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It seems they both perform clustering. They both reduce the dimensionality of the input data and classify further inputs based upon their distance/similarity to the center points. These points then update to accommodate the new data.

I am yet to understand how these two methods are different. I suppose it depends on the problem to be solved. How could each be suited to different problems (advantages/disadvantages)?

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  • $\begingroup$ What do they have in common except computing distances? In fact, SOMs are often used as a step before k-means, because SOMs do not produce clusters (instead, you run k-means on the mapped data - SOM itself is not a clustering algorithm!). $\endgroup$ – Has QUIT--Anony-Mousse Jun 16 '18 at 17:56

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