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Is it true that $[\pi^n] $ is a prime number for only finitely many integers $n$?

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#ceiling-and-floor-functions #pi #primality-test
182
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How to find first term in sequence for Lucas Lehmer Riesel test

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#sequences-and-series #number-theory #discrete-mathematics #algorithms #primality-test
77
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Small Miller-Rabin bases for 82 ... 307 bits

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#primality-test
124
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Why am I getting the wrong result with the Lucas Lehmer Riesel Test?

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#sequences-and-series #number-theory #algorithms #modular-arithmetic #primality-test
235
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Shall I take the cailed square root of n to test for a prime?

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#prime-numbers #primality-test
178
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Fermat factorization and primality proving

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#prime-factorization #primality-test
118
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Fermat's Prime test proof: Why does $\mathbb{Z}_n \setminus \mathbb{Z}_n^*$ consists of Fermat witnesses?

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#primality-test #carmichael-numbers
247
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Primality test for specific class of $N=12k \cdot 5^n+1$

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#elementary-number-theory #prime-numbers #examples-counterexamples #primality-test
59
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if such counter example to Lehmer's totient problem exists then could we have more counter examples?

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#arithmetic-functions #primality-test #lucas-lehmer-test
92
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Odd prime divisor of $ 3x^2+y^2$ (where $x$, $y$ are relatively prime) is again of the same form

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#number-theory #elementary-number-theory #prime-numbers #prime-factorization #primality-test
111
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Simple primality test

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#elementary-number-theory #primality-test
142
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How does the AKS algorithm work?

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#elementary-number-theory #discrete-mathematics #prime-numbers #algorithms #primality-test
240
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Primality testing using cyclotomic polynomials

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#elementary-number-theory #prime-numbers #cyclotomic-polynomials #primality-test
249
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A generalization of Hurwitz's theorem about prime numbers

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#elementary-number-theory #prime-numbers #irreducible-polynomials #primality-test
258
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Generalization of Inkeri's primality test

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#elementary-number-theory #prime-numbers #primality-test

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