Update

1 files changed, 21 insertions, 24 deletions

diff --git a/pages/complex-analysis/one-complex-variable/cauchys-theorem.md b/pages/complex-analysis/one-complex-variable/cauchys-theorem.md
index 15412bc..2445b8b 100644
--- a/pages/complex-analysis/one-complex-variable/cauchys-theorem.md
+++ b/pages/complex-analysis/one-complex-variable/cauchys-theorem.md
@@ -3,37 +3,34 @@ title: Cauchy's Theorem
 parent: One Complex Variable
 grand_parent: Complex Analysis
 nav_order: 2
-# cspell:words
 ---
 
 # {{ page.title }}
 
-{: .theorem-title }
-> {{ page.title }} (Homotopy Version)
->
-> Let $G$ be a connected open subset of the complex plane.
-> Let $f : G \to \CC$ be a holomorphic function.
-> If $\gamma_0$, $\gamma_1$ are homotopic closed curves in $G$, then
->
-> $$
-> \int_{\gamma_0} \! f(z) \, dz =
-> \int_{\gamma_1} \! f(z) \, dz 
-> $$
->
-> If $\gamma$ is a null-homotopic closed curve in $G$, then
->
-> $$
-> \int_{\gamma} f(z) \, dz = 0
-> $$
+{% theorem Cauchy's Theorem (Homotopy Version) %}
+Let $G$ be a connected open subset of the complex plane.
+Let $f : G \to \CC$ be a holomorphic function.
+If $\gamma_0$, $\gamma_1$ are homotopic closed curves in $G$, then
+
+$$
+\int_{\gamma_0} \! f(z) \, dz =
+\int_{\gamma_1} \! f(z) \, dz 
+$$
+
+If $\gamma$ is a null-homotopic closed curve in $G$, then
+
+$$
+\int_{\gamma} f(z) \, dz = 0
+$$
+{% endtheorem %}
 
 {% proof %}
 {% endproof %}
 
 {{ page.title }} has a converse:
 
-{: .theorem-title }
-> Morera's Theorem
->
-> Let $G \subset \CC$ be open and let $f : G \to \CC$ be a continuous function.
-> If $\int_{\gamma} f(z) \, dz = 0$ for every contour $\gamma$ contained in $G$,
-> then $f$ is holomorphic in $G$.
+{% theorem * Morera's Theorem %}
+Let $G \subset \CC$ be open and let $f : G \to \CC$ be a continuous function.
+If $\int_{\gamma} f(z) \, dz = 0$ for every contour $\gamma$ contained in $G$,
+then $f$ is holomorphic in $G$.
+{% endtheorem %}