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Complex number which describes the behavior of line integrals of a meromorphic function ar

{{r|Complex number}}

...a type of [[singularity]] of a [[function (mathematics)|function]] of a [[complex number|complex]] variable which may be removed by redefining the function value at

In [[complex analysis]], an '''isolated singularity''' of a [[complex number|complex]]-valued [[function (mathematics)|function]] is a point at which th

{{r|Complex number}}

In [[mathematics]], a '''transcendental number''' is any [[complex number]] that is not [[algebraic number|algebraic]], i.e. it is not a root of any

...[[positive integer]]s, usually with [[integer]], [[real number|real]] or [[complex number|complex]] values.

{{r|Complex number}}

{{r|Complex number}}

...s]], a domain is an [[open set]], usually in the [[real number|real]] or [[complex number]]s

{{r|complex number}}

{{r|Complex number}}

...cation]] of [[integer]]s, [[rational number]]s, [[real number|real]] and [[complex number]]s. In this context commutativity is often referred to as the ''commutativ

a real number (with the decimal expansion 0.000...), and a complex number (0+0i).

{{r|Complex number}}

{{r|Complex number}}

{{r|Complex number}}

{{r|complex number}}

...</math>, the set of real numbers and <math>\mathbb{C}</math>, the set of [[complex number|complex numbers]].

...a type of [[singularity]] of a [[function (mathematics)|function]] of a [[complex number|complex]] variable. In the neighbourhood of a pole, the function behave li