 |
But what is the Riemann zeta function? Visualizing analytic continuation |
6 |
 |
Group theory, abstraction, and the 196,883-dimensional monster |
6 |
 |
But what is a neural network? | Deep learning chapter 1 |
6 |
 |
The most beautiful formula not enough people understand |
4 |
 |
Why you can't comb a hairy ball, and why we care |
4 |
 |
Differential equations, a tourist's guide | DE1 |
3 |
 |
Why do prime numbers make these spirals? | Dirichlet’s theorem and pi approximations |
3 |
 |
But what is aconvolution? |
3 |
 |
Pi hiding in primeregularities |
3 |
 |
Gradient descent, how neural networks learn | Deep Learning Chapter 2 |
3 |
 |
Beyond the Mandelbrot set, an intro to holomorphicdynamics |
3 |
 |
But what is a LaplaceTransform? |
2 |
 |
The Physics of Euler's Formula | Laplace Transform Prelude |
2 |
 |
Terence Tao on the cosmic distanceladder |
2 |
 |
But what is a Fourier series? From heat flow to drawing with circles | DE4 |
2 |
 |
The Wallis product for pi, provedgeometrically |
2 |
 |
Hilbert's Curve: Is infinite mathuseful? |
2 |
 |
Researchers thought this was a bug (Borweinintegrals) |
2 |
 |
Backpropagation, intuitively | Deep Learning Chapter 3 |
2 |
 |
But what is a partial differential equation? | DE2 |
2 |
 |
Why is pi here? And why is it squared? A geometric answer to theBasel problem |
2 |
 |
Covering 10 points, a surprisingly tricky puzzle. |
1 |
 |
How (and why) to take a logarithm of an image |
1 |
 |
Bacteria Grid Puzzle Solution |
1 |
 |
Imaginary interest rates | Ep. 5 Lockdown live math |
1 |
 |
Logarithm Fundamentals | Ep. 6 Lockdown live math |
1 |
 |
Fractal charm: Space fillingcurves |
1 |
 |
This open problem taught me what topologyis |
1 |
 |
How I animate 3Blue1Brown | A Manim demo with Ben Sparks |
1 |
 |
Complex number fundamentals | Ep. 3 Lockdown live math |
1 |
 |
A quick trick for computing eigenvalues | Chapter 15, Essence of linear algebra |
1 |
 |
Eigenvectors and eigenvalues | Chapter 14, Essence of linear algebra |
1 |
 |
Seeing with sound |
1 |
 |
Why “probability of 0” does not mean “impossible” | Probabilities of probabilities, part 2 |
1 |
 |
Why π is in the normal distribution (beyond integraltricks) |
1 |
 |
But what is the Central LimitTheorem? |
1 |
 |
A pretty reason why Gaussian + Gaussian =Gaussian |
1 |
 |
What does it feel like to inventmath? |
1 |
 |
This pattern breaks, but for a good reason | Moser's circle problem |
1 |
 |
Convolutions | Why X+Y in probability is a beautiful mess |
1 |
 |
What's so special about Euler's number e? | Chapter 5, Essence of calculus |
1 |
 |
The more general uncertainty principle, regarding Fouriertransforms |
1 |
 |
But what is the Fourier Transform? A visualintroduction. |
1 |
 |
What makes a great math explanation? | SoME2 results |
1 |
 |
Trigonometry fundamentals | Ep. 2 Lockdown live math |
1 |
 |
The simpler quadratic formula | Ep. 1 Lockdown live math |
1 |
 |
Lockdown mathannouncement |
1 |
 |
Vectors | Chapter 1, Essence of linear algebra |
1 |
 |
How to lie using visualproofs |
1 |
 |
Solving Wordle using informationtheory |
1 |
 |
Solving the heat equation | DE3 |
1 |
 |
The impossible chessboardpuzzle |
1 |
 |
Newton’s fractal (which Newton knew nothingabout) |
1 |
 |
But how does bitcoin actuallywork? |
1 |
 |
All possible pythagorean triples,visualized |
1 |
 |
e^(iπ) in 3.14 minutes, using dynamics | DE5 |
1 |
 |
Simulating an epidemic |
1 |
 |
Make math videos! | Summer of Math Exposition announcement |
1 |
 |
Backpropagation calculus | Deep Learning Chapter 4 |
1 |
 |
But why is a sphere's surface area four times itsshadow? |
1 |
 |
How (and why) to raise e to the power of a matrix | DE6 |
1 |
 |
What is Euler's formula actually saying? | Ep. 4 Lockdown live math |
1 |
 |
Euler's formula with introductory grouptheory |
1 |
 |
The hardest problem on the hardesttest |
1 |
 |
But what are Hamming codes? The origin of errorcorrection |
1 |
 |
There's never been a better time to go into math |
1 |
 |
A tale of two problem solvers | Average cube shadow area |
1 |