The Artian Keystone Audit
Abstract
Which QTT numbers are pure, anchored, keystone-dependent, or structural? The Keystone Audit classifies every headline result before judging its numerical landing. Its paper-native master split remains \[ \boxed{ \mathcal R = \mathcal R_{\rm U}\sqcup \mathcal R_{\rm A}\sqcup \mathcal R_{\rm K}\sqcup \mathcal R_{\rm R} } \] for unconditional dimensionless rows, one-anchor rows, source-only-SI keystone rows, and structural recoveries. Version 3.0 adds a second, independent audit for numerical provenance: \[ \boxed{ \mathfrak P(X) = \bigl(S_X,D_X,L_X,A_X,J_X,C_X,E_X,F_X\bigr) } \] where each numerical object must expose its source word, constructor domain, logical load, dimensional anchor, forbidden-target Jacobian, public chronology, empirical status, and falsifier. The corresponding status is deliberately multi-axis: \[ \mathsf{Stat}(X) = \bigl( \text{equation},\text{constructor},\text{anchor}, \text{chronology},\text{empirical},\text{scope} \bigr)_X. \] The ledger audits seven load-bearing objects: \( \rho, q_H, \mathcal R_H^{\rm EW}, \lambda_\gamma, \alpha^{-1}_{\rm QTT}, G_A^{(\gamma H)}, \chi_g \). The constructor chain includes \[ \rho=2\pi\cos\!\left(\frac{\pi}{8}\right), \qquad q_H=2\exp\!\left[-4\pi^2-\frac{1}{8\rho^2}\right], \] \[ \mathcal R_H^{\rm EW} = \exp\!\left[-\frac{\alpha_{\rm QTT}\sqrt{6+\rho^{-2}}}{8\rho^2}\right], \] and the five-rail photon-edge word \[ \lambda_\gamma = \frac{1}{64\rho} -\frac{1}{1024\rho} -\frac{1}{24^2\,64\rho^2} -\frac{1}{24^2\,64\rho^4} +\frac{1}{24\cdot8\cdot32\cdot64}. \] Here 24 is an Artian Geometry source integer: the A5-X completed pixellate-bundle count. It is not imported from cubic symmetry and is not selected from a laboratory target. The fine-structure composition is \[ \boxed{ \alpha^{-1}_{\rm QTT} = 4\pi\left(8+\frac{\rho}{2}+\lambda_\gamma\right) =137.03599916599754\ldots } \] Its finite constructor has zero dependence on the CODATA target, but its public receipt is later than the precision comparator. The paper therefore records the \(-0.524\sigma\) landing as a retrospective consistency audit, not prospective confirmation. The non-gravitational anchored bridge is \[ \boxed{ G_A^{(\gamma H)} = 2\sqrt2\, \bigl(q_H\mathcal R_H^{\rm EW}\bigr)^2G_F \frac{\hbar c^5}{(1\,\mathrm{GeV})^2} } \] and gives \[ G_A^{(\gamma H)} = 6.67430141245604\times10^{-11} \;\mathrm{m^3\,kg^{-1}\,s^{-2}}, \] a \(+0.211626\) ppm or \(+0.009416\sigma\) Class-A audit relative to CODATA 2022. The measured Fermi constant is an essential declared anchor; this is not source-only SI closure. The chronology ledger retains the historical pre-JUNO ruler comparison at \(+1.37\sigma\) and adds the JUNO reactor comparator at \(+2.26\sigma\) without retuning the source branch. The K2 caesium packet remains open at the nuclear magnetic and many-body source words. The latest endpoint-gain no-go is also integrated: \[ \boxed{ G_{\rm end}=\chi_gG_A, \qquad 0\leq\chi_g\leq1, \qquad \mathrm{EFA\!\!-\!G1}\Longleftrightarrow\chi_g=1. } \] The paper records that A2+A5-X+A6+A7 do not entail \(\chi_g=1\). Unity gain is therefore a sealed Tier-K physical hypothesis, not a hidden axiom consequence. Version 3.0 machine receipt 63/63 provenance, arithmetic, chronology, dependency, and status checks pass. Seven complete eight-field provenance cards are supplied in JSON. The historical and JUNO ruler comparisons regenerate independently. The source-only SI and endpoint-gain observational gates remain explicitly open. Stable concept anchors Main book: 10.5281/zenodo.17527179 A1-CHSH spinor character: 10.5281/zenodo.19979594 Photon-edge gate: 10.5281/zenodo.20628735 Gravity framework: 10.5281/zenodo.21303020 Constructor Alphabet: 10.5281/zenodo.21182091 K2 caesium packet: 10.5281/zenodo.21249436 Endpoint-gain no-go: 10.5281/zenodo.21955408 Corpus DOI map: quantumtraction.org/doi-map/ The upload includes the paper PDF and a complete reconstruction package containing the LaTeX source, provenance JSON, independent verifier, deterministic receipt, metadata, render audit, adversarial review record, README, and SHA-256 manifest.
// Source
Authors: Attar Ali
Institutions: Independent University of Moscow