Reply to "Comment on 'Dr. Bertlmann's Socks in a Quaternionic World of Ambidextral Reality'"
arXiv:2106.09479 · doi:10.1109/ACCESS.2021.3076449
Abstract
In this paper, I respond to a critique of one of my papers previously published in this journal, entitled `Dr. Bertlmann's socks in a quaternionic world of ambidextral reality.' The geometrical framework presented in my paper is based on a quaternionic 3-sphere, or S^3, taken as a model of the physical space in which we are inescapably confined to perform all our experiments. The framework intrinsically circumvents Bell's theorem by reproducing the singlet correlations local-realistically, without resorting to backward causation, superdeterminism, or any other conspiracy loophole. In this response, I demonstrate point by point that, contrary to its claims, the critique has not found any mistakes in my paper, either in the analytical model of the singlet correlations or in its event-by-event numerical simulation based on Geometric Algebra.
arXiv comment12 pages, 1 figure, Published version of my response to arXiv:2001.11338
References in corpus (8)
- Planck evidence for a closed Universe and a possible crisis for cosmology
- Curvature tension: evidence for a closed universe
- Quantum correlations are weaved by the spinors of the Euclidean primitives
- Bell's Theorem Versus Local Realism in a Quaternionic Model of Physical Space
- Macroscopic Observability of Spinorial Sign Changes under 2pi Rotations
- Dr. Bertlmann's Socks in the Quaternionic World of Ambidextral Reality
- Refutation of Richard Gill's Argument Against my Disproof of Bell's Theorem
- Macroscopic Observability of Fermionic Sign Changes: A Reply to Gill
Cited by in corpus (4)
- Reply to "Comment on 'Bell's Theorem Versus Local Realism in a Quaternionic Model of Physical Space'"
- Response to `Comment on "Quantum correlations are weaved by the spinors of the Euclidean primitives"'
- Comment on "Bell's Theorem Versus Local Realism in a Quaternionic Model of Physical Space"
- Comment on "Quantum correlations are weaved by the spinors of the Euclidean primitives"