… we prove in Theorem 4.3 that the lattice of subquasivarieties of the quasi-regularization of V
… we show that the only subquasivariety that is not a variety is the quasi-regularization. Both of …

… subquasivarieties of the regularization of a (strongly) irregular variety that is minimal as a
variety … description of the lattice of subquasivarieties of the regularization CCm of any irregular …

… The finitely generated varieties of Wajsberg algebras are not Fregean (except for Boolean
… property contained in a finitely generated variety of Wajsberg algebras is actually a variety. …

… as τ-regularity (a general form of point regularity). Special … It is also preserved in the passage
to subquasivarieties. For all … of ideal generation in subtractive varieties can be extended to …

… axiomatization of the prelinear subquasivariety, relative to the … , we apply these results to
the variety of ‘rlu-groupoids’ which … implies relative 1 − -regularity for a quasivariety Q and the …

… If Q is any subquasivariety we denote by Qir and Qf ir the classes of Q-irreducible algebras
… Finally there are no other primitive subquasivarieties of the variety of abelian groups, other …

… variety is minimal as a quasivariety. We also construct all finite, strictly simple algebras generating
a congruence distributive variety… Conversely, if S is a non-trivial subquasivariety of V(A)…

… variety in such a way as to capture several varieties of algebras … the basic properties of
discriminator varieties, we give both … A suitably weakened version of the property of τ-regularity is …

… subquasivarieties of a CSM variety. Section 7 concerns the congruence extension property
and shows, for example, that a variety … the regularization of any congruence modular variety …

… Given any such variety \(\fancyscript{V}\), we provide an explicit … use of tools from the theory
of quasi-subtractive varieties. … Many well-understood varieties in algebraic logic are known to …