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 A094487 Primes p such that 2^j+p^j are primes for j=0,1,2,4. 1
 3, 5, 17, 4517, 5477, 5867, 7457, 8537, 13877, 16067, 22697, 27917, 56477, 59357, 90437, 97577, 101747, 118247, 122207, 124247, 135467, 139457, 140417, 153947, 208697, 247067, 267677, 306947, 419927, 470087, 489407, 520547, 529577, 540347 (list; graph; refs; listen; history; text; internal format)
 OFFSET 1,1 LINKS EXAMPLE 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^2+4 and prime=16+p^4. MATHEMATICA {ta=Table[0, {100}], u=1}; Do[s0=2; s1=Prime[j]+2; s2=4+Prime[j]^2; s4=16+Prime[j]^4; If[PrimeQ[s0]&&PrimeQ[s1]&&PrimeQ[s2]&&PrimeQ[s4], Print[{j, Prime[j]}]; ta[[u]]=Prime[j]; u=u+1], {j, 1, 1000000}] CROSSREFS Cf. A082101, A094473-A094486. Sequence in context: A016045 A128336 A278735 * A007516 A249759 A039584 Adjacent sequences:  A094484 A094485 A094486 * A094488 A094489 A094490 KEYWORD nonn AUTHOR Labos Elemer, Jun 01 2004 STATUS approved

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Last modified August 6 19:52 EDT 2020. Contains 336256 sequences. (Running on oeis4.)