Solving Math’s Map Coloring Problem Using Graph Theory
Can you fill in any map with just four colors? The so-called Four-Color theorem says that you can always do so in a way that neighboring regions never share the same color. But a proof eluded mathematicians for more than a century before Wolfgang Haken and Kenneth Appel controversially used a computer to show it must be true. This breakthrough forever changed mathematics.
Featuring David S. Richeson, Professor of Mathematics and the John J. & Ann Curley Faculty Chair in the Liberal Arts, Dickinson College
Read the full article at Quanta Magazine:
Learn more about graph theory:
00:00 What is the to the Four Color Problem
01:12 Historical origins of the map coloring theorem
01:49 Kempe’s first proof techniques using planar graphs and unavoidable sets
04:49 Heawood finds a flaw in Kempe’s proof
05:49 How Appel and Haken used a computer to verify their proof
08:15 Applications of the proof in the study of network theory
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