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A074452
Treated as strings, phi(n) is a substring of sigma(n).
1
1, 6, 60, 84, 112, 141, 168, 252, 270, 294, 450, 570, 1188, 1320, 2376, 2436, 2508, 4584, 5016, 5406, 6426, 7110, 8850, 13566, 14270, 15834, 17416, 23320, 31152, 34452, 58520, 62568, 72732, 75210, 79035
OFFSET
1,2
LINKS
EXAMPLE
phi(84) = 24, a substring of sigma(24) = 224, so 84 is a term of the sequence.
MATHEMATICA
r = {}; Do[If[StringPosition[ToString[DivisorSigma[1, i]], ToString[EulerPhi[i]]] != {}, r = Append[r, i]], {i, 1, 10^5}]; r
psQ[n_]:=Module[{ep=IntegerDigits[EulerPhi[n]], ds=IntegerDigits[ DivisorSigma[ 1, n]]}, MemberQ[Partition[ds, Length[ep], 1], ep]]; Select[Range[80000], psQ] (* Harvey P. Dale, Dec 15 2014 *)
CROSSREFS
Sequence in context: A335937 A136937 A295829 * A168618 A185288 A189000
KEYWORD
base,nonn
AUTHOR
Joseph L. Pe, Sep 25 2002
STATUS
approved