types.mli 5.96 KB
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open Ident

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type const = 
  | Integer of Intervals.V.t
  | Atom of Atoms.V.t 
  | Char of Chars.V.t
  | Pair of const * const
  | Xml of const * const
  | Record of const label_map
  | String of U.uindex * U.uindex * U.t * const

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module Const: Custom.T with type t = const
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module CompUnit : sig
  include Custom.T

  val mk: U.t -> t
  val value: t -> U.t

  val enter: t -> unit
  val leave: unit -> unit
  val close_serialize: unit -> t list

  val pervasives: t

  module Tbl : Inttbl.S with type key = t
end

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module Abstract : sig
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  module T : Custom.T with type t = string
  type abs = T.t
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  type t
  val any: t
  val atom: abs -> t
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  val compare: t -> t -> int
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  module V : sig
    type t = abs * Obj.t
  end

  val contains: abs -> t -> bool
end

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(** Algebra **)

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include Custom.T
module Node : Custom.T
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type descr = t
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val make: unit -> Node.t
val define: Node.t -> t -> unit
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val cons: t -> Node.t
val internalize: Node.t -> Node.t
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val id: Node.t -> int
val descr: Node.t -> t
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(** Boolean connectives **)

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val cup    : t -> t -> t
val cap    : t -> t -> t
val diff   : t -> t -> t
val neg    : t -> t
val empty  : t
val any    : t
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val any_node : Node.t
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val non_constructed : t
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(** Constructors **)

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type pair_kind = [ `Normal | `XML ]

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val interval : Intervals.t -> t
val atom     : Atoms.t -> t
val times    : Node.t -> Node.t -> t
val xml      : Node.t -> Node.t -> t
val arrow    : Node.t -> Node.t -> t
val record   : label -> Node.t -> t
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  (* bool = true -> open record; bool = false -> closed record *)
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val record'  : bool * Node.t label_map -> t
val char     : Chars.t -> t
val constant : const -> t
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val abstract : Abstract.t -> t
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(** Helpers *)

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val tuple : Node.t list -> t

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  (** given a list of descrs create an OR type including all descrs *)
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val choice_of_list: t list -> t
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  (** do it yourself: create an Xml type from three types (tag type, attribute
  type, content type) *)
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val xml': t -> t -> t -> t
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  (** Build a record from a list of <name,t> pairs. Open defaults to true.
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  All specified fields are required. *)
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val rec_of_list: ?opened:bool -> (Ns.qname * t) list -> t
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  (** Similiar to rec_of_list, the additional boolean value specify whether the
  specified field is optional (true) or not (false. *)
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val rec_of_list': ?opened:bool -> (bool * Ns.qname * t) list -> t
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val empty_closed_record: t
val empty_opened_record: t
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(** Positive systems and least solutions **)

module Positive :
sig
  type v
  val forward: unit -> v
  val define: v -> v -> unit
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  val ty: t -> v
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  val cup: v list -> v
  val times: v -> v -> v
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  val xml: v -> v -> v
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  val solve: v -> Node.t
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end

(** Normalization **)

module Product : sig
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  val any : t
  val any_xml : t
  val other : ?kind:pair_kind -> t -> t
  val is_product : ?kind:pair_kind -> t -> bool
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  (* List of non-empty rectangles *)
  type t = (descr * descr) list
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  val is_empty: t -> bool
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  val get: ?kind:pair_kind -> descr -> t
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  val pi1: t -> descr
  val pi2: t -> descr
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  val pi2_restricted: descr -> t -> descr
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  (* Intersection with (pi1,Any) *)
  val restrict_1: t -> descr -> t

  (* List of non-empty rectangles whose first projection
     are pair-wise disjunct *)
  type normal = t
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  val normal: ?kind:pair_kind -> descr -> normal
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  val constraint_on_2: normal -> descr -> descr
    (* constraint_on_2 n t1:  maximal t2 such that (t1,t2) <= n *)
    (* Assumption: t1 <= pi1(n) *)

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  val need_second: t -> bool
    (* Is there more than a single rectangle ? *)
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end

module Record : sig
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  val any : t
  val or_absent: t -> t
  val any_or_absent: t
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  val has_absent: t -> bool
  val has_record: t -> bool
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  val split : t -> label -> Product.t
  val split_normal : t -> label -> Product.normal
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  val project : t -> label -> t
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    (* Raise Not_found if label is not necessarily present *)

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  val condition : t -> label -> t -> t
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    (* condition t1 l t2 : What must follow if field l hash type t2 *)
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  val project_opt : t -> label -> t
  val has_empty_record: t -> bool
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  val first_label: t -> label
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  val empty_cases: t -> bool * bool
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  val merge: t -> t -> t
  val remove_field: t -> label -> t
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  val get: t -> ((bool * t) label_map * bool * bool) list
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end

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module Arrow : sig
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  val any : t
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  val sample: t -> t
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  val check_strenghten: t -> t -> t
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    (* [check_strenghten t s]
       Assume that [t] is an intersection of arrow types
       representing the interface of an abstraction;
       check that this abstraction has type [s] (otherwise raise Not_found)
       and returns a refined type for this abstraction.
    *)

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  val check_iface: (t * t) list -> t -> bool
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  type t
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  val is_empty: t -> bool
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  val get: descr -> t
    (* Always succeed; no check <= Arrow.any *)
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  val domain: t -> descr
  val apply: t -> descr -> descr
    (* Always succeed; no check on the domain *)
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  val need_arg : t -> bool
    (* True if the type of the argument is needed to obtain
       the type of the result (must use [apply]; otherwise,
       [apply_noarg] is enough *)
  val apply_noarg : t -> descr
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end


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module Int : sig
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  val has_int : t -> Intervals.V.t -> bool
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  val get: t -> Intervals.t
  val any : t
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end

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module Atom : sig
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  val has_atom : t -> Atoms.V.t -> bool
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  val get: t -> Atoms.t
  val any : t
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end

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module Char : sig
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  val has_char : t -> Chars.V.t -> bool
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  val is_empty : t -> bool
  val get: t -> Chars.t
  val any : t
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end

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val get_abstract: t -> Abstract.t

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val normalize : t -> t
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(** Subtyping  **)
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val is_empty : t -> bool
val non_empty: t -> bool
val subtype  : t -> t -> bool
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val disjoint : t -> t -> bool
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(** Tools for compilation of PM **)

val cond_partition: t -> (t * t) list -> t list
  (* The second argument is a list of pair of types (ti,si)
     interpreted as the question "member of ti under the assumption si".
     The result is a partition of the first argument which is precise enough
     to answer all the questions. *)


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module Print :
sig
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  val register_global : U.t -> t -> unit
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  val print_const : Format.formatter -> const -> unit
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  val print: Format.formatter -> t -> unit
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  val print_node: Format.formatter -> Node.t -> unit
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end
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