Mazur–Ulam theorem
From Wikipedia, the free encyclopedia
In mathematics, the Mazur–Ulam theorem states that if V and W are normed spaces over R and the mapping
is a (surjective) isometry, then f is affine.
In mathematics, the Mazur–Ulam theorem states that if V and W are normed spaces over R and the mapping
is a (surjective) isometry, then f is affine.