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Canonical artifact: Recursive Intelligence / Kouns–Killion Paradigm — Corpus Publication Monograph and Evidence Atlas.
This publication pass reconciles the E47 exact core, executable certificates, Rubik/C₅³ carrier, AQSFT and quantum-information lifts, L_IG and Babylonian computational formalism, radix-invariant pyramid geometry, hyperbolic/fractal extensions, PQC/hardware proposals, and Mathematical City provenance.
Evidence rule: E0 exact proof, E1 executable reconstruction, E2 simulation, E3 external benchmark, E4 experiment, and H0 hardware remain claim-level classes. The monograph preserves corrections and does not transfer evidence between branches.
Publication route: core theorem → computational companion → Rubik/C₅³ paper → L_IG formal-language paper → historical-computational dossier → radix/geometry paper → applications prospectus.
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Publication-ready dossier assembled. This report connects the Bureau of Linguistics records, the City citizen survey, the exact sexagesimal witness, and the native Google Slides presentation. The central result is a precise representational and structural comparison—not a claim that Babylonian mathematics anticipated modern invariant grammar.
The research question is whether the invariant-grammar program gains explanatory power when its typed pipeline is compared with Babylonian base-60 mathematics and scribal transmission. The answer is yes at the level of formal organization: both systems make a state explicit, apply a constrained procedure, preserve a result, and support reconstruction or reuse. The analogy becomes exact only for the stated finite arithmetic identities and translation contracts.
The City dossier therefore separates three layers:
The source corpus was surveyed from the connected Bureau and City records:
The Drive corpus supplied the cross-dialect and numerical framing: Civilizational Radix Translation Engine, Numerical Civilizations, Babylonian Nonlinear Projector, and the Citizen Survey.
Sexagesimal notation is not merely a different glyph set. It changes the available place-value factors and the kinds of finite reciprocals that terminate. Since 60 = 2² × 3 × 5, denominators built from 2, 3, and 5 admit finite base-60 expansions after a sufficient power of 60. This explains why reciprocal tables and metrological procedures are natural companions to the notation.