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The Golden Ratio (why it is so irrational) - Numberphile15:13

The Golden Ratio (why it is so irrational) - Numberphile

3.9M views • 8 years ago
Numberphile
Numberphile's Ben Sparks shows why the golden ratio is the most irrational number, using seeds, continued fractions and rational approximations. He also explains why plants use it for spacing leaves and seeds.
How They Caught The Golden State Killer27:12

How They Caught The Golden State Killer

10.1M views • 5 years ago
Veritasium
Veritasium explains how investigators caught the Golden State Killer using forensic genealogy, matching crime scene DNA to distant relatives in public genealogy databases. It also covers the privacy implications of DNA databases.
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.
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.
I published music on Tidal to test MQA - MQA Review38:01

I published music on Tidal to test MQA - MQA Review

610K views • 5 years ago
GoldenSound
GoldenSound publishes music on Tidal to test MQA, a deep dive into the format's claims and problems including its leaky filter. Testing begins around the 5:45 mark.
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.
The Josephus Problem - Numberphile13:58

The Josephus Problem - Numberphile

7M views • 10 years ago
Numberphile
Numberphile with Daniel Erman on the Josephus problem, where people in a circle are eliminated in turn. It shows how the survivor's position follows a neat pattern tied to powers of two and binary.
Bertrand's Paradox (with 3blue1brown) - Numberphile10:43

Bertrand's Paradox (with 3blue1brown) - Numberphile

1.4M views • 4 years ago
Numberphile
Numberphile interviews Grant Sanderson of 3blue1brown about Bertrand's paradox, where different reasonable ways of picking a random chord of a circle give different probabilities.