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

When a completed event fixes a Hamiltonian direction but not its magnitude Version: 7.0 Concept DOI: 10.5281/zenodo.21303020 Author: Ali Attar Website: quantumtraction.org/gravity Main Book: Quantum Traction Theory, Version 10.01 Version 7.0 preserves the complete gravity reference framework and asks one sharper microscopic question: once an address event is completed, which part of its finite action becomes reversible transport? On the homogeneous, endpoint-transitive, one-edge real-(J) class, the primitive Hamiltonian direction is unique after common identity phase and isolated-edge gauge are removed: \[ \boxed{ \operatorname{Comm}(S_e)_{\rm sa}/\mathbb R I \cong \mathbb R S_e } \] The magnitude is a different question. The explicit completed-carrier family \[ \boxed{ H_{C_H}^{\rm tot} = E_*\left[ \left(1-\frac{C_H}{2}\right)I +\frac{C_H}{2}S_e \right], \qquad \operatorname{spec}H_{C_H}^{\rm tot} = \{(1-C_H)E_*,E_*\} } \] satisfies the printed local completion and finite-capacity premises for every \(0<C_H\leq1\). The coefficient is therefore not selected by those premises. The source theorem that would close it is the Completed-Event Action Contrast condition: \[ \boxed{ \widetilde t_A \operatorname{osc} \left(P_{\rm prim}H_{\mathcal E}P_{\rm prim}\right) =\hbar \quad\Longrightarrow\quad C_H=1 } \] The implication is conditional on deriving the record-spend quotient and showing that primitive reversible transport exhausts the funded physical contrast. The paper also separates three quantities that share dimensions but not source type: \[ \boxed{ W_C(e) = \frac{C_W}{\widetilde t_A} \frac{A_e}{S_{\min}} \frac{\ell_A}{\ell_e} \Pi_e^{A2}, \qquad \Omega_e=\Xi_e[W_C(e)] } \] Here \(W_C\) is a regular response/conductance law, an A2 jump is a dissipative source map, and \(\Omega_e\) is a coherent Hamiltonian frequency. A three-address calculation proves that harmonic series composition of the first does not reproduce the coherent propagator of the third: \[ \boxed{ p_{1\to3}(T) = \sin^4\left(\frac{\Omega T}{2\sqrt2}\right) \neq \sin^2\left(\frac{\Omega T}{4}\right) } \] The release includes the 146-page PDF, complete LaTeX source, inherited and Version 7 verification programs, machine-readable receipts, mutation matrix, scientific audit, render audit, manifest, and SHA-256 checksums. The complete verification chain passes, including 1,000 legal coefficient countermodels, 300 coherent-chain trials, 400 lawful fractional network packets, and 14 of 14 targeted mutation detections. Version 7 status: Primitive Hamiltonian direction: closed on the declared class. Identity phase and isolated-edge phase quotient: closed. Local coefficient nonidentifiability: no-go closed. Response/Hamiltonian type boundary: closed. CEAC, record-spend quotient, \(\Xi_e\), network costs, physical packet, and connection: open.