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[book] Formatting fix.
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@ -81,7 +81,7 @@ In other words, $z_{n-i} = \sum\limits_{h=0}^{i-1} 2^{kh} \cdot m_{h+1}$.
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> In order to support chaining multiple field elements without a gap, we will use a slightly more complicated expression for $m_{i+1}$ that effectively forces $\mathbf{z}_n$ to zero for the last step of each element, as indicated by $q_{S2}$. This allows the cell that would have been $\mathbf{z}_n$ to be used to reinitialize the running sum for the next element.
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> In order to support chaining multiple field elements without a gap, we will use a slightly more complicated expression for $m_{i+1}$ that effectively forces $\mathbf{z}_n$ to zero for the last step of each element, as indicated by $q_{S2}$. This allows the cell that would have been $\mathbf{z}_n$ to be used to reinitialize the running sum for the next element.
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### Generator lookup table
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### Generator lookup table
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The Sinsemilla circuit makes use of $2^10$ pre-computed random generators. These are loaded into a lookup table:
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The Sinsemilla circuit makes use of $2^{10}$ pre-computed random generators. These are loaded into a lookup table:
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$$
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$$
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\begin{array}{|c|c|c|}
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\begin{array}{|c|c|c|}
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\hline
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\hline
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