
3Blue1Brown
My name is Grant Sanderson. Videos here cover a variety of topics in math, or adjacent fields like physics and CS, all with an emphasis on visualizing the core ideas. The goal is to use animation to help elucidate and motivate otherwise tricky topics, and for difficult problems to be made simple with changes in perspective. For more information, other projects, FAQs, and inquiries see the website: https://www.3blue1brown.com
Episodes


Pure Fourier series animation montage

But what is a Fourier series? From heat flow to drawing with circles | DE4
The podcast delves into the mathematical concepts behind complex Fourier series and their application in animations. It explains how these series, which involve summing rotating vectors, can be used to create intricate shapes and patterns. The discussion traces the origins of Fourier series back to the heat equation an...

Solving the heat equation | DE3

But what is a partial differential equation? | DE2

Differential equations, a tourist's guide | DE1

Cramer's rule, explained geometrically | Chapter 12, Essence of linear algebra

How colliding blocks act like a beam of light...to compute pi.

Why do colliding blocks compute pi?

The most unexpected answer to a counting puzzle

But why is a sphere's surface area four times its shadow?

Using topology for discrete problems | The Borsuk-Ulam theorem and stolen necklaces

Why 5/3 is a fundamental constant for turbulence

Quaternions and 3d rotation, explained interactively

Visualizing quaternions (4d numbers) with stereographic projection
The podcast episode delves into the mathematical concept of quaternions, explaining them as a four-dimensional extension of complex numbers with practical applications in 3D rotations and quantum mechanics. It recounts the historical discovery by William Rowan Hamilton and addresses the initial resistance to quaternion...

Q&A with Grant Sanderson (3blue1brown)

Why slicing a cone gives an ellipse (beautiful proof)

Other math channels you'd enjoy

Divergence and curl: The language of Maxwell's equations, fluid flow, and more

The other way to visualize derivatives | Chapter 12, Essence of calculus
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