Can two waves of the same quantum order sit in the same place?
The Nyquist vacuum can only hold one phase state at a time. Waves are phase sequences in densities less than the Null point of the quantum order. So there is no exchange, at the Pauli rate, that minimize phase anywhere along the two standing or moving waves.
Two fermions in motion? Fermions are Nulls in the given quantum order. The Nyquist vacuum can only hold one phase value at a time. Nulls in motion, by definition, are in motion along a Pauli path, and cannot exceed the Pauli rate. There is no way one or the other could overtake.
If you start with the analog Schrödinger, build the Hamitonian, then discretize; you are undoing all the work that Nyquist vacuum has already done. Why take the extra step?
Why does electron spin come in two half levels? It is the 3/2 effect. The Pauli path supports quantum motion at half the quant size. So motion sequences should come in densities half the quant size.
Why does spin come in -1/2 and 1/2? I dunno, there should be two times as many -1 than there are +2; and average comes to 0, and they should split evenly, in the aggregate. Would they notice the difference?
I need more work on this.
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