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In this figure, tree vertices as filled circles and reticulations as filled squares. A subnetwork is represented by a large open blob. vertices in red are in the same nontrivial biconnected component. Yellow edges are path π 1 1 and green edges are path π 1 r . Tree vertex v is a trivial biconnected component itself such that R(v) = ∅.

In this figure, tree vertices as filled circles and reticulations as filled squares. A subnetwork is represented by a large open blob. vertices in red are in the same nontrivial biconnected component. Yellow edges are path π 1 1 and green edges are path π 1 r . Tree vertex v is a trivial biconnected component itself such that R(v) = ∅.

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Phylogenetic networks are increasingly being considered as better suited to represent the complexity of the evolutionary relationships between species. One class of phylogenetic networks that has received a lot of attention recently is the class of orchard networks, which is composed of networks that can be reduced to a single leaf using cherry red...

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Context 1
... other words, the edge (p i , h(p i )) is a bridge pendant π leading to a different biconnected component where h(p i ) is rooting a distinct subnetwork. See Figure 3 for an illustration of the component paths and the described labelings for an example N 1 network. ...
Context 2
... other words, the edge (p i , h(p i )) is a bridge pendant π leading to a different biconnected component where h(p i ) is rooting a distinct subnetwork. See Figure 3 for an illustration of the component paths and the described labelings for an example N 1 network. ...

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