diff -r 820cfb3da6d3 -r 2c5d5da79a1e src/HOLCF/Lift.thy --- a/src/HOLCF/Lift.thy Sat Nov 05 21:42:24 2005 +0100 +++ b/src/HOLCF/Lift.thy Sat Nov 05 21:50:37 2005 +0100 @@ -103,10 +103,10 @@ *} lemma cont_Rep_CFun_app: "\cont g; cont f\ \ cont(\x. ((f x)\(g x)) s)" -by (rule cont2cont_Rep_CFun [THEN cont2cont_CF1L]) +by (rule cont2cont_Rep_CFun [THEN cont2cont_fun]) lemma cont_Rep_CFun_app_app: "\cont g; cont f\ \ cont(\x. ((f x)\(g x)) s t)" -by (rule cont_Rep_CFun_app [THEN cont2cont_CF1L]) +by (rule cont_Rep_CFun_app [THEN cont2cont_fun]) subsection {* Further operations *} @@ -128,7 +128,7 @@ apply (induct x) apply simp apply simp -apply (rule cont_id [THEN cont2cont_CF1L]) +apply (rule cont_id [THEN cont2cont_fun]) done lemma cont_lift_case2: "cont (\x. lift_case \ f x)"