Definition:Quasiuniformizable Space

Definition
Let $T = \left({X, \vartheta}\right)$ be a topological space.

Then $T$ is quasiuniformizable if there exists a quasiuniformity $\mathcal U$ on $X$ such that $\left({\left({X, \mathcal U}\right), \vartheta}\right)$ is a quasiuniform space.

Also see

 * Topological Space is Quasiuniformizable for a demonstration that every topological space is quasiuniformizable.

Linguistic note
The UK English spelling for this is quasiuniformisable.

It would be convenient if there could be a simpler term coined which can be used instead. Eight syllables is rather a lot. On the other hand, as every topological space is quasiuniformizable, the concept is probably not that important to need one.