What was already known
Earlier remodeling and graph-comparison theorems covered toric Calabi–Yau settings; this binary-dihedral target is non-toric.
AI involvement
Rethlas agents generated the detailed mathematical chain. Fang, Lan and Ma supplied the mirror-curve setup, degeneration hint and proof strategy, then reviewed and edited the paper.
Agents supplied the detailed mathematical chain, while humans supplied the overall proof strategy and initial geometric setup.
Importance
The result extends the remodeling framework to a specified non-toric orbifold.
Limitations
The authors report manual correctness review of the full manuscript. The result remains limited to its stated chamber, sector and stable ranges.
Technical verification
The authors report manual correctness proofreading of the entire final paper. GPT verification is not a separate human or machine method under the policy.
Formal checking
Manual proofreading and mathematical editing of the entire manuscript
- Checker
- Fang, Lan and Ma
- Scope
- Final binary-dihedral remodeling theorems and full paper
- Basis
- Reported by the linked checker
Checking a formal statement does not establish that it matches the original problem.
Human understanding
The authors provide a concrete proof strategy explaining semistable degeneration, R-matrix matching and parity-twisted graph comparison.
Correction and publication history
The result extends the remodeling framework to a specified non-toric orbifold.
Read this published revision