Some theorems of set theory and their topological consequences
R. Engelking, M. Karłowicz (1965)
Fundamenta Mathematicae
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Aleksander Błaszczyk (1987)
Acta Universitatis Carolinae. Mathematica et Physica
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We continue an investigation into centered spaces, a generalization of dyadic spaces. The presence of large Cantor cubes in centered spaces is deduced from tightness considerations. It follows that for centered spaces X, πχ(X) = t(X), and if X has uncountable tightness, then t(X) = supκ : ⊂ X. The relationships between 9 popular cardinal functions for the class of centered spaces are justified. An example is constructed which shows, unlike the dyadic and polyadic properties, that the...
Efimov, B. A.
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