LGAIMay 24, 2025

Soft Weighted Machine Unlearning

arXiv:2505.18783v1h-index: 3
Originality Incremental advance
AI Analysis

This work addresses the over-unlearning issue in non-privacy machine unlearning, providing a correction solution for fairness- and robustness-driven tasks, though it is incremental as it builds on existing unlearning algorithms.

The paper tackles the problem of over-unlearning in machine unlearning for fairness and robustness by introducing a soft-weighted framework that assigns tailored weights to samples, which significantly outperforms hard-weighted schemes in fairness and robustness metrics while alleviating utility decline.

Machine unlearning, as a post-hoc processing technique, has gained widespread adoption in addressing challenges like bias mitigation and robustness enhancement, colloquially, machine unlearning for fairness and robustness. However, existing non-privacy unlearning-based solutions persist in using binary data removal framework designed for privacy-driven motivation, leading to significant information loss, a phenomenon known as over-unlearning. While over-unlearning has been largely described in many studies as primarily causing utility degradation, we investigate its fundamental causes and provide deeper insights in this work through counterfactual leave-one-out analysis. In this paper, we introduce a weighted influence function that assigns tailored weights to each sample by solving a convex quadratic programming problem analytically. Building on this, we propose a soft-weighted framework enabling fine-grained model adjustments to address the over-unlearning challenge. We demonstrate that the proposed soft-weighted scheme is versatile and can be seamlessly integrated into most existing unlearning algorithms. Extensive experiments show that in fairness- and robustness-driven tasks, the soft-weighted scheme significantly outperforms hard-weighted schemes in fairness/robustness metrics and alleviates the decline in utility metric, thereby enhancing machine unlearning algorithm as an effective correction solution.

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