Research map / Bandits and online learning / Multi-armed bandits
An Optimal Elimination Algorithm for Learning a Best Arm
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Measured effects reported in the paper
| What was changed | Where | Measured | Effect |
|---|---|---|---|
| Use aggressive elimination before the final selection stage | Approximate Best Arm (ABA) · Worst-case PAC best-arm, n → ∞ and δ → 0 | sample complexity: (2+\lambda)\frac{n}{\epsilon^2}\log \frac{1}{\delta} | Helped |
| Allocate different estimation accuracies to the best arm and the other arms | Approximate Best Arm Likelihood Estimation by Hoeffding (Abaleh) · Worst-case PAC best-arm, n > 1/δ and δ < δ₀ | sample complexity: (1+\lambda)\frac{n}{2\epsilon^2}\log \frac{1}{\delta} | Helped |
| Use aggressive elimination under the unique ε-best-arm assumption | Simple Approximate Best Arm (SABA) · Worst-case PAC best-arm, δ ≤ 0.05 and n ≥ max{1/δ⁴, 10⁵} | sample complexity: \frac{4n}{\epsilon^2}\log \frac{1}{\delta} | Helped |
Closest papers by meaning
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- Near Optimal Best Arm Identification for Clustered Bandits (ICML 2025 · similarity 0.86)
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