The more general uncertainty principle, beyond quantum
Werner Karl Heisenberg was a German theoretical physicist and one of the key pioneers of quantum mechanics. He published his
Category: Math
Poovey identified the “invention” of the fact
AN Italian Franciscan monk named Luca Pacioli wrote a book on mathematics in the late fifteenth century. This textbook, Summa
Game Theory: Winning the Game of Life
Game Theory is an interesting subject. It has implications on all of our lives, and it’s not something that’s blatantly
But what is a Fourier series? From heat flow to circle drawings | DE4
Jean-Baptiste Joseph Fourier (/ˈfʊrieɪ, -iər/;[1]French: [fuʁje]; 21 March 1768 – 16 May 1830) was a French mathematician and physicist born in Auxerre and best known for initiating the investigation
The impossible chessboard puzzle
An information puzzle with an interesting twistSolution on Stand-up Maths: https://youtu.be/as7Gkm7Y7h4Home page: https://www.3blue1brown.comBrought to you by you: https://3b1b.co/chess-thanks 0:00 Introduction3:58
Quantum Mechanics: The Uncertainty Within
What is quantum mechanics? You know what it is, but you don’t know what it is. Let’s talk about it.
The Next Dimension – 3D Mandelbrot Fractal Zoom (MMY3D)
Something a little different today! This video is a collbaration with fractal artist Yann Lby. This video projects the 2D
Tensors For Beginners (-1): Motivation
In mathematics, a tensor is an algebraic object that describes a relationship between sets of algebraic objects related to a
The Mind-Blowing Mathematics of Sunflowers – Instant Egghead #59
Why do the number of spirals in a sunflower match up with the integers 34, 55, 89 and 144 —
A Trip to Infinity II – Mandelbrot Fractal Zoom (Depth 3e2159)
More calming, more trippy, much deeper, and much longer! (3 hours). This is the sequel to “A Trip to Infinity”
The million dollar equation (Navier-Stokes equations)
In this video, I introduce the Navier-Stokes equations and talk a little bit about its chaotic behavior.
Dot products and duality | Essence of linear algebra, chapter 9
Dot products are a nice geometric tool for understanding projection. But now that we know about linear transformations, we can
