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INTERNATIONAL OLYMPIAD MATHEMATICS

International Olympiad Maths, taught in Russian

Advanced mathematical problem-solving for students aged 7-18. We combine the depth of Olympiad mathematics with British and American competition pathways, taught by experienced mentors.

For Russian-speaking families worldwide, including Kazakhstan, Russia and Türkiye.

Strong mathematical foundations. International opportunities.

Who it is for

Mathematical depth for an international education

Russian is the teaching language, not the whole proposition. The programme is for students who want demanding mathematics and an international perspective.

  • International-school students

    Children following British or American curricula who need mathematical challenge beyond the normal classroom.

  • Ambitious problem-solvers

    Students who enjoy unfamiliar problems and want to develop algebra, geometry, number theory and combinatorics.

  • Olympiad students

    Students building towards UKMT, AMC or other competition pathways, with careful attention to reasoning and proof.

The Exact Science approach

Personalised decisions, structured progression

We assess how a student thinks, choose work at the right level and use each lesson to move their mathematical reasoning forward.

  1. 1

    Initial assessment

    We solve problems together, discuss goals and identify the right starting point.

  2. 2

    Individual pathway

    The teacher selects topics and problems for the student's current level and ambitions.

  3. 3

    Interactive lessons

    Students explain ideas, compare approaches and learn why a solution works.

  4. 4

    Practice and feedback

    Work between lessons shows the teacher what is secure and what should come next.

Mathematical progression

From curiosity to rigorous Olympiad thinking

Students do not all follow the same sequence. The stages describe increasing mathematical maturity, not fixed age groups.

  1. 1

    Explore

    Patterns, puzzles and playful problems build confidence with unfamiliar ideas.

  2. 2

    Connect

    Students combine ideas from algebra, geometry, number theory and combinatorics.

  3. 3

    Explain

    Clear written reasoning and proof become as important as finding the answer.

  4. 4

    Compete

    Students apply their thinking to suitable British, American and other Olympiad pathways.

International pathways

Understand the style, not just the syllabus

British and American competitions reward different habits of thought. We use them as valuable problem-solving pathways while keeping the mathematics broader than any one paper.

  • UKMT

    The UK Mathematics Trust pathway includes age-based Mathematical Challenges and, for qualifying students, follow-on Olympiad rounds.

  • AMC

    The American Mathematics Competitions include AMC 8, AMC 10 and AMC 12, with later invitational stages for qualifying students.

  • Proof and communication

    We help students move from spotting an answer to writing a convincing mathematical argument.

Competition entry rules depend on the organiser, school and country. Preparation does not guarantee that a student can enter every named competition.

Russian-speaking mentors

Learn difficult mathematics in a language you can think in

Tutor language information is taken from verified Exact Science profiles. Availability is confirmed during the initial conversation.

George Ionitsa

George Ionitsa

Olympiad Mathematics mentor

English and Russian

View profile
Maksim Anisimov

Maksim Anisimov

Mathematics mentor

English and Russian

View profile

Between lessons

Practice that informs the next lesson

Students can work through selected problems on problems.cc. Their work helps the teacher see the approach, not only the final answer.

  • Problem collections selected for the student's level
  • An interactive whiteboard for working and explaining
  • Feedback that helps the teacher choose the next step

Lesson formats

Choose the format that fits the student

Placement depends on level, goals, language and current tutor or group availability.

  • Individual lessons

    The most flexible option for Russian-language teaching, individual goals and advanced preparation.

  • Small groups

    Students learn through discussion with peers at a similar level. The teaching language is stated for each available group.

We only offer a Russian-language group when a suitable tutor, level and timetable are confirmed. Existing English-language groups are not presented as Russian-language groups.

Verified outcomes

Serious thinking, measured results

The figures below come from Exact Science's published competition outcomes. Students may earn awards in more than one competition.

Competition awards
66

8 competitions

Gold
26
Silver
24
Bronze
16

Questions from parents

Before starting

  • Yes, when placed with a verified Russian-speaking tutor. Some specialist resources, competition papers and existing groups are in English, and we explain that before enrolment.

  • Yes. Lessons are online, so families can join from these countries and elsewhere. This does not mean Exact Science has a physical centre in each country.

  • Yes. The programme complements school mathematics with deeper problem-solving. It does not replace the student's school curriculum.

  • No. We place students according to their current reasoning, experience and goals, from early problem-solving to advanced Olympiad work.

  • We work with problems relevant to UKMT, AMC and other suitable pathways. Entry eligibility varies by organiser, school and country.

  • The free 30-minute online trial lets us solve a few problems together, understand the student's approach and recommend a suitable next step.

  • Both formats exist. Russian-language individual lessons are the most flexible starting point. A group is offered only when its level, language and availability are confirmed.

  • We use Exact Science's current published pricing, with no separate discounted Russian-market rate. The pricing page explains the available formats.

  • Teachers choose practice that supports the student's pathway. Work on problems.cc can show the reasoning process and inform the next lesson.

Start with a free 30-minute trial

Meet a tutor, solve a few interesting problems and discuss the right language, level and format.