LGAIOct 30, 2025

A Framework for Fair Evaluation of Variance-Aware Bandit Algorithms

arXiv:2510.27001v11 citations
Originality Synthesis-oriented
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This work addresses the problem of standardized evaluation for researchers in reinforcement learning, though it is incremental as it focuses on improving benchmarking practices.

The study tackled the challenge of evaluating multi-armed bandit algorithms by developing a reproducible framework to compare classical and variance-aware methods, showing that variance-aware algorithms offer advantages in high-uncertainty settings with subtle reward differences.

Multi-armed bandit (MAB) problems serve as a fundamental building block for more complex reinforcement learning algorithms. However, evaluating and comparing MAB algorithms remains challenging due to the lack of standardized conditions and replicability. This is particularly problematic for variance-aware extensions of classical methods like UCB, whose performance can heavily depend on the underlying environment. In this study, we address how performance differences between bandit algorithms can be reliably observed, and under what conditions variance-aware algorithms outperform classical ones. We present a reproducible evaluation designed to systematically compare eight classical and variance-aware MAB algorithms. The evaluation framework, implemented in our Bandit Playground codebase, features clearly defined experimental setups, multiple performance metrics (reward, regret, reward distribution, value-at-risk, and action optimality), and an interactive evaluation interface that supports consistent and transparent analysis. We show that variance-aware algorithms can offer advantages in settings with high uncertainty where the difficulty arises from subtle differences between arm rewards. In contrast, classical algorithms often perform equally well or better in more separable scenarios or if fine-tuned extensively. Our contributions are twofold: (1) a framework for systematic evaluation of MAB algorithms, and (2) insights into the conditions under which variance-aware approaches outperform their classical counterparts.

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