A Completelly Local and Realistic Simulation
Posted: Fri Feb 14, 2020 10:43 am
I'm going to go ahead and post the code for this new simulation even though I am not entirely satisfied with it..., yet. Perhaps someone else might be interested in tinkering with it to improve it? Or to collaborate with it?
720 degrees worth of data at one degree resolution. No events dropped. Here is a PDF of the code and the Mathematica notebook file.
EPRsims/newCS-1.pdf
EPRsims/newCS-1.nb
It utilizes the complete states function. You can see from the code that during the constraints, the a and b vector angles subtract from themselves. I have yet to figure out a good physical justification for that. Perhaps some S^3 action at work? But the simulation is completely local and completely predictable for the A and B outcomes if you know a, b, e and lambda so it is 100 percent realistic.
.
720 degrees worth of data at one degree resolution. No events dropped. Here is a PDF of the code and the Mathematica notebook file.
EPRsims/newCS-1.pdf
EPRsims/newCS-1.nb
It utilizes the complete states function. You can see from the code that during the constraints, the a and b vector angles subtract from themselves. I have yet to figure out a good physical justification for that. Perhaps some S^3 action at work? But the simulation is completely local and completely predictable for the A and B outcomes if you know a, b, e and lambda so it is 100 percent realistic.
.