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HACKENBUSH: a window to a new world of math57:03

HACKENBUSH: a window to a new world of math

562K views • 5 years ago
Owen Maitzen
Owen Maitzen's animated hour-long introduction to Hackenbush, a simple combinatorial game, and how its strategy leads to surreal numbers and the roots of the number system.
The Maths of General Relativity (1/8) - Spacetime and Worldlines6:35

The Maths of General Relativity (1/8) - Spacetime and Worldlines

421K views • 5 years ago
ScienceClic English
The first of an eight-part ScienceClic series building general relativity, covering worldlines, proper time and coordinate systems with animated visualizations.
Math's Fundamental Flaw34:00

Math's Fundamental Flaw

30.8M views • 5 years ago
Veritasium
Veritasium's explainer on Godel's incompleteness theorems and the limits of mathematical proof, tracing set theory, Hilbert's program and the road to Turing and modern computing.
The Strange Math That Predicts (Almost) Anything32:32

The Strange Math That Predicts (Almost) Anything

13.1M views • 1 year ago
Veritasium
A Veritasium video on how a feud between Russian mathematicians led to Markov chains and the modern prediction algorithms built on them. It covers the history and the math behind them.
Why do people keep getting this wrong‽12:49

Why do people keep getting this wrong‽

2M views • 6 years ago
Stand-up Maths
Matt Parker of Stand-up Maths explains why people keep making the same mistake with millions and billions, using a Bloomberg cash calculator example. He looks at the unit slip behind the repeated arithmetic error.
Why was Biden's win calculated to be ONE IN A QUADRILLION?19:55

Why was Biden's win calculated to be ONE IN A QUADRILLION?

1.3M views • 5 years ago
Stand-up Maths
Matt Parker of Stand-up Maths examines the Texas Supreme Court filing claiming Biden's 2020 win had a one-in-a-quadrillion chance. He walks through why the statistical argument is flawed.
The Beauty of Bézier Curves24:26

The Beauty of Bézier Curves

2.2M views • 5 years ago
Freya Holmér
Freya Holmer explains how Bezier curves work, from the helper-line construction to their uses in animation, text rendering and shapes. It uses visuals from her Unity Shapes plugin and was a SoME1 contest winner.
1. A strange determinant1:01:08

1. A strange determinant

30K views • 5 years ago
Timothy Gowers
Timothy Gowers thinks aloud, in real time, as he tries to understand why Pascal's determinant equals 1. He does not fully solve it in this episode, but shows his exploratory process.
Does "land area" assume a country is perfectly flat?17:51

Does "land area" assume a country is perfectly flat?

859K views • 6 years ago
Stand-up Maths
Matt Parker of Stand-up Maths asks whether a country's reported land area accounts for hills and mountains, working through how surface area depends on the resolution of elevation data. It follows up on a question from a viewer and work by researchers who measured it.
Why is there no equation for the perimeter of an ellipse‽21:05

Why is there no equation for the perimeter of an ellipse‽

2.7M views • 6 years ago
Stand-up Maths
Stand-up Maths explains why the perimeter of an ellipse has no simple closed-form equation, showing the infinite series and presenting approximation formulas.
The Continuity of Splines1:13:50

The Continuity of Splines

1.9M views • 3 years ago
Freya Holmér
Freya Holmer's 74-minute video essay on splines, covering Bezier curves, B-splines, derivatives and the different levels of continuity (C0, C1, C2), built with custom animation tools. She notes she did not cover non-uniform splines.
Painting a Character with Maths24:46

Painting a Character with Maths

458K views • 5 years ago
Inigo Quilez
Inigo Quilez live-codes a cartoon character painting entirely from math, using signed distance fields in a Shadertoy shader. He explains each step of building the image from formulas.
A Swift Introduction to Geometric Algebra44:23

A Swift Introduction to Geometric Algebra

1.1M views • 6 years ago
sudgylacmoe
An animated introduction to geometric algebra, presented as a language that can describe most of physics. It was made with manim and covers multivectors and how they generalize familiar tools like cross products and quaternions.
I painted a Landscape with Mathematics42:00

I painted a Landscape with Mathematics

812K views • 4 years ago
Inigo Quilez
Inigo Quilez live-paints a mountain landscape using only math in a shader, building up from a basic polynomial noise surface through fractal terrain, lighting and atmosphere. The code runs in real time on Shadertoy so viewers can edit it as they follow along.
A new way to visualize General Relativity11:33

