Update

1 files changed, 5 insertions, 3 deletions

diff --git a/pages/complex-analysis/one-complex-variable/cauchys-integral-formula.md b/pages/complex-analysis/one-complex-variable/cauchys-integral-formula.md
index 3cf81f7..6ac0803 100644
--- a/pages/complex-analysis/one-complex-variable/cauchys-integral-formula.md
+++ b/pages/complex-analysis/one-complex-variable/cauchys-integral-formula.md
@@ -66,19 +66,21 @@ $$
 Note that the supremum is finite (and is attained),
 because $f$ is continuous and the circle is compact.
 Clearly, the integral evaluates to $2 \pi r / r^{n+1}$
-and the right hand side of the inequality reduces to the desired expression.
+and the right-hand side of the inequality reduces to the desired expression.
 {% endproof %}
 
 ---
 
-Recall that an *entire* function is a holomorphic function that is defined everywhere in the complex plane.
+Recall that an *entire* function is a holomorphic function
+that is defined everywhere in the complex plane.
 
 {% theorem * Liouville's Theorem %}
 Every bounded entire function is constant.
 {% endtheorem %}
 
 {% proof %}
-Consider an entire function $f$ and assume that $\norm{f(z)} \le M$ for all $z \in \CC$ and some $M > 0$.
+Consider an entire function $f$ and
+assume that $\norm{f(z)} \le M$ for all $z \in \CC$ and some $M > 0$.
 Since $f$ is holomorphic on the whole plane, we may make
 [Cauchy's Estimate](#cauchy-s-estimate)
 for all disks centered at any point $a \in \CC$ and with any radius $r>0$.