Nominal/nominal_dt_quot.ML
author Christian Urban <urbanc@in.tum.de>
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(*  Title:      nominal_dt_alpha.ML
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    Author:     Christian Urban
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    Author:     Cezary Kaliszyk
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  Performing quotient constructions and lifting theorems
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*)
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signature NOMINAL_DT_QUOT =
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sig
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  val define_qtypes: (string list * binding * mixfix) list -> typ list -> term list -> 
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    thm list -> local_theory -> Quotient_Info.quotdata_info list * local_theory
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  val define_qconsts: typ list -> (string  * term * mixfix) list -> local_theory -> 
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    Quotient_Info.qconsts_info list * local_theory
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  val define_qperms: typ list -> string list -> (string * term * mixfix) list -> 
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    thm list -> local_theory -> local_theory
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  val define_qsizes: typ list -> string list -> (string * term * mixfix) list -> 
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    local_theory -> local_theory
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  val lift_thm: Proof.context -> typ list -> thm -> thm
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end
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structure Nominal_Dt_Quot: NOMINAL_DT_QUOT =
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struct
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(* defines the quotient types *)
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fun define_qtypes qtys_descr alpha_tys alpha_trms alpha_equivp_thms lthy =
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let
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  val qty_args1 = map2 (fn ty => fn trm => (ty, trm, false)) alpha_tys alpha_trms
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  val qty_args2 = (qtys_descr ~~ qty_args1) ~~ alpha_equivp_thms
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in
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  fold_map Quotient_Type.add_quotient_type qty_args2 lthy
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end 
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(* defines quotient constants *)
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fun define_qconsts qtys consts_specs lthy =
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let
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  val (qconst_infos, lthy') = 
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    fold_map (Quotient_Def.lift_raw_const qtys) consts_specs lthy
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  val phi = ProofContext.export_morphism lthy' lthy
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in
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  (map (Quotient_Info.transform_qconsts phi) qconst_infos, lthy')
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end
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(* defines the quotient permutations and proves pt-class *)
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fun define_qperms qtys qfull_ty_names perm_specs raw_perm_laws lthy =
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let
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  val lthy' = 
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    lthy
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    |> Local_Theory.exit_global
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    |> Class.instantiation (qfull_ty_names, [], @{sort pt}) 
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  val (_, lthy'') = define_qconsts qtys perm_specs lthy'
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  val lifted_perm_laws = map (Quotient_Tacs.lifted lthy'' qtys) raw_perm_laws
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  fun tac _ =
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    Class.intro_classes_tac [] THEN
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      (ALLGOALS (resolve_tac lifted_perm_laws))
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  lthy''
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  |> Class.prove_instantiation_exit tac 
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  |> Named_Target.theory_init
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end
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(* defines the size functions and proves size-class *)
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fun define_qsizes qtys qfull_ty_names size_specs lthy =
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let
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  fun tac _ = Class.intro_classes_tac []
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  lthy
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  |> Local_Theory.exit_global
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  |> Class.instantiation (qfull_ty_names, [], @{sort size})
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  |> snd o (define_qconsts qtys size_specs)
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  |> Class.prove_instantiation_exit tac
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  |> Named_Target.theory_init
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end
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(* lifts a theorem and deletes all "_raw" suffixes *)
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fun unraw_str s = 
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  unsuffix "_raw" s
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  handle Fail _ => s
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fun unraw_vars_thm thm =
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let
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  fun unraw_var_str ((s, i), T) = ((unraw_str s, i), T)
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  val vars = Term.add_vars (prop_of thm) []
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  val vars' = map (Var o unraw_var_str) vars
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  Thm.certify_instantiate ([], (vars ~~ vars')) thm
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end
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fun unraw_bounds_thm th =
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let
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  val trm = Thm.prop_of th
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  val trm' = Term.map_abs_vars unraw_str trm
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in
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  Thm.rename_boundvars trm trm' th
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end
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fun lift_thm ctxt qtys thm =
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  Quotient_Tacs.lifted ctxt qtys thm
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  |> unraw_bounds_thm
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  |> unraw_vars_thm
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end (* structure *)
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