Introduction to K-Means Clustering for Cancer Subtype Identification
This blog introduces you to K-Means Clustering – a powerful machine-learning technique for analyzing complex biological data.

Introduction to K-Means Clustering for Cancer Subtype Identification

Introduction

Cancer is not a monolithic disease. Diverse subtypes with unique characteristics exist within a single type, like breast cancer. This heterogeneity is partly due to variations in gene expression – the level of activity of different genes within a tumor. Identifying these subtypes is crucial for personalized medicine .?

But how do we make sense of all this complexity?

This blog introduces you to K-Means Clustering – a powerful machine-learning technique for analyzing complex biological data.


Understanding Cancer Subtypes

Cancer subtypes are distinct groups within a cancer type with unique:

  • Genetic makeup ? Mutations and gene expression patterns
  • Cellular characteristics ? Morphology and behavior
  • Clinical behavior ? Response to treatment and prognosis

Identifying these subtypes allows for:

  • Targeting therapies to specific subtype vulnerabilities.
  • Increased patient survival rates and reduced side effects.
  • Grouping patients with similar subtypes for clinical trials.

However, traditional methods for subtype identification can be limited.

What is K-Means Clustering?

Clustering is a data analysis technique that groups similar data points. K-Means Clustering is a popular unsupervised machine learning algorithm for this task.

What it does:

  • Groups similar data points together.
  • Divide data into a specific number of clusters (defined by K).

How does it work?

Imagine a dataset where each data point represents a cancer patient, and the features are the expression levels of thousands of genes. K-Means sorts patients into predefined groups (k clusters) based on the similarity of their gene expression patterns.

Here we observe unlabeled data points grouped by similar colors. Now, let's explore the outcome of applying k-means clustering to this dataset.

Since K-Means works with unlabeled data, initially, by visualizing the data points, we can see if any clusters are emerging. This can give us a good starting point for the number of clusters (K) we’ll have to specify in our next steps.

Here's a step-by-step breakdown:

  • Define the number of clusters (k): This is a crucial step as it determines the number of groups your data will be divided into. There's no one-size-fits-all solution, and the appropriate value for k depends on your data and the insights you're seeking.
  • Initialize centroids: Imagine these as the center points of your clusters. You can randomly select k data points as the initial centroids, or use more sophisticated methods like k-means++.

Start by randomly selecting k data points to serve as the initial centroids. After assigning all data points to their respective clusters, recalculate the centroid (mean) for each cluster. These recalculated centroids become the new center points for the clusters.

  • Assign data points to clusters: Calculate the distance between each data point and all the centroids. A common distance metric is the Euclidean distance. Assign each data point to the cluster with the nearest centroid.
  • Recompute centroids: Once all data points are assigned to clusters, recalculate the centroid (mean) of each cluster. This becomes the new center point that represents the group.

Continue the iterative process until a stopping criterion is met. This criterion typically involves observing that the centroids no longer exhibit significant movement between iterations, signifying that the clusters have reached a stable state.

  • Repeat steps 3 and 4: Continue iterating through steps 3 and 4 until a stopping criterion is met. This criterion is typically when the centroids no longer move significantly between iterations, indicating that the clusters have stabilized.

Before K-Means Clustering (unlabeled data points scattered across the plot and lack of clear groupings) VS After K-Means Clustering (data points grouped into distinct clusters and each cluster is represented by a centroid).

Additional Considerations:

  • The initial placement of cluster centers can significantly impact the final results. Techniques like k-means++ help mitigate this, but some level of randomness remains.
  • K-Means assumes clusters are roughly spherical. Cancer data may exhibit more elongated or irregular cluster shapes, leading to inaccurate groupings.
  • The true number of subtypes may not be known beforehand. Choosing the wrong k can lead to misleading results.
  • Outlier data points can distort the clustering process and skew cluster centers. Pre-processing steps to handle outliers may be necessary.

Conclusion

Identifying cancer subtypes is essential for personalized medicine. This blog discussed K-Means Clustering – a valuable tool for analyzing complex cancer gene expression data for identifying new cancer subtypes.

While K-Means has limitations, it serves as a starting point for further exploration. In our next blog, we’ll cover hierarchical clustering – another important machine-learning technique used in omics research.?

If you are ready to learn more about machine learning and its applications in omics research, then join us for our upcoming workshop on “OmicsLogic Introduction to Machine Learning Using Python” where you'll dive deeper into this fascinating topic and gain hands-on experience with real-world datasets.

?? Date: May 08 - May 10, 2024

?? Time: 7:00 PM IST | 8:30 AM CST

?? Location: Online

For more information about the workshop curriculum and session details, register here: https://forms.gle/L5fpMtyjVPfGUCzDA ?

#KMeans #UnsupervisedLearning #MachineLearning #PCA #Python

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