Fleury's Algorithm: Finding Next Edge

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SUMMARY

This discussion focuses on the application of Fleury's Algorithm for finding the next edge in a graph traversal. The user successfully deleted three edges from the left graph to achieve the configuration of the right graph. The primary task is to determine all possible edges to traverse from the starred vertex, which requires a clear understanding of the graph's structure and the rules governing Fleury's Algorithm. The absence of visual aids in the discussion highlights the importance of context when analyzing graph-related problems.

PREREQUISITES
  • Understanding of Fleury's Algorithm for Eulerian paths
  • Basic knowledge of graph theory concepts, including vertices and edges
  • Familiarity with graph representation techniques
  • Ability to analyze graph traversal methods
NEXT STEPS
  • Study the implementation of Fleury's Algorithm in Python
  • Explore graph traversal algorithms such as Depth-First Search (DFS) and Breadth-First Search (BFS)
  • Learn about Eulerian circuits and paths in graph theory
  • Investigate visual graph representation tools for better understanding
USEFUL FOR

This discussion is beneficial for computer scientists, software developers, and students studying algorithms and graph theory, particularly those interested in efficient graph traversal techniques.

Joystar77
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Using Fleury’s Algorithm in the graph to the bottom left, I deleted three edges and I got the graph to the bottom right. If I am currently at the starred vertex, list all possibilities for the edge I should travel next.

A B Left graph
3

2
C D
1E F

A
B

Right graph

C D

E F
 
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You did not include pictures of the graph. Also, the letters (A, B, E, F, etc.) that follow the first paragraph don't make sense without a context.
 

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