Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

A Mathematician's Viewpoint to Bell's theorem: In Memory of Walter Philipp

Andrei Yu. Khrennikov

Published Dec 18, 2006• 6 citations
OpenAlex

Abstract

In this paper we formalize the rules of classical$\\to$ quantum correspondence and perform a rigorous mathematical analysis of the assumptions in Bell's NO-GO arguments.

Related papers

A Mathematician's Viewpoint to Bell's theorem: In Memory of Walter Philipp. In: Foundations of probability and physics-- 4

Andrei Yu. Khrennikov

A Mathematician's Viewpoint to Bell's theorem: In Memory of Walter Philipp. In: Foundations of probability and physics-- 4

•Jan 1, 2007•0 citations

A Mathematician’s Viewpoint to Bell’s theorem: In Memory of Walter Philipp

Andrei Yu. Khrennikov

In this paper dedicated to the memory of Walter Philipp, we formalize the rules of classical→ quantum correspondence and perform a rigorous mathematical analysis of the assumptions in Bell’s NO‐GO arguments.

arXiv:quant-ph/0612153•AIP conference proceedings•Jan 1, 2007•5 citations

Interpretation of the quantum formalism and Bell's theorem

Emilio Santos

Foundations of Physics•Feb 1, 1991•15 citations

Bell's theorem and Bohr's principle that the measurement must be classical

Antoine Suárez

In a recent paper Karl Hess and Walter Philipp claim that hidden local variables cannot be ruled out. We argue that their claim is only valid if one gives up Bohr's principle that the measuring instruments must be classical, and this principle belongs to the foundations of scientific knowledge: Therefore, nonlocal influences can be considered demonstrated.

arXiv:quant-ph/0202134•Feb 23, 2002•0 citations

Bell’s Theorem Tells Us Not What Quantum Mechanics Is, but What Quantum Mechanics Is Not

Marek Żukowski

arXiv:1501.05640•The frontiers collection•Nov 14, 2016•5 citations

A Loophole in Bell's Theorem? Parameter Dependence in the Hess-Philipp Model

Wayne C. Myrvold

The hidden-variables model constructed by Karl Hess and Walter Philipp is claimed by its authors to exploit a “loophole” in Bell's theorem; according to Hess and Philipp, the parameters employed in their model extend beyond those considered by Bell. Furthermore, they claim that their model satisfies Einstein locality and is free of any “suspicion of spooky action at a distance.” Both of these claims are false; the Hess-Philipp model achieves agreement with the quantum-mechanical predictions, not by circumventing Bell's theorem, but via Parameter Dependence.

arXiv:quant-ph/0205032•Philosophy of Science•Dec 1, 2003•5 citations
In this paper we formalize the rules of classicalto\\toto quantum correspondence and perform a rigorous mathematical analysis of the assumptions in Bell's NO-GO arguments.
The hidden-variables model constructed by Karl Hess and Walter Philipp is claimed by its authors to exploit a “loophole” in Bell's theorem; according to Hess and Philipp, the parameters employed in their model extend beyond those considered by Bell. Furthermore, they claim that their model satisfies Einstein locality and is free of any “suspicion of spooky action at a distance.” Both of these claims are false; the Hess-Philipp model achieves agreement with the quantum-mechanical predictions, not by circumventing Bell's theorem, but via Parameter Dependence.