Validation-Induced Shapley Shifts: How Validation Structure Distorts Data Valuation
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Abstract (arXiv)
Shapley values are widely used to attribute value to training data based on their marginal contribution to performance on a validation set. Existing practice often assumes these values are stable once the training data and model are fixed. In this work, we uncover a systematic vulnerability: even modest changes to the validation set, such as introducing noises, cause directional shifts in Shapley distributions. As noises are added, Shapley values of training samples compress toward zero. We trace this to a noise-induced neighborhood reshuffling effect: perturbations alter the local rank order between validation and training samples, flattening the valuation landscape. Using the KNN-Shapley framework, we show through synthetic and real data that these shifts are consistent and reproducible. Our findings challenge the assumption of Shapley stability and reveal a new axis of fragility in data valuation. We propose normalization and boundary-aware validation strategies to mitigate these distortions and enable more robust, interpretable valuation in machine learning marketplaces.
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References · 25
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- 2018A Marketplace for Data: An Algorithmic Solutioncited by 75
13 more
- 2020Collaborative Machine Learning with Incentive-Aware Model Rewardscited by 71
- 2020Data Valuation for Medical Imaging Using Shapley Value: Application on A Large-scale Chest X-ray Datasetcited by 34
- 2022CS-Shapley: Class-wise Shapley Values for Data Valuation in Classificationcited by 32
- 2021Data Shapley Valuation for Efficient Batch Active Learningcited by 27
- 2023Threshold KNN-Shapley: A Linear-Time and Privacy-Friendly Approach to Data Valuationcited by 19
- 2024Efficient Data Shapley for Weighted Nearest Neighbor Algorithmscited by 18
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- 2021Improving Cooperative Game Theory-based Data Valuation via Data Utility Learningcited by 13
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- 2022On Shapley Value in Data Assemblage Under Independent Utilitycited by 4
- 2023Optimizing Data Shapley Interaction Calculation from O(2^n) to O(t n^2) for KNN modelscited by 4
- 2024On the Inflation of KNN-Shapley Valuecited by 4
- 2021Data Valuation for Vertical Federated Learning: A Model-free and Privacy-preserving Methodcited by 3
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