- UCAS course code
- LV15
- UCAS institution code
- M20
Bachelor of Arts (BAEcon)
BAEcon Economics and Philosophy
- Typical A-level offer: AAA including specific subjects
- Typical contextual A-level offer: ABB including specific subjects
- Refugee/care-experienced offer: BBB including specific subjects
- Typical International Baccalaureate offer: 36 points overall with 6,6,6 at HL, including specific subjects
Course unit details:
Introduction to Mathematical Economics
Unit code | ECON20192 |
---|---|
Credit rating | 10 |
Unit level | Level 2 |
Teaching period(s) | Semester 2 |
Available as a free choice unit? | Yes |
Overview
This course introduces the mathematical tools essential to study advanced topics in economic theory and mathematical economics. First part of the semester is dedicated to studying real analysis concepts relevant to economists. Emphasis is placed on how mathematical results are proved, how to use these results, and studying situations where the results cannot be applied. Rest of the semester is dedicated to applying these tools to study the theorems underlying unconstrained and constrained optimisation. Students will be provided with detailed material through lectures, tutorials, course notes, textbook references, and other resources. Regular feedback is provided through discussion boards and feedbacks from problem sets.
Pre/co-requisites
Unit title | Unit code | Requirement type | Description |
---|---|---|---|
Advanced Mathematics | ECON10071A | Pre-Requisite | Compulsory |
Advanced Mathematics | ECON20071 | Co-Requisite | Compulsory |
ECON10071 OR ECON20071
Aims
The aim of this course is to help students develop the mathematical techniques to analyse advanced topics in economic theory. Topics covered in this course provide a foundation for many results in microeconomics and mathematical economics.
Learning outcomes
By the end of the course, you will:
- Understand the concepts of proof and counter examples.
- Develop the toolbox of real analysis for economics.
- In-depth knowledge of constrained optimisation theory and comparative statics
Syllabus
- Logic and proof
- Metric spaces, Open & closed sets, Sequence & convergence
- Continuity, Compactness, Differentiability
- Concavity, Taylor’s theorem, Unconstrained Optimisation
- Constrained Optimisation and Envelope theorem.
Teaching and learning methods
Synchronous activities (such as Lectures or Review and Q&A sessions, and tutorials), and guided self-study.
Employability skills
- Analytical skills
- Problem solving
- Other
- Logical reasoning
Assessment methods
70% Exam
15% Coursework (Weekly Online Quizzes)
15% Coursework (Problem Set)
Feedback methods
- Solution and Feedback to Problem Sets and Quizzes
- Tutorial feedback and solutions
- Piazza Discussion Board
- Office Hours
- Weekly Open Study Sessions
Recommended reading
- Simon, C. and Blume, L. (2010) Mathematics for Economists, International Student Edition, Norton, NY.
- Derek G. Ball (2014) An Introduction to Real Analysis, Pergamon.
Teaching staff
Staff member | Role |
---|---|
Shomak Chakrabarti | Unit coordinator |
Additional notes
For every 10 course unit credits we expect students to work for around 100 hours. This time generally includes any contact times (online or face to face, recorded and live), but also independent study, work for coursework, and group work. This amount is only a guidance and individual study time will vary.