egregious theorem's profile (website)
Contributions
MeFi: 4 posts , 119 comments
MetaTalk:0 posts , 72 comments
Ask MeFi:5 questions , 151 answers
Music:0 posts , 0 comments , 0 playlists
Music Talk:0 posts , 0 comments
Projects:0 posts , 0 comments , 0 votes
Jobs:0 posts
IRL:0 posts , 1 comment
FanFare:0 posts , 27 comments
FanFare Talk:0 posts , 0 comments
View all activity
Favorites: 682
Favorited by others: 1007
★ I help fund MetaFilter!
MetaTalk:
Ask MeFi:
Music:
Music Talk:
Projects:
Jobs:
IRL:
FanFare:
FanFare Talk:
View all activity
Favorites: 682
Favorited by others: 1007
★ I help fund MetaFilter!
About
What's the deal with your nickname? How did you get it? If your nickname is self-explanatory, then tell everyone when you first started using the internet, and what was the first thing that made you say "wow, this isn't just a place for freaks after all?" Was it a website? Was it an email from a long-lost friend? Go on, spill it.
Gauss's "Theorema Egregium" is a theorem in differential geometry asserting that the product of the principal curvatures of a surface is invariant under local isometry. Mathematically, it's the reason why curling a slice of pizza keeps the point from flopping over. These days it's usually translated as "Remarkable Theorem," because of course "egregious" has picked up a negative connotation that it didn't have back then. But I find it funny to call it the egregious theorem.
Gauss's "Theorema Egregium" is a theorem in differential geometry asserting that the product of the principal curvatures of a surface is invariant under local isometry. Mathematically, it's the reason why curling a slice of pizza keeps the point from flopping over. These days it's usually translated as "Remarkable Theorem," because of course "egregious" has picked up a negative connotation that it didn't have back then. But I find it funny to call it the egregious theorem.