Search: id:A085967
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%I A085967
%S A085967 0,0,8,2,8,3,8,3,2,8,5,6,1,3,3,5,9,2,5,3,5,1,2,4,1,3,8,7,2,9,4,4,8,7,2,
%T A085967 3,0,8,9,1,8,3,3,2,8,8,8,5,3,0,7,8,0,6,2,4,4,6,4,1,9,2,1,6,3,8,6,5,5,4,
%U A085967 8,9,4,1,1,0,0,7,8,5,8,1,8,4,3,1,6,6,1,3,4,1,8,1,9,1,8,2,0,0,4,3,2,8,1
%N A085967 Decimal expansion of the prime zeta function at 7.
%H A085967 H. Cohen, <a href="http://www.math.u-bordeaux.fr/~cohen/hardylw.dvi">
               High Precision Computation of Hardy-Littlewood Constants</a>, Preprint.
%H A085967 X. Gourdon and P. Sebah, <a href="http://numbers.computation.free.fr/
               Constants/Miscellaneous/constantsNumTheory.html">Some Constants from 
               Number theory</a>
%H A085967 Eric Weisstein's World of Mathematics, <a href="http://mathworld.wolfram.com/
               PrimeZetaFunction.html">Prime Zeta Function</a>
%F A085967 P(7) = Sum_{p prime>=2} 1/p^7 = Sum_{n=1..inf} mobius(n)*log(zeta(7*n))/
               n
%e A085967 0.0082838328561335925351...
%Y A085967 Cf. A085548, A085541, A085964, A085965, A085966.
%Y A085967 Sequence in context: A134724 A021551 A143025 this_sequence A143531 A019865 
               A119523
%Y A085967 Adjacent sequences: A085964 A085965 A085966 this_sequence A085968 A085969 
               A085970
%K A085967 cons,nonn
%O A085967 0,3
%A A085967 Antonio G. Astudillo (afg_astudillo(AT)lycos.com), Jul 06 2003

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