Fungrim entry: 8b5ddb

\operatorname{HolomorphicDomain}\!\left(\zeta\!\left(s\right), s, \mathbb{C} \cup \left\{{\tilde \infty}\right\}\right) = \mathbb{C} \setminus \left\{1\right\}

TeX:

\operatorname{HolomorphicDomain}\!\left(\zeta\!\left(s\right), s, \mathbb{C} \cup \left\{{\tilde \infty}\right\}\right) = \mathbb{C} \setminus \left\{1\right\}

Definitions:

Fungrim symbol	Notation	Short description
`RiemannZeta`	$\zeta\!\left(s\right)$	Riemann zeta function
`CC`	$\mathbb{C}$	Complex numbers
`UnsignedInfinity`	${\tilde \infty}$	Unsigned infinity

Source code for this entry:

Entry(ID("8b5ddb"),
    Formula(Equal(HolomorphicDomain(RiemannZeta(s), s, Union(CC, Set(UnsignedInfinity))), SetMinus(CC, Set(1)))))

Topics using this entry

Riemann zeta function

Copyright (C) Fredrik Johansson and contributors. Fungrim is provided under the MIT license. The source code is on GitHub.

2019-06-18 07:49:59.356594 UTC