The Curvature Transport \(\Delta\mu\)
\(\Delta\mu\) is the fundamental curvature-transfer quantum of the Emerging Oscillating Fabric Universe. Every emission event from a composite Region exports \(\Delta\mu\). Every absorption event imports \(\Delta\mu\). These curvature transports are called photons.
All laboratory photon energies, and the frequencies inferred from them, correspond to emitted curvature-transfer values through the mapping:
In this expression, \(\mu\) is evaluated only at King-cycle boundary states.
In EOTU, emeon production during collision is not caused by spatial overshoot of effective curvature Regions, but by temporal compression of coherency re-expression. Motion biases recurrence scheduling, and collision forces incompatible recurrence demands to resolve simultaneously, exceeding local coherency capacity and necessitating CPP eigen-closure.
After Freeze-Out, Dormant Corridors cannot store curvature; they only transmit it. Photon transport is the discrete mechanism by which curvature adjustments propagate between composite Regions.
Summary
- \(\Delta\mu\) is the fundamental curvature-transfer quantum.
- Emission exports \(\Delta\mu\); absorption imports \(\Delta\mu\).
- Curvature transports are called photons.
- Photon energy maps through \(E_{\gamma} = \Gamma(\Delta\mu)^2\).
- \(\mu\) is evaluated only at King-cycle boundary states.
- After Freeze-Out, Dormant Corridors transmit curvature but do not store it.
- Photon transport propagates curvature adjustments between composite Regions.