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An Euler-type theorem for the 2-complex of cubes
by
Paul Kainen
Georgetown University
It is shown that the 2-skeleton S of a d-dimensional cube (d ≥ 3 odd) is the union of a finite family of face-disjoint 2-complexes where each is a ball or torus. Further, there is a connected sum basis for S. This is part of ongoing work with Richard Hammack.
Date received: March 27, 2018
Copyright © 2018 by the author(s). The author(s) of this work and the organizers of the conference have granted their consent to include this abstract in Topology Atlas. Document # cboy-11.