rustydrd

"Incel" is more a state of mind nowadays (or a set of beliefs). Musk fits that pretty well.

Doing the Lord's work. The longer I work in academia, the more radical I become about keeping it simple.

"The main goal of this thesis was to not be derivative garbage like the works of Big Name et al."

Thank you for the warning. I almost received free and convenient access to a large catalog of academic articles, and no one wants that.

How pedantic are you?

If I rotate this picture 180°, it looks pretty much the same as the one in the OP.

1. crêpes / galettes
2. quiches / tartes
3. crème brûlée

These are fairly simple dishes. I think the main reason that "French cuisine" more generally lacks the clear profile of other national cuisines is that its components and techniques have been adopted in such a widespread manner that it has become indistinguishable from a high-end continental cuisine that is no longer uniquely French.

Yeah, but can the 6am friends stay up all night browsing increasingly obscure websites, while reflecting on the poor state of the world and feeling helpless to change anything?

I think not.

I'm a man, and I'd like to learn how to pink.

This is a good sword.

It's a piece of shit, Aragorn, and you know it. Stop gaslighting people.

Except for those flat-earth guys who started doing actual research with lasers and gyroscopes, proving that the earth really is round and rotating, too.

Fun fact, the Mandelbrot set is a 2-dimensional set (because it's defined in the complex plane). However, its boundary line is a fractal, which can be understood as having a non-integer dimension (i.e., between 1, the topological dimension of a line, and 2, the dimension of a plane). There are multiple ways to define fractal dimensions such as the Hausdorff dimension. For example, the Sierpinski triangle has a Hausdorff dimension of 1.58. But the Mandelbrot set is special here, too, as it seems to have a Hausdorff dimension of 2, meaning that its boundary is so curly that it fills "a plane's worth of space" despite its line-like topology.