Mathematic's Forgotten Masterpiece

[@user-et1up1nk9k]

Papa flammy

[@Alex-kp3hd]

try to create an angle of measure 69°. My solution: 69=60+(108-90)/2, construct a pentagon, and a square inside it, then the difference between those angles is 108-90=18°, bisect it and you get an angle 9° and now just construct a equilateral triangle.

[@SuperYoonHo]

Gravity: "Exists" Goats: no LOL!!!

[@marienbad2]

11:28 Death Star begins to appear...

[@004chestnut8]

Bring back the enthusiastic intros papa

[@Simon-hy2fh]

Papa draw circles using a compass. My teachers always used the mouse cable 🤣

[@mav3895]

These titles have millions of views type of potentiel

[@marpl7511]

i was wondering, where can i buy a blackboard like yours? and the same chalk you have?

[@theamazingworldofgusball1852]

Nice golden video. What about right triangle Phi^(1/2), Phi, Phi^(3/2) next time?

[@Bushviking]

Lol. Keep laughing at "... golden ratio faah". Keep up the good vids papa flammy!

[@howdy832]

For me it's always "x and wahh"

[@abbieq11]

that was so cool! but when you drew those two triangles together and mentioned the am-gm-hm inequality I literally cried. why is it so connected?? why does the golden ratio come up in everything? why does that inequality come up everywhere? it makes me overcome with emotion. also never feel sorry for your compass "keeping us waiting," you're always a lot of fun to watch regardless! no one ever complained that they saw too much of you :)

[@chengzhou8711]

I’m a simple man. I see the funny shape, I click

[@HershO.]

They really are GOATS.

[@dharunrahul1700]

Oh. I was more preoccupied with the t-shirt , can you say again?

[@tszhanglau5747]

is there an "algebruh" t-shirt?

[@kono152]

father flammable

[@moaazmazen8944]

Did anyone ever told you that you look like Claude E. Shannon?? Also maybe an information theory video?

[@99capsfan]

Father flammable

[@orendubin3392]

Would love if you would do a video on the following problem that seems trivial at first sight: Lim n->inf cos(n)^(n²) When n is a natural number If anyone in the comments has an idea I'd love to hear it

[@lapiscarrot3557]

That definitely sounds interesting. I'm pretty sure it doesn't converge, but I'm not sure. Using the continued fraction for pi, successive numerators should increase as O(k^n), while the error multiplied by the denominator should decrease as O(k^(-n)), where k=e^beta≈3.2758, the Khinchin-Lévy constant. Because of this, a limit could be taken that approaches 1-½(error*n/pi)²n², but that gives 1-O(1). I'm assuming that such a limit would sporadically take any value from 0 to 1, and not converge, meaning the limit as a whole wouldn't converge.

[@orendubin3392]

@@lapiscarrot3557 I have to admit, you are definitely in a higher level of mathematics than me, as I understood the words you wrote but not the meaning so much. If you are correct, I find it very interesting that such a simple limit involves these types of calculations.

[@aditaggarwal3486]

root pi by pythagoras and the fact that (phi)^2 = phi + 1?

[@terryr9052]

that is one accursed black board!

[@xaytana]

You should invest in a beam compass, it'll be much less of a pain in the ass than the string and magnets are.

[@lucidmath5481]

papa flammy, i wanted to know ur thoughts on terrence tao (underrated, overrated or accurately rated?)

[@ezras7997]

Asstounding rationale

[@mars2979]

こんにちは

[@jorex6816]

That means hello???

[@mars2979]

@@jorex6816 exactly!!

[@achrafhmidi1689]

Still waiting for RH solution

[@chouayabdelali3241]

hahahhahahahahahaha

[@achrafhmidi1689]

@@chouayabdelali3241 hhhhhhhh-hhhhhh actually I haven't thought about anything else at that moment

[@achrafhmidi1689]

@@chouayabdelali3241 broo Malk ghbrti without any trace at all

[@yoav613]

Nice

[@qwertasdf5044]

Derive cardano formula from baby formula

[@queenelsa6974]

I love german accent 👍

[@svz-ex1]

7

[@achrafhmidi1689]

Third hhhhhhhhhhh

[@fxexile]

👋🙂

[@agrajyadav2951]

Good luck surviving this winter