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- Q1379344 subject Q7138882.
- Q1379344 subject Q7139579.
- Q1379344 abstract "In mathematics, Descartes' rule of signs, first described by René Descartes in his work La Géométrie, is a technique for determining an upper bound on the number of positive or negative real roots of a polynomial. It is not a complete criterion, because it does not provide the exact number of positive or negative roots.The rule is applied by counting the number of sign changes in the sequence formed by the polynomial's coefficients. If a coefficient is zero, that term is simply omitted from the sequence.".
- Q1379344 wikiPageExternalLink ROS2.shtml.
- Q1379344 wikiPageExternalLink drofsign.htm.
- Q1379344 wikiPageWikiLink Q1008566.
- Q1379344 wikiPageWikiLink Q12859399.
- Q1379344 wikiPageWikiLink Q12916.
- Q1379344 wikiPageWikiLink Q13222616.
- Q1379344 wikiPageWikiLink Q1343870.
- Q1379344 wikiPageWikiLink Q1632301.
- Q1379344 wikiPageWikiLink Q17097989.
- Q1379344 wikiPageWikiLink Q180345.
- Q1379344 wikiPageWikiLink Q210113.
- Q1379344 wikiPageWikiLink Q214604.
- Q1379344 wikiPageWikiLink Q2228257.
- Q1379344 wikiPageWikiLink Q328998.
- Q1379344 wikiPageWikiLink Q3527026.
- Q1379344 wikiPageWikiLink Q395.
- Q1379344 wikiPageWikiLink Q43260.
- Q1379344 wikiPageWikiLink Q50700.
- Q1379344 wikiPageWikiLink Q7138882.
- Q1379344 wikiPageWikiLink Q7139579.
- Q1379344 wikiPageWikiLink Q7179766.
- Q1379344 wikiPageWikiLink Q9191.
- Q1379344 comment "In mathematics, Descartes' rule of signs, first described by René Descartes in his work La Géométrie, is a technique for determining an upper bound on the number of positive or negative real roots of a polynomial. It is not a complete criterion, because it does not provide the exact number of positive or negative roots.The rule is applied by counting the number of sign changes in the sequence formed by the polynomial's coefficients.".
- Q1379344 label "Descartes' rule of signs".