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On Mitigating Affinity Bias through Bandits with Evolving Biased Feedback

ICML 2025 · Bandits and online learning › Multi-armed bandits · approach: Non-stationary and structured-reward bandits

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Introduces affinity bandits, a non-stationary bandit variant where observed feedback is multiplicatively reweighted by each arm's pull fraction, proves an instance-dependent regret lower bound for consistent policies, and gives a phased-elimination algorithm nearly matching it without knowing the bias.

Problem

Bandit learning under affinity bias in a hiring feedback loop: only biased feedback is observed, and the bias of each arm depends on the fraction of past pulls of that arm, while the goal is regret with respect to unobserved real rewards.

Approach

Models feedback whose mean is the real mean times a non-decreasing function of an arm's pull fraction (shared across arms via the feedback loop), shows that standard UCB/EXP3 fail, derives a lower bound larger than the standard one by a factor depending on K via a new divergence decomposition with stopping times, and shows a phased elimination algorithm with unknown bias nearly matches it.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use the phased elimination algorithm that samples active arms in sequence and eliminates arms by empirical feedbackAffinity bandits · Affinity banditsregretHelped
Ignore the bias model and run UCBAffinity bandits · Affinity banditsregretHurt
Ignore the bias model and run EXP3Affinity bandits · Affinity banditsregretHurt

Surprising findings

Limitations

Experimental setup

Metrics: pseudo-regret probability of pulling suboptimal arm

Baselines: UCB EXP3 EXP3-IX UCB-V

Builds on: UCB-V EXP3 Lai and Robbins lower bound divergence decomposition lower bound framework

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