Thanks for the example! I'm hoping to work on p-adic linear algebra over
the next few months, and having examples of failures is always useful to
test improvements.
But that's a pretty impressive discrepancy, between 1345499989865120018402
and 0. I don't have time to look into it now, but I woul
I bet on : all of them
log is same as ln, and writing a function is a matter of taste
symbolic integration of a function is function, up to a constant
Dominique
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Hi,
Le 20/10/2015 22:28, Sarfo a écrit :
could anyone please tell me which computation evaluated in the attached
file is right?
Thank you.
All of them?
Snark on #sagemath
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could anyone please tell me which computation evaluated in the attached
file is right?
Thank you.
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>
> http://www.computingreviews.com/review/review_review.cfm?listname=highlight&review_id=143718
>
>
>
Nice! Note also the shout-outs to the Beezer and Judson texts.
Harald, can you add this to the webpage of Sage-related reviews?
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On Tue, Oct 20, 2015 at 12:08 PM, wrote:
> But it's working otherwise! Meaning that if I don't pass to the cuspidal
> subspace, it appears to be correctly computing slopes. And it is so much
> faster than working over Q(zeta_11)...
Well that's interesting! Other people have worked a lot on th
http://www.computingreviews.com/review/review_review.cfm?listname=highlight&review_id=143718
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William (http://wstein.org)
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But it's working otherwise! Meaning that if I don't pass to the cuspidal
subspace, it appears to be correctly computing slopes. And it is so much
faster than working over Q(zeta_11)...
On Tuesday, October 20, 2015 at 2:33:59 PM UTC-4, robert@gmail.com
wrote:
>
> The following code crashes
On Tue, Oct 20, 2015 at 11:33 AM, wrote:
> The following code crashes and asks me to report this as a bug:
>
> sage: Qp = pAdicField(11)
>
> sage: G = DirichletGroup(11,Qp)
>
> sage: omega = G.0
>
> sage: M = ModularSymbols(omega^2,2)
For what it is worth, I'm extremely surprised that the Modula
The following code crashes and asks me to report this as a bug:
sage: Qp = pAdicField(11)
sage: G = DirichletGroup(11,Qp)
sage: omega = G.0
sage: M = ModularSymbols(omega^2,2)
sage: M
Modular Symbols space of dimension 2 and level 11, weight 2, character [4 +
7*11 + 9*11^2 + 5*11^3 + 2*11^4
Anyone know about this? Have I already posted about it?
https://github.com/rljacobson/FoxySheep
Looking around a bit it looks like Sage is definitely a target for this in
the future. Anyway, the author is planning to give at talk at the JMM:
http://jointmathematicsmeetings.org/amsmtgs/2181_abst
Sorry for the necropost... believe it or not, this has come up again
at http://ask.sagemath.org/question/30117/after-upgrade-to-69-we-obtain-sigill
My guess is that whatever machine we use to compile the 10.10 binaries has
some instructions not on those older chips?
On Thursday, May 24, 2012 at
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