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Principal Component Analysis (PCA) is a dimensionality reduction technique used in machine learning and statistics. The main purpose of PCA is to transform high-dimensional data into a new coordinate system, called the principal component space, where the data's variability is maximized. By doing so, PCA aims to capture the most important information in the data while reducing its dimensionality.
Here are the key concepts and steps involved in Principal Component Analysis:
Variance and Covariance:
Eigenvalues and Eigenvectors:
Principal Components:
Standardization:
Covariance Matrix Calculation:
Eigenvalue and Eigenvector Calculation:
Selection of Principal Components:
Transformation:
Dimensionality Reduction:
Feature Extraction:
Visualization:
Noise Reduction:
Data Compression:
Decorrelation:
PCA is a versatile technique widely used in various fields, including image processing, signal processing, and machine learning, to preprocess and analyze data effectively. It is a powerful tool for understanding the underlying structure of complex datasets and enhancing the interpretability of the data.
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