diff --git a/content/Lectures/Lecture 14.md b/content/Lectures/Lecture 14.md
index a95753ab..829e5d78 100644
--- a/content/Lectures/Lecture 14.md	
+++ b/content/Lectures/Lecture 14.md	
@@ -18,6 +18,7 @@ For $A_{n} \in M$ **pairwise disjoint**
 
 Example $M = \wp(X)$ define measure:
 $\mu(A) = \begin{cases}\#A & \text{When}\ A\ \text{is finite}\\ \infty & \text{When}\ n\ \text{is infinite}\end{cases}$
+
 ---
 # Simple Function
 A **simple function** on $X$ is a function $s : X \to \mathbb{R}$ of the form $s = \Sigma_{i=1}^{n} a_{i} \times X_{a_{i}}$ for pairwise disjoint $A_{i} \subset X$ and distinct real numbers $a_{i}$