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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.
The music theory of V A P O R W A V E11:07

The music theory of V A P O R W A V E

1.8M views • 10 years ago
Adam Neely
Adam Neely analyzes vaporwave through music theory, timbre and nostalgia, and includes a parody track made for the video. He also touches on the phenomenology of music.
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.
Do we have to accept Quantum weirdness? De Broglie Bohm Pilot Wave Theory explained12:00

Do we have to accept Quantum weirdness? De Broglie Bohm Pilot Wave Theory explained

125K views • 9 years ago
Looking Glass Universe
Looking Glass Universe explains de Broglie-Bohm pilot wave theory (Bohmian mechanics) as an alternative to the standard interpretation of quantum mechanics. The video lays out the pros and cons of the theory and links to related videos on contextuality and entanglement.
The Fermi Paradox: Dark Forest Theory17:55

The Fermi Paradox: Dark Forest Theory

412K views • 7 years ago
Isaac Arthur
Isaac Arthur examines the Dark Forest theory, Cixin Liu's proposed solution to the Fermi Paradox in which civilizations stay silent and may destroy any that reveal themselves. He tests the theory's underlying assumptions and arguments.
Try to Rule Fairly and You'll Be Overthrown18:13

Try to Rule Fairly and You'll Be Overthrown

26M views • 10 years ago
CGP Grey
CGP Grey's animated adaptation of The Dictator's Handbook, explaining how rulers stay in power by keeping a small group of key supporters happy rather than ruling fairly. It lays out selectorate theory and how resources shape regimes.
The Banach–Tarski Paradox24:14

The Banach–Tarski Paradox

49.1M views • 11 years ago
Vsauce
Vsauce's roughly 24 minute explainer on the Banach-Tarski paradox, building from infinity and set theory to the decomposition of a sphere into pieces that form two spheres.
The most feared song in jazz, explained10:50

The most feared song in jazz, explained

10.6M views • 7 years ago
Vox
Vox Earworm explains why John Coltrane's Giant Steps is so hard to improvise over: it is fast and moves through three keys. Musicians Braxton Cook and Adam Neely walk the host through the underlying music theory.
Is This What Quantum Mechanics Looks Like?7:41

Is This What Quantum Mechanics Looks Like?

6.2M views • 10 years ago
Veritasium
Veritasium shows silicone oil droplets bouncing on a vibrating bath, a physical analogue of pilot wave theory that reproduces quantum-like behavior such as double-slit patterns.
Testing 432 Hz Frequencies (and temperaments)14:06

Testing 432 Hz Frequencies (and temperaments)

4M views • 7 years ago
Adam Neely
Adam Neely tests the claims for tuning to A=432 Hz by trying the unusual tuning systems that its proponents' numerology requires. He compares how they sound against standard tuning and temperaments.
Why do competitors open their stores next to one another? - Jac de Haan4:07

Why do competitors open their stores next to one another? - Jac de Haan

7.4M views • 14 years ago
TED-Ed
A short animated TED-Ed lesson in which two competing ice cream vendors on a beach illustrate why rival shops cluster together. It introduces game theory and the Nash equilibrium through the Hotelling model.
The Higgs Mechanism Explained | Space Time | PBS Digital Studios9:32

The Higgs Mechanism Explained | Space Time | PBS Digital Studios

2.7M views • 10 years ago
PBS Space Time
PBS Space Time explains the Higgs field and how the Higgs mechanism gives particles mass within quantum field theory. It is a ten-minute overview for a lay audience.
The Fastest Way to Board a Plane Feels Like the Slowest8:28

The Fastest Way to Board a Plane Feels Like the Slowest

37.5M views • 7 years ago
CGP Grey
CGP Grey compares airplane boarding methods, based on an arXiv paper, and shows why the intuitive back-to-front approach is slow while random or outside-in boarding does better.
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.
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.
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.
Is AI Safety a Pascal's Mugging?13:44

Is AI Safety a Pascal's Mugging?

388K views • 7 years ago
Robert Miles AI Safety
Robert Miles examines whether the case for AI safety is a Pascal's mugging, a tiny probability of an enormous payoff. He argues it is not, because AI risk does not depend on vanishingly small probabilities.
Pi hiding in prime regularities29:43

Pi hiding in prime regularities

2.8M views • 9 years ago
3Blue1Brown
3Blue1Brown shows how pi emerges from prime numbers via complex numbers and sums of squares, culminating in a formula for approximating pi.
Graham's Number - Numberphile9:16

Graham's Number - Numberphile

3M views • 14 years ago
Numberphile
Numberphile's Tony Padilla and Matt Parker discuss Graham's number, once the largest number used in a mathematical proof, and how enormous it is.
Every Ruler Makes the Same Mistake When They Die5:39

Every Ruler Makes the Same Mistake When They Die

6.8M views • 10 years ago
CGP Grey
CGP Grey, adapting The Dictator's Handbook, explains how rulers keep power and why succession causes trouble when they die. It is the sequel to his video on the rules for rulers.
Why It's Impossible to Tune a Piano4:20

Why It's Impossible to Tune a Piano

4.1M views • 11 years ago
minutephysics
A minutephysics video explaining why a piano cannot be perfectly tuned, comparing equal temperament with just intonation and the math of harmonics.
Which key is the saddest?9:07

Which key is the saddest?

