A Cayley Theorem for Boolean Algebras

DOI10.2307/2324751zbMath0749.08002OpenAlexW1993030727MaRDI QIDQ3984365

Zoltán Ésik, Stephen L. Bloom, Ernest G. Manes

Publication date: 27 June 1992

Published in: The American Mathematical Monthly (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2307/2324751

zbMATH Keywords

representationBoolean algebraalgebra of binary operations

Mathematics Subject Classification ID

Applications of universal algebra in computer science (08A70) Stone spaces (Boolean spaces) and related structures (06E15)

Related Items (18)

A CAYLEY THEOREM FOR THE MULTIPLICATIVE SEMIGROUP OF A FIELD ⋮ Monoids of non-halting programs with tests ⋮ Boolean product representations of algebras via binary polynomials ⋮ Characterization of binary polynomials of idempotent algebras ⋮ A transformational characterization of if-then-else ⋮ A CHARACTERIZATION OF DEMORGAN BISEMIGROUP OF BINARY FUNCTIONS ⋮ Invertible medial algebras and a group of operations. ⋮ A set-theoretical representation for weakly idempotent lattices and interlaced weakly idempotent bilattices ⋮ Matrix Characterization of 4-Ary Algebraic Operations of Idempotent Algebras ⋮ Actions of Boolean rings on sets ⋮ CHARACTERIZATION OF TERNARY ALGEBRAIC OPERATIONS OF IDEMPOTENT ALGEBRAS ⋮ BINARY REPRESENTATIONS OF ALGEBRAS WITH AT MOST TWO BINARY OPERATIONS: A CAYLEY THEOREM FOR DISTRIBUTIVE LATTICES ⋮ A Cayley Theorem for Ternary Algebras ⋮ Transitive modes ⋮ Unnamed Item ⋮ Unnamed Item ⋮ Polynomially representable semirings ⋮ A Characterization of (2,n)-Semigroup ofn-Place Functions and De Morgan (2,n)-Semigroup ofn-Place Functions

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