On certain functions defined in universal algebras. (Sur certaines fonctions définies dans des algèbres universelles.)
On congruence lattices in a category
On exponentiation on n-ary hyperalgebras
For n-ary hyperalgebras we study a binary operation of exponentiation which to a given pair of n-ary hyperalgebras assigns their power, i.e., an n-ary hyperalgebra carried by the corresponding set of homomorphisms. We give sufficient conditions for the existence of such a power and for a decent behaviour of the exponentiation. As a consequence of our investigations we discover a cartesian closed subcategory of the category of n-ary hyperalgebras and homomorphisms between them.
On normal Agassiz systems of algebras
On some properties of the family of independent sets in abstract algebras
On subdirect irreducibility and its variants
On the homology theory of categories. I.
On the homology theory of categories. II.
On the number of closed subsets of linear functions in the 6-valued logic
On weak Agassiz systems of algebras
One-element extensions of distributive groupoids