we can use binary search algorithm to find the "z"

( sorting ll take O(n log n ) but it is very less compared to n^2 * log n )

-- Prashant Kulkarni




On Wed, Dec 15, 2010 at 3:32 PM, Ankur Murarka
<ankur.murarka....@gmail.com>wrote:

> wouldn't your algo take n^3 time as well given the fact that the lists are
> not sorted? searching for the matching value fr z should be taking O(n) time
> and to do so for each pair of x and y shall take O(n^2).
> Please correct me if i got something wrong here
>
> On Wed, Dec 15, 2010 at 11:44 AM, Prashant Kulkarni <
> prashant.r.k...@gmail.com> wrote:
>
>> Hi,
>> Very good question.
>>
>> i think very knows brute-force soln of n^3 time complexity.
>>
>> here is a alternative method/soln of O(n^2 * log(n)) time complexity Algo
>>
>> 1) pick any number from list A (One by one)...... let say 'x'
>>
>> 2) pick any number from list B (one by one )...... let say 'y'
>>
>> 3) z=x+y
>>
>> 4)look for 'z' in the list by considering all numbers as unsigned if u
>> found then check sign of that number it be opposite of 'z' if so return 1
>> else 0
>>
>> [above steps is repeated for all elements]
>>
>> *correct me if I am wrong*
>>
>> --
>> Prashant Kulkarni
>> IISc Bangalore
>>
>>
>>
>>
>> On Wed, Dec 15, 2010 at 10:36 AM, Soumya Prasad Ukil <
>> ukil.sou...@gmail.com> wrote:
>>
>>> Are the linked list sorted?
>>>
>>>
>>> On 14 December 2010 05:33, divya <sweetdivya....@gmail.com> wrote:
>>>
>>>> Given three lists: A, B and C of length n each. Write a function which
>>>> returns true if any 3 three numbers (1 from each list), sum up to
>>>> zero. Else return false, if there is no such combination.
>>>>
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>>>
>>>
>>> --
>>> regards,
>>> soumya prasad ukil
>>>
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