Category:Complex Roots of Unity

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This category contains results about Complex Roots of Unity.
Definitions specific to this category can be found in Definitions/Complex Roots of Unity.

Let $n \in \Z_{>0}$ be a (strictly) positive integer.

The complex $n$th roots of unity are the elements of the set:

$U_n = \set {z \in \C: z^n = 1}$

Subcategories

This category has the following 7 subcategories, out of 7 total.

C

Cube Roots of Unity‎ (1 C, 11 P)
Cyclotomic Polynomials‎ (1 C, 10 P)

E

Examples of Complex Roots of Unity‎ (2 C, 10 P)

G

Group of Gaussian Integer Units‎ (2 C, 4 P)

P

Primitive Complex Roots of Unity‎ (1 C)

S

Sum of Cubes of Three Indeterminates Minus 3 Times their Product‎ (3 P)

U

Units of Gaussian Integers form Group‎ (4 P)

Pages in category "Complex Roots of Unity"

The following 20 pages are in this category, out of 20 total.

C

F

First Complex Root of Unity is Primitive

G

Gaussian Integer Units are 4th Roots of Unity

M

P

R

S

U

Units of Gaussian Integers form Group

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