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Journal of Symbolic Computation
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Matrix multiplication via arithmetic progressions

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Abstract

We present a new method for accelerating matrix multiplication asymptotically. Thiswork builds on recent ideas of Volker Strassen, by using a basic trilinear form which is not a matrix product. We make novel use of the Salem-Spencer Theorem, which gives a fairly dense set of integers with no three-term arithmetic progression. Our resulting matrix exponent is 2.376. © 1990, Academic Press Limited. All rights reserved.

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Journal of Symbolic Computation

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