In that case I would sacrifice a little bit on time complexity and
instead of storing I would recompute the values.

_dufus


On Sep 5, 5:10 pm, ankur aggarwal <ankur.mast....@gmail.com> wrote:
> @dufus..
> if there is constant space requirement then ??
> wat will be your soln ??
>
> On Sat, Sep 5, 2009 at 12:35 PM, Dufus <rahul.dev.si...@gmail.com> wrote:
>
> > It seems EXTRACT_MIN for Z[n^2] can be done in O(n) time.
> >http://lyle.smu.edu/~saad/courses/cse3358/ps5/problemset5sol.pdf<http://lyle.smu.edu/%7Esaad/courses/cse3358/ps5/problemset5sol.pdf>
>
> > Then using it we can find the kth smallest element in O(nk) time.
>
> > _dufus
>
> > On Sep 4, 10:03 pm, ankur aggarwal <ankur.mast....@gmail.com> wrote:
> > >  Find nth smallest inO(n) Given two arrays of length n in sorted order
> > > X[n] & Y[n].
> > > Now make another array Z[n^2]={such that z belongs to X+Y}.
> > > AS all possible sum of x+y is there in Z. You have to give the nth
> > smallest
> > > no of Z in O(n) time.
> > > Space complexity : No bound on it. But try to optimize it if possible.

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