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Unsupervised Learning: Clustering

Unsupervised Learning: Clustering. Some material adapted from slides by Andrew Moore, CMU. Visit http://www.autonlab.org/tutorials/ for Andrew’s repository of Data Mining tutorials. Unsupervised Learning. Supervised learning used labeled data pairs (x, y) to learn a function f : X→Y.

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Unsupervised Learning: Clustering

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  1. Unsupervised Learning: Clustering Some material adapted from slides by Andrew Moore, CMU. Visit http://www.autonlab.org/tutorials/ for Andrew’s repository of Data Mining tutorials.

  2. Unsupervised Learning • Supervised learning used labeled data pairs (x, y) to learn a function f : X→Y. • But, what if we don’t have labels? • No labels = unsupervised learning • Only some points are labeled = semi-supervised learning • Labels may be expensive to obtain, so we only get a few. • Clustering is the unsupervised grouping of data points. It can be used for knowledge discovery.

  3. Clustering Data

  4. K-Means Clustering • K-Means ( k , data ) • Randomly choose k cluster center locations (centroids). • Loop until convergence • Assign each point to the cluster of the closest centroid. • Reestimate the cluster centroids based on the data assigned to each.

  5. K-Means Clustering • K-Means ( k , data ) • Randomly choose k cluster center locations (centroids). • Loop until convergence • Assign each point to the cluster of the closest centroid. • Reestimate the cluster centroids based on the data assigned to each.

  6. K-Means Clustering • K-Means ( k , data ) • Randomly choose k cluster center locations (centroids). • Loop until convergence • Assign each point to the cluster of the closest centroid. • Reestimate the cluster centroids based on the data assigned to each.

  7. K-Means Animation Example generated by Andrew Moore using Dan Pelleg’s super-duper fast K-means system: Dan Pelleg and Andrew Moore. Accelerating Exact k-means Algorithms with Geometric Reasoning. Proc. Conference on Knowledge Discovery in Databases 1999.

  8. Problems with K-Means • Very sensitive to the initial points. • Do many runs of k-Means, each with different initial centroids. • Seed the centroids using a better method than random. (e.g. Farthest-first sampling) • Must manually choose k. • Learn the optimal k for the clustering. (Note that this requires a performance measure.)

  9. Same-cluster constraint (must-link) Different-cluster constraint (cannot-link) Problems with K-Means • How do you tell it which clustering you want? • Constrained clustering techniques

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