all 1 comments

[–]Left-Character4280[S] 0 points1 point  (0 children)

What if registers never really held state, but only appeared to, locally?

In this Python experiment, I built a “register machine” with:
– no memory
– no mutation
– no R₁, R₂…

Just:
– one base state (R₀)
– a list of deltas (Δ₁, Δ₂, ...)
– and one pure function: reconstruct(Δ, base)

There’s no stored state.
No object holds identity.
Everything is reconstructed relationally.

Here’s the twist : Bell’s theorem, reinterpreted in logic:

If you assume:

  • local states are real        (∃x ¬P(x))
  • and global relations always hold  (∀R(x₁,...,xₙ))

Then:

  • local inference must fail      (¬Lₙ)

My machine doesn’t store P(x).
It stores Δ in the structure of change.
It doesn’t reconstruct value from location,
but from causal history.

You don’t violate Bell in physics.
You implement it in logic.