Thinking Guide for Excellent Talents in Olympic Mathematics (Volume 1-7) is a complete set of teaching materials for primary schools in the Education Center for Excellent Talents. Through years of research on the Olympic Mathematical System, the whole set of teaching materials is based on the teaching system of Renhua School, combined with other Olympic Mathematical teaching materials, as well as classic questions of various cups, and combined with the real questions of senior high schools at the beginning of each year. It is a set of targeted extracurricular tutoring series.

★ Primary School Olympiad Interest Class

For students: grade 1-2 (no basis of Olympic mathematics)

Teaching content: For the students of grade 1-2 who have no basic knowledge of Olympic Mathematics, the topics taught are: quick calculation and clever calculation, inequality and ranking, matchstick game, finding laws, etc. Cultivate the thinking method of Olympic mathematics in interest.

★ Grade Three Olympiad Class

Teaching content: Students enter the third grade and begin to contact the test sites of the competition, such as arithmetic progression, the problem of harmony and difference, and the same cage for chickens and rabbits.

★ Grade 4 Olympiad Class

Teaching content: After entering the fourth grade, students gradually begin the hot period of various competitions and exams. Keep learning new knowledge points and problem-solving skills in the special topic of Olympic Mathematics, and make breakthroughs according to the key points of various competition exams, such as geometry questions and counting questions.

★ Fifth-grade Olympiad Class

Teaching content: Emphasis is placed on the comprehensive training of students' thinking and reasoning ability, and junior high school begins to involve the content of test sites and problem-solving methods, such as travel itinerary and number theory.

★ Sixth Grade Olympiad Class (junior high school intensive class)

Teaching content: mainly review the knowledge points of Xiaoshengchu systematically and comprehensively. Main knowledge points: computational synthesis, numerical problems, chickens and rabbits in the same cage, cattle grazing problems, geometric figures, number theory synthesis, travel problems, concentration problems, etc.