%I A137750
%S A137750 2,3,5,7,7,9,13,12,19,10,19,29,19,33,15,37,37,25,51,44,57,49,63,17,69,
%T A137750 35,79,33,49,33,97,82,109,33,61,37,113,123,127,137,112,62,119,149,149,
%U A137750 16,30,169,171,80,21,149,103,157,193,85
%N A137750 a(n) = number of unique residues in the Fibonacci sequence mod the nth 
               prime number.
%H A137750 Casey Mongoven, <a href="http://caseymongoven.com/catalogue/b743.htm">
               Unique Residues Primes no. 1</a>; electro-acoustic music created 
               with this sequence.
%e A137750 The 5th prime number is 11. The Fibonacci sequence mod 11 is {0,1,1,2,
               3,5,8,2,10,1,0,1,...} - a periodic sequence. There are 7 unique residues 
               in this sequence, namely {0,1,2,3,5,8,10}. So a(5) = 7.
%Y A137750 Cf. A066853, A137751, A000045.
%Y A137750 Sequence in context: A122637 A076229 A160102 this_sequence A156900 A039734 
               A020482
%Y A137750 Adjacent sequences: A137747 A137748 A137749 this_sequence A137751 A137752 
               A137753
%K A137750 nonn
%O A137750 1,1
%A A137750 Casey Mongoven (cm(AT)caseymongoven.com), Feb 10 2008