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Statistics
Multivariate Analysis
1. Introduction to Multivariate Analysis
2. Foundations in Matrix Algebra and Random Vectors
3. The Multivariate Normal Distribution
4. Data Preparation and Exploration
5. Principal Component Analysis
6. Factor Analysis
7. Multiple Linear Regression
8. Multivariate Analysis of Variance
9. Discriminant Analysis
10. Logistic Regression
11. Cluster Analysis
12. Canonical Correlation Analysis
13. Multidimensional Scaling
14. Advanced Multivariate Methods
Discriminant Analysis
Discriminant Analysis Objectives
Group Classification
Group Separation
Dimension Reduction
Types of Discriminant Analysis
Descriptive Discriminant Analysis
Predictive Discriminant Analysis
Two-Group Analysis
Multiple-Group Analysis
Discriminant Function Development
Linear Discriminant Function
Quadratic Discriminant Function
Fisher's Linear Discriminant
Assumptions
Multivariate Normality
Equal Covariance Matrices
Independence of Observations
Linear Relationships
Two-Group Discriminant Analysis
Discriminant Function Derivation
Group Centroids
Classification Rule
Cutting Score Determination
Multiple-Group Discriminant Analysis
Number of Discriminant Functions
Canonical Discriminant Functions
Eigenvalue Problem
Successive Extraction
Interpretation of Results
Standardized Discriminant Coefficients
Structure Matrix
Group Centroids
Territorial Map
Classification Procedures
Classification Functions
Posterior Probabilities
Prior Probabilities
Classification Rules
Validation and Accuracy Assessment
Hit Ratio
Confusion Matrix
Cross-Validation
Leave-One-Out
Holdout Method
Press's Q Statistic
Stepwise Discriminant Analysis
Variable Selection Criteria
Forward Selection
Backward Elimination
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10. Logistic Regression