機器學習(英文授課)
Machine Learning
| 節 | 週一 | 週四 |
|---|---|---|
3 10:10–11:00 | 機器學習(英文授課) ED117(光復) 2 節連堂 | |
4 11:10–12:00 | ||
7 15:30–16:20 | 機器學習(英文授課) ED117(光復) |
* 根據陽明交大上課時間表所列
(1) To build big picture on machine learning field and equip with the ability of implementation machine learning techniques. This course will introduce the theory behind the techniques, so a great deal of time will spend on the mathematics foundation. (2) To understand the properties of different learning algorithms and learn how to use, when to use, which to use, under different scenarios.
Calculus, Probability, Linear Algebra
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Involvement (10%), homework (30%) mid term (30%), final (30%)
Probability and information theory
Basics of Machine learning, Shannon Entropy, Bayes' theorem, Naive Bayes classifier
- 講授:
- 6
Regression and classification
Maximum likelihood, SSE, Linear regression, BIC, Logistic regression, overfitting / regularization (Ridge and Lasso), model selection
- 講授:
- 6
Dimension reduction and feature extraction
SVD, FFT, PCA and NMF
- 講授:
- 6
Distribution and Statistics
Gaussian integral, Central limit theory, Gaussian distribution, Moments of distribution, moment generation function
- 講授:
- 6
Kernel methods
Kernel methods, dual representation, Support vector machine, support vector regression
- 講授:
- 6
Generative Models
understand the data from modelling formation, GMM, EM, graphical model, HMM, topic model
- 講授:
- 6
Inference
sampling methods, MCMC, Gibbs sampling, relation to clustering
- 講授:
- 6
Deep Learning
NN, DNN, CNN, RNN, VAE, GAN
- 講授:
- 6
| 週次 | 主題 |
|---|---|
| 第 1 週 | 1. My teaching method, overview of the course 2. Basics of probability (Joint, conditional probability and independence) 3. Basics of information theory (Entropy, relative entropy, mutual information) 4. Bayes theorem (Maximum likelihood, conditional independence, naive Bayes classifiers, Bayesian network) 9/11 9/14 9/18 9/21 |
| 第 3 週 | 1. Classification and Regression 2. Linear regression (MLE) 3. Logistic regression 4. Regularization (MAP, Ridge and Lasso) 5 .Basics of optimization 9/25 9/28 10/2 10/5 |
| 第 5 週 | 1. Correlation Coefficient 2. PCA 3. NMF 4. FFT 10/9 10/12 10/16 10/19 |
| 第 7 週 | 1. Distribution (Beta, Gaussian, etc.) 2. Moment Generation Function 3. Special function 4. Conjugate prior 10/23 10/26 10/30 11/2 |
| 第 9 週 | Midterm 11/6 11/9 |
| 第 10 週 | 1. Kernel Method 2. Support Vector Machine 3. From Binary to Multi-class Classification Based on SVM 4. Support Vector Regression 11/13 11/16 11/20 11/23 |
| 第 12 週 | 1. Introduction to Generative Model 2. Gaussian Mixture Model 3. Expectation and Maximization 4. Graphical Models 5. Hidden Markov Model 6. Topic Models (Nonparametric Bayesian) 11/27 11/30 12/4 |
| 第 14 週 | 1. Posterior Inference for Generative Model 2. Relation to Clustering And Dimension Reduction 3. Introduction to Monte Carlo methods 4. Markov Chain Monte Carlo 5. Gibbs Sampling 6. Simulated Annealing 12/11 12/14 12/18 |
| 第 16 週 | 1. From Machine Learning to Deep Learning 2. Neural Networks 3. Convolutional Neural Networks 4. (Stochastic) Gradient Descent 5. Brief Introduction to Sequential-to-Sequence Models 5. Brief Introduction to Deep Generative Models 12/25 12/28 1/1 1 |
| 第 18 週 | Final exam 1/8 1/11 |
[1] Christopher Bishop, Pattern Recognition and Machine Learning, Springer, 2007 [2] A. Smola and S.V.N. Vishwanathan, Introduction to Machine Learning, Cambridge University Press, Oct. 2010
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