Some things I noticed in this diagram that maybe also have an interesting proof. The blue circle and small semicircles appear to intersect at right angles. The line connecting these intersections appears to be tangent to both semicircles, and seems to be a diameter of the blue circle. The left corner of the large semicircle, the intersection between the blue circle and the left small semicircle, and topmost point of the blue circle all seem to be colinear, as do the corresponding right points.
Your videos are amazing! Please consider adding a 5 second pause when you make an important claim, like at 1:54. That way, one could get a breather and more time to enjoy the beauty of the proof and the visuals you provide. Compare e.g. with Hollywood movies like Dune. Whenever there is a stunning visual, they give you about 5 seconds to absorb the scene before the plot continues.
man I have a feeling this gonna show up on a college entrance exam like for real my classmates literally need to have tutors... I mean other subjects are gonna be hell for me too but Math and chemistry is probably fine. it's just rearrangement and identities and logic
@@MathVisualProofs yeah yeah back then on Thursday (+8gmt) we have a statistics test ALL OF THE SMART STUDENTS INCLUDING ME ARE HAVING A HARD TIME oh my lawd my classmates feel like when the smart kids don't struggle and you just sit there and welp *fuck*
@@MathVisualProofs maybe that could be another visual proof or disproof video 🤔, by all means ur animations are great, and understanding math visually is the best way for it to stick in the brain. Nice content.
@@MathVisualProofs Blue and Pink cancel each other, right? That... Didnt happen to the small piece of the Blue Circle thats cut by the Longest side of the Right Triangle
Cuz it's cool ? You're still doing Maths expecting to revolutionize the entire world ? Let that for the pros, amateurs can have fun while still doing meaningless things... Maybe we can find an aplication of this... The pythagorean theorem at the start was not really useful, because we didn't find use of it, when after that we found it's usefulness. It's when we realize it's true worth that we can judge it.
I know, it’s very sad. Euclidean geometry is so fascinating, yet it really has no purpose in physics or math (the more advanced results, such as the Euler line, etc). I feel like there must be some significance of the deep results we get from it, somewhere hidden in reality.
This proof is mad elegant. Thanks for animating it!
Glad you liked it!
Software name please?
@@JakirHossain-ik5rp Manim. There's a link in the description.
Wow.. I knew this shape but never knew this amazing theorem about it.. Kudos to you..
😄
Some things I noticed in this diagram that maybe also have an interesting proof.
The blue circle and small semicircles appear to intersect at right angles.
The line connecting these intersections appears to be tangent to both semicircles, and seems to be a diameter of the blue circle.
The left corner of the large semicircle, the intersection between the blue circle and the left small semicircle, and topmost point of the blue circle all seem to be colinear, as do the corresponding right points.
Wow! These videos are AWESOME!! Keep them coming, congratulations!!
Thanks!
Your videos are amazing! Please consider adding a 5 second pause when you make an important claim, like at 1:54. That way, one could get a breather and more time to enjoy the beauty of the proof and the visuals you provide. Compare e.g. with Hollywood movies like Dune. Whenever there is a stunning visual, they give you about 5 seconds to absorb the scene before the plot continues.
Thanks for the idea. I’ll keep working on timing 😀
Props to Roger for the discovery, and you for the lovely animation, what a beautiful visual proof.
Thanks!
谢谢！
Amazing! ❤
:)
Wow. Nice l.
Visuals helped the explanation
Very understandable
Thanks!
nice
😃
Amazing!
Thanks!
Nice proof!
Thanks!
This is insane
Great Proof, it would be great if you could provide with a link, a document or at the also with formulars.
Thanks for all the video work
I’m not sure what you want. You can probably find relevant info on Wikipedia ?
Neat!
Thanks for checking more out!
Amazing
Thanks!
Brilliant
:)
Thanks 😊 my greetings for you
Thanks for checking it out!
Can you plz suggest some e-books from which I can read stuff like this.
this proof is quite cute
👍😀
Eff, that is cool.
👍
How in the world!
:)
man
I have a feeling this gonna show up on a college entrance exam
like for real
my classmates literally need to have tutors... I mean other subjects are gonna be hell for me too but Math and chemistry is probably fine. it's just rearrangement and identities and logic
Good luck! You’ll do fine :)
@@MathVisualProofs yeah
yeah back then on Thursday (+8gmt) we have a statistics test
ALL OF THE SMART STUDENTS INCLUDING ME ARE HAVING A HARD TIME
oh my lawd my classmates feel like when the smart kids don't struggle and you just sit there and
welp *fuck*
also are you planning to make some bits of Statistics
@@vennstudios9885 I don't know many visual proofs related to statistics... so it wasn't in the plan yet.
could you show hiberbola functions? like sinh, cosh etc.?
I don't know many related visual proofs, but I'll do my best to look into it.
Does this property applies in 3d, with two demi spheres inside a big demi spheres?
Good question. I don’t know 😀
@@MathVisualProofs maybe that could be another visual proof or disproof video 🤔, by all means ur animations are great, and understanding math visually is the best way for it to stick in the brain. Nice content.
Because there is no pythagorean theorem for 3 dimension i would say no
@@rafiihsanalfathin9479 it does exist, look it up in youtube, I think theres even theorems being proven in the nth dimension
I love maths!
👍😀
holy shit
there
uh
seems of be a bit of error on 2:03
? Can you elaborate?
@@MathVisualProofs Blue and Pink cancel each other, right?
That... Didnt happen to the small piece of the Blue Circle thats cut by the Longest side of the Right Triangle
@@awaken2478 there are two overlapping blues there. So the pink only cancels one of the blue areas
I don't get it.
Yay, we can create lot's of random shapes with no purpose and measure their area and find patterns and other phenomenon, but what is the actual point?
Cuz it's cool ? You're still doing Maths expecting to revolutionize the entire world ? Let that for the pros, amateurs can have fun while still doing meaningless things...
Maybe we can find an aplication of this... The pythagorean theorem at the start was not really useful, because we didn't find use of it, when after that we found it's usefulness. It's when we realize it's true worth that we can judge it.
And it's by having fun with maths that we can start to like it. This channel is not for complicated Maths, it's only for entertainment purposes.
get some help mate
I know, it’s very sad. Euclidean geometry is so fascinating, yet it really has no purpose in physics or math (the more advanced results, such as the Euler line, etc). I feel like there must be some significance of the deep results we get from it, somewhere hidden in reality.
wow.
this is why I subscribed.
Thanks for sticking around!
Amazing!
Thanks!