Learning from Discriminatory Training Data
Preprint
Abstract
Supervised learning systems are trained using historical data and, if the data was tainted by discrimination, they may unintentionally learn to discriminate against protected groups. We propose that fair learning methods, despite training on potentially discriminatory datasets, shall perform well on fair test datasets. Such dataset shifts crystallize application scenarios for specific fair learning methods. For instance, the removal of direct discrimination can be represented as a particular dataset shift problem. For this scenario, we propose a learning method that provably minimizes model error on fair datasets, while blindly training on datasets poisoned with direct additive discrimination. The method is compatible with existing legal systems and provides a solution to the widely discussed issue of protected groups' intersectionality by striking a balance between the protected groups. Technically, the method applies probabilistic interventions, has causal and counterfactual formulations, and is computationally lightweight - it can be used with any supervised learning model to prevent discrimination via proxies while maximizing model accuracy for business necessity.Keywords
All Related Versions
This publication has 28 references indexed in Scilit:
- Learning under Concept Drift: A ReviewIEEE Transactions on Knowledge and Data Engineering, 2018
- Fair Prediction with Disparate Impact: A Study of Bias in Recidivism Prediction InstrumentsBig Data, 2017
- Algorithmic Transparency via Quantitative Input Influence: Theory and Experiments with Learning Systems2016
- Fast R-CNN2015
- A unifying view on dataset shift in classificationPattern Recognition, 2012
- The badness of discriminationEthical Theory and Moral Practice, 2006
- Racial Discrimination and Redlining in CitiesJournal of Urban Economics, 2000
- Approximation theory of the MLP model in neural networksActa Numerica, 1999
- Learning in the Presence of Concept Drift and Hidden ContextsMachine Learning, 1996
- Approximation by superpositions of a sigmoidal functionMathematics of Control, Signals, and Systems, 1989