Fixed set for secret scalar

thesis/sections/mu_security_of_eddsa/omdl'_implies_mu-gamez.tex

@@ -55,7 +55,7 @@ This section shows that \somdl implies MU-\igame using the Algebraic Group Model
 	\begin{algorithmic}[1]
 		\Statex \underline{\game $G_0$ / \textcolor{blue}{$G_1$} / \textcolor{red}{$G_2$}}
 		\State \textbf{for} $i \in \{1,2,...,N\}$
-		\State \quad $a_i \randomsample \{2^{n-1}, 2^{n-1} + 8, ..., 2^n - 8\}$
+		\State \quad $a_i \randomsample \{2^{n-1}, 2^{n-1} + 2^c, ..., 2^n - 2^c\}$
 		\State \quad $\groupelement{A_i} \assign a_i \groupelement{B}$
 		\State $s^* \randomsample \adversary{A}^{\ioracle(\inp)}(\groupelement{A_1}, \groupelement{A_2}, ..., \groupelement{A_N})$
 		\State \Return $\exists (\groupelement{R}^*, \ch^*) \in Q, i \in \{1,2,...,N\}: \groupelement{R}^* = 2^c s^* \groupelement{B} - 2^c \ch^* \groupelement{A_i}$