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Thereby it's a special case of the \textit{caesar} cipher (shift of an alphabet by \textit{k} letters). Thus 13 is the key and \( |\mathbb{K}| = 1 \). + +\subsection*{b) Vigenère Cipher} +Let \textit{k} be the lenght of the chosen alphabet. Let \( |K| = n \). Thus \( \mathbb{K} = k^n \). + +\subsection*{c) 256 bit AES} +\( \mathbb{K} = 2^{256} \). + +\subsection*{d) monoalphabetic substitution cipher} +We assume that \textit{k} is the lenght of the alphabet. Thus \( \mathbb{K} = k! \). + \section{XOR cipher} \begin{figure}[h] \centering