Qualification challenge
27 January 2027
The Intermediate Mathematical Challenge is the main qualification route.
Maclaurin Mathematical Olympiad
A two-hour, school-based UKMT contest where students solve six Olympiad-style mathematics problems and earn marks for rigorous written reasoning.

A two-hour, school-based UKMT contest where students solve six Olympiad-style mathematics problems and earn marks for rigorous written reasoning.

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Current status
Open now
Eligibility
IMC qualifiers or discretionary entrants
Age range / Year group
Year 11 / S4 / Year 12
Location / Region
UK and overseas schools
Cost
Free or £25
Prize highlight
Medals and book prizes
Entry format
In-school written paper
This is a demanding UKMT follow-on contest built around six Olympiad-style mathematics problems rather than multiple-choice questions.
Students must explain their methods through complete, exact written solutions. Clear mathematical presentation matters because partial credit is available.
It best suits confident problem-solvers who enjoy proofs, unfamiliar questions and sustained independent reasoning.
The Maclaurin Mathematical Olympiad is one of UKMT's follow-on rounds after the Intermediate Mathematical Challenge. It focuses on deeper mathematical problem-solving and complete written arguments.
Students work through six Olympiad-style problems under exam conditions. They must show why their methods are correct, simplify answers fully and use exact forms rather than decimal approximations.
The six-problem paper tests sustained reasoning rather than rapid multiple-choice technique.
Marks reward the clarity of students' mathematical presentation, not just final answers.
Free past papers, solutions and investigations provide unusually practical preparation material.
Olympiad participants can access individual marker comments through their student portal.
Students who enjoy unfamiliar mathematics problems, proof-style reasoning and explaining every step clearly.
You prefer calculator work, multiple-choice questions or short answer-only solutions.
It is worthwhile for students who want a serious test of mathematical reasoning and a structured reason to practise writing proofs. The feedback, past-paper resources and formal scoring make the preparation academically useful beyond the competition itself.
The main limitation is accessibility: the difficulty is high, and participation must be coordinated through a registered school or institution. A result is most valuable when the student also reflects on the mathematical ideas and techniques developed.
Effort level
High.
Best started
Six to eight weeks before the Olympiad.
Main challenge
Turning promising ideas into complete, rigorous written solutions.
Attempt a past paper under the full time limit to establish a baseline.
Review official solutions and compare their logic and presentation with your own.
Practise writing exact, fully simplified answers without calculators or measuring instruments.
Useful if
You already enjoy non-routine school mathematics problems.
Students complete a printed Olympiad paper at school under exam conditions. Their school scans and uploads the answer sheets for marking.
Receive an invitation through the Intermediate Mathematical Challenge or arrange a discretionary school entry.
Prepare using UKMT past papers, solutions and investigations.
Sit a two-hour paper containing six Olympiad-style problems.
Write complete solutions that justify each mathematical method.
The school scans and uploads the paper answer sheets.
Access results, certificates and marker feedback through the UKMT platform.
Qualification challenge
27 January 2027
The Intermediate Mathematical Challenge is the main qualification route.
Olympiad sitting
18 March 2027
The Maclaurin paper is sat at school.
Answer upload
19 March 2027
Paper answer sheets are due by 11:59pm.
| Milestone | Date | Timezone | Status | |
|---|---|---|---|---|
Qualification challenge | 27 January 2027 | Local | Upcoming | |
Olympiad sitting | 18 March 2027 | Local | Upcoming | |
Answer upload | 19 March 2027 | Local | Upcoming | Save deadline |
England, Wales and overseas: Year 11
Scotland: S4
Northern Ireland: Year 12
Qualifying IMC score or discretionary entry
Entry through a registered UKMT centre
Not open to direct individual entry
Entry cost
Free or £25 — Free via qualification; £25 for a discretionary entry.
Ask your school or institution to confirm that it is a registered UKMT centre.
Qualify through the Intermediate Mathematical Challenge or discuss discretionary entry with the school coordinator.
The coordinator purchases a discretionary entry when qualification does not apply.
The school downloads and prints the question paper and answer sheets.
Sit the paper at school under exam conditions.
The coordinator scans and uploads the completed answer sheets.
Save this competition in Succeed, keep the deadline visible, and track your progress before you submit.
Start your entry checklistStudents submit their work through school-managed paper answer sheets rather than a personal online entry.
Six full written solutions
Mathematical reasons for each method
Exact, fully simplified answers
No decimal approximations
No calculators or measuring instruments
No squared paper
Do not submit rough work
Scanned uploads under 14MB per file
Gold medal
The top 20 scorers receive a gold medal and book prize.
Silver medal
The next 30 scorers receive a silver medal and book prize.
Bronze medal
The next 50 scorers receive a bronze medal and book prize.
Certificate of Distinction
Awarded to the top-scoring 25%.
Certificate of Merit
Awarded to the next 40% of scorers.
Other certificates
Qualification or Participation certificates depend on the entry route.
Demonstrating high-level mathematical problem-solving and written reasoning.
University admission or progression to another competition.
No separate percentage weighting is published beyond 10 marks per question.
Compare these mathematics competitions if you want a different age range, team format or competition setting.
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Save this competition in Succeed to compare it with other essay prizes, deadlines and entry formats in one place.
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