Large cardinals and elementary embeddings of V Master thesis of:

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Date: 2012-09-16 17:35:37 Large cardinals Axioms of set theory Determinacy Z notation Constructible universe Absoluteness Reflection principle Axiom schema of replacement Inaccessible cardinal Mathematical logic Set theory Mathematics		Large cardinals and elementary embeddings of V Master thesis of: Add to Reading List Source URL: mpla.math.uoa.gr Download Document from Source Website File Size: 545,27 KB Share Document on Facebook

	1. Naturalist approach Suppose that V = hV, Si is a β-model of KM+ . Let MV be the model of ZFC− with the largest inaccessible cardinal κ that is constructed in V such that VκMV = V and the subsets of VκMV are the DocID: 1uQZ4 - View Document
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	Axiomatic Set Theory: Problem sheet 7 1. Prove that for any infinite cardinal κ, cf (κ) is a regular cardinal. 2. Suppose κ, λ are infinite cardinals such that κ ≥ λ. Prove that if λ ≥ cf (κ), then κλ > κ. DocID: 9pWR - View Document
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	LARGE CARDINALS WITH FORCING Akihiro Kanamori This chapter describes, following the historical development, the investigation of DocID: 5wCP - View Document