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fix(group_theory/nielsen_schreier): fix typo (#18483)
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src/group_theory/nielsen_schreier.lean

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@@ -88,7 +88,7 @@ lemma ext_functor {G} [groupoid.{v} G] [is_free_groupoid G] {X : Type v} [group
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let ⟨_, _, u⟩ := @unique_lift G _ _ X _ (λ (a b : generators G) (e : a ⟶ b), g.map (of e)) in
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trans (u _ h) (u _ (λ _ _ _, rfl)).symm
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/-- An action groupoid over a free froup is free. More generally, one could show that the groupoid
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/-- An action groupoid over a free group is free. More generally, one could show that the groupoid
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of elements over a free groupoid is free, but this version is easier to prove and suffices for our
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purposes.
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