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A229311
Primitive numbers in A229307.
17
3, 10, 55, 136, 253, 406, 1081, 1378, 1711, 2485, 3403, 3916, 5671, 6328, 8515, 9316, 11026, 13861, 14878, 15931, 18145, 19306, 25651, 27028, 28441, 31375, 32896, 34453, 36046, 42778, 48205, 50086, 60031, 62128, 64261, 73153, 75466, 87571, 92665, 97903
OFFSET
1,1
LINKS
Robert G. Wilson v, Table of n, a(n) for n = 1..67
Jose María Grau, A. M. Oller-Marcen, and J. Sondow, On the congruence 1^n + 2^n +... + n^n = d (mod n), where d divides n
MATHEMATICA
g[n_] := Mod[Sum[PowerMod[i, n, n], {i, 1, n}], n]; tachar[lis_, num_] := Select[lis, ! IntegerQ[#1/num] &]; primi[{}]={}; primi[lis_] := Join[{lis[[1]]}, primi[tachar[lis, lis[[1]]]]]; primi@Select[Range[500], !g[2*#] == # &]
CROSSREFS
Cf. A014117 (numbers n such that A031971(n)==1 (mod n)).
Cf. A229300 (numbers n such that A031971(1806*n)== n (mod n*1806)).
Cf. A229301 (numbers n such that A031971(42*n) == n (mod 42*n)).
Cf. A229302 (numbers n such that A031971(6*n) == n (mod 6*n)).
Cf. A229303 (numbers n such that A031971(2*n) == n (mod 2*n)).
Cf. A229304 (numbers n such that A031971(1806*n) <> n (mod n*1806)).
Cf. A229305 (numbers n such that A031971(42*n) <> n (mod 42*n)).
Cf. A229306 (numbers n such that A031971(6*n) <> n (mod 6*n)).
Cf. A229307 (numbers n such that A031971(2*n) <> n (mod 2*n)).
Cf. A229308 (primitive numbers in A229304).
Cf. A229309 (primitive numbers in A229305).
Cf. A229310 (primitive numbers in A229306).
Cf. A229311 (primitive numbers in A229307).
Sequence in context: A054422 A074503 A318188 * A208480 A342966 A359976
KEYWORD
nonn
AUTHOR
STATUS
approved