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-rw-r--r--tactics/tactics.ml21
1 files changed, 16 insertions, 5 deletions
diff --git a/tactics/tactics.ml b/tactics/tactics.ml
index e6b2f76ecf..ad17f52483 100644
--- a/tactics/tactics.ml
+++ b/tactics/tactics.ml
@@ -1747,9 +1747,12 @@ let dImp cls =
(* Reflexivity tactics *)
+let setoid_reflexivity = ref (fun _ -> assert false)
+let register_setoid_reflexivity f = setoid_reflexivity := f
+
let reflexivity gl =
match match_with_equation (pf_concl gl) with
- | None -> error "The conclusion is not a substitutive equation"
+ | None -> !setoid_reflexivity gl
| Some (hdcncl,args) -> one_constructor 1 NoBindings gl
let intros_reflexivity = (tclTHEN intros reflexivity)
@@ -1761,9 +1764,12 @@ let intros_reflexivity = (tclTHEN intros reflexivity)
defined and the conclusion is a=b, it solves the goal doing (Cut
b=a;Intro H;Case H;Constructor 1) *)
+let setoid_symmetry = ref (fun _ -> assert false)
+let register_setoid_symmetry f = setoid_symmetry := f
+
let symmetry gl =
match match_with_equation (pf_concl gl) with
- | None -> error "The conclusion is not a substitutive equation"
+ | None -> !setoid_symmetry gl
| Some (hdcncl,args) ->
let hdcncls = string_of_inductive hdcncl in
begin
@@ -1784,12 +1790,14 @@ let symmetry gl =
gl
end
+let setoid_symmetry_in = ref (fun _ _ -> assert false)
+let register_setoid_symmetry_in f = setoid_symmetry_in := f
+
let symmetry_in id gl =
let ctype = pf_type_of gl (mkVar id) in
let sign,t = decompose_prod_assum ctype in
match match_with_equation t with
- | None -> (* Do not deal with setoids yet *)
- error "The term provided does not end with an equation"
+ | None -> !setoid_symmetry_in id gl
| Some (hdcncl,args) ->
let symccl = match args with
| [t1; c1; t2; c2] -> mkApp (hdcncl, [| t2; c2; t1; c1 |])
@@ -1819,9 +1827,12 @@ let intros_symmetry =
--Eduardo (19/8/97)
*)
+let setoid_transitivity = ref (fun _ _ -> assert false)
+let register_setoid_transitivity f = setoid_transitivity := f
+
let transitivity t gl =
match match_with_equation (pf_concl gl) with
- | None -> error "The conclusion is not a substitutive equation"
+ | None -> !setoid_transitivity t gl
| Some (hdcncl,args) ->
let hdcncls = string_of_inductive hdcncl in
begin