Pseudoprimes and Carmichael Numbers Emily Riemer MATH0420 May 3,

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• Pseudoprimes
• Mathematics
• Number theory
• Integer sequences
• Discrete mathematics
• Fermat pseudoprime
• Carmichael number
• MillerRabin primality test
• Prime number
• Primality test
• Mersenne prime
• Unique prime

LNCSFaster Primality Testing

Source URL: www.math.ru.nl

• Mathematics
• Primality tests
• Number theory
• Cryptography
• Integer sequences
• Prime number
• Primality certificate
• Integer factorization
• Fermat number
• Mersenne prime
• Pseudoprime
• Randomized algorithm

@ PRIMALITY PROVING WITH CYCLOTOMY PRIMALITY PROVING WITH CYCLOTOMY

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• Number theorists
• Hendrik Lenstra
• Lehmer
• Primality tests
• Prime number
• Pseudoprime
• Jacobi sum

This is a Chapter from the Handbook of Applied Cryptography, by A. Menezes, P. van Oorschot, and S. Vanstone, CRC Press, 1996. For further information, see www.cacr.math.uwaterloo.ca/hac CRC Press has granted the followi

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• Pseudoprimes
• Modular arithmetic
• Abstract algebra
• Miller–Rabin primality test
• Solovay–Strassen primality test
• Probable prime
• Fermat primality test
• Prime number
• Strong pseudoprime
• Mathematics
• Number theory
• Primality tests

American Journal of Mathematical Analysis, 2014, Vol. 2, No. 3, 33-35 Available online at http://pubs.sciepub.com/ajma/2/3/1 © Science and Education Publishing DOI:[removed]ajma[removed]Some Identities Involving Common F

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• Recurrence relations
• Generalizations of Fibonacci numbers
• Lucas number
• Pell number
• Lucas sequence
• Summation
• Padovan sequence
• Lucas pseudoprime
• Mathematics
• Integer sequences
• Fibonacci numbers

PDF Document

Source URL: www.kurims.kyoto-u.ac.jp

• Integer sequences
• Lucas pseudoprime
• Modular arithmetic
• Recurrence relations
• Derrick Henry Lehmer
• Prime number
• Lucas sequence
• Lehmer
• Primality test
• Mathematics
• Number theory
• Pseudoprimes

Carmichael numbers and pseudoprimes Notes by G.J.O. Jameson Introduction Recall that Fermat’s “little theorem” says that if p is prime and a is not a multiple of p, then ap−1 ≡ 1 mod p.

Source URL: www.maths.lancs.ac.uk

• Integer sequences
• Modular arithmetic
• Fermat number
• Carmichael number
• Prime number
• Coprime
• Lucas pseudoprime
• Strong pseudoprime
• Mathematics
• Number theory
• Pseudoprimes

PRIMALITY TESTING: VARIATIONS ON A THEME OF LUCAS CARL POMERANCE ´ Abstract. This survey traces an idea of Edouard Lucas that is a common element in various primality tests. These tests include those based on Fermat’s

Source URL: www.math.dartmouth.edu

• Primality tests
• AKS primality test
• Quadratic residue
• Prime number
• Lucas primality test
• Generalized Riemann hypothesis
• Mersenne prime
• Pseudoprime
• Riemann hypothesis
• Mathematics
• Abstract algebra
• Number theory

ARE THERE COUNTER-EXAMPLES TO THE BAILLIE – PSW PRIMALITY TEST? Carl Pomerance 1984 to Arjen K. Lenstra on the defense of his doctoral thesis

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• Numbers
• Strong pseudoprime
• Lucas pseudoprime
• Primality test
• Prime number
• Baillie–PSW primality test
• Carmichael number
• Integer factorization
• Probable prime
• Pseudoprimes
• Mathematics
• Number theory


   


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