0.14 — The Freeze-Out

Stable post-formation lattice state, fixed CPP properties, and the boundary conditions of the framework.

The Freeze-Out (FO)

With the formation of helium and the termination of intrinsic curvature-driven assembly, the lattice enters its first fully stable state. All macroscopic curvature has been relieved into the Dormant Corridors, locking the system into a configuration where no further CPP mergers or structural combinations can occur.

This marks the end of the universe’s internal formation era and the beginning of its observable evolutionary history. CPP properties are fixed. The proton and electron are fully stable curvature Regions.

At this point, the Dormant Corridor (DC) maintains fixed mean amplitude \(\bar{A}\), but the dormant cells inherit the local geometric curvature profile induced by adjacent CPPs. This curvature decays outward through the Dormant Corridor.

The Dormant Corridor also becomes the transport mechanism for curvature and phase redistribution of Regions. The sum of all these curvatures yields the measured background radiation above ground state \(\varepsilon\) on the order of about \(10^{-4}\).

Regions have formed but remain fully dynamic. They evolve through photon- and neutrino-mediated adjustments, atomic binding, excitation, ionization, and molecular formation. Dormant Corridors no longer store curvature, but they can transport it.

Primordial CPP Type Boundary

There are exactly four primordial CPP types:

  • Only two stable prime-sector curvature closures exist; all other CPP configurations stabilize only as composite Regions.
  • All other CPP configurations are unstable transients.
  • “Meson” denotes a closure-incomplete transient, not a particle type.
  • Standard-model terms such as lepton, quark, and hadron are descriptive only, not ontological.
  • Closure, not interaction type, defines behavior.
  • Phase topology is more fundamental than constituent counting.
  • Emeon is not the electron.

Framework Boundary Conditions

Within this framework, closure defines behavior. Standard-model labels such as lepton, quark, hadron, and meson may be used descriptively when comparing to measured physics, but they are not treated as primary ontology. The framework does not introduce additional stable particle families beyond the resolved CPP closures and compound Region structures.

There are exactly two stable compound CPP core types:

  • Proton \((UUDZZZ)\)
  • Electron \((EZZZ)\)

Properties of CPPs

  • Curvature of a CPP is intrinsic, so it cannot be absorbed or emitted.
  • Phase of a CPP is intrinsic, so it cannot be absorbed or emitted.
  • All CPPs have an intrinsic signed phase-channel amplitude \(q_0\), resolved at the King-cycle boundary. The native CPP charge magnitude is \(q_0 \equiv \Delta A\). It is not an SI Coulomb charge; SI charge response is introduced only through the Coulomb-response bridge.
  • CPPs are hosted in one cell, but the “core radius” in the ladder is the smallest resolved curvature footprint that supports a stable core-halo decomposition under the dyadic closure grammar.
\[ q_0 \equiv \Delta A \]

Region Closure and Propagated Wavelength

A Region first forms through coherent closure. That closure defines its first-order curvature-influence envelope, \(R_{\mathrm{eff}}\). The same coherent structure produces a second-order wavelength disturbance through the Dormant Corridor, denoted \(\lambda_{\mathrm{Region}}\).

This propagated disturbance decreases with distance through geometric shell spreading and admissible interaction thresholds. Composite structures form only where the attenuated wavelength fields of participating Regions remain phase-compatible above the dormant background.

From nuclei through atoms, bonding, and larger composite interactions, the system is therefore defined by closure geometry, effective reach, propagated wavelength, and admissible equilibrium.

Summary

  • Freeze-Out begins after helium formation and the termination of intrinsic curvature-driven assembly.
  • The lattice enters its first fully stable state.
  • CPP properties become fixed; the proton and electron are stable curvature Regions.
  • Dormant Corridors maintain fixed mean amplitude \(\bar{A}\).
  • Dormant Corridors no longer store curvature, but they transmit curvature and phase adjustments.
  • There are exactly four primordial CPP types and exactly two stable compound CPP core types.
  • Curvature and phase are intrinsic CPP properties and cannot be absorbed or emitted from the CPP itself.
  • Post-formation structure is governed by closure geometry, \(R_{\mathrm{eff}}\), \(\lambda_{\mathrm{Region}}\), and admissible equilibrium.