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%I A101043 #9 Nov 16 2019 03:51:07
%S A101043 1,2,6,22,88,112,116,202,242,284,470,718,772,1326,1328,1334,1642,1732,
%T A101043 1762,2402,2558,3274,5246,5888,7094,7702,7984,9512,9952,9974,10342,
%U A101043 10532,12688,13528,16766,25678,25708,37666,59894,60458,61756,62156
%N A101043 A101042 sorted. There exists a prime p for which a(n) is the smallest positive d such that p is the smallest prime where p+d is also prime.
%C A101043 Except for n=1, A020483(a(n)/2) is the first appearance of a prime in A020483.
%H A101043 J. K. Andersen, <a href="http://groups.yahoo.com/group/primenumbers/message/15641">Prime gaps (not necessarily consecutive)</a>.
%H A101043 Mike Oakes, Ed Pegg Jr, Jens Kruse Andersen, <a href="/A101042/a101042.txt">Prime gaps (not necessarily consecutive)</a>, digest of 5 messages in primenumbers Yahoo group, Nov 26 - Nov 27, 2004. [Cached copy]
%e A101043 d=6 is in the sequence because there exists the prime p=5 satisfying the required conditions: 2+6, 3+6 is composite and 5+6 is prime. 6 is the smallest such number.
%Y A101043 Cf. A020483, A101042, A101044, A101045, A101046.
%K A101043 nonn
%O A101043 1,2
%A A101043 _Jens Kruse Andersen_, Nov 28 2004

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