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BSc: Introduction To Machine Learning

Contents

Introduction to Machine Learning

  • Course name: Introduction to Machine Learning
  • Code discipline: R-01
  • Subject area:

Short Description

This course covers the following concepts: Machine learning paradigms; Machine Learning approaches, and algorithms.

Prerequisites

Prerequisite subjects

  • CSE202 — Analytical Geometry and Linear Algebra I
  • CSE204 — Analytical Geometry and Linear Algebra II
  • CSE201 — Mathematical Analysis I
  • CSE203 — Mathematical Analysis II
  • CSE206 — Probability And Statistics
  • CSE117 — Data Structures and Algorithms: python, numpy, basic object-oriented concepts, memory management.

Prerequisite topics

Course Topics

Course Sections and Topics | Section | Topics within the section | | --- | --- | | Supervised Learning | 1. Introduction to Machine Learning 2. Derivatives and Cost Function 3. Data Pre-processing 4. Linear Regression 5. Multiple Linear Regression 6. Gradient Descent 7. Polynomial Regression 8. Bias-varaince Tradeoff 9. Difference between classification and regression 10. Logistic Regression 11. Naive Bayes 12. KNN 13. Confusion Metrics 14. Performance Metrics 15. Regularization 16. Hyperplane Based Classification 17. Perceptron Learning Algorithm 18. Max-Margin Classification 19. Support Vector Machines 20. Slack Variables 21. Lagrangian Support Vector Machines 22. Kernel Trick | | Decision Trees and Ensemble Methods | 1. Decision Trees 2. Bagging 3. Boosting 4. Random Forest 5. Adaboost | | Unsupervised Learning | 1. K-means Clustering 2. K-means++ 3. Hierarchical Clustering 4. DBSCAN 5. Mean-shift | | Deep Learning | 1. Artificial Neural Networks 2. Back-propagation 3. Convolutional Neural Networks 4. Autoencoder 5. Variatonal Autoencoder 6. Generative Adversairal Networks |

Intended Learning Outcomes (ILOs)

What is the main purpose of this course?

There is a growing business need of individuals skilled in artificial intelligence, data analytics, and machine learning. Therefore, the purpose of this course is to provide students with an intensive treatment of a cross-section of the key elements of machine learning, with an emphasis on implementing them in modern programming environments, and using them to solve real-world data science problems.

ILOs defined at three levels

Level 1: What concepts should a student know/remember/explain?

By the end of the course, the students should be able to ...

  • Different learning paradigms
  • A wide variety of learning approaches and algorithms
  • Various learning settings
  • Performance metrics
  • Popular machine learning software tools

Level 2: What basic practical skills should a student be able to perform?

By the end of the course, the students should be able to ...

  • Difference between different learning paradigms
  • Difference between classification and regression
  • Concept of learning theory (bias/variance tradeoffs and large margins etc.)
  • Kernel methods
  • Regularization
  • Ensemble Learning
  • Neural or Deep Learning

Level 3: What complex comprehensive skills should a student be able to apply in real-life scenarios?

By the end of the course, the students should be able to ...

  • Classification approaches to solve supervised learning problems
  • Clustering approaches to solve unsupervised learning problems
  • Ensemble learning to improve a model’s performance
  • Regularization to improve a model’s generalization
  • Deep learning algorithms to solve real-world problems

Grading

Course grading range

| Grade | Range | Description of performance | | --- | --- | --- | | A. Excellent | 90-100 | - | | B. Good | 75-89 | - | | C. Satisfactory | 60-74 | - | | D. Poor | 0-59 | - |

Course activities and grading breakdown

| Activity Type | Percentage of the overall course grade | | --- | --- | | Labs/seminar classes | 0 | | Interim performance assessment | 40 | | Exams | 60 |

Recommendations for students on how to succeed in the course

Resources, literature and reference materials

Open access resources

  • T. Hastie, R. Tibshirani, D. Witten and G. James. An Introduction to Statistical Learning. Springer 2013.
  • T. Hastie, R. Tibshirani, and J. Friedman. The Elements of Statistical Learning. Springer 2011.
  • Tom M Mitchel. Machine Learning, McGraw Hill
  • Christopher M. Bishop. Pattern Recognition and Machine Learning, Springer

Closed access resources

Software and tools used within the course

Teaching Methodology: Methods, techniques, & activities

Activities and Teaching Methods

Activities within each section | Learning Activities | Section 1 | Section 2 | Section 3 | Section 4 | | --- | --- | --- | --- | --- | | Development of individual parts of software product code | 1 | 1 | 1 | 1 | | Homework and group projects | 1 | 1 | 1 | 1 | | Midterm evaluation | 1 | 1 | 1 | 1 | | Testing (written or computer based) | 1 | 1 | 1 | 1 | | Discussions | 1 | 1 | 1 | 1 |

Formative Assessment and Course Activities

Ongoing performance assessment

Section 1

| Activity Type | Content | Is Graded? | | --- | --- | --- | | Question | Is it true that in simple linear regression

