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Search: id:A082862
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| A082862 |
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Prime(2^j) at which (prime(1+2^n)-prime(2^n))/log(prime(2^n)) sets a (low) record. |
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+0
10
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OFFSET
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1,2
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COMMENT
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Similar to but not identical to A074327.
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LINKS
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American Institute of Mathematics, Recent information
American Institute of Mathematics, Small gaps between consecutive primes
American Institute of Mathematics, On the error..
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EXAMPLE
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The values of quotients at primes of this sequence are as follows: 0.348445, 0.270652, 0.243658, 0.139171, 0.106275, 0.0919765
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MATHEMATICA
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q=1; Do[s=(Prime[2^n+1]-Prime[2^n])/Log[Prime[2^n]]//N; If[s<q, Print[{Prime[2^n], s}]; q=s], {n, 1, 30}]
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CROSSREFS
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Cf. A074327.
Sequence in context: A067380 A046495 A061329 this_sequence A071644 A139638 A112542
Adjacent sequences: A082859 A082860 A082861 this_sequence A082863 A082864 A082865
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KEYWORD
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nonn
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AUTHOR
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Labos E. (labos(AT)ana.sote.hu), Apr 14 2003
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