Every normalized algebra with unit is isomorphous to one of the following: the real numbers algebra R, the

complex numbers algebra C, the quaternions algebra K, the octavians algebra O [1].

As the even roots of a negative number give

complex numbers, we have concentrated only on positive real numbers.

The notions of 'integer' and 'prime' can be extended to

complex numbers.

where [alpha], [gamma] are

complex numbers with [alpha] [not equal to] 0 and h is univalent in E, then q(z) < zf'(z)/f(z) and q is the best subordinant.

They propose that all the spatial and temporal separations are

complex numbers of the form a + bi, where i is the square root of minus one.

The TI-36 Pro scientific calculator also can perform

complex number arithmetic.

Denote M := {[mu], z : z [member of] C},where C denotes the set of

complex numbers.

Another lesson provides the basics of work with

complex numbers and polynomials including the definition of

complex number and functions for

complex numbers and polynomials.

I HOPE to clarify my earlier letter on the subject of unfair council tax without resorting to

complex numbers.

Coverage then progresses through topics such as

complex numbers, sorting and searching algorithms, numerical integration, and optimization methods.

When I read the lucid way the book talked about

Complex Numbers, I wished I had found it in Year 11, when I gave up on maths because I thought studying that was pointless.

Mathcad accepts

complex numbers (17) of the form Re + (lm)i, where (Re) and (lm) represent ordinary numbers.

In the following, C/Z will denote the space of

complex numbers mod 2[pi]i/log q.

Finally, Derbyshire introduces famous 19th- and 20th-century mathematicians and the development of

complex numbers, vector spaces, group theory, and topology.

where [alpha], [beta] are arbitrary, given

complex numbers and [sigma], u, v are wanted

complex numbers such that [|U|.