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Reverse mathematics of separably closed sets

Reverse mathematics of separably closed sets This paper contains a corrected proof that the statement “every non-empty closed subset of a compact complete separable metric space is separably closed” implies the arithmetical comprehension axiom of reverse mathematics. http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png Archive for Mathematical Logic Springer Journals

Reverse mathematics of separably closed sets

Hirst, Jeffry L.
Archive for Mathematical Logic , Volume 45 (1) – Jul 6, 2005
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References (2)

Publisher
Springer Journals
Copyright
Copyright © 2005 by Springer-Verlag Berlin Heidelberg
Subject
Mathematics; Mathematics, general; Algebra; Mathematical Logic and Foundations
ISSN
0933-5846
eISSN
1432-0665
DOI
10.1007/s00153-005-0298-7
Publisher site
See Article on Publisher Site

Abstract

This paper contains a corrected proof that the statement “every non-empty closed subset of a compact complete separable metric space is separably closed” implies the arithmetical comprehension axiom of reverse mathematics.

Journal

Archive for Mathematical Logic – Springer Journals

Published: Jul 6, 2005

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