Here's something I think is cool that Eric Vergo and friends discovered. In the tile family chevron–hat–spectre–turtle–comma, as the tiles morph their vertices move (it turns out) on circular paths.
So you can continue the animation and loop back round from comma to chevron! As shown in this nice video made by Eric. https://youtube.com/shorts/W6O_Gd6DjfI?si=IKxkeXph3tfwsqFy
The ‘dark side’ of the family has funky self-intersections and negative-length edges.
robinhouston /
npub1wj…7nda9
2024-10-19 22:20:03
Author Public Key
npub1wjc42kn5sa2pek0h5gfygwrs2s6r7cyr7l2mlpna529pkff97jzs97nda9Seen on
wss://relay.mostr.pubPublished at
2024-10-19 22:20:03Event JSON
{
"id": "6f7c32cb7220753ce1b8eb4737e8f3540b9deae2da668ed75c0a2a7ad5e91eb7",
"pubkey": "74b1555a7487541cd9f7a21244387054343f6083f7d5bf867da28a1b2525f485",
"created_at": 1729376403,
"kind": 1,
"tags": [
[
"proxy",
"https://mathstodon.xyz/users/robinhouston/statuses/113336411972638910",
"activitypub"
]
],
"content": "Here's something I think is cool that Eric Vergo and friends discovered. In the tile family chevron–hat–spectre–turtle–comma, as the tiles morph their vertices move (it turns out) on circular paths.\n\nSo you can continue the animation and loop back round from comma to chevron! As shown in this nice video made by Eric. https://youtube.com/shorts/W6O_Gd6DjfI?si=IKxkeXph3tfwsqFy\n\nThe ‘dark side’ of the family has funky self-intersections and negative-length edges.",
"sig": "1eeffabc73e13f8c04329b9fe88a96e67fa2681088e5f8272fa2f05fd9e3fcf6faaa11bc865ea28af991b28a64f19fbd25509ae9f5e4b08aaef3f88d23008a3e"
}