Update

1 files changed, 3 insertions, 3 deletions

diff --git a/pages/measure-and-integration/lebesgue-integral/convergence-theorems.md b/pages/measure-and-integration/lebesgue-integral/convergence-theorems.md
index 67f0996..f9ebc4a 100644
--- a/pages/measure-and-integration/lebesgue-integral/convergence-theorems.md
+++ b/pages/measure-and-integration/lebesgue-integral/convergence-theorems.md
@@ -32,10 +32,10 @@ $$
 In the following proof we omit $X$ and $d\mu$ for visual clarity.
 
 {% proof %}
-By definition, we have $\liminf_{n \to \infty} f_n = \lim_{n \to \infty} g_n$, where $g_n = \inf_{k \ge n} f_k$.
+By definition, we have $\liminf_{n \to \infty} f_n = \lim_{n \to \infty} g_n$,
+where $g_n = \inf_{k \ge n} f_k$.
 Now $(g_n)$ is a monotonic sequence of nonnegative measurable functions.
-By the
-[Monotone Convergence Theorem](#monotone-convergence-theorem)
+By the [Monotone Convergence Theorem](#monotone-convergence-theorem)
 
 $$
 \int \liminf_{n \to \infty} f_n = \lim_{n \to \infty} \int g_n.