The most important case is the field of complex numbers.

Over the field of real or complex numbers, more is true.

One may also look for solutions in the field of complex numbers.

Let and be two complex numbers whose ratio is not real.

When working in a space over the complex numbers, one can go further as well and it is even easier.

In the simplest case, the and the are real or complex numbers.

Most commonly this space will be the real or complex numbers.

The complex numbers can be drawn on a number plane.

Here one is working with a vector space over the complex numbers.

Both and are expressed in complex numbers without any units.

Let K be a field (such as real or complex numbers).

Then, the complex numbers themselves clearly form a vector space.

This idea leads to the polar form of complex numbers.

In the following, the classification list will be presented over the complex numbers.

I think different representations of things will always be useful, whether it's time or complex numbers.

The following statements are basic properties of the complex numbers.

Let V be any vector space over the complex numbers.

Let D be the unit disk in the complex numbers.

The transformation of all complex numbers on the unit circle is a special case.

The set of all complex numbers is usually written as .

The set C of complex numbers is a field.

In what follows, will denote the field of real or complex numbers.

The constants of this field are just the complex numbers C.

It is able to handle complex numbers and matrix operations.

Many mathematicians contributed to the full development of complex numbers.

The most important case is the field of complex numbers.

Over the field of real or complex numbers, more is true.

A complex number is made up using two numbers combined together.

One may also look for solutions in the field of complex numbers.

Let and be two complex numbers whose ratio is not real.

When working in a space over the complex numbers, one can go further as well and it is even easier.

In the simplest case, the and the are real or complex numbers.

Most commonly this space will be the real or complex numbers.

The complex numbers can be drawn on a number plane.

Here one is working with a vector space over the complex numbers.

Both and are expressed in complex numbers without any units.

Let K be a field (such as real or complex numbers).

The puzzle appeals to people who like complex number play.

Then, the complex numbers themselves clearly form a vector space.

In anything else, the formula becomes larger and a complex number is the result.

This idea leads to the polar form of complex numbers.

Computer programs often implement this using the complex number representation.

And I think there are a complex number of causes."

For the square roots of a negative or complex number, see below.

In the following, the classification list will be presented over the complex numbers.

I think different representations of things will always be useful, whether it's time or complex numbers.

The following statements are basic properties of the complex numbers.

It takes on every complex number excepting 0 as value.

The classical case occurs when and are both simply the complex number plane.

My problem in German is confusing 6 and 7 when dealing with a complex number.