IRLGMLAug 22, 2016

Multi-Dueling Bandits and Their Application to Online Ranker Evaluation

arXiv:1608.06253v144 citations
Originality Highly original
AI Analysis

This work addresses the challenge of online ranker evaluation for developers and researchers in information retrieval, providing a more efficient method for comparing multiple rankers using implicit user feedback.

The paper tackles the problem of efficiently evaluating multiple ranking algorithms online by proposing a generalization of the dueling bandits model that allows simultaneous comparisons of an unrestricted number of rankers, resulting in orders of magnitude improvement in performance compared to state-of-the-art methods.

New ranking algorithms are continually being developed and refined, necessitating the development of efficient methods for evaluating these rankers. Online ranker evaluation focuses on the challenge of efficiently determining, from implicit user feedback, which ranker out of a finite set of rankers is the best. Online ranker evaluation can be modeled by dueling ban- dits, a mathematical model for online learning under limited feedback from pairwise comparisons. Comparisons of pairs of rankers is performed by interleaving their result sets and examining which documents users click on. The dueling bandits model addresses the key issue of which pair of rankers to compare at each iteration, thereby providing a solution to the exploration-exploitation trade-off. Recently, methods for simultaneously comparing more than two rankers have been developed. However, the question of which rankers to compare at each iteration was left open. We address this question by proposing a generalization of the dueling bandits model that uses simultaneous comparisons of an unrestricted number of rankers. We evaluate our algorithm on synthetic data and several standard large-scale online ranker evaluation datasets. Our experimental results show that the algorithm yields orders of magnitude improvement in performance compared to stateof- the-art dueling bandit algorithms.

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