140 lines
3.5 KiB
OCaml
140 lines
3.5 KiB
OCaml
open Parser_entry
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open Affichage
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open Typing
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open Proof
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open Types
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type entry =
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Simple of Lam.lam
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| Reduce of Lam.lam
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| AlphaEquiv of Lam.lam * Lam.lam
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let parse_lam t =
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match Parser.main Lexer.token t with
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| Lam l -> l
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| Cmd _ -> failwith "entry must be a lam"
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let parse_cmd t =
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match Parser.main Lexer.token t with
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| Cmd c -> c
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| Lam _ -> failwith "entry must be a cmd"
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let beta_reduce e =
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let rec aux = function
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Some e ->
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print_expr e;
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print_newline ();
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aux (Lam.betastep e);
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| None -> ()
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in print_expr e;
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print_newline ();
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let e = Lam.alpha_convert ~readable:true e in
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print_expr e;
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print_newline ();
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aux (Lam.betastep e)
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let alpha_get_lam where_from =
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let input_str = In_channel.input_all where_from in
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match Str.split (Str.regexp "&") input_str with
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[s1; s2] -> AlphaEquiv (
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parse_lam (Lexing.from_string (s1^"\n")),
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parse_lam (Lexing.from_string s2)
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)
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| _ -> failwith "Alpha-equivalence: nombre de delimiteurs incorrect"
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let rec interactive ((g, gs) : proof) : proof =
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begin
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let fresh_proof (ty : ty) =
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(Some (Ref (ref Hole), ty, []), [])
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in
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let _ = match g with
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None -> print_string "No more goals.\n"
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| Some g' -> print_goal g'
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in
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match parse_cmd (Lexing.from_string ((read_line ())^"\n")) with
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Goal ty -> fresh_proof ty |> interactive
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| Tact t ->
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begin match t with
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Exact_term e ->
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tact_exact_term (g, gs) e |> interactive
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| Exact_proof s ->
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tact_exact_proof (g, gs) s |> interactive
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| Assumption ->
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tact_assumption (g, gs) |> interactive
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| Intro ->
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tact_intro (g, gs) |> interactive
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| Cut ty ->
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tact_cut (g, gs) ty |> interactive
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| Apply id ->
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tact_apply (g, gs) id |> interactive
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end
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end
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let interpret e =
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begin
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print_expr e;
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print_newline();
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print_ty (typeinfer [] e);
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print_newline();
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let _ = interactive (None, []) in ()
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end
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let nom_fichier = ref ""
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let reduce = ref false
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let alpha = ref false
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let equiv_fichier = ref ""
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let parse_channel_lam c =
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let lexbuf = Lexing.from_channel c in
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parse_lam lexbuf
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let recupere_entree () =
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let optlist = [
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("-alpha",
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Arg.Set alpha,
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"Vérifie l'alpha équivalence de deux termes séparés par &");
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("-reduce",
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Arg.Set reduce,
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"Affiche les réductions successives du lambda-terme")
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] in
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let usage = "Bienvenue à bord." in (* message d'accueil, option -help *)
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Arg.parse (* ci-dessous les 3 arguments de Arg.parse : *)
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optlist (* la liste des options definie plus haut *)
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(fun s -> nom_fichier := s) (* la fonction a declencher lorsqu'on recupere un string qui n'est pas une option : ici c'est le nom du fichier, et on stocke cette information dans la reference nom_fichier *)
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usage; (* le message d'accueil *)
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try
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let where_from = match !nom_fichier with
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| "" -> stdin
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| s -> open_in s in
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if !alpha
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then alpha_get_lam where_from
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else if !reduce
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then Reduce (parse_channel_lam where_from)
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else Simple (parse_channel_lam where_from)
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with e -> (Printf.printf "problème de saisie\n"; raise e)
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(* la fonction principale *)
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let run () =
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try
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match recupere_entree () with
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Simple l -> let _ = interpret l in ()
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| Reduce l -> let _ = beta_reduce l in ()
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| AlphaEquiv (l1, l2) -> begin
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if ((Lam.(=~)) l1 l2) then
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print_string "true\n"
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else
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print_string "false\n"
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end;
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flush stdout
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with e -> raise e
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let _ = run ()
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