mlsanityData to 14 Oct 2026

Achieving Fairness with a Simple Ridge Penalty

arXiv 2105.13817 ↗First posted 18 May 2021cs.LG stat.MEcited by 13

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Abstract (arXiv)

In this paper we present a general framework for estimating regression models subject to a user-defined level of fairness. We enforce fairness as a model selection step in which we choose the value of a ridge penalty to control the effect of sensitive attributes. We then estimate the parameters of the model conditional on the chosen penalty value. Our proposal is mathematically simple, with a solution that is partly in closed form, and produces estimates of the regression coefficients that are intuitive to interpret as a function of the level of fairness. Furthermore, it is easily extended to generalised linear models, kernelised regression models and other penalties; and it can accommodate multiple definitions of fairness. We compare our approach with the regression model from Komiyama et al. (2018), which implements a provably-optimal linear regression model; and with the fair models from Zafar et al. (2019). We evaluate these approaches empirically on six different data sets, and we find that our proposal provides better goodness of fit and better predictive accuracy for the same level of fairness. In addition, we highlight a source of bias in the original experimental evaluation in Komiyama et al. (2018).

Key facts. Cited by 13 papers in the map (data through 14 Oct 2026). Builds on 13 of its 58 references that are in the map. First posted on arXiv 18 May 2021.

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13 of 58 references.

References · 13

  1. 2019A Survey on Bias and Fairness in Machine Learningcited by 1,917
  2. 2018A Reductions Approach to Fair Classificationcited by 587
  3. 2017Fairness in Criminal Justice Risk Assessments: The State of the Artcited by 315
  4. 2018Gaussian Processes and Kernel Methods: A Review on Connections and Equivalencescited by 192
  5. 2019Mitigating Bias in Algorithmic Hiring: Evaluating Claims and Practicescited by 174
  6. 2019Fair Regression: Quantitative Definitions and Reduction-based Algorithmscited by 168
  7. 2017A Convex Framework for Fair Regressioncited by 148
  8. 2020Algorithmic Fairnesscited by 143
  9. 2013Divide and Conquer Kernel Ridge Regression: A Distributed Algorithm with Minimax Optimal Ratescited by 65
  10. 2017Fair Kernel Learningcited by 39
  11. 2020Review of Mathematical frameworks for Fairness in Machine Learningcited by 21
  12. 2015Lecture notes on ridge regressioncited by 16
1 more
  1. 2020Fast Fair Regression via Efficient Approximations of Mutual Informationcited by 10

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Citing papers per year: 2022: 4; 2023: 4; 2024: 2; 2025: 1; 2026: 2.

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