(************************************************************************) (* v * The Coq Proof Assistant / The Coq Development Team *) (* Obj.no_scan_tag then if t = Obj.string_tag then Format.print_string ("STR:"^Obj.magic o) else Format.print_string "?" else (let n = Obj.size o in Format.print_string ("#"^string_of_int t^"("); Format.open_hvbox 0; for i = 0 to n-1 do pr_obj_rec (Obj.field o i); if i<>n-1 then (Format.print_string ","; Format.print_cut()) done; Format.close_box(); Format.print_string ")") else Format.print_string "?" let pr_obj o = pr_obj_rec o; Format.print_newline() (**************************************************************************) (* Low-level validators *) (* data not validated *) let no_val (o:Obj.t) = () (* Check that object o is a block with tag t *) let val_tag t o = if Obj.is_block o && Obj.tag o = t then () else failwith ("tag "^string_of_int t) let val_obj s o = if Obj.is_block o then (if Obj.tag o > Obj.no_scan_tag then failwith (s^". Not a normal tag")) else failwith (s^". Not a block") (* Check that an object is a tuple (or a record). v is an array of validation functions for each field. Its size corresponds to the expected size of the object. *) let val_tuple s v o = let n = Array.length v in val_obj ("tuple: "^s) o; if Obj.size o = n then Array.iteri (fun i f -> f (Obj.field o i)) v else (pr_obj o; failwith ("tuple:" ^s^" size found:"^string_of_int (Obj.size o))) (* Check that the object is either a constant constructor of tag < cc, or a constructed variant. each element of vv is an array of validation functions to be applied to the constructor arguments. The size of vv corresponds to the number of non-constant constructors, and the size of vv.(i) is the expected arity of the i-th non-constant constructor. *) let val_sum s cc vv o = if Obj.is_block o then (val_obj ("sum: "^s) o; let n = Array.length vv in let i = Obj.tag o in if i < n then val_tuple (s^"("^string_of_int i^")") vv.(i) o else failwith ("bad tag in sum ("^s^"): "^string_of_int i)) else if Obj.is_int o then let (n:int) = Obj.magic o in (if n<0 || n>=cc then failwith ("bad constant constructor ("^s^")")) else failwith ("not a sum ("^s^")") let val_enum s n = val_sum s n [||] (* Recursive types: avoid looping by eta-expansion *) let rec val_rec_sum s cc f o = val_sum s cc (f (val_rec_sum s cc f)) o (**************************************************************************) (* Builtin types *) (* Check the o is an array of values satisfying f. *) let val_array f o = val_obj "array" o; for i = 0 to Obj.size o - 1 do (f (Obj.field o i):unit) done (* Integer validator *) let val_int o = if not (Obj.is_int o) then failwith "expected an int" (* String validator *) let val_str s = val_tag Obj.string_tag s (* Booleans *) let val_bool = val_enum "bool" 2 (* Option type *) let val_opt f = val_sum "option" 1 [|[|f|]|] (* Lists *) let val_list f = val_rec_sum "list" 1 (fun vlist -> [|[|f;vlist|]|]) (* Reference *) let val_ref f = val_tuple "ref" [|f|] (**************************************************************************) (* Standard library types *) (* Sets *) let val_set f = val_rec_sum "set" 1 (fun vset -> [|[|vset;f;vset;val_int|]|]) (* Maps *) let rec val_map fk fv = val_rec_sum "map" 1 (fun vmap -> [|[|vmap;fk;fv;vmap;val_int|]|]) (**************************************************************************) (* Coq types *) let val_id = val_str let val_dp = val_list val_id let val_name = val_sum "name" 1 [|[|val_id|]|] let val_uid = val_tuple "uid" [|val_int;val_str;val_dp|] let val_mp = val_rec_sum "mp" 0 (fun vmp -> [|[|val_dp|];[|val_uid|];[|val_uid|];[|vmp;val_id|]|]) let val_kn = val_tuple "kn" [|val_mp;val_dp;val_id|] let val_ind = val_tuple "ind"[|val_kn;val_int|] let val_cstr = val_tuple "cstr"[|val_ind;val_int|] let val_ci = let val_cstyle = val_enum "case_style" 5 in