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 A232930 For each complex primitive Dirichlet character chi modulo n, let f(chi) be the least positive integer k for which chi(k) is not in the set {0,1}.  Then a(n) is the sum of f(chi) over all such chi. 3
 2, 3, 6, 0, 11, 8, 8, 0, 18, 5, 22, 0, 11, 12, 31, 0, 34, 17, 10, 0, 45, 20, 32, 0, 24, 17, 54, 0, 63, 24, 21, 0, 30, 20, 70, 0, 27, 22, 79, 0, 84, 27, 24, 0, 93, 20, 72, 0, 36, 33, 102, 0, 55, 38, 37, 0, 114, 27, 118, 0, 52, 48, 69, 0, 130, 47, 42, 0, 143, 40, 151, 0, 32, 55, 90, 0, 155, 52, 72, 0, 162, 33, 96, 0, 57, 56, 181, 0, 114, 63, 58, 0, 107, 40, 193, 0, 72, 48, 198, 0, 203, 78, 39, 0, 210, 60, 216, 0, 79, 60, 225, 0, 126, 85, 100, 0, 159, 46 (list; graph; refs; listen; history; text; internal format)
 OFFSET 3,1 LINKS S. R. Finch, Average least nonresidues, December 4, 2013. [Cached copy, with permission of the author] G. Martin and P. Pollack, The average least character non-residue and further variations on a theme of Erdos, J. London Math. Soc. 87 (2013) 22-42. EXAMPLE a(6)=0 since there are no primitive Dirichlet characters mod 6. CROSSREFS Cf. A007431. Sequence in context: A078890 A021813 A082052 * A217100 A241293 A107409 Adjacent sequences:  A232927 A232928 A232929 * A232931 A232932 A232933 KEYWORD nonn AUTHOR Steven Finch, Dec 02 2013 STATUS approved

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Last modified September 17 19:16 EDT 2019. Contains 327137 sequences. (Running on oeis4.)