Richard,
At a glance Judy's point is moot. 0.7071 is a cosine not cos^2. Getting a cosine curve from a series of events from single detector is simple. How it's then ALSO derived from the RELATIVE angles isn't shown, and it doesn't seem to be made clear that it must be, independently?? Am I misunderstanding your 'correlation function' there?
The difference between a photon and electron is what I pointed to above, I agree it's too confusing under present theory, but my model explains it. I also rationalise why and how we get cosine curves from both the cosines and Cos^2 in the different local and relative cases. My scenario produces the double curvature plot for cos^2. My essay is now posted in the contest. The experiment isn't described again there but full findings schedule, and a graph of the RELATIVE angles plot are in the end notes. Do Bob and Alice have a future?
Thanks for flagging that up Judy. But back to the findings;
Agreed. at 45 and 135, depending if we allow for the discovered colour blindness and errors. Lets go for 86% for 45 and 87% for 135, or 86% for both if easier, which gives the 72% bias to green (45) and say 73% to red (135). But always remember, the red/green output frequency does not have the same identity as the emitters spin 'up and 'down'. There are two embedded data sets, most importantly the ENERGY amplitude distribution available for exchange on interaction, roughly describable as 'surface speed' at the tangent/meeting point.
Then taking the relative angles gives a different cosine curve, using the same 'energy' identity but as RELATIVE values. It's that fundamental misunderstanding of exactly what is being measured, or rather what the resultant statistics truly represent that has maintained the 'bizarreness' of the findings. Once that's resolved the rest all falls logically into place.
So from the 'absolute' settings 0 v 45 and 0 v 135 we have 'differences' d45^o and d135^o.
From 90 v 45 and 90 v 135 we have differences d-45 and d45. Not very interesting.
If I may I'll get Bob to try 22.5^o as well for interest, = d22.5 and d-67.5.
You can see the results plotted on the graph in my end notes. The essay is as fun to read and non-technical as I could make it.
It explains with diagrams how the relative angles geometrically produce the non-linear distribution of energy exchange in interaction between two rotating bodies ("detection"), and identifies the physical meaning of cos^2 and Malus' law.
Best wishes
Peter