✨ Dimensionality Reduction Techniques in Machine Learning

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When dealing with high-dimensional datasets, models can become slow, prone to overfitting, and difficult to interpret. This is where dimensionality reduction comes in — the process of reducing the number of features while retaining as much useful information as possible.

📌 The Question

Which of the following are techniques for dimensionality reduction?

Options:

  1. ✅ PCA (Principal Component Analysis)

  2. ❌ StandardScaler

  3. ✅ Lasso Regression

  4. ✅ t-SNE (t-distributed Stochastic Neighbor Embedding)

🌲 Explanation of Each Option

1. PCA (Principal Component Analysis) ✅

2. StandardScaler ❌

  • StandardScaler is not a dimensionality reduction technique.

  • It only normalizes the scale of features (mean = 0, variance = 1).

  • While scaling is important before applying PCA or regression, it doesn’t reduce dimensions.

3. Lasso Regression ✅

  • Lasso (Least Absolute Shrinkage and Selection Operator) adds L1 regularization.

  • It forces some coefficients to become exactly zero, effectively removing irrelevant features.

  • This makes it a feature selection method, which is a form of dimensionality reduction.

4. t-SNE (t-distributed Stochastic Neighbor Embedding) ✅

  • t-SNE is a nonlinear technique that projects high-dimensional data into 2D or 3D for visualization.

  • It preserves local similarities (points that are close in high dimensions remain close in low dimensions).

  • Extremely useful for visualizing clusters in high-dimensional data.

🚀 Key Takeaways

  • Dimensionality Reduction Techniques: PCA, Lasso Regression, t-SNE

  • Not Dimensionality Reduction: StandardScaler (it’s preprocessing, not feature reduction).

👉 Would you like me to merge this with the Decision Tree max leaf nodes blog into one combined blog post (like a "Machine Learning Interview Q&A" style article), or keep them as separate blog posts?

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