Removed line numbers in figures
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@@ -36,7 +36,7 @@ A common security notion for digital signature schemes is the existential unforg
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\State \Return $\exists i \in \{1,2,...,N\}: \verify(\pubkey_i, \m^*, \signature^*) \test 1 \wedge (\pubkey_i, \m^*) \notin M$
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\end{algorithmic}
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\vspace{2mm}
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\begin{algorithmic}[1]
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\begin{algorithmic}
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\Statex \underline{\oracle \Osign($i \in \{1,2,...,n\}$, $\m \in \messagespace$)}
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\State $\signature \randomassign \sign(\privkey_i, \m)$
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\State $M \assign M \cup \{(\pubkey_i, \m)\}$
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@@ -67,7 +67,7 @@ A common security notion for digital signature schemes is the existential unforg
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\State \Return $\exists i \in \{1,2,...,N\}: \verify(\pubkey_i, \m^*, \signature^*) \test 1 \wedge (\pubkey_i, \m^*, \signature^*) \notin M$
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\end{algorithmic}
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\vspace{2mm}
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\begin{algorithmic}[1]
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\begin{algorithmic}
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\Statex \underline{\oracle \Osign($i \in \{1,2,...,n\}$, $\m \in \messagespace$)}
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\State $\signature \randomassign \sign(\privkey_i, \m)$
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\State $M \assign M \cup \{(\pubkey_i, \m, \signature)\}$
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@@ -91,7 +91,7 @@ The MU-UF-NMA security game is similar to the MU-EUF-CMA game. The only differen
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\begin{figure}[h]
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\hrule
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\vspace{1mm}
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\begin{algorithmic}[1]
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\begin{algorithmic}
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\State \underline{\game $\text{MU-UF-NMA}$}
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\State \textbf{for} $i \in \{1,2,...,N\}$
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\State \quad $(\pubkey_i, \privkey_i) \randomassign \keygen(1^\secparamter)$
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@@ -118,7 +118,7 @@ This thesis proves the security of the EdDSA signature scheme under two assumpti
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\begin{figure}[h]
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\hrule
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\vspace{1mm}
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\begin{algorithmic}[1]
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\begin{algorithmic}
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\Statex \underline{\game Dlog}
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\State $a \randomsample \field{L}$
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\State $\groupelement{A} \assign a \groupelement{B}$
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@@ -144,7 +144,7 @@ The one-more discrete logarithm assumption is stronger than the discrete logarit
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\begin{figure}[h]
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\hrule
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\vspace{1mm}
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\begin{algorithmic}[1]
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\begin{algorithmic}
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\Statex \underline{\game OM-Dlog}
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\State \textbf{for} $i \in \{1,2,...,N\}$
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\State \quad $a_i \randomsample \field{L}$
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