Formatting Fix

docs/math/abstract-algebra/17-polynomial-rings.md

@@ -1,4 +1,5 @@
 # Chapter 17 - Polynomial Rings
+
 ## Section 17.1 - Polynomial Rings
 
 Throughout this chapter, we will assume that $R$ is a commutative ring with identity.
@@ -63,4 +64,4 @@ Then, if $p | a_i$ for $0 \leq i < n$, but $p \nmid a_n$ and $p^2 \nmid a_0$, th
 
 **Theorem**. If $F$ is a field, then every ideal in $F[x]$ is a principal ideal.
 
-**Theorem**. Let $F$ be a field, and suppose $p(x) \in F[x]$. Then, the ideal $<p(x)>$ is maximal if and only if $p(x)$ is irreducible.
+**Theorem**. Let $F$ be a field, and suppose $p(x) \in F[x]$. Then, the ideal $<p(x)>$ is maximal if and only if $p(x)$ is irreducible.