$f: X \to Y$ is a submersion, $X$ is compact and $Y$ is connected - why $f(X)$ is open?
Assume I have proved that for an open set $U \subset X$, $f(U)$ is open.
Thank you.
$f: X \to Y$ is a submersion, $X$ is compact and $Y$ is connected - why $f(X)$ is open?
Assume I have proved that for an open set $U \subset X$, $f(U)$ is open.
Thank you.