The electrons on the surface of a disordered multi-layer integer quant
um Hall system constitute an unusual chiral metal with ballistic motio
n transverse to the field, and diffusive motion parallel to it. We pre
sent a non-perturbative analytic treatment of an appropriate model, co
nsisting of disordered chiral fermions in two dimensions. A supersymme
tric generating functional is set up for the correlation functions of
this system. The strong disorder limit is mapped into a supersymmetric
spin chain, with ferromagnetic exchange coupling, reflecting the elec
tron's chiral motion. The ferromagnetic ground state and the spin wave
excitations, corresponding to the diffusion modes of the chiral metal
, are found exactly. The parametric density of states correlator in th
e ergodic limit is computed from a Boltzmann-weighted sum over low-ene
rgy spin states. The result is of a universal form and coincides with
that for a hermitian random matrix.