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#38 by Harvey P. Dale at Sun Nov 06 17:48:59 EST 2022
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#37 by Harvey P. Dale at Sun Nov 06 17:48:55 EST 2022
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| MATHEMATICA
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Select[Prime[Range[30000]], Divisible[EulerE[#, 1], BernoulliB[#+1]]&]//Quiet (* Harvey P. Dale, Nov 06 2022 *)
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| STATUS
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approved
editing
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#36 by Peter Luschny at Tue Oct 19 07:29:33 EDT 2021
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#35 by Amiram Eldar at Tue Oct 19 05:40:30 EDT 2021
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#34 by Bill McEachen at Mon Oct 18 17:52:51 EDT 2021
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#33 by Bill McEachen at Mon Oct 18 17:52:10 EDT 2021
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| COMMENTS
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a(n)+1Primes p such appearsthat top+1 beis a subsequenceterm of A014741. - Bill McEachen, Sep 20 2021
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| STATUS
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proposed
editing
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Discussion
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Mon Oct 18
| 17:52
| Bill McEachen: Done, thank you.
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#32 by Bill McEachen at Mon Oct 18 12:45:15 EDT 2021
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Discussion
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Mon Oct 18
| 15:13
| Omar E. Pol: You said that a(n)+1 appears to be a subsequence ... But in the OEIS a(n) is the n-th term of a sequence, not a sequence.
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| 15:58
| Amiram Eldar: I suggest: "Primes p such that p+1 is a term of A014741". It does not involve "n" and it is stronger than just saying "subsequence".
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#31 by Bill McEachen at Mon Oct 18 12:44:05 EDT 2021
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| COMMENTS
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a(n) equals)+1 appears to thebe primea formedsubsequence fromof A014741(m)-1. - Bill McEachen, Sep 20 2021
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| STATUS
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proposed
editing
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Discussion
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Mon Oct 18
| 12:45
| Bill McEachen: I altered the comment, using "appears to be" due to the limited # of terms.
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#30 by Bill McEachen at Tue Sep 21 09:32:52 EDT 2021
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Discussion
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Tue Sep 21
| 20:38
| Jon E. Schoenfield: Thanks, that's better ... but what's "m"?
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| 21:46
| Bill McEachen: "m" is just to distinguish from "n", so as to not imply a(3) stems from A014741(3) for example.
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Wed Sep 29
| 00:38
| Jon E. Schoenfield: I don't understand. Is there any one-to-one correspondence between terms in this sequence terms in A014741.
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| 15:16
| Bill McEachen: Jon: A341759(0 thru 6) stem from A014741(3,4,5,6,9,13,20). I didn't look for any eq'n for the pointer mapping. It's just wherever each A014741(*)-1 is prime
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| 23:45
| Jon E. Schoenfield: @Editors -- I'm sure there's a better way to state this, but I'm having trouble finding it. Would something like "a(n) is the n-th prime in {A014741(n)-1}" work? Or "Sequence consists of the primes that result from subtracting 1 from each term in A014741"?
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Thu Oct 07
| 04:58
| Amiram Eldar: I would simply say that "a(n)+1 is a subsequence of A014741", or "a(n)+1 is the subsequence of the prime terms of A014741" (if the second option is true).
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Fri Oct 15
| 14:00
| Bill McEachen: I must check once back from travel …
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#29 by Bill McEachen at Tue Sep 21 09:31:47 EDT 2021
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| COMMENTS
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a(n) equals the primesprime formed from A014741(m)-1. - Bill McEachen, Sep 20 2021
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| STATUS
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proposed
editing
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Discussion
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Tue Sep 21
| 09:32
| Bill McEachen: I adjusted the comment wording
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