--- a/src/HOL/BNF/Tools/bnf_gfp.ML Sun Sep 23 14:52:53 2012 +0200
+++ b/src/HOL/BNF/Tools/bnf_gfp.ML Sun Sep 23 14:52:53 2012 +0200
@@ -2302,7 +2302,7 @@
val YTs = mk_Ts passiveYs;
val ((((((((((((((((((((fs, fs'), fs_copy), gs), us),
- (Jys, Jys')), (Jys_copy, Jys'_copy)), set_induct_phiss), JRs), Jphis),
+ (Jys, Jys')), (Jys_copy, Jys'_copy)), dtor_set_induct_phiss), JRs), Jphis),
B1s), B2s), AXs), f1s), f2s), p1s), p2s), ps), (ys, ys')), (ys_copy, ys'_copy)),
names_lthy) = names_lthy
|> mk_Frees' "f" fTs
@@ -2677,7 +2677,7 @@
val tacss = map10 zip_axioms map_id_tacs map_comp_tacs map_cong_tacs set_nat_tacss
bd_co_tacs bd_cinf_tacs set_bd_tacss in_bd_tacs map_wpull_tacs srel_O_Gr_tacs;
- val (hset_dtor_incl_thmss, hset_hset_dtor_incl_thmsss, hset_induct_thms) =
+ val (hset_dtor_incl_thmss, hset_hset_dtor_incl_thmsss, dtor_hset_induct_thms) =
let
fun tinst_of dtor =
map (SOME o certify lthy) (dtor :: remove (op =) dtor dtors);
@@ -2713,7 +2713,7 @@
SOME (certify lthy (Term.absfree Jz' (HOLogic.mk_Collect (fst y', snd y',
HOLogic.mk_conj (HOLogic.mk_mem (y, jset $ Jz), phi $ y $ Jz))))))
phis jsets Jzs Jzs';
- val set_induct_thms =
+ val dtor_set_induct_thms =
map6 (fn set_minimal => fn set_set_inclss => fn jsets => fn y => fn y' => fn phis =>
((set_minimal
|> Drule.instantiate' [] (mk_induct_tinst phis jsets y y')
@@ -2722,9 +2722,9 @@
maps (map (fn thm => thm RS @{thm subset_CollectI})) set_set_inclss))
|> singleton (Proof_Context.export names_lthy lthy)
|> rule_by_tactic lthy (ALLGOALS (TRY o etac asm_rl)))
- set_minimal_thms set_set_incl_thmsss' setss_by_range ys ys' set_induct_phiss
+ set_minimal_thms set_set_incl_thmsss' setss_by_range ys ys' dtor_set_induct_phiss
in
- (set_incl_thmss, set_set_incl_thmsss, set_induct_thms)
+ (set_incl_thmss, set_set_incl_thmsss, dtor_set_induct_thms)
end;
fun close_wit I wit = (I, fold_rev Term.absfree (map (nth ys') I) wit);
@@ -2833,7 +2833,7 @@
Skip_Proof.prove lthy [] [] goal
(mk_coind_wit_tac induct dtor_unfold_thms (flat set_natural'ss) wit_thms)
|> Thm.close_derivation)
- goals hset_induct_thms
+ goals dtor_hset_induct_thms
|> map split_conj_thm
|> transpose
|> map (map_filter (try (fn thm => thm RS bspec RS mp)))
@@ -2876,7 +2876,7 @@
val set_incl_thmss = map (map fold_sets) hset_dtor_incl_thmss;
val set_set_incl_thmsss = map (map (map fold_sets)) hset_hset_dtor_incl_thmsss;
- val set_induct_thms = map fold_sets hset_induct_thms;
+ val dtor_set_induct_thms = map fold_sets dtor_hset_induct_thms;
val srels = map2 (fn Ds => mk_srel_of_bnf Ds (passiveAs @ Ts) (passiveBs @ Ts')) Dss bnfs;
val Jsrels = map (mk_srel_of_bnf deads passiveAs passiveBs) Jbnfs;
@@ -2905,10 +2905,10 @@
val goals = map6 mk_goal Jzs Jz's dtors dtor's JsrelRs srelRs;
in
map12 (fn i => fn goal => fn in_srel => fn map_comp => fn map_cong =>
- fn dtor_map => fn set_simps => fn dtor_inject => fn dtor_ctor =>
+ fn dtor_map => fn dtor_sets => fn dtor_inject => fn dtor_ctor =>
fn set_naturals => fn set_incls => fn set_set_inclss =>
Skip_Proof.prove lthy [] [] goal
- (K (mk_dtor_srel_tac in_Jsrels i in_srel map_comp map_cong dtor_map set_simps
+ (K (mk_dtor_srel_tac in_Jsrels i in_srel map_comp map_cong dtor_map dtor_sets
dtor_inject dtor_ctor set_naturals set_incls set_set_inclss))
|> Thm.close_derivation)
ks goals in_srels map_comp's map_congs folded_dtor_map_thms folded_set_simp_thmss'
@@ -2934,7 +2934,7 @@
val Jbnf_common_notes =
[(map_uniqueN, [fold_maps map_unique_thm])] @
- map2 (fn i => fn thm => (mk_set_inductN i, [thm])) ls' set_induct_thms
+ map2 (fn i => fn thm => (mk_dtor_set_inductN i, [thm])) ls' dtor_set_induct_thms
|> map (fn (thmN, thms) =>
((Binding.qualify true (Binding.name_of b) (Binding.name thmN), []), [(thms, [])]));
@@ -2944,7 +2944,7 @@
(dtor_srelN, map single dtor_Jsrel_thms),
(set_inclN, set_incl_thmss),
(set_set_inclN, map flat set_set_incl_thmsss)] @
- map2 (fn i => fn thms => (mk_set_simpsN i, map single thms)) ls' folded_set_simp_thmss
+ map2 (fn i => fn thms => (mk_dtor_setsN i, map single thms)) ls' folded_set_simp_thmss
|> maps (fn (thmN, thmss) =>
map2 (fn b => fn thms =>
((Binding.qualify true (Binding.name_of b) (Binding.name thmN), []), [(thms, [])]))