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Large cardinals and iteration trees of height ω
Annals of Pure and Applied Logic 54 (1):1-15 (1991)
Abstract
In this paper we continue the line of work initiated in “Building iteration trees”. It is shown that the existence of a certain kind of iteration tree of height ω is equivalent to the existence of a cardinal δ that is Woodin with respect to functions in the next admissibleMy notes
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Citations of this work
Counterexamples to the Unique and Cofinal Branches Hypotheses.Itay Neeman & John Steel - 2006 - Journal of Symbolic Logic 71 (3):977 - 988.
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