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The Intrinsic Robustness of Stochastic Bandits to Strategic Manipulation

ICML 2020 · Bandits and online learning › Multi-armed bandits · approach: Non-stationary and structured-reward bandits · 5 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Allow arbitrary adaptive reward manipulation under UCBUCB · Stochastic banditsregret: ∑_{i≠i*} [max{3B_i, 81σ²ln T/Δ_i} + (1 + 3Δ_i)]Mixed
Allow arbitrary adaptive reward manipulation under ε-Greedyε-Greedy · Stochastic banditsregret: ∑_{i ≠ i*}[3B_i + O(ln T/Δ_i)]Mixed
Allow arbitrary adaptive reward manipulation under Thompson SamplingThompson Sampling · Stochastic banditsregret: ∑_{i≠i*} max{6B_i, 72σ²ln T/Δ_i} + O(ln T/Δ_i)Mixed
Have strategic arms use LSIUCB · Stochastic banditsregret: underline{Δ}∑_{i≠i*} B_i/(2Δ_i) − O(ln T/underline{Δ})Hurt
Have strategic arms use LSIε-Greedy and Thompson Sampling · Stochastic banditsregret: underline{Δ}∑_{i≠i*} B_i/(2Δ_i) − O(ln T/underline{Δ})Hurt
Use LSI rather than any other adaptive manipulation strategyUCB strategic arms · UCB stochastic gameexpected number of pullsHelped
Use LSIBR rather than LSI for bounded rewardsAny stochastic bandit algorithm · Bounded rewardsregret: O(underline{Δ}ln T/(1−μ_{i*})²)Mixed
Increase the total manipulation budgetUCB, ε-Greedy, and Thompson Sampling · Simulation, T=10^4regretHurt

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