1.3M views • 9 years ago
Adam Neely
Musician Adam Neely examines whether certain keys sound sadder than others, looking at the history of tuning systems and temperaments and at how instrument timbre shapes the emotional character we hear. It draws on historical aesthetics writing and audio examples.
Infinite fractions and the most irrational number13:29

Infinite fractions and the most irrational number

658K views • 10 years ago
Mathologer
Mathologer uses continued fractions to show why the golden ratio is the most irrational number, comparing it with root 2, e and pi and pointing to where this shows up in nature.
Sloane's Gap - Numberphile7:27

Sloane's Gap - Numberphile

1.5M views • 13 years ago
Numberphile
A Numberphile video with Dr James Grime on Sloane's Gap, the observation that integers in the OEIS are not evenly represented and some numbers are underrepresented. It explains the clusters of 'interesting' numbers.
Jacob Collier Explains Music in 5 Levels of Difficulty ft. Herbie Hancock | WIRED15:42

Jacob Collier Explains Music in 5 Levels of Difficulty ft. Herbie Hancock | WIRED

16.8M views • 8 years ago
WIRED
WIRED's 5 Levels format with Jacob Collier explaining harmony to a child, a teen, a college student, a professional and Herbie Hancock.
Liquid Democracy In Simple Terms5:04

Liquid Democracy In Simple Terms

76K views • 13 years ago
pxi
A five-minute animated explainer of liquid democracy, in which voters can delegate their vote to trusted people. It starts from the origins of democracy and contrasts direct and representative models.
Turing & The Halting Problem - Computerphile6:14

Turing & The Halting Problem - Computerphile

919K views • 12 years ago
Computerphile
A Computerphile video in which Mark Jago of the University of Nottingham explains Turing's halting problem and how it led to the blueprint for the modern computer.
5040 and other Anti-Prime Numbers - Numberphile13:38

5040 and other Anti-Prime Numbers - Numberphile

2.4M views • 10 years ago
Numberphile
Numberphile's James Grime discusses highly composite numbers, nicknamed anti-primes, which have more factors than any smaller number, using 5040 as the central example. It touches on Plato and Ramanujan.
The Unbeatable Game from the 60s: Dr NIM11:39

The Unbeatable Game from the 60s: Dr NIM

7.2M views • 10 years ago
Stand-up Maths
Matt Parker of Stand-up Maths explains single-pile Nim and the trick that wins it, using Dr NIM, a 1960s mechanical plastic computer that plays perfectly. He teaches the strategy so viewers can beat friends.
The Weird World in RGB22:19

The Weird World in RGB

2.7M views • 7 years ago
Technology Connections
Technology Connections explains how RGB light and color work, from hue and saturation to color vision and how objects appear under different lighting. It uses a studio setup with colored lights to demonstrate the effects.
The Uncracked Problem with 33 - Numberphile8:29

The Uncracked Problem with 33 - Numberphile

2M views • 11 years ago
Numberphile
Numberphile with Tim Browning on the sum-of-three-cubes problem and why 33 was the lowest unsolved case. The description notes a later solution for 33.
Will We Ever Run Out of New Music?11:48

Will We Ever Run Out of New Music?

16.8M views • 13 years ago
Vsauce
Vsauce asks whether music will ever run out of new melodies. It counts the possible note combinations and discusses how common chord progressions and remixing affect originality.
Bell's Theorem: The Quantum Venn Diagram Paradox17:35

Bell's Theorem: The Quantum Venn Diagram Paradox

8.1M views • 9 years ago
minutephysics
MinutePhysics, with 3Blue1Brown, explains Bell's theorem using a Venn diagram paradox and polarizing filters. It shows why no local hidden variable theory can reproduce quantum correlations.
Why Life Seems to Speed Up as We Age7:41

Why Life Seems to Speed Up as We Age

8M views • 10 years ago
Veritasium
Veritasium explores why time seems to speed up as we age, covering chronoception and several competing explanations beyond the common proportional-theory argument.
How Quantum Computers Break Encryption | Shor's Algorithm Explained17:31

How Quantum Computers Break Encryption | Shor's Algorithm Explained

3.4M views • 7 years ago
minutephysics
MinutePhysics explains Shor's algorithm, showing how a quantum computer factors large integers by finding the period of a number modulo N. It walks through the modular arithmetic and number theory that give the exponential speedup over classical factoring, and why this threatens encryption.
How to Slow Aging (and even reverse it)21:10

How to Slow Aging (and even reverse it)

7.4M views • 6 years ago
Veritasium
Veritasium presents David Sinclair's information theory of aging, which says aging is a loss of epigenetic information, and the evidence that aging can be slowed or reversed. It touches on stressors like fasting, exercise and cold exposure.