Penalizing Unfairness in Binary Classification
By Yahav Bechavod, Katrina Ligett. 2017
126 citations recorded by the source corpus.
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The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
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- Mohit Bansal
Citations in the corpus
- Empirical Risk Minimization under Fairness Constraints (2018, background): “Methods in the second family enforce fairness directly during the training step: [18, 19, 20, 3, 21, 22, 23, 24, 25, 26] are examples of this method which provide non-convex approaches to the solution of the problem or they derive consistency results just for the non-convex formulation resorting…”
- Algorithmic Fairness (2020, methodology): “This dataset was used, for example, by [13] and [141], where gender was studied as the sensitive feature.”
- Adversarial Removal of Demographic Attributes Revisited (2019, background): “Several approaches have been proposed to learn classifiers that are invariant (unbiased with respect) to protected attributes: cost-sensitive (Agar-wal et al., 2018), regularization-based (Bechavod and Ligett, 2017), and adversarial (Ganin and Lempitsky, 2015).”
- Rényi Fair Inference (2019, background): “To do that, various independence proxies such as mutual information Kamishima et al. (2011), false positive/negative rates Bechavod & Ligett (2017), equalized odds Donini et al. (2018), Pearson correlation coefficient Zafar et al. (2015; 2017), Hilbert Schmidt independence criterion (HSIC) P ´…”
- Putting Fairness Principles into Practice: Challenges, Metrics, and Improvements (2019, background): “Others have focused on constrained optimization [1, 20], or using a variety of regularization techniques [3, 24, 36].”
- A Review on Fairness in Machine Learning (2022, methodology): “As a result, the mechanisms also differ in the techniques used for solving them, depending on linearity and computational complexity of the optimization problem (e.g., see the works of Bechavod and Ligett [16, 17], which use a regularization penalty term that aims to minimize a proxy for equalized o”
- Why Is My Classifier Discriminatory? (2018, methodology): “Fairness in prediction has been encouraged by adjusting models through regularization (Bechavod & Ligett, 2017; Kamishima et al., 2011), constraints (Kamiran et al., 2010; Zafar et al., 2017), and representation learning (Zemel et al., 2013).”
- Fairness through Causal Awareness: Learning Causal Latent-Variable Models for Biased Data (2018, background): “Much work has been done recently on the problem of fair classification [1, 4, 15, 50], yielding an abundant supply of definitions, models, and algorithms for the purposes of learning classifiers whose outputs satisfy distributional constraints.”
- Welfare and Distributional Impacts of Fair Classification (2018, background): “Recent efforts have incorporated fairness constraints into the learning process itself by way of regularization (Bechavod & Ligett, 2017) or convex proxies for constrained optimization (Zafar et al., 2017) to generate a new classifier h′(x).”
- Trustworthy Artificial Intelligence: A Review (2022, background): “In-the-loop 3 Data/Model Bias Classification [13, 91, 99, 223] Regression [16] Classification, Regression [225] Decision Tree [98]”
- Fairness in Recommendation Ranking through Pairwise Comparisons (2019, background): “Rather, numerous approaches have been developed for optimizing fairness metrics during classifier training, such as constraint-based optimization [2, 22], adversarial learning [8, 20, 35, 37, 53, 54], and regularization over model predictions [5, 7, 30, 51].”
- Explainable Deep Learning: A Field Guide for the Uninitiated (2020, unknown): “In-process methods (Calders et al., 2009; Kamishima et al., 2011; Zafar et al., 2017a; Woodworth et al., 2017; Zafar et al., 2017b; Bechavod & Ligett, 2017; Kearns et al., 2018; Pérez-Suay et al., 2017; Berk et al., 2017; Olfat & Aswani, 2018; Agarwal et al., 2018; Menon & Williamson, 2018; Donini…”
- Fairness in Machine Learning (2020, methodology): “Some methods transform the constrained optimization problem via the method of Lagrange multipliers [3, 15, 34, 37, 38, 59, 97, 135, 183, 185] or add penalties to the objective [5, 14, 22, 44, 46, 56, 58, 62, 73, 74, 75, 79, 82, 87, 88, 89, 93, 94, 95, 98, 104, 115, 119, 123, 133, 134, 135, 138, 139,”