^sounds like mixed in classical physics.
Maybe this helps:
http://www.quantumdiaries.org/2011/08/23/the-spin-of-gauge-bosons-vector-particles/
Then there's a whole range of stuff regarding the orbitals... Electrons don't go around in classical fashion, they are usually considered in the terms of probabilities, making the orbitals a sort of cloud rather than a certain orbit.
http://chemwiki.ucdavis.edu/Physica...tomic_Theory/Electrons_in_Atoms/Electron_Spin
Neutrinos have the same spin as electrons, but don't carry electric charge, which is why they have no magnetic field, which is why they're hard to detect.
(not sure if I understood what you were trying to explain... so maybe this reply is void.)
Oh, thanks. I don't know if it voids the idea I had in mind. I was trying to convey that the nucleus would also have a magnetic field, as well as the electrons, that increased as they spun.
But I was looking at it a little differently by considering that there is also a force of attraction and repulsion perpendicular to the magnetic field, radiating outward in all directions. So you would have to imagine the nucleus and electron rotating with one half of their spherical arc as a positive charge and the other half arc as a negative charge (like they were rotating magnets or batteries); then for them to form an orbit, they would spin relative to each other so that they are always attracting. I suppose if it's not a true orbit, then you would have little fluctuations in the speed of orbit and its speed of rotation.
Because if the rotation wasn't perfectly aligned so that they were attracting, then you would get repulsion, which is what the electron would be doing when it moves to the higher N-state from its increasing temporarily misaligned rotation relative to the nucleus.
So, theoretically in a true vacuum, if the electron speeds up its rotation, then it would have to move to a higher N-state, longer-faster-orbit, to stay always-attracting. It's like imagining that the tangential force becomes greater than the centripetal and results in it moving to a higher N-state, while the time it takes to get there is a deceleration time - the difference between N states. But at the same time, we're now dealing with weaker forces between the atom and electron, due to distance from the atom.
So let's say we apply an electric field and shoot electrons into the air and across a magnetic field. Then we know that the electrons are moving across the atoms in a valence shell and spinning at the same time. If it comes across a magnetic field perpendicular to it, the spiral of the electrons will follow the relationship we know. So we could look at Thomson's experiment:
So when the electron goes across the magnetic field, the atom and electron will rotate faster, so the electron should stay in its orbit in the top-half spherical arc of its travel. But when it hits the bottom arc that it's traveling along, our magnetic field is causing it to rotate slower, decreasing its orbital speed, and putting it into a lower N-state. Then as it goes back into the upper spherical arc, the electron spins faster, going to a higher N-state, pushing the matter above it away. It will create a downward force, which the right-hand rule explains.
But I'm also looking at the concept of magnetic field a little differently as well. According to this, a strong magnetic field indicates a fast rotation, but says that there will be less of a force of attraction and repulsion in the plane of the magnetic field, which seems like a contradiction to what we know. But I think what happens is equivalent to imagining a pressurized system. Since rotation decreases wavelike amplitude fluctuations betweens atoms, then when we spin something and develop a magnetic field we are allowing a pressurized system to create involution on that system, pushing the particles closer together. What seems to be a force of attraction (magnetic field) becomes a pressurized collapse due to weaker forces of attraction. I would imagine by this that if we decreased the rotational speed of earth, we would move farther away from the other planets in all directions (when there's an outside force pushing in on us that we are resisting due to our orbit). And if we increased the rotational speed of earth, we would move (or involute) closer to other planets (when there's an outside force pushing in on us that we are resisting due to our orbit).
But by this, conceptually, if you rotate something faster, we're decreasing its force of attraction and repulsion to all other matter, which would then also decrease its mass, allowing you to accelerate very quickly with very little force away from other particles (UFOs?). The neutrino seems like it's doing something like this. I guess I have to trust their findings though, since low mass and low charge would still make sense if it has a relatively same spin as an electron.
I wonder how this might explain the physics of a gyroscope, if it makes sense.
But I don't know. I guess maybe I'm trying too hard to make this fit.