Contents
- 1 What kind of problems would K-means be suitable for?
- 2 How do you select variables for K-means clustering?
- 3 How do we decide the value of K for K-means?
- 4 What are disadvantages of K-means clustering?
- 5 What are the parameters of the k-means algorithm?
- 6 What’s the difference between k means and k-medoids?
What kind of problems would K-means be suitable for?
k-means can typically be applied to data that has a smaller number of dimensions, is numeric, and is continuous. think of a scenario in which you want to make groups of similar things from a randomly distributed collection of things; k-means is very suitable for such scenarios.
How do you select variables for K-means clustering?
To select variables, we applied VS-KM (variable-selection heuristic for K-means clustering) procedure (Brusco and Cradit, 2001). To identify outliers, we used a hybrid approach combining a clustering based approach and distance based approach.
When Should K-means clustering be used?
The K-means clustering algorithm is used to find groups which have not been explicitly labeled in the data. This can be used to confirm business assumptions about what types of groups exist or to identify unknown groups in complex data sets.
How do we decide the value of K for K-means?
There is a popular method known as elbow method which is used to determine the optimal value of K to perform the K-Means Clustering Algorithm. The basic idea behind this method is that it plots the various values of cost with changing k. As the value of K increases, there will be fewer elements in the cluster.
What are disadvantages of K-means clustering?
It requires to specify the number of clusters (k) in advance. It can not handle noisy data and outliers. It is not suitable to identify clusters with non-convex shapes.
How to run k-means for an arbitrary k?
To answer that question, we are going to run K-means for an arbitrary K. Let’s pick 3. The kmeans () function outputs the results of the clustering.
What are the parameters of the k-means algorithm?
The K-means algorithm accepts two parameters as input: A K value, which is the number of groups that we want to create. Conceptually, the K-means behaves as follows:
What’s the difference between k means and k-medoids?
This would make sense because a teenager is “closer” to being a kid than an adult is. A more generic approach to K-Means is K-Medoids. K-Medoids works similarly as K-Means, but the main difference is that the centroid for each cluster is defined as the point that reduces the within-cluster sum of distances.
When to use k-means in clustering analysis?
It keeps repeating the steps 2 and 3 until either when the groups are stabilized, that is, when no points are reallocated to another centroid or when it reaches the maximum number of iterations (the stats library uses 10 as default). The bigger is the K you choose, the lower will be the variance within the groups in the clustering.