mlsanityData to 7 Oct 2026

FRInGe: Distribution-Space Integrated Gradients with Fisher--Rao Geometry

arXiv 2605.06404 ↗First posted 7 May 2026cs.LGcited by 0

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Abstract (arXiv)

Gradient-based attribution methods are model-faithful and scalable, but Integrated Gradients (IG) can be brittle because explanations depend on heuristic baselines, straight-line paths, discretization, and saturation. We propose Fisher--Rao Integrated Gradients (FRInGe), which defines both the reference and interpolation schedule in predictive distribution space. FRInGe replaces input baselines with a maximum-entropy predictive reference and follows a Fisher-Rao geodesic on the probability simplex. The corresponding input-space trajectory is realized through the pullback Fisher metric and stabilized by KL and Euclidean trust regions; attributions are obtained by integrating input gradients along this trajectory. Across six ImageNet architectures, FRInGe most clearly improves calibration-oriented attribution metrics, especially MAS scores, while remaining competitive on perturbation AUC and infidelity.

Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 13 of its 17 references that are in the map. First posted on arXiv 7 May 2026.

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References · 13

  1. 2017Axiomatic Attribution for Deep Networkscited by 3,350
  2. 2019The many Shapley values for model explanationcited by 341
  3. 2019Explanations can be manipulated and geometry is to blamecited by 215
  4. 2021Guided Integrated Gradients: An Adaptive Path Method for Removing Noisecited by 102
  5. 2020Attribution in Scale and Spacecited by 61
  6. 2024Manifold Integrated Gradients: Riemannian Geometry for Feature Attributioncited by 21
  7. 2024IG2: Integrated Gradient on Iterative Gradient Path for Feature Attributioncited by 12
  8. 2024Improving Integrated Gradient-based Transferable Adversarial Examples by Refining the Integration Pathcited by 10
  9. 2023Integrated Decision Gradients: Compute Your Attributions Where the Model Makes Its Decisioncited by 9
  10. 2022Maximum Entropy Baseline for Integrated Gradientscited by 3
  11. 2023A New Baseline Assumption of Integated Gradients Based on Shaply valuecited by 3
  12. 2025Using the Path of Least Resistance to Explain Deep Networkscited by 3
1 more
  1. 2024Constructing sensible baselines for Integrated Gradientscited by 2

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