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KDD 2025Research Track

Your Graph Recommenders are Provably Doing Graph Contrastive Learning

Wenjie Yang 0006, Shengzhong Zhang, Jiaxing Guo, Zengfeng Huang

PDF 由论文原始站点提供,PaperCompass 不保存论文文件。DOI 10.1145/3711896.3737182 ↗

摘要

Graph recommender (GR) is a type of graph neural network (GNN) encoder that is customized for extracting information from the user-item interaction graph. Due to its strong performance on the recommendation task, GR has gained significant attention recently. Graph contrastive learning (GCL) is also a popular research direction that aims to learn, often unsupervised, GNNs with certain contrastive objectives. As general graph representation learning methods, GCLs have been widely adopted with supervised recommendation loss for joint training of GRs. Despite the intersection of GR and GCL research, theoretical understanding of the relationship between the two fields is surprisingly sparse. This vacancy inevitably leads to inefficient scientific research. In this paper, we aim to bridge the gap between the fields of GR and GCL from the perspective of encoders and loss functions. We theoretically show an interesting fact that graph recommenders are equivalent to a commonly used single-view graph contrastive model. Specifically, we find that (1) the classic encoder in GR is essentially a linear graph convolutional network with one-hot inputs, and (2) the loss function in GR is well bounded by a single-view GCL loss with certain hyperparameters. The first observation enables us to explain crucial designs of GR models, e.g., the removal of self-loop and nonlinearity. The second finding leads to a remarkable result that the recommendation loss and the GCL loss can be used interchangeably. The fact that we can train GR models solely with the GCL loss is particularly insightful, since before this work, GCLs are typically viewed as unsupervised methods that need fine-tuning. For the completeness of our work, we further generalize our theory to accommodate other GCL losses, particularly a multi-view GCL method that explicitly utilizes structural information. We believe our theory holds significant potential to inspire novel cross-field research directions in the future.