  We complete the reduction of Sasakian manifolds with the non-zero case by
showing that Willett's contact reduced space is compatible with the Sasakian
structure. We then prove the compatibility of the non-zero Sasakian (in
particular, contact) reduction with the reduction of the K\"ahler (in
particular, symplectic) cone. We provide examples obtained by toric actions on
Sasakian spheres and make some comments concerning the curvature of the
quotients.
