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If $b$ is even and not a power of two, can $b^4+1$ be a weak pseudoprime?

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#elementary-number-theory #modular-arithmetic #primality-test #pseudoprimes #fermat-numbers
158
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Is $n=1073$ a strong pseudoprime to bases $a=260, 813?$

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#number-theory #elementary-number-theory #pseudoprimes
4.1k
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Check if a number is Carmichael

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#number-theory #algorithms #prime-numbers #cryptography #pseudoprimes
949
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Conjecture about Rabin-Miller pseudo prime test

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#algorithms #prime-numbers #computational-mathematics #conjectures #pseudoprimes
207
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Strong Pseudoprime to base square?

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#elementary-number-theory #pseudoprimes
434
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If $n$ is divisible by a perfect square then $n$ is not a Carmichael number.

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#analysis #number-theory #prime-numbers #cryptography #pseudoprimes
76
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A computer test of a very fast primarily test

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#statistics #regression #pseudoprimes
61
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Uncertainty in a theorem about Sarrus numbers

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#reference-request #prime-numbers #pseudoprimes #oeis
434
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The eventual advantage of a primality test without known exceptions

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#prime-numbers #computational-mathematics #primality-test #pseudoprimes
74
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User directed prime testing for smallish integers (100-1000 decimal digits)

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#reference-request #math-software #primality-test #pseudoprimes
689
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What is the connection between Fermat's Little Theorem and "Fermat Liars"?

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#prime-numbers #primality-test #pseudoprimes #fermat-numbers
320
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What type of pseudoprime does the largest known pseudoprime tend to be?

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#elementary-number-theory #prime-numbers #pseudoprimes
403
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Fermat pseudoprime

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#number-theory #modular-arithmetic #pseudoprimes
430
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Fermat and strong pseudoprimes

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#pseudoprimes
125
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Are there further "sandwich"-Carmichael-numbers?

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#number-theory #prime-numbers #pseudoprimes

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