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isprs annals IV 2 W1 155 2016

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Figure 2: The 24 vertices, 72 edges, 70 faces and 22 volumesbounding an icosahedral prism in a stereographic projection from4D to 3D, shown here in parts for clarity
Figure 3: A simple 3D city model created by extruding buildings.
Figure 5: Applying transformations to the top face of (a) a prismresults in: (b) a parallelepiped in the case of a translation, (c) atwisted prism in the case of a rotation, and (d) a frustum in thecase of scaling.
Figure 6: Cells can be collapsed by moving all of their vertices tothe same location. Shown here are the collapse of (a) a face and(b) an edge on the top facet of the prism
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