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-rw-r--r--Nominal/Permutations.lean6
1 files changed, 3 insertions, 3 deletions
diff --git a/Nominal/Permutations.lean b/Nominal/Permutations.lean
index 0a4974a..f1115d3 100644
--- a/Nominal/Permutations.lean
+++ b/Nominal/Permutations.lean
@@ -42,7 +42,7 @@ lemma supp_one : (1 : Equiv.Perm X).supp = ∅ := by
/-- The support of the inverse function is the same as the function's support. -/
lemma supp_inv (π : Equiv.Perm X) : π⁻¹.supp = π.supp := by
- simp [supp, set_support_inv_eq]
+ simp [supp, set_support_symm_eq]
/-- The support of two concatenated permutations is a subset of the individual supports as a union. -/
lemma supp_mul_subset (π τ : Equiv.Perm X) : (π * τ).supp ⊆ π.supp ∪ τ.supp := by
@@ -199,10 +199,10 @@ instance : PermSet 𝔸 𝔸 where
instance : OrbitFinite 𝔸 𝔸 where
fin_orbits := Finite.of_equiv Unit
- { toFun _ := Quotient.mk _ (inferInstanceAs (Nonempty 𝔸)).some
+ { toFun _ := Quotient.mk _ (inferInstance : Nonempty 𝔸).some
invFun _ := ()
right_inv := by
- let chosen := (inferInstanceAs (Nonempty 𝔸)).some
+ let chosen := (inferInstance : Nonempty 𝔸).some
apply Quotient.ind; intro a
rw [Quotient.eq]
show chosen ∈ MulAction.orbit (FPerm 𝔸) a