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Bounding and Approximating Intersectional Fairness through Marginal Fairness

NeurIPS 2022 · Learning theory and algorithms › Fairness · approach: Post-processing and transport for fairness · 3 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Group protected attributes using the greedy feasible-partition heuristicMarginal approximation UFIind · US Census 1990 subsets (D_i)relative expected L2 errorHelped
Use the ungrouped marginal approximation instead of the grouped partition approximation (ablation)UFIind · US Census 1990 subsets (D_i)relative expected L2 errorHurt
Use the Bayesian estimator UFIB rather than the marginal approximationsIntersectional unfairness estimation · US Census 1990 subsets (D_i)relative expected L2 errorHurt
Use the Bayesian estimator UFIB rather than the smax estimatorIndependence-departure estimation · Synthetic distributions P_irelative expected L2 errorHurt
Vary the Bayesian prior parameter alpha (ablation)Bayesian estimator UFIB · US Census 1990 subsets (D_i) and synthetic distributions P_irelative expected L2 errorMixed
Increase the grouping count threshold tau (ablation)Partitioned marginal approximation UFIind[(q*)] · US Census 1990 subsets (D_i)approximation errorMixed
Use the theoretical high-probability boundsIntersectional fairness estimation · US Census 1990 subsets (D_i)bound tightnessHurt
Use ungrouped marginal approximation on the synthetic distributions (ablation)UFIind · Synthetic distributions P_iapproximation to intersectional unfairnessHurt

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