src/HOL/Tools/BNF/bnf_lfp_size.ML
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(*  Title:      HOL/Tools/BNF/bnf_lfp_size.ML
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    Author:     Jasmin Blanchette, TU Muenchen
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    Copyright   2014
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Generation of size functions for datatypes.
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*)
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signature BNF_LFP_SIZE =
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sig
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  val size_plugin: string
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  val register_size: string -> string -> thm list -> thm list -> local_theory -> local_theory
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  val register_size_global: string -> string -> thm list -> thm list -> theory -> theory
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  val size_of: Proof.context -> string -> (string * (thm list * thm list)) option
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  val size_of_global: theory -> string -> (string * (thm list * thm list)) option
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end;
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structure BNF_LFP_Size : BNF_LFP_SIZE =
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struct
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open BNF_Util
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open BNF_Tactics
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open BNF_Def
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open BNF_FP_Def_Sugar
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val size_plugin = "size";
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val size_N = "size_";
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val rec_o_mapN = "rec_o_map";
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val sizeN = "size";
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val size_o_mapN = "size_o_map";
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val nitpicksimp_attrs = @{attributes [nitpick_simp]};
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val simp_attrs = @{attributes [simp]};
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structure Data = Generic_Data
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(
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  type T = (string * (thm list * thm list)) Symtab.table;
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  val empty = Symtab.empty;
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  val extend = I
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  fun merge data = Symtab.merge (K true) data;
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);
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fun register_size T_name size_name size_simps size_o_maps =
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  Context.proof_map (Data.map (Symtab.update (T_name, (size_name, (size_simps, size_o_maps)))));
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fun register_size_global T_name size_name size_simps size_o_maps =
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  Context.theory_map (Data.map (Symtab.update (T_name, (size_name, (size_simps, size_o_maps)))));
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val size_of = Symtab.lookup o Data.get o Context.Proof;
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val size_of_global = Symtab.lookup o Data.get o Context.Theory;
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fun mk_plus_nat (t1, t2) = Const (@{const_name Groups.plus},
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  HOLogic.natT --> HOLogic.natT --> HOLogic.natT) $ t1 $ t2;
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fun mk_to_natT T = T --> HOLogic.natT;
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fun mk_abs_zero_nat T = Term.absdummy T HOLogic.zero;
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fun pointfill ctxt th = unfold_thms ctxt [o_apply] (th RS fun_cong);
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fun mk_unabs_def_unused_0 n =
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  funpow n (fn thm => thm RS @{thm fun_cong_unused_0} handle THM _ => thm RS fun_cong);
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val rec_o_map_simps =
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  @{thms o_def[abs_def] id_def case_prod_app case_sum_map_sum case_prod_map_prod
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      BNF_Composition.id_bnf_def};
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fun mk_rec_o_map_tac ctxt rec_def pre_map_defs live_nesting_map_ident0s abs_inverses
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    ctor_rec_o_map =
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  unfold_thms_tac ctxt [rec_def] THEN
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  HEADGOAL (rtac (ctor_rec_o_map RS trans) THEN'
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    CONVERSION Thm.eta_long_conversion THEN'
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    asm_simp_tac (ss_only (pre_map_defs @
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        distinct Thm.eq_thm_prop (live_nesting_map_ident0s @ abs_inverses) @ rec_o_map_simps)
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      ctxt));
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val size_o_map_simps = @{thms prod_inj_map inj_on_id snd_comp_apfst[unfolded apfst_def]};
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fun mk_size_o_map_tac ctxt size_def rec_o_map inj_maps size_maps =
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  unfold_thms_tac ctxt [size_def] THEN
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  HEADGOAL (rtac (rec_o_map RS trans) THEN'
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    asm_simp_tac (ss_only (inj_maps @ size_maps @ size_o_map_simps) ctxt)) THEN
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  IF_UNSOLVED (unfold_thms_tac ctxt @{thms o_def} THEN HEADGOAL (rtac refl));
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fun generate_datatype_size (fp_sugars as ({T = Type (_, As), BT = Type (_, Bs), fp = Least_FP,
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      fp_res = {bnfs = fp_bnfs, xtor_co_rec_o_map_thms = ctor_rec_o_maps, ...}, fp_nesting_bnfs,
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      live_nesting_bnfs, ...} : fp_sugar) :: _) lthy0 =
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    let
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      val data = Data.get (Context.Proof lthy0);
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      val Ts = map #T fp_sugars
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      val T_names = map (fst o dest_Type) Ts;
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      val nn = length Ts;
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      val B_ify = Term.typ_subst_atomic (As ~~ Bs);
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      val recs = map #co_rec fp_sugars;
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      val rec_thmss = map #co_rec_thms fp_sugars;
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      val rec_Ts as rec_T1 :: _ = map fastype_of recs;
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      val rec_arg_Ts = binder_fun_types rec_T1;
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      val Cs = map body_type rec_Ts;
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      val Cs_rho = map (rpair HOLogic.natT) Cs;
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      val substCnatT = Term.subst_atomic_types Cs_rho;
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      val f_Ts = map mk_to_natT As;
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      val f_TsB = map mk_to_natT Bs;
