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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.
How An Infinite Hotel Ran Out Of Room6:07

How An Infinite Hotel Ran Out Of Room

38.5M views • 5 years ago
Veritasium
Veritasium shows how Hilbert's infinite hotel can still run out of room, using infinite buses of guests. It explains the surprising answer in a short animated segment.
The Mathematics of Quantum Computers | Infinite Series12:35

The Mathematics of Quantum Computers | Infinite Series

718K views • 9 years ago
PBS Infinite Series
A PBS Infinite Series episode explaining the mathematics of quantum computers, including how qubits store complex numbers and how quantum computation differs from classical computation. Hosted by Kelsey Houston-Edwards.
Hacking at Quantum Speed with Shor's Algorithm | Infinite Series16:36

Hacking at Quantum Speed with Shor's Algorithm | Infinite Series

238K views • 9 years ago
PBS Infinite Series
PBS Infinite Series explains how Shor's algorithm lets a quantum computer break RSA encryption, building on earlier episodes about cryptography and the math of quantum computers. It works through the idea step by step.
Simulating alternate voting systems14:03

Simulating alternate voting systems

4.5M views • 6 years ago
Primer
Primer uses simulations to compare voting systems such as first-past-the-post, approval, ranked choice and others. It shows how each system behaves and can be manipulated, with links to further voting theory resources.
What is a genocide?7:33

What is a genocide?

82K views • 2 years ago
Anders Puck Nielsen
Anders Puck Nielsen clears up common misunderstandings about what legally counts as genocide, then compares the situation in Gaza with the genocide case against Putin. The chapters cover the definition, individual intent, and the two case comparisons.
The Trinity Hall Prime - Numberphile3:49

The Trinity Hall Prime - Numberphile

322K views • 9 years ago
Numberphile
Numberphile with Tadashi Tokieda on the Trinity Hall Prime, a prime number whose digits form a picture of the college's coat of arms, left as a gift by a departing mathematician.
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.
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.
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.
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.
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.
Why Your Vote Doesn't Count6:31

Why Your Vote Doesn't Count

7.9M views • 15 years ago
CGP Grey
CGP Grey explains first-past-the-post voting and why it pushes elections toward two dominant parties. It is the first in his series on electoral systems.
Ramanujan: Making sense of 1+2+3+... = -1/12 and Co.34:25

Ramanujan: Making sense of 1+2+3+... = -1/12 and Co.

3.6M views • 10 years ago
Mathologer
Mathologer examines how identities like 1+2+3+... = -1/12 arise in Ramanujan's work, starting from his 1913 letter to Hardy. The video explains the rules for summing infinite series and why such results are meaningful but not naive sums.
World's Roundest Object!11:44

World's Roundest Object!

38.5M views • 13 years ago
Veritasium
Veritasium explains the effort to redefine the kilogram, which was still defined by a physical artifact, and how a near-perfect silicon sphere from the Avogadro project helps. It also covers the history of the unit's odd naming.
Animated Voting Methods6:18

Animated Voting Methods

16K views • 9 years ago
Unify The Vote
An animated simulation comparing single-winner voting methods such as plurality, instant runoff and STAR. Colored regions show which candidate wins as a randomized electorate shifts across a two-dimensional political space, building on Ka-Ping Yee's earlier diagrams.
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.
China is erasing its border with Hong Kong14:25

China is erasing its border with Hong Kong

14.8M views • 8 years ago
Vox
A Vox Borders episode with Johnny Harris explaining how China is gradually erasing the line between mainland China and Hong Kong since the 1997 handover. It describes the one country, two systems arrangement and its expiration date.
How We're Redefining the kg9:49

How We're Redefining the kg

2.8M views • 9 years ago
Veritasium
Veritasium explains why the kilogram is being redefined in terms of Planck's constant rather than a physical metal artifact. It visits NIST to show the Kibble balance and why measuring mass precisely is hard.
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.
The Iroquois Confederacy16:00

The Iroquois Confederacy

1.5M views • 8 years ago
Historia Civilis
Historia Civilis explains the origins and governing system of the Iroquois (Haudenosaunee) Confederacy. It covers the Great Law and the league's surprisingly intricate legal and political structure.
How We Should Vote (Range Voting)6:23

How We Should Vote (Range Voting)

43K views • 10 years ago
Undefined Behavior
A six-minute explainer from Undefined Behavior on range (score) voting. It follows an earlier video on Arrow's Theorem and shows how range voting seems to satisfy the criteria Arrow's Theorem says no ranked system can.
Can Japanese People Read Chinese? (Kanji)9:37

