HackerTube
HomeLongsLikedHistoryWatch laterCategoriesPlaylistsSettings

The Infinite Pattern That Never Repeats

Veritasium4 HN recommenders · recommended in 3 months, 2021-2023
YouTube
21.9M views · 6 years ago · explainer · evergreen

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.

Strongly recommended as a mind-bending, approachable explanation of aperiodic patterns, even enjoyable with kids.

Recreational & visual mathMaterials sciencePure mathematics#penrosetiling#aperiodictiling#symmetry#crystals#mathematics

4 comments from Hacker News

@MontagFTB2023 · in “Mathematicians discover shape that can tile a wall and never repeat”

My kids and I geeked out over the Veritasium video on Penrose tiles ( ▶ this video ). It is pretty exciting to see approachable math like this being discovered before our eyes.

Strongly recommendsView on HN
@belter2021 · in “The first atomic bomb created ‘forbidden’ quasicrystal”

Great video thanks for sharing. My brain still hurting, it tried to explode at 14.38 :-) ▶ this video Also quite interesting these are found in a few meteorites. I wonder if somebody is confidentially keeping some quasicrystal with very special properties somewhere. "Third-ever natural quasicrystal found in Siberian meteorite" link

Strongly recommendsView on HN
@namelosw2021 · in “The first atomic bomb created ‘forbidden’ quasicrystal”

I just happened to come across this fascinating video[0] yesterday that explained the same thing. And he mentioned the crystal as well. [0] The Infinite Pattern That Never Repeats: ▶ this video

RecommendsView on HN
@pseudolus2021 · in “First nuclear detonation created ‘impossible’ quasicrystals”

The Youtube channel "Veritasium" featured a great video on Penrose tilings and their relationship to quasicrystals [0]. A fascinating example of a mathematical discovery with a previously unsuspected physical incarnation. [0] ▶ this video

Strongly recommendsView on HN
Math's Fundamental Flaw34:00

Math's Fundamental Flaw

Veritasium
30.8M views • 5 years ago
Why do prime numbers make these spirals? | Dirichlet’s theorem and pi approximations22:21

Why do prime numbers make these spirals? | Dirichlet’s theorem and pi approximations

3Blue1Brown
7.6M views • 7 years ago
The Strange Math That Predicts (Almost) Anything32:32

The Strange Math That Predicts (Almost) Anything

Veritasium
13.1M views • 1 year ago
Strange Spheres in Higher Dimensions - Numberphile10:33

Strange Spheres in Higher Dimensions - Numberphile

Numberphile
767K views • 9 years ago
Fantastic Quaternions - Numberphile12:25

Fantastic Quaternions - Numberphile

Numberphile
1.1M views • 10 years ago
Outside In21:25

Outside In

ssgelm
11.7M views • 15 years ago
A Swift Introduction to Geometric Algebra44:23

A Swift Introduction to Geometric Algebra

sudgylacmoe
1.1M views • 6 years ago
The Banach–Tarski Paradox24:14

The Banach–Tarski Paradox

Vsauce
49.1M views • 11 years ago
Times Tables, Mandelbrot and the Heart of Mathematics13:37

Times Tables, Mandelbrot and the Heart of Mathematics

Mathologer
2.8M views • 11 years ago
Fractals are typically not self-similar21:36

Fractals are typically not self-similar

3Blue1Brown
4.6M views • 9 years ago
Infinite fractions and the most irrational number13:29

Infinite fractions and the most irrational number

Mathologer
658K views • 10 years ago
How An Infinite Hotel Ran Out Of Room6:07

How An Infinite Hotel Ran Out Of Room

Veritasium
38.5M views • 5 years ago
How Imaginary Numbers Were Invented23:29

How Imaginary Numbers Were Invented

Veritasium
22.7M views • 5 years ago
How To Count Past Infinity23:46

How To Count Past Infinity

Vsauce
29.7M views • 10 years ago
Math Magic19:31

Math Magic

Vsauce
14M views • 10 years ago
Pi and the Mandelbrot Set - Numberphile7:56

Pi and the Mandelbrot Set - Numberphile

Numberphile
881K views • 11 years ago
The Snowflake Myth18:49

The Snowflake Myth

Veritasium
10.6M views • 4 years ago
Visualizing the 4d numbers Quaternions31:51

Visualizing the 4d numbers Quaternions

3Blue1Brown
5.6M views • 8 years ago
HACKENBUSH: a window to a new world of math57:03

HACKENBUSH: a window to a new world of math

Owen Maitzen
562K views • 5 years ago
Why can't you multiply vectors?51:16

Why can't you multiply vectors?

Freya Holmér
524K views • 3 years ago