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Noether's Theorem and The Symmetries of Reality13:02

Noether's Theorem and The Symmetries of Reality

1.1M views • 8 years ago
PBS Space Time
PBS Space Time explains Noether's theorem: conservation laws such as energy and momentum are consequences of deeper symmetries. It also covers why those laws hold only under certain conditions.
Wendelstein 7-X – from concept to reality10:31

Wendelstein 7-X – from concept to reality

497K views • 12 years ago
Max-Planck-Institut für Plasmaphysik
A CAD-based animation from the Max Planck Institute for Plasma Physics showing how the Wendelstein 7-X stellarator is configured and what its fusion research aims to achieve. It runs about 11 minutes.
This 1970s tank simulator drives through a tiny world4:40

This 1970s tank simulator drives through a tiny world

12M views • 4 years ago
Tom Scott
Tom Scott visits the Swiss Military Museum to see the last surviving 1970s tank-driving simulator. It uses a real camera moving over a miniature model landscape rather than any computer graphics.
Topic match · VR, AR & spatial computing
Hans Rosling's 200 Countries, 200 Years, 4 Minutes - The Joy of Stats - BBC4:48

Hans Rosling's 200 Countries, 200 Years, 4 Minutes - The Joy of Stats - BBC

11.5M views • 15 years ago
BBC
Hans Rosling uses augmented-reality animation to show 200 countries over 200 years in four minutes, built from 120,000 data points. It tracks life expectancy and income to show the world's development.
How close is nuclear fusion power?12:50

How close is nuclear fusion power?

764K views • 5 years ago
Sabine Hossenfelder
Sabine Hossenfelder explains how close nuclear fusion really is to break-even, and why headlines about ITER and lab milestones are misleading. She distinguishes plasma gain (Q plasma) from whole-system gain (Q total) and shows the latter is still far below one.
How Imaginary Numbers Were Invented23:29

How Imaginary Numbers Were Invented

22.7M views • 5 years ago
Veritasium
Veritasium tells the history of how imaginary numbers arose from the quest for a general solution to the cubic equation, including the duels and secrecy among Renaissance mathematicians. It argues math had to give up the requirement that it mirror reality.