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-rw-r--r--plugins/funind/gen_principle.ml12
1 files changed, 6 insertions, 6 deletions
diff --git a/plugins/funind/gen_principle.ml b/plugins/funind/gen_principle.ml
index 608155eb71..2336689a66 100644
--- a/plugins/funind/gen_principle.ml
+++ b/plugins/funind/gen_principle.ml
@@ -1520,10 +1520,10 @@ let derive_correctness (funs : Constr.pconstant list) (graphs : inductive list)
let typ, _ = lemmas_types_infos.(i) in
let lemma = Lemmas.start_lemma ~name:lem_id ~poly:false !evd typ in
let lemma =
- fst @@ Lemmas.by (Proofview.V82.tactic (proving_tac i)) lemma
+ fst @@ Declare.by (Proofview.V82.tactic (proving_tac i)) lemma
in
let () =
- Lemmas.save_lemma_proved ~lemma ~opaque:Declare.Transparent
+ Declare.save_lemma_proved ~proof:lemma ~opaque:Declare.Transparent
~idopt:None
in
let finfo =
@@ -1586,7 +1586,7 @@ let derive_correctness (funs : Constr.pconstant list) (graphs : inductive list)
in
let lemma =
fst
- (Lemmas.by
+ (Declare.by
(Proofview.V82.tactic
(observe_tac
("prove completeness (" ^ Id.to_string f_id ^ ")")
@@ -1594,7 +1594,7 @@ let derive_correctness (funs : Constr.pconstant list) (graphs : inductive list)
lemma)
in
let () =
- Lemmas.save_lemma_proved ~lemma ~opaque:Declare.Transparent
+ Declare.save_lemma_proved ~proof:lemma ~opaque:Declare.Transparent
~idopt:None
in
let finfo =
@@ -1769,7 +1769,7 @@ let register_mes interactive_proof fname rec_impls wf_mes_expr wf_rel_expr_opt
using_lemmas args ret_type body
let do_generate_principle_aux pconstants on_error register_built
- interactive_proof fixpoint_exprl : Lemmas.t option =
+ interactive_proof fixpoint_exprl : Declare.Proof.t option =
List.iter
(fun {Vernacexpr.notations} ->
if not (List.is_empty notations) then
@@ -2155,7 +2155,7 @@ let make_graph (f_ref : GlobRef.t) =
(* *************** statically typed entrypoints ************************* *)
-let do_generate_principle_interactive fixl : Lemmas.t =
+let do_generate_principle_interactive fixl : Declare.Proof.t =
match do_generate_principle_aux [] warning_error true true fixl with
| Some lemma -> lemma
| None ->