Wow. A PhD. Based on what you said, I doubt it.
By your reasoning, as I put before, if there were two moons orbiting the earth on opposite sides, the 'net force' of the earth on the two would be zero, and thus there would be no force of attraction between the earth and the moons, and the earth could go anywhere between them. This is not correct.
Instead, each moon feels the gravitational force of the earth and orbits at the appropriate distance for its speed. This precisely means that the earth keeps in the centre between the moons. Similarly the proton keeps at the centre of the orbitsphere.
Ask yourself, Markie, who is more likely to be wrong -- you with your "intuition", or scientists and engineers who have actually done the math?
As for your "two moons" scenario, yes they will individually orbit. For a while. Any perturbation will move them out of their perfect "opposite sides" orbit, changing the period of one or both. The slight shift in period would make them eventually be on the same side. If they were sufficiently large, or sufficiently close in orbits, they would interact. 3-body orbits are generally not stable, and one could be kicked out of the system, though multi-body orbits can be stable if they find themselves in certain resonances.
Stable orbits mean that a perturbation will put them into a different stable orbit. 2-body orbits are elliptical (a circle is an ellipse with an eccentricity of zero). If you give a kick to a satelite in orbit, it doesn't fall out of the sky. Instead, it goes into a different elliptical orbit. As long as that orbit doesn't intersect the atmosphere, or give it escape velocity, it still orbits.
Take objects in orbits, and connect them via an infinitely-stiff material, and you have a different ball game. They act as one object. If not a ball, they do not act as a net point mass. If they are strung out around the planet, well, we have a solid ring (or shell), and the net gravitational force has to be calculated "on the single object" as whole, by vector summing the forces on each part.
I hope others see the inherent contradictory nature of the above two sentences. The first sentence says that Mills overlays QM on the sphere (whatever that is supposed to mean), and by implication obtains the results of QM. Yet the second sentence has Mills failing to make any accurate predictions, and so by implication does not obtain the results of QM. Hello?
If anyone wants to see a real PhD's review of the first 12 chapters of Dr. Mills' GUTCP, by someone who has actually done the work and gone through all the calculations and assessed them, you can download the pdf files here:
(snip)
Mills orbitsphere is literally constructed like this:
1) Take the QM results for a Hydrogen atom, and grab the average radius (this is also the classical radius in this simple situation)
2) Pretend the electron is a sphere, with charges orbiting in strings over this sphere. Now, this doesn't work, but lets just go with that.
3) Now, take the regular QM periodicity requirements, acknowledging that the electron is in fact a wave, and shove the phase on the sphere.
4) Declare that this is the new model of everything.
I won't get into the B.S. of his "formulas", I'll just talk about why this is obviously wrong. Once he "declared" the sphere, there is no more "orbit". There is just a BB inside a ping-pong ball. Once the nucleus hits the orbitsphere, I assume all heck will break loose.
One can attempt to save this by saying
1) The orbitsphere will change shape if the nucleus goes off-center
2) The charge isn't fixed density -- it can build up on one side of the orbitsphere the nucleus goes off-center.
We no longer have electrons that can orbit, so 1) isn't going to work to solve your problem. Orbits are stable because radial distance is free to change for each body individually (and orbits are free to change eccentricity). As for 2), this would make it worse.
Mills hand-waves what is inconvenient. His theories do not pass even a smell test. When a theory is internally inconsistent, it gets thrown out. When it competes against a theory that has survived every test in 100 years, you need a lot of evidence. Mills has none.