src/ZF/thy_syntax.ML
author obua
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(*  Title:      ZF/thy_syntax.ML
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    ID:         $Id$
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    Author:     Lawrence C Paulson
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    Copyright   1994  University of Cambridge
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Additional sections for *old-style* theory files in ZF.
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*)
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local
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open ThyParse;
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fun mk_bind suffix s =
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    if ThmDatabase.is_ml_identifier s then
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        "op " ^ s ^ suffix  (*the "op" cancels any infix status*)
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    else "_";               (*bad name, don't try to bind*)
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(*For lists of theorems.  Either a string (an ML list expression) or else
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  a list of identifiers.*)
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fun optlist s =
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    optional (s $$--
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              (string >> unenclose
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               || list1 (name>>unenclose) >> mk_list))
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    "[]";
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(*Skipping initial blanks, find the first identifier*)  (* FIXME slightly broken! *)
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fun scan_to_id s =
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    s |> Symbol.explode
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    |> Scan.error (Scan.finite Symbol.stopper
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      (Scan.!! (fn _ => "Expected to find an identifier in " ^ s)
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        (Scan.any Symbol.is_blank |-- Syntax.scan_id)))
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    |> #1;
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(* (Co)Inductive definitions *)
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fun inductive_decl coind =
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  let
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    fun mk_params ((((((recs, sdom_sum), ipairs),
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                      monos), con_defs), type_intrs), type_elims) =
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      let val big_rec_name = space_implode "_"
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                           (map (scan_to_id o unenclose) recs)
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          and srec_tms = mk_list recs
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          and sintrs   =
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            mk_big_list (map (fn (x, y) => mk_pair (mk_pair (Library.quote x, y), "[]")) ipairs)
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          and inames   = mk_list (map (mk_bind "" o fst) ipairs)
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      in
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         ";\n\n\
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         \local\n\
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         \val (thy, {defs, intrs, elim, mk_cases, \
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                    \bnd_mono, dom_subset, induct, mutual_induct, ...}) =\n\
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         \  " ^
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         (if coind then "Co" else "") ^
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         "Ind_Package.add_inductive_x (" ^  srec_tms ^ ", " ^ sdom_sum ^ ") " ^ sintrs ^
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           " (" ^ monos ^ ", " ^ con_defs ^ ", " ^ type_intrs ^ ", " ^ type_elims ^ ") thy;\n\
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         \in\n\
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         \structure " ^ big_rec_name ^ " =\n\
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         \struct\n\
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         \  val defs = defs\n\
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         \  val bnd_mono = bnd_mono\n\
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         \  val dom_subset = dom_subset\n\
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         \  val intrs = intrs\n\
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         \  val elim = elim\n\
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         \  val " ^ (if coind then "co" else "") ^ "induct = induct\n\
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         \  val mutual_induct = mutual_induct\n\
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         \  val mk_cases = mk_cases\n\
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         \  val " ^ inames ^ " = intrs\n\
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         \end;\n\
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         \val thy = thy;\nend;\n\
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         \val thy = thy\n"
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      end
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    val domains = "domains" $$-- enum1 "+" string --$$ "<=" -- !! string
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    val ipairs  = "intrs"   $$-- repeat1 (ident -- !! string)
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  in domains -- ipairs -- optlist "monos" -- optlist "con_defs"
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             -- optlist "type_intrs" -- optlist "type_elims"
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     >> mk_params
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  end;
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(* Datatype definitions *)
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fun datatype_decl coind =
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  let
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    fun mk_const ((x, y), z) = mk_triple (x, mk_list y, z);
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    val mk_data = mk_list o map mk_const o snd
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    val mk_scons = mk_big_list o map mk_data
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    fun mk_params ((((sdom, rec_pairs), monos), type_intrs), type_elims) =
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      let val rec_names = map (scan_to_id o unenclose o fst) rec_pairs
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          val big_rec_name = space_implode "_" rec_names
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          and srec_tms = mk_list (map fst rec_pairs)
