changeset 19869 | eba1b9e7c458 |
parent 19858 | d319e39a2e0e |
child 19972 | 89c5afe4139a |
--- a/src/HOL/Nominal/Nominal.thy Mon Jun 12 22:14:38 2006 +0200 +++ b/src/HOL/Nominal/Nominal.thy Tue Jun 13 15:07:47 2006 +0200 @@ -698,7 +698,7 @@ proof (rule_tac ccontr, drule_tac notnotD) assume "UNIV-{a} = ({}::'x set)" with inf2 have "infinite ({}::'x set)" by simp - then show "False" by (auto intro: infinite_nonempty) + then show "False" by auto qed hence "\<exists>(b::'x). b\<in>(UNIV-{a})" by blast then obtain b::"'x" where mem2: "b\<in>(UNIV-{a})" by blast