Results 51 to 60 of about 95 (81)
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Quasivarieties of Algebras

2001
This chapter plays a twofold role in the book. Firstly, the chapter surveys basic facts about quasivarieties of algebras. These facts are widely utilised in the subsequent chapters devoted to algebraizable logics. Secondly, the chapter shows how the methods initially elaborated for protoalgebraic sentential logics in the first part can be also applied ...
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Dominions in quasivarieties of metabelian groups

Siberian Mathematical Journal, 2010
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Q-Universal Quasivarieties of Algebras

Proceedings of the American Mathematical Society, 1994
For any quasivariety \({\mathbf K}\) of algebras (of finite type), let \(L({\mathbf K})\) be the lattice of all quasivarieties in \({\mathbf K}\). Call \({\mathbf K}\) \(Q\)-universal iff for any quasivariety \({\mathbf M}\) (of algebras of finite type), \(L({\mathbf M})\) is a homomorphic image of a sublattice of \(L({\mathbf K})\).
Adams, M. E., Dziobiak, W.
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ON FILTERS IN THE LATTICE OF QUASIVARIETIES OF GROUPS

Mathematics of the USSR-Izvestiya, 1989
See the review in Zbl 0656.20032.
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Coverings in the lattice of quasivarieties of ℓ-groups

Siberian Mathematical Journal, 1992
See the review in Zbl 0772.06013.
Isaeva, O. V., Medvedev, N. Ya.
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Quasivarieties with Definable Relative Principal Subcongruences

Studia Logica, 2009
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Anvar M. Nurakunov   +1 more
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Subquasivarieties of implicative locally‐finite quasivarieties

Mathematical Logic Quarterly, 2010
AbstractA quasivariety is said to be implicative if it is generated by a class of algebras with equationally‐definable implication of equalities. Implicative finitely‐generated quasivarieties appear naturally within logic, for instance, as equivalent quasivarieties of Gentzen‐style calculi for finitely‐valued propositional logics with equality ...
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Quasivarieties of equivalential algebras

Reports Math. Log., 1995
Summary: The expressive power of constants in the quasi-equational logic is considered. We describe three 3-element algebras \(A_1, A_2, A_3\) such that \(A_{i+1}\) is obtained from \(A_i\) by adding one constant to the signature and such that the quasivariety generated by \(A_2\) has infinitely many subquasivarieties, while both \(A_1\) and \(A_3 ...
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Dominions in quasivarieties of universal algebras

Studia Logica, 2004
Let \(\mathcal M\) be a class of algebras, and let \(H\) be a subalgebra of the algebra \(A\), then the dominion of \(H\) in \(A\) (in a class \(\mathcal M\)) is defined by: \[ \text{dom}^{\mathcal M}_A(H)=\{a\in A\mid \forall M\in {\mathcal M}, \forall f,g : A\to M (f| _h=g| _g \Rightarrow a^f=a^g)\}.
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On the axiomatic ranks of some quasivarieties

Siberian Mathematical Journal, 1999
The author studies the axiomatic rank of quasivarieties of torsion-free nilpotent groups of class at most \(2\). Theorem 1. There are no quasivarieties of torsion-free nilpotent groups of class at most \(2\) which have axiomatic rank equal to \(3\).
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