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Search: id:A153379
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| A153379 |
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Larger of two consecutive prime numbers such that p1*p2*d-d=average of twin prime pairs, d (delta)=p2-p1. |
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+0
12
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| 1193, 8923, 13997, 31847, 33113, 56039, 57593, 66593, 85843, 87803, 90583, 91229, 93503, 101323, 103183, 111697, 113123, 127453, 141403, 142897, 150373, 150413, 151673, 152623, 156823, 157133, 161983, 176849, 179743, 186013, 205963, 209431
(list; graph; listen)
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OFFSET
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1,1
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COMMENT
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1187*1193*6-6=8496540+-1=primes,...
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MATHEMATICA
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lst={}; Do[p1=Prime[n]; p2=Prime[n+1]; d=p2-p1; a=p1*p2*d-d; If[PrimeQ[a-1]&&PrimeQ[a+1], AppendTo[lst, p2]], {n, 8!}]; lst
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CROSSREFS
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Cf. A099349, A153374, A153375, A153376, A153377, A153378
Sequence in context: A040104 A103171 A032530 this_sequence A103172 A166221 A096955
Adjacent sequences: A153376 A153377 A153378 this_sequence A153380 A153381 A153382
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KEYWORD
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nonn
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AUTHOR
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Vladimir Orlovsky (4vladimir(AT)gmail.com), Dec 24 2008
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