DOP and FCP in generic structures

DOI10.2307/2586841zbMath0914.03042arXivmath/9607228OpenAlexW2594728702MaRDI QIDQ4212913

Saharon Shelah, John T. Baldwin

Publication date: 21 June 1999

Published in: The Journal of Symbolic Logic (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math/9607228

zbMATH Keywords

independencedimension functionorthogonalityamalgamation propertyclass of theoriesdimensional discontinuity property (DIDIP)dimensional order property (DOP)finite cover property (FCP)intrinsic closure

Mathematics Subject Classification ID

Classification theory, stability, and related concepts in model theory (03C45) Properties of classes of models (03C52) Relational systems, laws of composition (08A02) Models of other mathematical theories (03C65)

Related Items (8)

On rational limits of Shelah–Spencer graphs ⋮ Simple generic structures ⋮ CM-triviality and relational structures ⋮ The metamathematics of random graphs ⋮ The theories of Baldwin-Shi hypergraphs and their atomic models ⋮ A simpler axiomatization of the Shelah-Spencer almost sure theories ⋮ COUNTABLE MODELS OF THE THEORIES OF BALDWIN–SHI HYPERGRAPHS AND THEIR REGULAR TYPES ⋮ Smooth classes without AC and Robinson theories

Cites Work

• Stable generic structures
• Unnamed Item

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