Z Modulo 2Z. Show, in general, that the number of gaussian integer equivalence classes, modulo a gaussian integer $z$ is exactly $n(z)$, where $n$ is the norm function. In modular arithmetic, the integers coprime (relatively prime) to n from the set.
Notes On Black Chippers Fundamentals Of Financial Mathematics Math 195 Docsity from static.docsity.com The modulo operation, commonly expressed as a % operator, is a useful operation in data coding. To mean n|(b − a). Show, in general, that the number of gaussian integer equivalence classes, modulo a gaussian integer $z$ is exactly $n(z)$, where $n$ is the norm function.
As we shall see, they are also critical in the art of cryptography.
We read this as a is congruent to b modulo (or mod) n. For example, 29 ≡ 8 mod 7, and 60 ≡ 0 mod 15. We use this result to. In modular arithmetic, the integers coprime (relatively prime) to n from the set.
0 commenti: