diff -r 4e5bd3883429 -r 557302525778 src/HOL/BNF/Examples/Process.thy --- a/src/HOL/BNF/Examples/Process.thy Wed Sep 26 10:00:59 2012 +0200 +++ b/src/HOL/BNF/Examples/Process.thy Wed Sep 26 10:00:59 2012 +0200 @@ -45,7 +45,7 @@ Act: "\ a a' p p'. \ (Action a p) (Action a' p') \ a = a' \ \ p p'" and Ch: "\ p q p' q'. \ (Choice p q) (Choice p' q') \ \ p p' \ \ q q'" shows "p = p'" -proof(intro mp[OF process.dtor_rel_coinduct, of \, OF _ phi], clarify) +proof(intro mp[OF process.dtor_coinduct, of \, OF _ phi], clarify) fix p p' assume \: "\ p p'" show "pre_process_rel (op =) \ (process_dtor p) (process_dtor p')" proof(cases rule: process.exhaust[of p])