1,486 karma · joined April 30, 2013
Encryption: [ my public key: https://keybase.io/quchen; my proof: https://keybase.io/quchen/sigs/wFLn8V9VLr7GdojgPvbUt_UhfePTJoOYC2MQPmuAEMI ]
That said, the state of mind must be so wild that "is it poisonous in this specific/usual sense" is probably not the right thing to discuss.
There's also the opposite in physics though, "modern" means from the 60s with square roots drawn in manually.
I haven’t given it a shot in the LLM age yet though, and trying out NixOS in a VM is not only easy, it is practical – in the sense that when you’re happy, you can simply boot that same config/OS anywhere else by just installing that config. And I’ll never forget that one time where I completely borked my everything in the VM, did a kernel rollback with like 3 command line args and a reboot, and the OS was, well, rolled back. As I said, almost platonic.
What I can recommend is using nix-the-package-manager. Whenever I need the newest version of something, `nix-env -i <whatever>` and it’s there and works. If it doesn’t, roll back. If I need a different version, that’s on nixpkgs as well, with the same negligible amount of friction.
It's a mathematical property that bezier curves (degree n) can be split exactly into two bezier curves (degree n), which is known as deCasteljau's algorithm:
https://en.wikipedia.org/wiki/De_Casteljau%27s_algorithm
That page also features some pretty animations on the "lerpy" part - Bezier curves are really simple, it's just that for some reason they are often presented with lots of math jargon that's completely over the top.
This is also used to efficiently draw bezier curves: subdivide them until they're visually straight lines, then plot those.
This is by far my favorite way to resize and I don't know why it's not an industry standard.
It's a nice mix if optically unobtrusive, algorithmically secure, and pleasant to look at.
So many great minds have had to fight an uphill battle, but few had it as steep and even fewer were as successful as her doing so.
It really is a shame that she's not as recognized as the Bohrs and Feynmans and Paulis and so on, but at least everyone with a passing interest in theoretical physics ought to know about her.
Quaternions: not profound, C is complete, quirky but useful representation of SO(3)
Inverses: fun fact coincidence
1+i/1-i: not sure what to experiment with here
i^i: gateway to riemann surfaces.
Adding angles: comes out like this, that's the point of exp(i phi)
Unit circle: roots of unity?
Riemann sphere: cool stuff!
Quantum stuff: mathematical physicist here, no need to sell this one!
That said, the book is very dense; for me it was just too much the first time I tried to read it. After circling back to it after a while it gets much easier, because you know what parts you really need (which is a common pattern for me at least with everything academic).
I wonder whether Silksong’s traps scratch that itch, or whether they’re just annoying.