Fixed more mistakes in the dyadic rational numbers.

src/fa/rs/bv.tex

@@ -68,3 +68,10 @@
 
     Therefore there exists pairs $\bracs{(x_k, y_k)|1 \le k \le N}$ such that $\norm{f(x_k) - f(y_k)}_E \ge 1/n$ for all $n$, and the smallest interval containing each $(x_k, y_k)$ are pairwise disjoint. Thus $[f]_{\text{var}} \ge N/n$ for all $N \in \nat^+$, so $[f]_{\text{var}} = \infty$.
 \end{proof}
+
+\begin{proposition}
+\label{proposition:bounded-variation-one-side-limit}
+    
+\end{proposition}
+
+