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A054682
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a(n) = smallest prime p = prime(k) such that gcd( prime(k+1) - prime(k), prime(k+2) - prime(k+1) ) is a multiple of 2n.
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1
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3, 89, 47, 1823, 1627, 199, 5939, 5591, 15823, 83117, 259033, 16763, 365851, 1074167, 69593, 1625027, 2541289, 255767, 11772613, 3312227, 247099, 23374859, 25767389, 3565931, 21369059, 15340943, 6314393, 59859131, 101996837, 4911251, 70136597, 166185431, 12012677, 198429983, 247837313, 23346737, 298626077, 1321272031, 43607351, 464208809
(list; graph; refs; listen; history; internal format)
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OFFSET
| 1,1
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FORMULA
| a(n)=Min{x : A057467(x) is a multiple of 2n}
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PROG
| (PARI) for(n=1, 50, p=2: np=3: while((np-p)%(2*n)||(nextprime(np+2)-np)%(2*n), p=np: np=nextprime(np+2)): print1(p", "))
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CROSSREFS
| Different from A070018.
Sequence in context: A093748 A156737 A070018 * A106944 A142252 A159508
Adjacent sequences: A054679 A054680 A054681 * A054683 A054684 A054685
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KEYWORD
| nonn
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AUTHOR
| Jeff Burch (gburch(AT)erols.com), Apr 18 2000
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EXTENSIONS
| More terms from Larry Reeves (larryr(AT)acm.org), Nov 09 2000
Corrected and extended by Ralf Stephan, Feb 23 2004
More terms from Olaf Voss (richyfourtythree(AT)yahoo.com), Feb 17 2008
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