  New Frobenius structures on Hurwitz spaces are found. A Hurwitz space is
considered as a real manifold; therefore the number of coordinates is twice as
large as the number of coordinates on Hurwitzs Frobenius manifolds of Dubrovin.
Simple branch points of a ramified covering and their complex conjugates play
the role of canonical coordinates on the constructed Frobenius manifolds.
Corresponding solutions to WDVV equations and G-functions are obtained.
