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On Non-wellfounded Sets as Fixed Points of Substitutions
Notre Dame Journal of Formal Logic 42 (1):23-40 (2001)
Abstract
We study the non-wellfounded sets as fixed points of substitution. For example, we show that ZFA implies that every function has a fixed point. As a corollary we determine for which functions f there is a function g such that . We also present a classification of non-wellfounded sets according to their branching structureLinks
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References found in this work
Rank in set theory without foundation.M. Victoria Marshall & M. Gloria Schwarze - 1999 - Archive for Mathematical Logic 38 (6):387-393.
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