Dear Alan Kadin,
We agree on so much and I believe we can be made compatible in our areas of disagreement. Quantization of spin is fundamental and space and time are distinct. We agree on many other aspects treated in your essays but we disagree on the nature of gravity, which you claim is "a modulation of fundamental quantum waves by other quantum waves."
As your neo-classical approach is basically an extension of classical physics, and classical physics is essentially based on a continuum, I hope you'll consider that the gravitational field is the continuum in which waves propagate. The recent detection of colliding neutron stars has finally established that gravitational waves and electromagnetic waves to propagate at the same speed (not necessarily constant, as you note).
A question you do not address is what it is that waves are "waving in". My essay analyzes Einstein's 1905 paper of which is based on Hertz's 1890 paper and shows that Einstein special relativity misunderstood Hertz's extension of Maxwell's equations and also contradicts Einstein's own later conclusions. I have read and replied to your comments on my page, and I hope you will give the issue a second thought, as I believe you misinterpreted my essay. You seem to think I am rejecting the math of special relativity, which we both know is well proved by 20th century physics. I retain the math (i.e., the Lorentz transformation) while re-interpreting the physics of SR. And I believe the re-interpretation supports your perspective rather than not. So I would appreciate your re-consideration.
I agree with you that particles are non-point non-linear (soliton-like) structures and suggest that acceptance of gravitation is a continuum (fluid like) will go a long way toward revealing the equations you outline on page 7.
My essay supports several of your statements, such as:
"All of our standard clocks [and rulers] are based on atomic states..."
and
"No reference to any space-time metric is necessary",
and
"The circularly polarized EM packet is a photon",
But most of all I like your statement that
"Compatibility with the complex theory with many adjustable parameters proves nothing."
With my very best regards,
Edwin Eugene Klingman