Adjusted wording for the sequential statement.

src/fa/order/lattice.tex

@@ -65,7 +65,6 @@
     Let $(E, \le)$ be an ordered vector space, then $E$ is a \textbf{vector lattice} if for any $x, y \in E$, $x \vee y = \sup\bracs{x, y}$ and $x \wedge y = \inf\bracs{x, y}$ exist. 
 \end{definition}
 
-
 \begin{definition}[Absolute Value]
 \label{definition:order-absolute-value}
     Let $(E, \le)$ be a vector lattice and $x \in E$, then $|x| = x \vee -x$ is the \textbf{absolute value} of $x$.