wat about (5,-1),(1,7)......[?][?]

On Wed, Jun 8, 2011 at 8:45 AM, Shivaji Varma <shivaji...@gmail.com> wrote:

> If I do the search for 6 in the sequence that you gave, the output will be
> 4 and -2. The difference between them is 6. Whats wrong in this???
>
>
> On Tue, Jun 7, 2011 at 10:57 PM, Piyush Sinha <ecstasy.piy...@gmail.com>wrote:
>
>> it will definitely give wrong results...
>>
>> try for -3 -2 -1 0 1 2 4 5 7
>>
>> and search for 6 using ur algo
>>
>> On 6/7/11, Shivaji Varma <shivaji...@gmail.com> wrote:
>> > How about this?
>> >
>> > Take two pointers, one pointing to the first element in the array and
>> second
>> > one pointing to second element in the array. If the difference is less
>> than
>> > 'k', increment the second pointer and if the difference is greater,
>> > increment the first pointer. And if pointer 1 exceeds pointer 2, then
>> the
>> > search pair (a,b) doesn't exist.
>> >
>> > On Tue, Jun 7, 2011 at 3:20 PM, ross <jagadish1...@gmail.com> wrote:
>> >
>> >> @piyush:
>> >> in the case of a+b=k,
>> >> assuming a and b are 2 ptrs to start and end,
>> >> when u increase a, sum increases and when u decrease b
>> >> sum decreases. i doubt if that s the same case for a-b..
>> >>
>> >> On Jun 7, 2:47 pm, ross <jagadish1...@gmail.com> wrote:
>> >> > Can u use the same logic u use for a+b=k for difference..
>> >> > because, here if you increase a or decrease b in both case
>> >> > difference will increase.. ? correct me if i am wrong.
>> >> >
>> >> > On Jun 7, 2:39 pm, Piyush Sinha <ecstasy.piy...@gmail.com> wrote:
>> >> >
>> >> >
>> >> >
>> >> >
>> >> >
>> >> >
>> >> >
>> >> > > Whats the problem in using two pointers one pointing the lower
>> index
>> >> while
>> >> > > the other pointing the upper index??
>> >> >
>> >> > > On Tue, Jun 7, 2011 at 2:57 PM, ross <jagadish1...@gmail.com>
>> wrote:
>> >> > > > Given an integer 'k' and an sorted array A (can consist of both
>> >> > > > +ve/-
>> >> > > > ve nos),
>> >> > > > output 2 integers from A such that a-b=k.
>> >> > > > PS:
>> >> > > > nlogn solution would be to check for the occurence of k-a[i]
>> (using
>> >> > > > bin search) when you
>> >> > > > encounter a[i]. methods like hash consume space.
>> >> >
>> >> > > > Is an O(n) solution with O(1) extraspace possible?
>> >> >
>> >> > > > --
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>> >> >
>> >> > > --
>> >> > > *Piyush Sinha*
>> >> > > *IIIT, Allahabad*
>> >> > > *+91-8792136657*
>> >> > > *+91-7483122727*
>> >> > > *https://www.facebook.com/profile.php?id=100000655377926*
>> >>
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>> --
>> *Piyush Sinha*
>> *IIIT, Allahabad*
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-- 
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