Complete Formulary of Quantum Geometric Dynamics

Quantum Geometric Dynamics (QGD) is a theory of pure information in which spacetime emerges from a primordial informational structure: the G-torsor. In previous works, the G-torsor was realized as a 10-bit automaton (the Bit-Generator), whose Jacobian yields verified eigenvalues: powers of \(\pi\), informational quanta \(I_s=\pi/6\), \(I_t=8/\pi^2\), \(I_0=4/(3\pi)\), their reciprocals, and phase eigenvalues for \(V_{us},\sin^2\theta_{12},\sin^2\theta_{23}\). These eigenvalues constitute the fundamental bricks of QGD. All other physical constants — including \(\alpha\), \(m_p/m_e\), quark and boson masses, CKM and PMNS parameters, \(\ln\Lambda\), and neutrino oscillation parameters — are expressed as simple algebraic combinations of these bricks. This work collects these expressions in a complete formulary, with numerical values compared to CODATA and PDG data. The average precision is \(10^{-5}\), with a global statistical significance of \(18\sigma\).