Congruences of the fork extensions. II. The congruence gamma

2013/07/23 by George Grätzer, Grätzer, George · 1 citation
Computer Science · Mathematics · #06B10 #06C10 #Advanced Algebra and Logic #FOS: Mathematics #Rings and Algebras (math.RA) #Rough Sets and Fuzzy Logic #math.RA #msc:06B10 #msc:06C10 #semigroups and automata theory

paper · pdf · doi:10.48550/arxiv.1307.6126

arXiv admin note: substantial text overlap with arXiv:1307.8404

openalex publication_date 2013/07/23 · arxiv created 2013/09/08 · arxiv updated 2013/09/10 · openalex created_date 2025/10/10 · openalex updated_date 2026/07/28

Abstract

G. Czédli and E. T. Schmidt introduced in 2012 the fork extension. Continuing from Part I, we investigate the congruences of a fork extension. This paper has been merged with Part I, under the title Congruences of fork extensions of slim semimodular lattices, see arXiv: 1307.8404

Citations

• Congruences of fork extensions of slim semimodular lattices

Cited by

• Congruences of fork extensions of slim semimodular lattices

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