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September 2, 20260 citationsOpen Access

Constrained SO(3,3) Spacetime: Part II. Transverse-Time Fluctuations and the Geometric Origin of Quantum Superposition

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CCChangho Cho

Key Points

  • To establish a deterministic, geometric mechanism for quantum superposition and wave-function collapse using a constrained multi-temporal spacetime framework.
  • Applied a constrained SO(3,3) spacetime model featuring a dynamic topological constraint field to kinematically suppress negative-norm ghost states.
  • Formulated microscopic dimensional leakage into transverse-time components to model quantum behavior as temporal desynchronization.
  • Characterized quantum superposition as transverse-time phase interference and localized quantum orbitals as spatial projections of temporal desynchronization.
  • Identified wave-function collapse as a forced synchronization mediated by macroscopic phase-anchors, maintaining macroscopic unitarity without ad-hoc collapse postulates.

Abstract

In standard quantum mechanics, wave-function collapse and superposition are treated as fundamental postulates devoid of underlying deterministic geometric mechanisms. Building upon a previously established constrained SO(3,3) spacetime framework, where a dynamic topological constraint field kinematically suppresses negative-norm ghost states, this paper proposes a purely geometric interpretation of quantum phenomena. We hypothesize that the microscopic leakage into transverse-time dimensions—previously viewed as a threat to unitarity—is the actual geometric origin of quantum superposition. Specifically, we conceptualize quantum orbitals as the spatial projection of temporal desynchronization, superposition as transverse-time phase interference, and wave-function collapse as a forced synchronization driven by macroscopic phase-anchors. This framework not only translates quantum fuzziness into multi-temporal geometry but also rigorously protects macroscopic unitarity without requiring ad-hoc physical collapses.

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Cite This Study

Changho Cho (2026) studied this question.

synapsesocial.com/papers/6a97e2f6c562ede874ec772fhttps://doi.org/10.5281/zenodo.22184742
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