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  2. DBSCAN - Wikipedia

    en.wikipedia.org/wiki/DBSCAN

    MinPts: As a rule of thumb, a minimum minPts can be derived from the number of dimensions D in the data set, as minPts ≥ D + 1. The low value of minPts = 1 does not make sense, as then every point is a core point by definition. With minPts2, the result will be the same as of hierarchical clustering with the single link metric, with the ...

  3. OPTICS algorithm - Wikipedia

    en.wikipedia.org/wiki/OPTICS_algorithm

    Like DBSCAN, OPTICS requires two parameters: ε, which describes the maximum distance (radius) to consider, and MinPts, describing the number of points required to form a cluster. A point p is a core point if at least MinPts points are found within its ε -neighborhood N ε ( p ) {\displaystyle N_{\varepsilon }(p)} (including point p itself).

  4. SUBCLU - Wikipedia

    en.wikipedia.org/wiki/SUBCLU

    SUBCLU is an algorithm for clustering high-dimensional data by Karin Kailing, Hans-Peter Kriegel and Peer Kröger. [1] It is a subspace clustering algorithm that builds on the density-based clustering algorithm DBSCAN. SUBCLU can find clusters in axis-parallel subspaces, and uses a bottom-up, greedy strategy to remain efficient.

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  6. Talk:DBSCAN - Wikipedia

    en.wikipedia.org/wiki/Talk:DBSCAN

    The low value of minPts = 1 does not make sense, as then every point on its own will already be a cluster. With minPts = 2, the result will be the same as of hierarchical clustering with the single link metric, with the dendrogram cut at height ε. In other words, they are using single-link clustering by the name "FOF" in cosmology, not DBSCAN.

  7. Apache SystemDS - Wikipedia

    en.wikipedia.org/wiki/Apache_SystemDS

    The following code snippet [1] ... = dbscan (X = X, eps = 2.5, minPts = 360) Improvements. SystemDS 2.0.0 is the first major release under the new name. This release ...

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  9. Determining the number of clusters in a data set - Wikipedia

    en.wikipedia.org/wiki/Determining_the_number_of...

    The average silhouette of the data is another useful criterion for assessing the natural number of clusters. The silhouette of a data instance is a measure of how closely it is matched to data within its cluster and how loosely it is matched to data of the neighboring cluster, i.e., the cluster whose average distance from the datum is lowest. [8]