Exact(2)
Values of l assigned to the vertices in V ( S 2, m ) are independent of z ˜ if the considered vertex is above or on the line p 3 ≤ 1 − ε 1 / 2 - here the second and third row of the formula (3) are used to define vales of l.
It is obtained by projecting the vertices of the leaf onto the plane having the main stem axis as normal and comparing the sign of the angle between the vector going from the main stem (c p ) to the apex and the vector going from c p to the considered vertex.
Similar(58)
When we consider vertex, there are two cases.
We consider vertex coloring of an acyclic digraph ⇒G in such a way that two vertices which have a common ancestor in ⇒G receive distinct colors.
Thus, this model provides equal occurrence probabilities for all gene-list pairs and does not consider vertex degrees.
In model six, we again consider vertex degrees, but we require that each list is composed of distinct sets of genes.
Consider vertex x such that degree x in T x is at least 2, and in T x, every vertex of T x– x has at most 1 child (as k ≥ 2 and there is no labeled internal node and T(A) has at least two leaves, there exists such x).
Because of the order in which vertices are considered, the vertex v from which the algorithm searches from cycles is also the vertex with the highest number of occurrences in SR from the cycles obtained for v.
Since this model considers list vertex degrees, we call it the list vertex degree (LVD) model.
Since this model considers gene vertex degrees, we call it the gene vertex degree (GVD) model.
Then, Inc u)⫅̸ F. Suppose F is a minimal a- b separator of LG (P ) and u is a vertex of some input tree such that Inc u)⊆ F. Consider any vertex e∈Inc u).
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Justyna Jupowicz-Kozak
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