  A new solution of the field equations of the generalized field theory,
constructed by Mikhail and Wanas in 1977, has been obtained.
  The geometric structure used, in the present application, is an absolute
parallelism (AP)-space with spherical symmetry (type FIGI). The solution
obtained represents a generalized field outside a charged massive central body.
Two schemes have been used to get the physical meaning of the solution: The
first is related to the metric of the Riemannian space associated with the
AP-structure. The second is connected to a covariant scheme known as {\it{Type
Analysis}}. It is shown that the dependence on both schemes for interpreting
the results obtained, is more better than the dependence on the metric of the
Riemannian space associated with the AP-structure.
  In General, if we consider the solution obtained as representing a geometric
model for an elementary charged particle, then the results of the present work
can be summarized in the following points. (i) It is shown that the mass of the
particle is made of two contributions: The first is the gravitational
contribution, and the second is the contribution due to the existence of
charge. (ii) The model allows for the existence of a charged particle whose
mass is completely electromagnetic in origin. (iii) The model prevents the
existence of a charged massless particle. (iv) The electromagnetic
contribution, to the mass, is independent of the sign of the electric charge.
(v) It is shown that the mass of the electron (or a positron) is purely made of
its charge.
