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Multivariate t-distribution
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Discriminant Analysis: Bayes Rule
Covers the Bayes discriminant rule for allocating individuals to populations based on measurements and prior probabilities.
Multivariate Statistics: Normal Distribution
Introduces multivariate statistics, covering normal distribution properties and characteristic functions.
Spherical & Elliptical Distributions
Covers spherical and elliptical distributions of random vectors.
Copulas: Properties and Applications
Covers copulas, Sklar's Theorem, meta distributions, and various dependence measures like rank correlations and coefficients of tail dependence.
Gaussian Random Vectors: Conditional Generation
Explores generating Gaussian random vectors with specific components based on observed values and explains the concept of positive definite covariance functions in Gaussian processes.
Bayesian Inference: Gaussian Variables
Explores Bayesian inference for Gaussian random variables, covering joint distribution, marginal pdfs, and the Bayes classifier.
Multinomial Distribution
Covers the multinomial distribution, joint density, marginal distribution, and conditional distribution.
Copulas and Extreme Values
Explores copulas for measuring dependence strength in distributions and transforming variables to unit Fréchet margins.
Transformations of Joint Densities
Covers the transformations of joint continuous densities and their implications on probability distributions.
Random Vectors & Distribution Functions
Covers random vectors, joint distribution, conditional density functions, independence, covariance, correlation, and conditional expectation.