This page is designed to help you find out whether Magma is good and if it is the right choice for you.
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Comprehensive Functionality
Magma is highly regarded for its extensive range of built-in functions covering many aspects of algebra, number theory, geometry, and combinatorics.
Efficient Algorithms
Magma includes efficient algorithms for complex mathematical computations, which can significantly reduce computation time for large problems.
Active Development
The software is actively developed and maintained, ensuring that users have access to the latest features and improvements.
Strong Mathematical Foundation
Built upon rigorous mathematical foundations, Magma offers a reliable environment for research-level mathematics.
We have collected here some useful links to help you find out if Magma is good.
Check the traffic stats of Magma on SimilarWeb. The key metrics to look for are: monthly visits, average visit duration, pages per visit, and traffic by country. Moreoever, check the traffic sources. For example "Direct" traffic is a good sign.
Check the "Domain Rating" of Magma on Ahrefs. The domain rating is a measure of the strength of a website's backlink profile on a scale from 0 to 100. It shows the strength of Magma's backlink profile compared to the other websites. In most cases a domain rating of 60+ is considered good and 70+ is considered very good.
Check the "Domain Authority" of Magma on MOZ. A website's domain authority (DA) is a search engine ranking score that predicts how well a website will rank on search engine result pages (SERPs). It is based on a 100-point logarithmic scale, with higher scores corresponding to a greater likelihood of ranking. This is another useful metric to check if a website is good.
The latest comments about Magma on Reddit. This can help you find out how popualr the product is and what people think about it.
In minutes, on a single computer, for example, is the lowest bar. * https://mathematical-research-institute.sydney.edu.au/quantum-encryption-algorithm-cracked-by-computer-running-magma/ * https://magma.maths.usyd.edu.au/magma/ Props to John Cannon, George Havas, Charles Leedham-Green, et al. - Source: Hacker News / 7 months ago
If the goal is learning more about Groups, Fields, etc. There are several options of what to do alongside reading the text here; use the provided rust code, write code of your own in language of choice, use pre existing CAS software that has abstract algebra operations, use pencil and paper (there were not that many CAS options back in the early days of scaling the Monster Group .. It was dissected with a mix of... - Source: Hacker News / over 1 year ago
Speaking as a grandparent that wrote a chunk of the backend of the first iteration of [-1] I reckon I can handle it. Hell, even great grandmothers can breeze through that stuff [e] [-1] http://magma.maths.usyd.edu.au/magma/ [e] https://research-repository.uwa.edu.au/en/persons/cheryl-praeger. - Source: Hacker News / about 3 years ago
Not if you want peer acceptance and not be dismissed as a mere CS student. It's acceptable to download your brilliance into something such as, say, CAYLEY/MAGMA [1], [2] but, obviously, once you start grinding the organ [3] and using it algorithmically for computation you're just another monkey . . . [1] http://magma.maths.usyd.edu.au/conferences/london93.html [2]... - Source: Hacker News / almost 4 years ago
When I read the title, I was thinking that this was an application for the computer algebra system Magma: > https://en.wikipedia.org/wiki/Magma_(computer_algebra_system) > http://magma.maths.usyd.edu.au/magma/. - Source: Hacker News / about 4 years ago
I'm using Magma (http://magma.maths.usyd.edu.au/magma/) and I was not able to find an extension that runs the code. Source: over 4 years ago
C++ and EasyBMP. The math part was calculated with Magma and Mathematica. Source: over 4 years ago
The conjugacy classes of the automorphism group have representatives in O(8). I calculated these using Magma. If the order of the conjugacy class is N, then eigenvalues of those matrices lie on the unit circle and take the form e^(2 π I a/N). If they have a single eigenvalue of e^(2 π i/N), then the corresponding complex eigenvalue has real and imaginary parts which specify the x and y directions in a plane in... Source: over 4 years ago
I would suggest picking a different name. Magma is a quite well-known computer algebra system, so not only is the name taken, it's owned by a vaguely related project (both are for symbolic computations). Googling "magma rust" also produces many results which are entirely unrelated to your project or the Rust language (the search query itself was a third completion of "magma" for me in the search bar). Source: almost 5 years ago
A relative of mine used computers in their thesis in the 60s (I still have one of the punch cards floating around somewhere). MatLab has been around since the 70s. As someone who was doing research 20-30 years ago, I definitely had access to/used programming languages (besides C) e.g. PARI/GP (which I used on Unix boxes and can, unbelievably, now use on my phone), GAP (still the best for group theory and, bless... Source: over 5 years ago
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