Hopefully this doesn't make me seem like a crank, but it seems to me that the path forward on superdeterminism is to use uncomputability. 1: Untriangulable smooth manifolds exist. 2: The manifolds can be smoothed via Ricci flow in a manner similar to how Perelman solved the Poincare conjecture. 3: This smoothing, applied to an untriangulable manifold, is irreversible, deterministic, and yet somehow must not converge…
I'm having trouble seeing what any of that has to do with determinism.
The manifold cannot, in whole, as a result of this, get "simpler" or even maintain the same amount of simplicity, it must somehow get more complex, which would require information to be generated. The primary problem with deterministic models, at least as I understand it, is that there's no obvious way for deterministic processes to get more complex.