Demonstrates verdict outcomes in HVP topologies, highlighting predictive integrity mechanisms.
Can an HVP topology be predicted before the row's central value is opened? The original QTT HVP blind lock froze an eight-component vector-source ledger, an access quantum, and the finite topology class \(n_d∈\{0,2,3,4,8\}\) before true central values were available. Version 2.0 preserves those targets and hashes while supplying the fail-closed verdict executor needed to judge a future row. \[ { V₈^{V,{ QTT}} =1/704(279,31,62,9,1,2,256,64) } \] \[ { ρ=2πcos\!(π/8), χ_0=15/512ρ, λ_n=e-nχ_0. } \] The registered topology diagnostic is \[ { N_{{ obs},d} =-512ρ/15lnλ_{{ obs},d}, zn,d={N_{{ obs},d}-n_d}{σN,d}. } \] The original \(2σ\) candidate corridor is retained. A new prospective \(5σ\) boundary defines branch-level exclusion. The interval between the two is neither support nor falsification. The executor separates integrity from power: \[ { Gintegrity =GlineageGtopologyGpacketGordinary GcovarianceGchronology, Geligible=GintegrityGpower. } \] A packet may therefore return exactly one of five outcomes: insufficient packet, underpowered, registered access-row falsified, QTT row candidate, or qualified other shape. A scalar match is not enough: binned shape, covariance eigenmodes, and cross-row transfer remain part of the judgment. \[ { {∂ Rsrcˡᵒᶜᵏ ∂\{λobs,Nobs,z_n,χ^2,verdict\}}=0. } \] The supplied machine receipt reproduces the frozen numerical table and all four original lineage hashes, passes five semantic fixtures, and records that no true HVP row was opened. The first empirical verdict remains pending a complete, prospectively signed row card with full covariance. Stable anchors: Concept DOI: 10.5281/zenodo.20354458 Experimental governance: 10.5281/zenodo.21775175 HVP framework: 10.5281/zenodo.20732034 Main book: Quantum Traction Theory: Main Book v10.01 Website: quantumtraction.org Included files: PDF paper, Version 2.0 Reconstruction ZIP containing LaTeX source, original sealed files, executor, fixtures, receipt, metadata, render audit, and SHA-256 manifest
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Attar Ali (2026) studied this question.
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