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The GHZ nonlocality proof
Beyond Bell's Theorem... (I.)
In 1991, GHZ fundamentally updated Bell's result, essentially by investigating Bell-like relationships in correlated systems of more than two particles. What they showed surpassed Bell's result by eliminating the statistical nature of the proof.

They show a situation involving three particles where after measuring two of the three, the third becomes an actual test contrasting between locality and the quantum picture: a local theory predicts one value is inevitable for the third particle, while quantum mechanics absolutely predicts a diffent value. (So, we only have to run the experiment once.)

This is really equivalent to older proofs about the modeling of the quantum state by underlying variables, as was pointed out by David Mermin - Kochen and Specher required over a hundred particles in their original proof, while GHZ have it down to three.



EPR Bell's theorem

Kochen and Specker
GHZ Mermin



Nonlocality