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authorPierre Courtieu2020-04-15 16:35:09 +0200
committerPierre Courtieu2020-04-15 16:35:09 +0200
commit35e363f988e941e710b4e24cd638233383275bd7 (patch)
tree4b2da314d4bd2aada31b7bf21b40dc959bf05065 /plugins/funind/functional_principles_proofs.mli
parente75ad2a575bc73febbf7eb075545e95d102f7544 (diff)
parentaedf2c0044b04cf141a52b1398306111b0bc4321 (diff)
Merge PR #11776: [ocamlformat] Enable for funind.
Reviewed-by: Matafou Ack-by: Zimmi48 Ack-by: maximedenes
Diffstat (limited to 'plugins/funind/functional_principles_proofs.mli')
-rw-r--r--plugins/funind/functional_principles_proofs.mli32
1 files changed, 20 insertions, 12 deletions
diff --git a/plugins/funind/functional_principles_proofs.mli b/plugins/funind/functional_principles_proofs.mli
index 64fbfaeedf..52089ca7fb 100644
--- a/plugins/funind/functional_principles_proofs.mli
+++ b/plugins/funind/functional_principles_proofs.mli
@@ -1,19 +1,27 @@
open Names
val prove_princ_for_struct :
- Evd.evar_map ref ->
- bool ->
- int -> Constant.t array -> EConstr.constr array -> int -> Tacmach.tactic
-
+ Evd.evar_map ref
+ -> bool
+ -> int
+ -> Constant.t array
+ -> EConstr.constr array
+ -> int
+ -> Tacmach.tactic
val prove_principle_for_gen :
- Constant.t * Constant.t * Constant.t -> (* name of the function, the functional and the fixpoint equation *)
- Indfun_common.tcc_lemma_value ref -> (* a pointer to the obligation proofs lemma *)
- bool -> (* is that function uses measure *)
- int -> (* the number of recursive argument *)
- EConstr.types -> (* the type of the recursive argument *)
- EConstr.constr -> (* the wf relation used to prove the function *)
- Tacmach.tactic
-
+ Constant.t * Constant.t * Constant.t
+ -> (* name of the function, the functional and the fixpoint equation *)
+ Indfun_common.tcc_lemma_value ref
+ -> (* a pointer to the obligation proofs lemma *)
+ bool
+ -> (* is that function uses measure *)
+ int
+ -> (* the number of recursive argument *)
+ EConstr.types
+ -> (* the type of the recursive argument *)
+ EConstr.constr
+ -> (* the wf relation used to prove the function *)
+ Tacmach.tactic
(* val is_pte : rel_declaration -> bool *)