Universal Algebra and Lattice Theory
Proceedings of the Fourth International Conference Held at Puebla, Mexico, 1982
Published on 1. July 1983
Book
Paperback/Softback
VIII, 312 pages
978-3-540-12329-3 (ISBN)
Description
The amalgamation class of a discriminator variety is finitely axiomatizable.- Free spectra of 3-element algebras.- Tree algebras and chains.- Boolean constructions.- Extension of polygroups by polygroups and their representations using color schemes.- A characterization for congruence semi-distributivity.- Geometrical applications in modular lattices.- Subdirectly irreducible algebras in modular varieties.- A survey of varieties of lattice ordered groups.- On join-indecomposable equational theories.- Idealfree CIM-groupoids and open convex sets.- Finite forbidden lattices.- Inherently nonfinitely based finite algebras.- Tensor products of Boolean algebras.- G-principal series of stocks in an algebra.- Algebras of functions from partially ordered sets into distributive lattices.- Galois theory for partial algebras.- Every finite algebra with congruence lattice M 7 has principal congruences.- Nilpotence in permutable varieties.
More details
Series
Edition
1983 ed.
Language
English
Place of publication
Berlin
Germany
Publishing group
Springer Berlin
Target group
Professional and scholarly
Research
Illustrations
VIII, 312 p.
Dimensions
Height: 235 mm
Width: 155 mm
Thickness: 18 mm
Weight
482 gr
ISBN-13
978-3-540-12329-3 (9783540123293)
DOI
10.1007/BFb0063426
Schweitzer Classification
Content
The amalgamation class of a discriminator variety is finitely axiomatizable.- Free spectra of 3-element algebras.- Tree algebras and chains.- Boolean constructions.- Extension of polygroups by polygroups and their representations using color schemes.- A characterization for congruence semi-distributivity.- Geometrical applications in modular lattices.- Subdirectly irreducible algebras in modular varieties.- A survey of varieties of lattice ordered groups.- On join-indecomposable equational theories.- Idealfree CIM-groupoids and open convex sets.- Finite forbidden lattices.- Inherently nonfinitely based finite algebras.- Tensor products of Boolean algebras.- G-principal series of stocks in an algebra.- Algebras of functions from partially ordered sets into distributive lattices.- Galois theory for partial algebras.- Every finite algebra with congruence lattice M 7 has principal congruences.- Nilpotence in permutable varieties.