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Canonical behavior of borel functions on superperfect rectangles
Journal of Mathematical Logic 1 (2):173-220 (2001)
Abstract
We describe a list of canonical functions from 2 to ℝ such that every Borel measurable function from 2 to ℝ, on some superperfect rectangle, induces the same equivalence relation as some canonical function.Links
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Citations of this work
Mycielski among trees.Marcin Michalski, Robert Rałowski & Szymon Żeberski - 2021 - Mathematical Logic Quarterly 67 (3):271-281.
Additivity of the two-dimensional Miller ideal.Otmar Spinas & Sonja Thiele - 2010 - Archive for Mathematical Logic 49 (6):617-658.
References found in this work
Dominating and unbounded free sets.Slawomir Solecki & Otmar Spinas - 1999 - Journal of Symbolic Logic 64 (1):75-80.
Complexity of reals in inner models of set theory.Boban Velickovic & W. Hugh Woodin - 1998 - Annals of Pure and Applied Logic 92 (3):283-295.
Complexity of reals in inner models of set theory.Boban Velickovic & Hugh Woodin - 1998 - Annals of Pure and Applied Logic 92 (3):283-295.
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