No, even if they are unsorted still it will be the same b'cos we check for
i>V[j] for the second loop.

On Sat, Jun 19, 2010 at 8:41 PM, Chakravarthi Muppalla
<chakri...@gmail.com>wrote:

> O(S +n ) only when the denominations are in sorted order.isn't it?
>
>
> On Sun, Jun 20, 2010 at 8:41 AM, Anand <anandut2...@gmail.com> wrote:
>
>> Complexity will be O(S+n) S = Sum required N = Number of denominations
>>
>> On Sat, Jun 19, 2010 at 12:48 PM, Chakravarthi Muppalla <
>> chakri...@gmail.com> wrote:
>>
>>> Hi anand,
>>> could you please enlighten on the running time of the code?
>>>
>>>
>>> On Sun, Jun 20, 2010 at 1:12 AM, Anand <anandut2...@gmail.com> wrote:
>>>
>>>> Here is my approach for solving this problem using DP.
>>>>
>>>> http://codepad.org/Op41weg5
>>>>
>>>> <http://codepad.org/Op41weg5>
>>>>
>>>> On Thu, Jun 17, 2010 at 6:33 AM, Chakravarthi Muppalla <
>>>> chakri...@gmail.com> wrote:
>>>>
>>>>>  I think that we need to go by dynamic programming.
>>>>> Ex: 1,3,7,4,9 T=23
>>>>> Sort: 1,3,4,7,9
>>>>> subtract max value from T(23-9=14 )
>>>>> find Best Solution for (14) --> sub (14-9 = 5), Search for 5.(5-4 = 1)
>>>>> So Answer would be: 9,9,4,1
>>>>> Search can be binary search as the array is already sorted.
>>>>> At every step best solution for the specified number could be saved in
>>>>> a hash table for any further references.
>>>>>
>>>>>
>>>>> Thanks & Regards,
>>>>> Chakravarthi.
>>>>>
>>>>>
>>>>>
>>>>>
>>>>>
>>>>> On Thu, Jun 17, 2010 at 6:10 PM, Rohit Saraf <
>>>>> rohit.kumar.sa...@gmail.com> wrote:
>>>>>
>>>>>> Yes right, i forgot the "1"
>>>>>>
>>>>>> --------------------------------------------------
>>>>>> Rohit Saraf
>>>>>> Second Year Undergraduate,
>>>>>> Dept. of Computer Science and Engineering
>>>>>> IIT Bombay
>>>>>> http://www.cse.iitb.ac.in/~rohitfeb14<http://www.cse.iitb.ac.in/%7Erohitfeb14>
>>>>>>
>>>>>>
>>>>>> On Thu, Jun 17, 2010 at 6:05 PM, Dave <dave_and_da...@juno.com>wrote:
>>>>>>
>>>>>>> No. The greedy algorithm also works on the U.S. coinage system, where
>>>>>>> the coins are 1, 5, 10, 25. Again, the rule is that there must be a 1
>>>>>>> unit coin, and each coin has at least twice the value of the
>>>>>>> preceeding one.
>>>>>>>
>>>>>>> Dave
>>>>>>>
>>>>>>> On Jun 16, 11:34 pm, Rohit Saraf <rohit.kumar.sa...@gmail.com>
>>>>>>> wrote:
>>>>>>> > @Dave: The greedy will only work if the coins are k,2k,3k,4k,....
>>>>>>> nk without
>>>>>>> > any of these missing
>>>>>>> >              Clear?
>>>>>>> > (Perhaps i did not write it clearly as i was on mobile)
>>>>>>> > --------------------------------------------------
>>>>>>> > Rohit Saraf
>>>>>>> > Second Year Undergraduate,
>>>>>>> > Dept. of Computer Science and Engineering
>>>>>>> > IIT 
>>>>>>> > Bombayhttp://www.cse.iitb.ac.in/~rohitfeb14<http://www.cse.iitb.ac.in/%7Erohitfeb14>
>>>>>>> >
>>>>>>> >
>>>>>>> >
>>>>>>> > On Thu, Jun 17, 2010 at 10:00 AM, Dave <dave_and_da...@juno.com>
>>>>>>> wrote:
>>>>>>> > > The greedy algorithm doesn't work, e.g., when the coins are 1, 5,
>>>>>>> and
>>>>>>> > > 8 units, and you want to make 15 units. In this case, the greedy
>>>>>>> > > algorithm would choose 8, 5, 1, 1, whereas the optimal is 5, 5,
>>>>>>> 5. I
>>>>>>> > > believe the criterion for the greedy algorithm are that the
>>>>>>> smallest
>>>>>>> > > coin be 1 unit and each successive coin be at least twice the
>>>>>>> value of
>>>>>>> > > its predecessor.
>>>>>>> >
>>>>>>> > > Dave
>>>>>>> >
>>>>>>> > > On Jun 16, 9:19 pm, Rohit Saraf <rohit.kumar.sa...@gmail.com>
>>>>>>> wrote:
>>>>>>> > > > If the coins are all multiple of some number k, you can
>>>>>>> greedily give
>>>>>>> > > > as much as possible to the higher domination. Otherwise still,
>>>>>>> there
>>>>>>> > > > is an optimal substructure and u can make a recurrence and use
>>>>>>> > > > memoization(i.e. DP)
>>>>>>> >
>>>>>>> > > > --
>>>>>>> > > > --------------------------------------------------
>>>>>>> > > > Rohit Saraf
>>>>>>> > > > Second Year Undergraduate,
>>>>>>> > > > Dept. of Computer Science and Engineering
>>>>>>> > > > IIT 
>>>>>>> > > > Bombayhttp://www.cse.iitb.ac.in/~rohitfeb14<http://www.cse.iitb.ac.in/%7Erohitfeb14>
>>>>>>> >
>>>>>>> > > --
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>>>>>
>>>>>
>>>>>
>>>>> --
>>>>> Thanks,
>>>>> Chakravarthi.
>>>>>
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>>>
>>>
>>>
>>> --
>>> Thanks,
>>> Chakravarthi.
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>
>
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> Chakravarthi.
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