Hi Sanjay,

Yes. That makes sense.

What do I do after the array is sorted?


thanks,
Sarvesh

On Sun, Aug 21, 2011 at 8:40 PM, Sanjay Rajpal <[email protected]> wrote:

> if u r saying i/p array can't be modified and complexity O(n logn)time and
> O(1) space, then i dont there exists any way to do that.
>
> if complexity is not the matter, then brute force way of three nested loops
> is the solution O(n^3) since here the original array will not be modified.
>
>
> Sanju
> :)
>
>
>
> On Sun, Aug 21, 2011 at 7:48 AM, sarvesh saran <[email protected]
> > wrote:
>
>> Hi,
>>
>> I have posted this in stackoverflow. So you may choose to join here as
>> well (this question was asked in an adobe written test)
>>
>>
>> http://stackoverflow.com/questions/7138874/find-triangular-triplet-in-an-array
>>
>> thanks,
>> Sarvesh
>>
>>
>> On Sun, Aug 21, 2011 at 8:09 PM, sarvesh saran <
>> [email protected]> wrote:
>>
>>> Hi Sanjay
>>>
>>> I think i forgot to mention that in my original post..so sorry about
>>> that. It is a constant array and should not be modified.
>>>
>>> thanks,
>>> Sarvesh
>>>
>>>
>>>
>>>
>>> On Sun, Aug 21, 2011 at 8:08 PM, sarvesh saran <
>>> [email protected]> wrote:
>>>
>>>> Hi Sanjay,
>>>>
>>>> The input is a constant vector. So it cannot be modified. Space
>>>> requirement is O(1) so it cannot be copied.
>>>>
>>>> thanks,
>>>> Sarvesh
>>>>
>>>>
>>>> On Sun, Aug 21, 2011 at 8:04 PM, Sanjay Rajpal <[email protected]>wrote:
>>>>
>>>>>  By O(1) we mean that we can use variables, can't use something that
>>>>> equals size of the i/p array.
>>>>>
>>>>> Use Quick sort, sorting is done in-place which O(n log n) in time, and
>>>>> O(1) in space.
>>>>> Sanju
>>>>> :)
>>>>>
>>>>>
>>>>>
>>>>> On Sun, Aug 21, 2011 at 7:31 AM, sarvesh saran <
>>>>> [email protected]> wrote:
>>>>>
>>>>>> Hi Sanjay,
>>>>>>
>>>>>> *Because of O(1) complexity you cannot copy and sort the input array.
>>>>>>
>>>>>> *thanks,
>>>>>> Sarvesh
>>>>>>  *
>>>>>> *
>>>>>>
>>>>>> On Sun, Aug 21, 2011 at 8:00 PM, Sanjay Rajpal <[email protected]>wrote:
>>>>>>
>>>>>>>  Simply sort the array and check for a[i]+a[i+1] > a[i+2] for i=0 to
>>>>>>> n-3.
>>>>>>>
>>>>>>>
>>>>>>> Sanju
>>>>>>> :)
>>>>>>>
>>>>>>>
>>>>>>>
>>>>>>>   On Sun, Aug 21, 2011 at 7:28 AM, sarvesh saran <
>>>>>>> [email protected]> wrote:
>>>>>>>
>>>>>>>>    No idea how to solve the problem except the brute force O(n3)
>>>>>>>> approach.I am looking for a better solution than this. Because of O(1)
>>>>>>>> complexity you cannot copy and sort the input.
>>>>>>>>
>>>>>>>>
>>>>>>>> A zero-indexed array A consisting of N integers is given. A triplet
>>>>>>>> (P, Q, R) is triangular if and
>>>>>>>> A[P] + A[Q] > A[R],
>>>>>>>> A[Q] + A[R] > A[P],
>>>>>>>> A[R] + A[P] > A[Q].
>>>>>>>>
>>>>>>>> For example, consider array A such that
>>>>>>>>
>>>>>>>> A[0] = 10 A[1] = 2 A[2] = 5
>>>>>>>> A[3] = 1 A[4] = 8 A[5] = 20
>>>>>>>> Triplet (0, 2, 4) is triangular.
>>>>>>>>
>>>>>>>> public int triangle(int[] A)
>>>>>>>>
>>>>>>>> that, given a zero-indexed array A consisting of N integers, returns
>>>>>>>> 1 if there exists a triangular triplet for this array and returns 0
>>>>>>>> otherwise.
>>>>>>>>
>>>>>>>> Assume that:
>>>>>>>>
>>>>>>>> N is an integer within the range [0..100,000];
>>>>>>>> each element of array A is an integer within the
>>>>>>>> range[-2,147,483,648..2,147,483,647].
>>>>>>>> For example, given array A such that
>>>>>>>>
>>>>>>>> A[0] = 10 A[1] = 2 A[2] = 5
>>>>>>>> A[3] = 1 A[4] = 8 A[5] = 20
>>>>>>>> the function should return 1, as explained above. Given arrayA such
>>>>>>>> that
>>>>>>>>
>>>>>>>> A[0] = 10 A[1] = 50 A[2] = 5
>>>>>>>> A[3] = 1
>>>>>>>> the function should return 0.
>>>>>>>> Expected worst-case time complexity: O(n log n)
>>>>>>>> Expected worst-case space complexity: O(1)
>>>>>>>>
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