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But what is the Fourier Transform?  A visual introduction.19:42

But what is the Fourier Transform? A visual introduction.

12.6M views • 8 years ago
3Blue1Brown
3Blue1Brown's animated visual introduction to the Fourier Transform, showing how a signal breaks into frequency components.
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.
(1/4) Intro/History: Introducing a 100-year-old mechanical computer3:39

(1/4) Intro/History: Introducing a 100-year-old mechanical computer

476K views • 12 years ago
engineerguy
The first of four short videos from Bill Hammack (engineerguy) introducing and giving the history of a 100-year-old mechanical computer, Michelson's harmonic analyzer. The series goes on to explain Fourier synthesis, analysis and operation of the machine.
What is Right to Repair? An introduction for curious people.13:47

What is Right to Repair? An introduction for curious people.

188K views • 6 years ago
Louis Rossmann
Louis Rossmann gives a basic, non-technical introduction to right to repair legislation for people new to the issue.
Extremely Large Numbers 1 - Introduction7:42

Extremely Large Numbers 1 - Introduction

20K views • 11 years ago
Giroux Studios
The first video in a series on extremely large numbers, introducing the topic with examples. Later parts go deep into the fast-growing hierarchy.
Euler's formula with introductory group theory24:28

Euler's formula with introductory group theory

2.8M views • 9 years ago
3Blue1Brown
3Blue1Brown builds intuition for Euler's formula, e^(pi i) = -1, using the core ideas of group theory. It treats exponentiation geometrically as rotation and scaling instead of repeated multiplication.
What is Bitcoin? (v1)1:44

What is Bitcoin? (v1)

10.3M views • 15 years ago
WeUseCoins
A two-minute animated introduction to Bitcoin from 2011, explaining it as a peer-to-peer digital currency. It was widely shared in Bitcoin's early days as the standard newcomer explainer.
Mechanical circuits: electronics without electricity19:22

Mechanical circuits: electronics without electricity

8.7M views • 4 years ago
Steve Mould
Steve Mould shows Spintronics, a set of mechanical components such as resistors, capacitors and transistors linked by chains, that give an intuitive feel for how electrical circuits work.
Stroads are Ugly, Expensive, and Dangerous (and they're everywhere) [ST05]18:14

Stroads are Ugly, Expensive, and Dangerous (and they're everywhere) [ST05]

8.3M views • 5 years ago
Not Just Bikes
Not Just Bikes introduces the "stroad", a street-road hybrid common in the US and Canada that fails at both jobs. He contrasts it with Dutch design, where each road has a single purpose, and covers cost, danger and ugliness.
What does it feel like to invent math?15:08

What does it feel like to invent math?

4.6M views • 11 years ago
3Blue1Brown
3Blue1Brown explores infinite sums from convergent to divergent, with an introduction to the 2-adic metric, themed on the cycle between discovering and inventing mathematics.
P vs. NP and the Computational Complexity Zoo10:44

P vs. NP and the Computational Complexity Zoo

3.7M views • 12 years ago
hackerdashery
An 11-minute animated introduction to P vs. NP and the wider landscape of complexity classes, inspired by the Complexity Zoo wiki. It assumes no background in computer science.
Infinity is bigger than you think - Numberphile8:00

Infinity is bigger than you think - Numberphile

7.7M views • 14 years ago
Numberphile
Numberphile's James Grime explains Cantor's result that some infinities are bigger than others, including why the reals outnumber the integers. It is a short, accessible introduction to countable and uncountable infinity.
Fantastic Quaternions - Numberphile12:25

Fantastic Quaternions - Numberphile

1.1M views • 10 years ago
Numberphile
Numberphile's James Grime introduces quaternions, a type of number beyond the complex numbers, building up from real and complex numbers and explaining why they are useful.
How to Cure Aging – During Your Lifetime?7:21

How to Cure Aging – During Your Lifetime?

