Search: id:A078324
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%I A078324
%S A078324 2,5,17,37,73,101,109,197,257,401,433,577,677,1153,1297,1373,1601,1801,
%T A078324 2593,2917,3137,3457,3529,3889,4001,4357,5477,7057,8101,8713,8837,9001,
%U A078324 12101,13457,14401,15377,15877,16901,17957,18253,20809
%N A078324 Primes of the form m*sfk(m)+1, where sfk=A007947 (square-free kernel).
%e A078324 12*sfk(12)+1 = 12*sfk(3*2^2)+1 = 12*3*2+1 = 72+1 = 73, therefore 73 is 
               a term.
%Y A078324 Cf. A078310, A000040, A078325.
%Y A078324 Sequence in context: A100272 A107630 A078523 this_sequence A002496 A127436 
               A064168
%Y A078324 Adjacent sequences: A078321 A078322 A078323 this_sequence A078325 A078326 
               A078327
%K A078324 nonn
%O A078324 1,1
%A A078324 Reinhard Zumkeller (reinhard.zumkeller(AT)gmail.com), Nov 23 2002

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