  We observed that the Julia-Zee dyon solution can be presented in similar
exact form when the $\phi$-winding number of the internal space is $n$. However
the closed form $n$-monopole version of the Julia-Zee dyon solution exits in
the present of $(n-1)$ string antimonopoles. Hence the net monopole charge of
the system at large distances is still unity. When $n=1$, the solution is just
the Julia-Zee dyon solution. Using the ansatz of this solution, we also present
the antimonopole version of the Julia-Zee dyon in closed form, with all the
magnetic field directions reversed. We would also like to note that for a given
monopole charge in this dyon solution, the net electric charge of the system
can be both positive and negative.
