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Than any of the incremental algorithms. furthermore, i surprised that the separating planes algorithm depends very little on distance. one would suspect that with almost touching distances such as 2.05 ; the algorithm would need significantly more time to find a separating plane. figure 3.12 shows how the performance of the two algorithms depends on the number of polygons and on the rotational velocity. here, time has been averaged over distances 2. it is surprise that the "almost o 1 ; " claim [lc92] ; holds true only for small angular velocities like 1 degree per step ; . it is obvious that collision detection time depends almost ; linearly on the angular velocity, with the factor determined by the number of polygons see figure 3.13 ; . robustness. it seems that the separating plane algorithm is much more robust than i collide. i fairly positive that during the port of i collide to our data structures i have not impaired its robustness. i observed that with certain rotational velocities, the algorithm reported collisions although the two spheres had a distance 2.5 even with moderate polygon counts ; . in addition, with polygon counts 5, 000 the algorithm ran into cycles with length 200 but 1000, even with distances well above 2. this means that the algorithm considered over 200 feature pairs before it finally detected a cycle and thus assumed that a collision has occurred ; . maybe these problems persist because of the "flaring" of voronoi regions. by flaring, some planes are turned "in", some "out", and the amounts are chosen such that afterwards all voronoi regions overlap slightly. so, it could be that with large polygon counts i.e., small dihedral angles ; , even non-adjacent voronoi regions overlap. maybe it is not the flaring itself causing the problems, but the fixed amount in degrees ; . on the other hand, it might be non-trivial to calculate the right amount numerically stable and video slots games.

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