I think it can be done in O(n) but the auxilliary space required will be
more... in the solution which i have got its in the order of 2n

On Wed, May 18, 2011 at 4:44 PM, Kunal Patil <kp101...@gmail.com> wrote:

> @Amit: Ohh..Your test case is correct but not my solution..[?]
> It only works if it is guaranteed that one end will be at the extreme of
> the array ! (UseLess ! [?])
> Sorry folks...
> So can anybody prove that O(n) solution does not exist for this problem?
> [?]
>
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