  In (2+1)-dimensional hydrodynamic systems with broken parity, the shear and
bulk viscosity is joined by the Hall viscosity and curl viscosity. The dual
holographic model has been constructed by coupling a pseudo scalar to the
gravitational Chern-Simons term in (3+1)-dimensional bulk gravity. In this
paper, we investigate the non-relativistic fluid with Hall viscosity and curl
viscosity living on a finite radial cutoff surface in the bulk. Employing the
non-relativistic hydrodynamic expansion method, we obtain the incompressible
Navier-Stokes equations with Hall viscosity and curl viscosity. Unlike the
shear viscosity, the ratio of the Hall viscosity over entropy density is found
to be cutoff scale dependent, and it tends to zero when the cutoff surface
approaches to the horizon of the background spacetime.
