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A Quasi-isometric Embedding Algorithm
Published 6 Sep 2017 in stat.ML, cs.CG, and cs.LG | (1709.01972v3)
Abstract: The Whitney embedding theorem gives an upper bound on the smallest embedding dimension of a manifold. If a data set lies on a manifold, a random projection into this reduced dimension will retain the manifold structure. Here we present an algorithm to find a projection that distorts the data as little as possible.
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