R

2

{\displaystyle {\textstyle R^{2}}}

{\displaystyle {\textstyle R^{2}}} and the squared correlation between X and Y are identical? | 1 | | Question | What are the two assumptions that the Linear regression model makes about the Error Terms? | 1 | | Question | Fit a regression model to a given data problem, and support your choice of the model. | 1 | | Question | In a list of given tasks, choose which are regression and which are classification tasks. | 1 | | Question | In a given graphical model of binary random variables, how many parameters are needed to define the Conditional Probability Distributions for this Bayes Net? | 1 | | Question | Write the mathematical form of the minimization objective of Rosenblatt’s perceptron learning algorithm for a two-dimensional case. | 1 | | Question | What is perceptron learning algorithm? | 1 | | Question | Write the mathematical form of its minimization objective for a two-dimensional case. | 1 | | Question | What is a max-margin classifier? | 1 | | Question | Explain the role of slack variable in SVM. | 1 | | Question | How to implement various regression models to solve different regression problems? | 0 | | Question | Describe the difference between different types of regression models, their pros and cons, etc. | 0 | | Question | Implement various classification models to solve different classification problems. | 0 | | Question | Describe the difference between Logistic regression and naive bayes. | 0 | | Question | Implement perceptron learning algorithm, SVMs, and its variants to solve different classification problems. | 0 | | Question | Solve a given optimization problem using the Lagrange multiplier method. | 0 |

Section 2

| Activity Type | Content | Is Graded? | | --- | --- | --- | | Question | What are pros and cons of decision trees over other classification models? | 1 | | Question | Explain how tree-pruning works. | 1 | | Question | What is the purpose of ensemble learning? | 1 | | Question | What is a bootstrap, and what is its role in Ensemble learning? | 1 | | Question | Explain the role of slack variable in SVM. | 1 | | Question | Implement different variants of decision trees to solve different classification problems. | 0 | | Question | Solve a given classification problem problem using an ensemble classifier. | 0 | | Question | Implement Adaboost for a given problem. | 0 |

Section 3

| Activity Type | Content | Is Graded? | | --- | --- | --- | | Question | Which implicit or explicit objective function does K-means implement? | 1 | | Question | Explain the difference between k-means and k-means++. | 1 | | Question | Whaat is single-linkage and what are its pros and cons? | 1 | | Question | Explain how DBSCAN works. | 1 | | Question | Implement different clustering algorithms to solve to solve different clustering problems. | 0 | | Question | Implement Mean-shift for video tracking | 0 |

Section 4

| Activity Type | Content | Is Graded? | | --- | --- | --- | | Question | What is a fully connected feed-forward ANN? | 1 | | Question | Explain different hyperparameters of CNNs. | 1 | | Question | Calculate KL-divergence between two probability distributions. | 1 | | Question | What is a generative model and how is it different from a discriminative model? | 1 | | Question | Implement different types of ANNs to solve to solve different classification problems. | 0 | | Question | Calculate KL-divergence between two probability distributions. | 0 | | Question | Implement different generative models for different problems. | 0 |

Final assessment

Section 1

  1. What does it mean for the standard least squares coefficient estimates of linear regression to be scale equivariant?
  2. Given a fitted regression model to a dataset, interpret its coefficients.
  3. Explain which regression model would be a better fit to model the relationship between response and predictor in a given data.
  4. If the number of training examples goes to infinity, how will it affect the bias and variance of a classification model?
  5. Given a two dimensional classification problem, determine if by using Logistic regression and regularization, a linear boundary can be estimated or not.
  6. Explain which classification model would be a better fit to for a given classification problem.
  7. Consider the Leave-one-out-CV error of standard two-class SVM. Argue that under a given value of slack variable, a given mathematical statement is either correct or incorrect.
  8. How does the choice of slack variable affect the bias-variance tradeoff in SVM?
  9. Explain which Kernel would be a better fit to be used in SVM for a given data.

Section 2

  1. When a decision tree is grown to full depth, how does it affect tree’s bias and variance, and its response to noisy data?
  2. Argue if an ensemble model would be a better choice for a given classification problem or not.
  3. Given a particular iteration of boosting and other important information, calculate the weights of the Adaboost classifier.

Section 3

  1. K-Means does not explicitly use a fitness function. What are the characteristics of the solutions that K-Means finds? Which fitness function does it implicitly minimize?
  2. Suppose we clustered a set of N data points using two different specified clustering algorithms. In both cases we obtained 5 clusters and in both cases the centers of the clusters are exactly the same. Can 3 points that are assigned to different clusters in one method be assigned to the same cluster in the other method?
  3. What are the characterics of noise points in DBSCAN?

Section 4

  1. Explain what is ReLU, what are its different variants, and what are their pros and cons?
  2. Calculate the number of parameters to be learned during training in a CNN, given all important information.
  3. Explain how a VAE can be used as a generative model.

The retake exam

Section 1

Section 2

Section 3

Section 4