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DLMF:15.11.E6 - MaRDI portal
Statements
P
{
α
β
γ
a
1
b
1
c
1
z
a
2
b
2
c
2
}
=
P
{
α
~
β
~
γ
~
a
1
b
1
c
1
t
a
2
b
2
c
2
}
.
Riemann-P-symbol
𝛼
𝛽
𝛾
absent
subscript
𝑎
1
subscript
𝑏
1
subscript
𝑐
1
𝑧
subscript
𝑎
2
subscript
𝑏
2
subscript
𝑐
2
absent
Riemann-P-symbol
~
𝛼
~
𝛽
~
𝛾
absent
subscript
𝑎
1
subscript
𝑏
1
subscript
𝑐
1
𝑡
subscript
𝑎
2
subscript
𝑏
2
subscript
𝑐
2
absent
{\displaystyle{\displaystyle P\begin{Bmatrix}\alpha&\beta&\gamma&\\
a_{1}&b_{1}&c_{1}&z\\
a_{2}&b_{2}&c_{2}&\end{Bmatrix}=P\begin{Bmatrix}\widetilde{\alpha}&\widetilde{%
\beta}&\widetilde{\gamma}&\\
a_{1}&b_{1}&c_{1}&t\\
a_{2}&b_{2}&c_{2}&\end{Bmatrix}.}}
P
{
α
β
γ
a
1
b
1
c
1
z
a
2
b
2
c
2
}
Riemann-P-symbol
𝛼
𝛽
𝛾
absent
subscript
𝑎
1
subscript
𝑏
1
subscript
𝑐
1
𝑧
subscript
𝑎
2
subscript
𝑏
2
subscript
𝑐
2
absent
{\displaystyle{\displaystyle P\NVar{\begin{Bmatrix}\alpha&\beta&\gamma&\\
a_{1}&b_{1}&c_{1}&z\\
a_{2}&b_{2}&c_{2}&\end{Bmatrix}}}}
z
𝑧
{\displaystyle{\displaystyle z}}
a
𝑎
{\displaystyle{\displaystyle a}}
b
𝑏
{\displaystyle{\displaystyle b}}
c
𝑐
{\displaystyle{\displaystyle c}}
α
𝛼
{\displaystyle{\displaystyle\alpha}}
β
𝛽
{\displaystyle{\displaystyle\beta}}
γ
𝛾
{\displaystyle{\displaystyle\gamma}}
t
𝑡
{\displaystyle{\displaystyle t}}