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PCA Ref. #: ___Program COOPERATION AGREEMENT BETWEEN[FULL NAME OF IMPLEMENTING PARTNER] AND REUNITED NATIONS C CHILDREN FUND FOR REIMPLEMENTATION OF UNICEF FUNDED Program RELATING TO THE UNICEF Program
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01
Standardize the data if necessary to have all variables on the same scale.
02
Compute the covariance matrix of the standardized data.
03
Obtain the eigenvectors and eigenvalues of the covariance matrix.
04
Sort the eigenvectors by decreasing eigenvalues to rank the principal components.
05
Select the top k eigenvectors to represent the data in a lower-dimensional space, where k is the number of desired principal components.

Who needs principal component analysisnature methods?

01
Researchers and data scientists who are looking to reduce the dimensionality of their data while retaining most of the variance.
02
Individuals interested in exploring the underlying patterns and relationships within a dataset.
03
Scientists and engineers looking to interpret large datasets with possibly correlated variables.
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Principal component analysis (PCA) is a statistical technique used to simplify data by reducing the number of variables while retaining the most important information.
Researchers, scientists, and data analysts who are working with large datasets and seeking to reduce the dimensionality of their data.
To fill out a principal component analysis (PCA), one must first standardize the data, calculate the covariance matrix, compute the eigenvectors and eigenvalues, and then select the principal components.
The purpose of PCA is to identify patterns in data, reduce dimensionality, and highlight the most important information within the dataset.
The input data, covariance matrix, eigenvectors, eigenvalues, and the selected principal components.
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