Using the Swing Lemma and <b><i>C</i><sub>1</sub></b>-diagrams for congruences of planar semimodular lattices

Bibliographic Details
Main Author: George Grätzer
Format: Article
Language:English
Published: University of Zielona Góra 2023-01-01
Series:Discussiones Mathematicae - General Algebra and Applications
Online Access:https://www.dmgaa.uz.zgora.pl/?doi=10.7151/dmgaa.1410
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author George Grätzer
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spelling doaj.art-6362a08633794f2bbb984107ee6df25e2023-06-19T09:12:36ZengUniversity of Zielona GóraDiscussiones Mathematicae - General Algebra and Applications1509-94152084-03732023-01-014316310.7151/dmgaa.1410Using the Swing Lemma and <b><i>C</i><sub>1</sub></b>-diagrams for congruences of planar semimodular latticesGeorge Grätzerhttps://www.dmgaa.uz.zgora.pl/?doi=10.7151/dmgaa.1410
spellingShingle George Grätzer
Using the Swing Lemma and <b><i>C</i><sub>1</sub></b>-diagrams for congruences of planar semimodular lattices
Discussiones Mathematicae - General Algebra and Applications
title Using the Swing Lemma and <b><i>C</i><sub>1</sub></b>-diagrams for congruences of planar semimodular lattices
title_full Using the Swing Lemma and <b><i>C</i><sub>1</sub></b>-diagrams for congruences of planar semimodular lattices
title_fullStr Using the Swing Lemma and <b><i>C</i><sub>1</sub></b>-diagrams for congruences of planar semimodular lattices
title_full_unstemmed Using the Swing Lemma and <b><i>C</i><sub>1</sub></b>-diagrams for congruences of planar semimodular lattices
title_short Using the Swing Lemma and <b><i>C</i><sub>1</sub></b>-diagrams for congruences of planar semimodular lattices
title_sort using the swing lemma and b i c i sub 1 sub b diagrams for congruences of planar semimodular lattices
url https://www.dmgaa.uz.zgora.pl/?doi=10.7151/dmgaa.1410
work_keys_str_mv AT georgegratzer usingtheswinglemmaandbicisub1subbdiagramsforcongruencesofplanarsemimodularlattices