fix: broken image links have been fixed

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2024-02-09 14:25:14 +09:00
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commit 43e468b600
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@@ -148,7 +148,7 @@ Indeed, $z_1, z_2$ are shares of $z$.[^2] See also Exercise 23.5.[^3]
Now, in the actual computation of AND gates, proceed as follows.
![mc-16-beaver-triple.png](../../../assets/img/posts/Lecture%20Notes/Modern%20Cryptography/mc-16-beaver-triple.png)
![mc-16-beaver-triple.png](/assets/img/posts/Lecture%20Notes/Modern%20Cryptography/mc-16-beaver-triple.png)
> Each $P_i$ has a share of inputs $a_i, b_i$ and a Beaver triple $(x_i, y_i, z_i)$.
> 1. Each $P_i$ computes $u_i = a_i + x_i$, $v_i = b_i + y_i$.