From 7a6e58dac583377feb3934af0fdee39d9865f4c7 Mon Sep 17 00:00:00 2001 From: Sungchan Yi Date: Tue, 12 Nov 2024 22:34:21 +0900 Subject: [PATCH] chore: Pull-Request [calofmijuck-11-12-2024] from Obsidian (#168) * PUSH NOTE : 02. Symmetric Key Cryptography (1).md * PUSH NOTE : 1. OTP, Stream Ciphers and PRGs.md * DELETE FILE : _posts/lecture-notes/internet-security/2023-09-07-otp-stream-cipher-prgs.md --- .../2023-09-11-symmetric-key-cryptography-1.md | 4 ++-- 1 file changed, 2 insertions(+), 2 deletions(-) diff --git a/_posts/lecture-notes/internet-security/2023-09-11-symmetric-key-cryptography-1.md b/_posts/lecture-notes/internet-security/2023-09-11-symmetric-key-cryptography-1.md index dc10fd8..205295f 100644 --- a/_posts/lecture-notes/internet-security/2023-09-11-symmetric-key-cryptography-1.md +++ b/_posts/lecture-notes/internet-security/2023-09-11-symmetric-key-cryptography-1.md @@ -191,7 +191,7 @@ Let $m \in \left\lbrace 0, 1 \right\rbrace^n$ be the message to encrypt. Then ch - Encryption: $E(k, m) = k \oplus m$. - Decryption: $D(k, c) = k \oplus c$. -This scheme is **provably secure**. See also [one-time pad (Modern Cryptography)](1.%20OTP,%20Stream%20Ciphers%20and%20PRGs.md#one-time-pad-(otp)). +This scheme is **provably secure**. See also [one-time pad (Modern Cryptography)](../modern-cryptography/2023-09-07-otp-stream-cipher-prgs.md#one-time-pad-(otp)). ## Perfect Secrecy @@ -225,7 +225,7 @@ since for each $m$ and $c$, $k$ is determined uniquely. *Proof*. Assume not, then we can find some message $m_0 \in \mathcal{M}$ such that $m_0$ is not a decryption of some $c \in \mathcal{C}$. This is because the decryption algorithm $D$ is deterministic and $\lvert \mathcal{K} \rvert < \lvert \mathcal{M} \rvert$. -For the proof in detail, check [Shannon's Theorem (Modern Cryptography)](1.%20OTP,%20Stream%20Ciphers%20and%20PRGs.md#shannon's-theorem). +For the proof in detail, check [Shannon's Theorem (Modern Cryptography)](../modern-cryptography/2023-09-07-otp-stream-cipher-prgs.md#shannon's-theorem). ### Two-Time Pad is Insecure