Definition:Normable Topological Vector Space

Definition
Let $\GF \in \set {\R, \C}$.

Let $\struct {X, \tau}$ be a topological vector space over $\GF$.

We say that $\struct {X, \tau}$ is normable :


 * there exists a norm $\norm {\, \cdot \,}$ on $X$ that induces $\tau$.