supfxcompactness family S of su (S. 1) every cover of x y elements of S as a two-elemen and ' (5.2) if SO U S1 = X = SO Lj S, with Si E S for i = 0, 1 9 2, t S, C S2 or Sz C S, (i.e., S, and S, are conaparable by inclusior!). 2.2. A topological space X is 2-cc0m~ct iff there exists an which genera
✦ LIBER ✦
A topological characterization of (λ, μ)*-compactness
✍ Scribed by Heikki Mannila
- Publisher
- Elsevier Science
- Year
- 1983
- Tongue
- English
- Weight
- 231 KB
- Volume
- 25
- Category
- Article
- ISSN
- 0168-0072
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## Abstract Let __G__ be a compact Hausdorff group. A subspace __X__ of __G topologically generates G__ if __G__ is the smallest closed subgroup of __G__ containing __X__. Define __tgw__ (__G__) = __ω__ · min{__w__ (__X__): __X__ is closed in __G__ and topologically generates __G__ }, where __w__