refactor: Linting substrings
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@ -58,12 +58,12 @@ lemma line_in_cubic_P_P_P! {S : (PureU1 (2 * n + 1)).LinSols} (h : LineInCubic S
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∀ (g : Fin n → ℚ) (f : Fin n → ℚ) (_ : S.val = P g + P! f),
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accCubeTriLinSymm (P g) (P g) (P! f) = 0 := by
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intro g f hS
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linear_combination 2 / 3 * (lineInCubic_expand h g f hS 1 1 ) -
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(lineInCubic_expand h g f hS 1 2 ) / 6
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linear_combination 2 / 3 * (lineInCubic_expand h g f hS 1 1) -
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(lineInCubic_expand h g f hS 1 2) / 6
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/-- We say a `LinSol` satisfies `lineInCubicPerm` if all its permutations satisfy `lineInCubic`. -/
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def LineInCubicPerm (S : (PureU1 (2 * n + 1)).LinSols) : Prop :=
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∀ (M : (FamilyPermutations (2 * n + 1)).group ),
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∀ (M : (FamilyPermutations (2 * n + 1)).group),
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LineInCubic ((FamilyPermutations (2 * n + 1)).linSolRep M S)
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/-- If `lineInCubicPerm S` then `lineInCubic S`. -/
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