When current is forced through a quantum Hall bar it is understood tha
t it flows primarily through edge states. These represent extra charge
s that in turn produce a more widely distributed current density that
falls off rather slowly with distance and then drops rapidly as a resu
lt of screening by particles beyond the depletion region. We have solv
ed numerically the self-consistent Schrodinger equation in the Hartree
approximation for ideal samples with small widths and sharp boundarie
s, and combined these results with the Wiener-Hopf technique to obtain
an accurate picture of the situation for macroscopically wide samples
. Our results indicate that the redistribution of states in the bulk o
f a quantum Hall bar is a very important effect and that the bulk stat
es contribute to a significant fraction of the total current.