Peter,
No matter how elaborate one's way of getting something wrong and calling it right, understanding the mathematical model makes the error objectively apparent.
"Again Tom you've missed that I've AGREED Bell is mathematically correct. i.e. he says that classically; "0 + 1 = 1" whereas QM proves the answer is '2'."
Bell's instrument is an inequality of relations in a quantum mechanical system, an analytical tool. The '2' you are thinking of, is the CHSH classically local upper bound of quantum correlations. Refining that for a quantum upper bound, Tsirelson derived 2\/2 (which was independently derived by Joy Christian). This bound is shown trivially true in a measurement of correlations in a simple 2-state quantum mechanical system (qubit) which is equivalent to the discrete observed states of a fair coin. The Tsirelson bound for a Bell inequality is a harder case: Bell's inequality is explicitly classical (it assumes the continuum), while CHSH is explicitly quantum (all outcomes are + 1, - 1, never 0).
"However he's also saying that applies to 'sides of a spinning coin". What I show is that there are 2 sides to each coin, each spinning the 'opposite' direction. So I classically reproduce 2 with 1+1."
Which doesn't mean anything, because you've forgotten that - 1 is the outcome of the opposite vector for a measured result of + 1. Your description only works with a two-headed coin.
Yes, I know from experience that you will think up some yet more elaborate way to obscure your error. You can't obscure it out of existence, however.
"I then also reproduce the cosine curve distribution by using a sphere not a coin, because rotational speed varies with latitude by the cosine of the angle from the equatorial plane to any point on that circumference. Now that's a fact which you can't 'disagree' with (or if you do please correct my geometry and dynamics)."
The issue has nothing to do with the continuous rotational speed of a 3 dimension sphere; it has to do with the discrete measured state of a 2-dimension coin (+ 1 or - 1). What your conclusion says is that observing a point on a sphere moving in one direction implies that it is moving at the same speed in the opposite direction at the antipodal point. This is trivially true in 3 dimensions (by Brouwer's fixed point theorem). However, observers at antipodal points cannot communicate with one another instantaneously; they will only ever measure their discrete states as "heads" by your program.
Only a higher dimension measurement framework allows the classical probability of a two-sided fair coin as a hidden variable solution to Bell's inequality. Joy's framework explains it as the nonzero torque of the parallelized 3-sphere, which is the analog of a 3-dimension sphere in 4 dimension space. The bottom line is, Bell's theorem already proves that the limit of classical measurement values in 3 dimension space begs the assumption of nonlocality which in turn begs linear superposition, quantum entanglement and a probabilistic measure space. One cannot derive a classical, i.e. continuous field, framework from a 3 dimension measurement framework -- and demonstrably, you don't.
Best,
Tom