Reply to “Comment on ‘Bell’s Theorem Versus Local Realism in a Quaternionic Model of Physical Space”’

@article{Christian2022ReplyT,
  title={Reply to “Comment on ‘Bell’s Theorem Versus Local Realism in a Quaternionic Model of Physical Space”’},
  author={Joy Christian},
  journal={IEEE Access},
  year={2022},
  volume={10},
  pages={14429-14439}
}
In this paper, I respond to a critique of one of my papers previously published in this journal, entitled “Bell’s Theorem Versus Local Realism in a Quaternionic Model of Physical Space.” That paper presents a local-realistic model of quantum correlations based on a quaternionic 3-sphere, taken as a physical space in which we are confined to perform all our experiments. The critique, on the other hand, considers two entirely different models within a flat Euclidean space, neither related to my… 
Local origins of quantum correlations rooted in geometric algebra
In previous publications I have proposed a geometrical framework underpinning the local, realistic, and deterministic origins of the strong quantum correlations observed in Nature, without resorting

References

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Reply to “Comment on ‘Dr. Bertlmann’s Socks in a Quaternionic World of Ambidextral Reality”’
TLDR
This response to a critique of one of my papers is demonstrated point by point that, contrary to its claims, the critique has not found any mistakes in the paper, either in the analytical model of the singlet correlations or in its event-by-event numerical simulation based on Geometric Algebra.
Comment on “Bell’s Theorem Versus Local Realism in a Quaternionic Model of Physical Space”
In this paper, critical errors found in the paper “Bell’s theorem versus local realism in a quaternionic model of physical space,” by J. Christian, published in IEEE Access, are pointed out. The
Dr. Bertlmann’s Socks in a Quaternionic World of Ambidextral Reality
TLDR
This pedagogical paper considers how singlet correlations between a pair of entangled fermions can be understood as classically as those between Dr. Bertlmann’s colorful socks within a toy model and a real world of three-dimensional quaternionic sphere.
Does Geometric Algebra Provide a Loophole to Bell’s Theorem?
TLDR
This paper aims to serve as a useful resource to those who need to evaluate new “disproofs of Bell’s theorem”, and identifies devices and misinterpretations in common use by other Bell critics.
Comment on “Dr. Bertlmann’s Socks in a Quaternionic World of Ambidextral Reality”
TLDR
I point out critical errors in the article “Dr. Bertlmann’s Socks in a Quaternionic World of Ambidextral Reality” by J. Christian, published in IEEE ACCESS, and suggest that a possible role for Geometric Algebra is still wide open and deserves further investigation.
Bell’s Theorem Versus Local Realism in a Quaternionic Model of Physical Space
TLDR
A local, deterministic and realistic model within a Friedmann-Robertson-Walker spacetime with a constant spatial curvature that describes simultaneous measurements of the spins of two fermions emerging in a singlet state from the decay of a spinless boson is presented.
Local origins of quantum correlations rooted in geometric algebra
In previous publications I have proposed a geometrical framework underpinning the local, realistic, and deterministic origins of the strong quantum correlations observed in Nature, without resorting
Oversights in the Respective Theorems of von Neumann and Bell are Homologous
We show that the respective oversights in the von Neumann's general theorem against all hidden variable theories and Bell's theorem against their local-realistic counterparts are homologous. Both
Bell's Theorem Without Hidden Variables
Experiments motivated by Bell's theorem have led some physicists to conclude that quantum theory is nonlocal. However, the theoretical basis for such claims is usually taken to be Bell's Theorem,
ON THE EINSTEIN PODOLSKY ROSEN PARADOX*
THE paradox of Einstein, Podolsky and Rosen [1] was advanced as an argument that quantum mechanics could not be a complete theory but should be supplemented by additional variables. These additional
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