Source file vernacstate.ml

(************************************************************************)
(*         *   The Coq Proof Assistant / The Coq Development Team       *)
(*  v      *         Copyright INRIA, CNRS and contributors             *)
(* <O___,, * (see version control and CREDITS file for authors & dates) *)
(*   \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)         *)
(************************************************************************)

module Parser = struct

  type t = Pcoq.frozen_t

  let init () = Pcoq.freeze ~marshallable:false

  let cur_state () = Pcoq.freeze ~marshallable:false

  let parse ps entry pa =
    Pcoq.unfreeze ps;
    Flags.with_option Flags.we_are_parsing
      (fun () -> Pcoq.Entry.parse entry pa)
      ()

end

module System : sig
  type t
  val protect : ('a -> 'b) -> 'a -> 'b
  val freeze : marshallable:bool -> t
  val unfreeze : t -> unit

  module Stm : sig
    val make_shallow : t -> t
    val lib : t -> Lib.frozen
    val summary : t -> Summary.frozen
    val replace_summary : t -> Summary.frozen -> t
  end
end = struct
  type t = Lib.frozen * Summary.frozen

  let freeze ~marshallable =
    (Lib.freeze (), Summary.freeze_summaries ~marshallable)

  let unfreeze (fl,fs) =
    Lib.unfreeze fl;
    Summary.unfreeze_summaries fs

  let protect f x =
    let st = freeze ~marshallable:false in
    try
      let a = f x in unfreeze st; a
    with reraise ->
      let reraise = Exninfo.capture reraise in
      (unfreeze st; Exninfo.iraise reraise)

  (* STM-specific state manipulations *)
  module Stm = struct
    let make_shallow (lib, summary) = Lib.drop_objects lib, summary
    let lib = fst
    let summary = snd
    let replace_summary (lib,_) summary = (lib,summary)
  end
end

module LemmaStack = struct

  type t = Declare.Proof.t NeList.t

  let map ~f x = NeList.map f x
  let map_top ~f x = NeList.map_head f x

  let pop x = NeList.head x, NeList.tail x

  let get_top = NeList.head
  let with_top x ~f = f (get_top x)

  let push ontop a = NeList.push a ontop

  let get_all_proof_names (pf : t) =
    let prj x = Declare.Proof.get x in
    List.map Proof.(function pf -> (data (prj pf)).name) (NeList.to_list pf)

  let copy_info src tgt =
    Declare.Proof.map ~f:(fun _ -> Declare.Proof.get tgt) src

  let copy_info ~(src : t) ~(tgt : t) =
    NeList.map2 copy_info src tgt

end

type t = {
  parsing : Parser.t;
  system  : System.t;              (* summary + libstack *)
  lemmas  : LemmaStack.t option;   (* proofs of lemmas currently opened *)
  program : Declare.OblState.t NeList.t;    (* obligations table *)
  opaques : Opaques.Summary.t;     (* opaque proof terms *)
  shallow : bool                   (* is the state trimmed down (libstack) *)
}

let s_cache = ref None
let s_lemmas = ref None
let s_program = ref (NeList.singleton Declare.OblState.empty)

let invalidate_cache () =
  s_cache := None

let update_cache rf v =
  rf := Some v; v

let do_if_not_cached rf f v =
  match !rf with
  | None ->
    rf := Some v; f v
  | Some vc when vc != v ->
    rf := Some v; f v
  | Some _ ->
    ()

let freeze_interp_state ~marshallable =
  { system = update_cache s_cache (System.freeze ~marshallable);
    lemmas = !s_lemmas;
    program = !s_program;
    opaques = Opaques.Summary.freeze ~marshallable;
    shallow = false;
    parsing = Parser.cur_state ();
  }

let unfreeze_interp_state { system; lemmas; program; parsing; opaques } =
  do_if_not_cached s_cache System.unfreeze system;
  s_lemmas := lemmas;
  s_program := program;
  Opaques.Summary.unfreeze opaques;
  Pcoq.unfreeze parsing

