Re: [sage-support] gp in Sage

2020-09-02 Thread Surendran Karippadath
Thank you all for the temporary solution to my problem arising from an ambitious effort to understand Table 12.12 in David Cox's book Primes of the form x^2+ny^2. As Prof Cremona has stated the existence of *only* four perfect cubes on the imaginary axis is to be discussed under an appropriate

Re: [sage-support] gp in Sage

2020-09-02 Thread John Cremona
On Wednesday, September 2, 2020 at 5:00:07 PM UTC+1 kks wrote: > Yes, I knew the point regarding > >> > ndeed, there are 9 imaginary quadratic extensions of Q for which one > gets integer j-invariant, one of them > Q[sqrt(-163)], but as 163 mod 4 = 3, one has to compute its j-invariant as >

[sage-support] Re: macOS downloads: "py2" variants?

2020-09-02 Thread kcrisman
On Wednesday, September 2, 2020 at 1:04:09 PM UTC-4 br...@brianm.org wrote: > The macOS downloads for Sage version 9.1 include variants with and without > "py2" in the name. The installation instructions and the macOS readme in > the top level directory don't indicate what this is for. The

[sage-support] macOS downloads: "py2" variants?

2020-09-02 Thread Brian McGroarty
The macOS downloads for Sage version 9.1 include variants with and without "py2" in the name. The installation instructions and the macOS readme in the top level directory don't indicate what this is for. Which version would be appropriate for first time use on a Mojave machine? Is py2 there

Re: [sage-support] compile problem for sage 9.2.b9 on mac 11.0 big sur

2020-09-02 Thread Matthias Koeppe
I also see build failures of at least some of these packages at https://github.com/mkoeppe/sage/runs/1059961873 (using a new GH workflow that runs Xcode 12 beta, added in https://trac.sagemath.org/ticket/30487) I have opened https://trac.sagemath.org/ticket/30494 "Meta-ticket: Support Xcode

Re: [sage-support] gp in Sage

2020-09-02 Thread Surendran Karippadath
Yes, I knew the point regarding >> ndeed, there are 9 imaginary quadratic extensions of Q for which one gets integer j-invariant, one of them Q[sqrt(-163)], but as 163 mod 4 = 3, one has to compute its j-invariant as ellj((1+sqrt(163)*I)/2) getting -262537412640768000 << However on the boundary of

Re: [sage-support] compile problem for sage 9.2.b9 on mac 11.0 big sur

2020-09-02 Thread John H Palmieri
With a system Python and "make -k", the following packages fail: gf2x ecm symmetrica rubiks ecl scipy On Tuesday, September 1, 2020 at 10:29:52 PM UTC-7 Matthias Koeppe wrote: > These lines: > > configure:17396: checking build system compiler gcc > > etc. > might indicate that the configure