### Some articles on *hypergeometric*:

Appell Series

... In mathematics, Appell series are a set of four

... In mathematics, Appell series are a set of four

**hypergeometric**series F1, F2, F3, F4 of two variables that were introduced by Paul Appell (1880) and that generalize Gauss's**hypergeometric**... formulas and expressions of these series in terms of**hypergeometric**series of one variable ...Clausen's Formula

... (1828), expresses the square of a Gaussian

... (1828), expresses the square of a Gaussian

**hypergeometric**series as a generalized**hypergeometric**series ... It states In particular it gives conditions for a**hypergeometric**series to be positive ...Mary Celine Fasenmyer - Sister Celine's Method

... thesis concerning recurrence relations in

... thesis concerning recurrence relations in

**hypergeometric**series ... algorithmic method to find recurrence relations satisfied by sums of terms of a**hypergeometric**polynomial and requires only the series expansions of the ... The**hypergeometric**polynomials she studied are called Sister Celine's polynomials ...**Hypergeometric**Differential Equation - History

... The term "

**hypergeometric**series" was first used by John Wallis in his 1655 book Arithmetica Infinitorum ...

**Hypergeometric**series were studied by Leonhard Euler, but the first full systematic treatment was given by Carl Friedrich Gauss (1813) ... characterisation by Bernhard Riemann of the

**hypergeometric**function by means of the differential equation it satisfies ...

**Hypergeometric**Differential Equation

... In mathematics, the Gaussian or ordinary

**hypergeometric**function 2F1(a,bcz) is a special function represented by the

**hypergeometric**series, that includes many ...

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