\n restored

[helm.git] / components / tactics / paramodulation / equality.mli

diff --git a/components/tactics/paramodulation/equality.mli b/components/tactics/paramodulation/equality.mli
index c86cbdeaccb0114af41db35d3389121a7043902a..8c55516a9db82167e95189458ebe3608649b033a 100644 (file)
--- a/components/tactics/paramodulation/equality.mli
+++ b/components/tactics/paramodulation/equality.mli
@@ -31,9 +31,11 @@ and proof =
     Exact of Cic.term
   | Step of Subst.substitution * (rule * int * (Utils.pos * int) * Cic.term)
 
-and goal_proof = (Utils.pos * int * Subst.substitution * Cic.term) list
+and goal_proof = (rule * Utils.pos * int * Subst.substitution * Cic.term) list
 
-val pp_proof: (Cic.name option) list -> goal_proof -> proof -> string
+val pp_proof: 
+  (Cic.name option) list -> goal_proof -> proof -> Subst.substitution -> int ->
+    Cic.term -> string
 
 val reset : unit -> unit
 
@@ -57,14 +59,12 @@ val compare : equality -> equality -> int
 val string_of_equality : ?env:Utils.environment -> equality -> string
 val string_of_proof : 
   ?names:(Cic.name option)list -> proof -> goal_proof -> string
-val build_proof_term: 
-  proof -> Cic.term
 (* given a proof and a list of meta indexes we are interested in the
  * instantiation gives back the cic proof and the list of instantiations *)  
 (* build_goal_proof [goal_proof] [initial_proof] [ty] 
  *  [ty] is the type of the goal *)
 val build_goal_proof: 
-  goal_proof -> Cic.term -> Cic.term-> int list -> Cic.term * Cic.term list
+  goal_proof -> proof -> Cic.term-> int list -> Cic.term * Cic.term list
 val refl_proof: Cic.term -> Cic.term -> Cic.term 
 (** ensures that metavariables in equality are unique *)
 val fix_metas: int -> equality -> int * equality
@@ -93,3 +93,16 @@ val meta_convertibility_eq: equality -> equality -> bool
 
 val is_weak_identity: equality -> bool
 val is_identity: Utils.environment -> equality -> bool
+
+(* symmetric [eq_ty] [l] [id] [uri] [m] 
+ *
+ * given an equality (_,p,(_,[l],r,_),[m],[id]) of 'type' l=r
+ * returns the proof of the symmetric (r=l).
+ *
+ * [uri] is the uri of eq
+ * [eq_ty] the ty of the equality sides
+ *)
+val symmetric:
+  Cic.term -> Cic.term -> int -> UriManager.uri ->
+    Cic.metasenv -> proof
+