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Topic: Complex Analysis Question
Replies: 5   Last Post: Feb 13, 2006 1:59 PM

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Dr. Eric Wingler

Posts: 139
Registered: 12/12/04
Re: Complex Analysis Question
Posted: Feb 13, 2006 1:59 PM
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Let Y = {z in C^n | z' * x = 0} and let z_1 be a fixed element of Z. Note
that every element of Y + z_1 is in Z. Can you show that every element of
Z is in Y + z_1?

Eric J. Wingler (
Dept. of Mathematics and Statistics
Youngstown State University
One University Plaza
Youngstown, OH 44555-0001

"junoexpress" <> wrote in message
> I have to apologize, but I still don't see the significance of what
> you're saying.

> >From what I can see, you are saying the following:
> If we let x be a fixed element of C^n, and Z = { z el C^n | z' * x = 1
> + 0i}
> Then W = { w el C^n | w = z1 - z2 for z1 and z2 in Z} is a subspace
> which is true, yet how does the set formed by the differences of all
> elements in Z address my original question which was "is there a
> general way to describe/understand the set Z ?" (Since knowing that W
> is a subspace for example does not tell me that Z is a subspace.)
> Juno

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