Artian Holonomy and the Aharonov-Bohm Effect: A QTT Source-Access Interpretation of Electromagnetic and Gravitational AB Phases

Aharonov--Bohm phase as real-J holonomy Concept DOI: 10.5281/zenodo.20772090 Author: Ali Attar Website: quantumtraction.org Main book anchor: Quantum Traction Theory: Main Book v10.01 This paper reads electromagnetic and gravitational Aharonov--Bohm phases as source-access holonomies. The gauge potential is the real-J dial connection; the observed complex phase is the laboratory projection \(J\mapsto i\). The compact QTT holonomy is \[ W_\gamma^{\mathrm{QTT}} =\exp\!\left\{J\left[ \frac{q}{\hbar c}\int_\gamma A_\mu dx^\mu - \frac{mc^2}{\hbar}\int_\gamma d\tau_{A2} \right]\right\}. \] The finite-edge admissibility gate is \[ \lambda_e^{\mathrm{AB}} =\frac{|\delta S_e^{\mathrm{AB}}|}{\hbar n_e} \le1. \] The standard AB equations are therefore recovered as low-density laboratory shadows of the same source holonomy. Core labels: Σ-AB-REAL-J-HOLONOMY, Σ-A2-GRAVITATIONAL-AB-ENDURANCE, Σ-A6-PHASE-DENSITY-GATE.