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Search: id:A141490
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| A141490 |
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Numbers n such that Mod[n, 2]==0, Mod[n+1, 3]==0, Mod[n+2, 5]==0, Mod[n+3, 7]==0, ..., Mod[n+8, 23]==0. |
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+0
1
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| 34415168, 34415169, 34415170, 34415171, 34415172, 34415173, 34415174, 34415175, 34415176
(list; graph; listen)
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OFFSET
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1,1
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EXAMPLE
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34415168/2=17207584;
34415169/3=11471723;
34415170/5=6883034;
34415171/7=4916453;
34415172/11=3128652;
34415173/13=2647321;
34415174/17=2024422;
34415175/19=1811325;
34415176/23=1496312;
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MATHEMATICA
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lst={}; Do[n3=n+1; n5=n+2; n7=n+3; n11=n+4; n13=n+5; n17=n+6; n19=n+7; n23=n+8; If[Mod[n3, 3]==0&&Mod[n5, 5]==0&&Mod[n7, 7]==0&&Mod[n11, 11]==0&&Mod[n13, 13]==0&&Mod[n17, 17]==0&&Mod[n19, 19]==0&&Mod[n23, 23]==0, AppendTo[lst, n.n3.n5.n7.n11.n13.n17.n19.n23]], {n, 4*10^6, 4*10^7, 2}]; lst
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CROSSREFS
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Sequence in context: A059277 A010813 A143511 this_sequence A015379 A147714 A125572
Adjacent sequences: A141487 A141488 A141489 this_sequence A141491 A141492 A141493
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KEYWORD
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nonn
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AUTHOR
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Vladimir Orlovsky (4vladimir(AT)gmail.com), Aug 09 2008
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