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Title: Ciphertext  
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Subject: Cryptanalysis of the Lorenz cipher, Cryptanalysis, Rotor machine, Substitution cipher, Confusion and diffusion
Collection: Cryptography
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The Zimmermann Telegram (as it was sent from Washington to Mexico) encrypted as ciphertext.
KGB ciphertext found in a hollow nickel in Brooklyn in 1953

In cryptography, ciphertext or cyphertext is the result of encryption performed on plaintext using an algorithm, called a cipher.[1] Ciphertext is also known as encrypted or encoded information because it contains a form of the original plaintext that is unreadable by a human or computer without the proper cipher to decrypt it. Decryption, the inverse of encryption, is the process of turning ciphertext into readable plaintext. Ciphertext is not to be confused with codetext because the latter is a result of a code, not a cipher.


  • Symmetric key example 1
  • Types of ciphers 2
    • Historical ciphers 2.1
    • Modern ciphers 2.2
  • Cryptanalysis 3
    • Attack models 3.1
  • Famous ciphertexts 4
  • See also 5
  • References 6
  • Further reading 7

Symmetric key example

Let m\! be the plaintext message that Alice wants to secretly transmit to Bob and let E_k\! be the encryption cipher, where _k\! is a secret key. Alice must first transform the plaintext into ciphertext, c\!, in order to securely send the message to Bob.

c = E_k(m)\![2]

Both Alice and Bob must know the choice of key, k\!, or else the ciphertext is useless. Once the message is encrypted as ciphertext, Alice can safely transmit it to Bob (assuming no one else knows the key). In order to read Alice's message, Bob must decrypt the ciphertext using {E_k}^{-1}\! which is known as the decryption cipher, D_k\!.

D_k(c) = D_k(E_k(m)) = m\![2]

Types of ciphers

The history of cryptography began thousands of years ago. Cryptography uses a variety of different types of encryption. Earlier algorithms were performed by hand and are substantially different from modern algorithms, which are generally executed by a machine.

Historical ciphers

Historical pen and paper ciphers used in the past are sometimes known as classical ciphers. They include:

Historical ciphers are not generally used as a standalone encryption solution because they are quite easy to crack. Many of the classical ciphers can be cracked using brute force or by analyzing only ciphertext with the exception of the one-time pad.

Modern ciphers

Modern ciphers are more secure than classical ciphers and are designed to withstand a wide range of attacks. An attacker should not be able to find the key used in a modern cipher, even if he knows any amount of plaintext and corresponding ciphertext. Modern encryption methods can be divided into the following categories:

In a symmetric key algorithm (e.g., DES and AES), the sender and receiver must have a shared key set up in advance and kept secret from all other parties; the sender uses this key for encryption, and the receiver uses the same key for decryption. In an asymmetric key algorithm (e.g., RSA), there are two separate keys: a public key is published and enables any sender to perform encryption, while a private key is kept secret by the receiver and enables only him to perform correct decryption.

Symmetric key ciphers can be divided into block ciphers and stream ciphers. Block ciphers operate on fixed-length groups of bits, called blocks, with an unvarying transformation. Stream ciphers encrypt plaintext digits one at a time on a continuous stream of data and the transformation of successive digits varies during the encryption process.


The Zimmermann Telegram decrypted into plaintext (and translated into English).

Cryptanalysis is the study of methods for obtaining the meaning of encrypted information, without access to the secret information that is normally required to do so. Typically, this involves knowing how the system works and finding a secret key. Cryptanalysis is also referred to as codebreaking or cracking the code. Ciphertext is generally the easiest part of a cryptosystem to obtain and therefore is an important part of cryptanalysis. Depending on what information is available and what type of cipher is being analyzed, crypanalysts can follow one or more attack models to crack a cipher.

Attack models

  • Ciphertext-only: the cryptanalyst has access only to a collection of ciphertexts or codetexts
  • Known-plaintext: the attacker has a set of ciphertexts to which he knows the corresponding plaintext
  • Chosen-plaintext attack: the attacker can obtain the ciphertexts corresponding to an arbitrary set of plaintexts of his own choosing
    • Batch chosen-plaintext attack: where the cryptanalyst chooses all plaintexts before any of them are encrypted. This is often the meaning of an unqualified use of "chosen-plaintext attack".
    • Adaptive chosen-plaintext attack: where the cryptanalyst makes a series of interactive queries, choosing subsequent plaintexts based on the information from the previous encryptions.
  • Chosen-ciphertext attack: the attacker can obtain the plaintexts corresponding to an arbitrary set of ciphertexts of his own choosing
  • Related-key attack: like a chosen-plaintext attack, except the attacker can obtain ciphertexts encrypted under two different keys. The keys are unknown, but the relationship between them is known; for example, two keys that differ in the one bit.

The ciphertext-only attack model is the weakest because it implies that the cryptanalyst has nothing but ciphertext. Modern ciphers rarely fail under this attack.[3]

Famous ciphertexts

The Shugborough inscription, England

See also


  1. ^ Berti, Hansche, Hare (2003). Official (ISC)² Guide to the  
  2. ^ a b van Tilborg, Henk C.A. (2000). Fundamentals of Cryptology. Kluwer Academic Publishers. p. 3.  
  3. ^ Schneier, Bruce. Secrets & Lies. Wiley Computer Publishing Inc. pp. 90–91.  

Further reading

  • Helen Fouché Gaines, “Cryptanalysis”, 1939, Dover. ISBN 0-486-20097-3
  • David Kahn, The Codebreakers - The Story of Secret Writing (ISBN 0-684-83130-9) (1967)
  • Abraham Sinkov, Elementary Cryptanalysis: A Mathematical Approach, Mathematical Association of America, 1966. ISBN 0-88385-622-0
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