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A graph is connected if each vertex can be reached from every other vertex.
Small-worlds graph In a small-worlds graph, each vertex can be reached from every other vertex in a small number of steps.
The small-world structure is a typical graph in which most vertices are not neighbors of one another, but most vertices can be reached from every other by a small number of hops or steps.
Small-world network is a type of 'graph' in which most nodes (in our case coevolved protein sites) are not neighbors of one another, but most nodes can be reached from every other by a small number of steps [36] [40].
This means that each protein can be reached from every other protein in the same complex by a path of physical (direct) interactions.
The Watts Strogatz model produces graphs characterized by the small-world property, where most nodes can be reached from every other by a small number of hops, when there is no direct link between them.
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The only conclusion to be reached from this is to smile every day.
All edges are directed away from the root of the tree, and every node can be reached from the root via a unique series of edges.
This is given by the number of target proteins from which p can be reached (| T p |) multiplied by the number of source proteins that can be reached from p (|S p |). Thereby, every edge can only be traversed in one direction, since the signaling pathway is a directed graph that is traversed from the source to the target proteins.
Limnos can be reached from Thessaloniki by ferry.
But the phones cannot be reached from outside the Internet.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com