[book] sinsemilla.md: Correct constraint degrees.

Co-authored-by: Jack Grigg <jack@electriccoin.co>
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therealyingtong 2021-08-17 00:01:30 +08:00
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\begin{array}{|c|l|}
\hline
\text{Degree} & \text{Constraint} \\\hline
2 & q_{S4} \cdot (2 \cdot y_Q - Y_{A,0}) = 0 \\\hline
5 & q_{S1,i} \Rightarrow (m_{i+1},\, x_{P,i},\, y_{P,i}) \in \mathcal{P} \\\hline
4 & q_{S4} \cdot (2 \cdot y_Q - Y_{A,0}) = 0 \\\hline
6 & q_{S1,i} \Rightarrow (m_{i+1},\, x_{P,i},\, y_{P,i}) \in \mathcal{P} \\\hline
3 & q_{S1,i} \cdot \big(\lambda_{2,i}^2 - (x_{A,i+1} + x_{R,i} + x_{A,i})\big) \\\hline
6 & q_{S1,i} \cdot \left(4 \cdot \lambda_{2,i} \cdot (x_{A,i} - x_{A,i+1}) - (2 \cdot Y_{A,i} + (2 - q_{S3,i}) \cdot Y_{A,i+1} + 2 \cdot q_{S3,i} \cdot y_{A,n})\right) = 0 \\\hline
5 & q_{S1,i} \cdot \left(4 \cdot \lambda_{2,i} \cdot (x_{A,i} - x_{A,i+1}) - (2 \cdot Y_{A,i} + (2 - q_{S3,i}) \cdot Y_{A,i+1} + 2 \cdot q_{S3,i} \cdot y_{A,n})\right) = 0 \\\hline
\end{array}
$$