me too…

I even love saying the word, teams! You probably think this is a picture of my family on my desk… It’s the A Team!

ズズズズズズズズズズ

tom lehrer outlived kissinger at least!

as someone very new to git who just uses it to back up their solo projects… i always just closed the window and reopened the directory 😭

that would never take off, dont worry. SMELL, on the other hand…

some screenshots of youtube videos i found in the wild :3

the only person i’ve ever heard use wicked like that is jerma, so, that’s my headcanon for this.

petition to make an okbuddyrosalyn community here

6 articles?

amateurs…

meanwhile the polish words for “this” and “that”:

too real

i would be sneezing my lungs out from the pollen -w-

thats why i prefer laying in the leafy or frosty grass in the autumn and winter :3

man i hate it when i walk by a nuclear power plant and get hit with crippling amounts of ionizing radiation and my immune system stops working

…they should really figure out some way to like, keep the radiation inside or something…

room-temperature is safe mf’s when they are doomed to feel an eternal nothing on their skin

is that saddam hussein

I think this could use a bit more elaboration, since if x-y+y-z < -(|x-y|+|y-z|), then ||x-y|+|y-z|| >= |x-y+y-z| wouldnt be true. This is impossible though since q >= -|q|

I see, thanks! :3

I’m confused about this step in the final condition’s proof:

|🍎(x) -🍌(x)| +|🍌(x) - 🍇(x)| >=|🍎(x) -🍌(x) +🍌(x) - 🍇(x)| = |🍎(x) - 🍇(x)| since |q| >= q forall q

I can see how it’s true by proving that |p| + |q| >= |p + q|, but that’s not stated anywhere and I can’t figure out how |q| >= q forall q is relevant.

Also, thanks a lot for making/showing a proof :D

i saw this before going to bed and i dreampt mojang actually added this and i was watching hbg highlights videos in the new update