Graph Meta Learning via Local Subgraphs
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Prevailing methods for graphs require abundant label and edge information for learning. When data for a new task are scarce, meta-learning allows us to learn from prior experiences and form much-needed inductive biases for fast adaption to the new task. Here, we introduce G-Meta, a novel meta-learning approach for graphs. G-Meta uses local subgraphs to transfer subgraph-specific information and make the model learn the essential knowledge faster via meta gradients. G-Meta learns how to quickly adapt to a new task using only a handful of nodes or edges in the new task and does so by learning from data points in other graphs or related, albeit disjoint label sets. G-Meta is theoretically justified as we show that the evidence for a particular prediction can be found in the local subgraph surrounding the target node or edge. G-Meta is theoretically justified, which we show using the theory of enclosing subgraphs. Experiments on seven datasets and nine baseline methods show that G-Meta can considerably outperform existing methods by up to 16.3 methods, G-Meta can successfully learn in challenging, few-shot learning settings that require generalization to completely new graphs and never-before-seen labels. Finally, G-Meta scales to large graphs, which we demonstrate on our new Tree-of-Life dataset comprising of 1,840 graphs, a two-orders of magnitude increase in the number of graphs used in prior work.
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