Traditionally, neoclassical transport calculations ignore poloidal var
iation of the poloidal magnetic field. Near an X point of the confinin
g field of a diverted plasma, the poloidal field is small, causing gui
ding centers to linger at that poloidal position. A study of how neocl
assical transport is affected by this differential shaping is presente
d. The problem is solved in general in the plateau regime, and a model
poloidal flux function with an X point is utilized as an analytic exa
mple to show that the plateau diffusion coefficient can change conside
rably (factor of 2 reduction). Ion poloidal rotation is proportional t
o the local value of B(pol) but otherwise it is not strongly affected
by shaping. The usual favorable scaling of neoclassical confinement ti
me with plasma current is unaffected by the X point.