Table of Integrals, Series, and Products

著者：I. S. Gradshteyn and I. M. Ryzhik
出版：Academic Press

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Corrected and Enlarged Edition
ISBN0-12-294760-6
1980年
p.942 8.356 6.　“\(\begin{align}\Gamma(\alpha)\Gamma(\alpha+n,x)-&\Gamma(\alpha+n)\Gamma(\alpha,x)=\\&\hspace{1.3em}=\Gamma(\alpha+n)\gamma(\alpha,x)-\Gamma(\alpha)\Gamma(\alpha+n,x).\end{align}\)”→“\(\begin{align}\Gamma(\alpha)\Gamma(\alpha+n,x)-&\Gamma(\alpha+n)\Gamma(\alpha,x)=\\&\hspace{1.3em}=\Gamma(\alpha+n)\gamma(\alpha,x)-\Gamma(\alpha)\gamma(\alpha+n,x).\end{align}\)”

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著者：I. S. Gradshteyn and I. M. Ryzhik
編者：Alan Jeffrey
出版：Academic Press

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Fifth Edition
ISBN0-12-294755-X
1994年
p.951 8.356 6.　“\(\Gamma(\alpha)\Gamma(\alpha+n,x)-\Gamma(\alpha+n)\Gamma(\alpha,x)=\Gamma(\alpha+n)\gamma(\alpha,x)-\Gamma(\alpha)\Gamma(\alpha+n,x).\)”→“\(\Gamma(\alpha)\Gamma(\alpha+n,x)-\Gamma(\alpha+n)\Gamma(\alpha,x)=\Gamma(\alpha+n)\gamma(\alpha,x)-\Gamma(\alpha)\gamma(\alpha+n,x).\)”
p.1066 9.113　“\(F(\alpha,\beta,\gamma;z)\)”→“\(F(\alpha,\beta;\gamma;z)\)”