fredrikj @ mathstodon Computer algebra & Arbitrary-precision arithmetic. Researcher at @Inria.

Bordeaux, France
Joined March 2016
fredrikj.net/blog/2023/04/fl… FLINT furnished with faster FFT: we recently merged Dan Schultz's amazing new small-prime FFT code into FLINT, enabling much faster bignum arithmetic (in some cases 10x faster than GMP).
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Why do furniture manufacturers even bother to give you these hex wrenches made of tin-playdough alloy?
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Sharing the most random trivia on reddit and years later someone finds it useful 😊
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Nothing brings Swedes together better than waiting for ersättningsbuss.
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Kind of fun. I created a minimal mpmath context object (github.com/fredrik-johansson…) around the floating-point arithmetic from FLINT/Arb fredrikj.net/blog/2022/07/ge… and it works:
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Compare with this monstrosity of a flowchart that currently decorates the Wikipedia page en.wikipedia.org/wiki/Karats…:
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Here is an attempt at a geometric explanation of the Karatsuba algorithm. The objective is to calculate the areas of the three distinctly-colored regions; Karatsuba does this with 3 multiplications instead of 4.
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A key ingredient in hal.inria.fr/hal-03714660 is the ability to quickly approximate a real number to high precision by a smooth rational number. For example, here is a 131-smooth approximation of pi accurate to 131 digits, computed with Algorithm 1 in the paper.
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New blog post: Parallelizing Arb for fun and profit. fredrikj.net/blog/2022/05/pa…
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