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          and scons    = mk_scons rec_pairs
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          val con_names = List.concat (map (map (unenclose o #1 o #1) o snd)
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                                rec_pairs)
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          val inames = mk_list (map (mk_bind "_I") con_names)
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      in
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         ";\n\n\
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         \local\n\
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         \val (thy,\n\
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         \     {defs, intrs, elim, mk_cases, \
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                    \bnd_mono, dom_subset, induct, mutual_induct, ...},\n\
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         \     {con_defs, case_eqns, recursor_eqns, free_iffs, free_SEs, mk_free, ...}) =\n\
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         \  " ^
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         (if coind then "Co" else "") ^
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         "Data_Package.add_datatype_x (" ^  sdom ^ ", " ^ srec_tms ^ ") " ^ scons ^
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           " (" ^ monos ^ ", " ^ type_intrs ^ ", " ^ type_elims ^ ") thy;\n\
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         \in\n\
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         \structure " ^ big_rec_name ^ " =\n\
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         \struct\n\
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         \  val defs = defs\n\
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         \  val bnd_mono = bnd_mono\n\
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         \  val dom_subset = dom_subset\n\
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         \  val intrs = intrs\n\
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         \  val elim = elim\n\
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         \  val " ^ (if coind then "co" else "") ^ "induct = induct\n\
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         \  val mutual_induct = mutual_induct\n\
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         \  val mk_cases = mk_cases\n\
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         \  val con_defs = con_defs\n\
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         \  val case_eqns = case_eqns\n\
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         \  val recursor_eqns = recursor_eqns\n\
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         \  val free_iffs = free_iffs\n\
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         \  val free_SEs = free_SEs\n\
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         \  val mk_free = mk_free\n\
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         \  val " ^ inames ^ " = intrs;\n\
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         \end;\n\
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         \val thy = thy;\nend;\n\
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         \val thy = thy\n"
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      end
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    val string_list = "(" $$-- list1 string --$$ ")" || ThyParse.empty;
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    val construct = name -- string_list -- opt_mixfix;
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  in optional ("<=" $$-- string) "\"\"" --
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     enum1 "and" (name --$$ "=" -- enum1 "|" construct) --
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     optlist "monos" -- optlist "type_intrs" -- optlist "type_elims"
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     >> mk_params
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end;
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(** rep_datatype **)
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fun mk_rep_dt_string (((elim, induct), case_eqns), recursor_eqns) =
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  "|> DatatypeTactics.rep_datatype_i " ^ elim ^ " " ^ induct ^ "\n    " ^
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  mk_list case_eqns ^ " " ^ mk_list recursor_eqns;
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val rep_datatype_decl =
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  (("elim" $$-- ident) --
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   ("induct" $$-- ident) --
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   ("case_eqns" $$-- list1 ident) --
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   optional ("recursor_eqns" $$-- list1 ident) []) >> mk_rep_dt_string;
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(** primrec **)
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fun mk_primrec_decl eqns =
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  let val binds = map (mk_bind "" o fst) eqns in
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    ";\nval (thy, " ^ mk_list binds ^ ") = PrimrecPackage.add_primrec " ^
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      mk_list (map (fn p => mk_pair (mk_pair p, "[]")) (map (apfst Library.quote) eqns)) ^ " " ^ " thy;\n\
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    \val thy = thy\n"
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  end;
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(* either names and axioms or just axioms *)
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val primrec_decl =
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    ((repeat1 ((ident -- string) || (string >> pair "")))) >> mk_primrec_decl;
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(** augment thy syntax **)
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85898be702b2 use ThySyn.add_syntax;
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in
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val _ = ThySyn.add_syntax
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 ["inductive", "coinductive", "datatype", "codatatype", "and", "|",
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  "<=", "domains", "intrs", "monos", "con_defs", "type_intrs", "type_elims",
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  (*rep_datatype*)
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  "elim", "induct", "case_eqns", "recursor_eqns"]
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 [section "inductive"    "" (inductive_decl false),
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  section "coinductive"  "" (inductive_decl true),
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  section "datatype"     "" (datatype_decl false),
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  section "codatatype"   "" (datatype_decl true),
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  section "rep_datatype" "" rep_datatype_decl,
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  section "primrec"      "" primrec_decl];
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end;