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Full-resolution visual dossier
The ten original plates, preserved unchanged and annotated plate by plate, are available in Visual Validation Atlas — Computational Plates and Evidence Audit.
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This child page classifies each plate as canonical algebra, reproducible simulation, structural model, open bridge, or superseded provenance. The governing chain is:
$$ \text{visual artifact}\to\text{executable object}\to\text{residual or metric}\to\text{claim boundary}. $$
The exact Casimir spectrum and rank-47 kernel appear in the intended framework, but the plate mixes them with duplicated rows, inconsistent numbering, unexplained scalar definitions, and incorrect or unproved values. It is preserved as a historical synthesis, not as a theorem that forty-seven listed scalars validate $E_{47}$.
The carrier decomposition, $E_{47}$ dimension, projector identities, primitive rank-11 block, normalized operator, and trace moments are coherent. The ten-layer Rosetta architecture is organizational. Selecting one copy of $V_5$ requires a multiplicity-space choice not fixed by the total Casimir alone.
The 47th roots of unity and a rank-47 Vandermonde projector form a valid cyclic construction. They are not the canonical $SU(2)$ kernel unless an explicit intertwiner, representation equivalence, or equality of projectors is proved.
The $SU(2)$ carrier decomposition is correct. The annulus/disk score is a declared empirical functional with selected weights and features. It demonstrates a finite classifier, not a derivation of $0.376$ from topology or a universal persistence threshold.
The typed visual syntax and glyph-to-operator design program remain valuable. The displayed recursion $I-\varepsilon K$ is superseded by $I-\varepsilon K^\dagger K$, and universal semantic claims remain open. The current successor is Invariant Grammar.
The code constructs a k-nearest-neighbor annulus graph, graph Laplacian, finite spectrum, scalar field, and normalized diffusion iteration. It is a useful graph-spectral demonstration. It does not construct the canonical $E_{47}$ projector or establish a biological law of murmuration.
The identity
$$ \frac{47}{125}5^3=47 $$