From 7c66b227a494748e2a546fb85317accd00aebe53 Mon Sep 17 00:00:00 2001
From: Justin Gassner <justin.gassner@mailbox.org>
Date: Thu, 15 Feb 2024 05:11:07 +0100
Subject: Update

---
 pages/complex-analysis/one-complex-variable/power-series.md | 5 +++--
 1 file changed, 3 insertions(+), 2 deletions(-)

(limited to 'pages/complex-analysis/one-complex-variable/power-series.md')

diff --git a/pages/complex-analysis/one-complex-variable/power-series.md b/pages/complex-analysis/one-complex-variable/power-series.md
index 31793ab..4876d30 100644
--- a/pages/complex-analysis/one-complex-variable/power-series.md
+++ b/pages/complex-analysis/one-complex-variable/power-series.md
@@ -21,7 +21,8 @@ $a$ is the *center* of the series.
 {% enddefinition %}
 
 {% lemma %}
-Suppose the Banach space valued power series $\sum_{n=0}^{\infty} x_n (z - a)^n$ converges for $z = a + w$.
+Suppose the Banach space valued power series $\sum_{n=0}^{\infty} x_n (z - a)^n$
+converges for $z = a + w$.
 Then it converges absolutely for all $z$ with $\abs{z-a} < \abs{w}$.
 {% endlemma %}
 
@@ -35,7 +36,7 @@ Then either
 
 - the series converges only for $z=a$ (formally $R=0$), or
 - there exists a number $0<R<\infty$ such that
-  the series converges absolutely whenever $\abs{z-a} < R$ 
+  the series converges absolutely whenever $\abs{z-a} < R$
   and diverges whenever $\abs{z-a} > R$, or
 - the series converges absolutely for all $z \in \CC$ (formally $R=\infty$).
 
-- 
cgit v1.2.3-70-g09d2