Since S is a minimal separator, there are at least two full components in G − S and because S ′ is parallel to S, there is a full component C1 of G − S that does not intersect S ′.
Therefore if C is a full component of G M) − S we have N G (M ) (C ) = N G ′ (M ) (C ) = S, and it is also a full component of G ′ (M − S. By Lemma 2.5, S is a minimal separator of G ′ (M).
This defines a bipartition where the shared character states (known as the splitting vector [ 9]) are exactly the vertices of S. To see this, suppose a character-state χ j i is a vertex of S. Because C1 is a full component, there is a vertex χ j 0 i 0 ∈ C 1 adjacent to χ j i.
We begin by showing that S and S ′ are parallel if and only if there is a full component C of G(M) − S and connected component C ′ of G(M) − S ′ such that t(C) ⊆ t(C ′ ) (i.e. t(C) is contained in a single part of the S ′ −partition).
But then H2 does not contain a vertex adjacent to e, so H2 is not a full component, a contradiction.
The targeting component can be a full-size monoclonal antibody (mAb), a fragment thereof or a protein ligand (e.g., a growth factor or cytokine) (Cawley et al, 1980; Williams et al, 1987; von Minckwitz et al, 2005).
Each GMM is taken to be a full-covariance Gaussian mixture with M components.
But she's a full, active action component and actually saves the day".
By Lemma 2.5, there exist two full components C, D of G - S, and by definition of a full component, there are paths connecting u and v in both C∪{ u, v} and D∪{ u, v}.
Its 5' component is a full length WEIRD fused to a 5'-truncated Mg-SINE that is itself fused to a 5'-truncated MGL.
