[seqfan] Re: Partitioning the sequence (?)
q1qq2qqq3qqqq at yahoo.com
Sun Dec 21 22:02:39 CET 2008
If I understand your question (and I may not), then n(L) is easy.
The number of partitions of (a(1),a(2),...a(L)), where the a's maintain their order, is simply 2^(L-1).
(The divisions between the a's are each either "on" or "off".)
Don't know about the Mathematica.
--- On Sun, 12/21/08, zak seidov <zakseidov at yahoo.com> wrote:
> From: zak seidov <zakseidov at yahoo.com>
> Subject: [seqfan] Partitioning the sequence (?)
> To: "seqfaneu" <seqfan at seqfan.eu>
> Date: Sunday, December 21, 2008, 8:38 PM
> Dear SeqFans,
> I need to part the sequence a,b,c,d...(of length L)
> in all, n, possible ways:
> in this case L=4 and n=8 (modulo my errs).
> My (humble) Qs:
> what is the function n(L) (guess that this is known one...)
> how to code this in Mathematica/PARI/Maple (in order of
> decreasing preference)
> thx, zak
> Seqfan Mailing list - http://list.seqfan.eu/
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