Unifying conservation of momentum with conservation of mass-energy

Once the mass of a particle is seen as a derivative effect of conservation of momentum, the unification of conservation of momentum with conservation of mass-energy is readily apparent.

• Total momentum of a particle is the vector sum of all momentums in all spaces, hyper and normal.
• The rest mass of a particle is the vector sum of all hyperspace momentums divided by c, a constant.
• The kinetic energy of a particle is the vector sum of all normal space momentums multiplied by c, a constant.
• The momentum of a particle is the momentum in normal space.
• The conservation of mass-energy is specialized case of total momentum conservation principle.
• If c=1, then e = m = p.