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

arXiv:quant-ph/0208086

Classical information and Mermin's non-technical proof of the theorem of Bell

K. Hess, Walter Philipp

Published Aug 13, 2002• 1 citation
arXivHTMLPDF

Abstract

We show that Mermin's reasoning against our refutation of his non-technical proof for Bell-type inequalities is of limited significance or contains mathematical inconsistencies that, when taken into account, do not permit his proof to go forward. Our refutation therefore stands.
DOI
10.48550/arxiv.quant-ph/0208086

Related papers

Exclusion of Time in Mermin's Proof of Bell-Type Inequalities

K. Hess, Walter Philipp

Mermin states that his nontechnical version of Bell's theorem stands and is not invalidated by time and setting dependent instrument parameters as claimed in one of our previous papers. We identify deviations from well-established protocol in probability theory as well as mathematical contradictions in Mermin's argument and show that Mermin's conclusions are therefore not valid: his proof does not go forward if certain possible time dependencies are taken into account.

arXiv:quant-ph/0305037•May 7, 2003•4 citations

Comment on Mermin's Recent Proof of the Theorem of Bell

K. Hess, Walter Philipp

Mermin states in a recent paper that his nontechnical version of Bell's theorem stands and is not invalidated by time and setting dependent instrument parameters as claimed in one of our previous papers. We identify a number of misinterpretations (of our definitions) and mathematical inconsistencies in Mermin's paper and show that Mermin's conclusions are therefore not valid: his proof does not go forward if certain possible time dependencies are taken into account.

arXiv:quant-ph/0207110•Jul 18, 2002•0 citations

Bell’s Theorem Refuted: Based on Harry’s Analysis at Sciphysicsforums.com

Gordon Watson

Generalizing Bell 1964:(15) to realizable experiments, CHSH (1969) coined the term ‘Bell’s theorem’. Using undergraduate maths and logic, we show that Bell’s theorem and its CHSH-style variants are false (as discussed with David Mermin 1989.06.03).

•May 1, 2014•0 citations

Bell's Theorem Refuted Mathematically: du Sautoy Cannot be Right.

Gordon Watson

Here begins a precautionary tale from a creative life in STEM. Bringing an elementary knowledge of vectors to Bell (1964)—en route to refuting Bell's inequality and his theorem—we aim to help STEM students study one of the strangest double-errors in the history of science. To that end we question Marcus du Sautoy's claim that Bell's theorem is as mathematically robust as they come.

•Nov 1, 2017•0 citations

Bell's Theorem Refuted for Stem Students

Gordon Watson

Here begins a precautionary tale from a creative life in STEM. Bringing an elementary knowledge of vectors to Bell (1964)—en route to refuting Bell’s inequality and his theorem—we aim to help STEM students study one of the strangest double-errors in the history of science. To that end we question du Sautoy’s (2016) claim that Bell’s theorem is as mathematically robust as they come.

•Nov 1, 2017•0 citations

Bell's Theorem refuted with a Kolmogorovian counterexample

Johannes F. Geurdes

The statistics behind Bell's inequality is demonstrated to allow a Kolmogorovian (i.e. classical) model of probabilities that recovers the quantum covariance.

arXiv:0705.3378•May 23, 2007•2 citations