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On atomic and algebraically prime models obtained by closure of definable sets
Author(s) -
A.R. Yeshkeyev,
A.K. Issayeva,
N.K. Shamatayeva
Publication year - 2021
Publication title -
ķaraġandy universitetìnìn̦ habaršysy. matematika seriâsy
Language(s) - English
Resource type - Journals
eISSN - 2663-5011
pISSN - 2518-7929
DOI - 10.31489/2021m3/124-130
Subject(s) - closure (psychology) , mathematics , prime (order theory) , equivalence (formal languages) , coincidence , pure mathematics , discrete mathematics , combinatorics , medicine , alternative medicine , pathology , economics , market economy
This article discusses the properties of atomic and prime models obtained with the some closure operator given on definable subsets of the semantic model some fixed Jonsson theory. The main result is to obtain the equivalence of the thus defined atomic and prime models, and this coincidence follows the assumption that there is some model with nice-defined properties.

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