空间公平性审计

Dimitris Sacharidis, G. Giannopoulos, George Papastefanatos, K. Stefanidis
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引用次数: 1

摘要

研究了保护属性为位置时的算法公平性问题。要处理连续的受保护属性,如年龄或收入,标准的方法是将域离散到预定义的组中,并跨组比较算法结果。然而,将这一想法应用于地理位置会引起对不公正划分选区的担忧,并可能引入统计偏差。先前的工作解决了这些问题,但只针对有规律间隔的地点,同时提出了其他问题,最明显的是它无法辨别可能表现出空间不公平的区域。与既定的算法公平概念类似,我们将空间公平定义为结果与位置的统计独立性。这就要求对于每个空间区域,结果的分布在区域内外是相同的。为了考虑结果分布的局部差异,我们比较了两个相互竞争的假设如何很好地解释观察到的结果。零假设假设空间公平,而交替假设允许区域内外的不同分布。然后通过似然比检验评估它们的拟合优度。如果两种假设在解释观察结果的程度上没有显著差异,我们得出结论,该算法在空间上是公平的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Auditing for Spatial Fairness
This paper studies algorithmic fairness when the protected attribute is location. To handle protected attributes that are continuous, such as age or income, the standard approach is to discretize the domain into predefined groups, and compare algorithmic outcomes across groups. However, applying this idea to location raises concerns of gerrymandering and may introduce statistical bias. Prior work addresses these concerns but only for regularly spaced locations, while raising other issues, most notably its inability to discern regions that are likely to exhibit spatial unfairness. Similar to established notions of algorithmic fairness, we define spatial fairness as the statistical independence of outcomes from location. This translates into requiring that for each region of space, the distribution of outcomes is identical inside and outside the region. To allow for localized discrepancies in the distribution of outcomes, we compare how well two competing hypotheses explain the observed outcomes. The null hypothesis assumes spatial fairness, while the alternate allows different distributions inside and outside regions. Their goodness of fit is then assessed by a likelihood ratio test. If there is no significant difference in how well the two hypotheses explain the observed outcomes, we conclude that the algorithm is spatially fair.
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