Title:
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A consistency result on thin-tall superatomic Boolean algebras
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Author:
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Martínez Alonso, Juan Carlos
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Other authors:
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Universitat de Barcelona |
Abstract:
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We prove that if n is an infinite cardinal with $\mathscr{n}^{<\mathscr{n}} = \mathscr{n}$, then there is a cardinal-preserving notion of forcing that forces the existence of a n-thin-tall superatomic Boolean algebra. Consistency for specific n, like ω1, then follows as a corollary. |
Subject(s):
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-Teoria de conjunts -Àlgebra de Boole -Set theory -Boolean algebras |
Rights:
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(c) American Mathematical Society, 1992
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Document type:
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Article Article - Published version |
Published by:
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American Mathematical Society
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