On Wed, May 5, 2010 at 8:38 PM, Eva wrote:
> Problem background: I want to find the smallest (in l_2 norm) vectors
> that satisfy a certain condition - creating a minimal set of coset
> representatives for Z^d/A(Z^d) for a dilation matrix A. My idea is to
> start with 0 and enumerate vectors in Z
On Wed, 05 May 2010 at 05:38PM -0700, Eva wrote:
> My question: what is the best way to enumerate vectors in Z^d (for an
> arbitrary d that my function will be passed as a parameter, so I don't
> know its value in advance) starting with 0, then going through all
> vectors with just a single 1 and a
Problem background: I want to find the smallest (in l_2 norm) vectors
that satisfy a certain condition - creating a minimal set of coset
representatives for Z^d/A(Z^d) for a dilation matrix A. My idea is to
start with 0 and enumerate vectors in Z^d one at a time. For each new
vector that I consid
