Gravity as the Wave Function: Propagation, Acceleration, and Equivalence as the Quantum–Classical Boundary

This manuscript presents a unified geometric interpretation of quantum mechanics and gravity, treating the wave function as a realized spacetime phase field. The Intrinsic Spin Momentum (ISM) model is integrated into a continuous field‑operator framework, showing that coordinate‑accelerated detectors interacting with a smooth metric phase geometry naturally saturate Tsirelson’s bound. The upload includes: Full LaTeX manuscript Continuous field‑operator CHSH simulation (Python) ISM contextual model (pedagogical) demonstrating horizon‑restricted phase access Reproducible code verifying Tsirelson saturation (S ≈ 2.8284) Appendices on CHSH algebra and Rindler‑frame decoherence *Version 2 added a more robust CHSH violation simulator to appendix C. If it doesn't copy cleanly to your environment, have an AI format it for a python .py file which can run in Github, Visual Studio or equivalent. Option A (continuous operator model) is the central mathematical engine of the theory. Option B is included only as an ISM‑specific pedagogical demonstration of contextual phase‑access dynamics and is not used to claim Bell‑valid CHSH violation. This record is part of the ISM series exploring phase geometry, quantum correlations, and gravitational decoherence. email: ellis.ammons1@gmail.com *Todo: create linkable github repo to run CHSH violation python simulation easily for observers Key Sentences from the Paper “Gravity is not an external classical field acting on a quantum wave function. Gravity is the wave function.” “Propagation creates the wave function by unfurling this phase structure across the metric.” Keywords Gravity; Wave function; Quantum foundations; Intrinsic Spin Momentum; ISM; CHSH; Decoherence; Rindler quantization; Unruh effect; Free‑fall experiments