6 ms·
How is continuity not required? If there are holes in the map does it really cover the whole space?
by yarg 3y ago
How is continuity not required?
If there are holes in the map does it really cover the whole space?
- Skeime 3y agoI think you have misconceptions about what continuity means and I’m not even sure what you mean with holes. As a simpler example: The map that multiplies each rational number by -1 and keeps irrational numbers as they are is bijective (it’s its own inverse), however it is nowhere continuous.