HVP Source-Access Reference Framework

HVP Source-Access Reference Framework Version: 11.0Concept DOI: 10.5281/zenodo.20732034Author: Ali AttarWebsite: quantumtraction.orgMain book anchor: Quantum Traction Theory: Main Book v10.01 This paper collects the Quantum Traction Theory treatment of hadronic vacuum polarization into a single source-access reference framework. Version 11.0 adds the first real public HEPData row execution to the earlier HVP source-access, row-population, access-covariance, scalar/proxy numerical-population, end-to-end closure-gate, Tier-A packet-readiness, BaBar retrieval-audit, and zero-trust handoff layers. The executed row is the BESIII 2015 ISR measurement \[ e^+e^-→π^+π^-(γFSR), 0.600≤√s≤0.900\ { GeV}. \] The public row packet is taken from HEPData record \[ ins1385603, { DOI}=10.17182/{ hepdata}.73898.v4. \] The two machine-readable tables used are \[ T_1=Bare Cross Section, { DOI}( T_1)=10.17182/{ hepdata}.73898.v4/t1, \] and \[ T_2=Covariance Matrix of the Bare Cross Section, { DOI}( T_2)=10.17182/{ hepdata}.73898.v4/t2. \] The v11.0 execution reads the row as a finite access packet: \[ PBESIIIHEPData = ( E,σ^0,Σₛₜₐₜ, Hrecord,Hσ,Hcov, Lrow ), \] with \[ Nbin=60, Σₛₜₐₜ∈ R60×60. \] The public retrieval/schema/hash gate closes as \[ QᵣₑₜᵣᵢₑᵥₑBESIII = qrecordqT_1qT_2qₕₐₛₕqschema = 1. \] The leading-order HVP dispersive kernel is executed in the form \[ aμ,d^{ππ,{ LO}} = {14π^3} ∫_{sₘᵢₙ}^{sₘₐₓ} K(s)\,σ^0ππ(γ)(s)\,{ d}s, \] equivalently \[ aμ,d^{ππ,{ LO}} = ({α m_μ3π})^2 ∫_{sₘᵢₙ}^{sₘₐₓ} { K(s) s^2}R_d(s)\,{ d}s, \] where \[ K(s) = 3{s m_μ^2} ∫_0^1 {x^2(1-x) x^2+(1-x)s/m_μ^2}\,{ d}x. \] Using the HEPData bin edges and midpoint quadrature over each \(s\)-bin gives \[ a_{μ,{ BESIII}}^{ππ,{ LO}}(0.600-0.900) = 368.18992677665×10⁻¹⁰. \] The propagated statistical uncertainty from the published statistical covariance matrix is \[ σₛₜₐₜⁱⁿᵍᵉˢᵗ = 1.47657588880×10⁻¹⁰. \] Against the BESIII quoted value \[ a_{μ,{ BESIII}}^{ππ,{ LO}} = (368.2±1.5ₛₜₐₜ±3.3syst)×10⁻¹⁰, \] the scalar reproduction pull is \[ zscalarˢᵗᵃᵗ = -0.00478578357. \] The v11.0 master execution equation is \[ EHVP11.0 : ( RsrcQTT, PBESIIIHEPData ) ↦ ( Hpacket, Nbin=60, a_μ=368.18992677665, σₛₜₐₜ=1.47657588880, zscalar=-0.00478578357, Π_b[log F_n]=0 ). \] The source firewall remains active: \[ {δ RsrcQTTδ PBESIII} = {δχ_0δ PBESIII} = {δ n_dδ PBESIII} = 0. \] Version 11.0 also proves the HVP Source Non-Identifiability Theorem. For a single experimental block \(b\), a constant QTT access factor is observationally degenerate with the row normalization. If \[ F_nQTT(s)=e-nχ_0, χ_0={15512ρ}, n∈\{0,2,3,4,8\}, \] then \[ A_bF_nQTTRsrcQTT(s) = A_bRsrcQTT(s), A_b=A_be-nχ_0. \] Equivalently, \[ Π_b[log FQTT]=0. \] Thus a one-row constant access factor is constraint-only. A green source-shape verdict requires either a nonconstant \(FQTT(s)\), multiple rows with independent