A mug with some unexpectedly interesting math. More problem-solving at Brilliant: https://brilliant.org/3b1b https://brilliant.org/3b1bflipping Special thanks to these patrons: htt?
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A difficult geometry puzzle with an elegant solution. Practice more problem-solving at https://brilliant.org/3b1b Solution to the puzzle mentioned at the end: https://brilliant.org?
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Bitcoin explained from the viewpoint of inventing your own cryptocurrency. These in-depth videos are made possible by patreon: https://patreon.com/3blue1brown Protocol Labs: https:?
How do you think about a sphere in four dimensions? What about ten dimensions? Problem driven learning on at https://brilliant.org/3b1b Podcast! https://www.benbenandblue.com/ Spec?
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Binary counting can solve the towers of Hanoi puzzle, and if this isn't surprising enough, it can lead to a method for finding a curve that fills Sierpinski's triangle (which I get?
An exploration of infinite sums, from convergent to divergent, including a brief introduction to the 2-adic metric, all themed on that cycle between discovery and invention in math?
What's actually happening to a neural network as it learns? Training data generation + T-shirt at http://3b1b.co/crowdflower Crowdflower does some cool work and addresses a meaning?
How e to the pi i can be made more intuitive with some perspectives from group theory, and why exactly e^(pi i) = -1. Apply to work at Emerald Cloud Lab: - Application software eng?
Dot products are a nice geometric tool for understanding projection. But now that we know about linear transformations, we can get a deeper feel for what's going on with the dot pr?
A story of pi, prime numbers, and complex numbers, and how number theory braids them together. Check out Remix careers: https://www.remix.com/jobs The fact that only primes that ar?
This one is a bit more symbol heavy, and that's actually the point. The goal here is to represent in somewhat more formal terms the intuition for how backpropagation works in part ?
Binary counting can solve the towers of Hanoi puzzle, and if this isnt surprising enough, it can lead to a method for finding a curve that fills Sierpinskis triangle (which I get t?
Sizin kendi başınıza kalkülüsü icat edebilirmiş gibi hissettirmek istiyorum, ve bu serinin ilk bölümünde, basit bir geometrik soruda yapılan ufak bir çözüm bizi nası?
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