On the applicability of Kolmogorov's theory of probability to the description of quantum phenomena. Part II: Bell inequalities
quant-ph, math-ph, math.MP
Submitted: 2026-09-25
Updated: 2026-09-25
Comments: 44 pages + 15 pages of references, 2 figures; supplementary material in anc folder; Keywords: Bell's theorem, CHSH inequality, geometric quantum theory, contextuality, quantum nonlocality
License: http://arxiv.org/licenses/nonexclusive-distrib/1.0/
Terminology
Sources
- Quantum Probability Theory
- Geometric Structure of Bell Correlations in Bohmian Mechanics: A Configuration-Space Analysis of EPR Experiments
- Local Realism, Contextualism and Loopholes in Bell`s Experiments
- Distinguishing Bohmian contextuality from Kochen-Specker contextuality
- Extending Bell's Theorem: Nonlocality via Measurement Dependence
- Einstein-separability, time related hidden parameters for correlated spins, and the theorem of Bell
- Questioning the reasonableness of the quantum nonlocality debate
- Classical counterexample to Bell's theorem
- Aspects of locally covariant quantum field theory
- The Continuum Limit Analysis of Causal Fermion Systems for Curved Spacetimes
Related papers
- Reconquering Bell sampling on qudits: stabilizer learning and testing, quantum pseudorandomness bounds, and more
- Encrypted clones can leak: Classification of informative subsets in Quantum Encrypted Cloning
- Polynomial-time classical and quantum simulation of quantum impurity models
- A quasiparticle-protected superconducting qubit
- Theory of quantum-enhanced interferometry with general Markovian light sources
- A convergent hierarchy of spectral gap certificates for qubit Hamiltonians