Congruence relations and functional completeness in universal algebras. Structure theory of hemi-primals. I

DOI10.1007/BF01110329zbMath0181.02301MaRDI QIDQ2534696

Alfred L. Foster

Publication date: 1970

Published in: Mathematische Zeitschrift (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/171277

zbMATH Keywords

general algebraic structures

Related Items (5)

New perspectives on semi-primal varieties ⋮ Über einige Vollständigkeitsbegriffe in Halbgruppen und Gruppen ⋮ The classification of idealizable varieties (congruenze ideali IV) ⋮ Characterization of algebraic functions in equational classes generated by independent primal algebras ⋮ Completeness in arithmetical algebras

Cites Work

• Some primal clusters
• Algebraic and equational semi-maximality; equational spectra. I
• Some structure theorems for primal and categorical algebras
• Semi-primal algebras; characterization and normal-decomposition
• Families of algebras with unique (sub-)direct factorization: equational characterization of factorization
• Semi-categorical algebras. I: Semi-primal algebras
• Generalized ``Boolean theory of universal algebras. I. Subdirect sums and normal representation theorem
• Distributivity and Permutability of Congruence Relations in Equational Classes of Algebras

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