• Priyavrat Bhartia (A-O) and
• Padraic Malinowski (P-Z)

Chapter 1

• Lecture 1, Section 1.1, 1.2
  Class Examples:
  Ex.1 click here
  Ex. 2 click here
  Homework 1 due 9/30: click here

Chapter 3

• Lecture 2, Section 3.1
  Homework 2 due 10/2: click here
  
• Lecture 3, Section 3.2
  Homework 3 due 10/4: click here
  
• x-hour on 10/3
  
• Lecture 4, Section 3.2 (up to hypothesis testing)
  Homework 4 due 10/7: click here
• Lecture 5, Section 3.2 (rest)
  Homework 5 due 10/9: click here
  
• QUIZ during x-hour on 10/10 - covers Ch. 1, Ch. 3

Chapter 4

• Lecture 6, Section 4.1 Bayes Rule
  Homework 6 due 10/11: click here
• Lecture 7, Section 4.1
  False Positives Example click here
  Monte Hall Example click here
  NBA Lottery Example click here
  Homework 7 due 10/14: click here
• Lecture 8, Section 4.1 Joint Distributions
  Homework 8 due 10/16: click here
  

Chapter 5

• Lecture 9, Section 5.1 Important distributions (uniform, binomial, geoemtric, negative binomial, Poisson)
  Homework 9 due 10/18: click here

Chapter 6

• Lecture 10, Section 5.1: Poisson dist, hypergeometric dist.; Section 6.1: Expectation
  Homework 10 due 10/21: click here
• Lecture 11, Section 6.1: Expectation
  Homework 11 due 10/23: click here
  
• Lecture 12, Section 6.1,6.2: Conditional expectation, variance, standard deviation
  Homework 12 due 10/25: click here

Chapter 8

• Lecture 13, Section 8.1 Law of Large Numbers
  Chebyshev's Inequality Example click here
  

Chapter 9

• Lecture 14, Section 9.1 Normal approximation to the binomial distribution
  Homework 13 due 11/04: click here
  normal distribution discussion: click here
• Lecture 15, Sections 9.1, 9.2 Confidence Intervals, Margin of Error
  Homework 14 due 11/06: click here
• Lecture 16, Sections 9.2, 11.1 More Central Limit Theorem, Markov Chains
  Homework 15 due 11/08: click here

Chapter 11

• Lecture 17, Section 11.1 Basics of Markov chains. State diagrams, transition matrices, matrix arithmetic
  Homework 16 due 11/11: click here
• Lecture 18, Section 11.2 Absorbing chains, the fundamental matrix
  Homework 17 due 11/13: click here
  
• Lecture 19, Section 11.3 Ergodic chain, regular chains
  Homework 18 due 11/15: click here
• Lecture 20, Section 11.3, 11.4: Ergodic chain, regular chains, equib. dists.
  Homework 19 due 11/18: click here
• Lecture 21, Section 11.5: Mean first passage, mean recurrence time
  Homework 20 due 11/20: click here
• Lecture 22, Section 11.5: Fundamental matrix for ergodic chains
  Homework 21 due 11/22: click here
  
• Lecture 23, Section 11.5: Reversibility
  Homework 22 due 11/22: click here