eller: iron ball (Default)
For a really good joke, I have a strong reading recommendation for my fellow computing freaks as well as anyone even remotely into math. (Starting page 199, 'Quantum Disavantage') It's a lovely response to the guys at IBM (Kim et al., 2023) who did a quantum computing thingy that got quite a lot of media attention. They also claimed it was impossible to do this stuff on a 'regular' computer, which was refuted within days and caused a few shitstorms (not least because it's rude to publish this kind of claim in Nature without releasing a preprint on arXiv first... Manners, manners!) in the modeller scene. Now, someone... took this as an opportunity to bring out the good old Commodore 64 for entertainment. I love it. It's totally worth it for the photo of the 'experimental setup' alone, but really, the whole thing is quite funny. (Of course, anything published by The Association for Computational Heresy usually is.)  :D :D :D

Also found in the same volume (page 398 ff) is a really lovely Toki Pona paper ('Toki Pona and Orders of Semantic Completeness') - everybody's favorite language, right?!?

eller: iron ball (Default)
I got five questions from [personal profile] landofnowhere, thank you! :)

1. Favorite chess opening?

That's easy - my heart belongs to the Ruy Lopez / Spanish opening with white! :D With Black, I'm a Sicilian player, but really, I'm happiest when I can play the Ruy Lopez, which is not just one of the first openings I learned as a little girl, but also frequently results in positions that suit my style well. I have something like a ridiculous 80% win rate in that opening, and I'm just sad I don't get it on the board more often.

2. Tell me about an interesting book that hasn't been translated out of German (or at least not into English)?

Huh... Books... That's an interesting question, since a) I'm not a very bookish person, and b) large parts of my collection consist of political propaganda (of any affiliation whatsoever; I'm just fascinated by the concept) and erotica (which I'm sure you don't want me to discuss here in detail). But I'll combine this with the topology question and recommend - the complete collected writings of Brouwer (yes, the guy with the famous fixed point thingy). I believe his math papers have been translated if they weren't in English in the first place (he published in different languages) but he also wrote some philosophical and personal musings that I read recently, and... Okay, frankly, I concluded the guy was insane or an utter asshole (and that's an inclusive 'or'), but this stuff sure was entertaining - and I don't think anyone ever bothered to translate it. XD

3. What's some interesting wildlife near you?

Wolves. They're cute. :) Interesting, too - some local sheep farmers keep complaining about wolves killing their sheep, and asking for compensation money from the government (which they're getting). The most interesting thing is how many of the sheep carted off to the government show gunshot wounds upon closer examination, so, at some point, the local wolves have learned how to operate firearms! Isn't that fascinating? :D

4. If you could add something to the standard school curriculum, what would it be?

Different techniques for brainstorming / systematic / prompted / assisted thinking and problem-solving. Most school stuff, unfortunately, consists of rote memorization, and even that doesn't work equally well for all learning types, so... Yeah, I'd love teachers to at least mention there are different ways to approach unknown problems, and ideally provide several methods the students can try for themselves. Otherwise? I wouldn't add anything to the school curriculum. I'd remove half the content, though. And that's being generous. Speaking as someone who used to skip a lot of school due to chess: if I return to classes after a two-month absence and haven't missed anything important, clearly, the time of young people is being wasted.

5. A fun topology thing?

All topology is fun... But, since I already mentioned Brouwer's fixed point theorem, let's stick to the historic fundamentals - I'll give a honorary mention to Milnor's Analytic Proofs of the “Hairy Ball Theorem” and the Brouwer Fixed Point Theorem since that's clearly the most amusing math paper in existence. Simple! Elegant! And... I laughed my ass off! :D Definite recommendation.
eller: iron ball (Default)
Part 1, Shadow theater, the process
Part 2, Papercuts and storytelling
Part 3, Shadow art, paper art
Part 4, Palaeolithic Animation

In this fifth installment, I will again talk about some inspiring art pieces (in the widest sense) that involve a shadow, silhouette, and/or paper craft component.

''Waldschattenspiel' (Shadow in the Woods) by Walter Kraul

The Waldschattenspiel is an impressive board game for children aged 5+, and it's played in a dark room, by moving a tea light through a forest. A full English-language review with pictures can be found here. The trees cast shadows. There are two variations how you can play this, both of them cooperative: A) The players are supposed to meet under a certain tree while staying in the shadows all the way, and a game master moves the candle according to certain rules. If you're hit by light, another player needs to come to your rescue so you can move again. B) You move through the forest, but if you end up in the shadows, you get lost. You can be rescued by another player if they use a mirror thingy to reflect the candlelight to your location.

...it's pretty brilliant, and I LOVED this as a little child, when I played this with my parents! I suppose I learned a few things about perspective and geometry along the way? But mainly, it's the atmosphere - the room is dark, and there's only one small, flickering light... It's very primal (actually, come to think of it, this is also how cave art and shadow theater work!) and instinctive, and playing it feels good. I was never a fan of non-competitive games, but I was making an exception for this one.

Safety note: if you think a game that involves combining paper, open fire, and little children has a few practical issues, you'd be correct. This is why the instructions are very clear that only a grown-up is supposed to move the burning candle. Seriously.

'Instrument Buch' by Peter Apian

This is actually a math book... From 1533. (This is one of the rare cases in which I actually bought an expensive facsimile of an old book.) I'm including this not only because you all know I'm obsessed when it comes to sundials and related tech (what can I say; I really like shadows), but also because Peter Apian included some suuuuuuper nice volvelles. (Even more of those can be found in his Astronomicum Caesareum.) That is, pictures the reader was supposed to cut out and build quadrants and other observational instruments from. YAY! The whole text is surprisingly interactive for a book this age (and I think the only way the author got away with that was by founding his own print shop: I strongly suspect he did that because any publishers he showed his work to would have balked, but hey), including many woodcut illustrations (works by H. Brosamer and M. Ostendorfer) as well as those lovely paper sheets for crafting. It's a great piece of art. And, by the way? The math is impeccable.

