Vaught’s conjecture for weakly -minimal theories of finite convexity rank

DOI10.1070/IM8894zbMath1481.03023OpenAlexW2973939694MaRDI QIDQ5112467

B. Sh. Kulpeshov

Publication date: 29 May 2020

Published in: Izvestiya: Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1070/im8894

zbMATH Keywords

countable modelVaught's conjectureweak o-minimalityconvexity rankbinarity

Mathematics Subject Classification ID

Models with special properties (saturated, rigid, etc.) (03C50) Model theory of ordered structures; o-minimality (03C64) Model theory of denumerable and separable structures (03C15)

Related Items (4)

On almost omega-categoricity of weakly o-minimal theories ⋮ Countable models of complete ordered theories ⋮ A criterion for binarity of almost \(\omega \)-categorical weakly \(o \)-minimal theories ⋮ Algebras of distributions of binary isolating formulas for almost \(\omega \)-categorical weakly \(o\)-minimal theories

Cites Work

• Vaught's conjecture for quite o-minimal theories
• Criterion for binarity of \(\aleph_{0}\)-categorical weakly o-minimal theories
• Vaught's conjecture for weakly o-minimal theories of convexity rank 1
• Countably categorical quite o-minimal theories
• Expansion of a model of a weakly o-minimal theory by a family of unary predicates
• Vaught's conjecture for o-minimal theories
• Weakly o-minimal structures and some of their properties
• Weakly o-minimal structures and real closed fields
• Unnamed Item
• Unnamed Item
• Unnamed Item

This page was built for publication: Vaught’s conjecture for weakly -minimal theories of finite convexity rank