CVMar 4

Vector-Quantized Soft Label Compression for Dataset Distillation

arXiv:2603.03808v1h-index: 6
Originality Highly original
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This work addresses the problem of storage costs in dataset distillation for machine learning practitioners, providing an incremental solution to improve the efficiency of dataset distillation methods.

The authors tackled the problem of reducing storage costs in dataset distillation by compressing soft labels, achieving 30-40x additional compression while retaining over 90% of the original performance. This was done on the ImageNet-1K dataset, significantly reducing the overhead of soft labels.

Dataset distillation is an emerging technique for reducing the computational and storage costs of training machine learning models by synthesizing a small, informative subset of data that captures the essential characteristics of a much larger dataset. Recent methods pair synthetic samples and their augmentations with soft labels from a teacher model, enabling student models to generalize effectively despite the small size of the distilled dataset. While soft labels are critical for effective distillation, the storage and communication overhead they incur, especially when accounting for augmentations, is often overlooked. In practice, each distilled sample is associated with multiple soft labels, making them the dominant contributor to storage costs, particularly in large-class settings such as ImageNet-1K. In this paper, we present a rigorous analysis of bit requirements across dataset distillation frameworks, quantifying the storage demands of both distilled samples and their soft labels. To address the overhead, we introduce a vector-quantized autoencoder (VQAE) for compressing soft labels, achieving substantial compression while preserving the effectiveness of the distilled data. We validate our method on both vision and language distillation benchmarks. On ImageNet-1K, our proposed VQAE achieves 30--40x additional compression over RDED, LPLD, SRE2L, and CDA baselines while retaining over $90\%$ of their original performance.

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