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Weakly Connected Component -- from Wolfram MathWorld

A weakly connected component of a simple directed graph (i.e., a digraph without loops) is a maximal subdigraph such that for every pair of distinct vertices u, v in the subdigraph, there is an undirected path from u to v. Weakly connected components can be found in the Wolfram Language using WeaklyConnectedGraphComponents[g].



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Weakly Connected Component -- from Wolfram MathWorld

https://mathworld.wolfram.com/WeaklyConnectedComponent.html

A weakly connected component of a simple directed graph (i.e., a digraph without loops) is a maximal subdigraph such that for every pair of distinct vertices u, v in the subdigraph, there is an undirected path from u to v. Weakly connected components can be found in the Wolfram Language using WeaklyConnectedGraphComponents[g].



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https://mathworld.wolfram.com/WeaklyConnectedComponent.html

Weakly Connected Component -- from Wolfram MathWorld

A weakly connected component of a simple directed graph (i.e., a digraph without loops) is a maximal subdigraph such that for every pair of distinct vertices u, v in the subdigraph, there is an undirected path from u to v. Weakly connected components can be found in the Wolfram Language using WeaklyConnectedGraphComponents[g].

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      A weakly connected component of a simple directed graph (i.e., a digraph without loops) is a maximal subdigraph such that for every pair of distinct vertices u, v in the subdigraph, there is an undirected path from u to v. Weakly connected components can be found in the Wolfram Language using WeaklyConnectedGraphComponents[g].
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      A weakly connected component of a simple directed graph (i.e., a digraph without loops) is a maximal subdigraph such that for every pair of distinct vertices u, v in the subdigraph, there is an undirected path from u to v. Weakly connected components can be found in the Wolfram Language using WeaklyConnectedGraphComponents[g].

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      A weakly connected component of a simple directed graph (i.e., a digraph without loops) is a maximal subdigraph such that for every pair of distinct vertices u, v in the subdigraph, there is an undirected path from u to v. Weakly connected components can be found in the Wolfram Language using WeaklyConnectedGraphComponents[g].

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      A weakly connected component of a simple directed graph (i.e., a digraph without loops) is a maximal subdigraph such that for every pair of distinct vertices u, v in the subdigraph, there is an undirected path from u to v. Weakly connected components can be found in the Wolfram Language using WeaklyConnectedGraphComponents[g].
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