[sympy] Project Idea for GSoC 2018

2018-02-23 Thread gdp . 1807
I am a Computer Science and Engineering undergraduate at IIT Jodhpur. I prepared a layout for my project idea for consideration by developers at SciPy. Ralf Gommers, member of SciPy-dev mailing list, suggested to me to present my idea for consideration by developers at SymPy. Whom should I

[sympy] Introduction for GSOC 2018

2018-02-23 Thread Nalin Mittal
Hello Developers, I am Nalin Mittal and currently pursuing Computer Science and Mathematics in BITS Pilani. I want to start contributing to Sympy. I would like to add that I am very new to open source development. After going through the project lists, Computational Group theory has highly

[sympy] GSoC 2018 : Project discussion

2018-02-23 Thread arighna . chakrabarty100
Hello everyone, I am Arighna Chakrabarty, a 2nd year student in Electronics and Communication Engineering in IIT Guwahati. I have been contributing to the codebase of SymPy since December 2017, and will be submitting a GSoC application this year. I have my eyes on two Mathematical Projects :

Re: [sympy] Re: Order of terms in polynomial with symbolic coefficients?

2018-02-23 Thread Aaron Meurer
On Fri, Feb 23, 2018 at 5:53 AM, Matthias Geier wrote: > Thanks Leonid for this quick and helpful answer! > > I just have a few follow-up questions: > > On Thu, Feb 22, 2018 at 11:38 PM, Leonid Kovalev wrote: >> In SymPy, polynomials have extra structure that

Re: [sympy] GSOC Continuum mechanics 2D beam solving system

2018-02-23 Thread SUBHASH SAURABH
In this PR Sampad Saha mentioned to check if the beam bending works with units or not. Currently it doesn't work and I think it requires some changes in the units module as well as in continuum_mechanics package. For the code snippet from sympy

Re: [sympy] Re: Order of terms in polynomial with symbolic coefficients?

2018-02-23 Thread Matthias Geier
Thanks Leonid for this quick and helpful answer! I just have a few follow-up questions: On Thu, Feb 22, 2018 at 11:38 PM, Leonid Kovalev wrote: > In SymPy, polynomials have extra structure that distinguishes them from > generic expressions. a3 * t**3 + a2 * t**2 + a1 * t + a0 is an expression. >