Learn how to carry out principal component analysis (PCA). This video covers matrix decomposition, SVD, and principal components.
- [Instructor] Singular value decomposition … is a linear algebra method that you can use … to decompose a matrix into three resultant matrices. … You do this in order to reduce information … redundancy and noise. … SVD is most commonly used for principal component analysis. … And that's the machine learning method we're about … to discuss in this section. … But first let me give you a brief refresher … in case you have taken linear algebra. … You'll recognize how SVD works. … You can see here we've got our original matrix. … This is our original dataset. … It's called A. … And we decompose it into three resultant matrices: … U, S, and V. … U is the left orthogonal matrix and it holds … all of the important non-information redundant … information about the observations in the original dataset. … V is the right orthogonal matrix and it hold … all of the important non-redundant information … on features in the original dataset. … S, this is the diagonal matrix and it contains … all of the information about the decomposition processes …
Author
Released
10/25/2019- Why use Python for data science
- Machine learning 101
- Linear regression
- Logistic regression
- Clustering models: K-means and hierarchal models
- Dimension reduction methods
- Association rules
- Ensembles methods
- Introduction to neural networks
- Decision tree models
Skill Level Intermediate
Duration
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Introduction
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1. Introduction to Data Science
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Defining data science5m 9s
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Where does AI fit in?3m 29s
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2. Introduction to Machine Learning
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Machine learning 10110m 45s
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3. Regression Models
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Linear regression11m 18s
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Multiple linear regression8m 36s
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4. Clustering Models
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K-means method12m 31s
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Hierarchical methods13m 31s
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DBSCAN for outlier detection9m 43s
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5. Dimension Reduction Methods
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Explanatory factor analysis5m 11s
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6. Other Popular Machine Learning Methods
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Bayesian models with Naive Bayes12m 10s
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Conclusion
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Next steps1m 22s
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Video: Principal component analysis (PCA)