A Cayley Theorem for Ternary Algebras

DOI10.1142/S0218196798000156zbMath0939.06009OpenAlexW2049090131MaRDI QIDQ4704549

Zoltán Ésik

Publication date: 10 May 2000

Published in: International Journal of Algebra and Computation (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1142/s0218196798000156

zbMATH Keywords

representation theoremDe Morgan algebrabounded distributive latticeternary algebraCayley representationquasi-complementationalgebra of ternary functions

Mathematics Subject Classification ID

Structure and representation theory of distributive lattices (06D05) Pseudocomplemented lattices (06D15) Many-valued logic (03B50) De Morgan algebras, ?ukasiewicz algebras (lattice-theoretic aspects) (06D30)

Related Items (15)

A CHARACTERIZATION OF de MORGAN ALGEBRAS ⋮ Characterization of binary polynomials of idempotent algebras ⋮ A CHARACTERIZATION OF DEMORGAN BISEMIGROUP OF BINARY FUNCTIONS ⋮ FREE TERNARY ALGEBRAS ⋮ INVOLUTED SEMILATTICES AND UNCERTAINTY IN TERNARY ALGEBRAS ⋮ A set-theoretical representation for weakly idempotent lattices and interlaced weakly idempotent bilattices ⋮ Matrix Characterization of 4-Ary Algebraic Operations of Idempotent Algebras ⋮ Unnamed Item ⋮ CHARACTERIZATION OF TERNARY ALGEBRAIC OPERATIONS OF IDEMPOTENT ALGEBRAS ⋮ BINARY REPRESENTATIONS OF ALGEBRAS WITH AT MOST TWO BINARY OPERATIONS: A CAYLEY THEOREM FOR DISTRIBUTIVE LATTICES ⋮ Ternary Equational Languages ⋮ Unnamed Item ⋮ BOOLEAN FUZZY SETS ⋮ Unnamed Item ⋮ A Characterization of (2,n)-Semigroup ofn-Place Functions and De Morgan (2,n)-Semigroup ofn-Place Functions

Cites Work

• A Cayley Theorem for Boolean Algebras
• A Characterization of Finite Ternary Algebras

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