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diff --git a/matita/tests/TPTP/Veloci/GRP615-1.p.ma b/matita/tests/TPTP/Veloci/GRP615-1.p.ma
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+
+include "logic/equality.ma".
+(* Inclusion of: GRP615-1.p *)
+(* -------------------------------------------------------------------------- *)
+(*  File     : GRP615-1 : TPTP v3.1.1. Released v2.6.0. *)
+(*  Domain   : Group Theory (Abelian) *)
+(*  Problem  : Axiom for Abelian group theory, in double div and inv, part 3 *)
+(*  Version  : [McC93] (equality) axioms. *)
+(*  English  :  *)
+(*  Refs     : [McC93] McCune (1993), Single Axioms for Groups and Abelian Gr *)
+(*  Source   : [TPTP] *)
+(*  Names    :  *)
+(*  Status   : Unsatisfiable *)
+(*  Rating   : 0.07 v3.1.0, 0.11 v2.7.0, 0.00 v2.6.0 *)
+(*  Syntax   : Number of clauses     :    3 (   0 non-Horn;   3 unit;   1 RR) *)
+(*             Number of atoms       :    3 (   3 equality) *)
+(*             Maximal clause size   :    1 (   1 average) *)
+(*             Number of predicates  :    1 (   0 propositional; 2-2 arity) *)
+(*             Number of functors    :    6 (   3 constant; 0-2 arity) *)
+(*             Number of variables   :    5 (   0 singleton) *)
+(*             Maximal term depth    :    7 (   3 average) *)
+(*  Comments : A UEQ part of GRP111-1 *)
+(* -------------------------------------------------------------------------- *)
+theorem prove_these_axioms_3:
+ \forall Univ:Set.
+\forall a3:Univ.
+\forall b3:Univ.
+\forall c3:Univ.
+\forall double_divide:\forall _:Univ.\forall _:Univ.Univ.
+\forall inverse:\forall _:Univ.Univ.
+\forall multiply:\forall _:Univ.\forall _:Univ.Univ.
+\forall H0:\forall A:Univ.\forall B:Univ.eq Univ (multiply A B) (inverse (double_divide B A)).
+\forall H1:\forall A:Univ.\forall B:Univ.\forall C:Univ.eq Univ (double_divide (inverse (double_divide (inverse (double_divide A (inverse B))) C)) (double_divide A C)) B.eq Univ (multiply (multiply a3 b3) c3) (multiply a3 (multiply b3 c3))
+.
+intros.
+autobatch paramodulation timeout=100;
+try assumption.
+print proofterm.
+qed.
+(* -------------------------------------------------------------------------- *)