As the particles originating from point-like entities are associated with infinite self energies, a postulate, that the scalar-potential associated with particles are bounded by the Planck scale potential is presented. By defining the self-energy of a particle in terms of its scalar-potential, equivalences between charge-energy and mass-energy are obtained. The electromagnetic energy-momentum equation and de-Broglie's electromagnetic wave-length and frequency associated with a charge particle in motion are derived. Relativistically covariant electromagnetic energy and momentum expressions are obtained, resolving the 4/3 discrepancy. The non-covariance nature of the present classical electrodynamics is discussed and how the proposed postulate makes it a fully covariant theorem with the rest of the classical electrodynamics is presented. How the electromagnetic energy-momentum equation could potentially resolve the stability-problem of a charge particle is discussed and thereby a theoretical explanation to electron's spin is presented.
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