riemann

evidence/v124/g2_uniform_endpoint/

Manuscript v1.18 — analytic checkpoint: zero physical boundary trace of the complete Weil eigenfunctions and a gap-free complement reduction. REPRODUCE_v118.md states this revision “adds analytic proofs, not a new numerical sign certificate”; check_log_kernel_normalization.py is a high-precision normalization check, “not proof”.

The files here are byte-identical to evidence/v126/g2_uniform_endpoint/.

Start here: REPRODUCE_v118.md, adversarial_endpoint_review.md

Files

• REPRODUCE_v118.md (2 KB) — Reproduce v1.18: continuum endpoints and complement reduction
• actual_ground_endpoint_derivation.md (10 KB) — Actual Weil eigenfunctions have zero physical boundary trace
• adversarial_endpoint_review.md (7 KB) — Adversarial review: zero physical trace of complete Weil eigenfunctions
• adversarial_uniform_bound.md (7 KB) — Growing-window sign: what is already RH-strength, and a gap-free reduction
• check_log_kernel_normalization.py (1 KB) — Independent high-precision constant-mode normalization check, not proof.
• checkpoint_entry.md (9 KB) — Current research checkpoint: September 21, 2026 — v1.18 continuum endpoint proof and complementary sign reduction
• eigen_endpoint_insert.tex (9 KB) — The physical endpoint of the complete Weil eigenfunctions
• endpoint_bibitems.tex (453 B) — (no description in file)
• finish_checkpoint.py (11 KB) — (no description in file)
• gap_free_block_insert.tex (3 KB) — A complement bound without a positive spectral gap
• graph_trace_insert.tex (1 KB) — (no description in file)
• integrate_v118.py (7 KB) — (no description in file)
• log_kernel_normalization_checks.json (1 KB) — (no description in file)
• primary_source_and_endpoint_audit.md (13 KB) — Large windows and the actual continuum endpoint: primary-source audit

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