Quantum light theory so far has suggested that photon waves are in constant states of fluctuation. Let us take a pair of photons and place them infinitely close to each other. Let us make one photon in a plus phase and the other in a minus phase. The reaction between the two photons can give rise to a system where the energy of one feeds the field of the other. This union, however, will be extremely unstable and can decay at any point in time because the energy signature can flow in either direction. As these primitive structures fluctuate they will repel and attract other like structures only to have them eventually decay back into photon waves.

So how does light matter. Well Einstein gives us a clue E=MC². We can rewrite this equation to E=MCC and we concluded earlier that ^E/_-F = C. There are at least three photons in one stable particle of matter. One of the photon will be in a plus phase one in a minus phase and at least one in a plus-neutral or a minus-neutral phase. It is this third factor which creates the stable environment. Now the energy signature will always follow neutral photons tendency.

This stable energy signature in its simplest form is observed as a magnetic field. An electron, having a negative charge to it, has a minus-neutral photon; whereas, its counterpart a positron has a plus-neutral photon guiding it. We also observe neutrons which have no charge to them. Neutrons are in fact evenly paired photons, those unstable masses discussed earlier. More stable neutrons, neutrons counting 6 or more photons, can be easily split into a pair of particles a positron and an electron.

The electrons signature will be C_-1, C_-n, C₊₁. If you take the absolute value of the electrons signature and you give C_-n the value M you have the formula

|C_-1, C_-n, C₊₁| = |C_-1, M, C₊₁| = MC² = E

the amount of energy in a given particle.