Apian is often overlooked as a mathematical researcher, because he deliberately aimed this book at the lower classes. The author had some freakishly modern ideas about education: he stated the opinion it's totally possible to teach math to peasants if you remove all the fancy words. The Instrument Buch is designed to be read (and crafted, and used) by people without an academic background! The explanations can be understood without any previous mathematical education. Somehow, the author managed to pull this off without dumbing the content down - many of the shown scientific instruments are his own designs, and they're excellent, but he explains their use in a very straightforward way that, apparently, disqualified him as an intellectual. (Seriously, check the works of some of his contemporary math authors like, say, Copernicus. That stuff is not actually better, it's just phrased in a fancier way...) The content of the Instrument Buch is all you ever need to know about projections: absolutly enough to pass a Geology 101 exam, presented in a straightforward no-nonsense way. It's still one of the best textbooks out there (if you ignore the somewhat antiquated language), and yes, that's my professional opinion. It makes Apian one of my fave math authors. Also: PRETTY PAPERCRAFT STUFF!!!

'Silhouettes Tarot' by Masa Kuzuki

A lovely tarot deck, and it's in silhouette style illustrations... I believe this did not actually involve any paper cutting, but digital painting of black silhouette images in front of colorful background illustrations - which is an artistic style I had not encountered before. (I'm used to simple, single-color backgrounds for silhoutte art.) It really works, though! The background illustrations are also in a clear, ornamental style, so the whole concept feels very natural. I've never written a full deck review, and that's because I rarely use this deck, but I enjoy having it in my collection and occasionally looking at the pictures!

'Picture This: How Pictures Work' by Molly Bang

This is the reference text for artistic composition: the author explains the effects of certain spapes and compositions on the viewer, and how to use these effects in your art. She does this... with papercuts. (The example story she uses is 'Little Red Riding Hood', because clearly, papercuts and fairy tales just go together. LOL) The visuals are deceptively simple, with nothing distracting from the effects of the composition, and the explanations short but to the point... This is a definite recommendation for anyone interested in the visual arts, not just for those of us who are into papercuts and/or shadow theater. No matter what you do - drawing, painting, papercrafting - the principles of composition are the same, and knowing which psychological effects you can induce in your vievers is extremely useful. If you ask me, this is the best guide to visual composition on the market.

...okay, this is getting long-ish again. There's more awesome art, and I guess I'll have to continue this series further. LOL


eller: iron ball (Default)
By way of [personal profile] yhlee:

Comment below and I'll ask you five questions. Answer them in your own journal, offer to give the first five commenters their own sets of questions, and let the cycle continue!

1. If you could play chess against any chess player, present or past (or even fictional), who would it be and why?


Mikhail Tal, who else? :D I mean, I'm told often enough that my style is as weird as his - unfortunately, that's not the case, because he was brilliant and my chess is just weird but not nearly as good... But, oh, the result would be fun!

2. What is your favorite dulcimer song?

Eh. Are there songs specifically for dulcimer? I'm clueless. XD If it's "song that can be played on a dulcimer", that would be German folk songs like "Es geht ein dunkle Wolk herein" or "Ich hab die Nacht geträumet". They'll work on any type of zither, really.

3. What is your favorite meat dish?


Steak. XD
...okay, that's a primitive answer, but really, I love a good steak. I also like any and all casserole dishes involving ground meat, like moussaka. I love roast wild boar in plum sauce. And I like pizza with salami and bacon. And... I like most meat dishes, really!

4. If you had to use a limited palette of six colors/pigments, which would they be? (Sorry not sorry, my obsession with limited palettes is a DISEASE.)

Oh, that's easy.
PY154, PG7, PB15:3, PV19, PV23, PR254. These are the ones I keep buying and keep running out of. Where does all that PG7 disappear to, I wonder? XDD

5. What is one algorithm that you find aesthetically really pleasing?

This could become a very long list. :D One of my all-time favorites is one I learned as a little kid: the Monte Carlo approximation of Pi by throwing darts at a circle drawn in a square. Soooo much fun, and I remember being very impressed by the beauty of that approach! (It's also one of the first algorithms that nerdy kids learn; every single programming book and course has it as one of the first examples. Guess what? That's BECAUSE it is so neat.)
eller: iron ball (Default)
So, this is basically... a math-y reading recommendation? Prompted by something mostly unrelated in a Discord chat that reminded me of all the ways divination and computer modelling can interconnect. (And not just in the way I use runes and tarot cards for math-y brainstorming; that's not divination at all.) Anyway. One of my favorite publications in recent years is this one:
https://ieeexplore.ieee.org/document/7387702
It's called "I-Ching Divination Evolutionary Algorithm and its Convergence Analysis" and it's a perfectly serious paper, and one that I want to cite in my own work very badly; I just can't find a justification (yet) for doing so. (The topic is close enough to what I work on, just this type of algorithm I've never implemented, nor will I do so in the foreseeable future. Too bad.) The authors developed their lovely algorithm based on the traditional Chinese divination system of I-Ching which I unfortunately don't know enough about to make any intelligent comments... Just: this is not only creative and fun, but actually good (from the algorithmic side of things).
eller: iron ball (Default)


I absolutely love begonias. Not just because they're really pretty flowers (though they are) but more specifically, because of their leaves. They're about the only plants to have spiral leaves! Okay, so I'm obsessing a bit. (And I know people usually don't evaluate flowers by their mathematical properties.) But anyway, I like begonias, and I like painting begonias.

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