I have updated my proposal.Anyone please give a look

On Wednesday, April 3, 2019 at 7:06:41 AM UTC+5:30, Nabanita Dash wrote:
>
> No,not yet.I haven't yet completely implemented
>
> On Wednesday, April 3, 2019 at 4:18:12 AM UTC+5:30, Arif Ahmed wrote:
>>
>> Seems much better now. I see you have a PR for rs_acos, be sure to 
>> include the link in your proposal.
>> Also , are you getting any output from the prototype code you have for 
>> rs_laurent and rs_fourier ?
>>
>> On Monday, April 1, 2019 at 12:55:02 PM UTC+5:30, Nabanita Dash wrote:
>>>
>>> I have updated my Proposal . Can you please give a look at it?
>>>
>>> On Friday, March 29, 2019 at 5:00:52 PM UTC+5:30, Arif Ahmed wrote:
>>>>
>>>> Under Improve rs_series, you need to provide some idea of how you plan 
>>>> to implement at least a couple of those new rs_series functions that you 
>>>> suggest.
>>>> Maybe you could implement one of the comparatively simpler ones and 
>>>> send a PR for it.
>>>>
>>>> Also you mentioned:
>>>>
>>>> > I want to add more methods to ring_series so that its implementation 
>>>> is more smooth,fast and efficient.
>>>>
>>>> You need to clarify this point a lot more. Which parts of the current 
>>>> implementation need improving and how do you plan to go about doing over 
>>>> the summer.
>>>> What gets more preference, improving the current implementation of 
>>>> existing functions or implementing new ones ?
>>>>
>>>> Ditto for the other sections as well.
>>>>
>>>> In the Timeline, you should provide a proper breakup of the tasks in 
>>>> the proposal and fairly appraise the time required for each. Most people 
>>>> provide a Week-wise breakup of the summer.
>>>>
>>>> On Friday, March 29, 2019 at 11:08:12 AM UTC+5:30, Nabanita Dash wrote:
>>>>>
>>>>> I have added my application in wiki page . The link to which is 
>>>>> https://github.com/sympy/sympy/wiki/GSoC-2019-Nabanita-Dash:Series-expansions:Improving-rs_series,Formal-Power-Series(series.formal),limits(series.limits)
>>>>>
>>>>> On Wednesday, March 27, 2019 at 5:37:47 PM UTC+5:30, Nabanita Dash 
>>>>> wrote:
>>>>>>
>>>>>>  Hi,
>>>>>> This is a GSoC-19 aspirant.I am a 2nd year CS Undergrad from 
>>>>>> IIIT,BBSR,India. I want to work on the project idea of 
>>>>>> Series-Expansion.I 
>>>>>> had discussed with Sartaj Singh as said by Aaron Meurer to geta hold on 
>>>>>> the 
>>>>>> idea.My proposed ideas are as below:
>>>>>> !)Improve rs_series module
>>>>>> I plan to add fourier,taylor,maclaurian,dirichlet,stirling series and 
>>>>>> other hyperbolic series in rs_series to make it efficient to use.
>>>>>> 2)Improve Formal Power Series
>>>>>> a)The limits applied to check fps and calculate logarithmic 
>>>>>> singularity needs improvement as it creates XFAIL tests.I want to create 
>>>>>> an 
>>>>>> API that accepts the singularities points and revise it to give positive 
>>>>>> results.
>>>>>> >>>f = asech(x)  
>>>>>> >>>fps(f, x) 
>>>>>> log(2) - log(x) - x**2/4 - 3*x**4/64 + O(x**6)
>>>>>>  A logarithmic singularity is a singularity of an analytic function 
>>>>>> whose main z-dependent term is of order O(lnz). An example is the 
>>>>>> singularity of the Bessel function of the second kind
>>>>>> Y_0(z)∼(2gamma)/pi+2/piln(1/2z)+... at z=0
>>>>>> ,Green function and some trignometric functions.
>>>>>>
>>>>>> Singularities with leading term consisting of nested logarithms, 
>>>>>> e.g., lnlnlnz, are also considered logarithmic.
>>>>>> 3) Improve limits
>>>>>> I think of adding special functions for calculating limits at oo. 
>>>>>> https://github.com/sympy/sympy/issues/14590 according to no special 
>>>>>> functions have been used in limits code.
>>>>>>
>>>>>> def test_exponential2():
>>>>>>     n = Symbol('n')
>>>>>>     assert limit((1 + x/(n + sin(n)))**n, n, oo) == exp(x)
>>>>>> Also,I plan to calculate limits at multivariate points.In SymP, 
>>>>>> limit(a,z,z0,dir='+') is possible to calculate limits for a single 
>>>>>> variable 
>>>>>> z,I want to calculate limit(f(x,y),x,y,x0,y0,dir='+')
>>>>>>
>>>>>>
>>>>>> I need suggestions to work on these ideas as well as any changes to 
>>>>>> be made to these or propose any other idea is welcome.
>>>>>>
>>>>>>

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