Notice that changing the order of button presses doesn't change anything.
Notice also that pressing a button twice is the same as not pressing it.
So, in the end, given N, there are at most 2^4 = 16 final configurations
(each button is either pressed once or not).

I hope this will help you.

--
Marcelo

On Thu, Sep 15, 2011 at 6:45 PM, Gaurav Menghani
<gaurav.mengh...@gmail.com>wrote:

> On Thu, Sep 15, 2011 at 4:44 PM, Blackwizard
> <mohammadreza.rahman...@gmail.com> wrote:
> > Hi
> > I want to solve this problem but I'm not sure about the algorithm...
> > I think It can be complete search...
> > Is the anybody to help me?
> > what's the algorithm for this question...
> >
> > Problem Link:
> > http://olympiads.win.tue.nl/ioi/ioi98/contest/day1/party/party.html
>
> I think BFS should work, but then some pruning would be required since
> the number of lamps is large. I'm not sure how the pruning would be
> done though.
>
> >
> >
> > Thank's
> >
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> >
>
>
>
> --
> Gaurav Menghani
>
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