YODL on Nostr: Yeah, it's aight. I'm kinda into polyhedra recently, after reading some math stuff ...

Yeah, it's aight. I'm kinda into polyhedra recently, after reading some math stuff about them a few weeks ago, lol. Turns out you can define a group structure on a topological space by approximating it as a simplex (structure of glueing polyhedra together) and introducing a concept of "orientation" and a mapping from higher dimensions to the borders of the polyhedra, called the homology groups.