[sage-support] Re: OS X 12.3 intel: scipy fails to build

2022-03-17 Thread Matthias Koeppe
Thanks for testing! I have opened https://trac.sagemath.org/ticket/33522 for the upgrade On Thursday, March 17, 2022 at 3:00:24 PM UTC-7 John H Palmieri wrote: > "./sage -pip install -U pythran" seems to have worked. I checked Sage's > pythran log and didn't see anything suspicious, for what

[sage-support] Re: OS X 12.3 intel: scipy fails to build

2022-03-17 Thread John H Palmieri
"./sage -pip install -U pythran" seems to have worked. I checked Sage's pythran log and didn't see anything suspicious, for what that's worth. On Thursday, March 17, 2022 at 2:34:56 PM UTC-7 Matthias Koeppe wrote: > It would be worth checking whether "./sage -pip install -U pythran" or >

[sage-support] Re: OS X 12.3 intel: scipy fails to build

2022-03-17 Thread Matthias Koeppe
It would be worth checking whether "./sage -pip install -U pythran" or "./sage -pip install -U git+https://github.com/serge-sans-paille/pythran; fixes this issue On Thursday, March 17, 2022 at 2:01:49 PM UTC-7 John H Palmieri wrote: > Since upgrading to OS X 12.3 a few days ago, along with the

Re: [sage-support] power of a matrix

2022-03-17 Thread Dima Pasechnik
On Thu, Mar 17, 2022 at 12:23 PM GUSTAVO TERRA BASTOS wrote: > > Hi ! > > Given square matrices M, N over large finite fields, is there an easy way to > compute the positive integer so that M^i = N ? > this is known as a discrete logarithm problem, and no fast algorithms are known.

[sage-support] power of a matrix

2022-03-17 Thread GUSTAVO TERRA BASTOS
Hi ! Given square matrices M, N over large finite fields, is there an easy way to compute the positive integer so that M^i = N ? Best regards, Gustavo -- You received this message because you are subscribed to the Google Groups "sage-support" group. To unsubscribe from this group and stop