package rocq-runtime
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The Rocq Prover -- Core Binaries and Tools
Install
dune-project
Dependency
Authors
Maintainers
Sources
rocq-9.1.0.tar.gz
sha256=b236dc44f92e1eeca6877c7ee188a90c2303497fe7beb99df711ed5a7ce0d824
doc/src/extraction_plugin/ocaml.ml.html
Source file ocaml.ml
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"as"; "assert"; "begin"; "class"; "constraint"; "do"; "done"; "downto"; "else"; "end"; "exception"; "external"; "false"; "for"; "fun"; "function"; "functor"; "if"; "in"; "include"; "inherit"; "initializer"; "lazy"; "let"; "match"; "method"; "module"; "mutable"; "new"; "nonrec"; "object"; "of"; "open"; "or"; "parser"; "private"; "rec"; "sig"; "struct"; "then"; "to"; "true"; "try"; "type"; "val"; "virtual"; "when"; "while"; "with"; "mod"; "land"; "lor"; "lxor"; "lsl"; "lsr"; "asr" ; "unit" ; "_" ; "__" ] Id.Set.empty (* Note: do not shorten [str "foo" ++ fnl ()] into [str "foo\n"], the '\n' character interacts badly with the Format boxing mechanism *) let pp_open table mp = str ("open "^ string_of_modfile (State.get_table table) mp) ++ fnl () let pp_comment s = str "(* " ++ hov 0 s ++ str " *)" let pp_header_comment = function | None -> mt () | Some com -> pp_comment com ++ fnl2 () let then_nl pp = if Pp.ismt pp then mt () else pp ++ fnl () let pp_tdummy usf = if usf.tdummy || usf.tunknown then str "type __ = Obj.t" ++ fnl () else mt () let pp_mldummy usf = if usf.mldummy then str "let __ = let rec f _ = Obj.repr f in Obj.repr f" ++ fnl () else mt () let preamble table _ comment used_modules usf = pp_header_comment comment ++ then_nl (prlist (fun o -> pp_open table o) used_modules) ++ then_nl (pp_tdummy usf ++ pp_mldummy usf) let sig_preamble table _ comment used_modules usf = pp_header_comment comment ++ then_nl (prlist (fun o -> pp_open table o) used_modules) ++ then_nl (pp_tdummy usf) (*s The pretty-printer for Ocaml syntax*) (* Beware of the side-effects of [pp_global] and [pp_modname]. They are used to update table of content for modules. Many [let] below should not be altered since they force evaluation order. *) let str_global_with_key table k key r = if is_inline_custom r then find_custom r else Common.pp_global_with_key table k key r let str_global table k r = str_global_with_key table k (repr_of_r r) r let pp_global_with_key table k key r = str (str_global_with_key table k key r) let pp_global table k r = str (str_global table k r) let pp_global_name table k r = str (Common.pp_global table k r) let pp_modname table mp = str (Common.pp_module table mp) (* grammar from OCaml 4.06 manual, "Prefix and infix symbols" *) let infix_symbols = ['=' ; '<' ; '>' ; '@' ; '^' ; ';' ; '&' ; '+' ; '-' ; '*' ; '/' ; '$' ; '%' ] let operator_chars = [ '!' ; '$' ; '%' ; '&' ; '*' ; '+' ; '-' ; '.' ; '/' ; ':' ; '<' ; '=' ; '>' ; '?' ; '@' ; '^' ; '|' ; '~' ] (* infix ops in OCaml, but disallowed by preceding grammar *) let builtin_infixes = [ "::" ; "," ] let substring_all_opchars s start stop = let rec check_char i = if i >= stop then true else List.mem s.[i] operator_chars && check_char (i+1) in check_char start let is_infix r = is_inline_custom r && (let s = find_custom r in let len = String.length s in len >= 3 && (* parenthesized *) (s.[0] == '(' && s.[len-1] == ')' && let inparens = String.trim (String.sub s 1 (len - 2)) in let inparens_len = String.length inparens in (* either, begins with infix symbol, any remainder is all operator chars *) (List.mem inparens.