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  2. Reachability - Wikipedia

    en.wikipedia.org/wiki/Reachability

    In graph theory, reachability refers to the ability to get from one vertex to another within a graph. A vertex s {\displaystyle s} can reach a vertex t {\displaystyle t} (and t {\displaystyle t} is reachable from s {\displaystyle s} ) if there exists a sequence of adjacent vertices (i.e. a walk ) which starts with s {\displaystyle s} and ends ...

  3. Reachability problem - Wikipedia

    en.wikipedia.org/wiki/Reachability_problem

    The reachability problem consists of attaining a final situation from an initial situation. Reachability is a fundamental problem which can be formulated as follows: Given a computational system with a set of allowed rules or transformations, decide whether a certain state of a system is reachable from a given initial state of the system.

  4. Glossary of graph theory - Wikipedia

    en.wikipedia.org/wiki/Glossary_of_graph_theory

    Spectral graph theory is the branch of graph theory that uses spectra to analyze graphs. See also spectral expansion. split 1. A split graph is a graph whose vertices can be partitioned into a clique and an independent set. A related class of graphs, the double split graphs, are used in the proof of the strong perfect graph theorem.

  5. Strongly connected component - Wikipedia

    en.wikipedia.org/wiki/Strongly_connected_component

    The yellow directed acyclic graph is the condensation of the blue directed graph. It is formed by contracting each strongly connected component of the blue graph into a single yellow vertex. If each strongly connected component is contracted to a single vertex, the resulting graph is a directed acyclic graph, the condensation of G.

  6. Petri net - Wikipedia

    en.wikipedia.org/wiki/Petri_net

    A Petri net (graph) is called (structurally) bounded if it is bounded for every possible initial marking. A Petri net is bounded if and only if its reachability graph is finite. Boundedness is decidable by looking at covering, by constructing the Karp–Miller Tree. It can be useful to explicitly impose a bound on places in a given net.

  7. 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.

  8. Why are the first episodes called pilots? - AOL

    www.aol.com/why-first-episodes-called-pilots...

    The television term “pilot” is likely inspired by the aviation industry, given it's the first time a show lifts off or "airs." Like an airline pilot operating a plane, these episodes steer ...

  9. Reachability analysis - Wikipedia

    en.wikipedia.org/wiki/Reachability_analysis

    Reachability analysis was introduced in a paper of 1978 for the analysis and verification of communication protocols. [1] This paper was inspired by a paper by Bartlett et al. of 1968 [2] which presented the alternating bit protocol using finite-state modeling of the protocol entities, and also pointed out that a similar protocol described earlier had a design flaw.