Abstract. We show that, up to term equivalence, the only mini-mal idempotent varieties that are not congruence modular are the variety of sets and the variety of semilattices. From this it fol-lows that a minimal idempotent variety that is not congruence distributive is term equivalent to the variety of sets, the variety of semilattices, or a variety of ane modules over a simple ring. 1
Some elements of tame congruence theory can be applied to quasiorder lattices instead of congruence ...
The homomorphic image of a congruence is always a tolerance (relation) but, within a given variety, ...
The homomorphic image of a congruence is always a tolerance (relation) but, within a given variety, ...
An algebra A is plain if it is nite, simple and has no non-trivial proper subalgebras. An element 0 ...
Abstract. For varieties, congruence modularity is equivalent to the tolerance intersection property,...
summary:A semigroup variety is called {\it modular\/} if it is a modular element of the lattice of a...
For varieties, congruence modularity is equivalent to the tolerance intersection property, TIP in sh...
For varieties, congruence modularity is equivalent to the tolerance intersection property, TIP in sh...
For varieties, congruence modularity is equivalent to the tolerance intersection property, TIP in sh...
For varieties, congruence modularity is equivalent to the tolerance intersection property, TIP in sh...
summary:In universal algebra, we oftentimes encounter varieties that are not especially well-behaved...
summary:In universal algebra, we oftentimes encounter varieties that are not especially well-behaved...
summary:In universal algebra, we oftentimes encounter varieties that are not especially well-behaved...
this paper, however, since it is not known if a congruence variety properly above HV p must contain ...
The homomorphic image of a congruence is always a tolerance (relation) but, within a given variety, ...
Some elements of tame congruence theory can be applied to quasiorder lattices instead of congruence ...
The homomorphic image of a congruence is always a tolerance (relation) but, within a given variety, ...
The homomorphic image of a congruence is always a tolerance (relation) but, within a given variety, ...
An algebra A is plain if it is nite, simple and has no non-trivial proper subalgebras. An element 0 ...
Abstract. For varieties, congruence modularity is equivalent to the tolerance intersection property,...
summary:A semigroup variety is called {\it modular\/} if it is a modular element of the lattice of a...
For varieties, congruence modularity is equivalent to the tolerance intersection property, TIP in sh...
For varieties, congruence modularity is equivalent to the tolerance intersection property, TIP in sh...
For varieties, congruence modularity is equivalent to the tolerance intersection property, TIP in sh...
For varieties, congruence modularity is equivalent to the tolerance intersection property, TIP in sh...
summary:In universal algebra, we oftentimes encounter varieties that are not especially well-behaved...
summary:In universal algebra, we oftentimes encounter varieties that are not especially well-behaved...
summary:In universal algebra, we oftentimes encounter varieties that are not especially well-behaved...
this paper, however, since it is not known if a congruence variety properly above HV p must contain ...
The homomorphic image of a congruence is always a tolerance (relation) but, within a given variety, ...
Some elements of tame congruence theory can be applied to quasiorder lattices instead of congruence ...
The homomorphic image of a congruence is always a tolerance (relation) but, within a given variety, ...
The homomorphic image of a congruence is always a tolerance (relation) but, within a given variety, ...