Paper 10: Uncertainty from Coherence: Deriving the Heisenberg Principle from Lattice Phase Constraints in the Holosphere Model

This paper proposes a physically grounded reinterpretation of the Heisenberg uncertainty principle based on the Holosphere lattice model—a discrete framework in which space is composed of coherently rotating Planck-scale units arranged into nested spherical domains. In this model, matter arises from quantized vacancy defects, and position and momentum reflect structural trade-offs between spatial localization and angular phase continuity. The uncertainty relation emerges not from non-commuting operators, but from geometric constraints on phase strain propagation across Holospheres. We derive a minimum action scale ℏeff from angular tension mechanics, reinterpret Planck’s constant as an emergent coherence threshold, and offer a physical mechanism for measurement and decoherence as phase alignment breakdowns. This structural foundation yields falsifiable predictions, including context-dependent uncertainty bounds, strain-triggered decoherence, and finite-range entanglement—all of which distinguish the Holosphere framework from standard quantum mechanics. By embedding quantum behavior in a finite rotational medium, this theory replaces wave-particle duality with geometric coherence dynamics, providing a deterministic, testable alternative to conventional interpretations.