8M views • 9 years ago
Kurzgesagt – In a Nutshell
A Kurzgesagt animated explainer on whether aging could be cured within our lifetimes, made with Lifespan.io and the LEAF foundation. It introduces the idea of treating aging as a medical problem.
Pilot Wave Theory and Quantum Realism | Space Time | PBS Digital Studios16:32

Pilot Wave Theory and Quantum Realism | Space Time | PBS Digital Studios

1.9M views • 9 years ago
PBS Space Time
A PBS Space Time episode introducing de Broglie-Bohm pilot wave theory, an interpretation of quantum mechanics that avoids much of the strangeness of the mainstream views. It is aimed at curious lay viewers.
Disney's Practical Guide to Path Tracing9:32

Disney's Practical Guide to Path Tracing

914K views • 10 years ago
Walt Disney Animation Studios
Walt Disney Animation Studios' short introduction to path tracing, showing how rays are traced and bounced through a virtual scene to simulate light. It explains how this approach is used in animated films.
Cambridge Ideas - Professor Risk6:01

Cambridge Ideas - Professor Risk

128K views • 16 years ago
Cambridge University
David Spiegelhalter, Professor of the Public Understanding of Risk, uses statistics to weigh everyday risks such as bacon sandwiches and cycling. The six-minute piece introduces micromorts as a way to compare the risk of dying.
The Fermi Paradox — Where Are All The Aliens? (1/2)6:21

The Fermi Paradox — Where Are All The Aliens? (1/2)

35.5M views • 11 years ago
Kurzgesagt – In a Nutshell
Kurzgesagt introduces the Fermi paradox: with so many stars and planets, why do we see no sign of aliens? It sets up the question and what it might imply for our own future. It is part 1 of 2.
The Braitenberg Vehicles15:28

The Braitenberg Vehicles

65K views • 10 years ago
Brian Douglas
Brian Douglas introduces Braitenberg vehicles, simple robots whose sensors are wired directly to motors yet show surprisingly lifelike behavior. He draws on Valentino Braitenberg's book Vehicles.
The Bayesian Trap10:37

The Bayesian Trap

4.5M views • 9 years ago
Veritasium
Veritasium explains Bayes' theorem with examples and introduces the 'Bayesian trap', where repeated events get mistaken for inevitable ones. It discusses how priors shape our expectations and behavior.
White holes and wormholes are probably real. Here's why.37:03

White holes and wormholes are probably real. Here's why.

37.8M views • 2 years ago
Veritasium
Veritasium explores what general relativity says about black holes, white holes and wormholes, with help from physicists Geraint Lewis and Juan Maldacena. It introduces Penrose diagrams and the idea that other universes may be implied.
Heat Pumps: the Future of Home Heating35:15

Heat Pumps: the Future of Home Heating

4.8M views • 5 years ago
Technology Connections
Technology Connections explains how heat pumps work as reversed air conditioners and why they can deliver several times the heat of resistive heating per unit of energy. It also tackles common myths such as poor cold-weather performance.
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.
The Best Country in the World for Drivers15:48

The Best Country in the World for Drivers

2.2M views • 4 years ago
Not Just Bikes
Not Just Bikes argues that the Netherlands, famed for cycling, is also the best country for drivers. It explains how prioritizing walking, cycling and transit makes driving faster and more pleasant.
The Machinery Of Freedom: Illustrated summary23:16

The Machinery Of Freedom: Illustrated summary

164K views • 14 years ago
bitbutter
An illustrated 23-minute summary of David Friedman's talk based on The Machinery of Freedom. It describes how law, police and courts could work as market services in a stateless society, covering private law, polycentric law and objections.
The Truth about American Cities - Part 1 - Strong Towns [ST01]5:32

The Truth about American Cities - Part 1 - Strong Towns [ST01]

858K views • 6 years ago
Not Just Bikes
The first video in Not Just Bikes' Strong Towns series explains the financial instability of North American cities, based on Strong Towns research. It argues that low-density suburban growth costs more to maintain than it brings in.
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.
Why Would AI Want to do Bad Things? Instrumental Convergence10:36

Why Would AI Want to do Bad Things? Instrumental Convergence

274K views • 8 years ago
Robert Miles AI Safety
Robert Miles explains instrumental convergence: why an AGI with almost any goal would tend to pursue sub-goals like self-preservation and resource acquisition. It builds on Omohundro's basic AI drives and his orthogonality thesis video.
Optimistic Nihilism7:26

Optimistic Nihilism

18.9M views • 9 years ago
Kurzgesagt – In a Nutshell
Kurzgesagt's short animated take on optimistic nihilism. It argues the universe has no inherent meaning, so we are free to create our own and enjoy life.
Why Is It So Hard to Do Something That Should Be Easy? (Wall of Awful pt. 1)6:34

