There is nothing ‘complex’ about complex numbers. In fact, Gauss even suggested a name change: lateral numbers.

Complex numbers are a tool to talk about rotations and dilations (together known as screw similarity). However, they have far-reaching applications in number theory and geometry. For example, all isometries in hyperbolic plane can be described by Mobius transformations.

### Course Curriculum

Geometry of Screw Similarity | 00:00:00 | ||

Field Properties of Complex Numbers | 00:00:00 | ||

n roots of unity, Primitive roots | 00:00:00 | ||

Complex Numbers in Geometry | 00:00:00 |

### Course Reviews

No Reviews found for this course.

**0 STUDENTS ENROLLED**