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Mathlib/AlgebraicGeometry/Morphisms/FlatRank.lean
@@ -266,6 +266,7 @@ lemma Scheme.Hom.finrank_eq_one_of_isIso (f : X ⟶ Y) [IsIso f] : finrank f = 1
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· exact RingHom.Finite.id R
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· exact RingHom.Flat.id ↑R
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+set_option backward.defeqAttrib.useBackward true in
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/-- A finite flat locally finitely presented morphism is an isomorphism if and only if
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its rank is constant equal to `1`. -/
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nonrec lemma Scheme.Hom.isIso_iff_finrank_eq : IsIso f ↔ finrank f = 1 := by
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