Dear all, I have put my code in GitHub(with some explanation of it) so that you can clearly see it.
Here's a link of my code in GitHub(see the code called "Finite generated algebra as a ring") Dongulas/Dongulas: Config files for my GitHub profile. <https://github.com/Dongulas/Dongulas/tree/main> Best wishes, Li Yingdong 在2022年5月17日星期二 UTC+8 21:37:06<Yingdong Li> 写道： > Dear Travis, > > Thanks for your advice! The finite dimensional algebra code in Sage need a > multiplication table, so the second part of our code is used to find the > multiplication table with the basis of the algebra. And the first part of > our code is used to find the basis with the generators of the algebra(along > with a ideal of the polynomial ring). Our aim is to find the ring structure > of the algebra generated by a list of commuting matrices. > > Best wishes, > Li Yingdong > > 在2022年5月15日星期日 UTC+8 11:16:24<Travis Scrimshaw> 写道： > >> I would advise against having it as an external package if you plan to >> integrate it into Sage. It further fragments the code and makes it more >> likely to bitrot from what I have seen. I would instead create a ticket and >> upload the code to that. >> >> Is this a finite dimensional commutative algebra? We already have finite >> dimensional algebras (with no assumptions, e.g., associativity) in Sage. >> How does your code compare with this code? Could they be combined? >> >> Best, >> Travis >> >> >> On Thursday, May 12, 2022 at 9:55:55 PM UTC+9 davida...@gmail.com wrote: >> >>> Hello, >>> >>> Most of the SageMath developpment is explained in this guide: >>> >>> https://doc.sagemath.org/html/en/developer/index.html >>> >>> Also, I don't know exactly what is the scale of your code, but I would >>> advise you to first upload your code to Github (if it isn't already done) >>> as an external package. Github is very convenient for sharing code, so it >>> would be easier to share it with the community. Next, I think to contribute >>> to SageMath it is better to start with small contribution. For example, >>> review some tickets or fix some bugs. Then, it becomes easier to contribute >>> to bigger projects. >>> >>> Anyway, welcome to the community and good job on your research project! >>> >>> David Ayotte >>> >>> Le jeudi 12 mai 2022 à 05:45:53 UTC-4, Yingdong Li a écrit : >>> >>>> Dear all, >>>> >>>> I have written some codes in Sage to compute the finite-dimensional >>>> algebra by a list of commuting matrices and I want to contribute it to >>>> Sage. Here is the idea of my codes. >>>> >>>> 1. We can construct the algebra as a quotient of a polynomial ring(by >>>> using the homomorphism which sends each x_i to t_i, where t_1,...,t_n is >>>> the n matrices generate the algebra), we can also get the basis by doing >>>> this. >>>> >>>> 2. With the basis of the algebra, we can also compute the >>>> multiplication table then use the finite-dimensional algebra command in >>>> Sage to get a description to this algebra. >>>> >>>> Once we have done with these things above, we can get the ring >>>> structure of the algebra. This is very useful in dealing with some >>>> problems >>>> about modular forms since we can further study the prime ideals or maximal >>>> ideals of Hecke algebra by using its ring structure. >>>> >>>> I'm an undergraduate student and this is part of my research project. I >>>> was wondering how I can contribute the codes to Sage. Could anyone give me >>>> some help me with this(since I'm not so familiar about the Sage trac and >>>> I'm not sure where I can share my codes)? Thanks in advance! >>>> >>>> Moreover, if you have some questions or comments on this, we can >>>> discuss about it here. >>>> >>>> Best wishes, >>>> Li Yingdong >>>> >>>> >>>> >>>> >>>> -- You received this message because you are subscribed to the Google Groups "sage-devel" group. To unsubscribe from this group and stop receiving emails from it, send an email to sage-devel+unsubscr...@googlegroups.com. To view this discussion on the web visit https://groups.google.com/d/msgid/sage-devel/749863a8-ae9e-4b4b-a704-9eeb274cb4b3n%40googlegroups.com.