Why Is It So Hard to Do Something That Should Be Easy? (Wall of Awful pt. 1)

2.1M views • 7 years ago
How to ADHD
A short How to ADHD explainer, featuring Brendan Mahan, on why simple tasks can feel impossible for people with ADHD. It introduces the 'wall of awful', a pile of past failures, shame and anxiety that builds up in front of a task and blocks starting it.
The Man Who Accidentally Killed The Most People In History24:57

The Man Who Accidentally Killed The Most People In History

43.5M views • 4 years ago
Veritasium
Veritasium tells the story of Thomas Midgley Jr., who introduced leaded gasoline and CFCs, and covers the science behind lead exposure and ozone damage. It also touches on isotope geochemistry used to uncover the history.
JPEG DCT, Discrete Cosine Transform (JPEG Pt2)- Computerphile15:12

JPEG DCT, Discrete Cosine Transform (JPEG Pt2)- Computerphile

697K views • 11 years ago
Computerphile
Mike Pound explains the discrete cosine transform and how it underpins JPEG compression. It is part two of Computerphile's JPEG series.
The IOU Machine: How Currency Is Created | Hidden Secrets of Money Ep. 429:35

The IOU Machine: How Currency Is Created | Hidden Secrets of Money Ep. 4

11.1M views • 13 years ago
GoldSilver
Episode 4 of Mike Maloney's Hidden Secrets of Money, explaining how currency is created through a chain of IOUs among the Treasury, banks and the Federal Reserve. It covers bonds, Fed checks, debt, taxes and fractional reserve lending, from a gold-and-silver advocate's viewpoint.
How Bankrupt American Cities Stay Alive - Debt [ST04]11:01

How Bankrupt American Cities Stay Alive - Debt [ST04]

2M views • 5 years ago
Not Just Bikes
Not Just Bikes explains how many American suburbs, built all at once rather than incrementally, cannot cover their infrastructure costs and survive on growing debt. It draws on Strong Towns' work on the growth Ponzi scheme.
England: South Sea Bubble - The Sharp Mind of John Blunt - Extra History - Part 19:09

England: South Sea Bubble - The Sharp Mind of John Blunt - Extra History - Part 1

3.5M views • 11 years ago
Extra History
The first part of Extra History's animated miniseries on the South Sea Bubble. It explains how England's government debt led Robert Harley to turn to financier John Blunt, whose schemes began inflating artificial demand for shares.
How To Count Past Infinity23:46

How To Count Past Infinity

29.7M views • 10 years ago
Vsauce
Vsauce's Michael Stevens takes viewers past infinity using transfinite numbers, ordinals and cardinals, with input from mathematician Hugh Woodin. It is a fast-paced, mind-bending tour of different sizes of infinity.
Cassettes - better than you don't remember22:46

Cassettes - better than you don't remember

2.8M views • 10 years ago
Techmoan
Techmoan's beginner introduction to the compact cassette, testing metal tapes and Dolby S noise reduction on a Sony TC-S1 deck. He checks whether a cassette can sound close to a CD when good tape and equipment are used.
But what is a Fourier series?  From heat flow to drawing with circles | DE424:47

But what is a Fourier series? From heat flow to drawing with circles | DE4

19M views • 7 years ago
3Blue1Brown
3Blue1Brown introduces Fourier series, from the heat equation to drawing arbitrary shapes with rotating circles. It builds a visual intuition for decomposing functions into sine waves.
Noam Chomsky: The five filters of the mass media machine | The Listening Post4:47

Noam Chomsky: The five filters of the mass media machine | The Listening Post

2.9M views • 9 years ago
Al Jazeera English
A short Al Jazeera animation narrated by Amy Goodman presenting Noam Chomsky's five filters of the mass media: ownership, advertising, media elite sourcing, flak and a common enemy. It is part of the MediaTheorised series.
Hilbert's Curve: Is infinite math useful?18:18

Hilbert's Curve: Is infinite math useful?

2.4M views • 9 years ago
3Blue1Brown
3Blue1Brown explains space-filling curves and the Hilbert curve, and how infinite mathematical constructions connect to finite, practical approximations. It touches on mapping between dimensions and sensory ideas.