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who up simulating they navier-stokes vortex amplifier with finite time singularity blow up (astra)
54,624 Aufrufe • vor 19 Tagen •via X (Twitter)
30 Kommentare

this was lattice boltzmann. it still shows a strong amplification, even tho it's not navier stokes

@OpenAI Lol, Im working on that right now

@OpenAI what a day for sciences.

@OpenAI Use UNL by SMNewman - Ultimate Newman’s Law basement formula, and then run the full analysis through the #TAUNLS system. Let’s get @Grok & @GrokSauce on this

@OpenAI also not navier stokes - acoustic resonance field with damped particles.

@OpenAI So cool

@OpenAI Approx how much time does blow up take? And it’s just a feature of that math now, not a feature of reality 🥲

@OpenAI that's what people are saying, but, i don't think that the fact that navier stokes is a continuum approximation will necessarily stop the overall organization of vorticity in a flow like this, even if there is no blow up.

@OpenAI Oh definitely. Both things are true. I wonder if there are any practical applications for finding paths to maximum vorticity 🤔

@OpenAI "vortex lab" >>>

@OpenAI Holy heckin' song choice!

@OpenAI Make it a magnetohydrodyamic VPIC sim and add a Z pinch with DT fluid mixing params

@OpenAI It's the formation of a black hole. the singularity.

@OpenAI What a sentence. Jesus christ

@OpenAI thank you Denise Whore

@OpenAI Who up Danielle fong

@OpenAI Simulating fusion should be next hopefully!

@OpenAI who up stoking their navier vortex

@OpenAI So so cool.

@OpenAI Im not sure about viscosity!

@OpenAI Shining spots is 🧭

@OpenAI vortex lab

More slop. Firstly, the construction shrinks as you can see in the openai document and secondly, your own "simulation" metric is proving that it's not a proper implementation, probably not even a navier-stokes simulation at all: the max speed is constant and not even increasing at all so also not to infinity. Stop producing such BS please.

do you even know what you are talking about. this is not supposed to be a demonstration of finite time blowup. it is on a finite grid. this is a demonstration of how much vorticity can concentrate in the flow despite it being lattice boltzmann, which only approximates it. it is interesting that it does, and you have missed the point

@OpenAI 😉

@OpenAI Interesting.

@OpenAI Oh hell yeah, I wanna see even tho I know it's bs

@OpenAI How you do that?

@OpenAI

@OpenAI Oh yeah I've solved it internally already 🙃

