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%I #8 Oct 19 2017 10:46:16
%S 0,1,2,4,6,9,12,18,24,34,44,58,72,100,128,169,210,267,324,429,534,694,
%T 854,1064,1274,1657,2040,2571,3102,3780,4458,5801,7144,9067,10990,
%U 13472,15954,20356,24758,30607,36456,44280
%N Number of permissible patterns of primes in a fixed interval.
%C pp(w)=w+sumi(sumj((w-i+1)*pb(j,i)) were pb(j,i) is A023189.
%C Similar to A023192. (Here we ignore the empty pattern and start at 0.) These are called "admissible constellations" of primes. - _Don Reble_, Jun 12 2004.
%H Similar work at <a href="http://www.opertech.com/primes/k-tuples.html">Permissible Patterns</a>
%e pp(5)=9 because primes can exist in interval as x.... .x... ..x.. ...x. ....x x.x.. .x.x. ..x.x or x...x
%Y Cf. A008407, A020497, A023189. Equals A023192 - 1.
%K nonn
%O 0,3
%A Thomas J Engelsma (tom(AT)opertech.com), Jun 09 2004
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