[sage-devel] Re: Assumptions with complex variables (possible BUG)

2020-03-18 Thread Markus Wageringel
You are probably using Sage with Python 2. In Python 2, a list expression involving an index variable `a` like assume([U_asm[a] for a in [0, 1, 3]]) overwrites the previous content of the variable `a`. At the end of the loop, `a` will have the value `3`, which leads to the output you obtain

[sage-devel] Re: Assumptions with complex variables (possible BUG)

2020-03-18 Thread Janusz Przewocki
Thank you, I did not notice it in my code. Regards Janusz W dniu środa, 18 marca 2020 10:10:55 UTC+1 użytkownik Markus Wageringel napisał: > > You are probably using Sage with Python 2. In Python 2, a list expression > involving an index variable `a` like > > assume([U_asm[a] for a in [0

[sage-devel] lcalc.analytic_rank fails

2020-03-18 Thread Barinder Banwait
MWE: sage: A = -17737878703644595885728157881856/2195118875780412735240966796875 sage: B = 76386743039924534000525642916220282669332545616695170155741184/4818546878807463076444691815463494370294881403446197509765625 sage: E = EllipticCurve([A,B]) sage: lcalc.analytic_rank(E) This produces "***

[sage-devel] Counterexample of Fubini - Strange Result with Maxima

2020-03-18 Thread Michael Jung
Dear fellow developers, I've encountered a really strange result in Sage while using Maxima. | sage:f(x,y)=(x^2-y^2)/(x^2+y^2)^2 sage:integrate(integrate(abs(f(x,y)),x,0,1),y,0,1) -1/4*pi | This is really weird. At least, the result should be positive! SymPy however yields the correct result:

[sage-devel] Counterexample of Fubini - Strange Result with Maxima

2020-03-18 Thread Michael Jung
Dear fellow developers, I've encountered a really strange result in Sage while using Maxima. sage: f(x,y) = (x^2-y^2)/(x^2+y^2)^2 sage: integrate(integrate(abs(f(x,y)), x, 0, 1), y, 0, 1) -1/4*pi This is really weird. At least, the result should be positive! SymPy however yields th

Re: [sage-devel] Re: Error Building on Slackware 14.2

2020-03-18 Thread Christopher Duston
I ran those two commands, and piped the output to a file, attached here. Thanks. On Tue, Mar 17, 2020 at 5:53 PM Matthias Koeppe wrote: > On Tuesday, March 17, 2020 at 3:56:49 PM UTC-4, Christopher Duston wrote: >> >> I've got an error when compiling SageMath 9.0 from source on a Slackware >> 1

[sage-devel] Inherit Method but keep Documentation?

2020-03-18 Thread Michael Jung
Dear developers, to reduce redundancies in the SageManifolds code, we plan to inherit most methods and classes from a (mathematically) more general setup. Still, the current documentation is mandatory. Is it possible to establish new documentations for inherited methods? An example: class Moth

Re: [sage-devel] Inherit Method but keep Documentation?

2020-03-18 Thread Michael Orlitzky
On 3/18/20 5:04 PM, Michael Jung wrote: > Dear developers, > to reduce redundancies in the SageManifolds code, we plan to inherit > most methods and classes from a (mathematically) more general setup. > Still, the current documentation is mandatory. Is it possible to > establish new documentations

Re: [sage-devel] Inherit Method but keep Documentation?

2020-03-18 Thread Michael Jung
Damn it. Then I another question: Would it cause a slow-down if I overwrite the method with something like def my_method(self):     r"""     New Documentation     """     Mother.my_method(self) Best, Michael Am 19.03.2020 um 00:41 schrieb Michael Orlitzky: On 3/18/20 5:04 P

Re: [sage-devel] Inherit Method but keep Documentation?

2020-03-18 Thread David Roe
On Wed, Mar 18, 2020 at 10:58 PM Michael Jung wrote: > Damn it. Then I another question: Would it cause a slow-down if I > overwrite the method with something like > > def my_method(self): > r""" > New Documentation > """ > Mother.my_method(self) > > This will take small amount of

Re: [sage-devel] Inherit Method but keep Documentation?

2020-03-18 Thread John H Palmieri
What about my_method = Mother.my_method my_method.__doc__ = "new docstring" Does that do what you want? On Wednesday, March 18, 2020 at 9:22:31 PM UTC-7, David Roe wrote: > > > > On Wed, Mar 18, 2020 at 10:58 PM Michael Jung > wrote: > >> Damn it. Then I another question: Would it cause a slo