Forbidden Subgraph Earrings (Nylon) Color:Teal the hyperoctahedron is created by

the hyperoctahedron is created by placing a pair of points above an below the octahedron in the fourth dimension and connecting them to all the octahedron's corners

the geometry of the form is apparent

This necklace highlights the octahedron

This classic form will attract attention and start a discussion every time you wear it

Just as an equilateral triangle has three corners that are all connected to each other

Forbidden Subgraph Earrings (Nylon) Color:Teal the hyperoctahedron is created byGraph Theory is the study of connections and networks. These earrings show two special graphsthe complete graph on five vertices (K5) and the complete bipartite graph with six vertices (K3,3). Together they give complete information about when a graph can be drawn on paper without crossings. This is known as Kuratowski's Theorem. Even though they can not be drawn on paper without crossings, these earrings have been designed to have no intersections.