  It is shown that Electromagnetism creates geometry different from Riemannian
geometry. General geometry including Riemannian geometry as a special case is
constructed. It is proven that the most simplest special case of General
Geometry is geometry underlying Electromagnetism. Action for electromagnetic
field and Maxwell equations are derived from curvature function of geometry
underlying Electromagnetism. And it is shown that equation of motion for a
particle interacting with electromagnetic field coincides exactly with equation
for geodesics of geometry underlying Electromagnetism.
