|
%I #23 Jun 02 2022 10:20:37
%S 2,3,5,7,11,13,17,1,5,11,13,1,5,7,11,17,5,7,13,17,1,7,11,17,7,11,13,
%T 17,1,5,1,5,11,13,5,7,13,1,5,11,17,1,11,13,17,1,13,7,11,13,17,5,7,17,
%U 5,11,17,1,7,11,13,5,1,5,7,11,7,13,5,7,11,17,7,13,1,5
%N Primes modulo 18.
%H Vincenzo Librandi, <a href="/A242119/b242119.txt">Table of n, a(n) for n = 1..1000</a>
%F Sum_{i=1..n} a(i) ~ 9n. The derivation is the same as in the formula in A039715. - _Jerzy R Borysowicz_, Apr 27 2022
%t Mod[Prime[Range[100]], 18]
%o (Magma) [p mod(18): p in PrimesUpTo(500)];
%o (Sage) [mod(p, 18) for p in primes(500)] # _Bruno Berselli_, May 05 2014
%Y Cf. sequences of the type Primes mod k: A039701 (k=3), A039702 (k=4), A039703 (k=5), A039704 (k=6), A039705 (k=7), A039706 (k=8), A038194 (k=9), A007652 (k=10), A039709 (k=11), A039710 (k=12), A039711 (k=13), A039712 (k=14), A039713 (k=15), A039714 (k=16), A039715 (k=17), this sequence (k=18), A033633 (k=19), A242120(k=20), A242121 (k=21), A242122 (k=22), A229786 (k=23), A229787 (k=24), A242123 (k=25), A242124 (k=26), A242125 (k=27), A242126 (k=28), A242127 (k=29), A095959 (k=30), A110923 (k=100).
%K nonn,easy
%O 1,1
%A _Vincenzo Librandi_, May 05 2014
|
