Cats

Install the package kdegraphics-thumbnailers, and then depending on the file manager you may have to enable previews, e.g. in Dolphin > Configure Dolphin > Interface > Previews.

The cursor is still after “screen.png” and not on the next line.
The only explanation I have is that starting xscreenshot and executing xscreenshot is faster than the UI is refreshed.

How did you take screenshot before pressing return?

Too uniformly distributed

Does anyone know how well it scales? I’m using Shotwell at the moment and it’s becoming very slow

Awk has the advantage over Perl/Python/etc. that it’s standardized by POSIX. Therefore you can rely on it on all operating systems. It’s pretty much the only advanced scripting language available that is POSIX – the alternative would be some heavy shell scripting or almost-unreadable sed.

Daniel? What is this, the British answer to Ikea?

Everybody prefers Stollen with Marzipan

Would people have to remove their shoes to eat?

Because I’m easy dumb, easy slow

Does sending SIGQUIT behave differently than sending SIGTERM?

I use Dired mode in Emacs which I guess also counts as one of those. I find it very convenient because it’s integrated into Emacs. Also, I wouldn’t like to use the mouse for file management.

This is incorrect btw. Conjugation is not a special form of declension. Declension does not apply to verbs. The general term for both is morphology.

Lol, for me it’s cat poo and peanut butter

But only if you fork it twice

Oh my, I had absolutely no idea. How long until microsoft comes out with Microsoft Office for Linux and it’s just reskinned LibreOffice

Is there even a version of edge for Linux??

Let’s do the math. Let’s name the points A B C D, where A and D are separated by 6 feef, and all other point pairs by 6 feet. There fore, ABC and BCD are equilateral triangles of side length 6 feet. This leaves two possibilities for the distance between A and D: either they are the same point, or their distance is twice the height of an equilateral triangle with 6 feet side. Since A and D are clearly distinct, we’ll go with the latter. That makes the distance AD to be equal to 6 feet times the square root of three, giving a value of sqrt(3) feet for one feef.

Oof