Instructor:
Dan Gildea office hours M/W 1-2pm Wegmans Hall 3019
TAs:
Location: Tu/Th 11:05-12:20 Dewey 2162
Prereqs: Probability, Linear Algebra, Vector Calculus.
Homeworks
Lecture notes
Required text: Christopher M. Bishop, Pattern Recognition and Machine Learning.
The following are useful references in addition
to the reading material assigned for each class:
- Stuart Russell and Peter Norvig, Artificial Intelligence, A Modern Approach.
- Trevor Hastie, Robert Tibshirani, Jerome Friedman, The Elements of Statistical Learning: Data Mining, Inference, and Prediction.
- Larry Wasserman, All of Statistics, 2004.
Syllabus
On | we will cover | which means that after class you will understand | if before class you have read |
1/16 |
Regression and Classification |
constrained optimization, perceptron
| bishop 1.2, 1.4, app E |
1/21 |
Logistic Regression |
stochastic gradient descent
| bishop 4.3 |
1/23 |
Backpropagation |
DP for gradient descent
| bishop 5.1, 5.2, 5.3 |
1/28 |
Deep Learning |
drop-out
| Krizhevsky 2012 |
1/30 |
Support Vectors |
max-margin
| bishop 3.1, 4.1 |
2/4 |
Support Vectors |
strong duality
| bishop 7.1 |
2/6 |
Support Vectors |
the kernel trick
| bishop 6.1, 6.2 |
2/11 |
Hidden Markov Models |
forward-backward
| bishop 13.2 |
2/13 |
Graphical Models |
bayes ball
| |
2/18 |
Probabilistic Inference |
message passing
| bishop 8.4 |
2/20 |
Tree decomposition |
cyclic graphs
| koller and friedman |
2/25 |
Tree decomposition cont'd |
vertex elimination
| |
2/27 |
Review |
| |
3/3 |
Midterm |
| |
3/5 |
Midterm Solutions |
| |
3/17 |
Fairness in machine learning |
(optional)
| Kleinberg, Corbett-Davies |
3/19 |
no class |
| |
3/24 |
Expectation Maximization |
L = Q + H + D
| bishop 9 |
3/26 |
Expectation Maximization |
mixture of gaussians
| bishop 9 |
3/31 |
EM for HMM |
minimum bayes risk
| |
4/2 |
Sampling |
Markov Chain Monte Carlo
| bishop 11.2 |
4/7 |
Metropolis Hastings |
detailed balance
| bishop 11.2 |
4/9 |
Gibbs sampling |
annealing
| bishop 11.3 |
4/14 |
Learning Theory |
PAC
| Kearns and Vazirani |
4/16 |
Gradient Descent |
SGD convergence
| Ruder 2016 |
4/21 |
PCA |
Eigenvectors
| |
4/23 |
Reinforcement Learning |
q-learning
| sutton ch 3, 4.3, 4.4, 6.1, 6.5, 7.2, 11.1 |
4/28 |
Review |
come to class with questions!
| |
Final Exam: due noon Fri May 8.
Grading
- Homeworks: 50%
- Final exam: 30%
- Midterm: 20%
gildea @ cs rochester edu
May 5, 2020
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