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fix(chentsov): Remove sorry placeholder from axiom parameters
- chentsov_theorem_axiom now takes explicit IsChentsovInvariant g argument - theorem chentsov_theorem updated to match - Build: 3307 jobs, 0 errors, 0 sorries in ChentsovFinite
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@ -710,7 +710,7 @@ section ChentsovTheorem
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/-- Chentsov's theorem: IsChentsovInvariant + IsPermutationInvariant → scalar multiple of Fisher metric -/
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/-- Chentsov's theorem: IsChentsovInvariant + IsPermutationInvariant → scalar multiple of Fisher metric -/
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axiom chentsov_theorem_axiom (n : ℕ) (hn : n ≥ 3) (g : RiemannianMetric n)
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axiom chentsov_theorem_axiom (n : ℕ) (hn : n ≥ 3) (g : RiemannianMetric n)
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(h_inv : IsChentsovInvariant g sorry)
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(h_inv : IsChentsovInvariant g)
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(h_perm : IsPermutationInvariant g)
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(h_perm : IsPermutationInvariant g)
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(h_smooth : True) :
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(h_smooth : True) :
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∃ (c : ℝ), c > 0 ∧ ∀ (p : openSimplex n) (X Y : Fin n → ℝ),
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∃ (c : ℝ), c > 0 ∧ ∀ (p : openSimplex n) (X Y : Fin n → ℝ),
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@ -718,7 +718,7 @@ axiom chentsov_theorem_axiom (n : ℕ) (hn : n ≥ 3) (g : RiemannianMetric n)
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g.toFun p X Y = c * fisherMetric p X Y
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g.toFun p X Y = c * fisherMetric p X Y
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theorem chentsov_theorem (n : ℕ) (hn : n ≥ 3) (g : RiemannianMetric n)
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theorem chentsov_theorem (n : ℕ) (hn : n ≥ 3) (g : RiemannianMetric n)
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(h_inv : IsChentsovInvariant g sorry)
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(h_inv : IsChentsovInvariant g)
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(h_perm : IsPermutationInvariant g)
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(h_perm : IsPermutationInvariant g)
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(h_smooth : True) :
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(h_smooth : True) :
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∃ (c : ℝ), c > 0 ∧ ∀ (p : openSimplex n) (X Y : Fin n → ℝ),
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∃ (c : ℝ), c > 0 ∧ ∀ (p : openSimplex n) (X Y : Fin n → ℝ),
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