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A333746
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Numbers k such that k, k+1 and k+2 have the same period of binary representation (A007733).
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1
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23284, 77906, 509737, 717817, 996601, 1132177, 1550377, 3264241, 3896546, 4326962, 4491362, 4542457, 5978857, 7097161, 8981977, 9628921, 10140386, 11098201, 11472337, 12078217, 12699122, 13335457, 14079577, 16795417, 17796146, 17807017, 18832082, 20221106, 21096146
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OFFSET
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1,1
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COMMENTS
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Numbers k such that A007733(k) = A007733(k+1) = A007733(k+2).
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LINKS
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Table of n, a(n) for n=1..29.
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EXAMPLE
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23284 is a term since A007733(23284) = A007733(23285) = A007733(23286) = 388.
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MATHEMATICA
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f[n_] := MultiplicativeOrder[2, n/(2^IntegerExponent[n, 2])]; f1 = f[1]; f2 = f[2]; seq = {}; Do[f3 = f[n]; If[f1 == f2 && f2 == f3, AppendTo[seq, n-2]]; f1 = f2; f2 = f3, {n, 3, 10^6}]; seq
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CROSSREFS
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Cf. A007733, A333745.
Sequence in context: A205275 A133968 A337784 * A251111 A205834 A184229
Adjacent sequences: A333743 A333744 A333745 * A333747 A333748 A333749
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KEYWORD
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nonn
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AUTHOR
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Amiram Eldar, Apr 03 2020
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STATUS
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approved
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