Introduction to Cryptology. Lecture 2
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1 Introduction to Cryptology Lecture 2
2 Announcements Access to Canvas? 2 nd Edition vs. 1 st Edition HW1 due on Tuesday, 2/7 Discrete Math Readings/Quizzes on Canvas due on Tuesday, 2/14
3 Agenda Last time: Historical ciphers and their cryptanalysis (K/L 1.3) This time: More cryptanalysis (K/L 1.3) Discussion on defining security Basic terminology Formal definition of symmetric key encryption (K/L 2.1) Information-theoretic security (K/L 2.1)
4 Shift Cipher For 0 i 25, the ith plaintext character is shifted by some value 0 k 25 (mod 26). E.g. k = 3 a b c d e f g h i j k l m n o p q r s t u v w x y z D E F G H I J K L M N O P Q R S T U V W X Y Z A B C goodmorning JRRGPRUQLQJ
5 Frequency Analysis If plaintext is known to be grammatically correct English, can use frequency analysis to break monoalphabetic substitution ciphers:
6 An Improved Attack on Shift/Caesar Cipher using Frequency Analysis Associate letters of English alphabet with numbers Let p i denote the probability of the i-th letter in English text. Using the frequency table: 25 p 2 i=0 i Let q i denote the probability of the i-th letter in this ciphertext: # of occurrences/length of ciphertext 25 Compute I j = i=0 p i q i+j for each possible shift value j Output the value k for which I k is closest to
7 Vigenere Cipher (1500 A.D.) Poly-alphabetic shift cipher: Maps the same plaintext character to different ciphertext characters. Vigenere Cipher applies multiple shift ciphers in sequence. Example: Plaintext: t e l l h i m a b o u t m e Key: c a f e c a f e c a f e c a Ciphertext: W F R Q K J S F E P A Y P F
8 Breaking the Vigenere cipher Assume length of key t is known. Ciphertext C = c 1, c 2, c 3, Consider sequences c 1, c 1+t, c 1+2t, c 2, c 2+t, c 2+2t,.. For each one, run the analysis from before to determine the shift k j for each sequence j.
9 Index of Coincidence Method How to determine the key length? Consider the sequence: c 1, c 1+t c 1+2t, where t is the true key length We expect i=0 q i i=0 p i To determine the key length, try different values 25 2 of τ and compute S τ = i=0 q i for subsequence c 1, c 1+τ, c 1+2τ, When τ = t, we expect S τ to be When τ t, we expect that all characters will occur with roughly the same probability so we expect S τ to be
10 What have we learned? Sufficient key space principle: A secure encryption scheme must have a key space that cannot be searched exhaustively in a reasonable amount of time. Designing secure ciphers is a hard task!! All historical ciphers can be completely broken. First problem: What does it mean for an encryption scheme to be secure?
11 Recall our setting Sender k c Enc k (m) c Receiver k m = Dec k (c)
12 Coming up with the right definition After seeing various encryption schemes that are clearly not secure, can we formalize what it means to for a private key encryption scheme to be secure?
13 Coming up with the right definition First Attempt: An encryption scheme is secure if no adversary can find the secret key when given a ciphertext Problem: The aim of encryption is to protect the message, not the secret key. Ex: Consider an encryption scheme that ignores the secret key and outputs the message.
14 Coming up with the right definition Second Attempt: An encryption scheme is secure if no adversary can find the plaintext that corresponds to the ciphertext Problem: An encryption scheme that reveals 90% of the plaintext would still be considered secure as long as it is hard to find the remaining 10%.
15 Coming up with the right definition Third Attempt: An encryption scheme is secure if no adversary learns meaningful information about the plaintext after seeing the ciphertext How do you formalize learns meaningful information?
16 Coming Up With The Right Definition How do you formalize learns meaningful information? Two ways: An information-theoretic approach of Shannon (next couple of lectures) A computational approach (the approach of modern cryptography)
17 New Topic: Information-Theoretic Security
18 Probability Background
19 Terminology Discrete Random Variable: A discrete random variable is a variable that can take on a value from a finite set of possible different values each with an associated probability. Example: Bag with red, blue, yellow marbles. Random variable X describes the outcome of a random draw from the bag. The value of X can be either red, blue or yellow, each with some probability.
20 More Terminology A discrete probability distribution assigns a probability to each possible outcomes of a discrete random variable. Ex: Bag with red, blue, yellow marbles. An experiment or trial (see below) is any procedure that can be infinitely repeated and has a well-defined set of possible outcomes, known as the sample space. Ex: Drawing a marble at random from the bag. An event is a set of outcomes of an experiment (a subset of the sample space) to which a probability is assigned Ex: A red marble is drawn. Ex: A red or yellow marble is drawn.
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