Euclidean geometry

Treks into Intuitive Geometry

Treks into Intuitive Geometry: The World of Polygons and Polyhedra is a book on geometry, written as a discussion between a teacher and a student in the style of a Socratic dialogue. It was written by Japanese mathematician Jin Akiyama and science writer Kiyoko Matsunaga, and published by Springer-Verlag in 2015 (ISBN 978-4-431-55841-5). (Wikipedia).

Treks into Intuitive Geometry
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Area of a Triangle: Intuitive Conceptual Discovery

How many squares? 🤔 Intuitive, conceptual triangle area discovery lesson with some formative assessment items. Hats off to Shelby Strong for this idea from last year! https://geogebra.org/m/jtz3qphs #GeoGebra

From playlist Geometry: Dynamic Interactives!

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Distance in the Coordinate Plane: Conceptual Discovery

Link: https://www.geogebra.org/m/vHyNRbwA

From playlist Algebra 1: Dynamic Interactives!

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Distance in the Coordinate Plane: Interactive, Conceptual Exploration

Distance in the coordinate plane: interactive, conceptual discovery lesson. Create a #GeoGebra class from https://www.geogebra.org/m/urapcmzc & watch your students explore, discover, & reason in real time. #MTBoS #ITeachMath #algebra #geometry

From playlist Algebra 1: Dynamic Interactives!

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Right Circular Cone Anatomy: Quick Exploration

Engage here: https://www.geogebra.org/m/j9yyv3md

From playlist Geometry: Dynamic Interactives!

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Exploring Points, Lines, & Planes

Exploring points, lines, & planes: Pre-made versions and build your own! What do you notice? What do you wonder? 🤔 http://ow.ly/fzhL50KxmIP & https://geogebra.org/m/qdbnkrnj. #GeoGebra #MTBoS #ITeachMath #geometry #geomchat

From playlist Geometry: Dynamic Interactives!

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06 More about mappings

In this tutorial I show a few more notations and share a few more thoughts on mappings.

From playlist Abstract algebra

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Secants: Proof Hint

Link: https://www.geogebra.org/m/ATnqfej6

From playlist Geometry: Dynamic Interactives!

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Disruption - Seminar 23 - Relating to AIs

A seminar series on the science of disruption in technology organised by Adam Dorr. This week we continue to discuss Stable Diffusion and the implications for public release of more powerful models later on, the potential for personal "AI friends" and this might be different from / similar

From playlist Disruption seminar

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The Elegance of Differential Equations (1.25x speed suggested) | Nanorooms E01 (3B1B SoME1)

What would happen when you can use visual intuition to prove calculus? Find out in the video! This series is heavily inspired by 3Blue1Brown’s intuitive explanation style, and I've been able to create a similar style of content for Chemistry as well. Now it's the time to take part in the

From playlist Summer of Math Exposition Youtube Videos

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Hidden Geometry of the Pendulum

Good Vibrations! ------------- Hand animated, edited, voiceover by Javier Lopez (links: https://lefthandedlimacon.carrd.co/) Original music by Matthew Lucia (links: https://www.youtube.com/user/cellobuilder) Please don't hesitate to comment any feedback you have, including major errata, w

From playlist Summer of Math Exposition Youtube Videos

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The NEW Warp Drive Possibilities

PBS Member Stations rely on viewers like you. To support your local station, go to: http://to.pbs.org/DonateSPACE ↓ More info below ↓ Sign Up on Patreon to get access to the Space Time Discord! https://www.patreon.com/pbsspacetime That Einstein guy was a real bummer for our hopes of a st

From playlist The Real Science of Warp Drives, Wormoholes and Faster Than Light (FTL) Travel

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Alcubierre Drive: Warp Speed - Star Trek fantasy or plausible?

Alcubierre warp drive - faster than light travel? Is Warp speed possible? Enterprise from Star Trek can go 9000 times the speed of light. By comparison, the fastest manmade object, the Juno probe goes 0.0002 times the speed of light. At this rate, it would take 20,000 years to reach the ne

From playlist Story of Universe (animated)

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Fusion Is Here IRL, So Why Aren’t We Using It? (Part 3 of 3)

Scientists create fusion in the lab all the time, here's how it works in real life. Part 1 of 3 - https://youtu.be/r-QI5qf9OS8 Part 2 of 3 - https://youtu.be/7-YhCKOzjvc Or check out the full episode now by subscribing to the Bad Science Podcast: http://bit.ly/BadSciencePod Get 20% off

From playlist Seeker Plus

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Labyrinth 3D - 27

One of my 3D Labyrinths. Every angle conveys certain feelings. Sometimes so strong, that I would make a screen shot and hang that picture on the wall. Isn't it crazy that a human can look at a flight of stairs, a doorway, an opening in a wall, lit in a certain way, and think "that's how I

From playlist Labyrinth

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Tractor Beams are REAL!

Can we really design a Star Trek style tractor beam? We already know that two overlapping bessel beams can use energy to move objects toward a source of light, but when will be able to beam a human?...or a space craft?! In this episode of Fw:Thinking, Jonathan Strickland explores the scien

From playlist Fw:Thinking

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Familiarity Breeds Contemplation - Dare To Be Stupid 3

This time on Speaking of Bitcoin, correspondent George Frankly presents his third installment in the Dare to be Stupid series. Dare to be Stupid #2: https://youtu.be/90drRMU1cVc Have any questions or comments? Send us an email at adam@speakingof.bitcoin.show Prefer the podcast version?

From playlist Podcast: Speaking of Bitcoin

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Supertroopers, Part Deux - Still Untitled: The Adam Savage Project - 10/17/17

Adam raves about a screening of Pixar's Coco, giving his spoiler-free review. Plus, we hear about Adam's Star Trek: The Experience auction adventure, a recommendation for a Eyvind Earle art exhibit, and teases for Adam's upcoming London trip to MC Michael Giacchino's concert bash! Thanks t

From playlist The Adam Savage Project

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Longest Simple Path - Intro to Algorithms

This video is part of an online course, Intro to Algorithms. Check out the course here: https://www.udacity.com/course/cs215.

From playlist Introduction to Algorithms

Related pages

Net (polyhedron) | Pentagonal tiling | Penrose tiling | Conway criterion | Cross section (geometry) | László Fejes Tóth | Aperiodic tiling | Prototile | Dehn invariant | Steiner tree problem | Euler characteristic | Frieze group | Tessellation | Honeycomb (geometry) | Wallpaper group | Masu (measurement) | Dissection problem | Geometry | Packing problems