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Search: id:A001025
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| A001025 |
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Powers of 16.
(Formerly M5021 N2164)
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+0
10
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| 1, 16, 256, 4096, 65536, 1048576, 16777216, 268435456, 4294967296, 68719476736, 1099511627776, 17592186044416, 281474976710656, 4503599627370496, 72057594037927936, 1152921504606846976, 18446744073709551616
(list; graph; listen)
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OFFSET
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0,2
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REFERENCES
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S. Plouffe, Approximations de S\'{e}ries G\'{e}n\'{e}ratrices et Quelques Conjectures}, Dissertation, Universit\'{e} du Qu\'{e}bec \`{a} Montr\'{e}al, 1992.
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LINKS
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S. Plouffe, Approximations de S\'{e}ries G\'{e}n\'{e}ratrices et Quelques Conjectures}, Dissertation, Universit\'{e} du Qu\'{e}bec \`{a} Montr\'{e}al, 1992.
S. Plouffe, 1031 Generating Functions and Conjectures, Universit\'{e} du Qu\'{e}bec \`{a} Montr\'{e}al, 1992.
Tanya Khovanova, Recursive Sequences
Y. Puri and T. Ward, Arithmetic and growth of periodic orbits, J. Integer Seqs., Vol. 4 (2001), #01.2.1.
P. J. Cameron, Sequences realized by oligomorphic permutation groups, J. Integ. Seqs. Vol. 3 (2000), #00.1.5.
INRIA Algorithms Project, Encyclopedia of Combinatorial Structures 280
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FORMULA
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G.f.: 1/(1-16x), e.g.f.: exp(16x)
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MAPLE
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A001025:=-1/(-1+16*z); [Conjectured by S. Plouffe in his 1992 dissertation.]
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CROSSREFS
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Partial sums give A131865.
Sequence in context: A016744 A122609 A136577 this_sequence A067223 A041113 A041482
Adjacent sequences: A001022 A001023 A001024 this_sequence A001026 A001027 A001028
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KEYWORD
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nonn
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AUTHOR
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njas
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