It might be that I have come to know where the hidden variable is, to explain for the anomalous quantum probabilities that lead to notions of entanglement etc. Its a fabulously simple solution.
Consider the quantum probability distribution of photons at various angles, passing or not passing a polarized light filter? Here is a graph that plots the quantum probability distribution and compares it to what is deemed a classical system.
https://en.wikipedia.org/wiki/Bell%27s_theorem#/media/File:Bell.svg
It is a common claim that no classical system can replicate a quantum results, however I know of such a classical system that does, and it informs us of a dynamic of photon interaction which explains this behavior of photons, we might refer to as the hidden variable.
Observe the above graph, the probability curve from the 90 degree mark through to 180 degrees. If you stand a pole on its end, and measure the weight transition as you lean it over until it lays on the ground. You will find that the weight transition across this arc models the same as the probability distribution of the quantum system. You dont need scales to appreciate this, as you can perceive this transition of a poles weight by simply picking up or laying over a pole.
You might be wondering, what could a poles weight transition possibly have to do with quantum photons? But actually it tells you something important that is implicated to both systems. And once you know this something, this simple lesson translates to all considerations of quantum entanglement, Bells Theorem, etc.
Would anybody like to know the details of what I refer?
Steve