(Here is my reply to Nehru's email).
Hello Nehru,
I'll take a look at Maurice's stuff again. I have been working with atomic energy levels over the last week, but am still in the middle of analysis. One thing I did discover is that the "time region" has two "halves", as you determined with the atomic and nuclear zones. There are two possible combinations for unit of space (where s=1), 1/t (time region, 3D atomic zone--material) and t/1 (1D nuclear zone--cosmic). Taken with the latest idea that the "holes" of electric theory (the missing valence electrons), it would place the uncharged electrons in the atomic zone (moving thru the time of the atoms) and the conduction, charged electrons in the nuclear zone (moving thru the EM field of the atom). I believe the Fermi level (
http://en.wikipedia.org/wiki/Fermi_level ) is the junction point between the atomic and nuclear zones.
Given the RS2 structure of the electron and photon is a bit different than Larson, it might have some bearing:
Uncharged electron (s) = rotation; speed of ((n + 1) / n), typically 2/1. But "n" can have any value, so 54/53 is STILL a spatial displacement of unity (RS2 displacement is calculated by: t - s = displacement). This means the energy of the electron can be different for each electron (orbital level), and may also contribute to additional mass as a particle is accelerated and the ratio is increased due to the interaction of the acceleration fields.
The photon still follows the bi-rotational model you proposed.
The charged electron (t/s) is a compound motion of an uncharged electron (rotation) plus a photon (linear vibration) resulting in a rotational vibration.
Note that Energy (E, t/s) is not the same as electric charge (Q, t/s); the former being an inverse speed and the latter being a rotational vibration.
The only way a photon can be emitted in RS2 is if the electron is charged; an uncharged electron does not have two active rotations to create a photon, no matter its speed.
When a photon enters the atomic zone and impacts an electron, energy is conserved: hf = p + Ek, where p is also "hf", the work function or minimum energy to free an electron, and Ek (1/2 mv^2) is the max energy of the ejected electron.
Since we are dealing with motion, an electron can only remain in its quantum position if it speed is exactly opposite to the atom, at that point. If it does not exactly cancel out, the electron will continue to move and will either find an energy level with the same speed, or depart the atom. When enough electrons accumulate at a particular level, the net speed (atomic + electron) is zero, so any other electrons passing by will continue to move thru.
When a photon impacts the electron, giving it a charge, the electron speed changes with the additional motion of the photon. It also moves it out of the atomic zone (since t/s cannot move thru time of the atom, since it does not constitute motion) and into the nuclear zone. Granted, these two zones may geometrically coincident, so you won't actually see a spatial change of location, but the electric quantity of the uncharged "valence" electron, "q" (s) becomes the electric charge, "Q" (t/s) of the charged electron.
If this speed change is enough to get the electron into a new atomic speed zone, it will remain until the electron "decays" and emits the photon, at which time the electron will fall back to its original energy level, providing there is still room for it. If not, it is emitted.
I'll have to work on relating the quantum numbers. I'm still in the conceptual phase of accumulating knowledge and comparing legacy electrical theory to the new ideas in RS2, to see if I can sort it out. It appears that electrical theory is just as screwed up as astronomy and physical theory, with things backwards and inside-out!
What I will eventually attempt to model is that each "turn" in atomic counterspace will have a corresponding energy field (t/s) that is analogous to a cosmic speed zone, where the electron interactions take place. Energy levels would be a computation of these speed zones as discrete steps, some of which will never be occupied because there is no combination of electron speed to exactly counter it. The energy levels would therefore be a result of the quantized electron speeds + the quantized atomic speeds.
A few other problems appeared when attempting to find atomic speeds, which are dependent upon:
1) Magnetic ionization level (captured electron neutrinos creating isotopic mass)
2) Electric ionization level
3) Thermal ionization level
All the observed spectra I can find data for have these at non-zero levels, which is probably why the lightest elements are the easiest to compute--closest to zero levels.
I also noticed that the calculations for the atomic spectra of Hydrogen looks very similar to the calculation for potential energy: Ug = integral(h1,h2) of (G m1 m2) / r^2 dr = G m1 m2 (1/h1 - 1/h2), where h1 is the reference level (for example, the surface of the Earth to the center) and h2 is the measurement (distance from center to object). In the atomic application, h1 would be the speed of the level of atomic rotation, and h2 the speed of the electron.
Anyway, those are just some of my thoughts over the last week. Hope they might be of some help to you and Sarada. I'll keep you informed as I get deeper into it.