Hi Travis!

I found the paper for double schur function by 
Malov(https://arxiv.org/pdf/0807.2127), I read the paper and understood 
that I should be implementing the function as a class in combinat/sf 
directory.

As of now, I have set up sage in my laptop and put up a pr as well (#39719)

I am currently working on another issue (#39710).


Now, Since GSoC Submissions is close, I want some guidance on how to write 
a proposal. Is it possible to get any previous year proposals as a template 
to work upon?

Best Regards,
Shri Vishakh Devanand

On Friday, 14 March 2025 at 02:27:21 UTC+5:30 shri vishakh devanand wrote:

>
> Hi!
>
> I have completed (I think) the basic requirements for knowing about CHAs
>
> I think I have understood the workflow that needs to be done for this 
> project
>
>  1. Go through a bunch of papers to find out what bases and algebras that 
> hasn't been implemented
>  2. Add them in the sage/combinat folder as a class with the predefined 
> functions
>  3. and test them once if I feel it is properly implemented.
>
> Am I on the right path? If yes, here are a couple of papers that I found 
> to relatable to the current project work
>  - https://arxiv.org/pdf/2406.12559
>  -  https://arxiv.org/pdf/1710.00735
>  - https://arxiv.org/pdf/1904.01358
>
>
>
>
> On Sunday, 9 March 2025 at 15:12:18 UTC+5:30 tcscrims wrote:
>
>> Dear Shri,
>>    For now, I think this is the best format/place to discuss things as 
>> this forum is specific for GSoC, the discussions here can benefit other 
>> potential contributors, and I do not regularly check the Zulip.
>>
>> Best,
>> Travis
>>
>>
>> On Sunday, March 9, 2025 at 8:20:13 AM UTC+9 shrivisha...@gmail.com 
>> wrote:
>>
>>> Hi!
>>>
>>> I would love to know if the conversation can be taken somewhere else, 
>>> like our zulip chat!
>>>
>>> To update on my progress, I have completed my intro to abstract algebra 
>>> (on the basic level), and will be starting with Hopf Algebra now!
>>>
>>> Regards,
>>> Shri
>>>
>>> On 7 Mar 2025, at 11:46 AM, tcscrims <tcsc...@gmail.com> wrote:
>>>
>>> Dear Shri,
>>>    Thank you for your interest in SageMath and GSoC. You can find a 
>>> number of the combinatorial Hopf algebras in Sage through our documentation:
>>>
>>>
>>> https://doc.sagemath.org/html/en/reference/combinat/sage/combinat/chas/all.html
>>>
>>> This then will point towards the relevant files. For this project, you 
>>> should determine some (bases of) CHAs that have not been implemented (there 
>>> are many in the literature, including some very recent ones). This also 
>>> includes other bases for polynomial rings (possibly infinitely many 
>>> variables).
>>>
>>> Please let us know if you have any additional questions.
>>>
>>> Best,
>>> Travis
>>> On Friday, March 7, 2025 at 12:02:49 AM UTC+9 shrivisha...@gmail.com 
>>> wrote:
>>>
>>>> Hi! This is Shri Vishakh, A sophomore student at a uni in Mumbai, 
>>>> India. I came across the project "Add additional combinatorial (Hopf) 
>>>> algebras and additional bases" and found it interesting to work on. 
>>>> Although I don't have a strong background in different types of algebras, 
>>>> I 
>>>> am very curious and already started reading about Hopf Algebras from 
>>>> https://www.cip.ifi.lmu.de/~grinberg/algebra/HopfComb.pdf by the 
>>>> mentor of the project Darij Grinberg himself!
>>>>
>>>> I would love to understand the current state of implementation, and 
>>>> what is it that can be improved in the current state of implemented 
>>>> symmetric functions as well!
>>>>
>>>> Looking forward to contribute!
>>>>
>>>>
>>>>
>>>>
>>>>
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>>>
>>>
>>>

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