Author(s)

Zhelin Qi

Corresponding Author

Zhelin Qi

ABSTRACT

Calculus over complex variables is the subject of complex function theory. In this work, we take a systematic look at what we know about complex numbers from a higher perspective. The collection of all complex numbers is called a field in algebra. All complex numbers, geometrically, constitute a full metric space with an attractive topological structure. Mathematicians use complex numbers to solve technical issues in a very succinct manner. Complex numbers' computational and algebraic characteristics are summarized, as well as their geometric representation. Then we go over the group structure of unity of roots in depth and provide proofs for a number of beautiful conclusions.

KEYWORDS

Calgebraic structure, Unity, Roots