A continuous journey from curiosity to mastery

Our programs are structured as progressive "circles", each representing a deeper layer of mathematical thinking.

Program Overview

ProgramGradesFocusOutcomes
Foundations Circle5–6Patterns, logic, number senseComfort with reasoning, early algebraic thinking, strong problem intuition
Explorers Circle7–8Algebra, number theory, inequalities, geometry, combinatoricsOlympiad foundations, multi-step reasoning, contest-mindset
Olympiad Circle9–10Advanced level in each domain, Contest-level problems, proofsAMC/IOQM/RMO readiness, disciplined strategies, deep mathematical maturity
Grades 5–6

Foundations Circle

A gentle ascent into deep thinking

For young learners who are already strong in school math and want richer challenges. We introduce them to patterns, puzzles, estimation, and early proof-like reasoning through stories, games, and intuitive problems.

What students experience

  • pattern discovery and visual reasoning
  • logical puzzles and strategic thinking
  • early algebra through natural exploration
  • quizzes and analytics

What changes in them

  • They stop fearing unfamiliar problems
  • They begin explaining ideas clearly
  • They form early proof-like reasoning patterns
  • They become comfortable thinking without guidance
Grades 7–8

Explorers Circle

The first real step into Olympiad mathematics

This circle bridges school math and contest-style reasoning. Students work with number theory, factorisation, inequalities, modular arithmetic, sequences, and non-routine problems.

What students experience

  • structured algebraic manipulation
  • classic number theory problems
  • inequalities as tools for bounding and estimation
  • contest-style problems that demand creativity
  • Quizzes, mock tests and analytics

What changes in them

  • They develop strategic problem-solving approaches
  • They learn to identify structure in problems
  • They connect ideas across topics
Grades 9–10

Olympiad Circle

For serious problem-solvers

An intensive track for learners aiming for AMC, IOQM, RMO, and beyond. Sessions are rigorous and focused on deep problem-solving in algebra, number theory, combinatorics, and geometry.

What students experience

  • multi-step proofs
  • high-level contest problems
  • systematic strategy building
  • mock tests and analytics

What changes in them

  • independence
  • resilience under complexity
  • structured logic
  • clarity in explanation
  • contest-ready discipline