Minor improvements on the GGM proofs
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\subsection{Bounds on \sdlog} \label{sec:sdlog}
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This section concentrates on establishing a lower bound for the hardness of a modified version of the discrete logarithm problem in the generic group model. This variation is introduced in definition \ref{def:sdlog} and functions similarly to the original discrete logarithm problem, with the exception of the secret scalar generation, which is derived from the EdDSA signature scheme's key generation algorithm. The subsequent proof is carried out in the generic group model for twisted Edwards curves.
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This section focuses on establishing a lower bound on the hardness of a modified version of the discrete logarithm problem in the generic group model. This variant is introduced in the definition \ref{def:sdlog} and works similarly to the original discrete logarithm problem, except for the secret scalar generation, which is derived from the key generation algorithm of the EdDSA signature scheme. The following proof is given in the generic group model for twisted Edwards curves.
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\begin{theorem}
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\label{theorem:sdlog_ggm}
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