[0] infix_symbols && substring_all_opchars inparens 1 inparens_len) || (* or, starts with #, at least one more char, all are operator chars *) (inparens.[0] == '#' && inparens_len >= 2 && substring_all_opchars inparens 1 inparens_len) || (* or, is an OCaml built-in infix *) (List.mem inparens builtin_infixes))) let get_infix r = let s = find_custom r in String.sub s 1 (String.length s - 2) let get_ind r = let open GlobRef in match r.glob with | IndRef _ -> r | ConstructRef (ind,_) -> { glob = IndRef ind; inst = r.inst } | _ -> assert false let kn_of_ind r = let open GlobRef in match r.glob with | IndRef (kn,_) -> MutInd.user kn | _ -> assert false let pp_one_field table r i = function | Some r' -> pp_global_with_key table Term (kn_of_ind (get_ind r)) r' | None -> pp_global table Type (get_ind r) ++ str "__" ++ int i let pp_field table r fields i = pp_one_field table r i (List.nth fields i) let pp_fields table r fields = List.map_i (pp_one_field table r) 0 fields (*s Pretty-printing of types. [par] is a boolean indicating whether parentheses are needed or not. *) let pp_type table par vl t = let rec pp_rec par = function | Tmeta _ | Tvar' _ | Taxiom -> assert false | Tvar i -> (try pp_tvar (List.nth vl (pred i)) with Failure _ -> (str "'a" ++ int i)) | Tglob (r,[a1;a2]) when is_infix r -> pp_par par (pp_rec true a1 ++ str (get_infix r) ++ pp_rec true a2) | Tglob (r,[]) -> pp_global table Type r | Tglob (gr,l) when not (keep_singleton ()) && Rocqlib.check_ref sig_type_name gr.glob -> pp_tuple_light pp_rec l | Tglob (r,l) -> pp_tuple_light pp_rec l ++ spc () ++ pp_global table Type r | Tarr (t1,t2) -> pp_par par (pp_rec true t1 ++ spc () ++ str "->" ++ spc () ++ pp_rec false t2) | Tdummy _ -> str "__" | Tunknown -> str "__" in hov 0 (pp_rec par t) (*s Pretty-printing of expressions. [par] indicates whether parentheses are needed or not. [env] is the list of names for the de Bruijn variables. [args] is the list of collected arguments (already pretty-printed). *) let is_bool_patt p s = try let r = match p with | Pusual r -> r | Pcons (r,[]) -> r | _ -> raise Not_found in String.equal (find_custom r) s with Not_found -> false let is_ifthenelse = function | [|([],p1,_);([],p2,_)|] -> is_bool_patt p1 "true" && is_bool_patt p2 "false" | _ -> false let expr_needs_par = function | MLlam _ -> true | MLcase (_,_,[|_|]) -> false | MLcase (_,_,pv) -> not (is_ifthenelse pv) | _ -> false let rec pp_expr table par env args = let apply st = pp_apply st par args and apply2 st = pp_apply2 st par args in function | MLrel n -> let id = get_db_name n env in (* Try to survive to the occurrence of a Dummy rel. TODO: we should get rid of this hack (cf. #592) *) let id = if Id.equal id dummy_name then Id.of_string "__" else id in apply (Id.print id) | MLapp (f,args') -> let stl = List.map (pp_expr table true env []) args' in pp_expr table par env (stl @ args) f | MLlam _ as a -> let fl,a' = collect_lams a in let fl = List.map id_of_mlid fl in let fl,env' = push_vars fl env in let st = pp_abst (List.rev fl) ++ pp_expr table false env' [] a' in apply2 st | MLletin (id,a1,a2) -> let i,env' = push_vars [id_of_mlid id] env in let pp_id = Id.print (List.hd i) and pp_a1 = pp_expr table false env [] a1 and pp_a2 = pp_expr table (not par && expr_needs_par a2) env' [] a2 in hv 0 (apply2 (pp_letin pp_id pp_a1 pp_a2)) | MLglob r -> apply (pp_global table Term r) | MLfix (i,ids,defs) -> let ids',env' = push_vars (List.rev (Array.to_list