(* Compatibility module *)
module Declare_ = struct

  let get_program () = !s_program

  let set (pstate,pm) =
    s_lemmas := pstate;
    s_program := pm

  let get_pstate () =
    Option.map (LemmaStack.with_top ~f:(fun x -> x)) !s_lemmas

  let unfreeze x = s_lemmas := Some x

  exception NoCurrentProof

  let () =
    CErrors.register_handler begin function
      | NoCurrentProof ->
        Some (Pp.(str "No focused proof (No proof-editing in progress)."))
      | _ -> None
    end

  let cc f = match !s_lemmas with
    | None -> raise NoCurrentProof
    | Some x -> LemmaStack.with_top ~f x

  let cc_stack f = match !s_lemmas with
    | None -> raise NoCurrentProof
    | Some x -> f x

  let dd f = match !s_lemmas with
    | None -> raise NoCurrentProof
    | Some x -> s_lemmas := Some (LemmaStack.map_top ~f x)

  let there_are_pending_proofs () = !s_lemmas <> None
  let get_open_goals () = cc Declare.Proof.get_open_goals

  let give_me_the_proof_opt () = Option.map (LemmaStack.with_top ~f:Declare.Proof.get) !s_lemmas
  let give_me_the_proof () = cc Declare.Proof.get
  let get_current_proof_name () = cc Declare.Proof.get_name

  let map_proof f = dd (Declare.Proof.map ~f)
  let with_current_proof f =
    match !s_lemmas with
    | None -> raise NoCurrentProof
    | Some stack ->
      let pf, res = LemmaStack.with_top stack ~f:(Declare.Proof.map_fold_endline ~f) in
      let stack = LemmaStack.map_top stack ~f:(fun _ -> pf) in
      s_lemmas := Some stack;
      res

  let return_proof () = cc Declare.Proof.return_proof
  let return_partial_proof () = cc Declare.Proof.return_partial_proof

  let close_future_proof ~feedback_id pf =
    cc (fun pt -> Declare.Proof.close_future_proof ~feedback_id pt pf)

  let close_proof ~opaque ~keep_body_ucst_separate =
    cc (fun pt -> Declare.Proof.close_proof ~opaque ~keep_body_ucst_separate pt)

  let discard_all () = s_lemmas := None
  let update_sigma_univs ugraph = dd (Declare.Proof.update_sigma_univs ugraph)

  let get_current_context () = cc Declare.Proof.get_current_context

  let get_all_proof_names () =
    try cc_stack LemmaStack.get_all_proof_names
    with NoCurrentProof -> []

  let copy_terminators ~src ~tgt =
    match src, tgt with
    | None, None -> None
    | Some _ , None -> None
    | None, Some x -> Some x
    | Some src, Some tgt -> Some (LemmaStack.copy_info ~src ~tgt)

end

(* STM-specific state-handling *)
module Stm = struct

  (* Proof-related state, for workers; ideally the two counters would
     be contained in the lemmas state themselves, as there is no need
     for evar / metas to be global among proofs *)
  type nonrec pstate =
    LemmaStack.t option *
    int *                                   (* Evarutil.meta_counter_summary_tag *)
    int                                     (* Evd.evar_counter_summary_tag *)

  (* Parts of the system state that are morally part of the proof state *)
  let pstate { lemmas; system } =
    let st = System.Stm.summary system in
    lemmas,
    Summary.project_from_summary st Evarutil.meta_counter_summary_tag,
    Summary.project_from_summary st Evd.evar_counter_summary_tag

  let set_pstate ({ lemmas; system } as s) (pstate,c1,c2) =
    { s with
      lemmas =
        Declare_.copy_terminators ~src:s.lemmas ~tgt:pstate
    ; system =
        System.Stm.replace_summary s.system
          begin
            let st = System.Stm.summary s.system in
            let st = Summary.modify_summary st Evarutil.meta_counter_summary_tag c1 in
            let st = Summary.modify_summary st Evd.evar_counter_summary_tag c2 in
            st
          end
      }

  type non_pstate = Summary.frozen * Lib.frozen
  let non_pstate { system } =
    let st = System.Stm.summary system in
    let st = Summary.remove_from_summary st Evarutil.meta_counter_summary_tag in
    let st = Summary.remove_from_summary st Evd.evar_counter_summary_tag in
    st, System.Stm.lib system

  let same_env { system = s1 } { system = s2 } =
    let s1 = System.Stm.summary s1 in
    let e1 = Summary.project_from_summary s1 Global.global_env_summary_tag in
    let s2 = System.Stm.summary s2 in
    let e2 = Summary.project_from_summary s2 Global.global_env_summary_tag in
    e1 == e2

  let make_shallow st =
    { st with
      system = System.Stm.make_shallow st.system
    ; shallow = true
    }

end
module Declare = Declare_