io @ io @piefed.blahaj.zone

IO (Angel / Princess) Genderfluid

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Joined

4 mo. ago

My computer does that in the background completely.

Thank you fedora and opensuse!

you were lucky to have hot gravel https://www.youtube.com/watch?v=ue7wM0QC5LE

we call it the Mamdani Smile

thats why I'm here

tbf if you didn't update fedora for 6 months you may aswell downlaod a new iso and they also do the windows reboot screens for no reason

this advice is coming from a guy who wears neither

neither skirt nor pants? 🤨

perfect 🤣

after you did all that: great here is the recipe for banana bread

first, the ips of all vpn providers are known, the problem with the cheap/free ones is that they spy on you.

instead of blocking ips use proof of work for those sus ips https://github.com/TecharoHQ/anubis

(it's the anime girl that checks if you are a bot. :3)

it drives the cost of crawling at scale high up while being minor for individual, "legit" requests

all the cool kids are using it

wet? 🤨

mrrp? :3

"and knuckles" killed me xD

if only there was a much better operating system for gaming

i didn't get country for old man, he is just going around killing people with his silly haircut and that's it?

windows problems xd

that's hilarious i mean awful

thanks for that!

and how does qed, ed, ex and sed and grep relate to nano micro and pico in comparison? 🤔

newsflash, ed is also visual, i can see it on my terminal rn

i was curious how unlikely exactly this would be.

The randomUUID method generates a new version 4 UUID

which is, According to the linked documentation, a 128bit number, with some "significant bits" being changed (no idea what that's about, lets just say it's a 128bit number)

the chance of hitting a predfined number would be

1/(2^128) or 1/340282366920938463463374607431768211456

assuming your cpu does one comparison per Step at 4Ghz (4 billion per second) (idk how many steps it needs in reality, it doesn't matter, more then one tho)

that would take roughly

2.696 x 10^21 years, which is

2 x 10^11 or 200000000000 times the age of the universe

(using the expected value of geometric distribution (1/p), so 1/(1/(2^ 128)) = 2^128 steps)