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|
(************************************************************************)
(* * The Coq Proof Assistant / The Coq Development Team *)
(* v * INRIA, CNRS and contributors - Copyright 1999-2018 *)
(* <O___,, * (see CREDITS file for the list of authors) *)
(* \VV/ **************************************************************)
(* // * This file is distributed under the terms of the *)
(* * GNU Lesser General Public License Version 2.1 *)
(* * (see LICENSE file for the text of the license) *)
(************************************************************************)
open Names
open Entries
open Libnames
open Vernacexpr
open Constrexpr
open Decl_kinds
(** {6 Inductive and coinductive types} *)
(** Entry points for the vernacular commands Inductive and CoInductive *)
type uniform_inductive_flag =
| UniformParameters
| NonUniformParameters
val do_mutual_inductive :
template:bool option -> universe_decl_expr option ->
(one_inductive_expr * decl_notation list) list -> cumulative_inductive_flag ->
polymorphic -> private_flag -> uniform:uniform_inductive_flag ->
Declarations.recursivity_kind -> unit
(************************************************************************)
(** Internal API *)
(************************************************************************)
(** Exported for Record and Funind *)
(** Registering a mutual inductive definition together with its
associated schemes *)
type one_inductive_impls =
Impargs.manual_implicits (* for inds *) *
Impargs.manual_implicits list (* for constrs *)
val declare_mutual_inductive_with_eliminations :
?primitive_expected:bool ->
mutual_inductive_entry -> UnivNames.universe_binders -> one_inductive_impls list ->
MutInd.t
val should_auto_template : Id.t -> bool -> bool
(** [should_auto_template x b] is [true] when [b] is [true] and we
automatically use template polymorphism. [x] is the name of the
inductive under consideration. *)
(** Exported for Funind *)
(** Extracting the semantical components out of the raw syntax of mutual
inductive declarations *)
type structured_one_inductive_expr = {
ind_name : Id.t;
ind_arity : constr_expr;
ind_lc : (Id.t * constr_expr) list
}
type structured_inductive_expr =
local_binder_expr list * structured_one_inductive_expr list
val extract_mutual_inductive_declaration_components :
(one_inductive_expr * decl_notation list) list ->
structured_inductive_expr * (*coercions:*) qualid list * decl_notation list
(** Typing mutual inductive definitions *)
val interp_mutual_inductive :
template:bool option -> universe_decl_expr option -> structured_inductive_expr ->
decl_notation list -> cumulative_inductive_flag ->
polymorphic -> private_flag -> Declarations.recursivity_kind ->
mutual_inductive_entry * UnivNames.universe_binders * one_inductive_impls list
|