ids)) env in pp_fix table par env' i (Array.of_list (List.rev ids'),defs) args | MLexn s -> (* An [MLexn] may be applied, but I don't really care. *) pp_par par (str "assert false" ++ spc () ++ str ("(* "^s^" *)")) | MLdummy k -> (* An [MLdummy] may be applied, but I don't really care. *) (match msg_of_implicit k with | "" -> str "__" | s -> str "__" ++ spc () ++ str ("(* "^s^" *)")) | MLmagic a -> pp_apply (str "Obj.magic") par (pp_expr table true env [] a :: args) | MLaxiom s -> pp_par par (str "failwith \"AXIOM TO BE REALIZED (" ++ str s ++ str ")\"") | MLcons (_,r,a) as c -> assert (List.is_empty args); begin match a with | _ when is_native_char c -> pp_native_char c | _ when is_native_string c -> pp_native_string c | [a1;a2] when is_infix r -> let pp = pp_expr table true env [] in pp_par par (pp a1 ++ str (get_infix r) ++ pp a2) | _ when is_coinductive (State.get_table table) r -> let ne = not (List.is_empty a) in let tuple = space_if ne ++ pp_tuple (pp_expr table true env []) a in pp_par par (str "lazy " ++ pp_par ne (pp_global table Cons r ++ tuple)) | [] -> pp_global table Cons r | _ -> let fds = get_record_fields (State.get_table table) r in if not (List.is_empty fds) then pp_record_pat (pp_fields table r fds, List.map (pp_expr table true env []) a) else let tuple = pp_tuple (pp_expr table true env []) a in if String.is_empty (str_global table Cons r) (* hack Extract Inductive prod *) then tuple else pp_par par (pp_global table Cons r ++ spc () ++ tuple) end | MLtuple l -> assert (List.is_empty args); pp_boxed_tuple (pp_expr table true env []) l | MLcase (_, t, pv) when is_custom_match pv -> if not (is_regular_match pv) then user_err Pp.(str "Cannot mix yet user-given match and general patterns."); let mkfun (ids,_,e) = if not (List.is_empty ids) then named_lams (List.rev ids) e else dummy_lams (ast_lift 1 e) 1 in let pp_branch tr = pp_expr table true env [] (mkfun tr) ++ fnl () in let inner = str (find_custom_match pv) ++ fnl () ++ prvect pp_branch pv ++ pp_expr table true env [] t in apply2 (hov 2 inner) | MLcase (typ, t, pv) -> let head = if not (is_coinductive_type (State.get_table table) typ) then pp_expr table false env [] t else (str "Lazy.force" ++ spc () ++ pp_expr table true env [] t) in (* First, can this match be printed as a mere record projection ? *) (try pp_record_proj table par env typ t pv args with Impossible -> (* Second, can this match be printed as a let-in ? *) if Int.equal (Array.length pv) 1 then let s1,s2 = pp_one_pat table env pv.(0) in hv 0 (apply2 (pp_letin s1 head s2)) else (* Third, can this match be printed as [if ... then ... else] ? *) (try apply2 (pp_ifthenelse table env head pv) with Not_found -> (* Otherwise, standard match *) apply2 (v 0 (str "match " ++ head ++ str " with" ++ fnl () ++ pp_pat table env pv)))) | MLuint i -> assert (args=[]); str "(" ++ str (Uint63.compile i) ++ str ")" | MLfloat f -> assert (args=[]); str "(" ++ str (Float64.compile f) ++ str ")" | MLstring s -> assert (args=[]); str "(" ++ str (Pstring.compile s) ++ str ")" | MLparray(t,def) -> assert (args=[]); let tuple = pp_array (pp_expr table true env []) (Array.to_list t) in let def = pp_expr table true env [] def in str "(ExtrNative.of_array [|" ++ tuple ++ str "|]" ++ spc () ++ def ++ str")" and pp_record_proj table par env typ t pv args = (* Can a match be printed as a mere record projection ? *) let fields = record_fields_of_type (State.get_table table) typ in if List.is_empty fields then raise Impossible; if not (Int.equal (Array.length pv) 1) then raise Impossible; if has_deep_pattern pv then raise Impossible; let (ids,pat,body) = pv.