A simpler proof that compact metric spaces are supercompact

Author:

Mills Charles F.

Abstract

We give a simpler proof that every compact metric space is supercompact.

Publisher

American Mathematical Society (AMS)

Subject

Applied Mathematics,General Mathematics

Reference7 articles.

1. Not all compact Hausdorff spaces are supercompact;Bell, Murray G.;General Topology and Appl.,1978

2. The compactness number of a compact topological space. I;Bell, Murray G.;Fund. Math.,1980

3. In memoriam: Eric Karel van Douwen (1946–1987);van Mill, Jan;Topology Appl.,1989

4. E. K. van Douwen, Special bases for compact metric spaces, Fund. Math. (to appear).

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1. Supercompact minus compact is super;Topology and its Applications;2019-11

2. On a problem of Akin and Carlson on dense orbits and transitivity;Topology and its Applications;2018-04

3. Hereditarily supercompact spaces;Topology and its Applications;2014-01

4. Continuous images of ordered compacta are regular supercompact;Topology and its Applications;1992-06

5. Bibliography;North-Holland Mathematical Library;1985

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