Published April 23, 2026 | Version v6

Entanglement as Interaction: Resolving Einstein's Concern Through the Cohesion UFT Operator Framework

Description

Einstein’s primary objection to quantum mechanics was the paradox he called “spooky
action at a distance” [1]: the apparent instantaneous influence of a measurement on one particle
upon the state of its entangled partner, regardless of their separation. Bell’s theorem [2] and
subsequent photon polarisation experiments [3] confirmed that entanglement is real and that
no local hidden variable theory can reproduce its correlations. The conceptual gap persists:
how can quantum coherence be maintained without signalling?
This paper proposes a resolution grounded in the Cohesion unified field theory [5].
Entanglement is reframed not as mysterious instantaneous transmission but as a shared
evolutionary rhythm maintained by the Cohesion UFT’s operator system. Entangled particles
do not send signals; they share a common structural cadence established at the moment
of their joint genesis and sustained by the Continuance operator until a new interaction
introduces a new cadence.
Version 2 adds the geometric picture of that shared cadence: two entangled particles
share a common funneled-spring structure established at creation. Their torsion cycles are
phase-locked by the Continuance operator. Measurement — Collapse — is the moment
one spring’s slip event resolves the joint state. This geometry connects the entanglement
framework directly to the fine-structure constant series [11], in which the same funneled-spring
torsion mechanism determines the gap between the golden angle and 1/α.
The Cohesion UFT’s four-operator framework for entanglement — Surplus, Collapse,
Continuance, and Calibration — is developed formally. Bell inequality violations are consistent
with the rhythm picture. Fuentes’ results on relativistic quantum information [4] directly
support the Continuance operator’s prediction.

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Additional details

Additional titles

Subtitle (English)
Reframing Quantum Entanglement as Rhythm Rather Than Mystery
Subtitle (English)
Version 2: The Funneled-Spring Geometry of Shared Cadence

References

  • A. Einstein, B. Podolsky, and N. Rosen, "Can Quantum-Mechanical Description of Physical Reality Be Considered Complete?" Physical Review, vol. 47, no. 10, pp. 777–780, 1935.
  • J. S. Bell, "On the Einstein Podolsky Rosen Paradox," Physics Physique Физика, vol. 1, no. 3, pp. 195–200, 1964.
  • A. Aspect, J. Dalibard, and G. Roger, "Experimental Test of Bell's Inequalities Using Time- Varying Analyzers," Physical Review Letters, vol. 49, no. 25, pp. 1804–1807, 1982.
  • I. Fuentes et al., "Relativistic Quantum Information," multiple works, 2005–present.