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Extended Wasserstein-GAN Approach to Causal Distribution Learning: Density-Free Estimation and Minimax Optimality

NeurIPS 2026 · Probabilistic and scientific modeling › Treatment effects · approach: Distributional treatment effects · 0 citations (OpenAlex)

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Proposes GANICE, a GAN that minimizes an extended Wasserstein distance (diagonal, state-preserving coupling) between generated and target conditional interventional outcome laws, using cell-normalized estimators to avoid density-ratio estimation, with minimax rates for finite and continuous conditioning.

Problem

Estimating full conditional interventional outcome distributions (beyond means) for causal inference, where existing adversarial causal generators lack population risk formulations tied to the identifiable target and often rely on unstable density-ratio estimation.

Approach

Replace factual-coordinate discriminators with a WGAN-style dual under the extended Wasserstein distance, which compares outcome laws only at identical treatment-covariate states; the empirical objective uses cell-normalized observed averages weighted by target masses so overlap density ratios never need estimating.

Key results

Surprising findings

Limitations

Experimental setup

Datasets: IHDP TCGA Jobs (NSW + PSID)

Benchmarks: IHDP TCGA Jobs

Metrics: empirical extended Wasserstein error RCT-assisted arm-level Wasserstein error quantile treatment effect error CDF agreement

Baselines: GANITE PO-Flow DiffPO INFs DR-Learner SCIGAN DRNet VCNet

Builds on: WGAN GANITE SCIGAN MCGAN extended Wasserstein distance

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