I bloggered a post.
It's about shortcomings of FLOSS and a possible next thing.
My Next Project Won't be FLOSS:
https://pointless.one/my-next-project-wont-be-floss/
#FLOSS #FOSS #FreeSoftware #OpenSource #GNU #GPL #OSI #MIT #BSD #BTPL #PolyForm
I bloggered a post.
It's about shortcomings of FLOSS and a possible next thing.
My Next Project Won't be FLOSS:
https://pointless.one/my-next-project-wont-be-floss/
#FLOSS #FOSS #FreeSoftware #OpenSource #GNU #GPL #OSI #MIT #BSD #BTPL #PolyForm
Every Tetromino using same tetromino - https://youtu.be/ykepcJcPLy0
#youtube #youtuber #youtubechannel #youtubevideo #tetris #tetromino #polyomino #polyominoes #polyform #nerd #nerdy #geek #geometry #geometricpuzzle #math #mathematics #mathnerd #maths #cool #amazing #puzzle #puzzled #puzzles #interesting #shapes #shape #geometricshapes #2d #2dshapes
An aperiodic monotile, https://arxiv.org/abs/2303.10798.
This is so awesome.
A longstanding open problem asks for an aperiodic monotile, also known as an "einstein": a shape that admits tilings of the plane, but never periodic tilings. We answer this problem for topological disk tiles by exhibiting a continuum of combinatorially equivalent aperiodic polygons. We first show that a representative example, the "hat" polykite, can form clusters called "metatiles", for which substitution rules can be defined. Because the metatiles admit tilings of the plane, so too does the hat. We then prove that generic members of our continuum of polygons are aperiodic, through a new kind of geometric incommensurability argument. Separately, we give a combinatorial, computer-assisted proof that the hat must form hierarchical -- and hence aperiodic -- tilings.
This blog post by them goes into a bit of detail what the license entails
https://blog.getumbrel.com/everything-you-need-to-know-about-umbrels-new-license-f9807203a57e
https://polyformproject.org/what-is-polyform/
In my opinion it’s not a bad license, just because it’s not endorsed by the #osi don’t by default mean it’s malicious