A New Baseline Assumption of Integated Gradients Based on Shaply value
Shuyang Liu, Zixuan Chen, Ge Shi, Ji Wang, Changjie Fan, Yu Xiong,, Runze Wu Yujing Hu, Ze Ji, Yang Gao

TL;DR
This paper introduces Shapley Integrated Gradients (SIG), a novel baseline method for Integrated Gradients that leverages Shapley Values to improve explanation accuracy and consistency in deep neural network interpretability.
Contribution
The paper proposes a new baseline approach for IG based on Shapley Values, with theoretical justification and empirical validation demonstrating its advantages over traditional methods.
Findings
SIG effectively emulates Shapley Value distributions in simulations.
Empirical tests show SIG provides more precise feature contribution estimates.
SIG offers consistent explanations across diverse data types with minimal extra computation.
Abstract
Efforts to decode deep neural networks (DNNs) often involve mapping their predictions back to the input features. Among these methods, Integrated Gradients (IG) has emerged as a significant technique. The selection of appropriate baselines in IG is crucial for crafting meaningful and unbiased explanations of model predictions in diverse settings. The standard approach of utilizing a single baseline, however, is frequently inadequate, prompting the need for multiple baselines. Leveraging the natural link between IG and the Aumann-Shapley Value, we provide a novel outlook on baseline design. Theoretically, we demonstrate that under certain assumptions, a collection of baselines aligns with the coalitions described by the Shapley Value. Building on this insight, we develop a new baseline method called Shapley Integrated Gradients (SIG), which uses proportional sampling to mirror the…
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Taxonomy
TopicsExplainable Artificial Intelligence (XAI) · Adversarial Robustness in Machine Learning · Advanced Neural Network Applications
MethodsNormalizing Flows · Sliced Iterative Generator
