Energy levels

Getting the Pauli separation energy straight.
.26 is the SNR increment that separates order to insure Pauli.
The energy increment is .26, which is Quant size * frequency, and energy measurement, SNR.  So we can make our Hamiltonian equivalent.  For Energy E, it is broken up in to N levels:

.26 * 1 + .26 * 2 + .26 * 3... .26*N= E

Each of these levels has:
 Quant/Share = log2(1+.26*i) i = 1...N
Quants go as: (2/3)**(N-i)
Share is frequency when we have a complete sequence, so frequency per level becomes:
F =  (2/3)**(N-i)/log2(1+.26*i)


So, adding one level of energy means redistributing frequencies.  Now, the wavelength of any order is a function of the Quant size, and is mass of the Null point. That is fixed per order.

These frequencies are just the energy distribution over any complete sequence, a different number. I get them confused all the time.

So going back to the Bohr model, the total energy is really the proton.  Just break that up into increments, as long as any increments is greater than .26.  Cut the thing in half, that gives you two Pauli paths which you can map to any coordinate system. Cut in quarters, get four.   All you are really doing is subdividing the coordinatte system, not much more. Adding more electrons means you have fewer subdivisions because you can't split electrons.