Since our working hypothesis is that all fields are electromagnetic, I came to the conclusion that they all blend into one force when laid on top of each other. Gravity and the electrostatic field would act together on an object as a single force.
However, a static magnetic field does not interact with a static electric field. They do not blend.
Furthermore, a static electric field will not polarize light. Only static magnetic fields do this.
This means that if the electric and the magnetic fields are both carried by loosely bound photons, then photons have to have two independent ways to transmit force. If polarization is the way that the magnetic field is transmitted, what then is transmitting the electric field?
The double vortex model of the photon gives the photon orientation, and hence the ability to be polarized. Polarized light are photons all lining up so that they spin with their "poles" pointing the same way.
A further coordination that can be done among the photons is a coordination of phase shift among the charged quanta making up the various photons.
If each photon is made up of six charged quanta, three negative and three positive, then two random photons knocking into each other may stick together or not depending on whether they hit with equally charged or oppositely charged quanta. If coordinated, the collisions can be made uniformly sticky or not.
Could this coordination of collisions be the key to the electric field?
The answer to this lies in studying the electromagnetic wave which can be created by an oscillating magnetic field.
For some reason, when the magnetic field oscillates, the electric field starts oscillating with it.
An oscillation of the magnetic field would mean that the photons carrying the field constantly reverse their polarization. The photons would one moment be uniformly pointing up, and the next moment be pointing down. They have to constantly rotate their axis of spin.
This rotation cannot be done without upsetting any coordination of phase that may exist between the photons. It seems therefore reasonable that the electric field will oscillate in tune with magnetic field.
Furthermore, it would explain why the electric and magnetic field oscillate in phase rather than out of phase.
In a static setup where both the electric and magnetic field are at a maximum, suddenly rotating all the polarized photons 180 degrees by reversing the magnetic field, would disrupt the electric field negatively before it has any chance to recover.
Another interesting thing that can be derived from this is that the six charges making up the photon are arranged such that when there is a negative quantum at one point in the orbit. There is always a positive charge at the other end.
This means that the electric field daisy chain through the universe in much the same way that the magnetic field daisy chain through the universe.
A static electric field can exist independent of the strength and direction of a static magnetic field because they are due to two independent phenomena. A magnetic field is the coordination of spin among adjacent photons. An electric field is the coordination of where the charged quanta within adjacent photons are located.
These two freedoms can be adjusted independently. However, any change in one will affect the other during the transition period. It is this inability to change one without affecting the other during the period of change that explains the duality of the electromagnetic wave.
(I have since come to the conclusion that the electric field is due to another set of particles, namely the neutrino. This solves the dilemma nicely as it lets photons take care of magnetism and neutrinos take care of the electric force. This is in turn the makeup of the aether, part photons and part neutrinos.)
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| Electron in an aether of photons and neutrinos |
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