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Graph Distance Based on Cause-Effect Estimands with Latents

NeurIPS 2026 · Graph learning › Graph algorithms and clustering · approach: Continuous DAG structure learning

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Proposes the Fixing Identification Distance (FID), a graph distance for acyclic directed mixed graphs that counts how often two graphs yield different symbolic cause-effect estimands obtained via fixing-based identification, and compares it to SHD and a separation-based distance on MAGs.

Problem

Evaluating discovered causal graphs is difficult, especially under latent confounding; existing graph distances (SHD, SID, AID, separation-based distances) either ignore downstream causal implications or do not apply to ADMGs with latent variables.

Approach

Extends the identification-strategy/verifier framework (AID) to ADMGs by using identification via fixing to enumerate all valid identifying expressions for each treatment-outcome pair, canonicalizing them symbolically with sympy, and scoring the proportion of candidate-graph estimands not matched by the reference graph.

Key results

Surprising findings

Limitations

Experimental setup

Datasets: synthetic ER-generated ADMGs (420 graphs, 5 variables)

Benchmarks: synthetic ADMG perturbations

Metrics: normalized FID (aidbar) symmetrized normalized FID Pearson correlation with SHD and ZL-SD

Baselines: Structural Hamming Distance ZL-SD separation-based distance

Builds on: Adjustment Identification Distance (AID) Structural Intervention Distance (SID) identification via fixing (nested Markov models) ID algorithm Structural Hamming Distance

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