  Building on the discovery that a Weyl superconductor in a magnetic field
supports chiral Landau level motion along the vortex lines, we investigate its
transport properties out of equilibrium. We show that the vortex lattice
carries an electric current $I=\tfrac{1}{2}(Q_{\rm eff}^2/h)(\Phi/\Phi_0) V$
between two normal metal contacts at voltage difference $V$, with $\Phi$ the
magnetic flux through the system, $\Phi_0$ the superconducting flux quantum,
and $Q_{\rm eff}<e$ the renormalized charge of the Weyl fermions in the
superconducting Landau level. Because the charge renormalization is energy
dependent, a nonzero thermo-electric coefficient appears even in the absence of
energy-dependent scattering processes.
