gnn-architecture-eval
On the choice of graph neural network architectures — Vignac et al. (2019) (arXiv:1911.05384, 2019)
What this evaluates
This evaluation probes how graph neural network (GNN) performance depends on the ratio of observed training nodes to feature dimensionality (N_obs/D). It tests whether standard benchmarks are biased toward low-dimensional regimes and evaluates the effectiveness of decoupling feature extraction from graph propagation.
Datasets
- Cora, Citeseer, Pubmed — total ?; splits: train (-1), test (-1)
Metrics
Accuracy(primary) — range: [0, 1]- Accuracy is the fraction of correctly classified nodes in the test set. Results are reported as the mean accuracy over 100 random train-test splits, along with the 95% confidence interval.
Input / output format
Input: Graph adjacency matrix and node feature matrix X (optionally transformed via random sketching to target dimension D').
Output: Predicted class label for each node in the test set.
Scoring recipe
correct = sum(1 for pred, gold in zip(predictions, gold_labels) if pred == gold)
accuracy = correct / len(gold_labels)
# Reported as mean(accuracies) ± 95% CI over 100 random 50% train splits
Common pitfalls
- Assuming standard benchmark configurations (low N_obs/D) generalize to high-data regimes where complex GNNs are needed.
- Ignoring that feature dimensions are artificially manipulated via random sketching, which changes the effective input distribution.
- Confusing the number of propagation steps (K=2) with the number of learnable layers in the model.
Evidence (verbatim from paper)
We repeat experiments with different train-test splits (selected uniformly at random) for each configuration of parameters to avoid overfitting to a particular training scenario. ... Table 2: Accuracy and 95% confidence interval over 100 splits with 300 features and 50% of the nodes in the training set.
Citation
@misc{vignac2019choice,
title={On the choice of graph neural network architectures},
author={Vignac et al. (2019)},
year={2019},
note={arXiv:1911.05384}
}
- arXiv: 1911.05384