jordibc
I hope it shows and helps others start exploring with this beautiful language!
(defun full-screen ()
(interactive)
(shell-command "wmctrl -r :ACTIVE: -btoggle,fullscreen")
(menu-bar-mode 0))
(defun just-write ()
"Convert into a big, clean, centered window."
(interactive)
(full-screen) (olivetti-mode) (text-scale-adjust 2) (scroll-bar-mode -1)
(end-of-buffer) (recenter-top-bottom 0))
This is the simple "just-write" function I wrote in emacs, and it also needs the olivetti package and the wmctrl program.To my surprise, it actually did the trick. I've written more and more pleasantly since then. I feel it's better than if I had gotten a Writer Deck or similar. So I thought I'd share in case it does the trick for anyone else.
(I also use a font and a color scheme that pleases me, but that's minor.)
[0] https://www.antipope.org/charlie/blog-static/2024/09/zen-and...
I did the exact same thing with Immich (what a great software, by the way!).
And in case it helps:
Instead of always relying on google maps, I now mostly use CoMaps (https://www.comaps.app/). Way better than using directly OpenStreetMap. And for my Pixel 7, I switched to LineageOS with gapps (https://lineageos.org/) and I'm not missing anything and am very happy with it.
Also, I'm trying now Nextcloud (https://nextcloud.com/), with a setup similar to Immich, and now I do believe there is life beyond google, and it's a better life.
The mixed-grade already exists in complex numbers (it is very useful there, and even more so in geometric algebra).
Differential forms are included in geometric algebra (the exterior/outer products are isomorphic). Turns out, combining that product with the inner product gives you an invertible product (as Clifford found out). That by itself already is a huge advantage.
Finally, Maxwell's equations are sweetly summarized in differential forms, but even more in geometric algebra: dF = J . Not only it is just one equation instead of two, but in addition the "d" (or "nabla") is directly invertible thanks to the geometric product (which differential forms lack and then have to use more indirect methods, including the Hodge dual).
By the way, I'm very partial to geometric algebra, but wouldn't say it is an "error" not to use it! Maybe just a big missed opportunity :)
So I wrote a library that can generate any GA and do all kind of fun operations (which could be used in particular as a basis for a physics engine). Just in case any of this is of your interest too: https://cljdoc.org/d/net.clojars.jordibc/geometric-algebra/
For me, it made me not miss tail-call elimination at all.
They are going to create an error that you can see and fix immediately, in the vast majority of cases. Certainly in compiled languages (like clojure), but less so in interpreted languages like python, where a misspelled variable in a hidden part of the code may not cause an exception until that part of the code is run.
At least, that's my understanding of what he means by typos being less important than other types of mistakes.
By the way, when I saw his comment originally I was surprised too. But when comparing to the other kind of mistakes he talks about I realized that, yes, I'd rather have a typo than any of the other problems! Though of course, I'd prefer to have none :)
It is also a single executable, written in clojure and fast. Among other niceties, you don't have to learn any DSL in this case -- at least not if you already know clojure!
Not manually, and not only for this file: this is a system I have to sync the files I want in different machines, by running a little program I wrote (https://gitlab.com/jordibc/csync just in case). I would use syncthing otherwise, but this system has several advantages for me.
If I hadn't access to an online server, I'd use some cloud storage for the same thing.
In addition to "Geometric Algebra for Physicists" (whose first two chapters I'd recommend to get a nice overview), I found Hestenes' "New Foundations for Classical Mechanics" to be very good and readable.
Also, there are many good resources in https://bivector.net/ , including videos, papers, presentations and programs.
Finally, an interesting paper (that got me kickstarted) is "Imaginary Numbers Are Not Real—The Geometric Algebra of Spacetime" by Gull, Lasenby and Doran.
"Real and Complex Analysis" by Rudin, and the two books both named "Calculus" from Spivak and Apostol. But also from Apostol his more concise and far-reaching "Mathematical Analysis". And from Spivak his small gem "Calculus On Manifolds" made quite a dent on me.
Other than more "classic math" books, I also wanted to mention two outliers that I found eye-opening and generally awesome:
* Street-Fighting Mathematics, by Mahajan (http://streetfightingmath.com/). Intuitive, useful and fun.
* Geometric Algebra for Physicists, by Doran and Lasenby. I found the power and elegance of geometric algebra mesmerizing, and even if this book is also about physics and there may be more appropriate math-only books about geometric algebra, this is the one that made it for me.
(If you happen to be one of them, track me down, I'm thanking you for your inadvertent participation and will invite you to a well-deserved nice meal.)
Were the ones that spread suspicion about Appelbaum flagged too? It looks to me as this would be quite relevant news.