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No strong matches for “arithmetic”. Here are the closest videos.
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 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

7.6M views • 7 years ago
3Blue1Brown
3Blue1Brown explains why plotting primes in polar coordinates produces spiral patterns, using modular arithmetic, Dirichlet's theorem and rational approximations of pi.
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.
Base 12 - Numberphile9:12

Base 12 - Numberphile

2.3M views • 13 years ago
Numberphile
Numberphile's James Grime makes the case for base 12 (dozenal) over base 10, showing how twelve's many divisors make arithmetic and everyday fractions easier.
Times Tables, Mandelbrot and the Heart of Mathematics13:37

Times Tables, Mandelbrot and the Heart of Mathematics

2.8M views • 11 years ago
Mathologer
Mathologer shows how times table diagrams on a circle produce cardioids and other curves connected to the Mandelbrot set. He explains the patterns and links to a tool for making your own diagrams.
30 Weird Chess Algorithms: Elo World42:36

30 Weird Chess Algorithms: Elo World

965K views • 7 years ago
suckerpinch
Tom Scott-style absurdist tour by Tom7 of SIGBOVIK chess projects: a tournament of 30 weird chess algorithms used to rate a color- and piece-blind chess program. Topics include mirrors, arithmetic encoding, perverted game tree search and a diluted Stockfish.
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.
Why is TV 29.97 frames per second?14:27

Why is TV 29.97 frames per second?

2.2M views • 10 years ago
Stand-up Maths
Matt Parker explains the history behind NTSC television running at 29.97 frames per second rather than 30, tracing it to the backward-compatible addition of color. He walks through the arithmetic behind the odd ratio.
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.
Diffie-Hellman Key Exchange5:24

Diffie-Hellman Key Exchange

547K views • 14 years ago
Art of the Problem
A short Art of the Problem clip explaining Diffie-Hellman key exchange, using a paint mixing analogy for one-way functions and touching on modular arithmetic and discrete logarithms.
GPT3: An Even Bigger Language Model - Computerphile25:57

GPT3: An Even Bigger Language Model - Computerphile

446K views • 6 years ago
Computerphile
Rob Miles discusses GPT-3 on Computerphile, covering how scaling parameters kept improving results over GPT-2 and how the model nearly learned arithmetic without anyone knowing exactly how.