OpenAlex ·

Non-dyadic Laver algebras

Juan P. Aguilera and Martina Iannella

Published
Source
OpenAlex
Published in
arXiv (Cornell University)
DOI
10.48550/arxiv.2610.06106
Original
Read it at the publisher
Topics
Computational ComplexityCombinatoricsGeometric Topology

Abstract

We study finite Laver algebras, the generalizations of Laver tables on sets of cardinality not of the form $2^n$. We characterize the conditions under which projections and embeddings between Laver algebras exist and show that there are $2^{\aleph_0}$ pairwise non-isomorphic direct limits of finite Laver algebras.

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