normalization priors, or a row whose normalization mode is fixed strongly enough before the QTT comparison. Status summary: GREEN: Σ-HVP-BESIII-HEPDATA-RETRIEVAL-CLOSED GREEN: Σ-HVP-FIRST-PUBLIC-RS-ROW-STAT-COV-EXECUTION-CLOSED GREEN: Σ-HVP-BESIII-PIIPI-SCALAR-REPRODUCTION-CLOSED GREEN: Σ-HVP-SINGLE-ROW-CONSTANT-ACCESS-NONIDENTIFIABILITY-CLOSED AMBER: Σ-HVP-FIRST-ROW-SOURCE-VERDICT-CONSTRAINT-ONLY YELLOW: Σ-HVP-SOURCE-NONCONSTANT-SHAPE-IDENTIFIABILITY-PENDING YELLOW: Σ-HVP-BESIII-FULL-SYSTEMATIC-COVARIANCE-POPULATION-PENDING YELLOW: Σ-HVP-END-TO-END-a_mu-NUMERICAL-GREEN-PENDING The strongest v11.0 statement is: The first public HVP row executes; the first public HVP source verdict stays amber. That is the intended discipline of the framework. The pipeline is real, the scalar reproduction is exact to rounding, and the non-identifiability theorem blocks the temptation to call a normalization-degenerate one-row result a source confirmation. Raw packet hashes: record_ins1385603.json: 38e5a66bc829270edfe38fbea3a3cf2964dd75fd6747e7624d264c1afcd21b73 bare_xs_data_endpoint.json: ac9b122f920e0af800b00136ceb9d5742a81a7a8921ff9da0f6f303ed938fb25 cov_data_endpoint.json: 257b5fa9046f9ca2ec499591b849947edb2c5718addb9fe5a3e7b6cf7810277f Release file hashes: Release package zip: 6b5e9fc44f70e0b1b728a8bce79bb702b8ec76e68199324170d9a11c3bdbafe2 PDF: 09a3dd5ee052a2dacef6646e76ab4dfc5fa3d755288200400e9f415b2bc30a9a LaTeX: 0fb6572ad3babaf28cae908e491fe00cf0ded332d6dc6579d146436135a9494a Results JSON: 3e156bdfe0c43ada20d08d6aaf053060a75dcc38ffe1c04a7ef8ceef2bd7b982 Certificate CSV: bffae2edf00489d0d2e2d19171458c4bc38ec7667a03f7dcc20659909d9363be Included files: PDF paper, Version 11.0 LaTeX source Python execution script for the BESIII HEPData row JSON numerical certificate CSV numerical certificate HEPData record JSON Bare cross-section table JSON Statistical covariance table JSON Release notes Render audit Release package zip Related QTT anchors: Main book: Quantum Traction Theory: Main Book v10.01 QTT website: quantumtraction.org QTT Observatory: quantumtraction.org/observatory Derivation Atlas: quantumtraction.org/derivation-atlas DOI Map: quantumtraction.org/doi-map Lexicon: quantumtraction.org/lexicon Two Universes: quantumtraction.org/two-universes External data anchors: BESIII HEPData record: ins1385603 HEPData DOI: 10.17182/hepdata.73898.v4 Bare Cross Section table: 10.17182/hepdata.73898.v4/t1 Covariance Matrix of the Bare Cross Section table: 10.17182/hepdata.73898.v4/t2 The claim is explicitly scoped. Version 11.0 demonstrates that the QTT HVP row machinery can ingest and execute a real public HEPData row without moving the source. It does not claim that one BESIII row proves the whole HVP source, solves the full muon \(g-2\) anomaly, or supplies the complete end-to-end \(a_μHVP\) value. Those remain future multi-row and full-covariance tasks.