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Intersectional Fairness via Mixed-Integer Optimization

NeurIPS 2026 · Learning theory and algorithms › Fairness · approach: Fair allocation and selection · 0 citations (OpenAlex)

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Proves SPSF and MSD detect the same most-unfair intersectional subgroup, and uses mixed-integer optimization with lazy cutting-plane constraints to train interpretable classifiers (linear, DNF) under intersectional fairness.

Problem

Marginal fairness can hide bias in intersections of protected attributes; detecting the most unfair intersectional subgroup and training classifiers that bound intersectional bias is computationally hard due to exponentially many subgroups.

Approach

Shows that maximizing SPSF and maximizing MSD (subgroup discrepancy between positively and negatively classified samples) identify the same most-unfair subgroup, and uses MIO with lazy constraint generation (cutting planes) to enforce intersectional fairness constraints for interpretable models without enumerating all subgroups.

Key results

Surprising findings

Limitations

Experimental setup

Datasets: ACS Income ACS Public Coverage ACS Mobility ACS Employment ACS Travel Time

Benchmarks: ACS Income ACS Public Coverage ACS Mobility ACS Employment ACS Travel Time

Metrics: SPSF violation FPSF violation MSD accuracy F1 score number of cuts

Baselines: GerryFair unconstrained MIO classifier MSD

Builds on: Statistical Parity Subgroup Fairness Maximum Subgroup Discrepancy GerryFair

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