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Pedja
  • Member for 10 years, 5 months
  • Last seen more than a month ago
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Open problems with monetary rewards
Removed a link to the second post because money reword is not actual anymore.
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Primality test for generalized Fermat numbers
Removed money bounty because the claim is probably incorrect.
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Conjectured primality test for specific class of $N=k \cdot 6^n+1$
If we use $a=2$ test returns "Composite" for this combination of $k$ and $n$. On the other hand $11$ is 6-th power non-residue so you are right. Maybe, I should add some additional constraints to the claim. Thank you for investigation.
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Conjectured primality test for specific class of $N=k \cdot 6^n+1$
My implementation of the test gives correct result. See here
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Conjectured primality test for specific class of $N=k \cdot 6^n+1$
Added further generalization of the claim
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Conjectured primality test for specific class of $N=k \cdot 6^n+1$
Added fast PARI/GP implementations of the tests
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Conjectured primality test for specific class of $N=4kp^n+1$
Corrected generalization of the claim
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Primality test similar to the AKS test
Updated a link to the Sage Math Cell
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