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{{Short description|Type of algorithm}}
In [[mathematics]], a '''chaos machine''' is a class of algorithms constructed on the base of [[chaos theory]] (mainly deterministic chaos) to produce [[random oracle|pseudo-random oracles]]. It represents the idea of creating a universal scheme with modular design and customizable parameters, which can be applied wherever [[randomness]] and [[butterfly effect|sensitiveness]] is needed.<ref>{{cite speech |title=Cryptography using Chaos|first=J M|last=Blackledge|event=Executive Speeches|location=Warsaw University of Technology|date=March 10, 2010|url=http://konwersatorium.pw.edu.pl/wyklady/2010_VLZ7_02_wyklad.pdf}}</ref>
In [[mathematics]], a '''chaos machine''' is a class of algorithms constructed on the base of [[chaos theory]] (mainly deterministic chaos) to produce [[random oracle|pseudo-random oracles]]. It represents the idea of creating a universal scheme with modular design and customizable parameters, which can be applied wherever [[randomness]] and [[butterfly effect|sensitiveness]] is needed.<ref>{{cite speech |title=Cryptography using Chaos|first=J M|last=Blackledge|event=Executive Speeches|location=Warsaw University of Technology|date=March 10, 2010|url=http://konwersatorium.pw.edu.pl/wyklady/2010_VLZ7_02_wyklad.pdf}}</ref>



Latest revision as of 18:45, 29 September 2026

In mathematics, a chaos machine is a class of algorithms constructed on the base of chaos theory (mainly deterministic chaos) to produce pseudo-random oracles. It represents the idea of creating a universal scheme with modular design and customizable parameters, which can be applied wherever randomness and sensitiveness is needed.[1]

Theoretical model was published in early 2016 by Maciej A. Czyzewski.[2] It was designed specifically to combine the benefits of hash function and pseudo-random function. However, it can be used to implement many cryptographic primitives, including cryptographic hashes, message authentication codes and randomness extractors.[3][4]

The flexibility of the chaos machine design allows it to be tailored for different applications by adjusting the choice of parameters. For example, the period length of the pseudo-random output can be targeted by selecting the appropriate space parameter. [2]

See also

References

  1. ↑ Template:Cite speech
  2. ↑ 2.0 2.1 Template:Cite report
  3. ↑ Barker, Elaine (July 2012). "Recommendation for Key Management". NIST Special Publication 800-57. NIST. http://csrc.nist.gov/publications/nistpubs/800-57/sp800-57_part1_rev3_general.pdf. Retrieved on 19 August 2013. 
  4. ↑ Kaneko, Kunihiko; Tsuda, Ichiro (2001) (in Japanese). Complex systems : chaos and beyond a constructive approach with applications in life sciences. Physics and astronomy online library. Springer. ISBN 3-540-67202-8. http://opac.inria.fr/record=b1101628. Retrieved on 2016-12-27. 


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