4.9 • 848 Ratings
🗓️ 8 November 2020
⏱️ 35 minutes
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Primary clustering tools for practical applications include K-means using scikit-learn or Faiss, agglomerative clustering leveraging cosine similarity with scikit-learn, and density-based methods like DBSCAN or HDBSCAN. For determining the optimal number of clusters, silhouette score is generally preferred over inertia-based visual heuristics, and it natively supports pre-computed distance matrices.
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0:00.0 | You're listening to Machine Learning Applied. |
0:02.8 | In this episode, we're going to talk about practical clustering tools, per the usual difference |
0:08.1 | between Machine Learning Guide and Machine Learning Applied. |
0:10.7 | I won't be talking about any theory about clustering or how these clustering algorithms work. |
0:16.0 | I'm just going to be talking about some of the Scikit Learn packages and some of the tips and tricks that I've found |
0:22.2 | useful in actually applying clustering techniques in Nothi. And hopefully in a future |
0:28.2 | machine learning guide episode, I'll talk about the theory behind some of these tools and |
0:33.0 | clustering in general, et cetera. Now, the first tool I'm going to talk about is Sykit learn K means. |
0:40.9 | Everyone knows K means. K means is just the most popular clustering algorithm ever, just ever. |
0:48.6 | It's everyone uses it 99% of the time if they're clustering, they're using K means. |
0:53.8 | And in fact, I just recommend trying k-means first. |
0:57.1 | If you need to cluster your vectors, try k-means. |
0:59.8 | If it works great. |
1:02.0 | If not, then you'll move on to basically the other tools we'll talk about in this episode. |
1:07.8 | How does k-means work kind of generally in practice? |
1:11.4 | We're not going to talk about theory. I don't want to talk about how these centroids move around and then the points |
1:15.9 | shift and all these things. I want to talk about in practice, you will be using the Psykitlearn |
1:21.6 | clustering.kling.kmeans package and you will specify up front a number of clusters. So let's say you have a thousand |
1:30.7 | vectors. That's your matrix. A thousand by ten, ten being the number of dimensions per |
1:37.2 | vector in your matrix. Well, you would need to know in advance how many clusters you're going |
1:43.3 | to be clustering your matrix into. And then what |
1:46.1 | will happen is you'll say, K means, parentheses, n underscore clusters equals number of clusters. And in |
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