\begin{definition}[Definition:Continuously Embedded]
Let $\operatorname{id} : V \to W$ be an embedding of normed vector spaces.
Then $V$ is '''continuously embedded''' in $W$ and $\operatorname{id}$ is a '''continuous embedding''' if the identity $\operatorname{id}$ is a continuous mapping.
{{explain|Link to the specific context in which continuous mapping is defined}}
Category:Definitions/Functional Analysis
\end{definition}