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Expand file tree Collapse file tree Original file line number Diff line number Diff line change @@ -115,8 +115,8 @@ Module Exports. HB.reexport. End Exports.
115115Export Exports.
116116
117117(* -------------------------------------------------------------------- *)
118- Definition mmorphism (M : monomType) (S : ringType) (f : M -> S) :=
119- {morph f : x y / (x * y)%M >-> (x * y)%R} * (f 1%M = 1) : Prop .
118+ Definition mmorphism (M : monomType) (S : ringType) (f : M -> S) : Prop : =
119+ (f 1%M = 1) * {morph f : x y / (x * y)%M >-> (x * y)%R}.
120120
121121HB.mixin Record isMultiplicative
122122 (M : monomType) (S : ringType) (apply : M -> S) := {
@@ -143,10 +143,10 @@ Section MMorphismTheory.
143143Variables (M : monomType) (S : ringType) (f : {mmorphism M -> S}).
144144
145145Lemma mmorph1 : f 1%M = 1.
146- Proof . exact: mmorphism_subproof.2 . Qed .
146+ Proof . exact: mmorphism_subproof.1 . Qed .
147147
148148Lemma mmorphM : {morph f : x y / (x * y)%M >-> (x * y)%R}.
149- Proof . exact: mmorphism_subproof.1 . Qed .
149+ Proof . exact: mmorphism_subproof.2 . Qed .
150150End MMorphismTheory.
151151
152152(* -------------------------------------------------------------------- *)
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