On the number of nonisomorphic models of an infinitary theory which has the infinitary order property. Part A
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Publication:3767331
DOI10.2307/2274053zbMath0631.03022OpenAlexW4233846194MaRDI QIDQ3767331
Saharon Shelah, Rami Grossberg
Publication date: 1986
Published in: The Journal of Symbolic Logic (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2307/2274053
infinitary logicsinfinitary model theoryinfinitary order propertystability number of non-isomorphic models
Related Items (10)
Infinitary stability theory ⋮ Potential isomorphism of elementary substructures of a strictly stable homogeneous model ⋮ Morasses, square and forcing axioms ⋮ The nonabsoluteness of model existence in uncountable cardinals for \(L_{\omega_{1},\omega}\) ⋮ Shelah's eventual categoricity conjecture in universal classes. II ⋮ Superstability from categoricity in abstract elementary classes ⋮ Main gap for locally saturated elementary submodels of a homogeneous structure ⋮ Indiscernible sequences in a model which fails to have the order property ⋮ Ranks and pregeometries in finite diagrams ⋮ Hanf number of the first stability cardinal in AECs
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