![]() We can also answer the questions of what is the minimum number of colors needed to color this graph. For instance, we can answer the questions of not assigning the same resources dependent on each other at the same time. You can do vertex coloring, edge coloring, Geographic Map coloring, and different questions you can ask in this algorithm. There are many ways of graph coloring problems. ![]() Therefore, this article will briefly talk about its algorithm, and use cases of Graph Coloring. As I look into Graph Coloring problems and their use cases, I realized that it is widely used in the applications we used. I stumble upon understanding this algorithm, and I was thinking on my own the purpose of having this algorithm. No two adjacent vertices or edges will have the same color. For instance, it can be a problem where given a graph, color the graph, either vertices or edges, so that no two colors are adjacent to each other. ![]() Graph coloring is a problem that assigned certain kinds of color in the graph for a particular constraint. Everything You want to know about Graph Coloring is Here
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