  The field of an electromagnetic (E) dipole has been examined using general
relativistic (R) and quantum mechanical (Q) points of view, and an E=Q=R
equivalence principle presented whereas the curvature of the electromagnetic
streamlines of the field are taken to be evidence of the distortion of
spacetime, and hence of the presence of a gravitational field surrounding the
dipole. Using a quasi-refractive index function N, with the streamlines and
equipotential surfaces as coordinates, a new dipole relativistic metric is
described, replacing Schwarzschild's for a point mass. The same principle
equates the curvature and other physical features of the field with fundamental
quantum concepts such as the uncertainty principle, the probability
distribution and the wave packet. The equations of the dipole field therefore
yield the three fields emerging naturally one from the other and unified
without resorting to any new dimensions. It is speculated whether this model
can be extended to dipolar matter-antimatter pairs.
