

A155032


Primes p such that the concatenation of pi(p) and p is prime, where pi is the prime counting function.


1



3, 59, 83, 179, 283, 353, 431, 709, 1433, 2269, 2381, 3559, 3593, 4153, 5503, 6899, 7109, 7351, 7649, 8513, 11909, 13297, 14107, 14437, 14591, 16073, 16127, 16451, 16901, 17117, 17539, 17987, 18149, 19777, 20759, 21317, 22027, 24439, 25357, 26783, 27437, 29269, 30253, 32299, 34057, 34259, 34421, 34543, 35617, 36307, 37049
(list;
graph;
refs;
listen;
history;
text;
internal format)



OFFSET

1,1


LINKS

Table of n, a(n) for n=1..51.


EXAMPLE

Since 3 is the second prime number and the concatenation of 2 and 3 gives 23, which is prime, 3 is in the sequence.
Since 59 is the seventeenth prime and the concatenation of 17 and 59 gives 1759, another prime, 59 is also in the sequence.


MATHEMATICA

(* First run the program given for A154963 *) Prime[A154963]


CROSSREFS

pi(a(n)) = A154963(n).
Sequence in context: A100611 A139882 A139874 * A107212 A002148 A290977
Adjacent sequences: A155029 A155030 A155031 * A155033 A155034 A155035


KEYWORD

nonn,base,changed


AUTHOR

JuriStepan Gerasimov, Jan 19 2009


EXTENSIONS

Edited and extended beyond a(3) by Alonso del Arte, Jan 20 2009, with thanks to Klaus Brockhaus's edit of A154963


STATUS

approved



