Re: [sage-support] Re: Can't open SageaMath 7.22

2016-06-28 Thread Justin C. Walker
On Jun 28, 2016, at 12:56 , kcrisman wrote: > I think we'll need a little more information about exactly what you > downloaded, what you did, etc. > > To the list - perhaps someone can try the binary for OS X 10.11 to verify > it works on at least some of them? I have OS X 10.11.5, on a new M

[sage-support] connection to server SageMath 7.22

2016-06-28 Thread James Traynor
Since my OSX El Capitan would not connect to server in SageMath 7.22 using localhosts 8080, 8000, or 8008 I performed scan to find out what ports were open on my iMac and came up with localhost 17500. But when I entered the port number I continued to get the report: “Server un-expectantly sever

[sage-support] Re: Can't open SageaMath 7.22

2016-06-28 Thread kcrisman
I think we'll need a little more information about exactly what you downloaded, what you did, etc. To the list - perhaps someone can try the binary for OS X 10.11 to verify it works on at least some of them? Anyone out there who solved the same problem ( OS X, El Capitan) , and how? > Error m

Re: [sage-support] Reduction mod p of modular abelian varieties --- any functionality?

2016-06-28 Thread William Stein
On Mon, Jun 27, 2016 at 2:28 PM, Sam Bloom wrote: > Hello, > > I would like to use Sage to study the reduction at a prime of a modular > abelian variety A over a number field (or at least over QQ). By "modular" I > mean either J0(N), for N a positive integer, or the abelian variety > associated to

[sage-support] Can't open SageaMath 7.22

2016-06-28 Thread James Traynor
Anyone out there who solved the same problem ( OS X, El Capitan) , and how? Error message “can’t connect to server, local host 8080. Also tried 8000. Same thing. -- You received this message because you are subscribed to the Google Groups "sage-support" group. To unsubscribe from this group a

[sage-support] Reduction mod p of modular abelian varieties --- any functionality?

2016-06-28 Thread Sam Bloom
Hello, I would like to use Sage to study the reduction at a prime of a modular abelian variety A over a number field (or at least over QQ). By "modular" I mean either J0(N), for N a positive integer, or the abelian variety associated to a particular newform of level N and weight 2. Is there