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Hello! I am a mathematician as well as a programmer and have been very interested in Sage for many years, it has inspired me over the years to make various calc
by calhoun137 8y ago
Hello! I am a mathematician as well as a programmer and have been very interested in Sage for many years, it has inspired me over the years to make various calculator type projects. You are going to love my new one which I am preparing to release, promise! Thanks so much for all your hard work I have followed your career.
I have almost completely finished a visualization block coding system which sits on top of Numpy, Scipy, and Sage designed to help kids who are learning math on youtube, to be able to create "problem set" style save files which can be shared to supplement math education videos, and to create animations for my upcoming youtube channel for math education. It also has a fully functional debugger and console, its like web inspector but for math, so I have named it Math Inspector.
I think it's really exciting what is happening in the world of math education and the way that the medium of video is being used for the first time to communicate the joy of mathematics to the world, especially to young people. It's revolutionary. My goal has been to create a tool which enables people to be able to interact with Sage without needing to even know python at all. I wish you the best!
- deepakkarki 8y agoHey calhoun137, I'm doing some research on ed-tech tools and helping students learn by creating and experimenting! I'd love to check out your tool and talk to you about it, but I see no way to contact you! Could you add a email or Twitter handle to your profile, or you could contact me, my details are on my HN user page.
- calhoun137 8y agoHi deepakkarki, I prefer to only correspond with serious mathematicians, and for fun recently I have been using Sage to work through Mochizuki's paper on Inter-universal Teichmüller theory, I got a little stuck on this passage, if you can explain it to me I will tell you more about my project: "In the first three papers of the series, we introduced and studied the theory surrounding the log-theta-lattice, a highly non-commutative two-dimensional diagram of “miniature models of conventional scheme theory”, called Θ±ell NF-Hodge theaters, that were associated, in the first paper of the series, to certain data, called initial Θ-data. This data includes an elliptic curve EF over a number field F , together with a prime number l ≥ 5. Consideration of various properties of the log-theta-lattice led naturally to the establishment, in the third paper of the series, of multiradial algorithms for constructing “splitting monoids of LGP-monoids”. Just Kidding!!!!! I sent you an email =) Thanks so much for your interest in this project, looking forward to hearing more about what you are working on as well. Cheers!
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