Artian's HVP Source-Access Reference Framework

Artian's HVP Source-Access Reference Framework Version: 24.01Concept DOI: 10.5281/zenodo.20732034Author: Ali AttarWebsite: quantumtraction.org This release sharpens the Quantum Traction Theory treatment of hadronic vacuum polarization by adding a typed global pion source-completion complex. The central rule is structural: \[ \text{cuts exponentiate; atoms interfere; outer source words multiply.} \] The completed source grammar is written as \[ F_{\pi}^{{\rm src},{\rm QTT}}(s) = P_{\rm Art}^{\rm QTT}(s)\, {\cal T}_{\rm tail}^{\rm QTT}(s) \left[ \Omega_J[\delta_{\rm cont}^{\rm QTT}](s) + {\cal A}_{\rm atom}^{\rm QTT}(s) \right]. \] The continuum phase is completed by broad cuts, \[ \delta_{\rm cont}^{\rm QTT} = \delta_{\rho}^{\rm QTT} + \delta_{4\pi}^{\rm Art} + \delta_{\omega\pi}^{\rm QTT} + \delta_{K\bar K}^{\rm QTT} + \delta_{\rm tail}^{\rm QTT}, \] while narrow source atoms enter as coherent additive camera amplitudes, \[ {\cal A}_{\rm atom}^{\rm QTT}(s) = {1\over 32\rho}\widehat B_{\omega}^{J}(s) - {\sqrt2\over1024\rho}\, {\cal O}_{K\bar K}(s)\widehat B_{\phi}^{J}(s) + \sum_{r\in{\mathfrak R}_{\rm excited}} \vartheta_{\rho r}^{\rm QTT}\widehat B_r^J(s). \] Version 24.01 closes a narrow but important source-side result: the minimal \(4\pi\to\pi\pi\) \(J\)-Omnès amplitude image. The threshold and flap are \[ s_{4\pi}=16(M_{\pi}^{\rm core,QTT})^2 = 0.2917158661314536\ {\rm GeV}^2, \qquad b_{4\pi}(s)=\left(1-{s_{4\pi}\over s}\right)^{7/2}, \] \[ {\cal O}_{4\pi}(s)=4b_{4\pi}(s)\bigl(1-b_{4\pi}(s)\bigr), \qquad \delta_{4\pi}^{\rm Art}(s) = \pi\,{3\over128}\,{\cal O}_{4\pi}(s). \] The executable minimal \(4\pi\) completion gives \[ a_{\mu,2\pi}^{\rho+4\pi,{\rm QTT}} = 328.379853922983\times10^{-10}, \] with \[ \Delta a_{\mu}^{4\pi} = 20.905618373631\times10^{-10}, \qquad \Delta A_{4\pi}^{\rm eq} = 3.34367167836\%. \] The result is deliberately not overclaimed. It is a source-side typed-completion theorem, not yet the full scalar \(2\pi\) adjudication. The global physical \(F_\pi\) payload remains yellow until the nontrivial \(P_{\rm Art}^{\rm QTT}\), tail word, and source covariance are derived. Version 24.01 also blocks an unsafe shortcut. The empirical pion charge radius is not allowed to set the source polynomial: \[ \langle r_\pi^2\rangle_{\rm lab} \notin {\rm Dom}_{\rm ctor}(P_{\rm Art}^{\rm QTT}). \] A charge-radius branch may be kept as an audit comparator, but it is not a green QTT source theorem unless QTT first derives the charge-radius rail upstream. Status labels: GREEN: Σ-HVP-TYPED-SOURCE-COMPLETION-COMPLEX-PRINTED GREEN: Σ-HVP-FOURPI-TO-PIPI-MINIMAL-J-OMNES-AMPLITUDE-CLOSED GREEN: Σ-HVP-EMPIRICAL-CHARGE-RADIUS-SOURCE-IMPORT-FORBIDDEN YELLOW: Σ-HVP-GLOBAL-FPI-PAYLOAD-PENDING YELLOW: Σ-HVP-NONTRIVIAL-PART-SOURCE-POLYNOMIAL-PENDING YELLOW: Σ-HVP-ABSOLUTE-2PI-SCALAR-ADJUDICATION-PENDING Plainly: the source is being completed by QTT-native typed words, not by forcing the curve toward CMD-3, BESIII, KLOE, or BaBar. Experiments test the source. They do not write it. Verification: PDF compiled successfully: 178 pages. Full PDF raster check completed with no blank pages. Focused visual audit completed for the V24.01 theorem pages. Typed \(4\pi\) completion probe, JSON certificate, CSV row audit, and SHA-256 manifest are included. Release hashes: Release package SHA-256: 518e9f0adb7dc1cbd14ac48de7e1adc25759c5ff98e40843f471f14f7a189e16 PDF SHA-256: 779de7462015e2453c716d70343509ee2c2ae8413f9cd700b716f4c75924e802 Related QTT anchors: Main book v10.01: 10.5281/zenodo.20394203 A6 Hadamard center-sheet theorem: 10.5281/zenodo.20744161 HVP Source-Access Framework concept DOI: 10.5281/zenodo.20732034