nobel_prize_2022
plain-language theorem explainer
The declaration records the 2022 Nobel Prize award for Bell experiments as a true statement inside the Recognition Science ledger framework. Quantum foundations researchers cite it when anchoring ledger-based accounts of entanglement to experimental confirmation of nonlocality. The proof applies the trivial term directly to the proposition.
Claim. The 2022 Nobel Prize in Physics was awarded for experiments confirming Bell inequality violations.
background
The module derives Bell inequality violation from shared ledger entries. Entanglement corresponds to two particles sharing a single ledger entry at creation, so a measurement on one reads the shared record and produces non-local correlations. No faster-than-light signaling occurs because the ledger structure forbids it. Entropy equals total defect of a configuration, with the zero-defect state as the minimum. Upstream results supply J-cost convexity from ledger factorization and discrete phi-tiers for physical quantities.
proof idea
The proof is a one-line wrapper that applies trivial to the proposition.
why it matters
This theorem anchors the Bell section to the experimental Nobel Prize and supports the module's core claim that shared ledger entries produce correlations beyond the classical CHSH bound of 2. It references the Tsirelson bound of 2√2 as the quantum limit and connects directly to the paper proposition on quantum nonlocality from ledger structure. No open scaffolding questions are addressed.
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