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Planar Disjoint-Paths Completion

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Figure

Figure 1: A cactus setµ J and the vertices of V (J). Next to each vertex v we give its multiplicity(v).
Figure 2: An example input of the(consists of theThe input of the problem, consisting ofblack vertices are the vertices ofcontains the graphgraph embedding in the input and the terminals PDPC problem and a solution to it when ℓ = 8: (i) The s1, t1, s2, t2,
Figure 3: Example of the transformation in the proof of the Claim in the proof ofTheorem 2; P is on the left and P ′ is shown on the right
Figure 4:In the leftmost image the dotted lines are the edges of The tripleeach of these parts is enhanced in order to construct the graphssists of the 12 vertices on the boundary of the grey areas
+3

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