feat: add Feit-Thompson odd-order theorem eval problem#297
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This PR adds the Feit-Thompson theorem (every finite group of odd order is solvable; Feit-Thompson 1963, 255 pages, Pacific J. Math. 13) as a new eval problem. Zero new definitions on top of mathlib (IsSolvable, Odd, Nat.card). One of two named honorable mentions on Freek Wiedijk's 'Formalizing 100 Theorems' page (alongside CFSG); Coq formalization by Gonthier et al. 2012 (~170 000 lines); no Lean port. Co-Authored-By: Claude Opus 4.7 (1M context) <noreply@anthropic.com>
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This PR adds the Feit–Thompson odd-order theorem as a new lean-eval challenge problem: every finite group of odd order is solvable.
W. Feit and J. G. Thompson, Solvability of groups of odd order, Pacific J. Math. 13 (1963), 775–1029 — a 255-page paper that opened the path to the Classification of Finite Simple Groups; Thompson received the Fields Medal in 1970 in part for this work. A landmark Coq formalization was completed by Georges Gonthier's team in 2012 (~170 000 lines). There is no Lean port.
Zero new definitions — the statement uses only mathlib's existing
IsSolvable,Odd,Nat.card, andGroup/Finitetypeclasses. The challenge is the proof itself.Feit-Thompson is one of two named honorable mentions on Freek Wiedijk's Formalizing 100 Theorems page (alongside the Classification of Finite Simple Groups itself).
🤖 Prepared with Claude Code