Probably Approximately Metric-Fair Learning
arXiv:1803.03242
Abstract
The seminal work of Dwork {\em et al.} [ITCS 2012] introduced a metric-based notion of individual fairness. Given a task-specific similarity metric, their notion required that every pair of similar individuals should be treated similarly. In the context of machine learning, however, individual fairness does not generalize from a training set to the underlying population. We show that this can lead to computational intractability even for simple fair-learning tasks. With this motivation in mind, we introduce and study a relaxed notion of {\em approximate metric-fairness}: for a random pair of individuals sampled from the population, with all but a small probability of error, if they are similar then they should be treated similarly. We formalize the goal of achieving approximate metric-fairness simultaneously with best-possible accuracy as Probably Approximately Correct and Fair (PACF) Learning. We show that approximate metric-fairness {\em does} generalize, and leverage these generalization guarantees to construct polynomial-time PACF learning algorithms for the classes of linear and logistic predictors.
Published in International Conference on Machine Learning (ICML) 2018
References in corpus (5)
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- Online Learning with an Unknown Fairness Metric
- Machine learning fairness notions: Bridging the gap with real-world applications
- Average Individual Fairness: Algorithms, Generalization and Experiments
- Two Simple Ways to Learn Individual Fairness Metrics from Data
- Review of Mathematical frameworks for Fairness in Machine Learning
- Toward Operationalizing Pipeline-aware ML Fairness: A Research Agenda for Developing Practical Guidelines and Tools
- SenSeI: Sensitive Set Invariance for Enforcing Individual Fairness
- Envy-Free Classification
- Moment Multicalibration for Uncertainty Estimation
- SoK: Machine Learning Governance
- Sample Complexity of Uniform Convergence for Multicalibration
- Metric-Free Individual Fairness in Online Learning
- Preference-Informed Fairness
- An Axiomatic Theory of Provably-Fair Welfare-Centric Machine Learning
- Realizable Learning is All You Need