AoPS WOOT China Olympiad Mathematics Mastery Camp - 阿思丹国际学术挑战—

AoPS-WOOT China Olympiad Mathematics Mastery Camp is jointly hosted by Art of Problem Solving (AoPS), the leading mathematics education platform in the United States, and ASEEDER Hong Kong. AoPS serves as an official academic partner of the Mathematical Association of America (MAA), the organizer of the American Mathematics Competitions (AMC). This camp is designed for students with a solid foundation in AMC 10/12 who aim to further advance their higher-order mathematical thinking.

Centered on core AIME modules including algebra, geometry, combinatorics and number theory, the camp curriculum adopts multiple learning approaches: topic lectures, in-class derivations, real-time practice, group discussions and feedback sessions. It guides students beyond merely solving problems, enabling them to systematically analyse problem structures, develop problem-solving strategies, and build a comprehensive framework for mathematical reasoning.

This training camp was successfully held in Shanghai during the 2026 winter break. Past faculty members include Naoki Sato, former coach of Canada’s IMO national team. The camp delivers instruction entirely in English, supported by Chinese teaching assistants, helping students grasp core knowledge and engage in discussions within a high-level English mathematics classroom environment. Emphasising peer exchange and problem-solving sharing, the camp encourages students to spark ideas in group discussions, broaden their problem-solving perspectives, and strengthen their problem-solving capabilities and depth of mathematical thinking through intensive training.

In-depth Lectures × Interactive Discussions × Instant Practice Classroom Framework

The curriculum revolves around classic AIME problems and introductory International Olympiad mathematics problems. Delivered by Naoki Sato, thematic lectures are paired with live derivations and instant exercises. This helps students grasp core reasoning logic while identifying weak links in their reasoning chains. With real-time feedback, students continuously refine and strengthen their mathematical expression and thinking patterns.

High-calibre Peer Exchange & Academic Atmosphere

Participants of this camp are students who demonstrate outstanding strength and potential in mathematical challenges, with solid foundational knowledge and keen interest in mathematics. Group discussions and problem-sharing sessions are built into the camp schedule. Students are encouraged to exchange diverse ideas through respectful intellectual collisions, truly experiencing peer-inspired learning to broaden their horizons and problem-solving approaches.

Systematic Review, Reconstruction and Elevation of Mathematical Thinking

The coaching team prioritises the **thinking process of problem-solving**, rather than merely the **quantity of completed problems**. Throughout the programme, students are encouraged to ask questions bravely, think deeply and summarise proactively. The camp serves as an opportunity for systematic review, reflection and upgrading of mathematical thinking frameworks, instead of a short-term score-boosting crash course. We expect students to join with an open mindset and leave with a clearer thinking structure and defined direction for progress.

Naoki Sato is a distinguished mathematics educator in the international mathematics competition community, with over 20 years of experience in advanced problem-solving and teaching. He earned his Bachelor of Mathematics and Master of Mathematical Finance from the University of Toronto, as well as a Master’s Degree in Mathematics from Yale University. During high school, he represented Canada at the International Mathematics Olympiad (IMO), winning a bronze medal in 1992 and a silver medal in 1993. In the same year, he claimed first place at the 1993 Canadian Mathematics Olympiad (CMO). He later served multiple times as coach and team leader for Canada’s IMO national squad, and was a long-standing member of the Canadian Mathematical Olympiad Committee.

Since 2005, Naoki has joined Art of Problem Solving (AoPS), the leading US mathematics education platform, working as an instructor, senior curriculum developer and textbook author. Prior to AoPS, he worked in finance at Goldman Sachs and taught at AwesomeMath Academy. He helped design AoPS courses spanning AMC, AIME, USAMO and other competition levels, and serves as the lead for the WOOT programme. He is also one of the principal authors of many classic AoPS textbooks, including *Intermediate Counting and Probability Solutions Manual* and *Intermediate Algebra Solutions Manual*. More than an experienced competition coach, Naoki Sato is a top Olympiad contestant and rigorous mathematician. He integrates his competition-winning experience and solid academic background into course and textbook design to systematically build students’ competition mindset and advanced problem-solving skills.

	9:00‑12:30	13:30‑17:30
Day 1	Opening Ceremony Algebra Fundamentals & Algebraic Expressions: Polynomials; Vieta’s formulas; Logarithms; Sequences and Series	Trigonometry, Complex Numbers & Systems of Equations: Trigonometric functions and complex number representation; Comprehensive exercises on equations and systems
Day 2	Plane Geometry: Triangle geometry; Quadrilaterals and polygons; Basic properties of circles	Geometric Theorems & Solid Geometry: Power of a point and cyclic quadrilaterals; Solid geometry and integrated applications
Day 3	Counting Methods & Constructive Thinking: Constrained counting; Constructive counting; Bijection arguments	Probability & Recurrence: Probability models; Principle of inclusion-exclusion; Applications of recurrence relations
Day 4	Elementary Number Theory Fundamentals: Prime factorization; Squares, cubes and other powers; Base representations	Advanced Number Theory & Comprehensive Practice: Basics of modular arithmetic; Diophantine equations; Training on integrated number theory problems
Day 5	Challenge & Extended Thinking Problems	Closing Ceremony & AoPS Official Certificate Award

* Coaches may adjust the sequence, content and difficulty of the curriculum according to students’ mathematical proficiency.

Programme Fee

The programme fee includes tuition and academic materials, but does not cover logistical expenses such as hotel accommodation, meals, transportation, etc.
* ASEEDER will provide logistical services for students. When logistical registration opens, students will be informed by message, email, etc

Registration Deadline

Three weeks before the programme begins.
* Places on the camp are limited and registration will close once all places have been filled. Applications submitted after the deadline will be considered a voluntary withdrawal from participation.