Every normed space can be isometrically embedded onto a dense vector subspace of Banach space, where this Banach space is called a of the normed space. This Hausdorff completion is unique up to isometric isomorphism.
Every normed space can be isometrically embedded onto a dense vector subspace of Banach space where this Banach space is called a of the normed space. This Hausdorff completion is unique up to, isometric isomorphism.