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Causal Fairness under Unobserved Confounding: A Neural Sensitivity Framework

ICLR 2024 · Learning theory and algorithms › Fairness · approach: Fairness auditing and regularization · 0 citations (OpenAlex)

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Derives sharp bounds on path-specific counterfactual fairness effects (DE, IE, SE) under unobserved confounding via a generalized marginal sensitivity model, and trains a neural fair predictor constrained by these worst-case bounds.

Problem

Causal fairness metrics (path-specific counterfactual direct, indirect, and spurious effects) are not identifiable from observational data when unobserved confounding exists, so fair predictions may be unfair in practice.

Approach

Unnest nested counterfactual fairness effects into identifiable terms and single-intervention effects, bound the latter with a generalized marginal sensitivity model, and use these worst-case bounds as augmented-Lagrangian constraints when training a neural predictor.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Account for unobserved confounding in fairness constraints rather than using the naïve unconfounded fairness objectiveFair robust versus Fair naïve · Synthetic U_DE (Φ = 2)Path-specific causal fairness boundsHelped
Add causal fairness constraints that assume no unobserved confoundingStandard model · Synthetic U_DE (Φ = 2)Path-specific causal fairnessHelped
Train without causal fairness constraintsFair prediction model · Synthetic U_DE (Φ = 2)Path-specific causal fairnessHurt

Limitations

Experimental setup

Datasets: Synthetic datasets (U_DE and U_IE settings) US Survey of Prison Inmates

Benchmarks: Synthetic datasets U_DE and U_IE US Survey of Prison Inmates

Metrics: upper and lower bounds on DE, IE, SE path-specific causal fa prediction loss

Baselines: Standard model Fair naive model

Builds on: generalized marginal sensitivity model marginal sensitivity model path-specific counterfactual fairness augmented Lagrangian

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