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1992/1993 QUALITATIVE SYMMETRIC DIFFERENTIATION
Michael J. Evans, Robert W. Vallin
Real Anal. Exchange 18(2): 575-585 (1992/1993). DOI: 10.2307/44152307

Abstract

It is shown that the set of points at which a real valued function of a real variable is qualitatively continuous and finitely qualitatively symmetrically differentiable but not qualitatively differentiable is a σ-symmetrically porous set.

Citation

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Michael J. Evans. Robert W. Vallin. "QUALITATIVE SYMMETRIC DIFFERENTIATION." Real Anal. Exchange 18 (2) 575 - 585, 1992/1993. https://doi.org/10.2307/44152307

Information

Published: 1992/1993
First available in Project Euclid: 30 March 2022

Digital Object Identifier: 10.2307/44152307

Subjects:
Primary: 26A24

Keywords: porosity , qualitative differentation , symmetric differentiation

Rights: Copyright © 1992 Michigan State University Press

Vol.18 • No. 2 • 1992/1993
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