B(x,y)B(x+y,z)=B(y,z)B(y+z,x)

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Theorem

The following formula holds: $$B(x,y)B(x+y,z)=B(y,z)B(y+z,x),$$ where $B$ denotes the beta function.

Proof

References

1953: Harry Bateman: Higher Transcendental Functions Volume I ... (previous) ... (next): $\S 1.5 (7)$

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