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2023-12-09 18:17:22 -08:00
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commit 6a5e02a8ac
27 changed files with 36 additions and 33 deletions

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@ -36,7 +36,7 @@ Using the two theorems above, detail an algorithm for finding $\gcd(a, b)$. \par
Then, compute $\gcd(1610, 207)$ by hand. \par
\begin{solution}
Using \ref{gcd_abc} and the division algorthm,
Using \ref{gcd_abc} and the division algorithm,
% Minipage prevents column breaks inside body
\begin{multicols}{2}

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@ -16,7 +16,7 @@ This is the \textit{discrete logarithm problem}, often abbreviated \textit{DLP}.
\problem{}
Does the discrete log function even exist? \par
Show that $\exp$ is a bijection, which will guarantee the existence of $\log$. \par
\note[Note]{Why does this guarantee the existence of log? Recall our lesson on funtions.}
\note[Note]{Why does this guarantee the existence of log? Recall our lesson on functions.}
\vfill