fix output

Author: tabareau

test-suite/output/PrintInfos.out

@@ -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 800, characters 0-45
+Declared in library Corelib.Init.Logic, line 835, 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 443, characters 12-18
+Declared in library Corelib.Init.Logic, line 459, characters 12-18
 Inductive eq (A : Type) (x : A) : A -> Prop :=  eq_refl : x = x.
 
 Arguments eq {A}%_type_scope x _

test-suite/output/PrintingParentheses.out

@@ -8,7 +8,7 @@ nat_ind (fun n0 : nat => ((n0 * m) + n0) = (n0 * (S m)))
    (let n0 := p * (S m) in
     match H in _ = n1 return ((m + (p * m)) + (S p)) = (S (m + n1)) with
     | eq_refl =>
-        eq_Has_Leibniz_elim (fun n1 : nat => n1 = (S (m + ((p * m) + p))))
+        eq_Has_Leibniz_elimP (fun n1 : nat => n1 = (S (m + ((p * m) + p))))
           (eq_S ((m + (p * m)) + p) (m + ((p * m) + p))
              (nat_ind
                 (fun n1 : nat => ((n1 + (p * m)) + p) = (n1 + ((p * m) + p)))