Well
sorry but i forget to mention exceptions in the solution.
Here is the complete solution :-

The key idea here is to simultaneously do a binary search
for the end of the array as well as the key. We try to look for A[2k ] in
the
k-th step and catch exceptions for successive values of k till either we hit
an exception or we hit a number greater than or equal to b. Then we do
a binary search for b between indices 2k - 1 and 2k . The runtime of the
search algorithm is 0 (l og 叫.

On Fri, Aug 19, 2011 at 11:53 PM, Dave <[email protected]> wrote:

> @Everyone: The problem says that the array is of UNKNOWN length, but
> all of the solutions presented assume that the array is of INFINITE
> length. Suppose, e.g., that the length is 987, but you don't know
> that. Then it will be meaningless to probe at 1, 10, 100, 1000, etc,
> or 1, 2, 4, ..., 512, 1024 because any probe beyond 987 is outside the
> array. An address violation may occur, or arbitrary data, unrelated to
> the data in the array may be used. I think the problem as stated is
> unsolvable.
>
> Dave
>
> On Aug 19, 12:48 pm, sagar pareek <[email protected]> wrote:
> > HI,
> >
> > I have encountered a problem :-
> >
> > You have an array of  *UNKNOWN  *length . And you have to find an element
> > in  O(log(n)) time without using any extra space.
> >
> > --
> > **Regards
> > SAGAR PAREEK
> > COMPUTER SCIENCE AND ENGINEERING
> > NIT ALLAHABAD
>
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-- 
**Regards
SAGAR PAREEK
COMPUTER SCIENCE AND ENGINEERING
NIT ALLAHABAD

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