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    • Simple graph possessing no chords

      • A chordless graph is a simple graph possessing no chords. A chordal graph (which possesses no chordless cycles) is not the same as (or converse of) a chordless graph (which possesses no chords).
      mathworld.wolfram.com/ChordlessGraph.html
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  2. Oct 24, 2024 · A chordless graph is a simple graph possessing no chords. A chordal graph (which possesses no chordless cycles) is not the same as (or converse of) a chordless graph (which possesses no chords).

    • Chordless Cycle

      A chordless cycle of a graph is a graph cycle in that has no...

    • Cycle Chord

      A graph cycle possessing no chord (sometimes with the added...

  3. A chordless cycle in a graph, also called a hole or an induced cycle, is a cycle such that no two vertices of the cycle are connected by an edge that does not itself belong to the cycle. An antihole is the complement of a graph hole.

  4. What is a chord of a cycle in graph theory? We will define chords and give examples in today's graph theory lesson!A chord of a cycle C is an edge that doesn...

    • 5 min
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    • Wrath of Math
  5. A chordless cycle of a graph is a graph cycle in that has no cycle chord. Unfortunately, there are conflicting conventions on whether or not 3-cycles should be considered chordless.

  6. In the mathematical area of graph theory, a chordal graph is one in which all cycles of four or more vertices have a chord, which is an edge that is not part of the cycle but connects two vertices of the cycle. Equivalently, every induced cycle in the graph should have exactly three vertices.

  7. A graph is chordal (also called triangulated) if it contains no chordless cycles of length greater than 3. A graph is complete if E contains all pairs of distinct elements of V.

  8. 5 days ago · A graph cycle possessing no chord (sometimes with the added restriction that the cycle be of length four or greater; e.g., West 2000, p. 225), is said to be a chordless cycle. Chordless cycles are important in the study and characterization of perfect graphs.

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