18.440 Probability & Random Variables
Fall 2008
Instructor: Jonathan Adam Kelner
TAs: Zhenqi He, Jinwoo Shin
Lecture: MWF11 (2-190)
Information:
This course introduces the mathematical framework of probability
and random variables. It aims to provide a rigorous axiomatic
development of the theory while, at the same time, building
intuition and problem solving skills.
Some of the topics that we shall cover include: probability spaces;
discrete and continuous random variables; distribution functions;
conditional probabilities; Bayes' rule; joint distributions;
expectations, variances, and higher moments; uniform, binomial,
geometric, Poisson, exponential and Gaussian distributions; Markov,
Chebyshev, and Chernoff inequalities; the law of large numbers and
the central limit theorem; Markov chains; and the probabilistic
method.
Announcements
Review Sessions for the Final Exam
Friday, December 12, 1-3pm, 4-153
Jinwoo's review session:
Monday, December 15, 6-8pm, 2-143
Zhenqi's review session:
Wednesday, December 17, 6-8pm, 2-139
Announced on 12 December 2008 9:20 a.m. by Jonathan Kelner
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