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Mathematics of Cryptography
Mathematics of Cryptography

Modular Arithmetic, Congruence, and Matrices
Modular Arithmetic, Congruence, and Matrices

Prime Numbers in Generalized Pascal Triangles
Prime Numbers in Generalized Pascal Triangles

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On Existence of Infinitely Many Primes of The Form x2+1
On Existence of Infinitely Many Primes of The Form x2+1

... Are there infinitely many primes of the form x2+1? It has been an unsolved problem in mathematics. Landau listed it as one of four basic problems about primes at ICM 1912[1]. H. Iwaniec showed that there are infinitely many numbers of the form n2+1 with at most two prime factors in 1987[2]. A theor ...
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Primalitv Testing and Jacobi Sums

Weyl`s equidistribution theorem
Weyl`s equidistribution theorem

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File - Rachel Kluber

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GCSE Computer Science Arithmetic operations Teaching guide

IOSR Journal of Mathematics (IOSR-JM) e-ISSN: 2278-5728, p-ISSN:2319-765X.
IOSR Journal of Mathematics (IOSR-JM) e-ISSN: 2278-5728, p-ISSN:2319-765X.

GCDs and Relatively Prime Numbers
GCDs and Relatively Prime Numbers

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Four primality testing algorithms

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Development of New Method for Generating Prime Numbers

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Higher-order Carmichael numbers

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Direct Proof More Examples Contraposition

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Math 5330 Spring 2016 Exam 1 Solutions In class questions 1. (10

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Elementary Number Theory

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Number Theory Learning Module 2 — Prime Numbers and Integer

... Suppose, for example, that we want to generate a list of the primes up to 100 that leave remainder 1 when divided by 4, that is, primes of the form 4n 1 for some integer n. This is how to do it: [p for p in prime_range(100) if p%4 == 1] Recall that p%4 is the remainder of p divided by 4. To test if ...
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Finding Carmichael numbers

The Discriminant
The Discriminant

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Quadratic reciprocity

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