changeset 64267 | b9a1486e79be |
parent 62378 | 85ed00c1fe7c |
child 67091 | 1393c2340eec |
--- a/src/HOL/Library/Extended_Nat.thy Sun Oct 16 22:43:51 2016 +0200 +++ b/src/HOL/Library/Extended_Nat.thy Mon Oct 17 11:46:22 2016 +0200 @@ -17,7 +17,7 @@ begin lemma sums_SUP[simp, intro]: "f sums (SUP n. \<Sum>i<n. f i)" - unfolding sums_def by (intro LIMSEQ_SUP monoI setsum_mono2 zero_le) auto + unfolding sums_def by (intro LIMSEQ_SUP monoI sum_mono2 zero_le) auto lemma suminf_eq_SUP: "suminf f = (SUP n. \<Sum>i<n. f i)" using sums_SUP by (rule sums_unique[symmetric])