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  2. Transitive closure - Wikipedia

    en.wikipedia.org/wiki/Transitive_closure

    The transitive closure of the adjacency relation of a directed acyclic graph (DAG) is the reachability relation of the DAG and a strict partial order. A cluster graph, the transitive closure of an undirected graph. The transitive closure of an undirected graph produces a cluster graph, a disjoint union of cliques.

  3. Directed acyclic graph - Wikipedia

    en.wikipedia.org/wiki/Directed_acyclic_graph

    The transitive closure of a DAG is the graph with the most edges that has the same reachability relation as the DAG. It has an edge u → v for every pair of vertices ( u , v ) in the reachability relation ≤ of the DAG, and may therefore be thought of as a direct translation of the reachability relation ≤ into graph-theoretic terms.

  4. Reachability - Wikipedia

    en.wikipedia.org/wiki/Reachability

    The Floyd–Warshall algorithm [5] can be used to compute the transitive closure of any directed graph, which gives rise to the reachability relation as in the definition, above. The algorithm requires (| |) time and (| |) space in the worst case. This algorithm is not solely interested in reachability as it also computes the shortest path ...

  5. Floyd–Warshall algorithm - Wikipedia

    en.wikipedia.org/wiki/Floyd–Warshall_algorithm

    The Floyd–Warshall algorithm is an example of dynamic programming, and was published in its currently recognized form by Robert Floyd in 1962. [3] However, it is essentially the same as algorithms previously published by Bernard Roy in 1959 [4] and also by Stephen Warshall in 1962 [5] for finding the transitive closure of a graph, [6] and is closely related to Kleene's algorithm (published ...

  6. Acyclic orientation - Wikipedia

    en.wikipedia.org/wiki/Acyclic_orientation

    A transitive orientation of a graph is an acyclic orientation that equals its own transitive closure. Not every graph has a transitive orientation; the graphs that do are the comparability graphs. [8] Complete graphs are special cases of comparability graphs, and transitive tournaments are special cases of transitive orientations.

  7. Glossary of graph theory - Wikipedia

    en.wikipedia.org/wiki/Glossary_of_graph_theory

    closure 1. For the transitive closure of a directed graph, see transitive. 2. A closure of a directed graph is a set of vertices that have no outgoing edges to vertices outside the closure. For instance, a sink is a one-vertex closure. The closure problem is the problem of finding a closure of minimum or maximum weight. co-

  8. What the visa feud says about the coming Trump administration

    www.aol.com/news/visa-feud-says-coming-trump...

    The visa issue erupted into a full-blown storm following comments by Vivek Ramaswamy, Musk’s co-chair of the Department of Government Efficiency, which Trump has set up to slash the size of ...

  9. File:Transitive Closure.svg - Wikipedia

    en.wikipedia.org/wiki/File:Transitive_Closure.svg

    English: The transitive closure of a directed acyclic graph.The original graph is shown by the heavier blue edges. The red edges, added to form the transitive closure, connect pairs of reachable vertices: the first vertex of each red edge can reach the second one by a path in the blue graph.

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