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to get hold of the $K$ and the $M_1$: \begin{itemize} \item $M_2$ must be longer than $M_1$ or $K$, so that the key can be calculated in at least the needed length. - \item A successfully decoded message must be distinguishable from an unsuccessfully decoded message, so that the + \item A successfully decoded message must be distinguishable from an unsuccessfully decoded message, so that the cipher texts $C_x$ and $C_y$ can be exchanged if necessary. \end{itemize} From de7431607c3befd05eeb2a8a49dd06dd896a9c05 Mon Sep 17 00:00:00 2001 From: Daniel Tschertkow Date: Thu, 19 Nov 2020 16:14:05 +0100 Subject: [PATCH 2/2] Adds solution to task 3 --- doc/report.pdf | Bin 130093 -> 139465 bytes doc/report.tex | 15 +++++++++++++++ 2 files changed, 15 insertions(+) diff --git a/doc/report.pdf b/doc/report.pdf index 060510e224e134383d57eade70ccd68c48fed663..305c8443c1a043c6770fce999c94bd1dadb79e76 100644 GIT binary patch delta 83288 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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