Added some notations.
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@@ -14,6 +14,8 @@
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$\mathbb{D}_n$, $\mathbb{D}$ & Dyadic rationals of level $n$; all dyadic rationals. & \autoref{definition:dyadic} \\
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$\mathrm{rk}(q)$ & Dyadic rank of $q \in \mathbb{D}$. & \autoref{definition:dyadic-rank} \\
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$M(x)$ & Unique $M(x) \subset \mathbb{N}^+ \cap [1, \mathrm{rk}(x)]$ such that $x = \sum_{n \in M(x)} 2^{-n}$. & \autoref{proposition:dyadic-subset} \\
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$[n]$ & $\bracs{1, \cdots, n}$ & N/A
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$[n]$ & $\bracs{1, \cdots, n}$ & N/A \\
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$R[x]$ & Ring of polynomials over $R$. & N/A \\
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$F(x)$ & Field of fractions over $F$. & N/A \\
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\end{tabular}
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