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The author uses the Baire category theorem to prove the existence of nowhere differentiable functions in C([0,1]). Precisely, the author proves the following: Theorem 1. There exist continuous functions on the interval [0,1] which are nowhere differentiable. In fact, the collection of all such functions forms a dense subset of C([0,1]).
VETRO, Pasquale
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Forms weakly continuity using weak ω – open sets
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Fibrewise ω-compact and locally ω-compact spaces
Journal of Interdisciplinary Mathematics, 2021Yousif Yaqoub Yousif
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THE IMPACT OF CLOSURE OPERATORS ON THE STRUCTURE OF A CONCRETE CATEGORY
Quaestiones Mathematicae, 1995Dikran Dikranjan
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When Is a Continuous Bijection a Homeomorphism?
American Mathematical Monthly, 2020Daniel Cao Labora
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Some classical theorems and families of normal maps in several complex variables
Complex Variables and Elliptic Equations, 1996Myung H Kwack, James E Joseph
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