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Hence the ω-limit set of the separatrix has to be the vertex of the parabola.
Let (a_1 circ a_2) be the vertex of (H) obtained by the identification of (a_1) e (a_2).
Let v 1 be the vertex of U n, d + with degree n − d − 1 and u 1, adjacent to v 1, the pendent vertex.
Let p be the vertex of S p closest to u in S. Let q be the vertex adjacent to p in the path from p to u.
Let y be the vertex of T representing the least common ancestor of all leaves labelled s in T. Then y is an AD node.
Let c be a cycle detected at the previous step, and let v be the vertex of c having the highest number of occ in SR.
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(The fixed point is the vertex of the cone, and the rotated line its generator).
The pendent vertex is the vertex of degree 1.
Position C is the vertex of the v-shaped tool and D is the strip edge.
In particular, if H is the k-sun and v is the vertex of degree k, then we write G ⋅ H = G u ( k ), which is called the k-sun attaching graphs at u, see Figure 1.
However, v is returned only if it is the vertex of the largest dominance in the priority queue, meaning ({v_vdash }^Psupseteq {u_vdash }^P), which indicates the assumption must be invalid.
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