Dear Alan,
Thank you very much for your hint. Hopefully it is possible to add the missing references. [4] is my paper "Adaptation of Spectral Analysis to Reality". There is a version M250 available with corrections by Roland Fritzius. For instance I had written "blue-eyed" instead of naive. [3] lists my FQXi essays in chronological order:
3.1=369, 527, 833, 1364, 1793, 2021, 2342, 3.8=2747. This 9th essay is 3009.
Being not an expert in the history of quantum mechanics, I didn't yet deal much with Pauli's role. I got aware of some other details: Schrödinger was on vacation only equipped with his lover Itha Jünger and a tiny booklet, and in the 4th communication he explained why he introduced a complex wave function. His picture was not by chance equivalent to that of square matrices with Hermitian symmetry by Heisenberg and Born. What about the latter, I read that he objected to Robertson's metric and called the expansion of space nonsense. Speculating a lot, they all followed the piper (as Weil called him) Hilbert who even denied the arrow of time. Nobody even considered the possibility of half-matrices and unidirectional timespan, respectively.
You are claiming that there is no Hilbert space. I agree on that it is perhaps questionable as a basis for physics. However I disagree in the sense that even Cantor's naive set theory still exists in textbooks as a mental construct. I meanwhile understand that there are two mutually excluding views in mathematics: A infinity and B infinities.
What about quantum entanglement and quantum computing, I am cautious with predictions. If I recall correctly, the latter were already announced to function in principle at least two decades ago. Therefore I don't expect a breakthrough of them in the rest of my life.
Best,
Eckard