Let $f : X \to Y$ be a D18: Map.
Then $f$ is right-invertible if and only if there exists a D18: Map $g : Y \to X$ such that
\begin{equation}
\forall \, y \in Y : f(g(y)) = y
\end{equation}
| ▼ | Set of symbols |
| ▼ | Alphabet |
| ▼ | Deduction system |
| ▼ | Theory |
| ▼ | Zermelo-Fraenkel set theory |
| ▼ | Set |
| ▼ | Structure |
| ▼ | Algebraic structure |
| ▼ | Identity element |
| ▼ | Right inverse element |
| ▼ | Right inverse map |