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Audit investigates executable components in generic-q calculations, indicating missing source data requirements.
GCFT-0505–0531 is a twenty-seven-record research bundle addressing a narrow but decisive execution question: does the SHA-pinned source/action corpus actually contain the executable full-Standard-Model component-action inputs required to carry a generic-\(q\), source-resolved calculation through to an admissible profile, connected partner graph, graph factors, BMHV numerators, residual structure, UV/IR treatment, and physical quotient?The audit does not promote formal structures into calculations merely because their topology, Ward, Slavnov–Taylor, background-quantum, BV, or \(Ω\)-source schemas are explicit. Each requirement is tracked by source coordinate, source class, action availability, and admission rule. Across 200 retained source-resolved requests, the bundle preserves generic nonexceptional-\(q\) routing, 294 base topologies, 702 directed propagator-line records, 294 ordered external words, 1,632 external-word tokens, 66 chiral-line serializations, 240 differentiated request atoms, and partial electroweak action evidence.Its result is exact and bounded: the supplied frozen corpus contains zero executable full-SM component-action sources capable of discharging the component-action prerequisite for any of the 200 target requests. This is therefore a frozen-input execution stop—not a physical null, structural-zero proof, impossibility theorem, or failed prediction. The generic-\(q\) route remains open in principle, but cannot be executed from these inputs without manufacturing missing source-level action data.The bundle provides the audit narrative, editable TeX source, source snapshots, manifests, validation receipts, routing evidence, and reproducible admission logic. It is designed as a durable negative-admission result: future full-SM source material can be tested against the same explicit requirements rather than treated as an inferred completion of the route.
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Nicky Joseph Hubertus Catharina Hacquier (2026) studied this question.
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