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- Fermat's_theorem_(stationary_points) abstract "In mathematics, Fermat's theorem (not to be confused with Fermat's last theorem) is a method to find local maxima and minima of differentiable functions on open sets by showing that every local extremum of the function is a stationary point (the function derivative is zero in that point). Fermat's theorem is a theorem in real analysis, named after Pierre de Fermat.By using Fermat's theorem, the potential extrema of a function , with derivative , are found by solving an equation in . Fermat's theorem gives only a necessary condition for extreme function values, and some stationary points are inflection points (not a maximum or minimum). The function's second derivative, if it exists, can determine if any stationary point is a maximum, minimum, or inflection point.".
- Fermat's_theorem_(stationary_points) wikiPageID "4142944".
- Fermat's_theorem_(stationary_points) wikiPageRevisionID "575300492".
- Fermat's_theorem_(stationary_points) hasPhotoCollection Fermat's_theorem_(stationary_points).
- Fermat's_theorem_(stationary_points) id "4450".
- Fermat's_theorem_(stationary_points) id "4452".
- Fermat's_theorem_(stationary_points) title "Fermat's Theorem".
- Fermat's_theorem_(stationary_points) title "Proof of Fermat's Theorem".
- Fermat's_theorem_(stationary_points) subject Category:Articles_containing_proofs.
- Fermat's_theorem_(stationary_points) subject Category:Differential_calculus.
- Fermat's_theorem_(stationary_points) subject Category:Theorems_in_calculus.
- Fermat's_theorem_(stationary_points) subject Category:Theorems_in_real_analysis.
- Fermat's_theorem_(stationary_points) type Abstraction100002137.
- Fermat's_theorem_(stationary_points) type Communication100033020.
- Fermat's_theorem_(stationary_points) type Message106598915.
- Fermat's_theorem_(stationary_points) type Proposition106750804.
- Fermat's_theorem_(stationary_points) type Statement106722453.
- Fermat's_theorem_(stationary_points) type Theorem106752293.
- Fermat's_theorem_(stationary_points) type TheoremsInCalculus.
- Fermat's_theorem_(stationary_points) type TheoremsInRealAnalysis.
- Fermat's_theorem_(stationary_points) comment "In mathematics, Fermat's theorem (not to be confused with Fermat's last theorem) is a method to find local maxima and minima of differentiable functions on open sets by showing that every local extremum of the function is a stationary point (the function derivative is zero in that point). Fermat's theorem is a theorem in real analysis, named after Pierre de Fermat.By using Fermat's theorem, the potential extrema of a function , with derivative , are found by solving an equation in .".
- Fermat's_theorem_(stationary_points) label "Fermat's theorem (stationary points)".
- Fermat's_theorem_(stationary_points) label "Teorema de Fermat (análisis)".
- Fermat's_theorem_(stationary_points) label "Teorema di Fermat sui punti stazionari".
- Fermat's_theorem_(stationary_points) label "Лемма Ферма".
- Fermat's_theorem_(stationary_points) label "مبرهنة فيرما (للنقاط القصوى)".
- Fermat's_theorem_(stationary_points) label "费马引理".
- Fermat's_theorem_(stationary_points) sameAs Teorema_de_Fermat_(análisis).
- Fermat's_theorem_(stationary_points) sameAs Teorema_di_Fermat_sui_punti_stazionari.
- Fermat's_theorem_(stationary_points) sameAs m.0bld1b.
- Fermat's_theorem_(stationary_points) sameAs Q727102.
- Fermat's_theorem_(stationary_points) sameAs Q727102.
- Fermat's_theorem_(stationary_points) sameAs Fermat's_theorem_(stationary_points).
- Fermat's_theorem_(stationary_points) wasDerivedFrom Fermat's_theorem_(stationary_points)?oldid=575300492.
- Fermat's_theorem_(stationary_points) isPrimaryTopicOf Fermat's_theorem_(stationary_points).