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- Taylor_series abstract "In mathematics, a Taylor series is a representation of a function as an infinite sum of terms that are calculated from the values of the function's derivatives at a single point.The concept of a Taylor series was discovered by the Scottish mathematician James Gregory and formally introduced by the English mathematician Brook Taylor in 1715. If the Taylor series is centered at zero, then that series is also called a Maclaurin series, named after the Scottish mathematician Colin Maclaurin, who made extensive use of this special case of Taylor series in the 18th century.It is common practice to approximate a function by using a finite number of terms of its Taylor series. Taylor's theorem gives quantitative estimates on the error in this approximation. Any finite number of initial terms of the Taylor series of a function is called a Taylor polynomial. The Taylor series of a function is the limit of that function's Taylor polynomials, provided that the limit exists. A function may not be equal to its Taylor series, even if its Taylor series converges at every point. A function that is equal to its Taylor series in an open interval (or a disc in the complex plane) is known as an analytic function.".
- Taylor_series thumbnail Sintay_SVG.svg?width=300.
- Taylor_series wikiPageExternalLink 2C02_Taylor.html.
- Taylor_series wikiPageExternalLink ParkerSochacki.htm.
- Taylor_series wikiPageExternalLink TaylorSeriesMod.html.
- Taylor_series wikiPageExternalLink numericalmethods.eng.usf.edu.
- Taylor_series wikiPageExternalLink taylor_series.html.
- Taylor_series wikiPageExternalLink Taylor_en.html.
- Taylor_series wikiPageExternalLink Ch9_3.html.
- Taylor_series wikiPageExternalLink inverse_trig.cfm.
- Taylor_series wikiPageExternalLink tayser01.html.
- Taylor_series wikiPageID "30448".
- Taylor_series wikiPageRevisionID "606527615".
- Taylor_series b "h".
- Taylor_series hasPhotoCollection Taylor_series.
- Taylor_series id "p/t092320".
- Taylor_series p "n".
- Taylor_series title "Taylor Series".
- Taylor_series title "Taylor series".
- Taylor_series urlname "TaylorSeries".
- Taylor_series subject Category:Complex_analysis.
- Taylor_series subject Category:Mathematical_series.
- Taylor_series subject Category:Real_analysis.
- Taylor_series comment "In mathematics, a Taylor series is a representation of a function as an infinite sum of terms that are calculated from the values of the function's derivatives at a single point.The concept of a Taylor series was discovered by the Scottish mathematician James Gregory and formally introduced by the English mathematician Brook Taylor in 1715.".
- Taylor_series label "Serie de Taylor".
- Taylor_series label "Serie di Taylor".
- Taylor_series label "Série de Taylor".
- Taylor_series label "Série de Taylor".
- Taylor_series label "Taylor series".
- Taylor_series label "Taylorreeks".
- Taylor_series label "Taylorreihe".
- Taylor_series label "Ряд Тейлора".
- Taylor_series label "متسلسلة تايلور وماكلورين".
- Taylor_series label "テイラー展開".
- Taylor_series label "泰勒级数".
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- Taylor_series sameAs Taylorreihe.
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- Taylor_series sameAs Serie_de_Taylor.
- Taylor_series sameAs Taylor_serie.
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- Taylor_series sameAs Serie_di_Taylor.
- Taylor_series sameAs テイラー展開.
- Taylor_series sameAs 테일러_급수.
- Taylor_series sameAs Taylorreeks.
- Taylor_series sameAs Série_de_Taylor.
- Taylor_series sameAs m.07hdv.
- Taylor_series sameAs Q131187.
- Taylor_series sameAs Q131187.
- Taylor_series wasDerivedFrom Taylor_series?oldid=606527615.
- Taylor_series depiction Sintay_SVG.svg.
- Taylor_series isPrimaryTopicOf Taylor_series.