(0) in let n = List.length ids in let no_patvar a = not (List.exists (ast_occurs_itvl 1 n) a) in let rel_i,a = match body with | MLrel i | MLmagic(MLrel i) when i <= n -> i,[] | MLapp(MLrel i, a) | MLmagic(MLapp(MLrel i, a)) | MLapp(MLmagic(MLrel i), a) when i<=n && no_patvar a -> i,a | _ -> raise Impossible in let magic = match body with MLmagic _ | MLapp(MLmagic _, _) -> true | _ -> false in let rec lookup_rel i idx = function | Prel j :: l -> if Int.equal i j then idx else lookup_rel i (idx+1) l | Pwild :: l -> lookup_rel i (idx+1) l | _ -> raise Impossible in let r,idx = match pat with | Pusual r -> r, n-rel_i | Pcons (r,l) -> r, lookup_rel rel_i 0 l | _ -> raise Impossible in if is_infix r then raise Impossible; let env' = snd (push_vars (List.rev_map id_of_mlid ids) env) in let pp_args = (List.map (pp_expr table true env' []) a) @ args in let pp_head = pp_expr table true env [] t ++ str "." ++ pp_field table r fields idx in if magic then pp_apply (str "Obj.magic") par (pp_head :: pp_args) else pp_apply pp_head par pp_args and pp_record_pat (fields, args) = str "{ " ++ prlist_with_sep (fun () -> str ";" ++ spc ()) (fun (f,a) -> f ++ str " =" ++ spc () ++ a) (List.combine fields args) ++ str " }" and pp_cons_pat table r ppl = if is_infix r && Int.equal (List.length ppl) 2 then List.hd ppl ++ str (get_infix r) ++ List.hd (List.tl ppl) else let fields = get_record_fields (State.get_table table) r in if not (List.is_empty fields) then pp_record_pat (pp_fields table r fields, ppl) else if String.is_empty (str_global table Cons r) then pp_boxed_tuple identity ppl (* Hack Extract Inductive prod *) else pp_global table Cons r ++ space_if (not (List.is_empty ppl)) ++ pp_boxed_tuple identity ppl and pp_gen_pat table ids env = function | Pcons (r, l) -> pp_cons_pat table r (List.map (pp_gen_pat table ids env) l) | Pusual r -> pp_cons_pat table r (List.map Id.print ids) | Ptuple l -> pp_boxed_tuple (pp_gen_pat table ids env) l | Pwild -> str "_" | Prel n -> Id.print (get_db_name n env) and pp_ifthenelse table env expr pv = match pv with | [|([],tru,the);([],fal,els)|] when (is_bool_patt tru "true") && (is_bool_patt fal "false") -> hv 0 (hov 2 (str "if " ++ expr) ++ spc () ++ hov 2 (str "then " ++ hov 2 (pp_expr table (expr_needs_par the) env [] the)) ++ spc () ++ hov 2 (str "else " ++ hov 2 (pp_expr table (expr_needs_par els) env [] els))) | _ -> raise Not_found and pp_one_pat table env (ids,p,t) = let ids',env' = push_vars (List.rev_map id_of_mlid ids) env in pp_gen_pat table (List.rev ids') env' p, pp_expr table (expr_needs_par t) env' [] t and pp_pat table env pv = prvecti (fun i x -> let s1,s2 = pp_one_pat table env x in hv 2 (hov 4 (str "| " ++ s1 ++ str " ->") ++ spc () ++ hov 2 s2) ++ if Int.equal i (Array.length pv - 1) then mt () else fnl ()) pv and pp_function table env t = let bl,t' = collect_lams t in let bl,env' = push_vars (List.map id_of_mlid bl) env in match t' with | MLcase(Tglob(r,_),MLrel 1,pv) when not (is_coinductive (State.get_table table) r) && List.is_empty (get_record_fields (State.get_table table) r) && not (is_custom_match pv) -> if not (ast_occurs 1 (MLcase(Tunknown,MLaxiom "",pv))) then pr_binding (List.rev (List.tl bl)) ++ str " = function" ++ fnl () ++ v 0 (pp_pat table env' pv) else pr_binding (List.rev bl) ++ str " = match " ++ Id.print (List.hd bl) ++ str " with" ++ fnl () ++ v 0 (pp_pat table env' pv) | _ -> pr_binding (List.rev bl) ++ str " =" ++ fnl () ++ str " " ++ hov 2 (pp_expr table false env' [] t') (*s names of the functions ([ids]) are already pushed in [env], and passed here just for convenience. *) and pp_fix table par env i (ids,bl) args = pp_par par (v 0 (str "let rec " ++ prvect_with_sep (fun () -> fnl () ++ str "and ") (fun (fi,ti) -> Id.print fi ++ pp_function table env ti) (Array.map2 (fun id b -> (id,b)) ids bl) ++ fnl () ++ hov 2 (str "in " ++ pp_apply (Id.print ids.(i)) false args))) (* Ad-hoc double-newline in v boxes, with enough negative whitespace to avoid indenting the intermediate blank line *) let cut2 () = brk (0,-100000) ++ brk (0,0) let pp_val table e typ = hov 4 (str "(** val " ++ e ++ str " :" ++ spc () ++ pp_type table false [] typ ++ str " **)") ++ cut2 () (*s Pretty-printing of [Dfix] *) let pp_Dfix table (rv,c,t) = let names = Array.map (fun r -> if is_inline_custom r then mt () else pp_global_name table Term r) rv in let rec pp init i = if i >= Array.length rv then mt () else let void = is_inline_custom rv.(i) || (not (is_custom rv.(i)) && match c.(i) with MLexn "UNUSED" -> true | _ -> false) in if void then pp init (i+1) else let def = if is_custom rv.(i) then str " = " ++ str (find_custom rv.(i)) else pp_function table (empty_env table ()) c.(i) in (if init then mt () else cut2 ()) ++ pp_val table names.(i) t.(i) ++ str (if init then "let rec " else "and ") ++ names.(i) ++ def ++ pp false (i+1) in pp true 0 (*s Pretty-printing of inductive types declaration. *) let pp_equiv table param_list name inst = function | NoEquiv, _ -> mt () | Equiv kn, i -> let r = { glob = GlobRef.IndRef (MutInd.make1 kn, i); inst } in str " = " ++ pp_parameters param_list ++ pp_global table Type r | RenEquiv ren, _ -> str " = " ++ pp_parameters param_list ++ str (ren^".") ++ name let pp_one_ind table prefix inst ip_equiv pl name cnames ctyps = let pl = rename_tvars keywords pl in let pp_constructor i typs = (if Int.equal i 0 then mt () else fnl ()) ++ hov 3 (str "| " ++ cnames.(i) ++ (if List.is_empty typs then mt () else str " of ") ++ prlist_with_sep (fun () -> spc () ++ str "* ") (pp_type table true pl) typs) in pp_parameters pl ++ str prefix ++ name ++ pp_equiv table pl name inst ip_equiv ++ str " =" ++ if Int.equal (Array.length ctyps) 0 then str " |" else fnl () ++ v 0 (prvecti pp_constructor ctyps) let pp_logical_ind packet = pp_comment (Id.print packet.ip_typename ++ str " : logical inductive") ++ fnl () ++ pp_comment (str "with constructors : " ++ prvect_with_sep spc Id.print packet.ip_consnames) ++ fnl () let pp_singleton table packet = let name = pp_global_name table Type packet.ip_typename_ref in let l = rename_tvars keywords packet.ip_vars in hov 2 (str "type " ++ pp_parameters l ++ name ++ str " =" ++ spc () ++ pp_type table false l (List.hd packet.ip_types.(0)) ++ fnl () ++ pp_comment (str "singleton inductive, whose constructor was " ++ Id.print packet.ip_consnames.(0))) let pp_record table fields ip_equiv packet = let ind = packet.ip_typename_ref in let name = pp_global_name table Type ind in let fieldnames = pp_fields table ind fields in let l = List.combine fieldnames packet.ip_types.