We derive neutrino masses within Conscious Point Physics (CPP) from unbound orbital Zitterbewegung (ZBW) modes of minimal dipole structures propagating freely in the Dipole Sea. With all three spatial dimensions unbound, the holographic suppression factor reaches its maximum: \(\sigma = 120^{-3} \approx 5.8 \times 10^{-7}\). Three neutrino flavors correspond to increasing organizational complexity — \(\nu_e\) (single eDP), \(\nu_\mu\) (single qDP), \(\nu_\tau\) (tetrahedral hDP cluster) — yielding a normal ordering hierarchy with predicted masses \(\sim 0.001\), \(\sim 0.004\), and \(\sim 0.012\) eV respectively. The cosmological sum \(\sum m_\nu \approx 0.017\) eV lies well below the Planck+DESI 2025 bound of \(< 0.072\) eV. Neutrino oscillation arises naturally from spontaneous reconfiguration between near-threshold minimal structures during propagation.

README.md # Neutrino Masses and Suppression in Conscious Point Physics (CPP)

This directory documents the derivation of neutrino masses in CPP: tiny masses emerge from unbound orbital Zitterbewegung (ZBW) modes with maximal holographic suppression σ = 120^{-3} ≈ 5.8 × 10^{-7} (d=3 unbound dimensions). The three flavors correspond to increasing organizational complexity: single eDP (ν_e), single qDP (ν_μ), tetrahedral hDP cluster (ν_τ).

Cross-references: Paper 2 Appendix A (neutrino structural principles), Section 6 (mass table), Section 5 (universal refinements with σ).

Key Predictions

• Normal ordering hierarchy: m(ν_e) < m(ν_μ) < m(ν_τ)
• Approximate masses: ~0.001 eV (ν_e), ~0.004 eV (ν_μ), ~0.012 eV (ν_τ)
• Cosmological sum: Σ m_ν ≈ 0.017 eV (well below Planck+DESI 2025 bound < 0.072 eV)
• Oscillation arises from spontaneous reconfiguration between minimal structures during propagation (near disorganization threshold).

Figures and derivations provide visual and numerical support.