沙普利值:从合作博弈到可解释的人工智能

Meng Li, Hengyang Sun, Yanjun Huang, Hong Chen
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引用次数: 0

摘要

随着机器学习(ML)的巨大成功,人们对其黑箱性质的担忧与日俱增。可解释性问题影响了人们对 ML 系统的信任,并引发了算法偏见等伦理问题。近年来,基于 Shapley 值的特征归因解释方法已成为解释 ML 模型的主流可解释人工智能方法。本文全面概述了基于 Shapley 值的归因方法。我们首先概述了植根于合作博弈论的 Shapley 值基础理论,并讨论了其理想特性。为了加深理解并帮助识别相关算法,我们从三个维度为现有的基于 Shapley 值的特征归因方法提出了一个综合分类框架:夏普利值类型、特征替换方法和近似方法。此外,我们还强调了 Shapley 值在 ML 模型开发不同阶段的实际应用,包括建模前、建模和建模后阶段。最后,这项工作总结了与 Shapley 值相关的局限性,并讨论了未来研究的潜在方向。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Shapley value: from cooperative game to explainable artificial intelligence

With the tremendous success of machine learning (ML), concerns about their black-box nature have grown. The issue of interpretability affects trust in ML systems and raises ethical concerns such as algorithmic bias. In recent years, the feature attribution explanation method based on Shapley value has become the mainstream explainable artificial intelligence approach for explaining ML models. This paper provides a comprehensive overview of Shapley value-based attribution methods. We begin by outlining the foundational theory of Shapley value rooted in cooperative game theory and discussing its desirable properties. To enhance comprehension and aid in identifying relevant algorithms, we propose a comprehensive classification framework for existing Shapley value-based feature attribution methods from three dimensions: Shapley value type, feature replacement method, and approximation method. Furthermore, we emphasize the practical application of the Shapley value at different stages of ML model development, encompassing pre-modeling, modeling, and post-modeling phases. Finally, this work summarizes the limitations associated with the Shapley value and discusses potential directions for future research.

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