- No; in a convex set, given two points, the segment connecting them always lies inside the set.
- Considering the radial structure of the dataset, the RBF kernel can generally solve the problem.
- With ε=1.0, many points are not density-reachable. When the radius of the balls is reduced, we should expect more noisy points.
- No; k-medoids can employ any metric.
- No; DBSCAN is not sensitive to the geometry, and can manage any kind of cluster structure.
- We have shown that the performance of mini-batch K-means is slightly worse than k-means. Therefore, the answer is yes. It's possible to save memory by using a batch algorithm.
- Considering that the variance of the noise is σ2=0.005 → σ ≈ 0.07, which is about 14 times smaller than the cluster standard deviation, we cannot expect such a large number of new assignments (80%) in a stable clustering...
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