We generalize the derivation of the average gradient/curvature-drift f
or a flux tube filled with an isotropic distribution of particles at s
pecified kinetic energy. The present treatment is restricted to a two-
dimensional magnetic field with zero electric field, but it includes a
ll chaotic and Speiser orbits, which do not correspond to the simple p
icture of gradient/curvature drift. We assume that particles are evenl
y distributed throughout the regions of phase space allowed by their e
nergy and canonical momentum. This assumption is closely related but n
ot exactly equivalent to the assumption of isotropic pitch-angle distr
ibution. Our derivation assumes that the maximum Larmor radius is smal
l compared to the scale length for equatorial variations in the flux t
ube volume, but it does not involve any restrictions on the curvature
of the field line. The resulting expression for the drift rate is vali
d for situations where the particle drift velocity is comparable to th
e thermal speed in some regions. The apparent implication of this gene
ralized treatment is that the existence of very complex non-adiabatic
particle trajectories in the plasma sheet may not invalidate previous
estimates of the average rate of particle drift out the sides of the t
ail, estimates that were made under the assumption of simple guiding-c
enter drifts.