Generalized fuzzy interior ideals in Abel-Grassmann's groupoids.
Group conjugation has non-trivial LD-identities
We show that group conjugation generates a proper subvariety of left distributive idempotent groupoids. This subvariety coincides with the variety generated by all cancellative left distributive groupoids.
Groupoïdes résidués et demi-groupes nomaux
Groupoids and the associative law I. (Associative triples)
Groupoids and the associative law II. (Groupoids with small semigroup distance)
Groupoids and the associative law III. (Szász-Hájek groupoids)
Groupoids and the associative law IIIA. (Primitive extensions of SH-groupoids and their semigroup distances)
Groupoids and the associative law IV. (Szász-Hájek Groupoids of Type (A, B, A))
Groupoids and the associative law IX. (Associative triples in some classes of groupoids)
Groupoids and the associative law V. (Szász-Hájek groupoids fo type (A, A, B))
Groupoids and the associative law VI. (Szász-Hájek groupoids of type (a, b, c))
Groupoids and the associative law. VII. Semigroup distance of SH-groupoids
Groupoids and the associative law VIIA. (SH-groupoids of type (A, B, A) and their semigroup distances)
Groupoids and the associative law XII. (Representable cardinal functions)
Groupoids assigned to relational systems
By a relational system we mean a couple where is a set and is a binary relation on , i.e. . To every directed relational system we assign a groupoid on the same base set where if and only if . We characterize basic properties of by means of identities satisfied by and show how homomorphisms between those groupoids are related to certain homomorphisms of relational systems.
Grupoids and the associative law VII B (SH-grupoids and simply generated congruences)
Grupoidy a grupy s operátory