I want to just try to phrase my question one more time (wish I could delete the old one).
Here's an instance of the kind of argument I'm thinking of (just an example; I've seen many, many like this).
My question is, in what sense is it the case that there is a "true" value for correlations that observations are deviating from? What I mean is whether the experimental results caused by fine-tuning have to deviate from what typically happens in that universe (say, defining what typically happens by extrapolating to situations or interactions which are close to the conditions of, but don't totally match the experimental setup (since we're fine-tuning for specific results for all Bell test experiments, and don't have CFD) and aren't part of an experiment)? Is it that the universe definitely has behavior that doesn't fit QM and things are only being fine-tuned so that it is
observed to look like QM when Bell test experiments are performed, in a biased sample of what's going on in the universe? (which could still have effects observable indirectly...) Or, instead, do the results of Bell test experiments deviate from the norm just in the sense that the observed behavior (matching QM predictions) is a result of the laws of physics only under very special initial conditions which are not representative of the "true," generic case for the local hidden variable theory with arbitrary initial conditions?
To put it succinctly, is superdeterminism an ad hoc contrivance saying "fine-tuning causes all the experiments we perform to get results making it
look like QM is true," or is it / can it be one saying "under very special fine-tuned initial conditions the universe actually behaves like QM is true in a sense?"
If the former was the answer, I was also asking whether limiting the
scope of the conspiratorial fine-tuning (i.e. just to fix results of Bell test experiments) is an essential part of the idea -- say, if for some reason trying to put in too much fine-tuning might cause a problem, and/or if, say, the universe overall can't behave too differently from the generic case. But the above is my main question.
I really hope this question is sufficiently concrete and clear about what I mean, and I would really appreciate it if someone could answer even briefly. ANY feedback would be greatly appreciated (even if it's just to say that my question makes no sense without explanation, that would be helpful. I hope what I'm saying isn't too crazy.)