{
  "purpose": "Reviewed Hexagon source submission; compilation does not read ancillary files.",
  "prepared_date": "2026-11-04",
  "title": "Real zeros of L-function derivatives: density-one asymptotics in arithmetic families",
  "main_tex": "main.tex",
  "original_reference_pdf_sha256": "a626b13276bc3cc373519c98fa06e6b1d3f4b9409511b802d941f5b080bfabdd",
  "build_engine": "Standard LaTeX with BibTeX; local clean-build validation uses Tectonic 0.17.0 (XeTeX).",
  "suggested_build_command": "latexmk -pdf main.tex",
  "figure_rebuild_command": "python3 anc/reproducibility/rebuild_figures.py",
  "packaging_changes": [
    "No supplied compiled PDF or BBL.",
    "All plotted values embedded in figures/numerical_data.tex; no anc/ build dependency.",
    "Data and extraction script retained under anc/.",
    "refs.bib retained for bibliography generation.",
    "No macOS metadata or build intermediates."
  ],
  "review_changes": [
    "Updated title.",
    "Clarified joint-density squared lower bound and total signed Poisson multiplier.",
    "Qualified fixed-progression moment constants and deterministic local primes.",
    "Made Gaussian dyadic-to-cumulative passage explicit.",
    "Repaired a corrupt TeX control character.",
    "Added three background references and a local Selberg/Lamzouri–Nath attribution.",
    "Corrected numerical-method and cutoff/bound descriptions without changing numerical data."
  ],
  "mathematical_content_changed": true,
  "main_theorem_statements_changed": false,
  "numerical_data_changed": false,
  "review_limitations": [
    "AI mathematical and bibliographic review is not formal verification or independent human peer review.",
    "Early conversations in other accounts were not accessible.",
    "Numerical checks are diagnostic and are not interval-certified root counts."
  ],
  "files_sha256": {
    "anc/figures/data_manifest.json": "90f6265fec7ddc6c3b1ac5510ba5418a30269a401c24796a715a62f48bc1fb07",
    "anc/figures/delta_twist17.csv": "0472b7f712e74ab141fa7e8d1d341613ddb6742e5ce5608a3473fcf4654454a4",
    "anc/figures/eight_anchor_gram.csv": "0ce5253f1a89eb5dea071097818c1d2b9b61da401125540a5a1793e227902e45",
    "anc/figures/gaussian_mesh.csv": "14ff8811769f396ceb8af8aa6361c152b34e55a1e7d6adaa919c20386d6dfc92",
    "anc/figures/quadratic_cdf.csv": "006ab92b5455a741a6a44283df80f14dd81e7d464cabaef4b7d6de5216676882",
    "anc/figures/quadratic_counts.csv": "8971a4db115c2abfa3171ef9de6c454bf47d40e6f4d2d6cdcf7e596f00a7a5b0",
    "anc/reproducibility/exports/delta_twist17.csv": "0472b7f712e74ab141fa7e8d1d341613ddb6742e5ce5608a3473fcf4654454a4",
    "anc/reproducibility/exports/eight_anchor_gram.csv": "0ce5253f1a89eb5dea071097818c1d2b9b61da401125540a5a1793e227902e45",
    "anc/reproducibility/exports/gaussian_mesh.csv": "14ff8811769f396ceb8af8aa6361c152b34e55a1e7d6adaa919c20386d6dfc92",
    "anc/reproducibility/exports/manifest.json": "90f6265fec7ddc6c3b1ac5510ba5418a30269a401c24796a715a62f48bc1fb07",
    "anc/reproducibility/exports/quadratic_cdf.csv": "006ab92b5455a741a6a44283df80f14dd81e7d464cabaef4b7d6de5216676882",
    "anc/reproducibility/exports/quadratic_counts.csv": "8971a4db115c2abfa3171ef9de6c454bf47d40e6f4d2d6cdcf7e596f00a7a5b0",
    "anc/reproducibility/numerics/E01_gaussian_intensity/results.json": "3585c47f5d77d0280fbe0fcdf8c9c8719dab6045698e4e8e1136d0f0e76438b3",
    "anc/reproducibility/numerics/E1571_actual_modular_twists/full_D17.json": "ec928dfc20c992407ec4db6b53426704d425989052ddc2a6327e8d5a7319d515",
    "anc/reproducibility/numerics/E1577_eight_point_covariance_and_quantile/results.json": "ba1f9baa49c068e2ebb0ed790d8ae66b61e3f0715831191104ec68a29bf26257",
    "anc/reproducibility/numerics/E681_actual_quadratic/arithmetic_summary.json": "bf39cdc470e5fe52ec0f2b1253a5eb214ccd121bfa7b4d9e90bcf9e0f153aa4f",
    "anc/reproducibility/numerics/E681_actual_quadratic/plot_data.json": "35ee90b6f4804ef035cce59395609f7384024aec94272dac1a427266eac6bb66",
    "anc/reproducibility/rebuild_figures.py": "3f6a2c49740069432c9874df499c83c23fef4d9d3a9fc0ab99c222241632da22",
    "figures/jensen_discs.tex": "dfce14642404146529874b2b7d02244d788c3729086b3834dd5335b5c3b9e6a6",
    "figures/numerical_data.tex": "6ebd86490c78ef0531b9291562a9f43a505e487256241591152eab72f8c76d45",
    "figures/proof_map.tex": "9d537ff963b26eba4520c51e75ba608deb236f465c06bd0bdebe6d58cd33d9e5",
    "main.tex": "17054708a7b501fcb6d8d5069c07b9fa471cb1cb4eb2e706560e3464bc1176f8",
    "refs.bib": "decd514b56365a28881b3946ca496a128b1be38c4e63b7bc23ba00ca4f3c666f",
    "sections/abstract_assembly.tex": "978ba5ba6135e4f41ab1d2c8cc988d4f0155dd73852d849ef614e07f36598bc7",
    "sections/analytic.tex": "9b868f6b0c933fe3011f5e504c717257f44c920cf9d1c6368836d6abda6c0bab",
    "sections/introduction.tex": "5fce437b4ccaab63ad8463d3826cbfabacbedfffb39e868c686f42f2b0d3b381",
    "sections/new_families.tex": "f5e8b70c0e5c04008370f672824e593f47f761399af717423d09c366e17c4e51",
    "sections/numerics.tex": "9bace8653da135e52b5676f3346513890e6bc7966f0a6160544501394dbef06f",
    "sections/random_transfer.tex": "431a28a2437711db57d5b602a67ee24ec270924673ef42d755aeb2803157fa42",
    "sections/unconditional.tex": "d0f2fdd831999084ba6789becc7b0cd66b1c681bf71cab7cd0e7baa925353b1d"
  }
}