let val_cprint = val_tuple "case_printing" [|val_int;val_cstyle|] in val_tuple "case_info" [|val_ind;val_int;val_array val_int;val_cprint|] let val_level = val_sum "level" 1 [|[|val_dp;val_int|]|] let val_univ = val_sum "univ" 0 [|[|val_level|];[|val_list val_level;val_list val_level|]|] let val_cstrs = val_set (val_tuple"univ_cstr"[|val_level;val_enum "order" 3;val_level|]) let val_cast = val_enum "cast_kind" 2 let val_sort = val_sum "sort" 0 [|[|val_enum "cnt" 2|];[|val_univ|]|] let val_sortfam = val_enum "sort_family" 3 let val_evar f = val_tuple "evar" [|val_int;val_array f|] let val_prec f = val_tuple "prec"[|val_array val_name; val_array f; val_array f|] let val_fix f = val_tuple"fix1"[|val_tuple"fix2"[|val_array val_int;val_int|];val_prec f|] let val_cofix f = val_tuple"cofix"[|val_int;val_prec f|] let val_constr = val_rec_sum "constr" 0 (fun val_constr -> [| [|val_int|]; (* Rel *) [|val_id|]; (* Var *) [|val_int|]; (* Meta *) [|val_evar val_constr|]; (* Evar *) [|val_sort|]; (* Sort *) [|val_constr;val_cast;val_constr|]; (* Cast *) [|val_name;val_constr;val_constr|]; (* Prod *) [|val_name;val_constr;val_constr|]; (* Lambda *) [|val_name;val_constr;val_constr;val_constr|]; (* LetIn *) [|val_constr;val_array val_constr|]; (* App *) [|val_kn|]; (* Const *) [|val_ind|]; (* Ind *) [|val_cstr|]; (* Construct *) [|val_ci;val_constr;val_constr;val_array val_constr|]; (* Case *) [|val_fix val_constr|]; (* Fix *) [|val_cofix val_constr|] (* CoFix *) |]) let val_ndecl = val_tuple"ndecl"[|val_id;val_opt val_constr;val_constr|] let val_rdecl = val_tuple"rdecl"[|val_name;val_opt val_constr;val_constr|] let val_nctxt = val_list val_ndecl let val_rctxt = val_list val_rdecl let val_arity = val_tuple"arity"[|val_rctxt;val_constr|] let val_eng = val_enum "eng" 1 let val_pol_arity = val_tuple"pol_arity"[|val_list(val_opt val_univ);val_univ|] let val_cst_type = val_sum "cst_type" 0 [|[|val_constr|];[|val_rctxt;val_pol_arity|]|] let val_subst_dom = val_sum "subst_dom" 0 [|[|val_uid|];[|val_uid|];[|val_mp|]|] let val_res = val_opt no_val let val_subst = val_map val_subst_dom (val_tuple "subst range" [|val_mp;val_res|]) let val_cstr_subst = val_ref (val_sum "cstr_subst" 0 [|[|val_constr|];[|val_subst;val_constr|]|]) let val_cb = val_tuple "cb" [|val_nctxt;val_opt val_cstr_subst; val_cst_type;no_val;val_cstrs; val_bool; val_bool |] let val_recarg = val_sum "recarg" 1 [|[|val_int|];[|val_ind|]|] let val_wfp = val_rec_sum "wf_paths" 0 (fun val_wfp -> [|[|val_int;val_int|];[|val_recarg;val_array val_wfp|]; [|val_int;val_array val_wfp|]|]) let val_mono_ind_arity = val_tuple"mono_ind_arity"[|val_constr;val_sort|] let val_ind_arity = val_sum "ind_arity" 0 [|[|val_mono_ind_arity|];[|val_pol_arity|]|] let val_one_ind = val_tuple "one_ind" [|val_id;val_rctxt;val_ind_arity;val_array val_id;val_array val_constr; val_int; val_list val_sortfam;val_array val_constr;val_array val_int; val_wfp; val_int; val_int; no_val|] let val_ind_pack = val_tuple "ind_pack" [|val_array val_one_ind;val_bool;val_bool;val_int;val_nctxt; val_int; val_int; val_rctxt;val_cstrs;val_opt val_kn|] let rec val_sfb o = val_sum "sfb" 0 [|[|val_cb|];[|val_ind_pack|];[|val_mod|]; [|val_mp;val_opt val_cstrs|];[|val_modty|]|] o and val_sb o = val_list (val_tuple"sb"[|val_id;val_sfb|]) o and val_seb o = val_sum "seb" 0 [|[|val_mp|];[|val_uid;val_modty;val_seb|];[|val_uid;val_sb|]; [|val_seb;val_seb;val_cstrs|];[|val_seb;val_with|]|] o and val_with o = val_sum "with" 0 [|[|val_list val_id;val_mp;val_cstrs|]; [|val_list val_id;val_cb|]|] o and val_mod o = val_tuple "module_body" [|val_opt val_seb;val_opt val_seb;val_cstrs;val_subst;no_val|] o and val_modty o = val_tuple "module_type_body" [|val_seb;val_opt val_mp;val_subst|] o let val_deps = val_list (val_tuple"dep"[|val_dp;no_val|]) let val_vo = val_tuple "vo" [|val_dp;val_mod;val_deps;val_eng|]