This paper represents a culmination of our previous work. We started with the hypothesis of a pair of independent Einstein Field Equations responsible for two spacetime 4-manifolds M[1] and M[2], each with its own gravitational constant G[1] and G[2]. We combined M[1] and M[2] into M[3], with G[3] equal to the observed value. We then derived the values of G[1] and G[2]. We found that G[2] is so large that a cosmic black hole B could easily be formed in M[2] and the center of B by its infinite energy density opened up M[1], the Big Bang, transforming the hitherto pure electromagnetic waves contained in B of M[2] into particle-waves. By Feynman's analysis of the electromagnetic mass, we distributed energy E[3] = E[1] + E[2] = (3/4)E[3] + (1/4)E[3]. We cast Pauli matrices in M[3] and derived the motion of a free electron-wave via the Dirac equation to be a uniform circular motion around two perpendicular connected semicircles ; at their intersection virtual photons are emitted for electromagnetic interactions. We derived the unique wave length that was the diameter of M[1] at the Big Bang to be the Planck length and showed how the union of two spinning circles of electromagnetic wave energy within this wave length could be decomposed into a pair of electron-wave and positron-wave. In this paper we go one step further to show how the above decomposition at the Big Bang could also result in all the observed fermions and bosons with their associated antiparticles, thus essentially concluding our theory.