--- a/src/HOL/Big_Operators.thy Thu Mar 18 13:57:00 2010 +0100
+++ b/src/HOL/Big_Operators.thy Thu Mar 18 13:59:20 2010 +0100
@@ -1577,12 +1577,12 @@
from assms show ?thesis by (simp add: Max_def fold1_belowI)
qed
-lemma Min_ge_iff [simp, noatp]:
+lemma Min_ge_iff [simp, no_atp]:
assumes "finite A" and "A \<noteq> {}"
shows "x \<le> Min A \<longleftrightarrow> (\<forall>a\<in>A. x \<le> a)"
using assms by (simp add: Min_def min_max.below_fold1_iff)
-lemma Max_le_iff [simp, noatp]:
+lemma Max_le_iff [simp, no_atp]:
assumes "finite A" and "A \<noteq> {}"
shows "Max A \<le> x \<longleftrightarrow> (\<forall>a\<in>A. a \<le> x)"
proof -
@@ -1591,12 +1591,12 @@
from assms show ?thesis by (simp add: Max_def below_fold1_iff)
qed
-lemma Min_gr_iff [simp, noatp]:
+lemma Min_gr_iff [simp, no_atp]:
assumes "finite A" and "A \<noteq> {}"
shows "x < Min A \<longleftrightarrow> (\<forall>a\<in>A. x < a)"
using assms by (simp add: Min_def strict_below_fold1_iff)
-lemma Max_less_iff [simp, noatp]:
+lemma Max_less_iff [simp, no_atp]:
assumes "finite A" and "A \<noteq> {}"
shows "Max A < x \<longleftrightarrow> (\<forall>a\<in>A. a < x)"
proof -
@@ -1606,12 +1606,12 @@
by (simp add: Max_def dual.strict_below_fold1_iff [folded dual.dual_max])
qed
-lemma Min_le_iff [noatp]:
+lemma Min_le_iff [no_atp]:
assumes "finite A" and "A \<noteq> {}"
shows "Min A \<le> x \<longleftrightarrow> (\<exists>a\<in>A. a \<le> x)"
using assms by (simp add: Min_def fold1_below_iff)
-lemma Max_ge_iff [noatp]:
+lemma Max_ge_iff [no_atp]:
assumes "finite A" and "A \<noteq> {}"
shows "x \<le> Max A \<longleftrightarrow> (\<exists>a\<in>A. x \<le> a)"
proof -
@@ -1621,12 +1621,12 @@
by (simp add: Max_def dual.fold1_below_iff [folded dual.dual_max])
qed
-lemma Min_less_iff [noatp]:
+lemma Min_less_iff [no_atp]:
assumes "finite A" and "A \<noteq> {}"
shows "Min A < x \<longleftrightarrow> (\<exists>a\<in>A. a < x)"
using assms by (simp add: Min_def fold1_strict_below_iff)
-lemma Max_gr_iff [noatp]:
+lemma Max_gr_iff [no_atp]:
assumes "finite A" and "A \<noteq> {}"
shows "x < Max A \<longleftrightarrow> (\<exists>a\<in>A. x < a)"
proof -