Many problems in mathematics are simple to state but difficult to solve. One of the most famous problems is Fermat’s Last Theorem:
if n=3, the equation xn+yn=zn has no solutions with x, y, z all nonzero integers.
A much older problem is to show that one cannot construct a line of length 3v2 compass and straightedge, starting with a unit length.
Despite the simple problem statements, for each of these problems hundreds of years passed between the problem statement and its solution. Often the solution to a problem will require you to think outside its original framing. By the end of a Mathematics degree at Oxford, you may see a solution to the second problem, but (despite its simple statement) the first is far too deep, even for a four-year degree course. It was solved at the end of the 20th century by Andrew Wiles, after whom the building in Oxford that houses the Mathematical Institute is named. |
| Grade for Entrance Previous Year (%)* | 92 |
These courses are intended as guidelines. Speak to your guidance counsellor to see what courses are offered at your school.
Requirements: A*A*A with the A*s in Mathematics and Further Mathematics (if available). For those for whom Further Mathematics is not available: either A*AAa with A* in Mathematics and a in AS-level Further Mathematics or A*AA with A* in Mathematics. - Average of 92% across six Grade 12 courses (4U or 4M), including any subjects required by the course applied to.
Applicants are expected to have Mathematics to A-level (A* grade), Advanced Higher (A grade), Higher Level in the IB (score 7) or another equivalent.
For more information, please visit https://www.ox.ac.uk/admissions/undergraduate/courses/course-listing/mathematics. |
| Test Scores: | - Test of English as a Foreign Language (Internet Based) or International English Language Testing System (academic or immigration)
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* The entrance grade may change from year to year. Please contact the school for further information.
* We make every attempt to provide accurate information on prerequisites, programs, and tuition. However, this information is subject to change without notice and we highly recommend that you contact the school to confirm important information before applying.