Basic hypergeometric series
In mathematics, Heine's basic hypergeometric series, or hypergeometric q-series, are q-analog generalizations of generalized hypergeometric series, and are in turn generalized by elliptic hypergeometric series.
Basic hypergeometric seriesHypergeometric seriesQ-analogEduard HeineHypergeometric functionElliptic hypergeometric seriesGeneralized hypergeometric functionRogers–Ramanujan identitiesBilateral hypergeometric seriesNathan FineQ-Pochhammer symbolMizan RahmanWilfrid Norman BaileyBarnes integralMock modular formList of mathematics articles (B)Q-gamma functionRamanujan theta functionDixon's identityAskey–Wilson polynomials
List of basic probability topicsLucy Joan SlaterSeries accelerationOptical vortexTrigonometric integralBinomial theoremRacah polynomialsList of mathematics articles (L)List of mathematics categoriesSpherical harmonicsCatalog of articles in probability theorySpecial functionsLimit of a sequenceList of statistics articlesExponential functionAutomorphic formSeveral complex variablesZonal spherical harmonicsDyson conjectureClosed-form expression
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