Planar semilattices and nearlattices with eighty-three subnearlattices

Czédli, Gábor: Planar semilattices and nearlattices with eighty-three subnearlattices. In: Acta scientiarum mathematicarum 86. pp. 117-165. (2020)

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Finite (upper) nearlattices are essentially the same mathematical entities as finite semilattices, finite commutative idempotent semigroups, finite join-enriched meet semilattices, and chopped lattices. We prove that if an nelement nearlattice has at least 83 · 2 n−8 subnearlattices, then it has a planar Hasse diagram. For n > 8, this result is sharp.

Item Type: Article
Heading title: Algebra
Journal or Publication Title: Acta scientiarum mathematicarum
Date: 2020
Number: 86
ISSN: 2064-8316
Page Range: pp. 117-165
Related URLs:
Uncontrolled Keywords: Matematika, Algebra
Additional Information: Bibliogr.: p. 162-165. ; összefoglalás angol nyelven
Subjects: 01. Natural sciences
01. Natural sciences > 01.01. Mathematics
Date Deposited: 2020. Jul. 27. 10:17
Last Modified: 2020. Jul. 27. 10:17

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