NeusLab League
A long-term programme for deeper study in mathematics, computer science and logic. Starting at ages 10–12, we build a shared foundation and gradually open a path to challenging problems, national competitions and international olympiad-level work.
A shared foundation
League complements the main NeusLab system: Elementary, Junior and Senior remain independent age-based programmes.
Programme philosophy
In League, children learn to understand a problem, choose an approach and explain their answer. This takes time for practice, mistakes and independent exploration, not just familiarity with standard exercises.
With that foundation in place, exam preparation can focus on the format and specific gaps in knowledge. Preparation for a test complements learning rather than replacing it.
What students learn
Children do not need to choose a career at the start. What matters is learning to analyse a problem, notice connections, formulate a conjecture and explain why a solution works.
Mathematics, logic and computer science are not isolated subjects in League. We connect them through problems, then gradually deepen the chosen area.
Problem
Solution and justification
Checking and review
New problem
A mistake is a reason to reconsider a solution. In programming, tests complement the justification of correctness but do not replace it.
Not just finding an answer, but proving why it is correct.
We move from patterns and systematic enumeration to combinatorics, number theory, algebra, geometry, invariants and proofs. Depth depends on the student's readiness.
Observable outcomeThe student explains their reasoning, distinguishes an example from a proof and looks for counterexamples to false statements.
Not just writing code, but designing a correct and efficient algorithm.
Algorithms, programming, searching and sorting, data structures, graphs and trees. At advanced stages, we study dynamic programming, complexity analysis and olympiad problems in C++.
Observable outcomeThe student implements a solution, checks edge cases and explains how the size of the input affects running time.
Not guessing a pattern, but checking whether it really follows from the given conditions.
Propositions, AND / OR / NOT, implication, truth tables, sets, constraints, logical consequence and finding contradictions.
Observable outcomeThe student separates facts from assumptions, builds a chain of reasoning and recognises when there is not enough information for a unique answer.
Progress and assessment
We begin by working through problems together. Gradually, children learn to choose their own approach, check their work and explain the answer. We move to more challenging topics when they are ready.
Starting at ages 10–12
Basic mathematical and logical structures, first algorithms
Analyses the conditions, proposes an approach and explains the result
Proofs, combinatorics, programming and multiple approaches
Compares solutions, notices mistakes and justifies choices
More challenging problems in the chosen area, working with constraints
Completes a solution independently and defends it
Suitable olympiads and independently set problems
Demonstrates ability beyond familiar classroom exercises
The starting age guides intake; it is not a timetable of achievements. Pace and progression depend on the student's readiness. Suitable first competitions may take place before all stages are completed.
Even if a student does not choose international competitions, the learning goal stays the same: deeper mathematical understanding, building algorithms, justifying solutions and working independently on unfamiliar problems.
We assess this through the student's work: explanations, proofs, programs and solutions to new problems. Not just through topics covered or certificates collected.
Further education
Choosing a university takes more than the intention to get in. Subject knowledge, independent work and results that can be demonstrated develop gradually, while students are still at school.
High olympiad achievements can also bring specific advantages: some faculties consider them when waiving entrance examinations, and some universities offer special scholarships. The examples below describe published rules, not a promise of identical conditions for every student.
Preparation for a future field of study
In advanced computer science, we focus on algorithms, data structures and the analysis of solutions. These topics overlap with part of introductory university computer science, as the MO-P organisers explicitly note. This does not replace an entire university programme or mean that every participant automatically masters the material.
How MO-P relates to university computer scienceCharles University · MFF UK
MFF UK admissions rules allow a subject entrance examination to be waived on the basis of olympiad results. Eligible competitions, categories and required results must be checked for the relevant intake. A waiver requires an application with supporting documents and does not remove other admission conditions.
MFF UK admission conditionsHKUST · Scholarships for medallists
HKUST publishes a special scheme for international olympiad medallists, including IMO and IOI:
| Achievement | Published support |
|---|---|
| Gold medal | Full tuition and HKD 60,000 per year for living expenses |
| Silver medal | Full tuition |
The scholarships provide for renewal over the normal duration of study. The university selects eligible students through nominations by its schools or programmes. This is not automatic admission or a promise to cover every expense.
Official HKUST scholarship conditionsThere is no single system. For example, MIT states that its financial aid is based on demonstrated family financial need, not an applicant's achievements. Admission and funding must be considered separately. We do not promise an MIT scholarship for an olympiad medal.
How MIT determines financial aidIndependent competitions
Olympiads offer problems and assessment criteria set by independent organisers. We prepare students to participate, but we do not select the national team.
A separate early branch includes categories Z5–Z9 for younger pupils; older students have categories C, B and A. These are not automatic successive qualifying rounds of a single selection process.
How Matematická olympiáda worksAbout the international IMOThis is the official Czech selection pathway. The international team is selected through external rounds, not by registering through NeusLab.
The official MO-P → IOI pathwayWe choose logic competitions separately to suit the student's age, subject focus and readiness. Options include: Logická olympiáda and International Logic Olympiad (ILO).
These are separate competitions. Participation in Logická olympiáda is not an official qualifying route to ILO.
Depending on a student's interests and readiness, other competitions may be suitable, including the ČLO / IOL linguistics olympiads. This is an additional opportunity, not a fourth core area of League.
About the Czech Linguistics OlympiadDifferent paths forward
Former international olympiad participants include mathematicians with major scientific awards and founders of technology companies. Their stories show different ways an academic path can develop.
His research connected two areas of mathematics by applying combinatorial methods to problems about infinite-dimensional spaces. This helped resolve several longstanding mathematical problems.
He combines research in arithmetic geometry with books for a broad readership. His work goes beyond solving research problems: communicating mathematics outside the university is also an important part of it.
After school olympiads, he pursued research at the intersection of number theory and geometry. He introduced perfectoid spaces, opening new possibilities in arithmetic geometry.
He studied mathematics and music at Columbia University, then earned his doctorate at Harvard. His biography shows that a serious interest in mathematics can coexist with other pursuits.
He solved olympiad problems during his school years and later devoted himself to research in geometry. His proof resolved a problem mathematicians had worked on for roughly a century.
Mathematical preparation formed part of his path into technology development. Telegram's official account specifically notes his contribution to the technical foundations of the messaging service.
A school olympiad story followed by mathematical research and one of the field's highest honours.
From the International Mathematical Olympiad to research into complex geometric spaces.
Algorithmic competitions formed part of his path into distributed systems research and founding a technology company. His own website includes an account of his olympiad preparation.
An example of a former IOI participant who went on to technology entrepreneurship.
Joining League
Our starting group is for ages 10–12. There is no need to have chosen a career or already hold an international medal. What matters is a willingness to understand, try things and gradually learn to work independently.
Send an enquiry to discuss your child's preparation, interests and a suitable starting point.
League offers long-term subject preparation. Before a specific exam, students still need to check its syllabus, format and any gaps in their knowledge. We do not replace preparation in languages or other subjects outside League.
No. Competitions are one tool and one possible path. Our main aim is a high standard of knowledge and independent work.
No. Ages 10–12 define the programme's starting group, not the limits of a child's potential. For a different age, we first need to discuss current preparation and whether a suitable format is available.
Regular intake starts at age 10. Younger children are considered only in exceptional cases after an individual discussion of readiness. Please contact us directly rather than entering an age older than your child's actual age in the form.
No. We can define a programme, expectations for the work and ways to assess learning outcomes. University decisions and future careers are not under our control.
An enquiry expresses interest in the programme and does not mean automatic enrolment.
You can also email us directly: info@neuslab.com
We start building the future long before the exam. And we do not stop there.