LGCVJun 1, 2022

Augmentation Component Analysis: Modeling Similarity via the Augmentation Overlaps

arXiv:2206.00471v35 citationsh-index: 40Has Code
Originality Incremental advance
AI Analysis

This work addresses a limitation in self-supervised learning for AI practitioners by proposing a novel method to better exploit data augmentations, though it appears incremental as it builds on existing contrastive learning frameworks.

The paper tackles the problem of learning semantically meaningful embeddings in self-supervised learning by modeling similarity through augmentation overlaps, achieving competitive results against traditional contrastive methods on various benchmarks.

Self-supervised learning aims to learn a embedding space where semantically similar samples are close. Contrastive learning methods pull views of samples together and push different samples away, which utilizes semantic invariance of augmentation but ignores the relationship between samples. To better exploit the power of augmentation, we observe that semantically similar samples are more likely to have similar augmented views. Therefore, we can take the augmented views as a special description of a sample. In this paper, we model such a description as the augmentation distribution and we call it augmentation feature. The similarity in augmentation feature reflects how much the views of two samples overlap and is related to their semantical similarity. Without computational burdens to explicitly estimate values of the augmentation feature, we propose Augmentation Component Analysis (ACA) with a contrastive-like loss to learn principal components and an on-the-fly projection loss to embed data. ACA equals an efficient dimension reduction by PCA and extracts low-dimensional embeddings, theoretically preserving the similarity of augmentation distribution between samples. Empirical results show our method can achieve competitive results against various traditional contrastive learning methods on different benchmarks.

Code Implementations1 repo
Foundations

The foundational work for this paper's niche, ranked by how specifically the neighbourhood builds on it — not by global fame.

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