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Students working through non-routine mathematics problems together in a classroom setting
Math Olympiad Rs 850 / session

SEAMO Preparation Course: Southeast Asian Mathematical Olympiad Training

EG

EduGlobal Masterclass

1-on-1 Remote Mentorship

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For
Class 6 - Class 12
Level
Beginner to Advanced
Duration
28 weeks
Each week
4 hours
Batch
1-on-1 or small group of 2-6
Mode
Online
Board
SEAMO International

A competition about problems, not syllabus

The Southeast Asian Mathematical Olympiad sits in the Singapore problem-solving tradition, and what distinguishes it is not advanced content but the kind of thinking it asks for. The problems are non-routine: they do not announce their method, and a student cannot succeed by recognising a question type and applying a remembered procedure.

This is a different activity from school mathematics, and it is worth being clear about that before starting. A student who is excellent at textbook exercises may find the first olympiad paper genuinely difficult, not because the material is beyond them but because nothing on the page tells them where to begin.

What preparation actually changes

The instinct is to prepare by learning more formulas. That helps very little. What helps is building the habit of trying several approaches on one problem, and not abandoning it when the first attempt fails.

Most students, faced with a problem that does not yield in two minutes, conclude that they have not been taught the relevant method and stop. The entire skill of olympiad mathematics is the refusal to stop there: trying a small case, looking for a pattern, working backwards from the answer, assuming the opposite. We teach these as explicit moves rather than hoping they emerge.

The four areas

Number theory covers divisibility, factors and multiples, modular reasoning and digit problems. Many of the most approachable olympiad problems live here, which makes it a good starting point for a student new to competition.

Algebra is less about solving equations than about using algebra to shorten an argument. A problem that looks like a long calculation often collapses to two lines once the right substitution is found.

Geometry runs from angle chasing through triangles and circles to area and spatial reasoning. Diagram-drawing is taught deliberately, since a well-drawn figure frequently makes the answer visible.

Combinatorics and logic is where the olympiad character is most obvious. Systematic counting, the pigeonhole principle and invariants turn problems that look impossible into problems that are nearly immediate, once seen correctly.

Sitting the right paper

SEAMO sets papers at levels corresponding to school years, so preparation must be pitched to the level the student will actually sit. Generic practice at the wrong level is either discouraging or too easy to be useful.

We confirm the correct level against the current official specification before beginning. The banding has been revised in the past, and preparing against an outdated assumption would shape the whole course wrongly.

Time, and the problem that eats it

In a timed olympiad paper, a single hard problem can consume the time of several easier ones. Students regularly lose more marks to time mismanagement than to not knowing the mathematics.

The closing weeks are given to timed past papers, and the review afterwards covers where the time went as much as where the marks went. A student who learns to leave a problem and return to it has usually gained more than one who has learned another technique.

How the classes run

Sessions are live and online, one-on-one or in small groups of two to six. Students work problems in the session with the teacher watching the attempt, because in olympiad mathematics the instructive moment is nearly always in the approach rather than the final line.

The course is pitched to the student level throughout, from a Class 6 student meeting competition mathematics for the first time to a senior student working at the top paper level.

Who this suits

Students from Class 6 upward with solid arithmetic and the beginnings of algebra. No prior competition experience is assumed. What matters is tolerance for not knowing immediately, which is the defining experience of olympiad mathematics and the thing most worth knowing about it in advance.

Registration, paper levels and dates are set by the organisers and change between cycles. Check the official SEAMO site for the current year rather than relying on details reproduced on a coaching page.

What students will be able to do

  • Work non-routine problems, which is what the olympiad actually tests rather than syllabus recall
  • Cover the four competition areas to olympiad depth: number theory, algebra, geometry and combinatorics
  • Sit the paper level appropriate to the student year rather than a generic one-size practice set
  • Build the habit of trying several approaches on a problem instead of abandoning it when the first fails
  • Manage time across a paper where a single hard problem can consume the time of several easy ones
  • Present reasoning clearly enough that a correct idea is visibly correct

Course structure

  1. Weeks 1-5: Number theory. Divisibility, factors and multiples, modular reasoning, digit problems and number patterns, pitched to the student paper level.
  2. Weeks 6-11: Algebra. Expressions and equations, substitution technique, sequences, and the algebraic shortcuts that convert a long calculation into a short argument.
  3. Weeks 12-17: Geometry. Angles, triangles, circles, areas and the spatial reasoning problems that appear throughout the competition.
  4. Weeks 18-23: Combinatorics and logic. Systematic counting, the pigeonhole principle, invariants, and the logic puzzles that are a recognisable feature of the olympiad.
  5. Weeks 24-28: Past papers under timed conditions at the student level, with review of where time was lost rather than only where marks were lost.

Who this is for

Solid arithmetic and the beginnings of algebra. The course is set to the paper level matching the student year.

Students join this programme from Singapore, India, United Arab Emirates, United States and United Kingdom.

Common questions

What is SEAMO?

The Southeast Asian Mathematical Olympiad is an international competition with papers set at different levels by school year. It emphasises non-routine problem solving rather than syllabus recall, in the Singapore olympiad tradition. Paper structure, levels and dates are set by the organisers; confirm the current cycle at the official SEAMO site before registering.

Which paper level should my child sit?

The levels correspond to school years, and students normally sit the one matching their year. We confirm the correct level against the current official specification before starting, since the banding has been revised in the past and an outdated assumption would shape the whole preparation wrongly.

What does non-routine problem solving mean in practice?

It means problems that do not announce their method. A routine problem tells you it is about ratios; a non-routine problem gives a situation and leaves you to notice that a ratio argument resolves it. Preparation is therefore less about learning more formulas and more about building the habit of trying several angles before settling.

Is SEAMO useful for a student outside Southeast Asia?

Yes. It is an international competition, and the problem style is excellent general olympiad training whatever a student sits next. Many of our students use it alongside their national competitions rather than instead of them.

How does it compare with SASMO?

They come from the same problem-solving tradition and overlap substantially in style, which is why students often do both. They are separate competitions with separate registrations, and the specific paper structures differ; check each official site for the current arrangements.

End of Syllabus. Apply for Admission

Book a trial

Three sessions with the mentor who would teach the full course. Nothing is charged until your slot is confirmed.

INR 599 from, by class
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  • A diagnostic, a taught class and written feedback
  • Taught by the mentor who leads the course
  • You pick the slot from our live calendar
  • Pay only after the slot is confirmed
For
Class 6 - Class 12
Level
Beginner to Advanced
Duration
28 weeks
Each week
4 hours
Batch
1-on-1 or small group of 2-6
Mode
Online
Board
SEAMO International
Talk to us

Ask a question, or book a trial

Tell us about the student and we will reply with an honest view of whether this programme fits. If you would like to see the teaching first, add a trial class.

  • No obligation - send the enquiry without booking anything
  • Three sessions if you do book: a diagnostic, a taught class and feedback
  • Taught by the mentor who would lead the full course
  • You choose the slots from our calendar after payment
Trial fee by class, if you book
Class 1 to 5 3 sessions INR 599
Class 6 to 8 3 sessions INR 799
Class 9 and 10 3 sessions INR 899
Class 11 and 12 3 sessions INR 999
Graduation and above 4 sessions INR 1,099

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