"Secret" Endscreen Vlog #4

[@syfontenot7427]

Wait, am I missing out on the other secret endscreen videos??? 🤯

[@robo0428]

yeah man. you gotta watch all the way to the end to catch the link.

[@syfontenot7427]

@@robo0428 So this is SEV #4... I clicked through a few of the recent videos on 3b1b, but ! can't find some with these SEVs. Would you know where the other three are? (I usually do watch until the end, but I never really look at the endscreen videos because they are usually ones I've watched before).

[@TheArizus]

"I like to write 2pi as tau" is so funny lol

[@robo0428]

I wish I had the time to work on this coding problem. I might pick it up in a few weeks we'll see. I do want to say though, I absolutely **love** the idea of 2nd editions of your KZbin content. I don't know about other creators but for your content specifically, it makes perfect sense. Love it. Also... more Matt Parker collabs por favor! 🤗

[@johnchessant3012]

saw this notif and thought I somehow missed a vid on the main channel haha

[@jacobdgm]

8:40 Grant: "it includes a _very_ special guest" Me: imagines an animated phi creature

[@cdkw2]

same

[@GrantSanderson]

It's closer to a tau creature...

[@lucasabounader5749]

a terry tao creature?

[@Archimedes115]

@@GrantSandersonSteve mould

[@Majromax]

@@GrantSanderson So that means you've made transparent 2D animations of things?

[@m41437]

So I've just found out about the existence of the secret videos. I guess they are less of a secret now.

[@karlgossen]

I’ve been let in on a secret I wasn’t supposed to find

[@Happy_Abe]

Where are vlogs 1-3?

[@Yakushii]

He just explained it at the start of the video... Which explains why you haven't found them, I guess :D

[@Happy_Abe]

@@YakushiiI didn’t realize the other end screen videos are the vlogs

[@Archimedes115]

Unlisted doesn’t mean private. That means there’s some way to access rhen

[@Happy_Abe]

@@Archimedes115 just need a playlist link to them

[@pankajchowdhury]

It's all gradient descent. Finding rectangles, finding the parametrization, proving the theorem. Gradient descent all the way down.

[@pankajchowdhury]

On an actual side note, wonder what the space of quadrilateral looks like (or topologically is like) on smooth curves such that gradient descent does decent progress.

[@Vodboi]

2:26 I have started doing this as well. It just feels much more right.

[@Vodboi]

Secret vlog gang

[@OUSSA]

Oooh It showed up on the top of my recommendations

[@oneamongstthecrowd]

Thank you!

[@sageinit]

That transform amazes me. Make a loop short of it and see how many views it gets Grant!

[@TheAlfak]

im am so dumb i can barely appreciate this video

[@mmehdi4241]

I'm early too. Like before watching as always

[@ADVscout]

Gauss-Newton converges faster, but while likely less speedy to compute, damped least-squares would likely give closer answers than just gradient descent or gauss-newton alone. Personally, having each frame take a little bit longer to render is a decent tradeoff for having accurate visuals plus pleasing eagle-eyed commenters.

[@0dWHOHWb0]

UwU what's this? ... no I mean really, wtf is this?

[@deomapile1721]

Ey I'm early!

[@shaharjoselevich7169]

Huh, we're special

[@mmehdi4241]

Hi early, i'm too.