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Robust Stochastic Graph Generator for Counterfactual Explanations

AAAI 2024 · Graph learning › Graph self-supervised learning · approach: Brain and biological graph learning · 5 citations (OpenAlex)

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Proposes RSGG-CE, a residual-GAN graph autoencoder generator that samples counterfactual graphs from its latent space using partial-order edge sampling, evaluated against CF², CLEAR, MEG and G-CounteRGAN on Tree-Cycles and ASD.

Problem

Graph counterfactual explanations for graph classification: generating valid, plausible, minimally changed counterfactual graphs with low cost, without retraining per input and without heuristic perturbation rules.

Approach

A GCN discriminator and a graph-autoencoder generator (Residual GAN) trained only on the explainee class produce residual edge weights added to the input adjacency; at inference, edges are sampled in a partial order (existing edges first, then non-existing) and the oracle is queried only on the non-existing group until a valid counterfactual is found.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use RSGG-CE instead of MEGGraph counterfactual explanations · Tree-Cycles (TC)Correctness: 0.530 -> 0.885Helped
Use RSGG-CE instead of CLEARGraph counterfactual explanations · Autism Spectrum Disorder (ASD)Correctness: 0.554 -> 0.603Helped
Increase the number of nodes per cycle (ablation)RSGG-CE · Tree-Cycles (TC)CorrectnessHelped
Increase the number of cycles per graph (ablation)RSGG-CE · Tree-Cycles (TC)GEDHurt
Increase the number of nodes per graph (ablation)RSGG-CE · Tree-Cycles (TC)CorrectnessNo clear effect
Increase the number of dataset instances (ablation)RSGG-CE · Tree-Cycles (TC)GEDNo clear effect
Increase the number of dataset instances (ablation)RSGG-CE · Tree-Cycles (TC)CorrectnessHelped

Surprising findings

Limitations

Experimental setup

Datasets: Tree-Cycles ASD

Benchmarks: Tree-Cycles ASD

Metrics: Runtime GED Oracle Calls Correctness Sparsity Fidelity Oracle Accuracy

Baselines: MEG CF^2 CLEAR G-CounteRGAN

Builds on: Residual GAN CF^2 CLEAR G-CounteRGAN GRETEL

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