DEF0308canonicalv1RH Spectral Gap Characterization
RH gap is precisely the O₃ axiom: correspondence between lemniscate eigenvalues and Riemann zeta zeros. At each finite stage k, the correspondence holds. Gap = infinite-limit assertion. Verified at depth 5.
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RH Spectral Gap Characterization
RH gap is precisely the O₃ axiom: correspondence between lemniscate eigenvalues and Riemann zeta zeros. At each finite stage k, the correspondence holds. Gap = infinite-limit assertion. Verified at depth 5.
RH Spectral Gap Characterization
Summary
RH gap is precisely the O₃ axiom: correspondence between lemniscate eigenvalues and Riemann zeta zeros. At each finite stage k, the correspondence holds. Gap = infinite-limit assertion. Verified at depth 5.
Statement
No manuscript statement was extracted in this pilot run.
Proof / Justification
This item is definitional. No manuscript proof is required.
Source Context
- Registry source:
book-03.jsonlline 238 - Manuscript source: not matched
Lean / Formalization Notes
- Formalization:
formalized - Module:
TauLib.BookIII.Doors.BridgeTightening - Name:
rh_gap_char
Dependencies
- Canonical: III.T18, III.D81
Related Results
Generated by later projection phases.
Related Publications
Generated by later projection phases.
Revision Notes
- 2026-04-24: Initial pilot migration.
Identifiers
Aliases & legacy IDs
III.D93rh-spectral-gap-characterizationdef:rh-gap-charRelease lines
corpus_v3_workingcorpus_v2Relations
Formalized by (1)
Appears in (1)
Downstream uses (computed) (2)
Items in the corpus that reference this one via load-bearing relations. Computed from the full corpus-v3 graph at build time.
Sources
Version & History
Status disclaimer
A Corpus Item page reports the program's current internal record for this item. It does not imply external verification, scientific consensus, or final proof unless explicitly stated. Read it together with its dependencies, formalization status, and the program's overall stance.