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From Quantum Entanglement to Quantum Memory (A KuiQuark Sea Interpretation of EPR Correlations)

Lingguang Xu

Published May 22, 2026• 0 citations
Publisher

Abstract

Quantum entanglement is not “spooky action at a distance” but shared quantum memory imprinted at particle birth. Mechanical analogies: chopped rotating ball (opposite spins), belt-struck billiard balls (identical spins), rubbing master ball (friction imprints). Memory degree M = 1-p (p missing‑tooth rate). Memory decays as M(t) = e^{-Rt} with R proportional to local KuiQuark flux. Bell inequality violation is reinterpreted as evidence of high‑fidelity memory, not non‑locality. Falsifiable predictions: direction‑dependent and environment‑dependent memory lifetime. Keywords: quantum entanglement, quantum memory, EPR, Bell inequality, KuiQuark Sea, missing‑tooth effect.

DOI
10.5281/zenodo.20343744

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Quantum entanglement is not “spooky action at a distance” but shared quantum memory imprinted at particle birth. Mechanical analogies: chopped rotating ball (opposite spins), belt-struck billiard balls (identical spins), rubbing master ball (friction imprints). Memory degree M = 1-p (p missing‑tooth rate). Memory decays as M(t) = e^{-Rt} with R proportional to local KuiQuark flux. Bell inequality violation is reinterpreted as evidence of high‑fidelity memory, not non‑locality. Falsifiable predictions: direction‑dependent and environment‑dependent memory lifetime. Keywords: quantum entanglement, quantum memory, EPR, Bell inequality, KuiQuark Sea, missing‑tooth effect.
Current interpretations of quantum entanglement rely on wavefunction superposition, measurement collapse, and nonlocal correlation assumptions, lacking a physical, visualizable medium description. This paper presents a unified mechanism for entanglement generation, Bell-inequality violations, and decoherence based on the KuiQuark Sea superfluid medium model, the intrinsic helical topology of photons, and the missing-tooth noise effect. We demonstrate that ordinary light sources and entangled photon pairs share an identical underlying medium excitation mechanism, differing only in vortex splitting mode and angular momentum distribution. The observed violation of Bell inequalities (S = 2√2) is interpreted not as evidence for nonlocal action, but as a statistical consequence of continuous random phase perturbations from freely distributed KuiQuark units throughout space — a globally distributed, but locally causal, medium effect. The 2π periodicity of photon helical phase implies that detectors retain only the reduced phase modulo 2π, automatically discarding integer multiples of 2π. The Bell bound is therefore determined solely by the 45° orthogonal measurement geometry. This model avoids the standard hidden-variable assumptions, unifies entanglement generation, correlation maxima, decoherence decay, and medium-dependent transmission differences, without introducing ad hoc hypotheses. It is fully compatible with the photon helical Xu ratio, the missing-tooth probability mechanism, and the underlying fluid dynamics of the microscopic medium.
Abstract Claims that entanglement, or non-local interaction ("spooky action-at-a-distance), has been experimentally proven are false. The claims are based entirely on the fact that the results of experiments performed to test that issue (EPR-Bohm experiments) violate various theoretical inequalities (Bell Inequalities).The various Bell Inequalities used to interpret the results of EPR-Bohm experiments are shown to be inappropriate for such experiments. The inequalities do not correctly provide for the correlation between the particles in each pair, which is the essence of such experiments; and therefore the inequalities are irrelevant. Claims that the results of such experiments, because they violate the inequalities, require the conclusion that the measurement of one particle in an "entangled" pair can instantly affect the state of its partner, even at great distances, are untrue and need to be modified.
The phenomenon of quantum entanglement, famously described by Einstein, Podolsky, and Rosen (EPR) as "spooky action at a distance," remains a fundamental mystery of quantum mechanics. In this monograph, we resolve the EPR paradox using Topological Quantum Chromodynamics (Topological QCD). We mathematically prove the ER=EPR conjecture without string theory, demonstrating that entangled particles are physically connected by microscopic Einstein-Rosen bridges formed within the Gravitational Spin Polarization Tensor Πab\Pi_{ab}Πab​. Bell's inequalities are geometrically violated not due to superluminal signaling, but because the topological distance between entangled particles through the spin network is strictly zero. The modified Lichnerowicz identity provides the geometric stability for these macroscopic quantum connections.
Abstract: Quantum entanglement and Bell inequality violation are regarded as the most iconic non-classical phenomena in quantum mechanics, yet their physical origin remains mysterious. Within Space Ontology, we demonstrate that the nonlocal correlations between an EPR pair are not due to "spooky action at a distance," but are a natural manifestation of the intrinsic geometric correlations between two identical spatial modes generated by the same disturbance. We introduce the effective shape parameter alpha_eff and the geometric entanglement entropy E_geo, and derive from first principles the analytic relation between the CHSH polynomial S and E_geo: S = 2√2 · tanh(2E_geo(alpha_eff)). The classical limit (E_geo → 0) recovers Bell's inequality (S ≤ 2), while the quantum limit (E_geo → ∞) yields the maximum violation S = 2√2. By direct comparison with authoritative data from loophole-free Bell experiments, high-dimensional orbital angular momentum entanglement experiments, and the Micius satellite entanglement distribution experiment, the theoretical predictions are in excellent agreement with experimental observations — with typical deviations below 3% and no free parameters. We further propose schemes for actively designing entanglement resources by controlling the shape parameter of spatial modes, providing a new physical dimension for quantum communication and quantum computation. This work demonstrates that quantum nonlocality can be completely reduced to space geometry — twin ripples are telepathic because they share the same initial texture from the same spatial disturbance. This paper is the third in the first series (17 papers total) of Space Ontology.
EPR showed that two particles emitted from a source can be entangled by a shared wavefunction where two non-commuting observables (position, momentum) can be simultaneously real, leading to a contradiction with quantum mechanics (two non-commuting variables can not be simultaneously real). John Bell derived an inequality where any local hidden variables prediction is bounded and quantum mechanics can violate the inequality. Bell tests on correlated photon pairs showed a clear violation of the Bell inequality and agreement with quantum mechanics. This study revealed that the Bell inequality holds at any individual instances in a given system but it does not hold over the entire population. The Bell inequality is not an incompatibility criterion for local hidden variables vs quantum mechanics rather it is a criterion for an individual nature vs population dynamics. The nonlocality prediction given by wavefunction is a system approximation and local causality (photon polarization) provides a complete description of the Bell tests. The paper concludes with great satisfaction that the measurement of two correlated photons at a distance was a local cause (photon-filter interaction did not violate the special theory of relativity).
The EPR paradox dates back to 1935 when Einstein et al., through the use of non commuting operators, proposed that quantum mechanics was not complete[1] in that it suggested a "spooky action at a distance." Later in 1964 John Bell was able to express the dilemma in a simple inequality[2] involving spin singlet states. If the inequality were satisfied then Einstein was correct and if it were violated then it favored the quantum mechanics point of view. In what follows, we present two approaches to Bell's inequality, and then offer an interpretation from the viewpoint of quantum mechanics based on the principle that the whole is more than the sum of its parts. This is then combined with the properties of the SU (2) group to give a more intuitive understanding of non-locality and spin entanglement from the perspective of the relativistic characteristics of rotations.