Could a hidden local phase offset serve as a classical alternative to quantum superposition?

Dear colleagues,

I'm sharing an early-release draft of a theoretical framework that proposes a local, classical explanation for quantum correlations—without invoking superposition, collapse, or nonlocality.

In this approach, each entangled pair shares a deterministic or structured stochastic phase offset Δϕ\Delta\phi, defined at emission. This offset governs how each particle's internal frame aligns with the chosen measurement basis.

Key idea: Quantum statistics, such as the singlet correlation E(θ)=−cos⁡(2θ)E(\theta) = -\cos(2\theta), can be reproduced exactly from local frame misalignment—without needing wavefunction realism or entanglement at a distance.

Main Features:

  • Violates Bell inequalities without violating measurement independence or locality
  • No scalar hidden variables — only geometric structure
  • Superposition is replaced by referential phase alignment
  • Compatible with Clifford gates and quaternionic reformulations (work in progress)

This model suggests we may have mistaken referential geometry for quantum indeterminacy.

🔗 I welcome critical feedback, especially from researchers in:

  • Foundations of quantum mechanics
  • Classical simulation of quantum systems
  • Signal theory and frame dynamics
  • Relational or phase-based interpretations

The draft (V1) is available here: Deleted research item The research item mentioned here has been deleted

Thank you in advance for your insights and challenges.

Bertrand D. THEBAULT BitCliff ltd

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