Singapore Math

Competition Program (CP)

Age Group:G1-G6

Class Format:

  • In-person 
  • Once a week;90-min in total (including a 5-min break) 
  • Small group of 1–5 students

CP Program Overview

  1. Foundation and Focus
    • Based on international mathematics competitions.
    • Develops mathematical analysis skills through competition-style questions.
  2. Goals
    • Guides students to form efficient problem-solving habits for competition success.
    • Builds competence and confidence for gifted education programs and international math contests.
  3. Key Benefits
    • Prepares students for outstanding results in prestigious competitions.
    • Enhances acceptance rates into Ivy League and other top universities.

Key Features

90-Minute Focused Lessons

Each class provides sufficient time for concept learning, guided practice, and problem-solving.

Small-Group Classroom Learning

Small class sizes allow for personalized instruction and closer teacher support.

Structured Learning Materials

Lessons are supported by well-designed textbooks and interactive teaching slides.

Competition-Level Practice

Students work with selected competition-style problems to strengthen analytical thinking.

Core Mathematical Concepts

CP1 Learning Focus

  1. Spatial Reasoning – Tangram puzzles, symmetry, and paper folding to develop visualization skills.

  2. Number Sense & Arithmetic – Addition, subtraction, multiplication, and division with efficient strategies.

  3. Pattern Recognition – Finding patterns in figures and numbers to build logical thinking.

  4. Word Problem Solving – Model drawing, working backwards, and structured problem-solving methods.

  5. IQ & Logic Puzzles – Sudoku, grid games, and optimization problems to strengthen analytical thinking.

  6. Counting & Combinatorics – Systematic counting in shapes, cubes, and structures.

  7. Mathematical Reasoning – Logic problems, tables, and code reasoning to develop structured thinking.

  8. Competition Practice & Assessment – Regular contest-style problem practice with review and tests.

 

CP2 Learning Focus

  1. Advanced Calculations – Long multiplication, long division, and efficient calculation strategies.

  2. Logical & Puzzle Thinking – Grid puzzles, Sudoku, and pattern-based reasoning to strengthen analytical skills.

  3. Advanced Word Problems – Model drawing, comparison problems, age problems, and working backwards.

  4. Pattern Recognition & Algebraic Thinking – Figure patterns and number patterns that build early algebra skills.

  5. Counting & Combinatorics – Enumeration, making lists, shortest path counting, and systematic problem-solving.

  6. Number Sense & Operations – Magic squares, number puzzles, odd and even number applications.

  7. Applied Math Topics – Remainders, calendars, geometry (angles, perimeter, area), and practical math such as money and discounts.

  8. Mathematical Logic & Reasoning – Table reasoning, assumption reasoning, code reasoning, and logical deduction problems.

  9. Competition Problem Practice – Regular contest-style problems with review sessions and assessments.

CP3 Learning Focus

  1. Advanced Calculations & Fractions – Efficient strategies for operations, fractions, and decimals.

  2. Advanced Word Problem Solving – Interval, average, working backwards, age problems, and multi-step problems.

  3. Geometry Foundations – Perimeter, area, triangles, and spatial reasoning with shapes.

  4. Counting & Combinatorics – Enumeration methods, counting principles, and systematic problem-solving.

  5. Number Sense & Mathematical Patterns – Magic squares, number matrices, and number puzzles.

  6. Algebra & Equations – Linear equations, systems of equations, and ratios and proportions.

  7. Distance, Time & Speed Problems – Travel, encounter, and chasing problems.

  8. Logical & Competition Reasoning – Logical reasoning, inclusion–exclusion principle, and pigeonhole principle.

  9. Competition Problem Practice – Regular contest-style problems with review and assessments.

Our Teaching Approach

Our math program combines proven problem-solving strategies with the development of essential thinking skills. Students learn how to analyze problems, choose effective methods, and build strong mathematical reasoning and confidence.

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