Abstract
Dirac’s relativistic quantum mechanical equation has been rewritten in such a way that both the Dirac equation and the structure of the fermion can be derived from a novel mathematical arrangement of the four fundamental parameters of physics, space, time, mass and charge, using quaternions. Mass and charge are conserved quantities and their products are found in the inverse-square laws of Newton, F = Gm1m2 / r2 and Coulomb, kQ1Q2/r2. Peter Rowlands gives this product the name ‘interaction’ and interprets the product, a squaring, to mean that it is universal and nonlocal. This paper will investigate the relationship between zero-point energy, quaternion operations and mass-charge interactions in relation to Newton’s third law of motion.
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