  The Riemann surface of a holomorphic germ is the space generated by its
Weierstrass analytic continuation. The Riemannium space of a holomorphic germ
is the space generated by its Borel monogenic continuation. Riemannium spaces
are metric, path connected, Gromov length spaces, not necessarily
$\sigma$-compact. We construct an example of Riemannium space: The Cantor
Riemannium.
