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1
Statistical Methods Intro Lecture (Day 1)
2
Statistical Methods: Intro to Probability and Counting
3
Conditional Probability, Bayes' Theorem, and Independence
4
Independent Events Continued and Bayes' Theorem Example
5
Random Variables, Probability Distributions, Cumulative Distribution Functions
6
Discrete CDFs, Expected Values, and Binomial Distribution Intro
7
Discrete Distributions:: Binomial, Negative Binomial, Hypergeometric, and Poisson
8
Statistical Methods: Review Problems For Discrete Distributions
9
Continuous Random Variables, PDFs, Uniform Dist, CDFs
10
Continuous Random Variables, Expected Values, and the Normal Distribution
11
Continuous Distributions: Exponential, Gamma, Weibull, Lognormal, and Beta. Also Joint Probability
12
Joint Distributions, Continuous Random Variables, Expected Values and Covariance
13
Covariance and Correlation and the Central Limit Theorem
14
Confidence Intervals for the Mean and Population Proportion.
15
Full Lecture: Confidence Intervals for Standard Deviation and General Hypothesis Testing
16
Hypothesis Testing Lecture Continued
17
Statistical Methods Exam 2 Review Problems
18
Statistical Methods Exam 2 Review Problems Continued
19
Hypothesis Testing Continued (Single and Two Sample Tests)
20
Two Sample Hypothesis Tests Continued | Paired Data and Population Proportions
21
Single Factor Anova Lecture
22
Linear Regression Intro Lecture: Calculus Based Lecture
23
Hypothesis Testing Linear Regression Parameters
24
Statistical Methods Exam 3 Review Problems
Description:
Dive into a comprehensive 23-hour lecture series on statistical methods covering probability, distributions, hypothesis testing, and regression analysis. Learn about conditional probability, Bayes' theorem, random variables, discrete and continuous distributions, confidence intervals, ANOVA, and linear regression. Explore practical applications through review problems and exam preparation sessions. Gain a solid foundation in statistical concepts and techniques essential for data analysis and research across various fields.

Statistical Methods

Jonathan Walters
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