Restriction
- Restriction #Card
- For $V \subset X$, $f|_V : V \to Y$ is defined by $f|_V(x) := f(x)$ for $x \in V$.
For $V \subset X$, $f|_V : V \to Y$ is defined by $f|_V(x) := f(x)$ for $x \in V$.
Set.restrict / Function.restrict (f ∘ Subtype.val)