Put the function in combinat or sets? Apparently it is not just restricted
to coding theory or some other specific structure.
On 14 Sep, 2014 7:41 pm, "Nathann Cohen" <[email protected]> wrote:

> By the way, no idea about where I should write that in Sage ? :-/
>
> Nathann
>
> On 14 September 2014 13:19, Nathann Cohen <[email protected]> wrote:
> > Yo !
> >
> >> this is only one of the current trends - other ones argue that
> algorithms
> >> should be accompanied by implementations, and then there is a lot of
> things done
> >> on polynomial-time algorithms.
> >
> > Well, it should at the very least be implemented (with commented code)
> > indeed. It would also be cool if people cared about the actual
> > comutation times: using bitsets does not change anything
> > asymptotically but it does make a difference in the running times.
> >
> >> Anyhow, one speedup can come from your function being invariant under
> some
> >> permutations of variables; perhaps you can check this quickly.
> >
> > Does not apply to my case but there is a great thing about that in
> > Sage if it interests you: With just one line you can enumerate, from a
> > group acting G on a set of points, a representative of each orbit of
> > the action of G on the groups of size k.
> >
> > Example:
> >
> > sage:
> IntegerVectorsModPermutationGroup(groups.permutation.Cyclic(5),sum=3,max_part=1)
> > Vectors of length 5 and of sum 3 whose entries is in {0, ..., 1}
> > enumerated up to the action of Cyclic group of order 5 as a
> > permutation group
> >
> > Nathann
>
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