Let be a continuous function. Suppose that is compact and that is compact.
Prove that implies dist
It's analysis and there isn't an extra class for that unlike the other modules (even though it's considered the hardest).
Thnx in advance
Let be a continuous function. Suppose that is compact and that is compact.
Prove that implies dist
It's analysis and there isn't an extra class for that unlike the other modules (even though it's considered the hardest).
Thnx in advance