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Discover courses across every level โ from primary school to professional development.
604 courses available
Physics
Comprehensive Physics Review and Career Preparation
A structured, systems-based review pulling together everything covered across all four years, built specifically to prepare you for graduate study applications or entry into physics-based careers.
Physics
Physics Capstone: Research Project and Professional Practice
The culmination of the entire program โ completing your capstone research project, presenting your findings, and preparing for professional physics practice or further study.
Mathematics
Real Analysis
Building on Calculus and Linear Algebra from Year 1, this course provides the rigorous theoretical foundation underlying calculus โ limits, continuity, and convergence proven with full mathematical rigour.
Mathematics
Abstract Algebra
The study of algebraic structures in their most general form โ groups, rings, and fields, and the abstract reasoning underlying much of modern mathematics.
Mathematics
Differential Equations
How mathematics models change over time โ ordinary differential equations, solution techniques, and the applications spanning physics, biology, and engineering.
Mathematics
Discrete Mathematics and Combinatorics
The mathematics of counting, structures, and discrete systems โ combinatorics, graph theory, and the foundational discrete mathematics underlying computer science and algorithm design.
Mathematics
Mathematical Research Methods and Proof Writing
The craft of mathematical communication and inquiry โ structured proof writing, mathematical literature review, preparing you for the capstone research project ahead in Year 4.
Mathematics
Complex Analysis
Extending real analysis into the complex plane โ analytic functions, contour integration, and the elegant, powerful theory underlying complex-valued functions.
Mathematics
Probability Theory and Stochastic Processes
Extending Statistics and Mathematical Modelling into rigorous probability theory and the stochastic processes modelling randomness evolving over time.
Mathematics
Numerical Methods and Computational Mathematics
How mathematics is computed in practice โ numerical approximation, algorithm design, and the computational techniques bridging pure mathematical theory and practical application.
Mathematics
Mathematical Practicum: Applied Problem Solving
Your supervised practicum applying mathematical theory to genuine, open-ended applied problems from across the program under close supervision.
Mathematics
Topology and Geometry
The study of space in its most fundamental forms โ topological spaces, geometric structures, and the abstract reasoning connecting shape, continuity, and structure.