Formula:826

Digital Library of Mathematical Functions ID 2.6.E30

${\displaystyle{\displaystyle R_{n}(z)=\frac{(-1)^{n}}{z^{n}}\int_{0}^{\infty}\frac{\tau^{n}f_{n}(\tau)}{\tau+z}\mathrm{d}\tau.}}$

Symbols List

• ${\displaystyle{\displaystyle\mathrm{d}\NVar{x}}}$: differential of x
• ${\displaystyle{\displaystyle\int}}$: integral
• ${\displaystyle{\displaystyle R_{n}(z)}}$: remainder
• ${\displaystyle{\displaystyle n}}$: nonnegative integer
• ${\displaystyle{\displaystyle f_{n,n}(t)}}$: n th repeated integral
 

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