基于积分概率度量期望的连续敏感属性公平表示学习

Insung Kong;Kunwoong Kim;Yongdai Kim
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引用次数: 0

摘要

人工智能公平,也被称为算法公平,旨在确保算法在运行时不偏袒或歧视任何个人或群体。在各种人工智能算法中,公平表征学习(FRL)方法近年来引起了人们的极大兴趣。然而,现有的FRL算法有一个局限性:它们主要是针对分类敏感属性设计的,因此不能应用于连续敏感属性,如年龄或收入。本文提出了一种连续敏感属性的FRL算法。首先,我们引入了一种称为积分概率度量期望(EIPM)的度量来评估连续敏感属性表示空间的公平性水平。我们证明,如果表示的分布具有较低的EIPM值,那么无论选择哪种预测头,在表示的顶部构造的任何预测头都是公平的。此外,EIPM还具有一个显著的优势,即它可以使用我们提出的有限样本估计器进行准确估计。基于这些特性,我们提出了一种新的FRL算法,称为基于EIPM和MMD (FREM)的公平表示算法。实验证明,FREM方法优于其他基线方法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Fair Representation Learning for Continuous Sensitive Attributes Using Expectation of Integral Probability Metrics
AI fairness, also known as algorithmic fairness, aims to ensure that algorithms operate without bias or discrimination towards any individual or group. Among various AI algorithms, the Fair Representation Learning (FRL) approach has gained significant interest in recent years. However, existing FRL algorithms have a limitation: they are primarily designed for categorical sensitive attributes and thus cannot be applied to continuous sensitive attributes, such as age or income. In this paper, we propose an FRL algorithm for continuous sensitive attributes. First, we introduce a measure called the Expectation of Integral Probability Metrics (EIPM) to assess the fairness level of representation space for continuous sensitive attributes. We demonstrate that if the distribution of the representation has a low EIPM value, then any prediction head constructed on the top of the representation become fair, regardless of the selection of the prediction head. Furthermore, EIPM possesses a distinguished advantage in that it can be accurately estimated using our proposed estimator with finite samples. Based on these properties, we propose a new FRL algorithm called Fair Representation using EIPM with MMD (FREM). Experimental evidences show that FREM outperforms other baseline methods.
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