<groups> will give you a sequences-of-sequences view over an existing
sequence.
-Joe
On Sun, Apr 14, 2013 at 6:18 AM, mr w <wzr...@gmail.com> wrote:
> On Sun, Apr 14, 2013 at 9:10 AM, Samuel Tardieu <s...@rfc1149.net> wrote:
> >
> >
> >
> > 2013/4/14 Boyko Bantchev <boyk...@gmail.com>
> >>
> >> On 14 April 2013 15:03, Samuel Tardieu <s...@rfc1149.net> wrote:
> >> > If you start with a sequence of length 6, how do you split it into 4
> >> > slices?
> >> > 1 1 1 3? 2 2 2 0? 3 2 1 0?
> >>
> >> I would think of 2 2 1 1, which is monotonically non-increasing and
> >> has minimal variation.
> >
> >
> > My point was that there isn't a one-suits-them-all solution for grouping
> an
> > arbitrary sized sequence into a fixed number of slices.
>
> Yeah, good point.
>
> Say we limit the input to sequences of length n^2.
>
> Then there should be a one-suits-them-all solution.
>
> Just not sure what it is.
>
>
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