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K-Means Clustering in Machine Learning

Learn about K-Means Clustering in this comprehensive Machine Learning tutorial. Explore the mechanics of centroid-based clustering. Learn how K-Means iteratively moves centroids to group data points, and how the Elbow Method helps you find the perfect number of clusters.

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Centroid Seek

Finding centers.

Quick Quiz //

Is K-Means supervised or unsupervised?


What if you have data but no answers? Unsupervised learning finds the labels for you. K-Means is the algorithm that brings order to unlabeled chaos.

1The Centroid Logic

K-Means works by placing 'K' number of points called Centroids in your feature space. It then assigns every data point to its nearest centroid. After assignment, it calculates the average of those points and moves the centroid to that new 'mean' position.

2Finding the Elbow

A common question is: 'How do I know what K should be?'. The Elbow Method provides the answer. By plotting the Inertia (sum of squared distances) against the number of clusters, you'll see a sharp drop that eventually levels off. The 'elbow' of this curve is the optimal K.

3The Limitations

K-Means is incredibly fast but has weaknesses. It assumes clusters are spherical and similar in size. It also struggles with noise and outliers, which can pull centroids away from the true center of the data.

?Frequently Asked Questions

Pascual Vila

Pascual Vila

Frontend Instructor // Code Syllabus

Lesson Glossary

[01]Unsupervised Learning

Machine learning where the model is not provided with labels (y).

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fit(X)

[02]Centroid

The mathematical center of a cluster.

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kmeans.cluster_centers_

[03]Inertia

Sum of squared distances of samples to their closest cluster center.

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kmeans.inertia_

[04]Elbow Method

A technique used to determine the optimal number of clusters (K).

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Plotting Inertia vs K

[05]Convergence

The state when centroids no longer move significantly between iterations.

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Stop condition

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