*_Liked today's video? Then you'll definitely also enjoy my content over on Flammy's Wood :) Check out today's relevant links for more information!_* Check out the newest video over on @Flammy's Wood of the Series "Mathematics for Woodworkers" for full context! :) th-cam.com/video/YLW7vmat5Og/w-d-xo.html 6.9% off all Handcrafted products, puzzles and more! :0 stemerch.eu/collections/handmade-by-stemerch-eu 10-15% off ALL my Merch using the code SINEP at checkout! :D papaflammy.myteespring.co/ New Advent Calendar Deals Every Day over on stemerch.com/ :3 Advent Calendar 2021 Playlist: th-cam.com/video/AXlJZs9m2zA/w-d-xo.html Python Code for the Real Life application: trinket.io/python/972253cc9e
Interesting coincidence. Whenever my pet snail "circles" and sees its tail it says: Oh, I been there already! I recently replied: You ARE there! Maybe this is a more philosophical question but math is ALWAYS right.
Hey papa Flammy. Not sure if you know of it, but there is this awesome new Manga called Mathematics Golden, which is a story about a school student joining the International Maths Olympiad. It has so many great math references and jokes, it’s quite brilliant. The manga involves some very interesting concepts and questions, which these questions are surprising quite difficult. You should check it out. That would make a cool video, attempting to solve questions from that manga, or other videos with it. I think you will really enjoy it. Only around 18 chapters so far. Take care Flammy
Now proof that the formulas hold for all n, i and that the area truly approaches PI as n goes to infinity. 😁😁😁 Just kidding. Thanks for making this. Was nice to follow and understand alongside!
Might be circular (esque) but you can take the n tends to infty limit in which the sum will become the integral sqrt (1-x²), which can be solved by some substitution. Obviously it just gives pi lol.
Ich glaube, damit kann man sehr gut den Hauptsatz motivieren oder zumindest das Riemann Integral. Wenn man sehr dünn und präsize Bretter schneiden kann.
*_Liked today's video? Then you'll definitely also enjoy my content over on Flammy's Wood :) Check out today's relevant links for more information!_*
Check out the newest video over on @Flammy's Wood of the Series "Mathematics for Woodworkers" for full context! :) th-cam.com/video/YLW7vmat5Og/w-d-xo.html
6.9% off all Handcrafted products, puzzles and more! :0 stemerch.eu/collections/handmade-by-stemerch-eu
10-15% off ALL my Merch using the code SINEP at checkout! :D papaflammy.myteespring.co/
New Advent Calendar Deals Every Day over on stemerch.com/ :3
Advent Calendar 2021 Playlist: th-cam.com/video/AXlJZs9m2zA/w-d-xo.html
Python Code for the Real Life application: trinket.io/python/972253cc9e
:flushed:
Nice
Stemarch is good good!
Thankyou for reminding me of the nightmare that is real analysis
xD
Ok now divide a board into an infinite large number of pieces irl
This is what happens when a wood worker happens to know calculus
Chaos.
Nice, I often try to think linearly when engaged in circular reasoning, but it usually spirals out of control.
:^)
Try thinking logarithmicly ;)
Have you tried being less irrational with your numbers?
Honestly papa I love the advent calendar theme so much I've had it as my ringtone for over a year XD
xDDD
this mad lad just approximated a circle with the riemann sum
that's what we do over here, son
You spin me round baby right round [...]
Xavier stokes equations xD
@@supremechair5812 Yes.
Jens teaching integration via woodworking - I like it.
:)
Interesting coincidence. Whenever my pet snail "circles" and sees its tail it says: Oh, I been there already!
I recently replied: You ARE there! Maybe this is a more philosophical question but math is ALWAYS right.
xD
"flemmys wood" lol
Hey papa Flammy. Not sure if you know of it, but there is this awesome new Manga called Mathematics Golden, which is a story about a school student joining the International Maths Olympiad. It has so many great math references and jokes, it’s quite brilliant. The manga involves some very interesting concepts and questions, which these questions are surprising quite difficult. You should check it out. That would make a cool video, attempting to solve questions from that manga, or other videos with it. I think you will really enjoy it. Only around 18 chapters so far. Take care Flammy
oh nice, will check it out! =)
Now proof that the formulas hold for all n, i and that the area truly approaches PI as n goes to infinity.
😁😁😁
Just kidding. Thanks for making this. Was nice to follow and understand alongside!
:)
Might be circular (esque) but you can take the n tends to infty limit in which the sum will become the integral sqrt (1-x²), which can be solved by some substitution. Obviously it just gives pi lol.
Yo Flam man, if you’re interested, could you please make more videos on analytic geometry? There are a lot of spicy curvess and shapes involved
eyyy, whalecum bacc kalendarEEE
I'm gonna watch entire every video in 2nd channel so I make sure I supported you
thx Sam
It’s 2am and I’m watching a video about circles on TH-cam. Lord help me
Riemann would be proud. It goes to show that with mathematics something seemingly innocuous can end up being something very important.
:)
Yay!
Why's 57 the best prime tho?
this is such a mathematician thing
What’s the difference between real analysis and calculus?
calculus is the dumb unrigorous dumbed down garbage analysis
@@PapaFlammy69 oh ok 😂
That was beautiful and simple 👏🏻👏🏻👏🏻👏🏻
Bin noch am Anfang, und jetzt wo du die Platten einzeichnest, kommt mir das Wort Untersumme in den Sinn, mal gucken, ob es die wird
Zur Funktion y=Wurzel(1-x^2) mit der kanonischen äquidistanten Partition einfach mal als wild guess
Ich glaube, damit kann man sehr gut den Hauptsatz motivieren oder zumindest das Riemann Integral. Wenn man sehr dünn und präsize Bretter schneiden kann.
I didn't understand the odd and even part. If both give the same value pir^2 why did we need to consider the odd part?
only the limit is the same.
Beautiful math
26:01 who's Joe?
:^)
I love this guy! Will you be the father of my children?
yeye
I think I’m the best mathematician
A slightly more generic equation i realized would be possible(made in latex):
l_{k}=r\sqrt{1-(\frac{2k}{n}+\frac{1+e^{(n+1)\pi i}}{2n})^{2}}
Anyone else tryna hold flammy's wood?
Very nice
Use sin function to geve u the height
💚💛💙
Sugoi 😘
Nice
n=5 i=0, generalization breaks
17:30
Yes, but he uses his formula only for i>0 so its fine.
Hi daddy.
hey
E