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Now using the new centroids
we compute the new centroids,
we compute the Euclidean
distance of each object.
Step 3
Based on the lowest distance to the centroids the new
clusters are {1,2} and {3, 4, 5, 6, 7}
New centroids are again calculated
m1= (1.25, 1.5)
m2= (3.90, 5.1)
Previous step is repeated and
we can see that there is no
change in clusters.
The clusters are {1,2} and
{3,4,5,6,7}
Thus the algorithm has come to a convergence and the final
result consists of two clusters. {1, 2} and {3,4,5,6,7}
• It is relatively efficient and fast. It computes result at
O(tkn), where n is number of objects or points, k is
number of clusters and t is number of iterations.
• k-means clustering can be applied to machine
learning or data mining
• Used on acoustic data in speech understanding to
convert waveforms into one of k categories (known
as Vector Quantization)
• It can be used in Image Segmentation.
• Also used for choosing color palettes on old
fashioned graphical display devices and Image
Quantization.
Applications of K-Mean Clustering
CONCLUSION
• K-means algorithm is useful for undirected
knowledge discovery and is relatively simple.
• K-means has found wide spread usage in lot of
fields, ranging from unsupervised learning of
neural network, Pattern recognitions,
Classification analysis, Artificial intelligence,
image processing, machine vision, and many
others.

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K means clustering

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  • 14. Now using the new centroids we compute the new centroids, we compute the Euclidean distance of each object. Step 3 Based on the lowest distance to the centroids the new clusters are {1,2} and {3, 4, 5, 6, 7} New centroids are again calculated m1= (1.25, 1.5) m2= (3.90, 5.1)
  • 15. Previous step is repeated and we can see that there is no change in clusters. The clusters are {1,2} and {3,4,5,6,7} Thus the algorithm has come to a convergence and the final result consists of two clusters. {1, 2} and {3,4,5,6,7}
  • 16.
  • 17.
  • 18. • It is relatively efficient and fast. It computes result at O(tkn), where n is number of objects or points, k is number of clusters and t is number of iterations. • k-means clustering can be applied to machine learning or data mining • Used on acoustic data in speech understanding to convert waveforms into one of k categories (known as Vector Quantization) • It can be used in Image Segmentation. • Also used for choosing color palettes on old fashioned graphical display devices and Image Quantization. Applications of K-Mean Clustering
  • 19. CONCLUSION • K-means algorithm is useful for undirected knowledge discovery and is relatively simple. • K-means has found wide spread usage in lot of fields, ranging from unsupervised learning of neural network, Pattern recognitions, Classification analysis, Artificial intelligence, image processing, machine vision, and many others.