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Lecture
Statistical Inference
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Related lectures (57)
Generalized Linear Models: A Brief Review
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Provides an overview of Generalized Linear Models, focusing on logistic and Poisson regression models, and their implementation in R.
Eigenstate Thermalization Hypothesis
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Explores the Eigenstate Thermalization Hypothesis in quantum systems, emphasizing the random matrix theory and the behavior of observables in thermal equilibrium.
Conditional Probability: Definition and Examples
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Explains the calculation of conditional probability with definitions and examples.
Expectation Maximization: Learning Parameters
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Covers the Expectation Maximization algorithm for learning parameters and dealing with unknown variables.
Applications of Quantum Science: Densities and Statistics
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Covers the applications of densities and statistics in quantum science, focusing on binomial and Poisson distributions.
L-Moment Estimation: Probability-Weighted Moments
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Covers L-moment estimation, probability-weighted moments, and maximum likelihood inference basics.
Log-Concave Functions
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Covers the concept of log-concave functions and their implications in probability distributions and Gaussian correlation inequalities.
Extreme Value Theory: Applications and Threshold Selection
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Explores extremal limit theorems, applications like Vargas rainfall data, and fitting piecewise Generalized Pareto Distributions.
Poisson Process: Density Theory and Applications
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Explores Poisson processes, joint density, independence of events, and likelihood estimation.
Important Sampling: Monte Carlo Estimation
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Covers important sampling for efficient Monte Carlo estimation of expected values using a new distribution to reduce variance.
Gaussian Mixture Models & Noisy Signals
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Explores Gaussian mixture models and denoising noisy signals using a probabilistic approach.
General Linear Model: Model Selection
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Explores the General Linear Model, significance testing, model selection, and parameter inference.
Central Limit Theorem
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Covers the central limit theorem, showing how random processes converge to a normal distribution.
Dispersion Models: Understanding Axial Dispersion Coefficient
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Explores dispersion models and the axial dispersion coefficient in fluid systems.
Untitled
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Data Analysis Techniques: Amplitude Shift Keying and Graphical Methods
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Covers amplitude shift keying and various data analysis techniques using Jupyter Notebooks.
Linear Regression Basics
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Covers the basics of linear regression, instrumental variables, heteroskedasticity, autocorrelation, and Maximum Likelihood Estimation.
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