MathGroup Archive 1998

[Date Index] [Thread Index] [Author Index]

Search the Archive

Re: New version of PowerSeries.m



The correct URL for SpecialFunctions.m  is http://www.zib.de/koepf/ The
package PowerSeries.m has been removed from MathSource 3.0 since it
indeed does not work with Mathematica 3.0.  The author of
SpecialFunctions.m is being contacted to see if he wishes to submit it
to  MathSource.

--David Reiss (working for WRI as a freelance editor for MathSource
 submissions)


In article <6d1qp0$8fo$4@dragonfly.wolfram.com>, jpk@max.mpae.gwdg.de
wrote:

> > From anh@chm.ulaval.ca Tue Feb 24 06:47:13 1998
> > Date: Mon, 23 Feb 1998 21:40:44 -0500
> > From: "Nguyen N. Anh" <anh@chm.ulaval.ca>
To: mathgroup@smc.vnet.net
> > To: mathgroup@smc.vnet.net
> > Subject: [mg11211] [mg11124] New version of PowerSeries.m
> > Mime-Version: 1.0
> > 
> > Hello,
> > 
> > I've been using the PowerSeries package with Mathematica 2.2 and it's
> > worked nice.
> > 
> > However, when I tried to run this package in Mathematica 3.0.1 it gave
> > me error messages, and did not seem to work; e.g. PowerSeries[E^x,x]
> > gave a wrong result.
> > 
> > I did download from Mathsource a 3.0 version of this package, but it
> > appears that there are no changes with respect to the old version.
> > 
> > Has anyone been successful in runinng PowerSeries in Mathematica 3.0 ?
> > 
> > Best regards
> > 
> > Have a nice weekend
> > 
> > 
> > -- 
> > Nguyen Nam Anh   Quebec, Canada
> > E-mail: anh@chm.ulaval.ca
> > WWW: http://promethium.chm.ulaval.ca/~anh/
> > 
> 
> The SpecialFunctions.m includes the functionality of the Math2.2 Package
> PowerSeries.m. You can download it somewhere form the server of the
> Konrad Zuse Institut (http://www.zib-berlin.de).
> 
> Hope that helps
> Jens

-- 
David Reiss
dreissNOSPAM@nospam.earthlink.net
http://home.earthlink.net/~dreiss
To send personal email, remove the words  "nospam" and "NOSPAM" from the
email address



  • Prev by Date: Representing a function?
  • Next by Date: FindRoot accuracy/precision
  • Prev by thread: Representing a function?
  • Next by thread: FindRoot accuracy/precision