Natural Brass
Complete Bipartite Earrings (K_{3,3})
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$90.49
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Product Description
This is a pair of earrings highlighting the complete bipartite graph with six vertices (K_{3,3}). Notice that every corner on the left is connected via a path to every corner of the right. While K_{3,3} is a nonplanar graph, these earrings are elegant noncrossing three-dimensional embeddings.
Together with the complete graph K_5, they form a set of forbidden subgraphs to determine when a graph can be drawn on paper without crossings. This is known as Kuratowski's Theorem.
You may prefer a pair of these two Forbidden Subgraph Earrings.
Or a matching pair of Complete Graph Earrings.
Aspiring Graph Theorists will also be interested in the matching Petersen Graph Pendant.
Together with the complete graph K_5, they form a set of forbidden subgraphs to determine when a graph can be drawn on paper without crossings. This is known as Kuratowski's Theorem.
You may prefer a pair of these two Forbidden Subgraph Earrings.
Or a matching pair of Complete Graph Earrings.
Aspiring Graph Theorists will also be interested in the matching Petersen Graph Pendant.
Details
What's in the box:
Complete Bipartite Earrings (K_{3,3})
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Mature audiences only.
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