Solving the Wolverine Problem with Graph Coloring

The video explores the concept of graph coloring, a mathematical problem that involves coloring vertices of a graph such that no two adjacent vertices share the same color. It explains the application of graph coloring in solving Sudoku puzzles and scheduling problems, like the Wolverine problem. The video also discusses the chromatic number, which is the minimum number of colors needed to color a graph, and introduces the Hadwiger Nelson problem, which questions the minimum number of colors needed to color a plane. The video concludes with community engagement and announcements.

What are some practical applications of graph colorings?

Why is it challenging to determine the chromatic number of a graph?

Describe the Wolverine problem in the context of graph colorings.

What is the Hadwiger Nelson problem?