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The structure of the lattices of quasivarieties

Algebra Universalis, 1994
For an algebraic system \(A\) and a quasivariety \(\mathcal K\) let \(\text{Con}_{{\mathcal K}} A\) be the lattice of all congruence relations \(\theta\) on \(A\) such that \(A/\theta\in {\mathcal K}\). Define the embedding relation \(\leq\) as follows: \(\theta\leq \theta'\) iff \(A/\theta'\) is embeddable into \(A/\theta\).
openaire   +2 more sources

On ∞-quasivarieties

Russian Mathematics, 2011
openaire   +1 more source

The description of categorical quasivarieties

Algebra and Logic, 1975
E A Palyutin, Palyutin E A
exaly  

Categorical quasivarieties of arbitrary signature

Siberian Mathematical Journal, 1974
E A Palyutin, Palyutin E A
exaly  

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