Special Topics in Mathematical Connections
University of Waterloo · ON · MATH674
Special Topics in Mathematical Connections is a subject at University of Waterloo, ON in MATH. It covers topics like applied-mathematics, computational-mathematics, discrete-mathematics, mathematical-economics. It is part of 6 degrees. The information below is compiled from public course material — approximate, not official.
University of Waterloo
MATH674
3.00
MATH
Topics covered
Degrees that include Special Topics in Mathematical Connections
- Accelerated Master's Program in Combinatorics and Optimization
- Doctor of Philosophy (PhD) in Applied Mathematics
- Doctor of Philosophy (PhD) in Pure Mathematics
- Master of Mathematics (MMath) in Applied Mathematics
- Master of Mathematics (MMath) in Applied Mathematics - Water
- Master of Mathematics (MMath) in Pure Mathematics
Frequently asked questions
What is Special Topics in Mathematical Connections about?
Special Topics in Mathematical Connections covers topics like applied-mathematics, computational-mathematics, discrete-mathematics, mathematical-economics.
Which degrees include Special Topics in Mathematical Connections?
Special Topics in Mathematical Connections is part of 6 degrees, including Accelerated Master's Program in Combinatorics and Optimization, Doctor of Philosophy (PhD) in Applied Mathematics, Doctor of Philosophy (PhD) in Pure Mathematics, Master of Mathematics (MMath) in Applied Mathematics, Master of Mathematics (MMath) in Applied Mathematics - Water.
How many credit points is Special Topics in Mathematical Connections?
Special Topics in Mathematical Connections at University of Waterloo is typically around 3.00 credit points. Approximate — confirm with the university.
Where is Special Topics in Mathematical Connections taught?
Special Topics in Mathematical Connections is taught at University of Waterloo, ON.
Studying Special Topics in Mathematical Connections?
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Sources: University of Waterloo public course catalogue. Information is compiled and summarised — not copied verbatim — and is approximate; always confirm with the original source.
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