Proceedings of the Japan Academy Series A Mathematical Sciences · 1968 · 66 citations · 7 references
Natural SciencesMathematicsSet TheorySpace TheoryTopologyMetrization TheoremsMetrization TheoryTopological SpacesCosmic Spaces
A collection _ of subsets of a topological space X is ane$ for X if for each point x in X and open neighborhood U of x there exists a B e .s uch that x e B U. A space with a a-locally finite net is called a a-space and a regular space with a countable net is called a cosmic space (A. Okuyama [15] and E. Michael [7]). We assume at least T for every topological space throughout this paper. For terminol- ogy not defined here, see J. Nagata [11].
7
Metrization of Topological Spaces
R. H. Bing · Canadian Journal of Mathematics · 1951 · 478 citations · Full text
Russian Mathematical Surveys · 1966 · 309 citations
Products of normal spaces with metric spaces
Kiiti Morita · Mathematische Annalen · 1964 · 238 citations
On Metrizability of Topological Spaces
Carlos J. R. Borges · Canadian Journal of Mathematics · 1968 · 70 citations · Full text