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End-to-End Fairness Optimization with Fair Decision-Focused Learning

arXiv 2607.29441 ↗First posted 31 Jul 2026cs.LG math.OCcited by 0

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Abstract (arXiv)

Many real-world systems rely on predictive models to inform decisions, and fairness concerns arise in both the prediction and decision stages. We introduce end-to-end fairness optimization (E2EFO) as a unifying framework that integrates fairness across the prediction-to-decision pipeline. We focus on resource allocation with group-based fairness: the prediction task estimates allocation impacts while limiting accuracy disparity across groups, and the decision task distributes those impacts equitably by optimizing a group-based alpha-fairness measure. Within this framework, we propose fair decision-focused learning (FDFL), a training paradigm that jointly accounts for prediction accuracy, prediction fairness, and decision regret -- the loss in decision fairness due to imperfect predictions. FDFL trains the predictor by gradient descent, combining the objective gradients through multi-task learning techniques. The core computational challenge is the decision Jacobian with respect to the predictor parameters: we derive exact closed-form formulas for a tractable class of fair allocation and apply a differentiable optimization layer in the general case. We further establish a finite-sample generalization bound for the scalarized FDFL objective. Numerical experiments on a healthcare-based single resource allocation and a synthetic multiple resource allocation illustrate the value of jointly accounting for prediction fairness and decision fairness in prediction-informed decision-making.

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References · 35

  1. 2019A Survey on Bias and Fairness in Machine Learningcited by 1,911
  2. 2017Multi-Task Learning Using Uncertainty to Weigh Losses for Scene Geometry and Semanticscited by 1,345
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  9. 2018Melding the Data-Decisions Pipeline: Decision-Focused Learning for Combinatorial Optimizationcited by 220
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  11. 2018Delayed Impact of Fair Machine Learningcited by 183
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23 more
  1. 2017A Convex Framework for Fair Regressioncited by 147
  2. 2014From Predictive to Prescriptive Analyticscited by 142
  3. 2023Decision-Focused Learning: Foundations, State of the Art, Benchmark and Future Opportunitiescited by 129
  4. 2018The Measure and Mismeasure of Fairnesscited by 94
  5. 2023A Survey of Contextual Optimization Methods for Decision Making under Uncertaintycited by 81
  6. 2019Differentiating Through a Cone Programcited by 72
  7. 2022In Defense of the Unitary Scalarization for Deep Multi-Task Learningcited by 65
  8. 2022Do Current Multi-Task Optimization Methods in Deep Learning Even Help?cited by 60
  9. 2023Revisiting Scalarization in Multi-Task Learning: A Theoretical Perspectivecited by 51
  10. 2023Three-Way Trade-Off in Multi-Objective Learning: Optimization, Generalization and Conflict-Avoidancecited by 35
  11. 2018Solution Refinement at Regular Points of Conic Problemscited by 21
  12. 2020Residuals-based distributionally robust optimization with covariate informationcited by 20
  13. 2023Estimate-Then-Optimize versus Integrated-Estimation-Optimization versus Sample Average Approximation: A Stochastic Dominance Perspectivecited by 19
  14. 2021End-to-end Learning for Fair Ranking Systemscited by 18
  15. 2024Decision-Focused Learning with Directional Gradientscited by 16
  16. 2022Decision-Aware Learning for Optimizing Health Supply Chainscited by 14
  17. 2023Backpropagation of Unrolled Solvers with Folded Optimizationcited by 13
  18. 2021Learning to be Fair: A Consequentialist Approach to Equitable Decision-Makingcited by 11
  19. 2025Dissecting the Impact of Model Misspecification in Data-driven Optimizationcited by 9
  20. 2023On Prediction-Modelers and Decision-Makers: Why Fairness Requires More Than a Fair Prediction Modelcited by 6
  21. 2024End-to-End Learning for Fair Multiobjective Optimization Under Uncertaintycited by 2
  22. 2025Prediction Loss Guided Decision-Focused Learningcited by 2
  23. 2024Learning Fair Ranking Policies via Differentiable Optimization of Ordered Weighted Averagescited by 1

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