roots to 4th, 5th, 6th & 7th degree polynomials
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Newsgroups: alt.math, alt.math.recreational, de.sci.mathematik, fj.sci.math, fr.sci.maths, han.sci.math, japan.sci.math, sci.math
From:
"Jon G." <jon8... @peoplepc.com> Date: Mon, 8 Sep 2008 05:50:17 -0400
Local: Mon, Sep 8 2008 5:50 am
Subject: roots to 4th, 5th, 6th & 7th degree polynomials
roots to 4th, 5th, 6th & 7th degree polynomials http://mypeoplepc.com/members/jon8338/math/id19.html
The best I can promise is all denominators are nonzero, and dimensional
See if you can understand the concept. If it works, it can find the roots
-- ... @peoplepc.com
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Newsgroups: alt.math, alt.math.recreational, de.sci.mathematik, fj.sci.math, fr.sci.maths, han.sci.math, japan.sci.math, sci.math
From: "François Grondin" <francois.grondin@no_spam.bpr-cso.com>
Date: Tue, 09 Sep 2008 17:35:06 GMT
Local: Tues, Sep 9 2008 1:35 pm
Subject: Re: roots to 4th, 5th, 6th & 7th degree polynomials
I'm wondering... Do you think that your algorithm can find the roots of a p(x) = x^4 - 4x^3 + 6x^2 - 4x + 1 ?
This is an easy one : it has only one root (x=1) of multiplicity 4. And
François
"Jon G." <jon8... @peoplepc.com> a écrit dans le message de news: ... @earthlink.com...
> roots to 4th, 5th, 6th & 7th degree polynomials
> http://mypeoplepc.com/members/jon8338/math/id19.html
> The best I can promise is all denominators are nonzero, and dimensional
> See if you can understand the concept. If it works, it can find the roots
> -- ... @peoplepc.com
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