Uniformly computably separable algebras with effectively splittable families of negative congruences
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Publication:2671977
DOI10.1134/S0037446622030077MaRDI QIDQ2671977
N. Kh. Kasymov, I. A. Khodzhamuratova, R. N. Dadazhanov
Publication date: 8 June 2022
Published in: Siberian Mathematical Journal (Search for Journal in Brave)
uniformityenumerated algebras and morphismscomputably separable enumerationseffective splittingsemiproductivity
Computable structure theory, computable model theory (03C57) Theory of numerations, effectively presented structures (03D45)
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Cites Work
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- Definability of linear orders over negative equivalences
- Reducibilities among equivalence relations induced by recursively enumerable structures
- Algebras with finitely approximable positively representable enrichments
- Positive algebras with congruences of finite index
- Positive algebras with Noetherian congruence lattices
- The number of algebras over simple sets
- Homomorphisms onto negative algebras
- The number of \(Q\)-congruences in positive algebras
- Enumerated algebras with uniformly recursive-separable classes
- Algebras over negative equivalences
- A journey to computably enumerable structures (tutorial lectures)
- Jumps of computably enumerable equivalence relations
- Structures of degrees of negative representations of linear orders
- Graphs realised by r.e. equivalence relations
- Positive algebras with countable congruence lattices
- Recursively separable enumerated algebras
- The first-order theory of the computably enumerable equivalence relations in the uncountable setting
- ON ISOMORPHISM CLASSES OF COMPUTABLY ENUMERABLE EQUIVALENCE RELATIONS
- Joins and meets in the structure of ceers
- CONSTRUCTIVE ALGEBRAS I
- Finitely presented expansions of groups, semigroups, and algebras
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