Article
Three Counterexamples Concerning ω-Chain Continuous Functions and Fixed-point Properties
Proceedings of the Edinburgh Mathematical Society
Document Type
Article
Publication Date
1-1-1981
Abstract
A partially ordered set is ω-chain complete if, for every countable chain, or ω-chain, in P, the least upper bound of C, denoted by sup C, exists. Notice that C could be empty, so an ω-chain complete partially ordered set has a least element, denoted by 0.
Inclusive pages
141-146
ISBN/ISSN
0013-0915
Document Version
Postprint
Copyright
Copyright © 1981 by the author.
Publisher
Edinburgh Mathematical Society
Peer Reviewed
Yes
Disciplines
Citation Information
Joe Mashburn. "Three Counterexamples Concerning ω-Chain Continuous Functions and Fixed-point Properties" Proceedings of the Edinburgh Mathematical Society Vol. 24 (1981) Available at: http://works.bepress.com/joe_mashburn/5/
The item available for download is the author's accepted manuscript; the proceedings article of record is available online. Some differences may exist between this version and the published version; as such, researchers wishing to quote directly from this source are advised to consult the version of record.
Permission documentation is on file.