(0) in let pl = rename_tvars keywords packet.ip_vars in str "type " ++ pp_parameters pl ++ name ++ pp_equiv table pl name ind.inst ip_equiv ++ str " = { "++ hov 0 (prlist_with_sep (fun () -> str ";" ++ spc ()) (fun (p,t) -> p ++ str " : " ++ pp_type table true pl t) l) ++ str " }" let pp_coind pl name = let pl = rename_tvars keywords pl in pp_parameters pl ++ name ++ str " = " ++ pp_parameters pl ++ str "__" ++ name ++ str " Lazy.t" ++ fnl() ++ str "and " let pp_ind table co ind = let prefix = if co then "__" else "" in let initkwd = str "type " in let nextkwd = fnl () ++ str "and " in let names = Array.mapi (fun i p -> if p.ip_logical then mt () else pp_global_name table Type p.ip_typename_ref) ind.ind_packets in let cnames = Array.mapi (fun i p -> if p.ip_logical then [||] else Array.mapi (fun j _ -> pp_global table Cons p.ip_consnames_ref.(j)) p.ip_types) ind.ind_packets in let rec pp i kwd = if i >= Array.length ind.ind_packets then mt () else let ip = ind.ind_packets.(i).ip_typename_ref in let ip_equiv = ind.ind_equiv, i in let p = ind.ind_packets.(i) in if is_custom ip then pp (i+1) kwd else if p.ip_logical then pp_logical_ind p ++ pp (i+1) kwd else let inst = p.ip_typename_ref.inst in kwd ++ (if co then pp_coind p.ip_vars names.(i) else mt ()) ++ pp_one_ind table prefix inst ip_equiv p.ip_vars names.(i) cnames.(i) p.ip_types ++ pp (i+1) nextkwd in pp 0 initkwd (*s Pretty-printing of a declaration. *) let pp_mind table i = match i.ind_kind with | Singleton -> pp_singleton table i.ind_packets.(0) | Coinductive -> pp_ind table true i | Record fields -> pp_record table fields (i.ind_equiv,0) i.ind_packets.(0) | Standard -> pp_ind table false i let pp_decl table = function | Dtype (r,_,_) when is_inline_custom r -> mt () | Dterm (r,_,_) when is_inline_custom r -> mt () | Dind i -> pp_mind table i | Dtype (r, l, t) -> let name = pp_global_name table Type r in let l = rename_tvars keywords l in let ids, def = try let ids,s = find_type_custom r in pp_string_parameters ids, str " =" ++ spc () ++ str s with Not_found -> pp_parameters l, if t == Taxiom then str " (* AXIOM TO BE REALIZED *)" else str " =" ++ spc () ++ pp_type table false l t in hov 2 (str "type " ++ ids ++ name ++ def) | Dterm (r, a, t) -> let def = (* If it it is an foreign custom, set the def to ': type = <quote>foreign_fun_name<quote> '. TODO: I'm not sure, but could we use pp_native_string for quoting the custom name of r? *) if is_foreign_custom r then str ": " ++ pp_type table false [] t ++ str " = \"" ++ str (find_custom r) ++ str "\"" (* Otherwise, check if it is a regular custom term. *) else if is_custom r then str (" = " ^ find_custom r) else pp_function table (empty_env table ()) a in let name = pp_global_name table Term r in (* If it is an foreign custom, begin the expression with 'external'/'foreign' instead of 'let' *) let expr_begin = if is_foreign_custom r then str "external " else str "let " in (* Make sure that a callback registration is synthesised, if specified for that term. *) let callback_def = try let alias = match find_callback r with | Some s -> str s | None -> name (* No alias specified, use the qualid name. *) in cut2 () ++ hov 0 ((str "let () = Stdlib.Callback.register \"") ++ alias ++ (str "\" ") ++ name) with Not_found -> (* No callback registration specified for qualid. *) mt() in pp_val table name t ++ hov 0 (expr_begin ++ name ++ def ++ mt ()) ++ callback_def; | Dfix (rv,defs,typs) -> pp_Dfix table (rv,defs,typs) let pp_spec table = function | Sval (r,_) when is_inline_custom r -> mt () | Stype (r,_,_) when is_inline_custom r -> mt () | Sind i -> pp_mind table i | Sval (r,t) -> let def = pp_type table false [] t in let name = pp_global_name