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Covers the theory of sampling, focusing on statistics for mathematicians.
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Explores advanced techniques in acceptance-rejection methods and sampling from normal distributions.
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Explores advanced Acceptance-Rejection methods, sampling from normal distribution, and multivariate random variable generation.
Convergence of Random Variables
Explores the convergence of random variables, the law of large numbers, and the distribution of failure time.
Optimal Tests for Simple Hypotheses
Discusses optimal tests for simple hypotheses and the significance of standardized distance in hypothesis testing.
Interval Estimation: Method of Moments
Covers the method of moments for estimating parameters and constructing confidence intervals based on empirical moments matching distribution moments.
ANOVA and Factorial Experiments
Explores ANOVA, factorial experiments, and model evaluation techniques.
Confidence Intervals and Hypothesis Testing
Explores confidence intervals, hypothesis testing, and ROC curves in statistical analysis.
Gaussian Random Vectors
Explores Gaussian random vectors and their statistical properties, emphasizing the importance of specifying statistical properties in complex valued random vectors.
Probability and Statistics
Covers p-quantile, normal approximation, joint distributions, and exponential families in probability and statistics.

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