A new way to visualize General Relativity

3.6M views • 6 years ago
ScienceClic English
ScienceClic explains why the rubber sheet analogy for general relativity is misleading and offers a new visualization that includes the curvature of time and shows gravity as motion through curved spacetime.
Building a Cathedral without Science or Mathematics: The Engineering Method Explained11:54

Building a Cathedral without Science or Mathematics: The Engineering Method Explained

1.1M views • 3 years ago
engineerguy
Bill Hammack of engineerguy explains how medieval engineers designed stone cathedrals using rules of thumb, with no science, mathematics or literacy. He uses it to define the engineering method.
Spherical Geometry Is Stranger Than Hyperbolic - Hyperbolica Devlog #24:01

Spherical Geometry Is Stranger Than Hyperbolic - Hyperbolica Devlog #2

1.8M views • 6 years ago
CodeParade
CodeParade's short devlog on how spherical geometry looks in 2D and 3D and why it feels so unusual, part of the Hyperbolica series on a non-Euclidean game.
What is Euler's formula actually saying? | Ep. 4 Lockdown live math51:16

What is Euler's formula actually saying? | Ep. 4 Lockdown live math

1.7M views • 6 years ago
3Blue1Brown
A 3Blue1Brown live lockdown math episode asking what Euler's formula e^(pi i) is actually saying. It builds intuition through exponentials, rotation and vectors landing on the unit circle.
Scott Aaronson | How Much Math Is Knowable?1:06:43

Scott Aaronson | How Much Math Is Knowable?

58K views • 1 year ago
Harvard CMSA
Scott Aaronson's Harvard CMSA talk traces what mathematical truths are knowable, from Godel and Turing to the Busy Beaver function. He covers recent work on Busy Beaver values.
Suburbia is Subsidized: Here's the Math [ST07]10:16

Suburbia is Subsidized: Here's the Math [ST07]

1.5M views • 4 years ago
Not Just Bikes
Not Just Bikes explains, using Urban3's property-tax analysis, why car-dependent suburbs generate less tax revenue than they cost to maintain, so dense urban cores effectively subsidize them. It is part of a Strong Towns series.
A quick tour of TeXmacs3:41

A quick tour of TeXmacs

32K views • 5 years ago
TeXmacs Videos
A four-minute tour of the TeXmacs scientific editor, showing math typing, figures, citations, a drawing tool, document styles, HTML export, presentations and animations.
How Imaginary Numbers Were Invented23:29

How Imaginary Numbers Were Invented

22.7M views • 5 years ago
Veritasium
Veritasium tells the history of how imaginary numbers arose from the quest for a general solution to the cubic equation, including the duels and secrecy among Renaissance mathematicians. It argues math had to give up the requirement that it mirror reality.
Stephen Wolfram: Cellular Automata, Computation, and Physics | Lex Fridman Podcast #893:11:09

Stephen Wolfram: Cellular Automata, Computation, and Physics | Lex Fridman Podcast #89

1.8M views • 6 years ago
Lex Fridman
Lex Fridman interviews Stephen Wolfram for about three hours on cellular automata, computation, the Wolfram Physics Project and his career with Mathematica and Wolfram Alpha.
How I animate 3Blue1Brown | A Manim demo with Ben Sparks53:41

How I animate 3Blue1Brown | A Manim demo with Ben Sparks

3.3M views • 2 years ago
3Blue1Brown
Grant Sanderson of 3Blue1Brown shows his workflow for animating math videos with Manim, with Ben Sparks. He codes scenes live, including a Lorenz attractor, and walks through example scenes.
I Solved Klotski12:20

I Solved Klotski

2.1M views • 1 year ago
2swap
2swap explains how he solved the Klotski sliding-block puzzle by mapping its full state space as a graph and visualizing it. The video includes footage of the Guinness world-record solve and links to an interactive graph.
Quantum Field Theory visualized15:53

Quantum Field Theory visualized

2.7M views • 6 years ago
ScienceClic English
ScienceClic gives a 15-minute animated introduction to quantum field theory, covering fields, spin, conserved quantities, the standard model and interactions.
violin plots should not exist42:15

violin plots should not exist

289K views • 3 years ago
Angela Collier
Physicist Angela Collier rants for 42 minutes about why violin plots are a poor way to show data, citing papers on violin and bean plots. It is part lecture on how to read distributions and part opinionated critique.
Group theory, abstraction, and the 196,883-dimensional monster21:58

