mlsanityData to 7 Oct 2026

Unbiased Learning to Rank with Biased Continuous Feedback

arXiv 2303.04335 ↗First posted 8 Mar 2023cs.IR cs.LGcited by 1

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Abstract (arXiv)

It is a well-known challenge to learn an unbiased ranker with biased feedback. Unbiased learning-to-rank(LTR) algorithms, which are verified to model the relative relevance accurately based on noisy feedback, are appealing candidates and have already been applied in many applications with single categorical labels, such as user click signals. Nevertheless, the existing unbiased LTR methods cannot properly handle continuous feedback, which are essential for many industrial applications, such as content recommender systems. To provide personalized high-quality recommendation results, recommender systems need model both categorical and continuous biased feedback, such as click and dwell time. Accordingly, we design a novel unbiased LTR algorithm to tackle the challenges, which innovatively models position bias in the pairwise fashion and introduces the pairwise trust bias to separate the position bias, trust bias, and user relevance explicitly and can work for both continuous and categorical feedback. Experiment results on public benchmark datasets and internal live traffic of a large-scale recommender system at Tencent News show superior results for continuous labels and also competitive performance for categorical labels of the proposed method.

Key facts. Cited by 1 paper in the map (data through 7 Oct 2026). Builds on 6 of its 32 references that are in the map. First posted on arXiv 8 Mar 2023.

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6 of 32 references.

References · 6

  1. 2020Bias and Debias in Recommender System: A Survey and Future Directionscited by 239
  2. 2016Unbiased Learning-to-Rank with Biased Feedbackcited by 155
  3. 2020Embedding-based Retrieval in Facebook Searchcited by 155
  4. 2019Unbiased Recommender Learning from Missing-Not-At-Random Implicit Feedbackcited by 79
  5. 2015Modeling User Exposure in Recommendationcited by 69
  6. 2018Unbiased Learning to Rank with Unbiased Propensity Estimationcited by 61

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