We show that the propagation equation for the slowly varying envelope
of the electric field in a dispersive nonisotropic medium contains ter
ms that rotate the 3D wave packet of an optical pulse propagating as a
n extraordinary wave about an axis perpendicular to the propagation ve
ctor. It also possesses Fresnel diffraction coefficients that depend n
ot only on the refractive index but also its derivatives with respect
to direction. An analytic expression for the slowly varying envelope i
s obtained for an initial Gaussian wave packet by keeping terms up to
second order in the wave equation for the slowly varying envelope.