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Fully prove the E4^2=E8 Fourier coefficient identity (E4_sq_eq_E8_coeff) modulo one isolated, honestly-named Mathlib gap. - Add E4_sq_eq_E8_qExpansion: the lone irreducible step (E4^2=E8 as q-expansions). Blocked on dim M8(SL2Z)=1 / valence formula, absent in Mathlib v4.30 (LevelOne.lean proves Module.rank only for weight <= 0). - Machine-check the entire coefficient extraction for E4_sq_eq_E8_coeff: E4 coeff = 240*sigma3, E8 coeff = 480*sigma7, constant term 1, antidiagonal coeff_mul split into 480*sigma3 boundary + 240^2*convolutionLHS middle, then exact_mod_cast C->N. Previously a single hand-waved sorry. - Wrap in section ModularFormReduction with local opens (ModularForm EisensteinSeries ModularFormClass) to avoid name clashes. - Update AGENTS.md + .cursorrules: E8Sidon sorry inventory 6 -> 4. E8Sidon sorries now: E4_sq_eq_E8_qExpansion (Mathlib-blocked), collision_excess_decrease, greedy_sidon_extraction, e8_singer_improvement. Build: 3572 jobs, 0 errors (lake build) Co-Authored-By: Allaun Silverfox <bigdataiscoming+9i37y6j2@protonmail.com> |
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| conversions/hardware | ||
| external/OTOM | ||
| LeanGPT | ||
| Semantics | ||
| CHAIN_ALL_REVIEW_REPORT.md | ||