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- Bilateral_hypergeometric_series abstract "In mathematics, a bilateral hypergeometric series is a series Σan summed over all integers n, and such that the ratio an/an+1of two terms is a rational function of n. The definition of the generalized hypergeometric series is similar, except that the terms with negative n must vanish; the bilateral series will in general have infinite numbers of non-zero terms for both positive and negative n.The bilateral hypergeometric series fails to converge for most rational functions, though it can be analytically continued to a function defined for most rational functions. There are several summation formulas giving its values for special values where it does converge.".
- Bilateral_hypergeometric_series wikiPageID "19635243".
- Bilateral_hypergeometric_series wikiPageLength "5043".
- Bilateral_hypergeometric_series wikiPageOutDegree "6".
- Bilateral_hypergeometric_series wikiPageRevisionID "553562150".
- Bilateral_hypergeometric_series wikiPageWikiLink Basic_hypergeometric_series.
- Bilateral_hypergeometric_series wikiPageWikiLink Category:Hypergeometric_functions.
- Bilateral_hypergeometric_series wikiPageWikiLink Generalized_hypergeometric_function.
- Bilateral_hypergeometric_series wikiPageWikiLink Linear_differential_equation.
- Bilateral_hypergeometric_series wikiPageWikiLink Pochhammer_symbol.
- Bilateral_hypergeometric_series wikiPageWikiLinkText "Bilateral hypergeometric series".
- Bilateral_hypergeometric_series wikiPageWikiLinkText "Dougall's formula".
- Bilateral_hypergeometric_series wikiPageWikiLinkText "bilateral hypergeometric series".
- Bilateral_hypergeometric_series wikiPageUsesTemplate Template:Citation.
- Bilateral_hypergeometric_series wikiPageUsesTemplate Template:Harv.
- Bilateral_hypergeometric_series subject Category:Hypergeometric_functions.
- Bilateral_hypergeometric_series type Type.
- Bilateral_hypergeometric_series type Function.
- Bilateral_hypergeometric_series type Type.
- Bilateral_hypergeometric_series comment "In mathematics, a bilateral hypergeometric series is a series Σan summed over all integers n, and such that the ratio an/an+1of two terms is a rational function of n.".
- Bilateral_hypergeometric_series label "Bilateral hypergeometric series".
- Bilateral_hypergeometric_series sameAs Q4907583.
- Bilateral_hypergeometric_series sameAs m.04n2jp1.
- Bilateral_hypergeometric_series sameAs Serie_hipergeometrică_bilaterală.
- Bilateral_hypergeometric_series sameAs Q4907583.
- Bilateral_hypergeometric_series wasDerivedFrom Bilateral_hypergeometric_series?oldid=553562150.
- Bilateral_hypergeometric_series isPrimaryTopicOf Bilateral_hypergeometric_series.