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      val num_As = length As;
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      fun variant_names n pre = fst (Variable.variant_fixes (replicate n pre) lthy0);
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      val f_names = variant_names num_As "f";
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      val fs = map2 (curry Free) f_names f_Ts;
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      val fsB = map2 (curry Free) f_names f_TsB;
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      val As_fs = As ~~ fs;
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      val size_bs =
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        map ((fn base => Binding.qualify false base (Binding.name (prefix size_N base))) o
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          Long_Name.base_name) T_names;
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      fun is_prod_C @{type_name prod} [_, T'] = member (op =) Cs T'
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        | is_prod_C _ _ = false;
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      fun mk_size_of_typ (T as TFree _) =
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          pair (case AList.lookup (op =) As_fs T of
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              SOME f => f
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            | NONE => if member (op =) Cs T then Term.absdummy T (Bound 0) else mk_abs_zero_nat T)
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        | mk_size_of_typ (T as Type (s, Ts)) =
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          if is_prod_C s Ts then
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            pair (snd_const T)
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          else if exists (exists_subtype_in (As @ Cs)) Ts then
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            (case Symtab.lookup data s of
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              SOME (size_name, (_, size_o_maps)) =>
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              let
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                val (args, size_o_mapss') = split_list (map (fn T => mk_size_of_typ T []) Ts);
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                val size_const = Const (size_name, map fastype_of args ---> mk_to_natT T);
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              in
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                fold (union Thm.eq_thm_prop) (size_o_maps :: size_o_mapss')
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                #> pair (Term.list_comb (size_const, args))
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              end
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            | _ => pair (mk_abs_zero_nat T))
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          else
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            pair (mk_abs_zero_nat T);
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      fun mk_size_of_arg t =
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        mk_size_of_typ (fastype_of t) #>> (fn s => substCnatT (betapply (s, t)));
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      fun mk_size_arg rec_arg_T size_o_maps =
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        let
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          val x_Ts = binder_types rec_arg_T;
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          val m = length x_Ts;
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          val x_names = variant_names m "x";
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          val xs = map2 (curry Free) x_names x_Ts;
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          val (summands, size_o_maps') =
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            fold_map mk_size_of_arg xs size_o_maps
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            |>> remove (op =) HOLogic.zero;
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          val sum =
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            if null summands then HOLogic.zero
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            else foldl1 mk_plus_nat (summands @ [HOLogic.Suc_zero]);
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        in
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          (fold_rev Term.lambda (map substCnatT xs) sum, size_o_maps')
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        end;
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      fun mk_size_rhs recx size_o_maps =
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        fold_map mk_size_arg rec_arg_Ts size_o_maps
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        |>> (fn args => fold_rev Term.lambda fs (Term.list_comb (substCnatT recx, args)));
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      val maybe_conceal_def_binding = Thm.def_binding
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        #> not (Config.get lthy0 bnf_note_all) ? Binding.conceal;
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      val (size_rhss, nested_size_o_maps) = fold_map mk_size_rhs recs [];
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      val size_Ts = map fastype_of size_rhss;
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      val ((raw_size_consts, raw_size_defs), (lthy1', lthy1)) = lthy0
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        |> apfst split_list o fold_map2 (fn b => fn rhs =>
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            Local_Theory.define ((b, NoSyn), ((maybe_conceal_def_binding b, []), rhs))
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            #>> apsnd snd)
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          size_bs size_rhss
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        ||> `Local_Theory.restore;
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      val phi = Proof_Context.export_morphism lthy1 lthy1';
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      val size_defs = map (Morphism.thm phi) raw_size_defs;
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      val size_consts0 = map (Morphism.term phi) raw_size_consts;
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      val size_consts = map2 retype_const_or_free size_Ts size_consts0;
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      val size_constsB = map (Term.map_types B_ify) size_consts;
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      val zeros = map mk_abs_zero_nat As;
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      val overloaded_size_rhss = map (fn c => Term.list_comb (c, zeros)) size_consts;
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      val overloaded_size_Ts = map fastype_of overloaded_size_rhss;
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      val overloaded_size_consts = map (curry Const @{const_name size}) overloaded_size_Ts;
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      val overloaded_size_def_bs =
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        map (maybe_conceal_def_binding o Binding.suffix_name "_overloaded") size_bs;
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      fun define_overloaded_size def_b lhs0 rhs lthy =
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        let
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          val Free (c, _) = Syntax.check_term lthy lhs0;
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          val (thm, lthy') = lthy
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            |> Local_Theory.define ((Binding.name c, NoSyn), ((def_b, []), rhs))
