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Is Homophily a Necessity for Graph Neural Networks?
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Graph neural networks (GNNs) have shown great prowess in learning representations suitable for numerous graph-based machine learning tasks. When applied to semi-supervised node classification, GNNs are widely believed to work well due to the homophily assumption ("like attracts like"), and fail to generalize to heterophilous graphs where dissimilar nodes connect. Recent works design new architectures to overcome such heterophily-related limitations, citing poor baseline performance and new architecture improvements on a few heterophilous graph benchmark datasets as evidence for this notion. In our experiments, we empirically find that standard graph convolutional networks (GCNs) can actually achieve better performance than such carefully designed methods on some commonly used heterophilous graphs. This motivates us to reconsider whether homophily is truly necessary for good GNN performance. We find that this claim is not quite true, and in fact, GCNs can achieve strong performance on heterophilous graphs under certain conditions. Our work carefully characterizes these conditions, and provides supporting theoretical understanding and empirical observations. Finally, we examine existing heterophilous graphs benchmarks and reconcile how the GCN (under)performs on them based on this understanding.
Forward citations
Cited by 3 Pith papers
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Are Heterogeneous Graph Neural Networks Truly Effective for Node Classification? A Causal Perspective
A large benchmark suggests tuned RGCN matches complex HGNNs and heterogeneous graphs help mainly via homophily and local-global label discrepancy, but the causal analysis is circular.
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Higher-capacity image encoders improve cosine k-NN graph homophily and GCN classification metrics on breast ultrasound, with test-set homophily linearly tracking accuracy.
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How do Probabilistic Graphical Models and Graph Neural Networks Look at Network Data?
SBM-style probabilistic models outperform graph neural networks on link prediction when node features are low-dimensional, noisy, or the graph is heterophilic.
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