ZBW Spectrum and Oscillation Modes
Unified Zitterbewegung modes (d=0,1,3), SSV gradient flips, orbital/linear/unbound mechanics.
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Zitterbewegung (ZBW) Spectrum and Oscillation Mechanics in Conscious Point Physics (CPP)
This directory documents the unified Zitterbewegung (ZBW) spectrum in CPP: the oscillatory motion of Conscious Points (CPs) and Dipole Pairs (DPs) that underlies spin, magnetic moments, and mass contributions. ZBW is not an artifact but the fundamental dynamic mode in the Dipole Sea, occurring at frequency f_ZBW ≈ 1/(2 t_Pl) (one full attraction-repulsion cycle over two Planck times). All SM particles derive from three boundary conditions on ZBW: bound orbital (d=0), linear extras (d=1), unbound orbital (d=3), with suppression σ = 120^{-d} from holographic entropy (600-cell vertex bound).
Cross-references: Paper 2 Section 5 (universal refinements), Appendix K (ZBW oscillation mechanics and FBS propagation), Appendix A (unbound neutrinos).
ZBW Spectrum Summary Table
| Mode | Dimensionality (d) | Suppression (σ) | Primary Structures | Energy Form | Key Role |
|-------------------|--------------------|---------------------|-------------------------------------|--------------------------------------|---------------------------------------|
| Bound Orbital | 0 | 1 (full coupling) | Lepton spin (eDP), quark orbital ZBW | E_ZBW = ½ m (c / r_eff)² | Spin-1/2, magnetic moment |
| Linear Extras | 1 | ≈8.33 × 10^{-3} | Down-type quark qDP/hDP extras | E_DP = ½ m (c / r_k)² · σ per extra | Mass boost, charge screening layer |
| Unbound Orbital | 3 | ≈5.8 × 10^{-7} | Neutrinos (eDP/qDP/hDP-tetra) | E_spin = ½ m v² · σ | Tiny masses, flavor hierarchy |
All modes share the same oscillation mechanics (SSV gradient flips) but differ in binding and entropy suppression.
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