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A registered result in its source context

Original ledger classification: Numerical (explicit realisation)

Recorded statement: EXPLICIT valid (U_wall) flat bundle constructed via numerical RH solve: A0 (eig {0,1/3,2/3}, diag (1/2,1/4,1/4)) realises cusp class + splitting O(-2)+O(-1)^2 (SigmaA_k=diag(2,1,1)) + trivial infinity monodromy ||M_inf-I||~1e-9 (=> prod…

Statement, assumptions and sources

Paper context: Research contracts

The exact identifier, original classification and full claim are available below.

The source wording and classification below are preserved as recorded. A paper link, shared script or authored topic relation does not upgrade the claim or report a new proof run. Read later reviewed findings separately.

Read the exact registered claim and its dependencies

RH.BUNDLE.01

Original ledger classification: Numerical (explicit realisation)

Original claim text

EXPLICIT valid (U_wall) flat bundle constructed via numerical RH solve: A0 (eig {0,1/3,2/3}, diag (1/2,1/4,1/4)) realises cusp class + splitting O(-2)+O(-1)^2 (SigmaA_k=diag(2,1,1)) + trivial infinity monodromy ||M_inf-I||~1e-9 (=> prod M_k=I) + IRREDUCIBLE (case A, nontrivial mixing). Existence + case A confirmed; unique nabla_F* needs det R=8; c_u/c_d needs H2 bridge

Original classification detail

Numerical (explicit realisation)

Dependencies as recorded

RH.SPLIT.01; CONTRACT.U.01

Open the original ledger source, row 30

Location recorded in the ledger

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Registered verification modules

  • v33_explicit_flat_bundle.pyRegistered verification module · uwall
    Read the description recorded in the module registry

    explicit valid (U_wall) flat bundle (RH solve)

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