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A094096
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Min{m: n = Sum((m mod (1+k*L(n)!))*2^(k-1): 1<=k<=L(n))}, where L(n) = length of binary representation of n, cf. A070939, A000142.
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1
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1, 5, 1, 494, 533, 133, 1, 361131, 998130, 318354, 389455, 275577, 42778, 14162, 1, 4436526107, 21759994113, 223006618265, 97254937860, 19669357917
(list; graph; refs; listen; history; internal format)
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OFFSET
| 1,2
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COMMENTS
| a(2^n - 1) = 1.
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EXAMPLE
| n=5->'101', L(5)=3, L(5)!=6, a(5)=533: (533 mod (1+1*6))*2^0 +
(533 mod (1+2*6))*2^1 + (533 mod (1+3*6))*2^2 = (533 mod 7)*1+ (533 mod
13)*2 + (533 mod 19)*4 = 1*1 + 0*2 + 1*4 = 5.
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CROSSREFS
| Sequence in context: A133002 A162227 A075266 * A009826 A112871 A078110
Adjacent sequences: A094093 A094094 A094095 * A094097 A094098 A094099
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KEYWORD
| nonn,more
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AUTHOR
| Reinhard Zumkeller (reinhard.zumkeller(AT)gmail.com), May 05 2004
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EXTENSIONS
| Corrected and extended. Sean A. Irvine (sairvin(AT)xtra.co.nz), Sep 17 2009
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