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A277113
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a(n) = floor(n/(1-Pi/(sqrt(5)+1))).
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2
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34, 68, 102, 137, 171, 205, 239, 274, 308, 342, 376, 411, 445, 479, 513, 548, 582, 616, 650, 685, 719, 753, 787, 822, 856, 890, 924, 959, 993, 1027, 1061, 1096, 1130, 1164, 1198, 1233, 1267, 1301, 1335, 1370, 1404, 1438, 1472, 1507, 1541, 1575, 1609, 1644, 1678
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OFFSET
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1,1
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COMMENTS
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The goal is to generate a ratio near 1 from two well-known constants.
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LINKS
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FORMULA
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a(n) = floor(n/(1-Pi/(sqrt(5)+1))).
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EXAMPLE
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For n = 10 we have that floor(10/(1-Pi/(sqrt(5)+1))) = floor(10/0.02919448...) = floor(342.5304983...) so a(10) = 342.
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MAPLE
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MATHEMATICA
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f[n_] := Floor[n/(1-Pi/(Sqrt[5]+1))]; Array[f, 100, 1]
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PROG
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CROSSREFS
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KEYWORD
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nonn
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AUTHOR
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EXTENSIONS
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STATUS
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approved
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