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A Proof of Bell’s Inequality in Quantum Mechanics Using Causal Interactions

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A compact, concrete proof shows that Bell inequalities follow from standard counterfactual (Neyman) causal-interaction logic and that experimentally observed sine-squared correlations (confirmed by randomized angle choices) force a contradiction with local realism. The argument constructs the binary indicator M_ij (same-spin) and proves a specific mean contrast > 0 implies the existence of a unit with pattern 1,0,0,0, which is impossible under no-interference/local-hidden-variable assumptions. The proof borrows causal-inference tools and maps to epistatic interaction tests; no-signaling remains intact.

AI-written summary · about

  1. 0:00Start
  2. 4:19Relationship to Name and Counter Factual Causality
  3. 6:06Experiment
  4. 26:43Theorem Two
  5. 29:31Bell's Theorem
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