Boolean extensions and normal subdirect powers of finite universal algebras

DOI10.1007/BF01118684zbMath0153.33901OpenAlexW2007165866MaRDI QIDQ2526349

G. Grätzner, Matthew I. Gould

Publication date: 1967

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

Full work available at URL: https://eudml.org/doc/170760

zbMATH Keywords

general algebraic structures

Related Items (10)

Homogeneous algebras are functionally complete ⋮ Complete Boolean powers of quasi-primal algebras with lattice reducts ⋮ A generalization of the characterization theorem of Boolean extensions ⋮ Boolean powers ⋮ A characterization of some Boolean powers ⋮ Stone duality for primal algebra theory ⋮ On the fundamental subdirect facorization theorems of primal algebra theory ⋮ On Boolean extensions of primal algebras ⋮ On the structure of varieties with equationally definable principal congruences. II ⋮ On primal algebras

Cites Work

• Unnamed Item
• Functional completeness in the small. Algebraic structure theorems and identities
• Functional completeness in the small. II: Algebraic cluster theorem
• Generalized ``Boolean theory of universal algebras. I. Subdirect sums and normal representation theorem
• Generalized ``Boolean theory of universal algebras. II. Identities and subdirect sums of functionally complete algebras
• The identities of -- and unique subdirect factorization within -- classes of universal algebras
• Post Algebras. I. Postulates and General Theory

This page was built for publication: Boolean extensions and normal subdirect powers of finite universal algebras