fix ouput

Author: tabareau

test-suite/output/ArgumentsScope.out

@@ -28,7 +28,7 @@ negb is not universe polymorphic
 Arguments negb b%_bool_scope
 negb is transparent
 Expands to: Constant Corelib.Init.Datatypes.negb
-Declared in library Corelib.Init.Datatypes, line 88, characters 11-15
+Declared in library Corelib.Init.Datatypes, line 84, characters 11-15
 a : bool -> bool
 
 a is not universe polymorphic
@@ -43,7 +43,7 @@ negb is not universe polymorphic
 Arguments negb b
 negb is transparent
 Expands to: Constant Corelib.Init.Datatypes.negb
-Declared in library Corelib.Init.Datatypes, line 88, characters 11-15
+Declared in library Corelib.Init.Datatypes, line 84, characters 11-15
 negb' : bool -> bool
 
 negb' is not universe polymorphic
@@ -68,7 +68,7 @@ negb is not universe polymorphic
 Arguments negb b
 negb is transparent
 Expands to: Constant Corelib.Init.Datatypes.negb
-Declared in library Corelib.Init.Datatypes, line 88, characters 11-15
+Declared in library Corelib.Init.Datatypes, line 84, characters 11-15
 negb' : bool -> bool
 
 negb' is not universe polymorphic

test-suite/output/Arguments_renaming.out

@@ -23,7 +23,7 @@ eq_refl is template universe polymorphic
 Arguments eq_refl {B}%_type_scope {y}, [_] _
   (where some original arguments have been renamed)
 Expands to: Constructor Corelib.Init.Logic.eq_refl
-Declared in library Corelib.Init.Logic, line 382, characters 4-11
+Declared in library Corelib.Init.Logic, line 378, characters 4-11
 Inductive myEq (B : Type) (x : A) : A -> Prop :=  myrefl : B -> myEq B x x.
 
 Arguments myEq B%_type_scope x _

test-suite/output/Inductive.out

@@ -17,13 +17,13 @@ option : Type -> Type
 option is template universe polymorphic
 Arguments option A%_type_scope
 Expands to: Inductive Corelib.Init.Datatypes.option
-Declared in library Corelib.Init.Datatypes, line 209, characters 10-16
+Declared in library Corelib.Init.Datatypes, line 202, characters 10-16
 option : Type@{option.u0} -> Type@{max(Set,option.u0)}
 
 option is template universe polymorphic on option.u0 (cannot be instantiated to Prop)
 Arguments option A%_type_scope
 Expands to: Inductive Corelib.Init.Datatypes.option
-Declared in library Corelib.Init.Datatypes, line 209, characters 10-16
+Declared in library Corelib.Init.Datatypes, line 202, characters 10-16
 File "./output/Inductive.v", line 27, characters 4-13:
 The command has indeed failed with message:
 Parameters should be syntactically the same for each inductive type.

test-suite/output/PrintInfos.out

@@ -21,7 +21,7 @@ eq_refl : forall {A : Type} {x : A}, x = x
 eq_refl is template universe polymorphic
 Arguments eq_refl {A}%_type_scope {x}, [_] _
 Expands to: Constructor Corelib.Init.Logic.eq_refl
-Declared in library Corelib.Init.Logic, line 382, characters 4-11
+Declared in library Corelib.Init.Logic, line 378, characters 4-11
 eq_refl : forall {A : Type} {x : A}, x = x
 
 When applied to no arguments:
@@ -63,7 +63,7 @@ comparison : Set
 
 comparison is not universe polymorphic
 Expands to: Inductive Corelib.Init.Datatypes.comparison
-Declared in library Corelib.Init.Datatypes, line 367, characters 10-20
+Declared in library Corelib.Init.Datatypes, line 360, characters 10-20
 Inductive comparison : Set :=
     Eq : comparison | Lt : comparison | Gt : comparison.
 bar : foo
@@ -84,15 +84,15 @@ Arguments bar {x}
 Module Corelib.Init.Peano
 Notation sym_eq := eq_sym
 Expands to: Notation Corelib.Init.Logic.sym_eq
-Declared in library Corelib.Init.Logic, line 760, characters 0-45
+Declared in library Corelib.Init.Logic, line 797, characters 0-45
 
 eq_sym : forall [A : Type] [x y : A], x = y -> y = x
 
 eq_sym is not universe polymorphic
 Arguments eq_sym [A]%_type_scope [x y] _
 eq_sym is transparent
 Expands to: Constant Corelib.Init.Logic.eq_sym
-Declared in library Corelib.Init.Logic, line 422, characters 12-18
+Declared in library Corelib.Init.Logic, line 440, characters 12-18
 Inductive eq (A : Type) (x : A) : A -> Prop :=  eq_refl : x = x.
 
 Arguments eq {A}%_type_scope x _
@@ -115,14 +115,14 @@ Alias.eq is template universe polymorphic
 Arguments Alias.eq {A}%_type_scope x _
 Expands to: Inductive PrintInfos.Alias.eq (syntactically equal to
             Corelib.Init.Logic.eq)
-Declared in library Corelib.Init.Logic, line 381, characters 10-12
+Declared in library Corelib.Init.Logic, line 377, characters 10-12
 Alias.eq_refl : forall {A : Type} {x : A}, x = x
 
 Alias.eq_refl is template universe polymorphic
 Arguments Alias.eq_refl {A}%_type_scope {x}, [_] _
 Expands to: Constructor PrintInfos.Alias.eq_refl (syntactically equal to
             Corelib.Init.Logic.eq_refl)
-Declared in library Corelib.Init.Logic, line 382, characters 4-11
+Declared in library Corelib.Init.Logic, line 378, characters 4-11
 Alias.eq_ind :
 forall [A : Type] (x : A) (P : A -> Prop), P x -> forall y : A, x = y -> P y
 
@@ -132,7 +132,7 @@ Arguments Alias.eq_ind [A]%_type_scope x P%_function_scope eq_refl y e
 Alias.eq_ind is transparent
 Expands to: Constant PrintInfos.Alias.eq_ind (syntactically equal to
             Corelib.Init.Logic.eq_ind)
-Declared in library Corelib.Init.Logic, line 381, characters 0-115
+Declared in library Corelib.Init.Logic, line 377, characters 0-115
 fst : forall A B : Type, prod A B -> A
 
 fst is not universe polymorphic

test-suite/output/bug_15020.out

@@ -7,4 +7,4 @@ Arguments eq_rect {A}%_type_scope {x} P%_function_scope eq_refl {y} e
   (where some original arguments have been renamed)
 eq_rect is transparent
 Expands to: Constant Corelib.Init.Logic.eq_rect
-Declared in library Corelib.Init.Logic, line 381, characters 0-115
+Declared in library Corelib.Init.Logic, line 377, characters 0-115

test-suite/output/bug_20754.out

@@ -5,4 +5,4 @@ prod : Type -> Type -> Type
 prod is template universe polymorphic
 Arguments prod (A B)%_type_scope
 Expands to: Inductive Corelib.Init.Datatypes.prod
-Declared in library Corelib.Init.Datatypes, line 255, characters 10-14
+Declared in library Corelib.Init.Datatypes, line 248, characters 10-14

test-suite/output/bug_6613.out

@@ -1 +1 @@
-Ltac bar := foo constr:(5)
+Ltac bar := foo ltac:(constr:(5))