arXiv:1302.5588 [math.GT]AbstractReferencesReviewsResources
Euler Characteristic in Odd Dimensions
Colin MacLaurin, Guyan Robertson
Published 2013-02-22Version 1
It is well known that the Euler characteristic of an odd dimensional compact manifold is zero. An Euler complex is a combinatorial analogue of a compact manifold. We present here an elementary proof of the corresponding result for Euler complexes.
Journal: Austral. Math. Soc. Gaz., 30 (2003), 195-199
Categories: math.GT
Subjects: 57Q15
Keywords: euler characteristic, odd dimensions, odd dimensional compact manifold, euler complexes, elementary proof
Tags: journal article
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