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Greater of the twin primes raised to their lesser twins.
+10
2
125, 16807, 1792160394037, 5480386857784802185939, 17761887753093897979823770061456102763834271, 9380082945933081406113456619151991432292083579779389915131296484043
OFFSET
1,1
FORMULA
a(n) = A006512(n)^A001359(n)
EXAMPLE
a(4)=19^17=5480386857784802185939 because 17 and 19 are the 4th twin prime pair.
MATHEMATICA
Last[#]^First[#]&/@Select[Partition[Prime[Range[20]], 2, 1], Last[#]- First[#] == 2&] (* Harvey P. Dale, Jun 24 2013 *)
CROSSREFS
KEYWORD
easy,nonn
AUTHOR
Christopher M. Tomaszewski (cmt1288(AT)comcast.net), Jul 28 2003
EXTENSIONS
More terms from Ray Chandler, Aug 07 2003
STATUS
approved
Numbers of digits in p1^p2 where p2 > p1 and (p1, p2) are twin primes.
+10
0
3, 5, 14, 24, 46, 70, 109, 136, 207, 222, 298, 329, 408, 441, 457, 540, 574, 659, 693, 781, 887, 1104, 1141, 1234, 1421, 1574, 1670, 1728, 1805, 1864, 2359, 2399, 2419, 2520, 2601, 3072, 3113, 3175, 3217, 3321
OFFSET
1,1
EXAMPLE
243 = 3^5 and the number of digits is three, so the first term is 3.
CROSSREFS
Cf. A086649.
KEYWORD
nonn,base
AUTHOR
Parthasarathy Nambi, Apr 01 2005
STATUS
approved

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