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Coverage-centric Coreset Selection for High Pruning Rates

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arxiv 2210.15809 v2 pith:XYGCZUEM submitted 2022-10-28 cs.LG cs.AI

Coverage-centric Coreset Selection for High Pruning Rates

classification cs.LG cs.AI
keywords pruningratesselectionaccuracycoresethighcoveragedata
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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One-shot coreset selection aims to select a representative subset of the training data, given a pruning rate, that can later be used to train future models while retaining high accuracy. State-of-the-art coreset selection methods pick the highest importance examples based on an importance metric and are found to perform well at low pruning rates. However, at high pruning rates, they suffer from a catastrophic accuracy drop, performing worse than even random sampling. This paper explores the reasons behind this accuracy drop both theoretically and empirically. We first propose a novel metric to measure the coverage of a dataset on a specific distribution by extending the classical geometric set cover problem to a distribution cover problem. This metric helps explain why coresets selected by SOTA methods at high pruning rates perform poorly compared to random sampling because of worse data coverage. We then propose a novel one-shot coreset selection method, Coverage-centric Coreset Selection (CCS), that jointly considers overall data coverage upon a distribution as well as the importance of each example. We evaluate CCS on five datasets and show that, at high pruning rates (e.g., 90%), it achieves significantly better accuracy than previous SOTA methods (e.g., at least 19.56% higher on CIFAR10) as well as random selection (e.g., 7.04% higher on CIFAR10) and comparable accuracy at low pruning rates. We make our code publicly available at https://github.com/haizhongzheng/Coverage-centric-coreset-selection.

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Forward citations

Cited by 5 Pith papers

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  2. GRACE: A Dynamic Coreset Selection Framework for Large Language Model Optimization

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  3. Surprisingly High Redundancy in Electronic Structure Data Across Materials Explained by Low Intrinsic Dimensionality

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