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Niall Rogers
144 followers -
When we can see what is unseen, we have truly seen.
When we can see what is unseen, we have truly seen.

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here is another animation of the very same solid I shared with you yesterday; according to a very useful & used book by David Wells, Curious & Interesting Geometry, p. 260 (London 1991) the solid depicted has one unique edge and 2 (two) faces. Though perhaps not evident at 1st sight, one gets convinced of this description after a little thought about the figure in the animation.
please be well, everybody & enjoy being alive!...
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Eccentric Ways

A hexagonal Steiner Chain within another. Or equivalently, googly spider eyes. ;)

More on Steiner Chains:
https://en.wikipedia.org/wiki/Steiner_chain

More on circle inversions:
https://en.wikipedia.org/wiki/Inversive_geometry#Circle_inversion

This animation was created with Processing 3:
https://processing.org/

... the Apache Math Commons library for the linear transformations:
http://commons.apache.org/proper/commons-math/

... and Image Magick to stitch the animation together:
https://www.imagemagick.org/script/index.php
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Hahaha that's funny and creepy!😂😂
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