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A268219 a(n) = (n!/4!)*Sum(1/k!,k=1..n-4). 4

%I #8 Jan 30 2016 16:56:56

%S 0,0,0,0,0,5,45,350,2870,25956,259770,2857800,34294095,445823950,

%T 6241536301,93623045880,1497968735900,25465468512680,458378433231300,

%U 8709190231398576,174183804627976365,3657859897187509650,80472917738125219615,1850877107976880060000,44421050591445121450626

%N a(n) = (n!/4!)*Sum(1/k!,k=1..n-4).

%H G. A. Kamel, <a href="http://www.aascit.org/journal/archive2?journalId=928&amp;paperId=2310">Partial Chain Topologies on Finite Sets</a>, Computational and Applied Mathematics Journal. Vol. 1, No. 4, 2015, pp. 174-179.

%p g:=(r,n)->(n!/r!)*add(1/k!,k=1..n-r);

%p g2:=r->[seq(g(r,n),n=0..30)];

%p g2(4);

%o (PARI) a(n) = (n!/4!)*sum(k=1, n-4, 1/k!); \\ _Michel Marcus_, Jan 30 2016

%Y For others in this series, see A038156, A038158, A268218, A268220.

%K nonn

%O 0,6

%A _N. J. A. Sloane_, Jan 30 2016

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Last modified April 25 11:39 EDT 2024. Contains 371969 sequences. (Running on oeis4.)