Gold 63

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Q-Charlier polynomials

Gold ID: 63
Link: https://sigir21.wmflabs.org/wiki/Q-Charlier_polynomials#math.115.0
Formula: $c_{n} (q^{- x}; a; q) =_{2} ϕ_{1} (q^{- n}, q^{- x}; 0; q, - q^{n + 1} / a)$
TeX Source: \displaystyle c_n(q^{-x};a;q) = {}_2\phi_1(q^{-n},q^{-x};0;q,-q^{n+1}/a)

Translation Results
Semantic LaTeX	Mathematica Translation	Maple Translations
	-	-

Semantic LaTeX

Translation: c_n(q^{-x} ; a ; q) = \qgenhyperphi{2}{1}@{q^{-n} , q^{-x}}{0}{q}{- q^{n+1} / a}
Expected (Gold Entry): c_n(q^{-x} ; a ; q) = \qgenhyperphi{2}{1}@{q^{-n} , q^{-x}}{0}{q}{- q^{n+1} / a}

Mathematica

Translation: Subscript[c, n][(q)^(- x); a ; q] == QHypergeometricPFQ[{(q)^(- n), (q)^(- x)},{0},q,- (q)^(n + 1)/a]
Expected (Gold Entry)

Maple

Translation
Expected (Gold Entry)

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