BINARY REPRESENTATIONS OF ALGEBRAS WITH AT MOST TWO BINARY OPERATIONS: A CAYLEY THEOREM FOR DISTRIBUTIVE LATTICES

Structure and representation theory of distributive lattices (06D05) De Morgan algebras, ?ukasiewicz algebras (lattice-theoretic aspects) (06D30) Structure theory of Boolean algebras (06E05) Finitary algebras (08A62) Representation of semigroups; actions of semigroups on sets (20M30)

Related Items (21)

A CAYLEY THEOREM FOR THE MULTIPLICATIVE SEMIGROUP OF A FIELD ⋮ Characterization of zigzag De Morgan functions ⋮ Boolean product representations of algebras via binary polynomials ⋮ Unnamed Item ⋮ Super-De Morgan functions and free De Morgan quasilattices ⋮ Artin theorem for semigroups ⋮ Characterization of binary polynomials of idempotent algebras ⋮ On \(\{2,3\}\)-hyperidentities in invertible \(\{2,3\}\)-algebras with a ternary group operation. ⋮ Invertible medial algebras and a group of operations. ⋮ Algebras with hyperidentities of the variety of De Morgan algebras. ⋮ Subdirectly irreducible algebras with hyperidentities of the variety of De Morgan algebras. ⋮ CIRCUIT INTEGRATION THROUGH LATTICE HYPERTERMS ⋮ A set-theoretical representation for weakly idempotent lattices and interlaced weakly idempotent bilattices ⋮ De Morgan functions and free De Morgan algebras. ⋮ Matrix Characterization of 4-Ary Algebraic Operations of Idempotent Algebras ⋮ A functional completeness theorem for De Morgan functions. ⋮ Transitive modes ⋮ Unnamed Item ⋮ Unnamed Item ⋮ Boole–De Morgan Algebras and Quasi-De Morgan Functions ⋮ A Characterization of (2,n)-Semigroup ofn-Place Functions and De Morgan (2,n)-Semigroup ofn-Place Functions

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