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We then defined the OTUs to be the connected components in this graph.
(See Fig. 1) Let T be a tree, e = (u, v) ∈ E(T), where u = pa v), and X, Y be the connected components that are obtained by removing edge e from T where v ∈ X and u ∈ Y.
Let T be a tree, e = (u, v) ∈ E(T), where u = pa v), and X, Y be the connected components that are obtained by removing edge e from T where v ∈ X and u ∈ Y.
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Let C0 be the connected component v0 belongs to.
Let D ∗ be the connected component of L ( P ) containing E ( p 0 ).
Let (C_{t}) be the connected component of (H^{-1}circ f_{0} dttimes mathbb{D} _{r} cap V) that crosses the x-axis at ((gamma _{1}(t),0 )).
Let Q be the connected component of G (P ) − I where E Q)∩ F≠∅.
Let G = (V, E) be the connected component that contains nodes h ϶ V, and let G ˜ = (V ˜, E ˜ ) be the largest connected component of G ˜, after the removal of node h.
For disconnected G, the maximal strong modules are the connected components.
If (overline{G}) is disconnected, the maximal strong modules of G are the connected components of (overline{G}).
Then, ( mathbb {H} = D_ cup text {Inv}_{pi } cup D_ ), where D± are the connected components of ( mathbb {H} setminus text {Inv}_{pi } ).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com