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Search: id:A064612
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| A064612 |
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Partial sum of bigomega is divisible by n, where bigomega(n)=A001222(n) and summatory-bigomega(n)=A022559(n). |
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5
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OFFSET
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1,2
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COMMENT
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Analogous sequences for various arithmetical functions are A050226, A056650, A064605-A064607, A064610, A064611, A048290, A062982, A045345.
Partial sums of A001222, similarly to summatory A001221 increases like loglog(n), explaining small quotients.
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FORMULA
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Mod[A022559(n), n]=0
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EXAMPLE
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Sum of bigomega values from 1 to 5 is: 0+0+1+1+2+1=5, which is divisible by n=5, so 5 is here, with quotient=1. For the last value,2178,below 1000000 the quotient is only 3.
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CROSSREFS
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A001222, A022559, A050226, A056650, A064602-A064611, A048290, A062982, A045345.
Sequence in context: A042717 A134463 A058916 this_sequence A005927 A079207 A056945
Adjacent sequences: A064609 A064610 A064611 this_sequence A064613 A064614 A064615
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KEYWORD
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nonn
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AUTHOR
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Labos E. (labos(AT)ana.sote.hu), Sep 24 2001
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