And plug in baby by muse (a bit louder? Maybe not idk)

no ground loop noise :0
(out of practice and out of tune electric guitar, 1st take playing the easy half of 250 Miles by Radio Moscow)
(Hi bezelea 💚)

And they just make the noises right? Not speech?

(Coinflip whether I'm making a twitch or sicp reference)

Never ending streams let's go!!!!!

This is the coolest thing.

some more beauty shots of my #puzzlegame :)

#godotengine #gamedev

:0 amazing resources, thank you!

Where did you learn about this? I learned about it by deep diving on the chebyshev polynomials wiki page and finding some self published books 😆 which was not a great way (but it was fun)

There have to be more disquieting facts you can hand pick related to the cyclotomic polynomials Phi and the polynomials with real roots Psi, with IIRC x^{\varphi(n)/2} \Psi_n(x+1/x)=\Phi_n(x).

I don't know much of what to properly call Psi. varphi is the totient function.

Erik Mongrain - Mais Quand ? YouTube video by erikmongrain

😅 and then if I compare to the original I can see clearly that I know nothing about playing guitar
www.youtube.com/watch?v=w1vV...

Been practicing "Mais Quand?" by Erik Mongraine. Haven't learned the best part yet but if you haven't heard the song before you might not notice that I omitted it :P

The First Ever Visualization Of Tensor Invariants YouTube video by Dr. Simulate

youtu.be/P7yXAPFrXX4?...

But it is a mathematically inevitable consequence of the Einstein field equations. A singularity develops.

But in a funny way, you can never observe the singularity and then bring that information back out ("no naked singularities"). So how are you going to do an experiment to demonstrate there's a singularity? You really can't, you get spaghettified and hawking-radiated out a bajillion years later.

This is part of what Penrose and Hawking are famous for! Singularities are guaranteed en.wikipedia.org/wiki/Penrose...

I can't remember where I read good non-technical accounts of this... Probably Susskind's Black Hole Wars. Hawking's autobiography is good but I can't remember if it discusses this.

(oops, also you need vanishing diffusion term to get the sharp cusps)

The KPZ equation is very cool. In the simple case with no noise term, its solution is patched downwards pointing parabolas. I'd like to get a pic where those sharp cusps develop over time but where you can still see some effect of noise like in this pic, but I can't find the right params atm.

You would NEVER catch me up at 4:30am numerically integrating the KPZ equation to draw stromatolites.

Well... maybe.

Mathematica source code: www.wolframcloud.com/obj/011068c9...

me at the function

"Doctor... It's my chat... They keep saying 'Lyra' to every constellation, they think it's the funniest thing ever but then when Lyra actually comes up they say 'Bootes'. I'm trying to be supportive I really am."

Lyra!!!

Always a pleasure, especially the amazing discussions of sequels to pirate based games!

:( have a good soup!

My advice: flea

Oh thank god

@pooltoy.live 👍

posting about linear algebra at 2:30am type beat (apologies to @yungbishop.bsky.social )

Total resistance from unit resistors This problem is based on, A337517, the most recent OEIS sequence with the keyword "nice". \$a(n)\$ is the number of distinct resistances that can be produced from a circuit with exactly ...

If you like that, you might like this challenge codegolf.stackexchange.com/q/214638/53884 based on OEIS sequence oeis.org/A337517 (the number of distinct resistances that can be produced from a circuit with exactly n unit resistors.)