[sage-support] Re: Endomorphism Rings of Elliptic Curves

2020-01-21 Thread Nils Bruin
On Tuesday, January 21, 2020 at 5:23:43 PM UTC-8, Eric Zhu wrote: > > Is there a way to get the endomorphism ring of an elliptic curve in Sage? > with d=E.cm_discriminant() you know that End(E) is the cm order of discriminant d. If E does not have cm, then End(E)=Z -- You received this

[sage-support] Parallelization of contractions

2020-01-21 Thread Mattia Villani
How to use parallelization on contraction of tensor? Consider the case I have two successive contraction like this: Tud=etuu['^{ab}']*eamup['^c_b'] Tp=Tud['^{ab}']*eamup['^c_a'] How con I parallelize it? -- You received this message because you are subscribed to the Google Groups

[sage-support] Endomorphism Rings of Elliptic Curves

2020-01-21 Thread Eric Zhu
Is there a way to get the endomorphism ring of an elliptic curve in Sage? -- You received this message because you are subscribed to the Google Groups "sage-support" group. To unsubscribe from this group and stop receiving emails from it, send an email to

Re: [sage-support] sage 9.0: numerical_integral of unit_step()

2020-01-21 Thread Dima Pasechnik
On Tue, Jan 21, 2020 at 1:00 PM mendes wrote: > > Dear all, > > In previous versions of Sage I was able to do very quickly some numerical > integrations involving unit_step(t) function . > > But, in the last updates (8.9 and 9.0) , it takes 6 times longer to do the > numerical integral

[sage-support] sage 9.0: numerical_integral of unit_step()

2020-01-21 Thread mendes
Dear all, In previous versions of Sage I was able to do very quickly some * numerical* integrations involving unit_step(t) function . But, in the last updates (8.9 and 9.0) , it takes 6 times longer to do the numerical integral of convolution with unit_step(), than to do the same