Giovan Battista Bellaso

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Such “scrambled” alphabets were proposed by Bellaso in 1553. The key letters can be seen in the leftmost column.
A 1555 revised version by Bellaso, again with involutor (self-inverse) alphabets

Giovan Battista Bellaso (* 1505 in Brescia , † between 1568 and 1581 probably in Rome ) was an Italian cryptologist .

Life

Little is known about his life and some of the information received is contradictory. He grew up in a respected family, the son of a patrician named Piervincenzo from Brescia, one of the wealthiest cities in Lombardy in the early 16th century , and later moved to Padua . According to records in the archives of the University of Padua , he spent the years 1537–38 there and graduated in law in 1538 . The year of his death is unknown, but it is believed to be between 1568 and 1581. He probably died in Rome .

Cryptology

Bellaso dealt with cryptology , as many were doing at the time, including for the Roman Curia . From his French contemporary Blaise de Vigenère (1523–1596) it is recorded that Bellaso improved the then new polyalphabetic substitution by suggesting the use of a key . In the form originally proposed by the German Benedictine abbot Johannes Trithemius (1462–1516) in 1508, simply one alphabet after the other should be used to encode a tabula recta ( Latin for "square table") . Bellaso suggested that instead of this fixed procedure, the alphabets should be chosen irregularly in the form of a password or a passphrase that could be freely chosen by the encryptor . He also used the "scrambled" alphabets proposed as early as 1466 by his compatriot Leon Battista Alberti (1404–1472) , whereby he restricted himself to involutorial ones. So he invented polyalphabetic encryption with a password.

Although many users then liked to use easy-to-remember, but also easy-to-guess and thus cryptographically weak passwords or passphrases, such as VIRTVTI OMNIA PARENT (“Everything obeys efficiency”) , Bellaso's proposal represented a considerable cryptographic strengthening of the method. The letters of the label determine the order in which the various alphabets are selected from the table . This resulted in the Vigenère cipher , which in the centuries to come was also known as le chiffre indéchiffrable ( French for "the indecipherable cipher").

Fonts

Foreword to his third book (1564)
  • La cifra del Sig. Giovan Battista Bel [l] aso, gentil'huomo bresciano, nuovamente da lui medesimo ridotta a grandissima brevita et perfettione. Venice, 1533.
  • Novi et singolari modi di cifrare de l'eccellente dottore di legge knife Giouan Battista Bellaso nobile bresciano. Brescia, Lodovico Britannico, 1555.
  • Il vero modo di scrivere in cifra con facilita, prestezza, et securezza di Misser Giovan Battista Bellaso, gentil'huomo bresciano. Bressa, Iacobo Britannico, 1564.

literature

Web links

Individual evidence

  1. Augusto Buonafalce: Bellaso's Reciprocal Ciphers . Cryptologia, 30: 1, p. 39, 2006, doi: 10.1080 / 01611190500383581
  2. Encryption according to Bellaso.Retrieved : May 30, 2016.
  3. Augusto Buonafalce: Bellaso's Reciprocal Ciphers . Cryptologia, 30: 1, p. 40, 2006, doi: 10.1080 / 01611190500383581
  4. Friedrich L. Bauer: Deciphered secrets - methods and maxims of cryptology . Springer, Berlin 2000 (3rd edition), ISBN 3-540-67931-6 , pp. 134-136.
  5. Augusto Buonafalce: Bellaso's Reciprocal Ciphers . Cryptologia, 30: 1, p. 39, 2006, doi: 10.1080 / 01611190500383581
  6. Augusto Buonafalce: Bellaso's Reciprocal Ciphers . Cryptologia, 30: 1, p. 39, 2006, doi: 10.1080 / 01611190500383581
  7. Augusto Buonafalce: Bellaso's Reciprocal Ciphers . Cryptologia, 30: 1, p. 40, 2006, doi: 10.1080 / 01611190500383581
  8. Friedrich L. Bauer: Deciphered secrets. Methods and maxims of cryptology. 3rd, revised and expanded edition. Springer, Berlin et al. 2000, p. 139.
  9. Augusto Buonafalce: Bellaso's Reciprocal Ciphers . Cryptologia, 30: 1, p. 41, 2006, doi: 10.1080 / 01611190500383581
  10. Tobias Schrödel: Breaking Short Vigenère Ciphers , Cryptologia, 32: 4, 2008, pp. 334–347, doi: 10.1080 / 01611190802336097 (English). Retrieved May 30, 2016.