Group theory, abstraction, and the 196,883-dimensional monster

3.8M views • 6 years ago
3Blue1Brown
3Blue1Brown introduces group theory and abstract groups, then builds toward classification of finite simple groups and the enormous Monster group with its 196,883 dimensions.
HACKERS | Just the Hacking Scenes | MGM Studios9:40

HACKERS | Just the Hacking Scenes | MGM Studios

209K views • 4 years ago
Amazon MGM Studios
A compilation of the hacking scenes from the 1995 film Hackers, featuring flashy visualizations of computer intrusion.
Why Democracy Is Mathematically Impossible23:34

Why Democracy Is Mathematically Impossible

10.1M views • 2 years ago
Veritasium
Veritasium explains why no voting system can be perfectly fair, drawing on Arrow's theorem and the work of Eric Maskin. It looks at problems with systems like first-past-the-post and ranked-choice voting.
Do these scatter plots reveal fraudulent vote-switching in Michigan?18:16

Do these scatter plots reveal fraudulent vote-switching in Michigan?

906K views • 5 years ago
Stand-up Maths
Matt Parker of Stand-up Maths examines scatter plots that were claimed to show fraudulent vote-switching in Michigan's 2020 election. He recreates the analysis and shows that the pattern arises from comparing percentages across different bases, not from fraud.
Transformers, the tech behind LLMs | Deep Learning Chapter 527:14

Transformers, the tech behind LLMs | Deep Learning Chapter 5

11.6M views • 2 years ago
3Blue1Brown
3Blue1Brown's visual explanation of how transformers and GPT-style language models work, tracing data through tokens, embeddings and attention.
Why can't you multiply vectors?51:16

Why can't you multiply vectors?

524K views • 3 years ago
Freya Holmér
Freya Holmer's Dutch Game Day 2023 talk asking why vectors can't be multiplied, building from complex numbers to a single axiom and arriving at geometric algebra, quaternions and multivectors.
Attention in transformers, step-by-step | Deep Learning Chapter 626:10

Attention in transformers, step-by-step | Deep Learning Chapter 6

4.8M views • 2 years ago
3Blue1Brown
3Blue1Brown's visual walkthrough of the attention mechanism inside transformers, covering self-attention, multiple heads and cross-attention. It is chapter 6 of his deep learning series.
The Infinite Pattern That Never Repeats21:12

The Infinite Pattern That Never Repeats

21.9M views • 6 years ago
Veritasium
Veritasium explains how Penrose tilings and quasicrystals overturned the belief that 5-fold symmetry and non-periodic crystals were impossible, including an interview with Paul Steinhardt.
How the Higgs Mechanism Give Things Mass18:04

How the Higgs Mechanism Give Things Mass

1.9M views • 4 years ago
PBS Space Time
A PBS Space Time episode on how the Higgs mechanism gives particles mass, prompted by Fermilab's heavier-than-expected W boson measurement. It goes beyond the usual pop-science treatment without heavy math.
A Million Dollars vs A Billion Dollars, Visualized: A Road Trip1:19:08

A Million Dollars vs A Billion Dollars, Visualized: A Road Trip

8.3M views • 6 years ago
Tom Scott
Tom Scott makes the difference between a million and a billion dollars tangible by using distance on a road trip instead of volume. The drive makes the scale of a billion intuitively felt.
How Many Holes Does a Human Have?21:27

How Many Holes Does a Human Have?

16.2M views • 6 years ago
Vsauce
Vsauce asks how many holes a human has and uses topology to show the answer depends on what counts as a hole, with animations and expert input.
Shawn Douglas - Nanoscale Instruments for Visualizing Small Proteins & Bret Victor - Dynamicland28:12

Shawn Douglas - Nanoscale Instruments for Visualizing Small Proteins & Bret Victor - Dynamicland

20K views • 4 years ago
Foresight Institute
A Foresight Institute workshop video with two talks: Shawn Douglas on nanoscale instruments for visualizing small proteins, and Bret Victor on Dynamicland. Victor's part shows biomolecular design built in his Realtalk system with physical objects.
What would we see if we fell into a Black Hole?14:53

What would we see if we fell into a Black Hole?

7.5M views • 5 years ago
ScienceClic English
ScienceClic visualizes what you would see falling into a black hole, from the approach and the accretion disc to crossing the horizon, in 15 minutes.