2024-03-08 15:11:47 +0200 | commented answer | Functions of the elements of a matrix maybe 56 after all |
2023-10-26 14:13:03 +0200 | received badge | ● Notable Question (source) |
2023-04-03 18:22:53 +0200 | commented answer | How to find the intercept between curve and line for i in range(0,5): print(sol[i].rhs()) |
2023-04-03 18:22:03 +0200 | received badge | ● Commentator |
2023-04-03 18:22:03 +0200 | commented answer | How to find the intercept between curve and line for i in range(0,5): print(sol[i].rhs()) |
2023-02-25 18:29:29 +0200 | commented answer | defining a recursive function beautiful, thank you |
2022-12-31 11:13:27 +0200 | received badge | ● Popular Question (source) |
2021-09-13 13:48:24 +0200 | answered a question | Am I doing something wrong in plot or is this a bug? Look: u(x)=cos(x)^2 v(x)=cos(x-(2/3)*pi)^2 w(x)=cos(x-(4/3)*pi)^2 and plot plot((v+w+u)*2/3,-4,4) |
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2020-11-14 14:17:29 +0200 | received badge | ● Nice Question (source) |
2020-11-05 23:40:29 +0200 | commented answer | SageMath-9.2 does not start with Jupyter on Fedora32 and 33 unfortunately - ./configure no such file or directory |
2020-11-05 16:13:44 +0200 | answered a question | SageMath-9.2 does not start with Jupyter on Fedora32 and 33 Thx. I only have /usr/bin/python3.9, I'll wait for these corrections. |
2020-11-04 11:56:06 +0200 | asked a question | SageMath-9.2 does not start with Jupyter on Fedora32 and 33 Hi, After upgrading from SageMath-9.1 to SageMath-9.2, sage -n jupyter fails SystemError Python 3.9.0: /usr/bin/python3 Wed Nov 4 11:46:44 2020 A problem occurred executing Python code. Here is the sequence of function calls leading up to the error, with the most recent (innermost) call last. /usr/lib64/python3.9/site-packages/sage/rings/real_lazy.pyx in sage.rings.real_lazy.LazyFieldElement.__complex__ (build/cythonized/sage/rings/real_lazy.c:10039)() ..... |
2020-06-03 23:27:14 +0200 | commented answer | Solving 2nd order ode with desolve_system_rk4 Hello dsejas! I understand now, thank you very much for this explanation. |
2020-06-03 00:28:11 +0200 | commented answer | Solving 2nd order ode with desolve_system_rk4 Why is "qdot" in the equation eom1? Maybe it should be like F.SemihDündar wrote, i.e. eom1 = qdot (t). In this case, we will receive another solution. |
2020-06-02 18:06:57 +0200 | received badge | ● Teacher (source) |
2020-06-02 17:39:19 +0200 | answered a question | 3d plotting of sphere in SAGE only: implicit_plot3d(x^2+y^2+z^2==4, (x,-3,3), (y,-3,3), (z,-3,3)) |
2020-05-24 15:12:02 +0200 | commented question | SageMath on Fedora32 works with errors! It's already great. After updating the application, everything works well in the notebook. SAGE is good! Thx |
2020-05-16 22:44:48 +0200 | commented question | SageMath on Fedora32 works with errors! Thanks for your suggestion. Here is my environment: environ variable SAGE_PYTHON3 -> yes ..... environ variable SAGE_ETC -> /usr/share/sagemath/etc environ variable DOT_SAGE -> /home/aszanti/.sage In terminal the ipyton session all is well. The problem and the described error occur in the Jupyter notebook. $ sage -n jupyter |
2020-05-16 12:08:01 +0200 | commented answer | How can I get an image in 3D using the axial symmetry of the graph in polar coordinates. Thank you very much, I was looking for this image (Lorentz transformation). Thanks. |
2020-05-14 13:24:23 +0200 | received badge | ● Editor (source) |
2020-05-14 13:20:49 +0200 | asked a question | How can I get an image in 3D using the axial symmetry of the graph in polar coordinates. I have equations and the 2D curve drawing in polar coordinates. Equations and 2D curve drawing in polar coordinates. Plot both charts for parameters |
2020-05-05 13:58:39 +0200 | commented question | SageMath on Fedora32 works with errors! Thanks for the answer. Is there a workaround for this problem? I hope this will be fixed soon. |
2020-05-05 13:40:31 +0200 | received badge | ● Student (source) |
2020-05-04 14:28:35 +0200 | asked a question | SageMath on Fedora32 works with errors! You cannot define a function! for example: after f (x) = x ^ 2 + 1 we get the error: |