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Search: id:A094489
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| A094489 |
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Primes p such that 2^j+p^j are primes for j=0,1,4,32. |
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+0
1
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| 59, 5417, 19079, 33827, 136949, 181871, 242519, 284897, 421607, 452537, 552401, 598187, 962681, 1068251, 1081979, 1163231, 1317761, 1760279, 1801361, 1891499, 1895081, 1919459, 2056907, 2131601, 2427461, 2557601, 2579177, 2826737
(list; graph; listen)
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OFFSET
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1,1
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EXAMPLE
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For j=0 1+1=2 is prime; also terms should be lesser-twin-primes
because of p^1+2^1=p+2=prime; 3rd and 4th conditions are as
follows: prime=p^4+16 and prime=2^32+p^32.
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MATHEMATICA
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{ta=Table[0, {100}], u=1}; Do[s0=2; s1=Prime[j]+2; s2=4+Prime[j]^2; s8=2^32+Prime[j]^32; If[PrimeQ[s0]&&PrimeQ[s1]&&PrimeQ[s2]&&PrimeQ[s8], Print[{j, Prime[j]}]; ta[[u]]=Prime[j]; u=u+1], {j, 1, 1000000}]
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CROSSREFS
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Cf. A082101, A094473-A094488.
Sequence in context: A017722 A119886 A135649 this_sequence A093403 A087535 A058931
Adjacent sequences: A094486 A094487 A094488 this_sequence A094490 A094491 A094492
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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), Jun 01 2004
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