On the Usage of Gaussian Process for Efficient Data Valuation
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Abstract (arXiv)
In machine learning, knowing the impact of a given datum on model training is a fundamental task referred to as Data Valuation. Building on previous works from the literature, we have designed a novel canonical decomposition allowing practitioners to analyze any data valuation method as the combination of two parts: a utility function that captures characteristics from a given model and an aggregation procedure that merges such information. We also propose to use Gaussian Processes as a means to easily access the utility function on ``sub-models'', which are models trained on a subset of the training set. The strength of our approach stems from both its theoretical grounding in Bayesian theory, and its practical reach, by enabling fast estimation of valuations thanks to efficient update formulae.
Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 12 of its 26 references that are in the map. First posted on arXiv 4 Jun 2025.
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References · 12
- 2019Data Shapley: Equitable Valuation of Data for Machine Learningcited by 617
- 2021Retiring Adult: New Datasets for Fair Machine Learningcited by 443
- 2013Gaussian Processes for Big Datacited by 377
- 2019Towards Efficient Data Valuation Based on the Shapley Valuecited by 279
- 2021Beta Shapley: a Unified and Noise-reduced Data Valuation Framework for Machine Learningcited by 162
- 2019Efficient Task-Specific Data Valuation for Nearest Neighbor Algorithmscited by 147
- 2019Exact Gaussian Processes on a Million Data Pointscited by 118
- 2020A Distributional Framework for Data Valuationcited by 79
- 2023LAVA: Data Valuation without Pre-Specified Learning Algorithmscited by 69
- 2023Tanimoto Random Features for Scalable Molecular Machine Learningcited by 15
- 2021Fast calculation of Gaussian Process multiple-fold cross-validation residuals and their covariancescited by 4
- 2021Uncertainty Quantification and Experimental Design for Large-Scale Linear Inverse Problems under Gaussian Process Priorscited by 2
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