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I Understand Platonic Solids A Little Better Now — Tab Completion
https://www.xanthir.com/b4g90
So I was watching . It's like Fez, which was a 2d platformer in a 3d world that involved "rotating" things in 3d to solve puzzles, except lifted one level, so it's a 3d game in a 4d world. Anyway, it mentioned the 24-cell, a weird 4d shape that I've alway
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Graphing Calculator Users Gallery
https://www.pacifict.com/usersgallery.html
If you'd like to share your work, e-mail me a Graphing Calculator document at To view these examples live, click on an image. You will need to download if it is not already installed. from the classroom of Charl van Niekerk submitted by Ron Smith submitte
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Symbolic Forest : Fear
https://www.symbolicforest.com/blog/2008/01/19/fear/
We’ve just been watching Nosferatu, the classic silent vampire movie, and one little touch jumped out at me. The menu screen of the DVD shows the cover image, a stylised pastel portrait of the titular vampire, but with one small difference: every couple o
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Untitled Document
https://www.langfordmath.com/126notes/RegPolhedra/RegPolyhedra1.html
1. A dodecahedron has 12 faces. Each face is a pentagon (5 sides). Show how to use this information to find the number of edges a dodecahedron has
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Censuses of Platonic manifolds — SnapPy 3.3 documentation
https://snappy.computop.org/platonic_census.html
The following manifolds were tabulated in and . An even larger census of Platonic manifolds can be downloaded
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Cube Lovers: Magic Platonic Solids
https://www.math.rwth-aachen.de/~Martin.Schoenert/Cube-Lovers/Mark_Longridge__Magic_Platonic_Solids.html
One can stretch (abuse?) the concept of the slice and anti-slice groups of the cube to include the Megaminx (Magic Dodecahedron). In the case of the Megaminx we can consider one-fifth turns of opposite faces. Unfortunately my experiments with "slice" turn
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Math Circle Session 11: More Platonic Solids – Thinking
https://constantinides.net/2015/04/30/math-circle-session-11-more-platonic-solids/
Tuesday saw the next installment of our math circle. In the , we had been investigating Platonic solids, and the aim of this session was to build up to a proof that there are exactly five such solids.
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platonicfolding: Draws the unfolding and folding of the Platonic solids | Man Page | Games | xscreensaver-gl-extras | ManKier
https://www.mankier.com/6/platonicfolding
platonicfolding [--display host:display.screen] [] [visual] [] [] [number] [usecs] [--fps] [] [color-scheme] [] [] [num-foldings The platonicfolding program shows the unfolding and folding of the Platonic solids. For the five Platonic solids (the tetrahed
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Platonic Solids – Mathematics for Elementary Teachers
https://open.maricopa.edu/mathforelementaryteachers/chapter/platonic-solids/
Of course, we live in a three-dimensional world (at least!), so only studying flat geometry doesn’t make a lot of sense. Why not think about some three-dimensional objects as well?
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Spin the Platonic Solids
https://www.russellcottrell.com/blog/platonicSolids.htm
Use the mouse inside the unit circle to rotate the figure in any arbitrary direction. Drag the mouse out of the circle to leave the figure spinning.
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