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- Gregorys_series abstract "Gregory's series, also known as the Madhava–Gregory series or Leibniz's series, is an infinite Taylor series expansion of the inverse tangent function.It was discovered by the Indian mathematician Madhava of Sangamagrama (1350- 1410) (Gupta 1973) and independently rediscovered and published in 1668 by James Gregory. It was rediscovered a few years later by Gottfried Leibniz, who obtained the Leibniz formula for π as the special case x = 1 of the Gregory series.".
- Gregorys_series wikiPageID "23664210".
- Gregorys_series wikiPageLength "1848".
- Gregorys_series wikiPageOutDegree "14".
- Gregorys_series wikiPageRevisionID "662147159".
- Gregorys_series wikiPageWikiLink Brook_Taylor.
- Gregorys_series wikiPageWikiLink Category:Mathematical_series.
- Gregorys_series wikiPageWikiLink Gottfried_Wilhelm_Leibniz.
- Gregorys_series wikiPageWikiLink Inverse_trigonometric_functions.
- Gregorys_series wikiPageWikiLink James_Gregory_(mathematician).
- Gregorys_series wikiPageWikiLink Leibniz_formula_for_π.
- Gregorys_series wikiPageWikiLink List_of_mathematical_series.
- Gregorys_series wikiPageWikiLink London.
- Gregorys_series wikiPageWikiLink Madhava_of_Sangamagrama.
- Gregorys_series wikiPageWikiLink Madhava_series.
- Gregorys_series wikiPageWikiLink Padua.
- Gregorys_series wikiPageWikiLink Sine.
- Gregorys_series wikiPageWikiLink Taylor_series.
- Gregorys_series wikiPageWikiLinkText "Gregory's series".
- Gregorys_series wikiPageWikiLinkText "the Madhava-Gregory series".
- Gregorys_series wikiPageUsesTemplate Template:Cite_journal.
- Gregorys_series wikiPageUsesTemplate Template:Harv.
- Gregorys_series wikiPageUsesTemplate Template:Reflist.
- Gregorys_series subject Category:Mathematical_series.
- Gregorys_series hypernym Expansion.
- Gregorys_series type VideoGame.
- Gregorys_series comment "Gregory's series, also known as the Madhava–Gregory series or Leibniz's series, is an infinite Taylor series expansion of the inverse tangent function.It was discovered by the Indian mathematician Madhava of Sangamagrama (1350- 1410) (Gupta 1973) and independently rediscovered and published in 1668 by James Gregory. It was rediscovered a few years later by Gottfried Leibniz, who obtained the Leibniz formula for π as the special case x = 1 of the Gregory series.".
- Gregorys_series label "Gregory's series".
- Gregorys_series sameAs Q5606780.
- Gregorys_series sameAs Gregoryjev_red.
- Gregorys_series sameAs سری_گریگوری.
- Gregorys_series sameAs Mádhava–Gregory-sor.
- Gregorys_series sameAs m.06zknbl.
- Gregorys_series sameAs Q5606780.
- Gregorys_series wasDerivedFrom Gregorys_series?oldid=662147159.
- Gregorys_series isPrimaryTopicOf Gregorys_series.