Can Japanese People Read Chinese? (Kanji)

691K views • 7 years ago
That Japanese Man Yuta
Yuta, a Japanese YouTuber, explains whether Japanese speakers can read Chinese text. He shows how shared kanji let people guess meanings while the two languages remain completely different.
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.
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.
The Voting System That's Actually Too Good for Politicians to Allow6:47

The Voting System That's Actually Too Good for Politicians to Allow

10.4M views • 12 years ago
CGP Grey
CGP Grey explains the Single Transferable Vote, a proportional ranked-ballot system, and why politicians have little incentive to adopt it. It is a short animated explainer of how multi-winner ranked voting works.
The Voting System That Gives You Two Votes4:29

The Voting System That Gives You Two Votes

3.1M views • 15 years ago
CGP Grey
CGP Grey explains Mixed-Member Proportional representation, the system used in New Zealand where voters get two votes. It covers how it differs from first-past-the-post.
How Do Nuclear Submarines Make Oxygen?- Smarter Every Day 25129:34

How Do Nuclear Submarines Make Oxygen?- Smarter Every Day 251

10.4M views • 5 years ago
SmarterEveryDay
A Smarter Every Day episode from aboard a nuclear submarine on how the crew makes breathable air. It covers oxygen generation from seawater, oxygen candles and CO2 scrubbing with amine.
a better way to count18:01

a better way to count

1.5M views • 8 years ago
jan Misali
jan Misali presents an humorous but earnest case for counting in base 6 (seximal) instead of base 10 or 12, comparing the arithmetic advantages of each.
How our voting system (and IRV) betrays your favourite candidate3:35

How our voting system (and IRV) betrays your favourite candidate

35K views • 12 years ago
The Center for Election Science
The Center for Election Science explains favorite betrayal in instant-runoff voting: in some elections, ranking your favorite first can cause your least favorite to win. It contrasts this with plurality voting's spoiler problem.
The US electrical system is not 120V24:26

The US electrical system is not 120V

3.1M views • 6 years ago
Technology Connections
Technology Connections explains that US household power is split-phase, with two 120V legs that combine to 240V for large appliances. It covers the breaker panel and how the system works.
You Can Win the Presidency With 22% of the Vote6:31

You Can Win the Presidency With 22% of the Vote

8.2M views • 15 years ago
CGP Grey
A short CGP Grey animation showing how the US electoral college lets a candidate win the presidency with as little as about 22 percent of the popular vote. It lays out the arithmetic of winning states by narrow margins.
The UK Election Results Were the Worst in History4:51

The UK Election Results Were the Worst in History

8.1M views • 11 years ago
CGP Grey
CGP Grey explains how the 2015 UK general election showed the flaws of first-past-the-post voting, with parties like UKIP winning many votes but few seats.
w18:28

w

3.7M views • 7 years ago
jan Misali
jan Misali traces the history of the letter W, including why it is called double u. The video is part of a series of deep dives into individual letters.
How Wolves Change Rivers [REMASTERED HD] - George Monbiot4:12

How Wolves Change Rivers [REMASTERED HD] - George Monbiot

356K views • 4 years ago
Sustainable Human
A short narrated video describing how reintroducing wolves to Yellowstone triggered a trophic cascade that changed wildlife, vegetation and even river courses. This is a remastered HD version of George Monbiot's viral piece.
ASTOUNDING: 1 + 2 + 3 + 4 + 5 + ... = -1/127:50

ASTOUNDING: 1 + 2 + 3 + 4 + 5 + ... = -1/12

9.8M views • 12 years ago
Numberphile
A Numberphile video in which physicists Tony Padilla and Ed Copeland show a seemingly astounding result that 1+2+3+4+... equals -1/12. The argument is informal and has drawn criticism for glossing over what the result actually means.
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.
Double Pendulums are Chaoticn't8:58

Double Pendulums are Chaoticn't

4.3M views • 1 year ago
2swap
A short explainer from 2swap on the chaotic behavior of double pendulums. It examines how predictable the system is for some starting conditions and whether closed-form solutions exist.
Can Japanese Actually Write Japanese Kanji?5:49

Can Japanese Actually Write Japanese Kanji?

5.5M views • 10 years ago
That Japanese Man Yuta
Yuta asks whether native Japanese speakers can actually write kanji by hand, showing that many struggle to recall characters from memory.