Could you compute the theoretical torque here?
I attempted to compute the spinning electron torque yesterday, but ran into a bit of a problem that had not occurred to me before. In the RS, mass is a property of
temporal displacement, and the uncharged electron, being a rotating unit of space,
has none. No mass, no force. No force, no torque.
In RS2, the electron is not a material particle, but a cosmic positron, so being an "anti-particle," it actually possess
negative mass from a material sector perspective. (The mass associated with the conventional, charged electron is the mass of the temporally-displaced charge--not the mass of the electron.)
So, I checked to see what kind of torque thermal motion could produce. Because of the microscopic values used with the bearing and shaft sizes, the torque was also microscopic--far too small to account for the observed torque and acceleration. (I had to rough guess most of it, as I don't know the material composition nor have a micrometer to get precise measurements. The results of that approximation was so small, it was insignificant against the mass of the steel shaft. Perhaps Horace has the tools to do a more detailed study.)
So I have gone back to investigating where the torque is coming from. I have noticed that when passing 220 amps through a steel bolt, it generates a
considerable magnetic field, which is a 2D rotational vibration. I've also noticed my test setup is magnetized now, from all the little bits of dirt stuck to it. When I get a chance, I'll have to try it with a diamagnetic axle to see what effect that has, to get a better understanding of what the shaft material, itself, is contributing.