CVaR best-arm identification algorithm · General arms with bounded raw (1+epsilon)-moment | sample complexity | Hurt |
| Use the proposed plug-in algorithm with empirical distributions and optimal allocation weights | CVaR best-arm identification · Three-arm Fisher-Tippett/Pareto mixture | sample complexity relative to lower bound | Helped |
| Increase the number of arms | Proposed tail-risk best-arm identification algorithm · Additional experiments | average stopping time | Hurt |
| Change the moment-bound parameter B | Proposed tail-risk best-arm identification algorithm · Additional experiments | sample complexity | Mixed |
Closest papers by meaning
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- Almost Minimax Optimal Best Arm Identification in Piecewise Stationary Linear Bandits (NeurIPS 2024 · similarity 0.86)
- Fixing the Loose Brake: Exponential-Tailed Stopping Time in Best Arm Identification (ICML 2025 · similarity 0.86)
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