On a typical property of functions
- UNCP Author/Contributor (non-UNCP co-authors, if there are any, appear on document)
- Dr. Laszlo Zsilinszky, Professor (Creator)
- Institution
- The University of North Carolina at Pembroke (UNCP )
- Web Site: http://www.uncp.edu/academics/library
Abstract: Let s be the space of all real sequences endowed with the Frechet metric g. Consider the space T of all functions / : R —* R with the uniform topology Denote by U the class of all functions/ £ T for which the set\ {a>i}i £ is cr-superporous in (s,g). Then U is residual^ i *in T, both hi and T\IA are dense-in-itself and IA is a Baire space in the relative topology.
On a typical property of functions
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Additional Information
- Publication
- Mathematica Slovaca, Vol. 45, Issue 2
- Language: English
- Date: 1995
- Keywords
- Sequence space, Superporosity, Baire space.