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Started by Peter Wayner
Tue, 14 Apr 1992 13:09
Depth of DES S-Boxes in "Gates"
Author: Peter Wayner
Date: Tue, 14 Apr 1992 13:09
Date: Tue, 14 Apr 1992 13:09
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I remember a discussion not too long ago about the number of logic gates necessary to simulate the bits of the DES S-box. Someone observed that the DES S-boxes are more complex than random boxes. In this case the measure of complexity is the number of logic gates that it takes to simulate the result. Can anyone point me to a reference on this subject? Thanks, Peter Wayner (wayner@cs.cornell.edu) -- Peter Wayner Department of Computer Science Cornell Univ. Ithaca, NY 14850 EMail:wayner@cs.cornell.edu Office: 607-255-9202 or 255-1008 Home: 116 Oak Ave, Ithaca, NY 14850 Phone: 607-277-6678
Re: Depth of DES S-Boxes in "Gates"
Author: Ross Anderson
Date: Tue, 14 Apr 1992 14:21
Date: Tue, 14 Apr 1992 14:21
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In <1992Apr14.130906.15514@cs.cornell.edu> wayner@cs.cornell.edu (Peter Wayner) said: > I remember a discussion not too long ago about the number of logic > gates necessary to simulate the bits of the DES S-box. Someone > observed that the DES S-boxes are more complex than random boxes. In > this case the measure of complexity is the number of logic gates that > it takes to simulate the result. Can anyone point me to a reference > on this subject? There's a lot of fascinating stuff in switching theory on this topic. It's used to work out ways of implementing various digital functions in soft logic such as PLA's and RAM. Try: `Recent Developments in Switching Theory' ed: A. Mukhopadhyay AP, 1971 and `Spectral Techniques in Digital Logic' S. L. Hurst, D. M. Miller and J. C. Muzio AP, 1985 I suspect that a lot of this stuff could be used in cryptanalysis if one had the time to sit down and work it all out. Ross Anderson
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