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Related lectures (24)
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Exponential Family: Definition and Properties
Covers the Exponential Family, including its definition, sufficient statistics, and distribution properties.
Linear Algebra: Projection and Rotation
Covers projection, rotation, white Gaussian noise, and waveform observation in linear algebra.
Sufficient Statistics: Understanding Data Compression
Explores sufficient statistics, data compression, and their role in statistical inference, with examples like Bernoulli Trials and exponential families.
Sampling Distributions: Understanding Ancillary Statistics
Explores ancillary statistics, sufficiency, and minimally sufficient statistics in sampling distributions.
Exponential Family Distributions
Covers exponential family distributions, natural parameters, sufficient statistics, and logistic regression.
Maximum Likelihood Estimation: Theory and Examples
Covers maximum likelihood estimation, including the Rao-Blackwell Theorem proof and practical examples of deriving estimators.
Eliminating Nuisance Parameters: Statistical Inference
Covers the elimination of nuisance parameters in statistical inference using Lemmas 14 and 15.
Entropy and Sampling Theory
Explores entropy, exponential family, sampling theory, and statistical inference from samples.
Probability Models: Fundamentals
Introduces the basics of probability models, covering random variables, distributions, and statistical estimation.
Statistical Estimation Methods
Covers statistical estimation methods, including maximum likelihood and Bayesian estimation.