Primitive Root Modulo N
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Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In modular arithmetic, a branch of number theory, a primitive root modulo n is any number g with the property that any number coprime to n is congruent to a power of g (mod n). That is, if g is a primitive root (mod n), then for every integer a that has gcd(a, n) = 1, there is an integer k such that gk ¿ a (mod n). k is called the index of a. That is, g is a generator of the multiplicative group of integers modulo n.
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Beschrijving
Bol
Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In modular arithmetic, a branch of number theory, a primitive root modulo n is any number g with the property that any number coprime to n is congruent to a power of g (mod n). That is, if g is a primitive root (mod n), then for every integer a that has gcd(a, n) = 1, there is an integer k such that gk ¿ a (mod n). k is called the index of a. That is, g is a generator of the multiplicative group of integers modulo n.
Beschrijving
(2)
Bol
Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In modular arithmetic, a branch of number theory, a primitive root modulo n is any number g with the property that any number coprime to n is congruent to a power of g (mod n). That is, if g is a primitive root (mod n), then for every integer a that has gcd(a, n) = 1, there is an integer k such that gk ¿ a (mod n). k is called the index of a. That is, g is a generator of the multiplicative group of integers modulo n.
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