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Unformatted text preview: dios and directionfinding equipment for sale to foreign militaries. It was designed in 1986 and called XPD, for Exportable Protection Device. Later it was renamed KPD—Kinetic Protection Device—and declassified [1037,1036]. The algorithm uses a 61bit LFSR. There are 210 different primitive feedback polynomials, which were approved by the NSA. The key selects one of these polynomials (they are all stored in ROM somewhere), as well as the initial state of the LFSR. It has eight different nonlinear filters, each of which has six taps from the LFSR and which produces 1 bit. The bits combine to generate a byte, which is used to encrypt or decrypt the datastream. This algorithm looks pretty impressive, but I doubt it is. The NSA allows export, so there must be some attack on the order of 240 or less. What is it? 16.7 Nanoteq
Nanoteq is a South African electronics company. This is their algorithm that has been fielded by the South African police to encrypt their fax transmissions, and presumably for other uses as well. The algorithm is described, more or less, in [902,903]. It uses a 127bit LFSR with a fixed feedback polynomial; the key is the initial state of the feedback register. The 127 bits of the register are reduced to a single keystream bit using 25 primitive cells. Each cell has five inputs and one output: f(x1,x2,x3,x4,x5) = x1 + x2 + (x1 + x3) (x2 + x4 + x5) + (x1 + x4) (x2 + x3) + x5 Each input of the function is XORed with some bit of the key. There is also a secret permutation that depends on the particular implementation, and is not detailed in the papers. This algorithm is only available in hardware. Is this algorithm secure? I doubt it. During the transition to majority rule, embarrassing faxes from one police station to another would sometimes turn up in the liberal newspapers. These could easily have been the results of U.S., U.K., or Soviet intelligence efforts. Ross Anderson took some initial steps towards cryptanalyzing this algorithm in [46]; I expect more results to come soon. Previous Table of Contents Next Products  Contact Us  About Us  Privacy  Ad...
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This note was uploaded on 10/18/2010 for the course MATH CS 301 taught by Professor Aliulger during the Fall '10 term at Koç University.
 Fall '10
 ALIULGER
 Cryptography

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