6 EC
Semester 1, period 1, 2
5071WIVI6Y
| Owner | Bachelor Informatiekunde |
| Coordinator | Gaelle Fontaine |
| Part of | Bachelor Information Sciences, year 1 |
| Links | Visible Learning Trajectories |
This course is designed to provide students with the mathematical background that is necessary to follow other courses in the bachelor Informatiekunde, such as Network Science, Recommender Systems, Applied Machine Learning, etc. The goal is to make students feel comfortable working with basic concepts from calculus, probability theory and linear algebra. Moreover, we will introduce those concepts using applications from machine learning, data sciences, etc., so that students are already exposed to the use of mathematics in those areas.
Activity | Hours | |
Deeltoets | 2 | |
Hoorcollege | 24 | |
Tentamen | 2 | |
Werkcollege | 24 | |
Self study | 116 | |
Total | 168 | (6 EC x 28 uur) |
Additional requirements for this course:
During the werkcolleges, there will be assignments where students can work together. In relation to the last ILO, those werkcolleges will have mandatory attendance. Specifically, students are expected to attend all the werkcolleges, but may miss up to 3 werkcolleges due to sickness, personal reasons, etc.
| Item and weight | Details |
|
Final grade | |
|
0.35 (35%) Deeltoets | |
|
0.35 (35%) Final exam | |
|
0.3 (30%) Assignments |
The final grade is determined in the following way:
Practical exercises (consisting of homework and laptop assignments) counts for 30% of the final grade. Note that for those practical exercises, the use the LLMs is not allowed. Theoretical material, tested with two partial exams counts for 70% (of which 35% is for the first partial exam and 35% for the second partial exam). Finally, some hoorcollege might contain an optional quiz and those quizzes may count towards a final bonus point for the final grade. A perfect score on all quizzes will earn you a one-point bonus. Partial completion will be credited proportionally—for example, answering 50\% of all the quiz questions correctly will result in a 0.5-point bonus, and answering 30\% correctly will result in a 0.3-point bonus, etc.
To pass the course, the final grade must be at least a 5.5, and the component grades for both the exam and the assignments must be at least a 5.
The resit exam concerns the theoretical material. The resit exam is only accessible to students who have sufficiently completed the assignments (with at least a 5.5).
The homework and laptop assignments are individual and are graded in canvas.
The 'Regulations governing fraud and plagiarism for UvA students' applies to this course. This will be monitored carefully. Upon suspicion of fraud or plagiarism the Examinations Board of the programme will be informed. For the 'Regulations governing fraud and plagiarism for UvA students' see: www.student.uva.nl
| Weeknummer | Onderwerpen | Studiestof |
| 1 | Calculus: functions (linear, polynomial, trigonometric, exponential and logarithmic) | |
| 2 | Calculus: derivation and optimization | |
| 3 | Calculus: derivation of multivariate functions and gradient descent | |
| 4 | Calculus: integrals | |
| 5 | Probability Theory: basics (combinatorics, conditional probability, Bayes theorem) | |
| 6 | Probability Theory: discrete random variables, mean, variance | |
| 8 | Midterm exam | |
| 9 | Probability Theory: continuous random variables, joint probability, correlation | |
| 10 | Probability Theory: maximum likelihood estimator | |
| 11 | Linear Algebra: vectors | |
| 12 | Linear Algebra: back to gradient descent, linear regression | |
| 13 | Linear Algebra: matrices and using matrices for linear regression | |
| 14 | Linear Algebra: basis, span and subspace | |
| 16 | Final exam |