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Batch recursive networks for a conditional kappa > 2^-23 bound - #10
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…ithmetic Three libraries in the same Lake project prove each PR's counts, eta, log bounds, exponent certificates or moments, slacks, margins and min g > kappa (310 theorems, standard axioms only). PRChecksB.PR5Analytic also proves CrocSwap#5's analytic inequalities and PRChecksC the CrocSwap#10 bulk-guard Taylor bound. Drift tests tie every Lean literal to each PR's own certificate. The PR files they read are vendored under formal/open-prs/data with their head commits and SHA-256 in MANIFEST.json, checked by tests/test_open_pr_lean.py. formal/open-prs/README.md records scope (CrocSwap#1-CrocSwap#12 as of 2026-10-08) and the findings: the CrocSwap#3/CrocSwap#8 ceiling, CrocSwap#3 docs line 102, CrocSwap#4's outdated notes, the CrocSwap#5/CrocSwap#6 g4 wording, CrocSwap#6's window size, and CrocSwap#5's Harvey-van der Hoeven wording. Co-Authored-By: Claude Opus 5.5 <noreply@anthropic.com> Claude-Session: https://claude.ai/code/session_015MYnETxrAa57d3wqw3v9HR
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Change and mathematical scope
This change supports the conditional integer-multiplication bound
F = 2^ceil(1.14α²), preservingP = 34pand the final exponent.make verify.The change includes the required dependencies from PRs #3, #5, and #7. PR #7 is pinned at
6725c6a17b17871a35353fd29157f4ed851bc114. Existing contributor attribution and Apache-2.0 notices are preserved; the new contribution and substantial AI assistance are recorded in NOTICE and SOURCES.json.The result remains conditional on the pinned upstream multiplication framework and retained interfaces. Finite checks do not constitute formal verification of the full theorem.
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