riemann

evidence/v126/g2_deep_next/

Manuscript v1.14 — analytic continuation of G2 (polynomial endpoint recovery for the literal repaired source; a closed Weil operator and its omitted Fourier complement) with an adversarial assessment and an independent audit. A g2_* bundle by name; its single script check_tail_constant.py is a rigorous Arb scale check that, per its docstring, “does not assemble or certify a full window”.

The files here are byte-identical to evidence/v124/g2_deep_next/.

Start here: G2_v114_Research_and_Reproduction.md, endpoint_independent_audit.md

Files

• G2_v114_Research_and_Reproduction.md (6 KB) — G2 research and reproduction — full manuscript v1.14
• adversarial_spectral.md (16 KB) — Adversarial assessment: one source, many near-null modes, and the endpoint
• check_tail_constant.py (2 KB) — Rigorous scale check for the analytic omitted-Fourier-tail theorem. Requires python-flint 0.9.0. Does not assemble or certify a full window.
• endpoint_derivation.md (16 KB) — Polynomial endpoint recovery for the literal repaired prolate projection
• endpoint_independent_audit.md (6 KB) — Independent audit of the polynomial endpoint theorem
• endpoint_insert.tex (12 KB) — A polynomial cutoff for the literal source
• operator_insert.tex (8 KB) — A closed Weil operator and its omitted Fourier complement
• primary_source_research.md (16 KB) — G2 continuation: primary-source audit and a form-core reduction
• tail_constant_check.json (787 B) — (no description in file)

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