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| From: | f DOT natter AT ndh DOT net (Felix Natter) |
| Newsgroups: | comp.os.msdos.djgpp |
| Subject: | Re: multidimensional arrays and math inaccuracy |
| Date: | Mon, 31 May 1999 18:45:27 GMT |
| Organization: | Customer of NDH Netzwerkdienste Hoeger GmbH |
| Message-ID: | <3752d650.4367728@news.ndh.net> |
| References: | <374edbb4 DOT 18530235 AT news DOT ndh DOT net> <374f3132 DOT 519315 AT noticias DOT iies DOT es> <37505323 DOT 5502462 AT news DOT ndh DOT net> <3755b36d DOT 4129911 AT noticias DOT iies DOT es> |
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| NNTP-Posting-Date: | 31 May 1999 18:43:39 GMT |
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| To: | djgpp AT delorie DOT com |
| DJ-Gateway: | from newsgroup comp.os.msdos.djgpp |
| Reply-To: | djgpp AT delorie DOT com |
On Mon, 31 May 1999 09:52:13 GMT, XXguille AT XXiies DOT XXes (Guillermo Rodriguez Garcia) wrote: >El día Sat, 29 May 1999 21:10:17 GMT, f DOT natter AT ndh DOT net (Felix Natter) >escribió: The accuracy-problem also arises when doing numerical analysis on functions. Does anyone have a suggestion on reasonably reliably finding the asymptotes or the zeros or for that matter just anything else like intersections, extreme values and so on.. - would be a subject for another posting, though maybe not quite on comp.os.msdos.djgpp >unusable for other systems Sorry for the expression, I'm rather worrying about other systems of linear equations. I think I'd have problems with systems where the coefficients are small numbers, which wouldn't help me because then I could just leave it like that.
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