Doctrine:$K$ (topological space)

Statement

$K$ shall denote the (underlying set) of any topological space which is compact - unless otherwise stated. For example:

• $C(K,\mathbb{K})$ is the set of all continuous functions from a compact space to either the reals or the complex numbers
  • See Doctrine:$\mathbb{K}$ for $\mathbb{K}$s meaning.