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abstract = {We evaluate CS-Shapley, a data valuation method introduced in Schoch et al. (2022) for classification problems. We repeat the experiments in the paper, including two additional methods, the Least Core (Yan \& Procaccia, 2021) and Data Banzhaf (Wang \& Jia, 2023), a comparison not found in the literature. We include more conservative error estimates and additional metrics, like rank stability, and a variance-corrected version of Weighted Accuracy Drop, originally introduced in Schoch et al. (2022). We conclude that while CS-Shapley helps in the scenarios it was originally tested in, in particular for the detection of corrupted labels, it is outperformed by the conceptually simpler Data Banzhaf in the task of detecting highly influential points.},
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langid = {english}
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@book{trefethen_numerical_1997,
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title = {Numerical {{Linear Algebra}}},
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author = {Trefethen, Lloyd N. and Bau, Iii, David},
abstract = {Data valuation, especially quantifying data value in algorithmic prediction and decision-making, is a fundamental problem in data trading scenarios. The most widely used method is to define the data Shapley and approximate it by means of the permutation sampling algorithm. To make up for the large estimation variance of the permutation sampling that hinders the development of the data marketplace, we propose a more robust data valuation method using stratified sampling, named variance reduced data Shapley (VRDS for short). We theoretically show how to stratify, how many samples are taken at each stratum, and the sample complexity analysis of VRDS. Finally, the effectiveness of VRDS is illustrated in different types of datasets and data removal applications.}
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}
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@inproceedings{yan_if_2021,
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title = {If {{You Like Shapley Then You}}’ll {{Love}} the {{Core}}},
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booktitle = {Proceedings of the 35th {{AAAI Conference}} on {{Artificial Intelligence}}},
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