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The mathematical patterns depicted here are called Lissajous figures - they form when two harmonic motions at right angles to each other combine. 📐📈

The animated "curve table" shows how different frequency ratios create completely different shapes. You might have seen these patterns on oscilloscopes in physics labs or created by harmonograph drawing machines with pendulums.

👉 Learn more: thekidshouldseethis.com/post/l

Hear me out. Mathematicians should adopt Futhark (en.wikipedia.org/wiki/Runes#Fu)

Mathematicians want new symbols like magpies want shiny things. Runes have the advantages that

1. There are not too many of them at around 24 depending on flavour.

2. Many of them correspond to a latin character in a relatively straightforward way, allowing for an additional "sort" of variables per context.

3. They can be drawn with straight lines in a way that is clear at a range of font sizes and are forgiving to those with poor handwriting (I'm looking at you, ξ)

4. They come from a dead language, so who's going to complain other than old norse specialists.

This handles many of the disadvantages of say:
Chinese characters (too many, and I know over 2000)
Hangul / Kana / etc. (multiple sensible choices for a given consonant)
Hebrew / other abjads (none that correspond to vowels)

Some problems:
1. Basically none of you know them. Consult your local tiktok fortune teller for a brief intro

2. The standard futhark order does not really correspond to latin/greek order

Edit: 3. Poor font support for Runes. They are at least assigned standard unicode codepoints in the Runic block, so this could be mitigated over time. In tex there is the "allrunes" package at least, although I have never tried it.

(This isn't a shitpost, I've brought this up at least four times this week already at MGS)

en.wikipedia.orgRunes - Wikipedia
#math#maths#notation

"L'idée, en maths, c'est de rechercher des similitudes entre les choses, afin de n'avoir besoin que d'une seule "recette" pour de nombreuses situations différentes. La clé, c'est qu'en ignorant certains détails, les situations deviennent plus faciles à comprendre, et on peut compléter les paramètres plus tard. C'est le processus d'abstraction." – Eugenia Cheng
#citation #mathématiques #maths #math