Great, just cc me on the ticket when you are able to get to it. I might be
able to also take your toy implementation and port it over, but I likely
won't have time until February.
Best,
Travis
On Thursday, November 28, 2019 at 1:38:33 AM UTC+10, Salvatore Stella wrote:
>
> Hi Travis (and all),
Hi Travis (and all),
I already have a toy implementation and it is indeed worth including in sage.
Given a chain complex it produces a new chain complex that has the same
homology but whose differentials are much much smaller.
You can look at it here: https://github.com/Etn40ff/chromatic_symmetr
>From the code provided in the paper, it doesn't look too indecipherable. So
a first step might just be doing a direct translation of that since
understanding the math is not as necessary to do that.
Best,
Travis
On Thursday, November 14, 2019 at 9:01:24 PM UTC+10, Salvatore Stella wrote:
>
>
I may be interested in helping out with this but I am definitely not
knowledgeable enough on the math behind to tackle the task on my own.
S.
* John H Palmieri [2019-11-13 18:36:25]:
Sage is not using very sophisticated methods for computing homology. If
anyone wants to implement something b
Sage is not using very sophisticated methods for computing homology. If
anyone wants to implement something better, they are certainly welcome to.
I may try to look at the paper, but it may take me a while to get to it.
-- John
On Wednesday, November 13, 2019 at 4:48:18 PM UTC-8, Salvatore Ste