table Term r in hov 2 (str "val " ++ name ++ str " :" ++ spc () ++ def) | Stype (r,vl,ot) -> let name = pp_global_name table Type r in let l = rename_tvars keywords vl in let ids, def = try let ids, s = find_type_custom r in pp_string_parameters ids, str " =" ++ spc () ++ str s with Not_found -> let ids = pp_parameters l in match ot with | None -> ids, mt () | Some Taxiom -> ids, str " (* AXIOM TO BE REALIZED *)" | Some t -> ids, str " =" ++ spc () ++ pp_type table false l t in hov 2 (str "type " ++ ids ++ name ++ def) let rec pp_specif table = function | (_,Spec (Sval _ as s)) -> pp_spec table s | (l,Spec s) -> (match Common.State.get_duplicate table (State.get_top_visible_mp table) l with | None -> pp_spec table s | Some ren -> hov 1 (str ("module "^ren^" : sig") ++ fnl () ++ pp_spec table s) ++ fnl () ++ str "end" ++ fnl () ++ str ("include module type of struct include "^ren^" end")) | (l,Smodule mt) -> let def = pp_module_type table [] mt in let name = pp_modname table (MPdot (State.get_top_visible_mp table, l)) in hov 1 (str "module " ++ name ++ str " :" ++ fnl () ++ def) ++ (match Common.State.get_duplicate table (State.get_top_visible_mp table) l with | None -> Pp.mt () | Some ren -> fnl () ++ hov 1 (str ("module "^ren^" :") ++ spc () ++ str "module type of struct include " ++ name ++ str " end")) | (l,Smodtype mt) -> let def = pp_module_type table [] mt in let name = pp_modname table (MPdot (State.get_top_visible_mp table, l)) in hov 1 (str "module type " ++ name ++ str " =" ++ fnl () ++ def) ++ (match Common.State.get_duplicate table (State.get_top_visible_mp table) l with | None -> Pp.mt () | Some ren -> fnl () ++ str ("module type "^ren^" = ") ++ name) and pp_module_type table params = function | MTident kn -> pp_modname table kn | MTfunsig (mbid, mt, mt') -> let typ = pp_module_type table [] mt in let name = pp_modname table (MPbound mbid) in let def = pp_module_type table (MPbound mbid :: params) mt' in str "functor (" ++ name ++ str ":" ++ typ ++ str ") ->" ++ fnl () ++ def | MTsig (mp, sign) -> let l = State.with_visibility table mp params begin fun table -> let try_pp_specif l x = let px = pp_specif table x in if Pp.ismt px then l else px::l in (* We cannot use fold_right here due to side effects in pp_specif *) let l = List.fold_left try_pp_specif [] sign in List.rev l end in str "sig" ++ fnl () ++ (if List.is_empty l then mt () else v 1 (str " " ++ prlist_with_sep cut2 identity l) ++ fnl ()) ++ str "end" | MTwith(mt,ML_With_type (rlv, idl, vl, typ)) -> let ids = pp_parameters (rename_tvars keywords vl) in let mp_mt = msid_of_mt mt in let l,idl' = List.sep_last idl in let mp_w = List.fold_left (fun mp l -> MPdot(mp,Label.of_id l)) mp_mt idl' in let r = { glob = GlobRef.ConstRef (Constant.make2 mp_w (Label.of_id l)); inst = rlv } in let pp_w = State.with_visibility table mp_mt [] begin fun table -> str " with type " ++ ids ++ pp_global table Type r end in pp_module_type table [] mt ++ pp_w ++ str " = " ++ pp_type table false vl typ | MTwith(mt,ML_With_module(idl,mp)) -> let mp_mt = msid_of_mt mt in let mp_w = List.fold_left (fun mp id -> MPdot(mp,Label.of_id id)) mp_mt idl in let pp_w = State.with_visibility table mp_mt [] begin fun table -> str " with module " ++ pp_modname table mp_w end in pp_module_type table [] mt ++ pp_w ++ str " = " ++ pp_modname table mp let is_short = function MEident _ | MEapply _ -> true | _ -> false let rec pp_structure_elem table = function | (l,SEdecl d) -> (match