Thingiverse
Household
Voir le modèle
Polychora Pots
757
Téléchargements
620
Likes
1
Makes
These polychora pots are derived from five of the six regular four-dimensional polytopes, or 4-polytopes. They can be used as candy bowls, planters, or just weird decorations.
There are six regular convex 4-polytopes, the 5-Cell, 8-Cell, 16-Cell, 24-Cell, 120-Cell, and 600-Cell. You can learn more about them here: https://en.wikipedia.org/wiki/Regular_4-polytope
4-polytopes cannot be seen in three-dimensional space due to their extra dimension, but there are several techniques that can be used to “project” 4-polytopes into three-dimensional space. These pots use the cell-centered stereographic projection method, chosen for the interesting aesthetic appearance.
Select cells have been removed from the original 4-polytope to allow maximal viewing of the various cells. Some of the large hollow cells have also been sliced in the xy plane to allow for easier access.
While these three-dimensional shapes have curved faces and edges of various lengths, it is interesting to imagine t
There are six regular convex 4-polytopes, the 5-Cell, 8-Cell, 16-Cell, 24-Cell, 120-Cell, and 600-Cell. You can learn more about them here: https://en.wikipedia.org/wiki/Regular_4-polytope
4-polytopes cannot be seen in three-dimensional space due to their extra dimension, but there are several techniques that can be used to “project” 4-polytopes into three-dimensional space. These pots use the cell-centered stereographic projection method, chosen for the interesting aesthetic appearance.
Select cells have been removed from the original 4-polytope to allow maximal viewing of the various cells. Some of the large hollow cells have also been sliced in the xy plane to allow for easier access.
While these three-dimensional shapes have curved faces and edges of various lengths, it is interesting to imagine t
DaveMakesStuff publie également sur
7 modèles supplémentaires sur 1 autres plateformes
Vous avez imprimé ce modèle ? Connectez-vous et partagez votre make !
Connectez-vous pour laisser un commentaire
Se connecterPas encore de commentaires – soyez le premier !
