Re: linear algebra
- From: Virgil <ITSnetNOTcom#virgil@xxxxxxxxxxx>
- Date: Mon, 20 Mar 2006 21:44:45 -0700
In article
<16285526.1142915917383.JavaMail.jakarta@xxxxxxxxxxxxxxxxxxxxxx>,
josie <toto_toto_@xxxxxxxxxxx> wrote:
can someone explain this to me?
if we let V = R^2 = {(a,b)| a,b element R} be a vector space of column
vectors of length 2.
How do u show that
W = {(a,b)| a,b element Z}
is not a vector subspace of V?
I know u need to show it's not empty and prove S1 and A1 which i can normally
do, but this question stumps me... any help?
If the field of scalars is to be of characteristic zero, as seems
likely, is 1/2 times a member of W always a member of W?
.
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- linear algebra
- From: josie
- linear algebra
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