# [seqfan] Re: 131, 68771,...

rgwv at rgwv.com rgwv at rgwv.com
Mon Nov 26 19:14:02 CET 2018

```I get: {5, 13, 67, 131, 181, 401, 457, 487, 587, 787, 967, 1901, 2017, 2039, 2069, 3023, 3371, 4363, 5179, 6301, 9839, 10181, 10847, 12421, 19237, 26479, 31873, 33791, 38783, 51071, 68771, 98419, 102967, 104399, 110777, 140297, 144161, 213449, 246343, 246607, 256661, 265717, 356023, 388363, 393709, 402383, 402739, 430979, 493481, 494651, 502883, 575611, 585107, 682411, 720763, 728209, 756281, 846161}

-----Original Message-----
From: SeqFan <seqfan-bounces at list.seqfan.eu> On Behalf Of ???? ?????????
Sent: Sunday, 25 November, 2018 10:50 AM
To: Michael De Vlieger <seqfan at list.seqfan.eu>
Subject: [seqfan] 131, 68771,...

DearSeqFans, that is the other prime solution to [b(p)+c(p)] =
[((previousprime(p)^nextprime(p)+nextprime(p)^previousprime(p))==0 mod
(nextprime(p)-previousprime(p)) and
((previousprime(p)^nextprime(p)+nextprime(p)^previousprime(p))==0 mod (nextprime(p)+previousprime(p))]? -- юрий герасимов P.S. where 3, 47, 79, 131, 163, ... for b(p) and 5, 13, 67, 131, 181, ... for c(p)

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```