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-rw-r--r--src/Curves/Edwards/AffineProofs.v4
1 files changed, 2 insertions, 2 deletions
diff --git a/src/Curves/Edwards/AffineProofs.v b/src/Curves/Edwards/AffineProofs.v
index 2d1db7126..e77e39f50 100644
--- a/src/Curves/Edwards/AffineProofs.v
+++ b/src/Curves/Edwards/AffineProofs.v
@@ -51,7 +51,7 @@ Module E.
| _ => solve [trivial | exact _ ]
| _ => intro
| |- Equivalence _ => split
- | |- abelian_group => split | |- group => split | |- monoid => split
+ | |- commutative_group => split | |- group => split | |- monoid => split
| |- is_associative => split | |- is_commutative => split
| |- is_left_inverse => split | |- is_right_inverse => split
| |- is_left_identity => split | |- is_right_identity => split
@@ -80,7 +80,7 @@ Module E.
{ intro. eapply H0. field_simplify_eq; repeat split; trivial. IntegralDomain.nsatz. }
Qed.
- Global Instance edwards_curve_abelian_group : abelian_group (eq:=eq)(op:=add)(id:=zero)(inv:=opp).
+ Global Instance edwards_curve_commutative_group : commutative_group (eq:=eq)(op:=add)(id:=zero)(inv:=opp).
Proof using Type. t. Qed.
Global Instance Proper_coordinates : Proper (eq==>fieldwise (n:=2) Feq) coordinates. Proof using Type. repeat t_step. Qed.