Difference between revisions of "Hierarchical Clustering; Agglomerative (HAC) & Divisive (HDC)"
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* [http://www.researchgate.net/publication/315966848_Exploreing_K-Means_with_Internal_Validity_Indexes_for_Data_Clustering_in_Traffic_Management_System Exploreing K-Means with Internal Validity Indexes for Data Clustering in Traffic Management System | S. Nawrin, S. Akhter and M. Rahatur] | * [http://www.researchgate.net/publication/315966848_Exploreing_K-Means_with_Internal_Validity_Indexes_for_Data_Clustering_in_Traffic_Management_System Exploreing K-Means with Internal Validity Indexes for Data Clustering in Traffic Management System | S. Nawrin, S. Akhter and M. Rahatur] | ||
| − | Hierarchical clustering algorithms actually fall into 2 categories: | + | |
| + | Hierarchical clustering algorithms actually fall into 2 categories: | ||
| + | # Agglomerative; bottom-up | ||
| + | # Divisive; top-down | ||
Revision as of 08:39, 7 January 2019
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- Hierarchical Cluster Analysis (HCA)
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- K-Means
- Exploreing K-Means with Internal Validity Indexes for Data Clustering in Traffic Management System | S. Nawrin, S. Akhter and M. Rahatur
Hierarchical clustering algorithms actually fall into 2 categories:
- Agglomerative; bottom-up
- Divisive; top-down
Agglomerative Clustering - Bottom Up
Bottom-up algorithms treat each data point as a single cluster at the outset and then successively merge (or agglomerate) pairs of clusters until all clusters have been merged into a single cluster that contains all data points. Bottom-up hierarchical clustering is therefore called hierarchical agglomerative clustering or HAC. This hierarchy of clusters is represented as a tree (or dendrogram). The root of the tree is the unique cluster that gathers all the samples, the leaves being the clusters with only one sample. The 5 Clustering Algorithms Data Scientists Need to Know | Towards Data Science
Hierarchical clustering does not require us to specify the number of clusters and we can even select which number of clusters looks best since we are building a tree. Additionally, the algorithm is not sensitive to the choice of distance metric; all of them tend to work equally well whereas with other clustering algorithms, the choice of distance metric is critical. A particularly good use case of hierarchical clustering methods is when the underlying data has a hierarchical structure and you want to recover the hierarchy; other clustering algorithms can’t do this. These advantages of hierarchical clustering come at the cost of lower efficiency, as it has a time complexity of O(n³), unlike the linear complexity of K-Means and GMM.
Divisive Clustering = Top Down