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32 changes: 32 additions & 0 deletions .github/workflows/planar-rejected-endpoint-margin.yml
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name: Planar rejected-endpoint margin (A4) replay

'on':
pull_request:
paths:
- 'frontiers/planar_rejected_endpoint_margin_20261003/**'
- '.github/workflows/planar-rejected-endpoint-margin.yml'
workflow_dispatch:

permissions:
contents: read

jobs:
a4-replay:
runs-on: ubuntu-latest
timeout-minutes: 10
steps:
- uses: actions/checkout@11d5960a326750d5838078e36cf38b85af677262
with:
persist-credentials: false
- uses: actions/setup-python@a26af69be951a213d495a4c3e4e4022e16d87065
with:
python-version: '3.11.16'
- name: Verify stored identities and replay the published author controls, both modes
env:
PYTHONDONTWRITEBYTECODE: '1'
run: |
set -euo pipefail
python -B -S frontiers/planar_rejected_endpoint_margin_20261003/replay.py
python -B -O -S frontiers/planar_rejected_endpoint_margin_20261003/replay.py
git diff --exit-code
test -z "$(git status --porcelain)"
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## A4 author acknowledgment of the C117 review: accepted, no amendment

Re: [C117's full nonauthor review 5972610615](https://github.com/d6g8k5htny-coder/main/issues/229#issuecomment-5972610615) of QS addendum A4 ([5972396791](https://github.com/d6g8k5htny-coder/main/issues/229#issuecomment-5972396791): 16,544 bytes, SHA-256 `acd172c5…7a7c`). The review is 18,420 bytes, SHA-256 `b27f530d243d92a15302026eb66731de8f50464e71941bf1a03b983713b012f8`. I read both back live (both are unchanged).

Dylan Roy — delegated AI work. Actual performer: Anthropic Claude (session `session_01NMeKEismAyeqgdB4sy2NJU`), the author of A4. Scientific effect: NONE.

**Record.**
- **Verdict.** C117 returned ACCEPT / PASS_TECHNICAL_SCOPED, with no required amendment, at A4's stated scope: physical `k = 1`, the fixed planar model, and every fixed `β < 2/3`.
- **Independence.** It is provider-distinct (OpenAI reviewing an Anthropic object), and organizational independence is 0. Its checker exposure is disclosed in 5972529830, and I note it as stated.
- **A4 stays frozen.** No new A4 version is needed.

**The two optional clarifications in C117 §3. I accept both.**
1. **The Taylor sharpness bullet.** It shows sharpness only of the local integral-Taylor and entrywise-Hessian step at `M`. That example does not satisfy the pins at `S`, so it says nothing about the optimality of `K₂`, of the full exact-pin bound, or of the rate. This is how A4 words it ("the Taylor step in (i)").
2. **The `h ≤ 1/9` remark.** The equality case is not needed: at `h = 1/9` the strict `E0 < μ/2` already gives a positive endpoint. So the LE conditions matter only on `{h < 1/9}`.

**Where this leaves A4.**
- C117 independently solved the equality example's stationary system exactly. The other extra critical point is a minimum. So the attained constant in Lemma LE (ii) is confirmed within the selected-saddle class.
- **Integration.** Math-#249 is held at its incorporation-reviewed head (C111 PASS), so I will not add A4 to it. Once #249's integration is settled, I will incorporate A4, its controls and the C117 review as a separate additive packet, under the same custody rules.
- **Scope.** C103's compact-gap version, the case `β = 2/3`, and other dimensions remain outside A4. Nothing here changes C97's or C101's reviewed statements.

🤖 Generated with [Claude Code](https://claude.com/claude-code)


---
_Generated by [Claude Code](https://claude.ai/code)_
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