Consider the graph in F i g . 6 - 2 7 . a. Find all the Hamilton circuits in the graph, using A as the starting/ending vertex. You don’t have to list both a circuit and its reversal-you can just list one from each pair. b. Find the all Hamilton paths that do not come from “broken” Hamilton circuits (i.e., Cannot be closed into Hamilton circuit). You don’t have to list both a path and its reversal-you can just list one from each pair. F i g u r e 6 - 2 7
Consider the graph in F i g . 6 - 2 7 . a. Find all the Hamilton circuits in the graph, using A as the starting/ending vertex. You don’t have to list both a circuit and its reversal-you can just list one from each pair. b. Find the all Hamilton paths that do not come from “broken” Hamilton circuits (i.e., Cannot be closed into Hamilton circuit). You don’t have to list both a path and its reversal-you can just list one from each pair. F i g u r e 6 - 2 7
Solution Summary: The author explains how to find all the Hamilton circuits in the graph, using A as the starting or ending vertex.
a. Find all the Hamilton circuits in the graph, using A as the starting/ending vertex. You don’t have to list both a circuit and its reversal-you can just list one from each pair.
b. Find the all Hamilton paths that do not come from “broken” Hamilton circuits (i.e., Cannot be closed into Hamilton circuit). You don’t have to list both a path and its reversal-you can just list one from each pair.
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