Bell-numbers, Definition and alternating sums; a short treatise
Gottfried Helms
Annette.Warlich at t-online.de
Sat May 31 23:11:09 CEST 2008
Am 31.05.2008 11:26 schrieb Gottfried Helms:
> Dear seqfans -
>
>
> The link is
> http://go.helms-net.de/math/binomial/04_5_SummingBellStirling.pdf
>
> Comments - (also to enhance the quality of the article)
> are much welcome. I'm going to extend the article with
> some further findings, as they come up in my next
> investigations.
>
> Gottfried Helms
>
>
I've just uploaded an update, where I included the summation-
process for the alternating sums of Bell-numbers 2'nd-order as well.
(OEIS A000258 :[1,1,3,12,60,358,...]
Proposal: their alternating sum can be expressed in terms of the
exponential-integral-function EI()
Gottfried Helms
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