We charactyerize the fibre-faithful maps in TOP:the category of T1-spaces and contionuous functions are exactly the maps f:X-->Y such that every injective restrction f/X':X'-->f[X'], X'<=X and f/X' injective, is a homeomorphism. Categorically this is equivalent to say that a special diagram is a pulback.

Fibre-faithful maps and morphisms

TOZZI, Anna
1992-01-01

Abstract

We charactyerize the fibre-faithful maps in TOP:the category of T1-spaces and contionuous functions are exactly the maps f:X-->Y such that every injective restrction f/X':X'-->f[X'], X'<=X and f/X' injective, is a homeomorphism. Categorically this is equivalent to say that a special diagram is a pulback.
1992
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11697/29463
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