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  2. Path vs Trail: Do These Mean The Same? How To Use Them

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    What is the difference between a trail and a path?A trail is a walk in which all edges are distinct. A path is a trail in which all vertices (and therefore also all edges) are distinct. If w = (e1, e2, …, en − 1) is a finite walk with vertex sequence (v1, v2, …, vn) then w is said to be a walk from v1 to vn. Similarly for a trail or a path.
    What is the difference between a walk and a trail?If the vertices in a walk are distinct, then the walk is called a path. If the edges in a walk are distinct, then the walk is called a trail. In this way, every path is a trail, but not every trail is a path. Got it? On the other hand, Wikipedia's glossary of graph theory terms defines trails and paths in the following manner:
    How do you define a path?Notice that this walk must repeat at least one edge. Definition: A Path is defined as an open trail with no repeated vertices. Notice that all paths must therefore be open walks, as a path cannot both start and terminate at the same vertex. For example, the following orange coloured walk is a path because the walk abcde does not repeat any edges.
    What is the difference between a trail and a cycle?A cycle is a closed path. That is, we start and end at the same vertex. In the middle, we do not travel to any vertex twice. It will be convenient to define trails before moving on to circuits. Trails refer to a walk where no edge is repeated. (Observe the difference between a trail and a simple path)
  4. WEBPath: A path is a simple graph whose vertices can be ordered so that two vertices are adjoint iff they are constitutive in the list. Walk: it is a list of …

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    • WEBFeb 18, 2022 · Every open path is a trail. Proof. We will prove the contrapositive: a walk that is not a trail cannot be an open path. So suppose \(W\) is a walk in a graph, and that \(W\) traverses edge \(e\) …

    • Walks Trails and Paths in Graph Theory - YouTube

      WEBSep 6, 2022 · 34. 918 views 1 year ago Graph Theory 4: Navigating Graphs. A walk is how we navigate a graph in graph theory. There are many categories of walks, including trails and paths.

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