Turn your goal into a training plan.

Tell us where you are, where you want to get to and how much time you have. We will show you the problems between the two, and what it takes each week to get through them. Move anything and the numbers follow.

Where are you now? Stage 3 · AMC 10/12 earlyStage 4 · AIME earlyStage 5 · AIME lateStage 6 · BMO1Stage 7 · BMO2 · IMO P1Stage 8 · IMO ShortlistStage 9 · IMO P2/P5Stage 10 · Hardest shortlist

Not sure? Take the twelve-question placement test.

Where do you want to get to? Stage 3 · AMC 10/12 earlyStage 4 · AIME earlyStage 5 · AIME lateStage 6 · BMO1Stage 7 · BMO2 · IMO P1Stage 8 · IMO ShortlistStage 9 · IMO P2/P5Stage 10 · Hardest shortlist

How long have you got?

How many days a week will you genuinely train?

Topics

Algebra Combinatorics Geometry Number theory

Problem type

Everything Answer-based only Proofs only

Here is the work.

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problems

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estimated hours

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hours a week

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problems a session

Save and start My plans

Time per problem is estimated from the stage: ten minutes at stage 3, two hours at stage 9. It is an estimate, not a promise. Some problems will fall in minutes, others will ruin your evening; that is olympiad maths. What you choose is saved in this browser, and to your account if you have one.