Countable models of \(\aleph_ 1\)-categorical theories

DOI10.1007/BF02771623zbMath0173.00601MaRDI QIDQ2531863

Michael Morley

Publication date: 1967

Published in: Israel Journal of Mathematics (Search for Journal in Brave)

zbMATH Keywords

algebraic logic, model theory

Related Items

IN MEMORIAM: MICHAEL MORLEY, 1930–2020, On strongly minimal sets, Uniqueness and characterization of prime models over sets for totally transcendental first-order theories, Number of countable models of a countable complete theory, Construction of models from groups of permutations, The Schröder-Bernstein property for 𝑎-saturated models, Semi-minimal theories and categoricity, Ranks and definability in superstable theories, On the number of homogeneous models of a given power, On universal Horn classes categorical in some infinite power, Prime extensions and categoricity in power, Countable models of \(\aleph_ 1\)-categorical, but not \(\aleph_ 0\)-categorical theories, Categoricity in nondenumerable powers and \(\aleph_1\)-homogeneous models

Cites Work

• Homogeneous Universal Models.
• Categoricity in Power
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