Strip trailing whitespace

With
```bash
bash ./etc/coq-scripts/formatting/strip-trailing-whitespace.sh
```

3 files changed, 5 insertions, 5 deletions

diff --git a/src/Curves/Montgomery/Affine.v b/src/Curves/Montgomery/Affine.v
index 70e8a3f6f..bfd7dce60 100644
--- a/src/Curves/Montgomery/Affine.v
+++ b/src/Curves/Montgomery/Affine.v
@@ -62,4 +62,4 @@ Module M.
       Next Obligation. Proof. destruct P; cbv; break_match; trivial; fsatz. Qed.
     End MontgomeryWeierstrass.
   End MontgomeryCurve.
-End M.
\ No newline at end of file
+End M.
diff --git a/src/Curves/Montgomery/AffineInstances.v b/src/Curves/Montgomery/AffineInstances.v
index ef5ccd578..049a7695b 100644
--- a/src/Curves/Montgomery/AffineInstances.v
+++ b/src/Curves/Montgomery/AffineInstances.v
@@ -19,7 +19,7 @@ Module M.
     Local Notation "0" := Fzero.
     Local Notation "1" := Fone.
     Local Notation "4" := (1+1+1+1).
-      
+
     Global Instance MontgomeryWeierstrassIsomorphism
            {a b: F}
            (b_nonzero : b <> 0)
@@ -40,7 +40,7 @@ Module M.
         (M.add(char_ge_3:=char_ge_3)(b_nonzero:=b_nonzero))
         M.zero
         (M.opp(b_nonzero:=b_nonzero))
-        
+
         (M.of_Weierstrass(Haw:=reflexivity _)(Hbw:=reflexivity _)(b_nonzero:=b_nonzero))
         (M.to_Weierstrass(Haw:=reflexivity _)(Hbw:=reflexivity _)(b_nonzero:=b_nonzero)).
     Proof.
diff --git a/src/Curves/Montgomery/AffineProofs.v b/src/Curves/Montgomery/AffineProofs.v
index 4601c3b66..588605c35 100644
--- a/src/Curves/Montgomery/AffineProofs.v
+++ b/src/Curves/Montgomery/AffineProofs.v
@@ -13,7 +13,7 @@ Module M.
     Context {F Feq Fzero Fone Fopp Fadd Fsub Fmul Finv Fdiv}
             {field:@Algebra.Hierarchy.field F Feq Fzero Fone Fopp Fadd Fsub Fmul Finv Fdiv}
             {Feq_dec:Decidable.DecidableRel Feq}.
-      
+
     Local Infix "=" := Feq : type_scope. Local Notation "a <> b" := (not (a = b)) : type_scope.
     Local Infix "+" := Fadd. Local Infix "*" := Fmul.
     Local Infix "-" := Fsub. Local Infix "/" := Fdiv.
@@ -74,7 +74,7 @@ Module M.
         (M.add(char_ge_3:=_3)(b_nonzero:=_4))
         M.zero
         (M.opp(b_nonzero:=_7))
-        
+
         (M.of_Weierstrass(Haw:=Haw)(Hbw:=Hbw)(b_nonzero:=_5))
         (M.to_Weierstrass(Haw:=Haw)(Hbw:=Hbw)(b_nonzero:=_6)).
     Proof.