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 A052381 The smallest initial prime of 2 non-overlapping d-twin primes if the distance between pairs (D) is minimal (see A052380). 12

%I

%S 3,7,47,389,409,199,24749,3373,20183,46703,19687,16763,142811,14563,

%T 69593,763271,276637,255767,363989,383179,247099,2130809,15370423,

%U 3565931,458069,9401647,6314393,20823437,9182389,4911251,15442121

%N The smallest initial prime of 2 non-overlapping d-twin primes if the distance between pairs (D) is minimal (see A052380).

%C A prime quadruple (triple), {[p,p+d],[p+D,p+D+d]} is called a "non-overlapping" (disjoint or touching) pair of twins if D = distance >= d = difference "inside" twin.

%F Smallest p so that [p, p+2n], [p+min{D}, p+2n+min{D}] is a quadruple (or triple if d=min{D}) of consecutive primes.

%e If n=23, d=46, min{D}=48 then the first suitable quadruple of primes is [15370423, 15370469, 15370471, 15370517] with difference pattern [46, 2, 46]; if n=3, d=6, min{D}=6 then the first such triple is [47, 53, 53, 59] = [47, 53, 59] with difference pattern [6, 6].

%Y The first 10 terms here appear as initial terms in A052350-A052359.

%K nonn

%O 1,1

%A _Labos Elemer_, Mar 13 2000

%E Corrected by _Jud McCranie_, Jan 04 2001

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Last modified January 20 14:02 EST 2020. Contains 331094 sequences. (Running on oeis4.)