4.6 Article

Generalized t-SNE Through the Lens of Information Geometry

期刊

IEEE ACCESS
卷 9, 期 -, 页码 129619-129625

出版社

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/ACCESS.2021.3113397

关键词

Measurement; Manifolds; Probability distribution; Tensors; Licenses; Information geometry; Visualization; Machine learning; visualization; clustering

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t-SNE is a powerful tool for dimensionality reduction and data visualization, achieving faster and more stable learning by adopting the student's t-distribution. However, it still faces computational complexity due to its dependence on KL-divergence. Our goal is to extend t-SNE using information geometry, leading to a generalized t-SNE that outperforms the original in certain datasets.
t-SNE (t-distributed Stochastic Neighbor Embedding) is known to be one of the very powerful tools for dimensionality reduction and data visualization. By adopting the student's t-distribution in the original SNE (Stochastic Neighbor Embedding), t-SNE achieves faster and more stable learning. However, t-SNE still poses computational complexity due to its dependence on KL-divergence. Our goal is to extend t-SNE in a natural way by the framework of information geometry. Our generalized t-SNE can outperform the original t-SNE with a well-chosen set of parameters. Furthermore, the experimental results for MNIST, Fashion MNIST and COIL-20, show that our generalized t-SNE outperforms the original t-SNE.

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