Every finite distributive lattice is the congruence lattice of some modular lattice

DOI10.1007/BF02485706zbMath0298.06013OpenAlexW1969507306MaRDI QIDQ1214450

E. Tamás Schmidt

Publication date: 1974

Published in: Algebra Universalis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf02485706

Mathematics Subject Classification ID

Structure and representation theory of distributive lattices (06D05) Modular lattices, Desarguesian lattices (06C05)

Related Items

Congruence lattices of \(p\)-algebras, My collaboration with E. T. Schmidt spanning six decades, On Boolean ranges of Banaschewski functions, The variety generated by planar modular lattices, Representing congruence lattices of lattices with partial unary operations as congruence lattices of lattices. I: Interval equivalence., An extension theorem for planar semimodular lattices., CONGRUENCE FD-MAXIMAL VARIETIES OF ALGEBRAS, On finitely generated simple modular lattices, Unnamed Item, Congruence lattices of complemented modular lattices

Cites Work

• Über die Kongruenzrelationen der modularen Verbände
• The imbedding problem for modular lattices
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