BSc in Mathematics with Economics
For all first, second and third year students in 2014-15
Paper |
Course number and title | |
See note |
The LSE Course: Understanding the causes of things | |
Year 1 | ||
|---|---|---|
1 |
Economics B | |
2 |
Mathematical Methods | |
3 |
Elementary Statistical Theory | |
4 |
Introduction to Abstract Mathematics | |
Year 2 | ||
5 |
Either EC201 Microeconomic Principles I or EC202 Microeconomic Principles II | |
6 |
Further Mathematical Methods | |
7 |
Real Analysis (H) | |
8 |
Courses to the value of 1.5 units from: | |
|
Optimisation Theory (H) | |
|
Differential Equations (H) | |
|
Discrete Mathematics (H) | |
|
Algebra and Number Theory (H) | |
|
Probability, Distribution Theory and Inference | |
Year 3 | ||
9 |
Macroeconomic Principles or | |
Principles of Econometrics or | ||
Political Economy or | ||
Behavioural Economics or | ||
Industrial Economics or | ||
Economic Theory and its Applications | ||
10 & 11 |
Courses to the value of two units from the following (no more than one MA2** course and no more than two of the listed ST courses can be be taken): | |
|
Optimisation Theory (H) (if not taken under 8) | |
Differential Equations (H) (if not taken under 8) | ||
Discrete Mathematics (H) (if not taken under 8) | ||
Algebra and Number Theory (H) (if not taken under 8) | ||
Game Theory | ||
Game Theory I (H) | ||
Chaos in Dynamical Systems (H) | ||
Optimisation in Function Spaces (H) | ||
Mathematics of Finance and Valuation (H) | ||
Probability for Finance (H) | ||
Algorithms in Java (H) | ||
Algebra and its Applications (H) | ||
Graph Theory (H) | ||
Complex Analysis (H) | ||
History of Mathematics in Finance and Economics (H) | ||
Regression and Generalised Linear Models (H) | ||
Stochastic Processes (H) | ||
Time Series and Forecasting (H) | ||
Bayesian Inference (H) | ||
12 |
Any other paper approved by the Course Tutor. | |
Notes |
LSE100 is taken by all students in the Lent Term of Year 1 and the Michaelmas Term of Year 2. The course is compulsory but does not affect the final degree classification. | |
