Categoricity of theories in Lκ*,ω, when κ* is a measurable cardinal. Part 2

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Abstract

We continue the work of [2] and prove that for λ successor, a λ-categorical theory T in Lκ*,ω is μ-categorical for every μ ≤ λ which is above the (2LS(T))+-beth cardinal.

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Shelah, S. (2001). Categoricity of theories in Lκ*,ω, when κ* is a measurable cardinal. Part 2. Fundamenta Mathematicae, 170(1–2), 165–196. https://doi.org/10.4064/fm170-1-10

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