This is the largest number of sides known for any convex space-filing polyhedron. The theoretical upper bound is 92, given by https://arxiv.org/abs/0708.2114
#polyhedra #spacefilling #combinatorics
Mark Gritter on Nostr: This illustration of a 38-sided space-filling polyhedron is great! This is the ...
This illustration of a 38-sided space-filling polyhedron is great! https://wolfr.am/Engel-38
This is the largest number of sides known for any convex space-filing polyhedron. The theoretical upper bound is 92, given by https://arxiv.org/abs/0708.2114
#polyhedra #spacefilling #combinatorics
This is the largest number of sides known for any convex space-filing polyhedron. The theoretical upper bound is 92, given by https://arxiv.org/abs/0708.2114
#polyhedra #spacefilling #combinatorics