- Thread starter
- Moderator
- #1

- Jun 20, 2014

- 1,892

-----

Let $\mathscr{F} \overset{\eta}{\to} \mathscr{G}$ be a morphism of sheaves over a topological space $X$. Prove that quotient sheaf $\mathscr{F}/\operatorname{ker}(\eta)$ is isomorphic to the image sheaf $\operatorname{im}(\eta)$.

-----

Remember to read the POTW submission guidelines to find out how to submit your answers!