Discovering Universal Geometry in Embeddings with ICA

Published: 07 Oct 2023, Last Modified: 01 Dec 2023EMNLP 2023 MainEveryoneRevisionsBibTeX
Submission Type: Regular Long Paper
Submission Track: Interpretability, Interactivity, and Analysis of Models for NLP
Submission Track 2: Multilinguality and Linguistic Diversity
Keywords: Embeddings, Independent Component Analysis, Principal Component Analysis, Cross-lingual, Interpretability, Isotropy, Whitening
TL;DR: We studied the independent semantic components that are universal to embeddings of various languages and image models.
Abstract: This study utilizes Independent Component Analysis (ICA) to unveil a consistent semantic structure within embeddings of words or images. Our approach extracts independent semantic components from the embeddings of a pre-trained model by leveraging anisotropic information that remains after the whitening process in Principal Component Analysis (PCA). We demonstrate that each embedding can be expressed as a composition of a few intrinsic interpretable axes and that these semantic axes remain consistent across different languages, algorithms, and modalities. The discovery of a universal semantic structure in the geometric patterns of embeddings enhances our understanding of the representations in embeddings.
Submission Number: 898
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