Undecidable varieties with solvable word problems. III (a semigroup variety).
Crvenković, Siniša, Dolinka, Igor (1998)
Novi Sad Journal of Mathematics
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Crvenković, Siniša, Dolinka, Igor (1998)
Novi Sad Journal of Mathematics
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Crvenković, S., Delić, D. (1996)
Novi Sad Journal of Mathematics
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Edmond Lee (2011)
Open Mathematics
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A monoid S 1 obtained by adjoining a unit element to a 2-testable semigroup S is said to be 2-testable. It is shown that a 2-testable monoid S 1 is either inherently non-finitely based or hereditarily finitely based, depending on whether or not the variety generated by the semigroup S contains the Brandt semigroup of order five. Consequently, it is decidable in quadratic time if a finite 2-testable monoid is finitely based.
György Pollák (1989)
Semigroup forum
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О.Г. Харлампович (1987)
Algebra i Logika
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M.V. Sapir (1991)
Semigroup forum
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Ju.G. Koselev (1992)
Semigroup forum
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Avapa Chantasartrassmee, Jörg Koppitz (2005)
Discussiones Mathematicae - General Algebra and Applications
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he class of all M-solid varieties of a given type t forms a complete sublattice of the lattice ℒ(τ) of all varieties of algebrasof type t. This gives a tool for a better description of the lattice ℒ(τ) by characterization of complete sublattices. In particular, this was done for varieties of semigroups by L. Polák ([10]) as well as by Denecke and Koppitz ([4], [5]). Denecke and Hounnon characterized M-solid varieties of semirings ([3]) and M-solid varieties of groups were characterized...
Ewa Graczyńska, Dietmar Schweigert (2007)
Discussiones Mathematicae - General Algebra and Applications
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Derived varieties were invented by P. Cohn in [4]. Derived varieties of a given type were invented by the authors in [10]. In the paper we deal with the derived variety of a given variety, by a fixed hypersubstitution σ. We introduce the notion of the dimension of a variety as the cardinality κ of the set of all proper derived varieties of V included in V. We examine dimensions of some varieties in the lattice of all varieties of a given type τ. Dimensions of varieties of lattices...
D. Schweigert (1983)
Semigroup forum
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T.E. Hall (1978)
Semigroup forum
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G.T. Clarke (1981)
Semigroup forum
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