Artian's Gravity Reference Framework: Finite Source Theorems, Einstein Shadow, and Empirical Cross-Locks

From a finite quantum source to transport, three spatial directions, and the Einstein infrared shadow Can a theory define local transport and a three-dimensional spatial frame before assuming a smooth metric? This reference framework begins with a capacity-bounded real-\ (J\) source whose physical state remains inside the completed A7 domain: \ _ =-1[J_ H_, _ +B DB (_) +D DD (_) +R DR (_), P₀₇, _ ₏_₀₇, =_. \] The transport problem is reduced to a source-patch count, a serial address depth, and one explicit allocation coefficient: \ WC (e) =C{ tA AₑS_{} Aₑ ₑ^A2, S_=4A², Hₓₑ=H₍₍ (C) +Hₔ₍ₑ₄ₒ₎₋ₕ₄₃. } \ Parallel additivity and serial inverse-additivity force both geometric exponents to one. The remaining scalar \ (C\) is the fraction of the declared A6 spectral budget assigned to the reversible nearest-neighbour block; it is not selected from measured gravity. The exact two-address source map makes the distinction operational: \ pₔ ₕ^₂₎₇ (T) =²\! (WT{2), pₔ ₕ^A2 (T) =1-e^- T. } \ The local three-dimensional module is derived without choosing the first three eigenvectors of a degenerate shell. If \ (R\) exchanges the three opposite face pairs of the A5-X orientation packet, then \ Pₒ₏=₈- ₑ₂, Pₒ₏²=Pₒ₏, Pₒ₏^{=Pₒ₏, rankPₒ₏=3. } \ The projector is physical; an ordered triad is a gauge representative. The local frame bundle is therefore \ (O (3) \), with spatial orientation and the inter-cell connection/holonomy isolated as separate source theorems. The same finite source carries an exact microscopic current and a commuting conservation camera: \ j^\, Hₔ ₕ =tₔₕ{J_ (aᵤ^ aᵥ-aᵥ^ aᵤ), A₁ (c) = A₀ (c). } \ At the infrared readout level, the endpoint identity and the declared local, covariant, conserved, second-order metric domain give \ GA=A²c³{= c⁵E_², G_+₀₃g_ =8 GAc⁴T_^A2. } \ Six sectoral faces read the same endpoint: \ GA^ (end) =GA^{ () =GA^ (EM) =GA^ (H) =GA^ (t) =GA^ (H). } \ The strongest present non-gravitational anchored face uses the measured Fermi constant and lands at \ GA^ (H) =6. 67430141245610^{-11\ m³\, kg^-1\, s^{-2}, G=+0. 211626\ ppm, z=+0. 009416. } \ The surface count independently links the Einstein coupling and horizon address density: \ ₐₓₓ=ₐ_ ₂=8 GA{c⁴, NH=2 AQ_=A4A². } \ The release includes the complete inherited verification chain plus exact transport-clock checks, finite exponent enumeration, all 24 proper and 24 improper signed octahedral face actions, 240 random \ (O (3) \) frame tests, 240 weighted-projector tests, 240 Schur-refinement trials, hidden-channel witnesses, componentwise anomaly checks, and 12 detected mutations. Stable references: gravity framework concept DOI · QTT Main Book v10. 01 · gravity authority page · QTT Lexicon · Two Universes