Common.State.get_duplicate table (State.get_top_visible_mp table) l with | None -> pp_decl table d | Some ren -> v 1 (str ("module "^ren^" = struct") ++ fnl () ++ pp_decl table d) ++ fnl () ++ str "end" ++ fnl () ++ str ("include "^ren)) | (l,SEmodule m) -> let typ = (* virtual printing of the type, in order to have a correct mli later*) if Common.State.get_phase table == Pre then str ": " ++ pp_module_type table [] m.ml_mod_type else mt () in let def = pp_module_expr table [] m.ml_mod_expr in let name = pp_modname table (MPdot (State.get_top_visible_mp table, l)) in hov 1 (str "module " ++ name ++ typ ++ str " =" ++ (if is_short m.ml_mod_expr then spc () else fnl ()) ++ def) ++ (match Common.State.get_duplicate table (State.get_top_visible_mp table) l with | Some ren -> fnl () ++ str ("module "^ren^" = ") ++ name | None -> mt ()) | (l,SEmodtype m) -> let def = pp_module_type table [] m in let name = pp_modname table (MPdot (State.get_top_visible_mp table, l)) in hov 1 (str "module type " ++ name ++ str " =" ++ fnl () ++ def) ++ (match Common.State.get_duplicate table (State.get_top_visible_mp table) l with | None -> mt () | Some ren -> fnl () ++ str ("module type "^ren^" = ") ++ name) and pp_module_expr table params = function | MEident mp -> pp_modname table mp | MEapply (me, me') -> pp_module_expr table [] me ++ str "(" ++ pp_module_expr table [] me' ++ str ")" | MEfunctor (mbid, mt, me) -> let name = pp_modname table (MPbound mbid) in let typ = pp_module_type table [] mt in let def = pp_module_expr table (MPbound mbid :: params) me in str "functor (" ++ name ++ str ":" ++ typ ++ str ") ->" ++ fnl () ++ def | MEstruct (mp, sel) -> let l = State.with_visibility table mp params begin fun table -> let try_pp_structure_elem l x = let px = pp_structure_elem table x in if Pp.ismt px then l else px::l in (* We cannot use fold_right here due to side effects in pp_structure_elem *) let l = List.fold_left try_pp_structure_elem [] sel in List.rev l end in str "struct" ++ fnl () ++ (if List.is_empty l then mt () else v 1 (str " " ++ prlist_with_sep cut2 identity l) ++ fnl ()) ++ str "end" let rec prlist_sep_nonempty sep f = function | [] -> mt () | [h] -> f h | h::t -> let e = f h in let r = prlist_sep_nonempty sep f t in if Pp.ismt e then r else e ++ sep () ++ r let do_struct table f s = let modular = State.get_modular table in let p = (* for monolithic extraction, we try to simulate the unavailability of [MPfile] in names by artificially nesting these [MPfile] *) if modular then let ppl (mp, sel) = State.with_visibility table mp [] begin fun table -> prlist_sep_nonempty cut2 (fun s -> f table s) sel end in List.map_left ppl s else let rec eval table = function | [] -> [] | (mp, sel) :: l -> State.with_visibility table mp [] begin fun table -> let h = prlist_sep_nonempty cut2 (fun s -> f table s) sel in h :: eval table l end in eval table s in let p = prlist_sep_nonempty cut2 (fun x -> x) p in v 0 p ++ fnl () let pp_struct table s = do_struct table (fun table e -> pp_structure_elem table e) s let pp_signature table s = do_struct table (fun table e -> pp_specif table e) s let file_naming state mp = file_of_modfile (State.get_table state) mp let ocaml_descr = { keywords = keywords; file_suffix = ".ml"; file_naming = file_naming; preamble = preamble; pp_struct = pp_struct; sig_suffix = Some ".mli"; sig_preamble = sig_preamble; pp_sig = pp_signature; pp_decl = pp_decl; }
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