The question was not where all combination must be present in the response,
but whether combinations can be present in more than one response.


On Fri, Jul 19, 2013 at 6:32 AM, Andres Duque <[email protected]> wrote:

> El jueves, 18 de julio de 2013 10:34:11 UTC-5, Sumudu  escribió:
> > I'm not totally sure I've correctly understood the problem, but
> searching for "bipartite clique partition" gave me the paper
> http://web.eecs.umich.edu/~pettie/matching/Feder-Motwani-clique-partitions-graph-compression.pdf
> >
> > Hopefully there is something useful there or in the referenced material.
> >
> > One point I'm unclear about is if you absolutely require that each
> recommendation appear in exactly one group.  If relaxing this to "at least
> one" is OK then we're talking about coverings instead of partitions.  The
> paper
> http://citeseerx.ist.psu.edu/viewdoc/download?doi=10.1.1.89.3810&rep=rep1&type=pdfprovides
>  an overview of this problem and references for possible algorithms
> (be warned that I didn't check if this is an up-to-date review of the
> subject).
>
> Thanks very much Sumudu, I will check the references.
>
> About you doubt, yes ALL the combination from the Input must be present in
> the response (grouped). Think you're representing the same combinations
> using a grouped/condensed view.
>
> Regards,
>
> raul
>
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