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A Unifying Post-Processing Framework for Multi-Objective Learn-to-Defer Problems

NeurIPS 2024 · Learning theory and algorithms › Combinatorial and search optimization · approach: Multi-objective optimization · 0 citations (OpenAlex)

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Problem

Learn-to-defer systems must optimize human-AI team accuracy while satisfying multiple constraints (fairness, expert budget, OOD deferral, etc.), but general methodology for such multi-objective constrained deferral has been largely unexplored.

Approach

Reformulates multi-objective learn-to-defer as a linear program over randomized predictors and shows it is an instance of a d-dimensional generalization of the Neyman-Pearson lemma (d-GNP), yielding a closed-form optimal solution of thresholded embedding scores that a plug-in post-processing algorithm can estimate.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
use the d-GNP post-processing method instead of the compared baselinesLearn-to-Defer on COMPAS · COMPASdemographic parity violationHelped
loosen the equalized-odds violation boundsd-GNP on ACSIncome · ACSIncomeaccuracyHelped
apply the d-GNP post-processing method under bounded equalized odds violationLearn-to-Defer on ACSIncome · ACSIncomeequalized odds violationHelped

Surprising findings

Limitations

Experimental setup

Datasets: COMPAS ACSIncome (folktables)

Benchmarks: COMPAS ACSIncome

Metrics: accuracy demographic parity violation equalized odds violation constraint violation

Baselines: Madras et al. (demographic parity regularizer) Mozannar et al. (score-shifting post-hoc thresholding)

Builds on: Neyman-Pearson lemma Chow's rule Madras et al. learning to defer Mozannar and Sontag consistent estimators for learning to defer

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