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            |-> (fn (t, (_, thm)) => Spec_Rules.add Spec_Rules.Equational ([t], [thm]) #> pair thm);
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          val ctxt_thy = Proof_Context.init_global (Proof_Context.theory_of lthy');
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          val thm' = singleton (Proof_Context.export lthy' ctxt_thy) thm;
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        in (thm', lthy') end;
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      val (overloaded_size_defs, lthy2) = lthy1
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        |> Local_Theory.background_theory_result
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          (Class.instantiation (T_names, map dest_TFree As, [HOLogic.class_size])
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           #> fold_map3 define_overloaded_size overloaded_size_def_bs overloaded_size_consts
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             overloaded_size_rhss
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           ##> Class.prove_instantiation_instance (K (Class.intro_classes_tac []))
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           ##> Local_Theory.exit_global);
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      val size_defs' =
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        map (mk_unabs_def (num_As + 1) o (fn thm => thm RS meta_eq_to_obj_eq)) size_defs;
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      val size_defs_unused_0 =
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        map (mk_unabs_def_unused_0 (num_As + 1) o (fn thm => thm RS meta_eq_to_obj_eq)) size_defs;
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      val overloaded_size_defs' =
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        map (mk_unabs_def 1 o (fn thm => thm RS meta_eq_to_obj_eq)) overloaded_size_defs;
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      val all_overloaded_size_defs = overloaded_size_defs @
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        (Spec_Rules.retrieve lthy0 @{const size ('a)}
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         |> map_filter (try (fn (Spec_Rules.Equational, (_, [thm])) => thm)));
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      val nested_size_maps = map (pointfill lthy2) nested_size_o_maps @ nested_size_o_maps;
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      val all_inj_maps = map inj_map_of_bnf (fp_bnfs @ fp_nesting_bnfs @ live_nesting_bnfs)
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        |> distinct Thm.eq_thm_prop;
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      fun derive_size_simp size_def' simp0 =
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        (trans OF [size_def', simp0])
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        |> Simplifier.asm_full_simplify (ss_only (@{thms inj_on_convol_ident id_def o_def
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          snd_conv} @ all_inj_maps @ nested_size_maps) lthy2)
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        |> fold_thms lthy2 size_defs_unused_0;
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      fun derive_overloaded_size_simp overloaded_size_def' simp0 =
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        (trans OF [overloaded_size_def', simp0])
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        |> unfold_thms lthy2 @{thms add_0_left add_0_right}
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        |> fold_thms lthy2 all_overloaded_size_defs;
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      val size_simpss = map2 (map o derive_size_simp) size_defs' rec_thmss;
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      val size_simps = flat size_simpss;
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      val overloaded_size_simpss =
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        map2 (map o derive_overloaded_size_simp) overloaded_size_defs' size_simpss;
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      val size_thmss = map2 append size_simpss overloaded_size_simpss;
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      val ABs = As ~~ Bs;
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      val g_names = variant_names num_As "g";
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      val gs = map2 (curry Free) g_names (map (op -->) ABs);
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      val liveness = map (op <>) ABs;
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      val live_gs = AList.find (op =) (gs ~~ liveness) true;
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      val live = length live_gs;
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      val maps0 = map map_of_bnf fp_bnfs;
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      val (rec_o_map_thmss, size_o_map_thmss) =
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        if live = 0 then
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          `I (replicate nn [])
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        else
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          let
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            val pre_bnfs = map #pre_bnf fp_sugars;
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            val pre_map_defs = map map_def_of_bnf pre_bnfs;
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            val live_nesting_map_ident0s = map map_ident0_of_bnf live_nesting_bnfs;
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            val abs_inverses = map (#abs_inverse o #absT_info) fp_sugars;
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            val rec_defs = map #co_rec_def fp_sugars;
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            val gmaps = map (fn map0 => Term.list_comb (mk_map live As Bs map0, live_gs)) maps0;
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            val num_rec_args = length rec_arg_Ts;
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            val h_Ts = map B_ify rec_arg_Ts;
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            val h_names = variant_names num_rec_args "h";
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            val hs = map2 (curry Free) h_names h_Ts;
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            val hrecs = map (fn recx => Term.list_comb (Term.map_types B_ify recx, hs)) recs;
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            val rec_o_map_lhss = map2 (curry HOLogic.mk_comp) hrecs gmaps;
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            val ABgs = ABs ~~ gs;
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            fun mk_rec_arg_arg (x as Free (_, T)) =
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              let val U = B_ify T in
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                if T = U then x else build_map lthy2 [] (the o AList.lookup (op =) ABgs) (T, U) $ x
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              end;
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            fun mk_rec_o_map_arg rec_arg_T h =
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              let
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                val x_Ts = binder_types rec_arg_T;
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                val m = length x_Ts;
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                val x_names = variant_names m "x";
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                val xs = map2 (curry Free) x_names x_Ts;
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                val xs' = map mk_rec_arg_arg xs;
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              in
