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This paper is the corpus reading itself. Papers CC-123 through CC-130 of my census each priced one load-bearing premise of physical theory — Saha's postulated equilibrium, BCS's assumed attraction, Parker's isothermal closure, EPR's criterion and separation, Arrhenius's imported exponential, Kohn–Sham's ungiven functional, the Ising postulation, and Alfvén's conductivity taken infinite — and each returned, in the same format, a credit at full strength, a deficit count, a bench on declared inputs only, a solve attempt that reported its own failure honestly, and a grade. Eight papers built one at a time raise a question none of them asks: what, exactly, is the reusable instrument they collectively demonstrate, and what is its measured performance on its own eight exhibits? This paper answers from the exhibits themselves, tabulating only their published, verified numbers. The tabulation returns: eight papers, eight identical grades — REASON FOUND / STILL TURNING in eight of eight — and a total count of 18 assumed, imported or postulated load-bearing objects against 0 derivations of any of them at its own address. In seven of the eight exhibits the premise carries a continuous fitted or imported parameter; in the eighth, EPR's, the premises are definitions and the bench carries no fitted parameter at all. In eight of eight, the pricing bench itself fits nothing: every bench number is a return of the premise's own forms on inputs declared on the bench's face. The headline prices span from 6.666667 — the BCS elasticity at its weakest coupling — to 76.274717 per cent, the Ising mean-field overstatement, with the tabulated magnitudes' mean at 27.909185 across incommensurable currencies, a figure printed as bookkeeping, not as a physical quantity. The producing-count across all eight exhibits is 0, and the program headline they each carried stands unchanged in eight of eight. The instrument the eight papers establish has four parts — premise isolation, fence arithmetic, declared-input discipline, and twin discipline, the rule that every number's identical twin in the source output must be present and no number may appear without one — and this paper states each part as a procedure another worker could run, with the exhibits as its worked examples. Grade for this meta entry, printed at full size: REASON FOUND / STILL TURNING — PREMISE-ONLY as to every exhibit it tabulates, explicitly not a kill and not a falsification. The program headline stands unmoved: vacuum catastrophe NOT SOLVED / PARTIAL, producing-count 0.
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William Alexander Aldred (2026) studied this question.
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