Difference between revisions of "Doctrine:K (topological space)"
From Maths
(Created page with "{{DISPLAYTITLE:Doctrine:{{M|K}} (topological space)}} ==Statement== {{M|K}} shall denote the (underlying set) of any topological space which is {{link|compact|topology}} -...") |
(No difference)
|
Latest revision as of 18:36, 16 February 2017
Statement
[ilmath]K[/ilmath] shall denote the (underlying set) of any topological space which is compact - unless otherwise stated. For example:
- [ilmath]C(K,\mathbb{K})[/ilmath] is the set of all continuous functions from a compact space to either the reals or the complex numbers
- See Doctrine:[ilmath]\mathbb{K} [/ilmath] for [ilmath]\mathbb{K} [/ilmath]s meaning.