Abstrakt
We study a class of strongly solvable modes, called differential modes. We characterize abelian algebras in this class and prove that all of therm are quasi-affine, i.e., they are subreducts of modules over commutative rings.
We study a class of strongly solvable modes, called differential modes. We characterize abelian algebras in this class and prove that all of therm are quasi-affine, i.e., they are subreducts of modules over commutative rings.