open Names open Pp (* The mk_?_id function build different name w.r.t. a function Each of their use is justified in the code *) val mk_rel_id : Id.t -> Id.t val mk_correct_id : Id.t -> Id.t val mk_complete_id : Id.t -> Id.t val mk_equation_id : Id.t -> Id.t val msgnl : std_ppcmds -> unit val fresh_id : Id.t list -> string -> Id.t val fresh_name : Id.t list -> string -> Name.t val get_name : Id.t list -> ?default:string -> Name.t -> Name.t val array_get_start : 'a array -> 'a array val id_of_name : Name.t -> Id.t val locate_ind : Libnames.reference -> inductive val locate_constant : Libnames.reference -> constant val locate_with_msg : Pp.std_ppcmds -> (Libnames.reference -> 'a) -> Libnames.reference -> 'a val filter_map : ('a -> bool) -> ('a -> 'b) -> 'a list -> 'b list val list_union_eq : ('a -> 'a -> bool) -> 'a list -> 'a list -> 'a list val list_add_set_eq : ('a -> 'a -> bool) -> 'a -> 'a list -> 'a list val chop_rlambda_n : int -> Glob_term.glob_constr -> (Name.t*Glob_term.glob_constr*bool) list * Glob_term.glob_constr val chop_rprod_n : int -> Glob_term.glob_constr -> (Name.t*Glob_term.glob_constr) list * Glob_term.glob_constr val def_of_const : Term.constr -> Term.constr val eq : Term.constr Lazy.t val refl_equal : Term.constr Lazy.t val const_of_id: Id.t -> Globnames.global_reference(* constantyes *) val jmeq : unit -> Term.constr val jmeq_refl : unit -> Term.constr val save : bool -> Id.t -> Safe_typing.private_constants Entries.definition_entry -> Decl_kinds.goal_kind -> unit Lemmas.declaration_hook CEphemeron.key -> unit (* [get_proof_clean do_reduce] : returns the proof name, definition, kind and hook and abort the proof *) val get_proof_clean : bool -> Names.Id.t * (Safe_typing.private_constants Entries.definition_entry * Decl_kinds.goal_kind) (* [with_full_print f a] applies [f] to [a] in full printing environment. This function preserves the print settings *) val with_full_print : ('a -> 'b) -> 'a -> 'b (*****************) type function_info = { function_constant : constant; graph_ind : inductive; equation_lemma : constant option; correctness_lemma : constant option; completeness_lemma : constant option; rect_lemma : constant option; rec_lemma : constant option; prop_lemma : constant option; is_general : bool; } val find_Function_infos : constant -> function_info val find_Function_of_graph : inductive -> function_info (* WARNING: To be used just after the graph definition !!! *) val add_Function : bool -> constant -> unit val update_Function : function_info -> unit (** debugging *) val pr_info : function_info -> Pp.std_ppcmds val pr_table : unit -> Pp.std_ppcmds (* val function_debug : bool ref *) val do_observe : unit -> bool val do_rewrite_dependent : unit -> bool (* To localize pb *) exception Building_graph of exn exception Defining_principle of exn exception ToShow of exn val is_strict_tcc : unit -> bool val h_intros: Names.Id.t list -> Proof_type.tactic val h_id : Names.Id.t val hrec_id : Names.Id.t val acc_inv_id : Term.constr Util.delayed val ltof_ref : Globnames.global_reference Util.delayed val well_founded_ltof : Term.constr Util.delayed val acc_rel : Term.constr Util.delayed val well_founded : Term.constr Util.delayed val evaluable_of_global_reference : Globnames.global_reference -> Names.evaluable_global_reference val list_rewrite : bool -> (Term.constr*bool) list -> Proof_type.tactic