Date	Subject
8-23	Likelihood: Philosophical foundations	R
8-25	Norms, convergence, and continuity	R
8-30	Vector calculus
9-01	O notation, Taylor series
9-06	No class: Labor Day
9-08	Multivariate normal	R
9-13	Types of convergence	R
9-15	(cont’d)
9-20	Characteristic functions
9-22	Lindeberg-Feller Central Limit Theorem	R
9-27	Transformations	R
9-29	Exponential families	R
10-04	Score and information	R
10-06	EXAM 1
10-11	(cont’d)
10-13	Likelihood: consistency	R
10-18	Likelihood: asymptotic normality	R
10-20	Likelihood: efficiency
10-25	Score, Wald, LRT
10-27	(cont’d)
11-01	Extended example: Poisson regression	R
11-03	Profile likelihood	R
11-08	Conditional likelihood
11-10	EXAM 2
11-15	Conditional likelihood (cont’d)
11-17	Marginal likelihood	R
11-22	No class: Thanksgiving break
11-24	No class: Thanksgiving break
11-29	(cont’d)
12-01	Pseudo likelihood	R
12-06	Penalized likelihood	R
12-08	Quasi likelihood	R