- #1
Greylorn
Gold Member
- 48
- 0
The theorem supposedly states:
A space cannot be bent unless it is a manifold which is embedded in a space of at least one higher dimension.
Does anyone know if this theorem actually exists? If it does, I would appreciate a reference to its name and proof.
A space cannot be bent unless it is a manifold which is embedded in a space of at least one higher dimension.
Does anyone know if this theorem actually exists? If it does, I would appreciate a reference to its name and proof.