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Counting quasivarieties of equivalential algebras [PDF]
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Rectangular groupoids and related structures.
Boykett T.
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Complexity of Quasivariety Lattices
Algebra and Logic, 2015A quasivariety \(\mathbf K\) is a class of algebraic systems closed under isomorphisms, subsystems, direct products, and ultraproducts. The quasivarieties contained in a quasivariety \(\mathbf K\) form a complete lattice \(\mathbf{Lq(K)}\) under inclusion. Quasivariety lattices might be highly complex. A measure of complexity is given by the notion of \
Schwidefsky M V, M V Schwidefsky
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Equivalents for a Quasivariety to be Generated by a Single Structure
Studia Logica, 2009In \textit{A. I. Mal'tsev}'s article [Algebra Logika 5, No. 3, 3--9 (1966; Zbl 0248.08006)], there can be found a condition for a quasivariety to be generated by a single structure, namely, the embedding property for nontrivial structures, which states that if \(A,B\in \mathcal{K}\) are nontrivial, then there exists \(C\in \mathcal{K}\) such that \(A,B\
Kravchenko A V +2 more
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Profinite Locally Finite Quasivarieties
Studia Logica, 2023zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Anvar M. Nurakunov, Marina Schwidefsky
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QUASIVARIETIES OF IDEMPOTENT SEMIGROUPS
International Journal of Algebra and Computation, 2003It is proved that the lattice L(Bd) of quasivarieties contained in the variety Bdof idempotent semigroups contains an isomorphic copy of the ideal lattice of a free lattice on ω free generators. This result shows that a problem of Petrich [19], which calls for a description of L(Bd), is much more complex than originally expected.
M. E. Adams, Wieslaw Dziobiak
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ASSERTIONALLY EQUIVALENT QUASIVARIETIES
International Journal of Algebra and Computation, 2008A translation in an algebraic signature is a finite conjunction of equations in one variable. On a quasivariety K, a translation τ naturally induces a deductive system, called the τ-assertional logic of K. Two quasivarieties are τ-assertionally equivalent if they have the same τ-assertional logic. This paper is a study of assertional equivalence.
Willem J. Blok, James G. Raftery 0001
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