DLMF:18.26.E9 (Q5939): Difference between revisions

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Property / Symbols used
 
Property / Symbols used: Q11785 / rank
 
Normal rank
Property / Symbols used: Q11785 / qualifier
 
Defining formula:

R n ⁡ ( x ; α , β , γ , ) Racah-polynomial-R 𝑛 𝑥 𝛼 𝛽 𝛾 {\displaystyle{\displaystyle R_{\NVar{n}}\left(\NVar{x};\NVar{\alpha},\NVar{% \beta},\NVar{\gamma},\right)\)\@add@PDF@RDFa@triples\end{document}}}

\RacahpolyR{\NVar{n}}@{\NVar{x}}{\NVar{\alpha}}{\NVar{\beta}}{\NVar{\gamma}}{% \NVar{\delta}}
Property / Symbols used: Q11785 / qualifier
 
xml-id: C18.S25.T1.t1.r4.m2aadec

Revision as of 01:44, 2 January 2020

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DLMF:18.26.E9
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    Statements

    Defining formula
    lim β → ∞ ⁡ R n ⁡ ( x ; - N - 1 , β , γ , δ ) = R n ⁡ ( x ; γ , δ , N ) . subscript → 𝛽 Racah-polynomial-R 𝑛 𝑥 𝑁 1 𝛽 𝛾 𝛿 dual-Hahn-R 𝑛 𝑥 𝛾 𝛿 𝑁 {\displaystyle{\displaystyle\lim_{\beta\to\infty}R_{n}\left(x;-N-1,\beta,% \gamma,\delta\right)=R_{n}\left(x;\gamma,\delta,N\right).}}
    0 references
    DLMF id
    DLMF:18.26.E9
    0 references
    Symbols used
    Q11785
    Defining formula
    R n ⁡ ( x ; α , β , γ , ) Racah-polynomial-R 𝑛 𝑥 𝛼 𝛽 𝛾 {\displaystyle{\displaystyle R_{\NVar{n}}\left(\NVar{x};\NVar{\alpha},\NVar{% \beta},\NVar{\gamma},\right)\)\@add@PDF@RDFa@triples\end{document}}}
    xml-id
    C18.S25.T1.t1.r4.m2aadec
    0 references
     
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