Vol1 Sections 41, 43 · P-NUC-1 to P-NUC-5, P-Mass-1 to P-Mass-3

Proton, Neutron, and the Solar Mass Bridge

m_n − m_p = 90 = 2×3²×5 in FOT mass units — the G-bond step in the nuclear domain. Da = m_p×(1−α_FOT).

Mass Difference
90 units = 2×3²×5
G-bond step in nuclear domain
·
Dalton
m_p×(1−α_FOT)
57 ppm from NIST
·
Propositions
8
P-NUC-1 to P-NUC-5, P-Mass-1 to P-Mass-3

Proton-neutron difference = 90 = G-bond step

The neutron-proton mass difference in FOT mass units = 90 = 2×3²×5 — the same pure {2,3,5} number that appears as the G-bond step (90.15 ppm) in orbital years, atmospheric masses, and the Faraday constant. One step; all scales.

P-NUC-3
m_n − m_p = 90 × mass_unit = 2×3²×5 × (scaling)
= 1.293332 MeV/c² at 0.000 ppm | Da = m_p × (1−α_FOT) to 57 ppm

Key Results

P-NUC-3

m_n − m_p = 90 × mass_unit = 2×3²×5. The same G-bond step number governing orbital years (90.15 ppm) appears in the nuclear mass difference.

P-NUC-4

Da = m_p × (1−α_FOT). Mass and coupling are aspects of the same lattice coordinate.

P-Mass-1

Solar mass M_sun = 10⁹/(16π) × 10²⁰ kg. Pure {2,5,π}. No factor of 3 — solar mass is {2,5,π} family.

P-Mass-2

Great Year = 25,920 = 2⁶×3⁴×5 emerges from M_sun chain in four arithmetic steps via M_sun × 864 × 24 × 2π / 10⁸.

Cross-references: Vol1 Sections 41, 43 | Vol3 Section 272 | P-QUARK-7
A note on “constants.” Within the Universal Force of Time there are no universal constants. A quantity like the Rydberg is not one fixed number but a small family of register faces — each an exact {2, 3, 5, π} value, each reproducing the spectrum on its own scale of Τ. The Rydberg alone carries at least three: 10,966,227.11 m⁻¹ (= 10⁷π²/9), 10,967,215.73, and 10,973,936.9 m⁻¹. What conventional physics records as the constant — the CODATA 10,973,731.568157 m⁻¹ — is not a fourth fundamental number; it is a single measurement sitting between those faces, in the band they define, read from the one register our instruments occupy: the Earth-surface node, g₁. Every wavelength, and the speed of light, Planck’s value, and the fine-structure ratio with it, behaves the same way — each shifts from g₀ to g₁ to g₂ to g₃ by the lattice step δG, not by error. These are not constants; they are the values Τ wears at the register where we stand.