Hi Jason

fair question - I was trying to avoid including all the boring details of
my code! In the simplest case I have a search routine which looks for M
sets of d vectors inside a vector space of dimension N over a finite field,
whose dot products satisfy a bunch of polynomial equations. My problem is
that I need to compare each new vector with all of the antecedent vectors,
so that the number of "equations" varies with d, M and N (in several
"recursive dimensions"). The only way I have been able to do it so far is
to construct separate loops by hand for each of d,N,M and for each "new"
vector within them ... ie every time I alter any one of d, N or M, I need a
new program!!

So I had hoped that your code would have allowed me to "telescope" the
search and comparison loops as functions of d,M,N in a neat way; only
obviously I've misunderstood what it does. The ii, jj, kk, "a[ii,jj,kk]"
etc are ONLY used as indexing variables in my hoped-for program; they are
never invoked as anything else. I then have vectors "vex[a[ii,jj,kk]]" etc
which I compare with one another etc etc. Note I have put the indexing in
inverted commas because I hadn't figured out yet how to do >1 level of
recursion inside your code still ....

I hope that clarifies somewhat what I am trying to do - thanks a lot

Gary


On Sat, Mar 30, 2013 at 9:41 AM, Jason Grout <jason-s...@creativetrax.com>wrote:

> On 3/29/13 6:38 PM, GaryMak wrote:
>
>> d = 5;
>> for ii in range(0,d):
>>      for a[ii] in range(0,d):
>>          print a[ii]^2 + ii;
>>
>>
> What do you expect the output of this to be?  What are you trying to
> accomplish with this code?
>
> Thanks,
>
> Jason
>
>
>
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