Thilina,

On Mon, Jul 8, 2013 at 5:49 PM, Thilina Rathnayake
<[email protected]> wrote:
>
> Hi Ondrej,
>
> I implemented the general solution for the Pell equation and I completed the
> implementation of the case B**2 - 4*A*C > 0 in the quadratic Diophantine
> equation.
> Now the solutions for quadratic Diophantine equation is almost complete.
> However,
> It took more time than I thought.
>
> There is a bug when B**2 - 4*A*C is a perfect square. Current implementation
> does not return all the solutions in this case. I added a XFAIL test to
> reflect this for
> the time being. I hope to find a fix for this very soon.
>
> I made a commit with the new changes. Please take a look at that when you
> are
> free.

Awesome, great job. I'll have a look tomorrow.

Ondrej

>
> Regards,
> Thilina
>
>
> On Wed, Jul 3, 2013 at 10:31 PM, Thilina Rathnayake <[email protected]>
> wrote:
>>
>>
>> Yes, That's fine with me too. Thanks for the reply Ondrej.
>>
>> Regards,
>> Thilina
>>
>>
>>
>>
>> On Wed, Jul 3, 2013 at 10:25 PM, Ondřej Čertík <[email protected]>
>> wrote:
>>>
>>> On Wed, Jul 3, 2013 at 10:24 AM, Thilina Rathnayake
>>> <[email protected]> wrote:
>>> >
>>> > There were few notes about it in the paper and I am pretty sure
>>> > I can find some references for it. If that is the case, is this kind of
>>> > a
>>> > representation good?
>>>
>>> Yes, I think the [(220, 61), (40, 11), (768, 213), (12, 3)]
>>> representation is very good.
>>>
>>> Then your other function takes this and returns the general solution
>>> in terms of "n", once you implement it.
>>>
>>> Ondrej
>>>
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>>
>
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