I also wanted to work on solvers,can you please lead me the way to start.

On Sun 10 Mar, 2019, 6:16 PM Yathartha Joshi <yatharth...@gmail.com wrote:

> Hi Jogi,
>
> Sorry for the late reply, it has been a busy week for me.
> Thanks for your interest in this project. I definitely want `solveset` to
> overtake `solve` as quickly as we can.
>
> - Regarding `transolve`, yeah the Lambert solver needs to be completed.
> There were few bivariate type equations that weren't able to pass in my PR
> #14972 <https://github.com/sympy/sympy/pull/14972>. I will add more
> comments there, and update you soon.
>
> - Regarding the modular equations, I think it will be a good idea to have
> `invert_modular`, I also liked the approach that is implemented in #14284
> <https://github.com/sympy/sympy/pull/14284>, but some of the work needs
> to be done in terms of generalisation.
>
> - For set infrastructure, a good place to start with would be #11188
> <https://github.com/sympy/sympy/pull/11188> and #12011
> <https://github.com/sympy/sympy/pull/12011> and #16033
> <https://github.com/sympy/sympy/pull/16033> (@oscargus made the PR
> recently you can probably work along with him).
>
> - Also as I try to recollect now, there were some discussions on to
> include BigUnion and BigIntersection. Refer: #9815
> <https://github.com/sympy/sympy/issues/9815>, and some discussions in
> #14566 <https://github.com/sympy/sympy/issues/14566>. It definitely needs
> a discussion on their addition. Probably you can add your thoughts on this.
>
> Apart from this, there are a lot of issues and PR's that are undone. I
> suggest you start off by fixing them one by one. Also, feel free to ask any
> of your doubts here. I will try to reply you as soon as I can.
>
> Cheers!
> Yathartha Joshi
>
> On Monday, March 4, 2019 at 2:50:39 PM UTC+5:30, Jogi Miglani wrote:
>>
>> Hello,
>>
>> As we know that the work for solvers i.e replacing solve with solveset is
>> being in progress from last four years. A lot of work has been done during
>> this period by Harsh Gupta(@hargup), Amit Kumar(@aktech), Kshitij
>> Saraogi(@kshitij10496), Shekhar Rajak(@Shekharrajak) and Yathartha
>> Joshi(@Yathartha22). I want to summarize whats left to be done. I want to
>> work on this project as I had quite a good experience with solvers and had
>> implemented solving specific type of exponential equation recently.
>>
>> Mainly three things are left to be done and the order in which it should
>> be done:
>>
>> 1. Transolve :
>>     * Lambert Solver - It has been implemented and need to be passed some
>> tests which i am working on now.
>>     * Modular Equation - I went through #13178
>> <https://github.com/sympy/sympy/issues/13178> . It would be good to have
>> more discussion on how to implement this and the equations which come under
>> this.
>>     * Extending transolve to complex domain - needs discussion and proper
>> plan of implementation.
>>
>> 2. Set Infrastructure(Image Set) : Many of the things depend on this in
>> solveset. So I think this should be the next task done after transolve
>> above.
>>
>> 3. Extending nonlinsove for trigonometric/transcedental equations.
>>
>> First of we I think we should discuss about Transolve to complete.
>> For lambert solver I think @Yathartha22, you should tell here that whats
>> exactly left to be done so that all can give suggestions.
>> For handling modular equations - @smichr, @asmeurer What do you think how
>> should we approach this?
>> Example
>> This problem is expected to return {100}
>>
>> n = symbols('n', integer=True)
>> a = 742938285
>> z = 1898888478
>> m = 2**31 - 1
>> x = 20170816
>> solveset(x – Mod(a**n*z, m), n, S.Integers)
>>
>> Above can be implemented in sympy as suggested by @smichr
>>
>> a = 742938285
>> z = 1898888478
>> m = 2**31 - 1
>> x = 20170816
>> arg = x*invert(z, m)
>>
>> n = discrete_log(m, arg, a)
>>
>> What do you think @smichr, @asmeurer here? Should we define (in the
>> solveset module) an _invert (modulo m) function by the model of
>> _invert_real and _invert_complex?
>>
>> Suggestions on rest of the points can also be given here.
>>
>> I request to mentors to please give suggestions and have a discussion on
>> this to proceed further.
>>
>> --
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