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Groups > comp.soft-sys.math.maple > #887
| From | Joe Riel <joer@san.rr.com> |
|---|---|
| Newsgroups | comp.soft-sys.math.maple |
| Subject | Re: Reducing or Simplifying sqrt(2) |
| Date | 2014-06-03 15:44 -0700 |
| Organization | A noiseless patient Spider |
| Message-ID | <87k38x1umb.fsf@san.rr.com> (permalink) |
| References | <EpudnVOxHL2hPRfOnZ2dnUVZ_vKdnZ2d@megapath.net> <96eea6b3-ef17-4011-bebb-18f4bc09dbb9@googlegroups.com> <bv6p1pFndkpU1@mid.individual.net> |
Axel Vogt <&noreply@axelvogt.de> writes: > On 02.06.2014 02:53, acer wrote: >> Le samedi 31 mai 2014 23:38:36 UTC-4, Thomas D. Dean a écrit : >>> I think I have been here before, just can not remember a way out. > ... >> This might sound a bit strange, but how about eliminating w.r.t. some name that is not present in `eq`? Eg, >> >> restart: >> >> eq := (1/2)*2^(1/2)*x+(1/2)*y*2^(1/2)-2^(1/2) = 0; >> >> 1 (1/2) 1 (1/2) (1/2) >> - 2 x + - y 2 - 2 = 0 >> 2 2 >> >> eliminate([eq],':-dummy')[2,1]=0; >> >> x + y - 2 = 0 > > This is a bit odd. Would you mind to give some explanation? It sort-of makes sense---either that or magic! Note that the equation of interest goes in the second set returned by eliminate, i.e. the set of equations remaining after dummy has been eliminated. These equations get processed, though the help page doesn't explain how. Acer correctly anticipated that the algorithm would remove the undesired factor. -- Joe Riel
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Reducing or Simplifying sqrt(2) "Thomas D. Dean" <tomdean@speakeasy.org> - 2014-05-31 20:38 -0700
Re: Reducing or Simplifying sqrt(2) Joe Riel <joer@san.rr.com> - 2014-05-31 21:20 -0700
Re: Reducing or Simplifying sqrt(2) acer <maple@rogers.com> - 2014-06-01 17:53 -0700
Re: Reducing or Simplifying sqrt(2) Axel Vogt <&noreply@axelvogt.de> - 2014-06-03 22:21 +0200
Re: Reducing or Simplifying sqrt(2) Joe Riel <joer@san.rr.com> - 2014-06-03 15:44 -0700
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