Every zero-dimensional space is cell soluble

Author:

Terada Toshiji

Abstract

In his study of the question of representing a space as a retract of a homogeneous space, Arhangel’skii introduced an interesting topological property called cell solubility. He raised the following problem: Is every zero-dimensional compact space cell soluble? We will give an affirmative answer to this problem.

Publisher

American Mathematical Society (AMS)

Subject

Applied Mathematics,General Mathematics

Reference3 articles.

1. Cell structures and homogeneity;Arkhangel′skiĭ, A. V.;Mat. Zametki,1985

2. Topological homogeneity. Topological groups and their continuous images;Arkhangel′skiĭ, A. V.;Uspekhi Mat. Nauk,1987

3. Nonhomogeneity of products of preimages and 𝜋-weight;van Douwen, Eric K.;Proc. Amer. Math. Soc.,1978

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