Aaron Abrams Pure and Applied Mathematics

Mathematics, graph theory

Career ideas:

  • Mathematicians
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The Person

Residence
Atlanta, GA
Title
Assistant Professor
Office
Emory University
Status
Working
Degrees
  • PhD Berkeley 2000
Last Updated
December 26, 2011
Popularity
24249
Personal Webpage Profile viewed 24249 times

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question #636

My son, 13 y, has found a really good idea to prove the four colour map problem without computers, but he needs support to answer a question for a topology math problem. My son says, when on any map there is a region that needs five colours then there is a way to draw a graph with 5 vertices and edges from any to any vertex without cutting each other. This is the point to prove: that this isn't possible.

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