The paper addresses the problem of selection bias in recommender systems, which arises from the recommendation process and the interactive process of user selection. Many previous studies have focused on addressing selection bias by establishing unbiased estimators, but they ignore the fact that potential outcomes for a given user-item pair may vary with the treatments assigned to other user-item pairs, known as the neighborhood effect.
To fill this gap, the paper first formulates the neighborhood effect as an interference problem from the perspective of causal inference. It then introduces a treatment representation to capture the neighborhood effect and proposes a novel ideal loss that can be used to deal with selection bias in the presence of neighborhood effect.
The paper further develops two new estimators, neighborhood inverse propensity score (N-IPS) and neighborhood doubly robust (N-DR), for estimating the proposed ideal loss. Theoretical analysis shows that the proposed N-IPS and N-DR estimators can achieve unbiased learning in the presence of both selection bias and neighborhood effect, while the previous debiasing estimators cannot result in unbiased learning without imposing extra strong assumptions.
Extensive semi-synthetic and real-world experiments are conducted to demonstrate the effectiveness of the proposed methods for eliminating the selection bias under interference.
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arxiv.org
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by Haoxuan Li,C... : arxiv.org 05-01-2024
https://arxiv.org/pdf/2404.19620.pdfDaha Derin Sorular