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                fold_rev Term.lambda xs (Term.list_comb (h, xs'))
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              end;
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            fun mk_rec_o_map_rhs recx =
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              let val args = map2 mk_rec_o_map_arg rec_arg_Ts hs in
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                Term.list_comb (recx, args)
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              end;
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            val rec_o_map_rhss = map mk_rec_o_map_rhs recs;
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            val rec_o_map_goals =
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              map2 (fold_rev (fold_rev Logic.all) [gs, hs] o HOLogic.mk_Trueprop oo
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                curry HOLogic.mk_eq) rec_o_map_lhss rec_o_map_rhss;
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            val rec_o_map_thms =
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              map3 (fn goal => fn rec_def => fn ctor_rec_o_map =>
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                  Goal.prove_sorry lthy2 [] [] goal (fn {context = ctxt, ...} =>
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                    mk_rec_o_map_tac ctxt rec_def pre_map_defs live_nesting_map_ident0s abs_inverses
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                      ctor_rec_o_map)
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                  |> Thm.close_derivation)
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                rec_o_map_goals rec_defs ctor_rec_o_maps;
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            val size_o_map_conds =
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              if exists (can Logic.dest_implies o Thm.prop_of) nested_size_o_maps then
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                map (HOLogic.mk_Trueprop o mk_inj) live_gs
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              else
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                [];
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            val fsizes = map (fn size_constB => Term.list_comb (size_constB, fsB)) size_constsB;
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            val size_o_map_lhss = map2 (curry HOLogic.mk_comp) fsizes gmaps;
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            val fgs = map2 (fn fB => fn g as Free (_, Type (_, [A, B])) =>
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              if A = B then fB else HOLogic.mk_comp (fB, g)) fsB gs;
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            val size_o_map_rhss = map (fn c => Term.list_comb (c, fgs)) size_consts;
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            val size_o_map_goals =
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              map2 (fold_rev (fold_rev Logic.all) [fsB, gs] o
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                curry Logic.list_implies size_o_map_conds o HOLogic.mk_Trueprop oo
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                curry HOLogic.mk_eq) size_o_map_lhss size_o_map_rhss;
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            (* The "size o map" theorem generation will fail if "nested_size_maps" is incomplete,
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               which occurs when there is recursion through non-datatypes. In this case, we simply
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               avoid generating the theorem. The resulting characteristic lemmas are then expressed
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               in terms of "map", which is not the end of the world. *)
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            val size_o_map_thmss =
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              map3 (fn goal => fn size_def => the_list o try (fn rec_o_map =>
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                  Goal.prove (*no sorry*) lthy2 [] [] goal (fn {context = ctxt, ...} =>
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                    mk_size_o_map_tac ctxt size_def rec_o_map all_inj_maps nested_size_maps)
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                  |> Thm.close_derivation))
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                size_o_map_goals size_defs rec_o_map_thms
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          in
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            (map single rec_o_map_thms, size_o_map_thmss)
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          end;
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      (* Ideally, the "[code]" attribute would be generated only if the "code" plugin is enabled. *)
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      val code_attrs = Code.add_default_eqn_attrib;
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      val massage_multi_notes =
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        maps (fn (thmN, thmss, attrs) =>
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          map2 (fn T_name => fn thms =>
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              ((Binding.qualify true (Long_Name.base_name T_name) (Binding.name thmN), attrs),
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               [(thms, [])]))
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            T_names thmss)
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        #> filter_out (null o fst o hd o snd);
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      val notes =
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        [(rec_o_mapN, rec_o_map_thmss, []),
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         (sizeN, size_thmss, code_attrs :: nitpicksimp_attrs @ simp_attrs),
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         (size_o_mapN, size_o_map_thmss, [])]
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        |> massage_multi_notes;
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      val (noted, lthy3) =
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        lthy2
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        |> Spec_Rules.add Spec_Rules.Equational (size_consts, size_simps)
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        |> Local_Theory.notes notes;
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      val phi0 = substitute_noted_thm noted;
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    in
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      lthy3
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      |> Local_Theory.declaration {syntax = false, pervasive = true}
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        (fn phi => Data.map (fold2 (fn T_name => fn Const (size_name, _) =>
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             Symtab.update (T_name, (size_name,
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               pairself (map (Morphism.thm (phi0 $> phi))) (size_simps, flat size_o_map_thmss))))
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           T_names size_consts))
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    end
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  | generate_datatype_size _ lthy = lthy;
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val _ = Theory.setup (fp_sugars_interpretation size_plugin
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  (map_local_theory o generate_datatype_size) generate_datatype_size);
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end;