hypergeometric differential equation


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hypergeometric differential equation

[‚hī·pər‚jē·ə′me·trik ‚dif·ə¦ren·chəl i′kwā·zhən]
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4] has conjectured that any globally nilpotent second order differential equation has either algebraic solutions or is gauge equivalent to a weak pullback of a Gauss hypergeometric differential equation with rational parameters.
The discretization of the hypergeometric differential equation on the lattice x(s) [26, 27] leads to the second order difference equation of the hypergeometric type