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modular arithmetic

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(mathematics)modular arithmetic - (Or "clock arithmetic") A kind of integer arithmetic that reduces all numbers to one of a fixed set [0..N-1] (this would be "modulo N arithmetic") by effectively repeatedly adding or subtracting N (the "modulus") until the result is within this range.

The original mathematical usage considers only __equivalence__ modulo N. The numbers being compared can take any values, what matters is whether they differ by a multiple of N. Computing usage however, considers modulo to be an operator that returns the remainder after integer division of its first argument by its second.

Ordinary "clock arithmetic" is like modular arithmetic except that the range is [1..12] whereas modulo 12 would be [0..11].


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On the other hand the authors outline the basics of complex numbers and modular arithmetic.
Rather than utilizing 32-bit integers or 64-bit floating point, key exchange heavily depends on extended precision modular arithmetic using 512-, 1024, or even 2048-bit integers.
2 solution is a single-chip Trusted Platform Module - the ST19WP18 - a full-featured 8-bit microcomputer in the company's ST19W family of security-proven MCUs with an advanced cryptographic co-processor (1088-bit Modular Arithmetic Processor, called MAP) supporting Public Key Infrastructure (PKI) functions and dedicated to smart card and other secure applications.
 
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