]> matita.cs.unibo.it Git - helm.git/blobdiff - helm/gTopLevel/proofEngine.ml
ocaml 3.09 transition
[helm.git] / helm / gTopLevel / proofEngine.ml
index ab8d4327a2b5dde24ba74120519177e1d3b6a5db..0cfd8f07cfe620ed9e2fe58438b6c7d97744b5c6 100644 (file)
@@ -41,7 +41,7 @@ let get_current_status_as_xml () =
       let uri = match uri with Some uri -> uri | None -> assert false in
       let currentproof =
        (*CSC: Wrong: [] is just plainly wrong *)
-       Cic.CurrentProof (UriManager.name_of_uri uri,metasenv,bo,ty,[])
+       Cic.CurrentProof (UriManager.name_of_uri uri,metasenv,bo,ty,[],[])
       in
        let (acurrentproof,_,_,ids_to_inner_sorts,_,_,_) =
         Cic2acic.acic_object_of_cic_object ~eta_fix:false currentproof
@@ -183,9 +183,9 @@ let apply term = apply_tactic (PrimitiveTactics.apply_tac ~term)
 let intros ?mk_fresh_name_callback () =
  apply_tactic (PrimitiveTactics.intros_tac ?mk_fresh_name_callback ())
 let cut ?mk_fresh_name_callback term =
- apply_tactic (PrimitiveTactics.cut_tac ?mk_fresh_name_callback term)
+ apply_tactic (PrimitiveTactics.cut_tac ?mk_fresh_name_callback ~term)
 let letin ?mk_fresh_name_callback term =
- apply_tactic (PrimitiveTactics.letin_tac ?mk_fresh_name_callback term)
+ apply_tactic (PrimitiveTactics.letin_tac ?mk_fresh_name_callback ~term)
 let exact term = apply_tactic (PrimitiveTactics.exact_tac ~term)
 let elim_intros_simpl term =
   apply_tactic (PrimitiveTactics.elim_intros_simpl_tac ~term)
@@ -227,7 +227,10 @@ let fold_simpl term =
 let elim_type term = apply_tactic (EliminationTactics.elim_type_tac ~term)
 let ring () = apply_tactic Ring.ring_tac
 let fourier () = apply_tactic FourierR.fourier_tac
-let auto mqi_handle () = apply_tactic (VariousTactics.auto_tac mqi_handle)
+
+(* let auto ~dbd () = apply_tactic (AutoTactic.auto_tac ~dbd) *)
+let auto ~dbd () = apply_tactic (AutoTactic.auto_tac_new ~dbd)
+
 
 let rewrite_simpl term = apply_tactic (EqualityTactics.rewrite_simpl_tac ~term)
 let rewrite_back_simpl term = apply_tactic (EqualityTactics.rewrite_back_simpl_tac ~term)