thanx buddy

On Sat, Sep 12, 2009 at 4:05 PM, Dhruva Sagar <[email protected]>wrote:

> In fact, every number other than 0, is a happy number in binary.
>
> Thanks & Regards,
> Dhruva Sagar.
>
>
> Ted Turner <http://www.brainyquote.com/quotes/authors/t/ted_turner.html> - 
> "Sports is like a war without the killing."
>
> On Sat, Sep 12, 2009 at 3:55 PM, amit jain <[email protected]> wrote:
>
>>
>> can any one prove that Decimal number 3 when represented in binary is
>> happy no?
>> On Sat, Sep 12, 2009 at 3:11 PM, Mahendra Kariya <
>> [email protected]> wrote:
>>
>>> @Antoine: can u tell me ur user name on codejam. I would like to see your
>>> code.
>>> Regards,
>>> Mahendra Kariya
>>> http://www.mahendrakariya.blogspot.com
>>>
>>>
>>> On Sat, Sep 12, 2009 at 3:00 PM, Nzeyimana Antoine <[email protected]
>>> > wrote:
>>>
>>>>
>>>> You are right, you have to stop the loop at value when you already
>>>> have that one in chain(in order to avoid useless repetitons) or just
>>>> stop at a value equal to one(note that 1 has the same value in all
>>>> bases: 2 ... 9) . Then you have to check if a given
>>>> number(increamentally from 2 to max_int) has a happy chains in three
>>>> bases provided . This solved my large input in around 2.5 minutes
>>>> using Java on a 2.2GHz dual CPU, core2duo laptop, but I hope it should
>>>> be much less with other languages like C .
>>>> This problem was relatively easy for me to understand and solve
>>>> because I did a similar one in TopCoder(@least building chain of
>>>> digits square sum in base 10 ), but I didn't undertand the logic of 1C
>>>>  ; so my question is ' Is there any big influence from previous
>>>> exercises/contests or experiences to solve quickly these problems ?'.
>>>>
>>>> On 9/12/09, MntlChaos <[email protected]> wrote:
>>>> >
>>>> > Why would you do that? It's happy if it ever reaches 1. If it gets
>>>> > into a different loop, it's unhappy. However, you are correct that 8
>>>> > is not happy in base 10: 8 => 64 => 52 => 29 => 85 => 89 => 145 => 42
>>>> > => 20 => 4 => 16 => 37 => 58 => 89, at which point we have a cycle (89
>>>> > appeared twice).
>>>> >
>>>> > But 7 IS happy in base 10: 7 => 49 => 97 => 130 => 10 => 1
>>>> >
>>>> > On Sep 12, 1:18 am, Mahendra Kariya <[email protected]> wrote:
>>>> >> I guess in the first ques of Round 1A, we have to check only until
>>>> the sum
>>>> >> of squares of digits is not a single digit integer. Say, for sum
>>>> number,
>>>> >> if
>>>> >> we get the sum of square of digits 8, we stop there and declare it to
>>>> be
>>>> >> unhappy without doing 8*8 = 64 .
>>>> >>
>>>> >> Regards,
>>>> >> Mahendra Kariyahttp://www.mahendrakariya.blogspot.com
>>>> > >
>>>> >
>>>>
>>>> --
>>>> Sent from my mobile device
>>>>
>>>>
>>>>
>>>
>>>
>>>
>>
>>
>>
>
> >
>

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